id	sid	tid	token	lemma	pos
coo.31924059551022	1	1	90	90	NUM
coo.31924059551022	1	2	production	production	NUM
coo.31924059551022	1	3	note	note	NOUN
coo.31924059551022	1	4	cornell	cornell	PROPN
coo.31924059551022	1	5	university	university	PROPN
coo.31924059551022	1	6	library	library	NOUN
coo.31924059551022	1	7	produced	produce	VERB
coo.31924059551022	1	8	this	this	DET
coo.31924059551022	1	9	volume	volume	NOUN
coo.31924059551022	1	10	to	to	PART
coo.31924059551022	1	11	replace	replace	VERB
coo.31924059551022	1	12	the	the	DET
coo.31924059551022	1	13	irreparably	irreparably	ADV
coo.31924059551022	1	14	deteriorated	deteriorate	VERB
coo.31924059551022	1	15	original	original	ADJ
coo.31924059551022	1	16	.	.	PUNCT
coo.31924059551022	2	1	it	it	PRON
coo.31924059551022	2	2	was	be	AUX
coo.31924059551022	2	3	scanned	scan	VERB
coo.31924059551022	2	4	using	use	VERB
coo.31924059551022	2	5	xerox	xerox	PROPN
coo.31924059551022	2	6	software	software	NOUN
coo.31924059551022	2	7	and	and	CCONJ
coo.31924059551022	2	8	equipment	equipment	NOUN
coo.31924059551022	2	9	at	at	ADP
coo.31924059551022	2	10	600	600	NUM
coo.31924059551022	2	11	dots	dot	NOUN
coo.31924059551022	2	12	per	per	ADP
coo.31924059551022	2	13	inch	inch	NOUN
coo.31924059551022	2	14	resolution	resolution	NOUN
coo.31924059551022	2	15	and	and	CCONJ
coo.31924059551022	2	16	compressed	compress	VERB
coo.31924059551022	2	17	prior	prior	ADV
coo.31924059551022	2	18	to	to	ADP
coo.31924059551022	2	19	storage	storage	NOUN
coo.31924059551022	2	20	using	use	VERB
coo.31924059551022	2	21	ccitt	ccitt	ADJ
coo.31924059551022	2	22	group	group	NOUN
coo.31924059551022	2	23	4	4	NUM
coo.31924059551022	2	24	compression	compression	NOUN
coo.31924059551022	2	25	.	.	PUNCT
coo.31924059551022	3	1	the	the	DET
coo.31924059551022	3	2	digital	digital	ADJ
coo.31924059551022	3	3	data	datum	NOUN
coo.31924059551022	3	4	were	be	AUX
coo.31924059551022	3	5	used	use	VERB
coo.31924059551022	3	6	to	to	PART
coo.31924059551022	3	7	create	create	VERB
coo.31924059551022	3	8	cornell	cornell	PROPN
coo.31924059551022	3	9	's	's	PART
coo.31924059551022	3	10	replacement	replacement	NOUN
coo.31924059551022	3	11	volume	volume	NOUN
coo.31924059551022	3	12	on	on	ADP
coo.31924059551022	3	13	paper	paper	NOUN
coo.31924059551022	3	14	that	that	PRON
coo.31924059551022	3	15	meets	meet	VERB
coo.31924059551022	3	16	the	the	DET
coo.31924059551022	3	17	ansi	ansi	PROPN
coo.31924059551022	3	18	standard	standard	PROPN
coo.31924059551022	3	19	z39.48	z39.48	PROPN
coo.31924059551022	3	20	-	-	PROPN
coo.31924059551022	3	21	1984	1984	NUM
coo.31924059551022	3	22	.	.	PUNCT
coo.31924059551022	4	1	the	the	DET
coo.31924059551022	4	2	production	production	NOUN
coo.31924059551022	4	3	of	of	ADP
coo.31924059551022	4	4	this	this	DET
coo.31924059551022	4	5	volume	volume	NOUN
coo.31924059551022	4	6	was	be	AUX
coo.31924059551022	4	7	supported	support	VERB
coo.31924059551022	4	8	in	in	ADP
coo.31924059551022	4	9	part	part	NOUN
coo.31924059551022	4	10	by	by	ADP
coo.31924059551022	4	11	the	the	DET
coo.31924059551022	4	12	commission	commission	NOUN
coo.31924059551022	4	13	on	on	ADP
coo.31924059551022	4	14	preservation	preservation	NOUN
coo.31924059551022	4	15	and	and	CCONJ
coo.31924059551022	4	16	access	access	NOUN
coo.31924059551022	4	17	and	and	CCONJ
coo.31924059551022	4	18	the	the	DET
coo.31924059551022	4	19	xerox	xerox	PROPN
coo.31924059551022	4	20	corporation	corporation	NOUN
coo.31924059551022	4	21	.	.	PUNCT
coo.31924059551022	5	1	1990	1990	NUM
coo.31924059551022	5	2	.	.	PUNCT
coo.31924059551022	6	1			PUNCT
coo.31924059551022	6	2	(cornell	(cornell	X
coo.31924059551022	7	1	unirmitg	unirmitg	ADJ
coo.31924059551022	7	2	jibaro	jibaro	PROPN
coo.31924059551022	7	3	bought	buy	VERB
coo.31924059551022	7	4	with	with	ADP
coo.31924059551022	7	5	the	the	DET
coo.31924059551022	7	6	income	income	NOUN
coo.31924059551022	7	7	from	from	ADP
coo.31924059551022	7	8	the	the	DET
coo.31924059551022	7	9	sage	sage	NOUN
coo.31924059551022	7	10	endowment	endowment	NOUN
coo.31924059551022	7	11	fund	fund	NOUN
coo.31924059551022	7	12	the	the	DET
coo.31924059551022	7	13	gift	gift	NOUN
coo.31924059551022	7	14	of	of	ADP
coo.31924059551022	7	15	3hcttrg	3hcttrg	NUM
coo.31924059551022	7	16	ïîl	ïîl	NOUN
coo.31924059551022	7	17	.	.	PUNCT
coo.31924059551022	8	1	sage	sage	NOUN
coo.31924059551022	8	2	1891	1891	NUM
coo.31924059551022	8	3	k.&xojjl	k.&xojjl	PROPN
coo.31924059551022	8	4	alalia	alalia	NOUN
coo.31924059551022	8	5			X
coo.31924059551022	9	1	a	a	ADJ
coo.31924059551022	9	2	presentation	presentation	NOUN
coo.31924059551022	9	3	of	of	ADP
coo.31924059551022	9	4	the	the	DET
coo.31924059551022	9	5	theory	theory	NOUN
coo.31924059551022	9	6	of	of	ADP
coo.31924059551022	9	7	hermite	hermite	PROPN
coo.31924059551022	9	8	’s	’s	PART
coo.31924059551022	9	9	form	form	NOUN
coo.31924059551022	9	10	of	of	ADP
coo.31924059551022	9	11	lamé	lamé	NOUN
coo.31924059551022	9	12	’s	’s	PART
coo.31924059551022	9	13	equation	equation	NOUN
coo.31924059551022	9	14	with	with	ADP
coo.31924059551022	9	15	a	a	DET
coo.31924059551022	9	16	determination	determination	NOUN
coo.31924059551022	9	17	of	of	ADP
coo.31924059551022	9	18	the	the	DET
coo.31924059551022	9	19	explicit	explicit	ADJ
coo.31924059551022	9	20	forms	form	NOUN
coo.31924059551022	9	21	in	in	ADP
coo.31924059551022	9	22	terms	term	NOUN
coo.31924059551022	9	23	of	of	ADP
coo.31924059551022	9	24	the	the	DET
coo.31924059551022	9	25	function	function	NOUN
coo.31924059551022	9	26	for	for	ADP
coo.31924059551022	9	27	the	the	DET
coo.31924059551022	9	28	case	case	NOUN
coo.31924059551022	9	29	n	n	CCONJ
coo.31924059551022	9	30	equal	equal	ADJ
coo.31924059551022	9	31	to	to	ADP
coo.31924059551022	9	32	three	three	NUM
coo.31924059551022	9	33	.	.	PUNCT
coo.31924059551022	10	1	candidates	candidate	NOUN
coo.31924059551022	10	2	thesis	thesis	NOUN
coo.31924059551022	10	3	for	for	ADP
coo.31924059551022	10	4	the	the	DET
coo.31924059551022	10	5	degree	degree	NOUN
coo.31924059551022	10	6	of	of	ADP
coo.31924059551022	10	7	doctor	doctor	NOUN
coo.31924059551022	10	8	of	of	ADP
coo.31924059551022	10	9	philosophy	philosophy	NOUN
coo.31924059551022	10	10	presented	present	VERB
coo.31924059551022	10	11	by	by	ADP
coo.31924059551022	10	12	j.	j.	PROPN
coo.31924059551022	10	13	brace	brace	PROPN
coo.31924059551022	10	14	chittenden	chittenden	PROPN
coo.31924059551022	10	15	,	,	PUNCT
coo.31924059551022	10	16	a.m.	a.m.	PROPN
coo.31924059551022	10	17	,	,	PUNCT
coo.31924059551022	10	18	parker	parker	PROPN
coo.31924059551022	10	19	fellow	fellow	PROPN
coo.31924059551022	10	20	op	op	PROPN
coo.31924059551022	10	21	harvard	harvard	PROPN
coo.31924059551022	10	22	univ	univ	PROPN
coo.31924059551022	10	23	.	.	PROPN
coo.31924059551022	10	24	,	,	PUNCT
coo.31924059551022	10	25	instructor	instructor	NOUN
coo.31924059551022	10	26	in	in	ADP
coo.31924059551022	10	27	princeton	princeton	PROPN
coo.31924059551022	10	28	college	college	PROPN
coo.31924059551022	10	29	.	.	PUNCT
coo.31924059551022	11	1	to	to	ADP
coo.31924059551022	11	2	the	the	DET
coo.31924059551022	11	3	philosophical	philosophical	ADJ
coo.31924059551022	11	4	faculty	faculty	NOUN
coo.31924059551022	11	5	of	of	ADP
coo.31924059551022	11	6	the	the	DET
coo.31924059551022	11	7	albertus	albertus	PROPN
coo.31924059551022	11	8	universitat	universitat	PROPN
coo.31924059551022	11	9	of	of	ADP
coo.31924059551022	11	10	königrsberg	königrsberg	PROPN
coo.31924059551022	11	11	in	in	ADP
coo.31924059551022	11	12	pr	pr	PROPN
coo.31924059551022	11	13	.	.	PROPN
coo.31924059551022	11	14	printed	print	VERB
coo.31924059551022	11	15	by	by	ADP
coo.31924059551022	11	16	b.	b.	PROPN
coo.31924059551022	11	17	g.	g.	PROPN
coo.31924059551022	11	18	teubner	teubner	PROPN
coo.31924059551022	11	19	,	,	PUNCT
coo.31924059551022	11	20	leipzig	leipzig	PROPN
coo.31924059551022	11	21	.	.	PUNCT
coo.31924059551022	12	1	1893	1893	NUM
coo.31924059551022	12	2	.	.	PUNCT
coo.31924059551022	13	1	ψ	ψ	X
coo.31924059551022	13	2			X
coo.31924059551022	14	1	dedicated	dedicate	VERB
coo.31924059551022	14	2	to	to	ADP
coo.31924059551022	14	3	the	the	DET
coo.31924059551022	14	4	first	first	ADJ
coo.31924059551022	14	5	of	of	ADP
coo.31924059551022	14	6	my	my	PRON
coo.31924059551022	14	7	many	many	ADJ
coo.31924059551022	14	8	teachers	teacher	NOUN
coo.31924059551022	14	9	,	,	PUNCT
coo.31924059551022	14	10	my	my	PRON
coo.31924059551022	14	11	mother	mother	NOUN
coo.31924059551022	14	12	who	who	PRON
coo.31924059551022	14	13	more	more	ADJ
coo.31924059551022	14	14	than	than	ADP
coo.31924059551022	14	15	all	all	DET
coo.31924059551022	14	16	others	other	NOUN
coo.31924059551022	14	17	has	have	AUX
coo.31924059551022	14	18	rendered	render	VERB
coo.31924059551022	14	19	the	the	DET
coo.31924059551022	14	20	realizations	realization	NOUN
coo.31924059551022	14	21	of	of	ADP
coo.31924059551022	14	22	my	my	PRON
coo.31924059551022	14	23	student	student	NOUN
coo.31924059551022	14	24	life	life	NOUN
coo.31924059551022	14	25	possible	possible	ADJ
coo.31924059551022	14	26	,	,	PUNCT
coo.31924059551022	14	27	for	for	ADP
coo.31924059551022	14	28	whom	whom	PRON
coo.31924059551022	14	29	no	no	DET
coo.31924059551022	14	30	sacrifice	sacrifice	NOUN
coo.31924059551022	14	31	has	have	AUX
coo.31924059551022	14	32	been	be	AUX
coo.31924059551022	14	33	to	to	PART
coo.31924059551022	14	34	great	great	ADJ
coo.31924059551022	14	35	in	in	ADP
coo.31924059551022	14	36	furthering	further	VERB
coo.31924059551022	14	37	the	the	DET
coo.31924059551022	14	38	interests	interest	NOUN
coo.31924059551022	14	39	of	of	ADP
coo.31924059551022	14	40	her	her	PRON
coo.31924059551022	14	41	sons	son	NOUN
coo.31924059551022	14	42	.	.	PUNCT
coo.31924059551022	15	1			PUNCT
coo.31924059551022	16	1	introduction	introduction	PROPN
coo.31924059551022	16	2	.	.	PUNCT
coo.31924059551022	17	1	the	the	DET
coo.31924059551022	17	2	following	follow	VERB
coo.31924059551022	17	3	thesis	thesis	NOUN
coo.31924059551022	17	4	is	be	AUX
coo.31924059551022	17	5	practically	practically	ADV
coo.31924059551022	17	6	a	a	DET
coo.31924059551022	17	7	presentation	presentation	NOUN
coo.31924059551022	17	8	of	of	ADP
coo.31924059551022	17	9	the	the	DET
coo.31924059551022	17	10	general	general	ADJ
coo.31924059551022	17	11	analytical	analytical	ADJ
coo.31924059551022	17	12	theory	theory	NOUN
coo.31924059551022	17	13	of	of	ADP
coo.31924059551022	17	14	lame	lame	PROPN
coo.31924059551022	17	15	's	's	PART
coo.31924059551022	17	16	deferential	deferential	ADJ
coo.31924059551022	17	17	equation	equation	NOUN
coo.31924059551022	17	18	of	of	ADP
coo.31924059551022	17	19	the	the	DET
coo.31924059551022	17	20	form	form	NOUN
coo.31924059551022	17	21	known	know	VERB
coo.31924059551022	17	22	as	as	ADP
coo.31924059551022	17	23	hermite	hermite	PROPN
coo.31924059551022	17	24	’s	’s	PART
coo.31924059551022	17	25	.	.	PUNCT
coo.31924059551022	18	1	the	the	DET
coo.31924059551022	18	2	underlying	underlie	VERB
coo.31924059551022	18	3	principles	principle	NOUN
coo.31924059551022	18	4	and	and	CCONJ
coo.31924059551022	18	5	also	also	ADV
coo.31924059551022	18	6	the	the	DET
coo.31924059551022	18	7	general	general	ADJ
coo.31924059551022	18	8	solutions	solution	NOUN
coo.31924059551022	18	9	are	be	AUX
coo.31924059551022	18	10	therefore	therefore	ADV
coo.31924059551022	18	11	necessarily	necessarily	ADV
coo.31924059551022	18	12	based	base	VERB
coo.31924059551022	18	13	upon	upon	SCONJ
coo.31924059551022	18	14	the	the	DET
coo.31924059551022	18	15	original	original	ADJ
coo.31924059551022	18	16	work	work	NOUN
coo.31924059551022	18	17	of	of	ADP
coo.31924059551022	18	18	m.	m.	NOUN
coo.31924059551022	18	19	hermite	hermite	PROPN
coo.31924059551022	18	20	,	,	PUNCT
coo.31924059551022	18	21	published	publish	VERB
coo.31924059551022	18	22	for	for	ADP
coo.31924059551022	18	23	the	the	DET
coo.31924059551022	18	24	first	first	ADJ
coo.31924059551022	18	25	time	time	NOUN
coo.31924059551022	18	26	in	in	ADP
coo.31924059551022	18	27	paris	paris	PROPN
coo.31924059551022	18	28	in	in	ADP
coo.31924059551022	18	29	1877	1877	NUM
coo.31924059551022	18	30	in	in	ADP
coo.31924059551022	18	31	the	the	DET
coo.31924059551022	18	32	comptes	compte	NOUN
coo.31924059551022	18	33	rendus	rendu	VERB
coo.31924059551022	18	34	under	under	ADP
coo.31924059551022	18	35	the	the	DET
coo.31924059551022	18	36	title	title	NOUN
coo.31924059551022	18	37	“	"	PUNCT
coo.31924059551022	18	38	sur	sur	X
coo.31924059551022	18	39	quelques	quelques	X
coo.31924059551022	18	40	applications	application	NOUN
coo.31924059551022	18	41	des	des	X
coo.31924059551022	18	42	fonctions	fonction	NOUN
coo.31924059551022	18	43	elliptiques	elliptique	NOUN
coo.31924059551022	18	44	”	"	PUNCT
coo.31924059551022	18	45	and	and	CCONJ
coo.31924059551022	18	46	on	on	ADP
coo.31924059551022	18	47	a	a	DET
coo.31924059551022	18	48	later	later	ADJ
coo.31924059551022	18	49	treatment	treatment	NOUN
coo.31924059551022	18	50	of	of	ADP
coo.31924059551022	18	51	the	the	DET
coo.31924059551022	18	52	subject	subject	NOUN
coo.31924059551022	18	53	by	by	ADP
coo.31924059551022	18	54	halphen	halphen	ADV
coo.31924059551022	18	55	in	in	ADP
coo.31924059551022	18	56	his	his	PRON
coo.31924059551022	18	57	work	work	NOUN
coo.31924059551022	18	58	entitled	entitle	VERB
coo.31924059551022	18	59	“	"	PUNCT
coo.31924059551022	18	60	traité	traité	NOUN
coo.31924059551022	18	61	des	des	PROPN
coo.31924059551022	18	62	fonctions	fonction	NOUN
coo.31924059551022	18	63	elliptiques	elliptiques	PROPN
coo.31924059551022	18	64	et	et	NOUN
coo.31924059551022	18	65	leur	leur	X
coo.31924059551022	18	66	applications	application	NOUN
coo.31924059551022	18	67	”	"	PUNCT
coo.31924059551022	18	68	,	,	PUNCT
coo.31924059551022	18	69	vol	vol	NOUN
coo.31924059551022	18	70	.	.	PROPN
coo.31924059551022	18	71	ii	ii	PROPN
coo.31924059551022	18	72	,	,	PUNCT
coo.31924059551022	18	73	paris	paris	PROPN
coo.31924059551022	18	74	1888	1888	NUM
coo.31924059551022	18	75	.	.	PUNCT
coo.31924059551022	19	1	m.	m.	NOUN
coo.31924059551022	19	2	hermite	hermite	PROPN
coo.31924059551022	19	3	has	have	AUX
coo.31924059551022	19	4	employed	employ	VERB
coo.31924059551022	19	5	the	the	DET
coo.31924059551022	19	6	older	old	ADJ
coo.31924059551022	19	7	jacobian	jacobian	ADJ
coo.31924059551022	19	8	functions	function	NOUN
coo.31924059551022	19	9	while	while	SCONJ
coo.31924059551022	19	10	halphen	halphen	ADV
coo.31924059551022	19	11	has	have	AUX
coo.31924059551022	19	12	used	use	VERB
coo.31924059551022	19	13	in	in	ADP
coo.31924059551022	19	14	every	every	DET
coo.31924059551022	19	15	case	case	NOUN
coo.31924059551022	19	16	the	the	DET
coo.31924059551022	19	17	weierstrass	weierstrass	PROPN
coo.31924059551022	19	18	p	p	PROPN
coo.31924059551022	19	19	function	function	NOUN
coo.31924059551022	19	20	,	,	PUNCT
coo.31924059551022	19	21	and	and	CCONJ
coo.31924059551022	19	22	not	not	PART
coo.31924059551022	19	23	only	only	ADV
coo.31924059551022	19	24	the	the	DET
coo.31924059551022	19	25	notation	notation	NOUN
coo.31924059551022	19	26	but	but	CCONJ
coo.31924059551022	19	27	the	the	DET
coo.31924059551022	19	28	ultimate	ultimate	ADJ
coo.31924059551022	19	29	forms	form	NOUN
coo.31924059551022	19	30	as	as	ADV
coo.31924059551022	19	31	well	well	ADV
coo.31924059551022	19	32	as	as	ADP
coo.31924059551022	19	33	the	the	DET
coo.31924059551022	19	34	complex	complex	ADJ
coo.31924059551022	19	35	functions	function	NOUN
coo.31924059551022	19	36	in	in	ADP
coo.31924059551022	19	37	which	which	PRON
coo.31924059551022	19	38	they	they	PRON
coo.31924059551022	19	39	are	be	AUX
coo.31924059551022	19	40	expressed	express	VERB
coo.31924059551022	19	41	are	be	AUX
coo.31924059551022	19	42	in	in	ADP
coo.31924059551022	19	43	the	the	DET
coo.31924059551022	19	44	two	two	NUM
coo.31924059551022	19	45	works	work	NOUN
coo.31924059551022	19	46	intirely	intirely	ADV
coo.31924059551022	19	47	different	different	ADJ
coo.31924059551022	19	48	.	.	PUNCT
coo.31924059551022	20	1	as	as	ADV
coo.31924059551022	20	2	far	far	ADV
coo.31924059551022	20	3	as	as	SCONJ
coo.31924059551022	20	4	i	i	PRON
coo.31924059551022	20	5	know	know	VERB
coo.31924059551022	20	6	,	,	PUNCT
coo.31924059551022	20	7	no	no	DET
coo.31924059551022	20	8	attempt	attempt	NOUN
coo.31924059551022	20	9	has	have	AUX
coo.31924059551022	20	10	before	before	ADV
coo.31924059551022	20	11	been	be	AUX
coo.31924059551022	20	12	made	make	VERB
coo.31924059551022	20	13	to	to	PART
coo.31924059551022	20	14	establish	establish	VERB
coo.31924059551022	20	15	the	the	DET
coo.31924059551022	20	16	absolute	absolute	ADJ
coo.31924059551022	20	17	relations	relation	NOUN
coo.31924059551022	20	18	of	of	ADP
coo.31924059551022	20	19	these	these	DET
coo.31924059551022	20	20	different	different	ADJ
coo.31924059551022	20	21	functions	function	NOUN
coo.31924059551022	20	22	.	.	PUNCT
coo.31924059551022	21	1	in	in	ADP
coo.31924059551022	21	2	attempting	attempt	VERB
coo.31924059551022	21	3	to	to	PART
coo.31924059551022	21	4	do	do	VERB
coo.31924059551022	21	5	this	this	PRON
coo.31924059551022	21	6	,	,	PUNCT
coo.31924059551022	21	7	i	i	PRON
coo.31924059551022	21	8	have	have	AUX
coo.31924059551022	21	9	developed	develop	VERB
coo.31924059551022	21	10	the	the	DET
coo.31924059551022	21	11	intire	intire	ADJ
coo.31924059551022	21	12	theory	theory	NOUN
coo.31924059551022	21	13	in	in	ADP
coo.31924059551022	21	14	a	a	DET
coo.31924059551022	21	15	new	new	ADJ
coo.31924059551022	21	16	presentation	presentation	NOUN
coo.31924059551022	21	17	,	,	PUNCT
coo.31924059551022	21	18	working	work	VERB
coo.31924059551022	21	19	out	out	ADP
coo.31924059551022	21	20	the	the	DET
coo.31924059551022	21	21	results	result	NOUN
coo.31924059551022	21	22	of	of	ADP
coo.31924059551022	21	23	m.	m.	NOUN
coo.31924059551022	21	24	hermite	hermite	NOUN
coo.31924059551022	21	25	in	in	ADP
coo.31924059551022	21	26	terms	term	NOUN
coo.31924059551022	21	27	of	of	ADP
coo.31924059551022	21	28	the	the	DET
coo.31924059551022	21	29	p	p	NOUN
coo.31924059551022	21	30	function	function	NOUN
coo.31924059551022	21	31	,	,	PUNCT
coo.31924059551022	21	32	having	have	VERB
coo.31924059551022	21	33	principly	principly	ADV
coo.31924059551022	21	34	in	in	ADP
coo.31924059551022	21	35	view	view	NOUN
coo.31924059551022	21	36	a	a	DET
coo.31924059551022	21	37	determination	determination	NOUN
coo.31924059551022	21	38	of	of	ADP
coo.31924059551022	21	39	the	the	DET
coo.31924059551022	21	40	explicit	explicit	ADJ
coo.31924059551022	21	41	values	value	NOUN
coo.31924059551022	21	42	of	of	ADP
coo.31924059551022	21	43	all	all	DET
coo.31924059551022	21	44	the	the	DET
coo.31924059551022	21	45	forms	form	NOUN
coo.31924059551022	21	46	for	for	ADP
coo.31924059551022	21	47	the	the	DET
coo.31924059551022	21	48	special	special	ADJ
coo.31924059551022	21	49	case	case	NOUN
coo.31924059551022	21	50	n	n	ADP
coo.31924059551022	21	51	equal	equal	ADJ
coo.31924059551022	21	52	to	to	ADP
coo.31924059551022	21	53	three	three	NUM
coo.31924059551022	21	54	.	.	PUNCT
coo.31924059551022	22	1	i	i	PRON
coo.31924059551022	22	2	may	may	AUX
coo.31924059551022	22	3	add	add	VERB
coo.31924059551022	22	4	that	that	SCONJ
coo.31924059551022	22	5	owing	owe	VERB
coo.31924059551022	22	6	to	to	ADP
coo.31924059551022	22	7	the	the	DET
coo.31924059551022	22	8	exceptional	exceptional	ADJ
coo.31924059551022	22	9	privilege	privilege	NOUN
coo.31924059551022	22	10	granted	grant	VERB
coo.31924059551022	22	11	by	by	ADP
coo.31924059551022	22	12	the	the	DET
coo.31924059551022	22	13	minister	minister	NOUN
coo.31924059551022	22	14	of	of	ADP
coo.31924059551022	22	15	education	education	NOUN
coo.31924059551022	22	16	and	and	CCONJ
coo.31924059551022	22	17	the	the	DET
coo.31924059551022	22	18	philosophical	philosophical	ADJ
coo.31924059551022	22	19	faculty	faculty	NOUN
coo.31924059551022	22	20	of	of	ADP
coo.31924059551022	22	21	the	the	DET
coo.31924059551022	22	22	albertus	albertus	PROPN
coo.31924059551022	22	23	-	-	PUNCT
coo.31924059551022	22	24	universitát	universitát	PROPN
coo.31924059551022	22	25	allowing	allow	VERB
coo.31924059551022	22	26	the	the	DET
coo.31924059551022	22	27	publishing	publishing	NOUN
coo.31924059551022	22	28	of	of	ADP
coo.31924059551022	22	29	this	this	DET
coo.31924059551022	22	30	thesis	thesis	NOUN
coo.31924059551022	22	31	in	in	ADP
coo.31924059551022	22	32	english	english	PROPN
coo.31924059551022	22	33	,	,	PUNCT
coo.31924059551022	22	34	6	6	SPACE
coo.31924059551022	22	35	introduction	introduction	NOUN
coo.31924059551022	22	36	.	.	PUNCT
coo.31924059551022	23	1	i	i	PRON
coo.31924059551022	23	2	am	be	AUX
coo.31924059551022	23	3	not	not	PART
coo.31924059551022	23	4	without	without	ADP
coo.31924059551022	23	5	hope	hope	NOUN
coo.31924059551022	23	6	that	that	SCONJ
coo.31924059551022	23	7	this	this	DET
coo.31924059551022	23	8	general	general	ADJ
coo.31924059551022	23	9	presentation	presentation	NOUN
coo.31924059551022	23	10	of	of	ADP
coo.31924059551022	23	11	the	the	DET
coo.31924059551022	23	12	theory	theory	NOUN
coo.31924059551022	23	13	of	of	ADP
coo.31924059551022	23	14	lame	lame	PROPN
coo.31924059551022	23	15	’s	’s	PART
coo.31924059551022	23	16	functions	function	NOUN
coo.31924059551022	23	17	may	may	AUX
coo.31924059551022	23	18	prove	prove	VERB
coo.31924059551022	23	19	a	a	DET
coo.31924059551022	23	20	welcome	welcome	ADJ
coo.31924059551022	23	21	addition	addition	NOUN
coo.31924059551022	23	22	to	to	ADP
coo.31924059551022	23	23	the	the	DET
coo.31924059551022	23	24	literature	literature	NOUN
coo.31924059551022	23	25	of	of	ADP
coo.31924059551022	23	26	the	the	DET
coo.31924059551022	23	27	subject	subject	NOUN
coo.31924059551022	23	28	where	where	SCONJ
coo.31924059551022	23	29	in	in	ADP
coo.31924059551022	23	30	english	english	PROPN
coo.31924059551022	23	31	todhunter	todhunter	PROPN
coo.31924059551022	23	32	’s	’s	PART
coo.31924059551022	23	33	“	"	PUNCT
coo.31924059551022	23	34	lame	lame	PROPN
coo.31924059551022	23	35	’s	’s	PART
coo.31924059551022	23	36	and	and	CCONJ
coo.31924059551022	23	37	bessel	bessel	PROPN
coo.31924059551022	23	38	’s	’s	PART
coo.31924059551022	23	39	functions	function	NOUN
coo.31924059551022	23	40	”	"	PUNCT
coo.31924059551022	23	41	is	be	AUX
coo.31924059551022	23	42	the	the	DET
coo.31924059551022	23	43	only	only	ADJ
coo.31924059551022	23	44	representative	representative	NOUN
coo.31924059551022	23	45	.	.	PUNCT
coo.31924059551022	24	1	finally	finally	ADV
coo.31924059551022	24	2	i	i	PRON
coo.31924059551022	24	3	must	must	AUX
coo.31924059551022	24	4	acknowledge	acknowledge	VERB
coo.31924059551022	24	5	my	my	PRON
coo.31924059551022	24	6	indebtedness	indebtedness	NOUN
coo.31924059551022	24	7	to	to	ADP
coo.31924059551022	24	8	prof	prof	PROPN
coo.31924059551022	24	9	.	.	PUNCT
coo.31924059551022	25	1	lindemann	lindemann	PROPN
coo.31924059551022	25	2	not	not	PART
coo.31924059551022	25	3	only	only	ADV
coo.31924059551022	25	4	for	for	ADP
coo.31924059551022	25	5	the	the	DET
coo.31924059551022	25	6	direction	direction	NOUN
coo.31924059551022	25	7	of	of	ADP
coo.31924059551022	25	8	a	a	DET
coo.31924059551022	25	9	most	most	ADV
coo.31924059551022	25	10	valuable	valuable	ADJ
coo.31924059551022	25	11	course	course	NOUN
coo.31924059551022	25	12	of	of	ADP
coo.31924059551022	25	13	reading	reading	NOUN
coo.31924059551022	25	14	but	but	CCONJ
coo.31924059551022	25	15	for	for	ADP
coo.31924059551022	25	16	a	a	DET
coo.31924059551022	25	17	general	general	NOUN
coo.31924059551022	25	18	although	although	ADV
coo.31924059551022	25	19	,	,	PUNCT
coo.31924059551022	25	20	owing	owe	VERB
coo.31924059551022	25	21	to	to	ADP
coo.31924059551022	25	22	a	a	DET
coo.31924059551022	25	23	lack	lack	NOUN
coo.31924059551022	25	24	of	of	ADP
coo.31924059551022	25	25	time	time	NOUN
coo.31924059551022	25	26	,	,	PUNCT
coo.31924059551022	25	27	a	a	PRON
coo.31924059551022	25	28	by	by	ADP
coo.31924059551022	25	29	no	no	DET
coo.31924059551022	25	30	means	mean	NOUN
coo.31924059551022	25	31	detailed	detailed	ADJ
coo.31924059551022	25	32	review	review	NOUN
coo.31924059551022	25	33	of	of	ADP
coo.31924059551022	25	34	the	the	DET
coo.31924059551022	25	35	work	work	NOUN
coo.31924059551022	25	36	.	.	PUNCT
coo.31924059551022	26	1	contents	contents	NUM
coo.31924059551022	26	2	.	.	PUNCT
coo.31924059551022	27	1	page	page	NOUN
coo.31924059551022	27	2	introduction	introduction	NOUN
coo.31924059551022	27	3	............................................................	............................................................	PUNCT
coo.31924059551022	27	4	5	5	NUM
coo.31924059551022	27	5	part	part	NOUN
coo.31924059551022	27	6	1	1	NUM
coo.31924059551022	27	7	.	.	PUNCT
coo.31924059551022	28	1	history	history	NOUN
coo.31924059551022	28	2	and	and	CCONJ
coo.31924059551022	28	3	definitions	definition	NOUN
coo.31924059551022	28	4	.	.	PUNCT
coo.31924059551022	29	1	the	the	DET
coo.31924059551022	29	2	problem	problem	NOUN
coo.31924059551022	29	3	of	of	ADP
coo.31924059551022	29	4	lamé	lamé	PROPN
coo.31924059551022	29	5	.....................................................	.....................................................	PUNCT
coo.31924059551022	29	6	il	il	PROPN
coo.31924059551022	29	7	the	the	DET
coo.31924059551022	29	8	problem	problem	NOUN
coo.31924059551022	29	9	of	of	ADP
coo.31924059551022	29	10	hermite	hermite	PROPN
coo.31924059551022	29	11	..................................................	..................................................	PUNCT
coo.31924059551022	29	12	13	13	NUM
coo.31924059551022	29	13	definitions	definition	NOUN
coo.31924059551022	29	14	.............................................................	.............................................................	PUNCT
coo.31924059551022	29	15	15	15	NUM
coo.31924059551022	29	16	part	part	NOUN
coo.31924059551022	29	17	2	2	NUM
coo.31924059551022	29	18	.	.	PUNCT
coo.31924059551022	30	1	hermite	hermite	PROPN
coo.31924059551022	30	2	’s	’s	PART
coo.31924059551022	30	3	integral	integral	ADJ
coo.31924059551022	30	4	as	as	ADP
coo.31924059551022	30	5	a	a	DET
coo.31924059551022	30	6	sum	sum	NOUN
coo.31924059551022	30	7	.	.	PUNCT
coo.31924059551022	31	1	the	the	DET
coo.31924059551022	31	2	function	function	NOUN
coo.31924059551022	31	3	of	of	ADP
coo.31924059551022	31	4	the	the	DET
coo.31924059551022	31	5	second	second	ADJ
coo.31924059551022	31	6	species	specie	NOUN
coo.31924059551022	31	7	......................................	......................................	PUNCT
coo.31924059551022	31	8	17	17	NUM
coo.31924059551022	31	9	transformation	transformation	NOUN
coo.31924059551022	31	10	of	of	ADP
coo.31924059551022	31	11	hermite	hermite	NOUN
coo.31924059551022	31	12	’s	’s	PART
coo.31924059551022	31	13	equation	equation	NOUN
coo.31924059551022	31	14	·	·	PUNCT
coo.31924059551022	31	15	.	.	PUNCT
coo.31924059551022	32	1	................................	................................	PUNCT
coo.31924059551022	32	2	20	20	NUM
coo.31924059551022	32	3	development	development	NOUN
coo.31924059551022	32	4	of	of	ADP
coo.31924059551022	32	5	the	the	DET
coo.31924059551022	32	6	integral	integral	ADJ
coo.31924059551022	32	7	.............................................	.............................................	X
coo.31924059551022	32	8	21	21	NUM
coo.31924059551022	32	9	development	development	NOUN
coo.31924059551022	32	10	of	of	ADP
coo.31924059551022	32	11	the	the	DET
coo.31924059551022	32	12	eliment	eliment	NOUN
coo.31924059551022	32	13	of	of	ADP
coo.31924059551022	32	14	the	the	DET
coo.31924059551022	32	15	function	function	NOUN
coo.31924059551022	32	16	of	of	ADP
coo.31924059551022	32	17	the	the	DET
coo.31924059551022	32	18	second	second	ADJ
coo.31924059551022	32	19	species	specie	NOUN
coo.31924059551022	32	20	...	...	PUNCT
coo.31924059551022	32	21	23	23	NUM
coo.31924059551022	32	22	determination	determination	NOUN
coo.31924059551022	32	23	of	of	ADP
coo.31924059551022	32	24	the	the	DET
coo.31924059551022	32	25	integral	integral	NOUN
coo.31924059551022	32	26	...........................................	...........................................	X
coo.31924059551022	32	27	25	25	NUM
coo.31924059551022	32	28	part	part	NOUN
coo.31924059551022	32	29	3	3	NUM
coo.31924059551022	32	30	.	.	PUNCT
coo.31924059551022	33	1	the	the	DET
coo.31924059551022	33	2	integral	integral	NOUN
coo.31924059551022	33	3	as	as	ADP
coo.31924059551022	33	4	a	a	DET
coo.31924059551022	33	5	product	product	NOUN
coo.31924059551022	33	6	.	.	PUNCT
coo.31924059551022	34	1	indirect	indirect	ADJ
coo.31924059551022	34	2	solution	solution	NOUN
coo.31924059551022	34	3	......................................................	......................................................	PUNCT
coo.31924059551022	34	4	28	28	NUM
coo.31924059551022	34	5	solution	solution	NOUN
coo.31924059551022	34	6	for	for	ADP
coo.31924059551022	34	7	n	n	NOUN
coo.31924059551022	34	8	:	:	PUNCT
coo.31924059551022	34	9	=	=	PRON
coo.31924059551022	34	10	2	2	NUM
coo.31924059551022	34	11	.....................................................	.....................................................	NUM
coo.31924059551022	34	12	30	30	NUM
coo.31924059551022	35	1	the	the	DET
coo.31924059551022	35	2	product	product	NOUN
coo.31924059551022	35	3	y	y	PROPN
coo.31924059551022	35	4	of	of	ADP
coo.31924059551022	35	5	the	the	DET
coo.31924059551022	35	6	two	two	NUM
coo.31924059551022	35	7	solutions	solution	NOUN
coo.31924059551022	35	8	......................................	......................................	PUNCT
coo.31924059551022	35	9	32	32	NUM
coo.31924059551022	35	10	direct	direct	ADJ
coo.31924059551022	35	11	solution	solution	NOUN
coo.31924059551022	35	12	.........................................................	.........................................................	PUNCT
coo.31924059551022	35	13	37	37	NUM
coo.31924059551022	35	14	determination	determination	NOUN
coo.31924059551022	35	15	of	of	ADP
coo.31924059551022	35	16	y	y	PROPN
coo.31924059551022	35	17	for	for	ADP
coo.31924059551022	35	18	n	n	CCONJ
coo.31924059551022	35	19	=	=	X
coo.31924059551022	35	20	3	3	NUM
coo.31924059551022	35	21	............................................	............................................	NUM
coo.31924059551022	35	22	40	40	NUM
coo.31924059551022	35	23	part	part	NOUN
coo.31924059551022	35	24	4	4	NUM
coo.31924059551022	35	25	.	.	PUNCT
coo.31924059551022	36	1	the	the	DET
coo.31924059551022	36	2	special	special	ADJ
coo.31924059551022	36	3	functions	function	NOUN
coo.31924059551022	36	4	of	of	ADP
coo.31924059551022	36	5	lamé	lamé	NOUN
coo.31924059551022	36	6	.	.	PUNCT
coo.31924059551022	37	1	functions	function	NOUN
coo.31924059551022	37	2	of	of	ADP
coo.31924059551022	37	3	the	the	DET
coo.31924059551022	37	4	first	first	ADJ
coo.31924059551022	37	5	sort	sort	NOUN
coo.31924059551022	37	6	.............................................	.............................................	NOUN
coo.31924059551022	37	7	42	42	NUM
coo.31924059551022	37	8	functions	function	NOUN
coo.31924059551022	37	9	of	of	ADP
coo.31924059551022	37	10	the	the	DET
coo.31924059551022	37	11	second	second	ADJ
coo.31924059551022	37	12	sort	sort	NOUN
coo.31924059551022	37	13	............................................	............................................	PUNCT
coo.31924059551022	37	14	43	43	NUM
coo.31924059551022	37	15	functions	function	NOUN
coo.31924059551022	37	16	of	of	ADP
coo.31924059551022	37	17	the	the	DET
coo.31924059551022	37	18	third	third	ADJ
coo.31924059551022	37	19	sort	sort	NOUN
coo.31924059551022	37	20	............................................	............................................	PUNCT
coo.31924059551022	37	21	44	44	NUM
coo.31924059551022	37	22	part	part	NOUN
coo.31924059551022	37	23	5	5	NUM
coo.31924059551022	37	24	.	.	PUNCT
coo.31924059551022	38	1	reduction	reduction	NOUN
coo.31924059551022	38	2	of	of	ADP
coo.31924059551022	38	3	the	the	DET
coo.31924059551022	38	4	forms	form	NOUN
coo.31924059551022	38	5	u	u	PROPN
coo.31924059551022	38	6	n	n	CCONJ
coo.31924059551022	38	7	=	=	X
coo.31924059551022	38	8	3	3	NUM
coo.31924059551022	38	9	”	"	PUNCT
coo.31924059551022	38	10	.	.	PUNCT
coo.31924059551022	39	1	identity	identity	NOUN
coo.31924059551022	39	2	of	of	ADP
coo.31924059551022	39	3	solutions	solution	NOUN
coo.31924059551022	39	4	...................................................	...................................................	PUNCT
coo.31924059551022	39	5	45	45	NUM
coo.31924059551022	39	6	determination	determination	NOUN
coo.31924059551022	39	7	of	of	ADP
coo.31924059551022	39	8	x	x	SYM
coo.31924059551022	39	9	and	and	CCONJ
coo.31924059551022	39	10	v.	v.	ADP
coo.31924059551022	39	11	first	first	ADJ
coo.31924059551022	39	12	method	method	NOUN
coo.31924059551022	39	13	................................	................................	PUNCT
coo.31924059551022	39	14	47	47	NUM
coo.31924059551022	39	15	x	x	PUNCT
coo.31924059551022	39	16	as	as	ADP
coo.31924059551022	39	17	function	function	NOUN
coo.31924059551022	39	18	of	of	ADP
coo.31924059551022	39	19	φ	φ	PROPN
coo.31924059551022	39	20	................................................	................................................	X
coo.31924059551022	39	21	48	48	NUM
coo.31924059551022	39	22	factors	factor	NOUN
coo.31924059551022	39	23	of	of	ADP
coo.31924059551022	39	24	φ	φ	PROPN
coo.31924059551022	39	25	.......................................................	.......................................................	PROPN
coo.31924059551022	39	26	49	49	NUM
coo.31924059551022	39	27	case	case	NOUN
coo.31924059551022	39	28	φ	φ	X
coo.31924059551022	39	29	=	=	SYM
coo.31924059551022	39	30	0	0	NUM
coo.31924059551022	39	31	.........................................................	.........................................................	NUM
coo.31924059551022	39	32	49	49	NUM
coo.31924059551022	39	33	definition	definition	NOUN
coo.31924059551022	39	34	of	of	ADP
coo.31924059551022	39	35	ψ	ψ	PROPN
coo.31924059551022	39	36	and	and	CCONJ
coo.31924059551022	39	37	p(v	p(v	PROPN
coo.31924059551022	39	38	)	)	PUNCT
coo.31924059551022	39	39	as	as	ADP
coo.31924059551022	39	40	function	function	NOUN
coo.31924059551022	39	41	of	of	ADP
coo.31924059551022	39	42	ψ	ψ	PROPN
coo.31924059551022	39	43	........................	........................	PROPN
coo.31924059551022	39	44	50	50	NUM
coo.31924059551022	39	45	definition	definition	NOUN
coo.31924059551022	39	46	of	of	ADP
coo.31924059551022	39	47	χ	χ	PROPN
coo.31924059551022	39	48	and	and	CCONJ
coo.31924059551022	39	49	p	p	NOUN
coo.31924059551022	39	50	(	(	PUNCT
coo.31924059551022	39	51	v	v	NOUN
coo.31924059551022	39	52	)	)	PUNCT
coo.31924059551022	39	53	as	as	ADP
coo.31924059551022	39	54	function	function	NOUN
coo.31924059551022	39	55	of	of	ADP
coo.31924059551022	39	56	χ	χ	PROPN
coo.31924059551022	39	57	.......................	.......................	NUM
coo.31924059551022	39	58	51	51	NUM
coo.31924059551022	39	59	reduction	reduction	NOUN
coo.31924059551022	39	60	of	of	ADP
coo.31924059551022	39	61	lame	lame	PROPN
coo.31924059551022	39	62	’s	’s	PART
coo.31924059551022	39	63	functions	function	NOUN
coo.31924059551022	39	64	φ	φ	PROPN
coo.31924059551022	39	65	=	=	SYM
coo.31924059551022	39	66	0	0	NUM
coo.31924059551022	39	67	......................	......................	PUNCT
coo.31924059551022	39	68	'	'	PUNCT
coo.31924059551022	39	69	....	....	PUNCT
coo.31924059551022	39	70	51	51	NUM
coo.31924059551022	39	71	integral	integral	ADJ
coo.31924059551022	39	72	χ	χ	NOUN
coo.31924059551022	39	73	=	=	SYM
coo.31924059551022	39	74	0	0	NUM
coo.31924059551022	39	75	.....................................................	.....................................................	NUM
coo.31924059551022	39	76	52	52	NUM
coo.31924059551022	39	77	case	case	NOUN
coo.31924059551022	39	78	ώ	ώ	PROPN
coo.31924059551022	39	79	=	=	SYM
coo.31924059551022	39	80	0	0	NUM
coo.31924059551022	39	81	.........................................................	.........................................................	NUM
coo.31924059551022	39	82	52	52	NUM
coo.31924059551022	39	83	8	8	ADJ
coo.31924059551022	39	84	contents	content	NOUN
coo.31924059551022	39	85	.	.	PUNCT
coo.31924059551022	40	1	page	page	NOUN
coo.31924059551022	40	2	relation	relation	NOUN
coo.31924059551022	40	3	of	of	ADP
coo.31924059551022	40	4	y	y	PROPN
coo.31924059551022	40	5	and	and	CCONJ
coo.31924059551022	40	6	c	c	NOUN
coo.31924059551022	40	7	to	to	ADP
coo.31924059551022	40	8	the	the	DET
coo.31924059551022	40	9	special	special	ADJ
coo.31924059551022	40	10	functions	function	NOUN
coo.31924059551022	40	11	of	of	ADP
coo.31924059551022	40	12	lamé	lamé	NOUN
coo.31924059551022	40	13	....................	....................	PUNCT
coo.31924059551022	40	14	52	52	NUM
coo.31924059551022	40	15	analytic	analytic	ADJ
coo.31924059551022	40	16	form	form	NOUN
coo.31924059551022	40	17	of	of	ADP
coo.31924059551022	40	18	y	y	PROPN
coo.31924059551022	40	19	and	and	CCONJ
coo.31924059551022	40	20	y	y	PROPN
coo.31924059551022	40	21	...........................................	...........................................	PROPN
coo.31924059551022	41	1	53	53	NUM
coo.31924059551022	41	2	condition	condition	NOUN
coo.31924059551022	41	3	(	(	PUNCT
coo.31924059551022	41	4	7	7	NUM
coo.31924059551022	41	5	=	=	SYM
coo.31924059551022	41	6	0	0	NUM
coo.31924059551022	41	7	.	.	PUNCT
coo.31924059551022	42	1	special	special	ADJ
coo.31924059551022	42	2	functions	function	NOUN
coo.31924059551022	42	3	of	of	ADP
coo.31924059551022	42	4	lamé	lamé	NOUN
coo.31924059551022	42	5	..........................	..........................	PUNCT
coo.31924059551022	42	6	53	53	NUM
coo.31924059551022	42	7	condition	condition	NOUN
coo.31924059551022	42	8	p	p	NOUN
coo.31924059551022	42	9	=	=	SYM
coo.31924059551022	42	10	0	0	NUM
coo.31924059551022	42	11	.	.	PUNCT
coo.31924059551022	42	12	functions	function	NOUN
coo.31924059551022	42	13	of	of	ADP
coo.31924059551022	42	14	first	first	ADJ
coo.31924059551022	42	15	sort	sort	NOUN
coo.31924059551022	42	16	............................	............................	PUNCT
coo.31924059551022	42	17	54	54	NUM
coo.31924059551022	42	18	condition	condition	NOUN
coo.31924059551022	42	19	q	q	X
coo.31924059551022	42	20	=	=	SYM
coo.31924059551022	42	21	0	0	NUM
coo.31924059551022	42	22	.	.	PUNCT
coo.31924059551022	42	23	functions	function	NOUN
coo.31924059551022	42	24	of	of	ADP
coo.31924059551022	42	25	second	second	ADJ
coo.31924059551022	42	26	sort	sort	NOUN
coo.31924059551022	42	27	..........................	..........................	PUNCT
coo.31924059551022	42	28	55	55	NUM
coo.31924059551022	42	29	absolute	absolute	ADJ
coo.31924059551022	42	30	relations	relation	NOUN
coo.31924059551022	42	31	of	of	ADP
coo.31924059551022	42	32	qx	qx	PROPN
coo.31924059551022	42	33	and	and	CCONJ
coo.31924059551022	42	34	φχ	φχ	PROPN
coo.31924059551022	42	35	.......................................	.......................................	PROPN
coo.31924059551022	42	36	55	55	NUM
coo.31924059551022	42	37	determination	determination	NOUN
coo.31924059551022	42	38	of	of	ADP
coo.31924059551022	42	39	g	g	PROPN
coo.31924059551022	42	40	....................................................	....................................................	NOUN
coo.31924059551022	42	41	56	56	NUM
coo.31924059551022	42	42	the	the	DET
coo.31924059551022	42	43	integrals	integral	NOUN
coo.31924059551022	42	44	=	=	PUNCT
coo.31924059551022	42	45	0	0	NUM
coo.31924059551022	42	46	,	,	PUNCT
coo.31924059551022	42	47	q2	q2	PROPN
coo.31924059551022	42	48	—	—	PUNCT
coo.31924059551022	42	49	0	0	NUM
coo.31924059551022	42	50	,	,	PUNCT
coo.31924059551022	42	51	=	=	SYM
coo.31924059551022	42	52	0	0	NUM
coo.31924059551022	42	53	.............................	.............................	NUM
coo.31924059551022	42	54	56	56	NUM
coo.31924059551022	43	1	the	the	DET
coo.31924059551022	43	2	discriminant	discriminant	NOUN
coo.31924059551022	43	3	of	of	ADP
coo.31924059551022	43	4	y	y	PROPN
coo.31924059551022	43	5	..................................................	..................................................	PUNCT
coo.31924059551022	43	6	57	57	NUM
coo.31924059551022	43	7	resultant	resultant	NOUN
coo.31924059551022	43	8	of	of	ADP
coo.31924059551022	43	9	y	y	PROPN
coo.31924059551022	43	10	and	and	CCONJ
coo.31924059551022	43	11	φ(α)	φ(α)	SPACE
coo.31924059551022	43	12	...............................................	...............................................	NUM
coo.31924059551022	43	13	57	57	NUM
coo.31924059551022	43	14	discriminant	discriminant	NOUN
coo.31924059551022	43	15	in	in	ADP
coo.31924059551022	43	16	terms	term	NOUN
coo.31924059551022	43	17	of	of	ADP
coo.31924059551022	43	18	this	this	DET
coo.31924059551022	43	19	resultant	resultant	NOUN
coo.31924059551022	43	20	...............................	...............................	PUNCT
coo.31924059551022	43	21	58	58	NUM
coo.31924059551022	43	22	discriminant	discriminant	NOUN
coo.31924059551022	43	23	in	in	ADP
coo.31924059551022	43	24	terms	term	NOUN
coo.31924059551022	43	25	of	of	ADP
coo.31924059551022	43	26	p	p	PROPN
coo.31924059551022	43	27	and	and	CCONJ
coo.31924059551022	43	28	q	q	PRON
coo.31924059551022	43	29	......................................	......................................	X
coo.31924059551022	43	30	58	58	NUM
coo.31924059551022	43	31	special	special	ADJ
coo.31924059551022	43	32	results	result	NOUN
coo.31924059551022	43	33	,	,	PUNCT
coo.31924059551022	43	34	n	n	CCONJ
coo.31924059551022	43	35	=	=	X
coo.31924059551022	43	36	3	3	NUM
coo.31924059551022	43	37	.............................................	.............................................	NUM
coo.31924059551022	43	38	59	59	NUM
coo.31924059551022	43	39	determination	determination	NOUN
coo.31924059551022	43	40	of	of	ADP
coo.31924059551022	43	41	x	x	SYM
coo.31924059551022	43	42	and	and	CCONJ
coo.31924059551022	43	43	v.	v.	ADP
coo.31924059551022	43	44	second	second	ADJ
coo.31924059551022	43	45	method	method	NOUN
coo.31924059551022	43	46	.................................	.................................	PUNCT
coo.31924059551022	43	47	60	60	NUM
coo.31924059551022	43	48	reduction	reduction	NOUN
coo.31924059551022	43	49	of	of	ADP
coo.31924059551022	43	50	the	the	DET
coo.31924059551022	43	51	general	general	ADJ
coo.31924059551022	43	52	function	function	NOUN
coo.31924059551022	43	53	..................................	..................................	PUNCT
coo.31924059551022	43	54	60	60	NUM
coo.31924059551022	43	55	development	development	NOUN
coo.31924059551022	43	56	of	of	ADP
coo.31924059551022	43	57	φ(%	φ(%	NOUN
coo.31924059551022	43	58	=	=	PROPN
coo.31924059551022	43	59	3	3	X
coo.31924059551022	43	60	)	)	PUNCT
coo.31924059551022	43	61	...........................................	...........................................	PUNCT
coo.31924059551022	44	1	62	62	NUM
coo.31924059551022	44	2	development	development	NOUN
coo.31924059551022	44	3	of	of	ADP
coo.31924059551022	44	4	ψ(%	ψ(%	PROPN
coo.31924059551022	44	5	=	=	PROPN
coo.31924059551022	44	6	3)	3)	NUM
coo.31924059551022	44	7	............................................	............................................	NUM
coo.31924059551022	44	8	64	64	NUM
coo.31924059551022	44	9	development	development	NOUN
coo.31924059551022	44	10	of	of	ADP
coo.31924059551022	44	11	e	e	X
coo.31924059551022	44	12	(	(	PUNCT
coo.31924059551022	44	13	n	n	X
coo.31924059551022	44	14	—	—	PUNCT
coo.31924059551022	44	15	3	3	X
coo.31924059551022	44	16	)	)	PUNCT
coo.31924059551022	44	17	.............................................	.............................................	PUNCT
coo.31924059551022	45	1	65	65	NUM
coo.31924059551022	45	2	reduction	reduction	NOUN
coo.31924059551022	45	3	of	of	ADP
coo.31924059551022	45	4	x	x	SYM
coo.31924059551022	45	5	and	and	CCONJ
coo.31924059551022	45	6	v	v	NOUN
coo.31924059551022	45	7	from	from	ADP
coo.31924059551022	45	8	these	these	DET
coo.31924059551022	45	9	forms	form	NOUN
coo.31924059551022	45	10	.................................	.................................	PUNCT
coo.31924059551022	45	11	66	66	NUM
coo.31924059551022	45	12	general	general	ADJ
coo.31924059551022	45	13	forms	form	NOUN
coo.31924059551022	45	14	for	for	ADP
coo.31924059551022	45	15	.r	.r	PROPN
coo.31924059551022	45	16	,	,	PUNCT
coo.31924059551022	45	17	p	p	NOUN
coo.31924059551022	45	18	(	(	PUNCT
coo.31924059551022	45	19	v	v	NOUN
coo.31924059551022	45	20	)	)	PUNCT
coo.31924059551022	45	21	and	and	CCONJ
coo.31924059551022	45	22	p	p	NOUN
coo.31924059551022	45	23	'	'	PUNCT
coo.31924059551022	45	24	(	(	PUNCT
coo.31924059551022	45	25	v)	v)	VERB
coo.31924059551022	45	26	..........	..........	INTJ
coo.31924059551022	45	27	%	%	INTJ
coo.31924059551022	45	28	.................	.................	NOUN
coo.31924059551022	45	29	66	66	NUM
coo.31924059551022	45	30	determination	determination	NOUN
coo.31924059551022	45	31	of	of	ADP
coo.31924059551022	45	32	forms	form	NOUN
coo.31924059551022	45	33	(	(	PUNCT
coo.31924059551022	45	34	n	n	CCONJ
coo.31924059551022	45	35	=	=	SYM
coo.31924059551022	45	36	3)	3)	NUM
coo.31924059551022	45	37	.....................................	.....................................	PROPN
coo.31924059551022	45	38	68	68	NUM
coo.31924059551022	45	39	reduction	reduction	NOUN
coo.31924059551022	45	40	to	to	ADP
coo.31924059551022	45	41	the	the	DET
coo.31924059551022	45	42	first	first	ADJ
coo.31924059551022	45	43	forms	form	NOUN
coo.31924059551022	45	44	..........................................	..........................................	PUNCT
coo.31924059551022	45	45	69	69	NUM
coo.31924059551022	45	46	determination	determination	NOUN
coo.31924059551022	45	47	of	of	ADP
coo.31924059551022	45	48	v.	v.	PROPN
coo.31924059551022	45	49	third	third	ADJ
coo.31924059551022	45	50	method	method	NOUN
coo.31924059551022	45	51	...........................................	...........................................	PUNCT
coo.31924059551022	45	52	70	70	NUM
coo.31924059551022	45	53	value	value	NOUN
coo.31924059551022	45	54	of	of	ADP
coo.31924059551022	45	55	the	the	DET
coo.31924059551022	45	56	constant	constant	ADJ
coo.31924059551022	45	57	tct	tct	NOUN
coo.31924059551022	45	58	............................................	............................................	PUNCT
coo.31924059551022	45	59	70	70	NUM
coo.31924059551022	45	60	general	general	ADJ
coo.31924059551022	45	61	form	form	NOUN
coo.31924059551022	45	62	as	as	ADP
coo.31924059551022	45	63	product	product	NOUN
coo.31924059551022	45	64	of	of	ADP
coo.31924059551022	45	65	φ1	φ1	PROPN
coo.31924059551022	45	66	?	?	PUNCT
coo.31924059551022	45	67	φ2	φ2	PROPN
coo.31924059551022	45	68	,	,	PUNCT
coo.31924059551022	45	69	φ3	φ3	PROPN
coo.31924059551022	45	70	..............................	..............................	PROPN
coo.31924059551022	45	71	71	71	NUM
coo.31924059551022	46	1	the	the	DET
coo.31924059551022	46	2	functions	function	NOUN
coo.31924059551022	46	3	fli	fli	NOUN
coo.31924059551022	46	4	p2	p2	PROPN
coo.31924059551022	46	5	,	,	PUNCT
coo.31924059551022	46	6	fs	fs	PROPN
coo.31924059551022	46	7	...........................................	...........................................	NOUN
coo.31924059551022	46	8	72	72	NUM
coo.31924059551022	46	9	forms	form	NOUN
coo.31924059551022	46	10	for	for	ADP
coo.31924059551022	46	11	p(v	p(v	PROPN
coo.31924059551022	46	12	)	)	PUNCT
coo.31924059551022	46	13	and	and	CCONJ
coo.31924059551022	46	14	p	p	PROPN
coo.31924059551022	46	15	iv	iv	X
coo.31924059551022	46	16	)	)	PUNCT
coo.31924059551022	46	17	in	in	ADP
coo.31924059551022	46	18	terms	term	NOUN
coo.31924059551022	46	19	of	of	ADP
coo.31924059551022	46	20	f	f	PROPN
coo.31924059551022	46	21	?	?	PROPN
coo.31924059551022	46	22	and	and	CCONJ
coo.31924059551022	46	23	φ;	φ;	NOUN
coo.31924059551022	46	24	......................	......................	PUNCT
coo.31924059551022	46	25	72	72	NUM
coo.31924059551022	46	26	relation	relation	NOUN
coo.31924059551022	46	27	of	of	ADP
coo.31924059551022	46	28	fn	fn	NOUN
coo.31924059551022	46	29	=	=	SYM
coo.31924059551022	46	30	i3	i3	PROPN
coo.31924059551022	46	31	to	to	ADP
coo.31924059551022	46	32	χ	χ	ADJ
coo.31924059551022	46	33	and	and	CCONJ
coo.31924059551022	46	34	the	the	DET
coo.31924059551022	46	35	factors	factor	NOUN
coo.31924059551022	46	36	of	of	ADP
coo.31924059551022	46	37	χ	χ	VERB
coo.31924059551022	46	38	.........................	.........................	NUM
coo.31924059551022	46	39	73	73	NUM
coo.31924059551022	46	40	reduction	reduction	NOUN
coo.31924059551022	46	41	to	to	ADP
coo.31924059551022	46	42	the	the	DET
coo.31924059551022	46	43	forms	form	NOUN
coo.31924059551022	46	44	of	of	ADP
coo.31924059551022	46	45	m.	m.	NOUN
coo.31924059551022	46	46	hermite	hermite	PROPN
coo.31924059551022	46	47	...............................	...............................	PUNCT
coo.31924059551022	46	48	73	73	NUM
coo.31924059551022	46	49	general	general	ADJ
coo.31924059551022	46	50	discussion	discussion	NOUN
coo.31924059551022	46	51	.........................................................	.........................................................	NUM
coo.31924059551022	46	52	73	73	NUM
coo.31924059551022	46	53	review	review	NOUN
coo.31924059551022	46	54	of	of	ADP
coo.31924059551022	46	55	the	the	DET
coo.31924059551022	46	56	theory	theory	NOUN
coo.31924059551022	46	57	..................................................	..................................................	PUNCT
coo.31924059551022	46	58	73	73	NUM
coo.31924059551022	46	59	general	general	ADJ
coo.31924059551022	46	60	integral	integral	ADJ
coo.31924059551022	46	61	p	p	NOUN
coo.31924059551022	46	62	=	=	SYM
coo.31924059551022	46	63	0	0	NUM
coo.31924059551022	46	64	...............................................	...............................................	NUM
coo.31924059551022	46	65	74	74	NUM
coo.31924059551022	46	66	integral	integral	ADJ
coo.31924059551022	46	67	q	q	NOUN
coo.31924059551022	46	68	=	=	SYM
coo.31924059551022	46	69	0	0	NUM
coo.31924059551022	46	70	,	,	PUNCT
coo.31924059551022	46	71	v	v	NOUN
coo.31924059551022	46	72	=	=	NOUN
coo.31924059551022	46	73	ωλ	ωλ	PROPN
coo.31924059551022	46	74	,	,	PUNCT
coo.31924059551022	46	75	x	x	PUNCT
coo.31924059551022	46	76	=	=	PUNCT
coo.31924059551022	46	77	0	0	NUM
coo.31924059551022	46	78	.....................................	.....................................	NUM
coo.31924059551022	46	79	74	74	NUM
coo.31924059551022	47	1	integral	integral	ADJ
coo.31924059551022	47	2	fx	fx	NOUN
coo.31924059551022	47	3	=	=	NOUN
coo.31924059551022	47	4	0	0	NUM
coo.31924059551022	47	5	or	or	CCONJ
coo.31924059551022	47	6	χ	χ	PRON
coo.31924059551022	47	7	=	=	SYM
coo.31924059551022	47	8	0	0	NUM
coo.31924059551022	47	9	,	,	PUNCT
coo.31924059551022	47	10	v	v	NOUN
coo.31924059551022	47	11	=	=	NOUN
coo.31924059551022	47	12	ωλ	ωλ	PROPN
coo.31924059551022	47	13	,	,	PUNCT
coo.31924059551022	47	14	x	x	PUNCT
coo.31924059551022	47	15	=	=	PRON
coo.31924059551022	47	16	4=	4=	NUM
coo.31924059551022	47	17	0	0	NUM
coo.31924059551022	47	18	.........................	.........................	NUM
coo.31924059551022	47	19	74	74	NUM
coo.31924059551022	47	20	case	case	NOUN
coo.31924059551022	47	21	v	v	X
coo.31924059551022	47	22	=	=	NOUN
coo.31924059551022	47	23	0	0	NUM
coo.31924059551022	47	24	...........................................................	...........................................................	NUM
coo.31924059551022	47	25	75	75	NUM
coo.31924059551022	47	26	functions	function	NOUN
coo.31924059551022	47	27	of	of	ADP
coo.31924059551022	47	28	m.	m.	NOUN
coo.31924059551022	47	29	mittag	mittag	PROPN
coo.31924059551022	47	30	-	-	PUNCT
coo.31924059551022	47	31	leffler	leffler	NOUN
coo.31924059551022	47	32	.............................................	.............................................	PROPN
coo.31924059551022	47	33	75	75	NUM
coo.31924059551022	47	34	relation	relation	NOUN
coo.31924059551022	47	35	to	to	ADP
coo.31924059551022	47	36	the	the	DET
coo.31924059551022	47	37	case	case	NOUN
coo.31924059551022	47	38	χ	χ	X
coo.31924059551022	47	39	—	—	PUNCT
coo.31924059551022	47	40	0	0	NUM
coo.31924059551022	47	41	........................................	........................................	NUM
coo.31924059551022	47	42	75	75	NUM
coo.31924059551022	47	43	definition	definition	NOUN
coo.31924059551022	47	44	of	of	ADP
coo.31924059551022	47	45	the	the	DET
coo.31924059551022	47	46	functions	function	NOUN
coo.31924059551022	47	47	..........................................	..........................................	PUNCT
coo.31924059551022	47	48	75	75	NUM
coo.31924059551022	47	49	determination	determination	NOUN
coo.31924059551022	47	50	as	as	ADP
coo.31924059551022	47	51	a	a	DET
coo.31924059551022	47	52	special	special	ADJ
coo.31924059551022	47	53	case	case	NOUN
coo.31924059551022	47	54	of	of	ADP
coo.31924059551022	47	55	the	the	DET
coo.31924059551022	47	56	doubly	doubly	ADV
coo.31924059551022	47	57	periodic	periodic	ADJ
coo.31924059551022	47	58	function	function	NOUN
coo.31924059551022	47	59	of	of	ADP
coo.31924059551022	47	60	the	the	DET
coo.31924059551022	47	61	second	second	ADJ
coo.31924059551022	47	62	species	specie	NOUN
coo.31924059551022	47	63	.......................................	.......................................	PUNCT
coo.31924059551022	47	64	*	*	PUNCT
coo.31924059551022	47	65	.	.	PUNCT
coo.31924059551022	47	66	.	.	PUNCT
coo.31924059551022	47	67	.	.	PUNCT
coo.31924059551022	48	1	76	76	NUM
coo.31924059551022	48	2	determination	determination	NOUN
coo.31924059551022	48	3	of	of	ADP
coo.31924059551022	48	4	the	the	DET
coo.31924059551022	48	5	eliment	eliment	ADJ
coo.31924059551022	48	6	,	,	PUNCT
coo.31924059551022	48	7	v	v	ADP
coo.31924059551022	48	8	=	=	PROPN
coo.31924059551022	48	9	0	0	NUM
coo.31924059551022	48	10	...............................	...............................	NUM
coo.31924059551022	48	11	77	77	NUM
coo.31924059551022	48	12	integral	integral	NOUN
coo.31924059551022	48	13	(	(	PUNCT
coo.31924059551022	48	14	*	*	PUNCT
coo.31924059551022	48	15	=	=	X
coo.31924059551022	48	16	0)	0)	NUM
coo.31924059551022	48	17	.....................................................	.....................................................	NUM
coo.31924059551022	48	18	78	78	NUM
coo.31924059551022	48	19	table	table	NOUN
coo.31924059551022	48	20	of	of	ADP
coo.31924059551022	48	21	forms	form	NOUN
coo.31924059551022	48	22	and	and	CCONJ
coo.31924059551022	48	23	relations	relation	NOUN
coo.31924059551022	48	24	(	(	PUNCT
coo.31924059551022	48	25	n	n	X
coo.31924059551022	48	26	=	=	ADP
coo.31924059551022	48	27	3)	3)	NUM
coo.31924059551022	48	28	.......................................	.......................................	NUM
coo.31924059551022	48	29	79	79	NUM
coo.31924059551022	48	30	thesis	thesis	SPACE
coo.31924059551022	48	31	.	.	PUNCT
coo.31924059551022	48	32			PUNCT
coo.31924059551022	49	1	part	part	X
coo.31924059551022	49	2	i.	i.	PROPN
coo.31924059551022	49	3	historical	historical	PROPN
coo.31924059551022	49	4	development	development	PROPN
coo.31924059551022	49	5	and	and	CCONJ
coo.31924059551022	49	6	definition	definition	NOUN
coo.31924059551022	49	7	of	of	ADP
coo.31924059551022	49	8	the	the	DET
coo.31924059551022	49	9	equation	equation	NOUN
coo.31924059551022	49	10	of	of	ADP
coo.31924059551022	49	11	lamé	lamé	NOUN
coo.31924059551022	49	12	.	.	PUNCT
coo.31924059551022	50	1	the	the	DET
coo.31924059551022	50	2	problem	problem	NOUN
coo.31924059551022	50	3	of	of	ADP
coo.31924059551022	50	4	lamé	lamé	NOUN
coo.31924059551022	50	5	.	.	PUNCT
coo.31924059551022	51	1	in	in	ADP
coo.31924059551022	51	2	order	order	NOUN
coo.31924059551022	51	3	to	to	PART
coo.31924059551022	51	4	arrive	arrive	VERB
coo.31924059551022	51	5	at	at	ADP
coo.31924059551022	51	6	an	an	DET
coo.31924059551022	51	7	understanding	understanding	NOUN
coo.31924059551022	51	8	of	of	ADP
coo.31924059551022	51	9	the	the	DET
coo.31924059551022	51	10	highly	highly	ADV
coo.31924059551022	51	11	generalized	generalize	VERB
coo.31924059551022	51	12	forms	form	NOUN
coo.31924059551022	51	13	that	that	PRON
coo.31924059551022	51	14	have	have	AUX
coo.31924059551022	51	15	taken	take	VERB
coo.31924059551022	51	16	the	the	DET
coo.31924059551022	51	17	name	name	NOUN
coo.31924059551022	51	18	of	of	ADP
coo.31924059551022	51	19	lamé	lamé	NOUN
coo.31924059551022	51	20	it	it	PRON
coo.31924059551022	51	21	is	be	AUX
coo.31924059551022	51	22	adivisable	adivisable	ADJ
coo.31924059551022	51	23	to	to	PART
coo.31924059551022	51	24	return	return	VERB
coo.31924059551022	51	25	for	for	ADP
coo.31924059551022	51	26	the	the	DET
coo.31924059551022	51	27	moment	moment	NOUN
coo.31924059551022	51	28	to	to	ADP
coo.31924059551022	51	29	the	the	DET
coo.31924059551022	51	30	original	original	ADJ
coo.31924059551022	51	31	problem	problem	NOUN
coo.31924059551022	51	32	of	of	ADP
coo.31924059551022	51	33	the	the	DET
coo.31924059551022	51	34	potential	potential	NOUN
coo.31924059551022	51	35	in	in	ADP
coo.31924059551022	51	36	which	which	PRON
coo.31924059551022	51	37	they	they	PRON
coo.31924059551022	51	38	claim	claim	VERB
coo.31924059551022	51	39	a	a	DET
coo.31924059551022	51	40	common	common	ADJ
coo.31924059551022	51	41	origin	origin	NOUN
coo.31924059551022	51	42	.	.	PUNCT
coo.31924059551022	52	1	lagrange	lagrange	PROPN
coo.31924059551022	52	2	and	and	CCONJ
coo.31924059551022	52	3	laplace	laplace	NOUN
coo.31924059551022	52	4	(	(	PUNCT
coo.31924059551022	52	5	1782	1782	NUM
coo.31924059551022	52	6	)	)	PUNCT
coo.31924059551022	52	7	in	in	ADP
coo.31924059551022	52	8	their	their	PRON
coo.31924059551022	52	9	researches	research	NOUN
coo.31924059551022	52	10	with	with	ADP
coo.31924059551022	52	11	respect	respect	NOUN
coo.31924059551022	52	12	to	to	ADP
coo.31924059551022	52	13	the	the	DET
coo.31924059551022	52	14	earth	earth	NOUN
coo.31924059551022	52	15	regarded	regard	VERB
coo.31924059551022	52	16	as	as	ADP
coo.31924059551022	52	17	a	a	DET
coo.31924059551022	52	18	solid	solid	ADJ
coo.31924059551022	52	19	sphere	sphere	NOUN
coo.31924059551022	52	20	developed	develop	VERB
coo.31924059551022	52	21	the	the	DET
coo.31924059551022	52	22	potential	potential	ADJ
coo.31924059551022	52	23	function	function	NOUN
coo.31924059551022	52	24	*	*	PUNCT
coo.31924059551022	52	25	)	)	PUNCT
coo.31924059551022	52	26	which	which	PRON
coo.31924059551022	52	27	led	lead	VERB
coo.31924059551022	52	28	to	to	ADP
coo.31924059551022	52	29	the	the	DET
coo.31924059551022	52	30	development	development	NOUN
coo.31924059551022	52	31	of	of	ADP
coo.31924059551022	52	32	the	the	DET
coo.31924059551022	52	33	theory	theory	NOUN
coo.31924059551022	52	34	of	of	ADP
coo.31924059551022	52	35	the	the	DET
coo.31924059551022	52	36	kugelfunction	kugelfunction	NOUN
coo.31924059551022	52	37	.	.	PUNCT
coo.31924059551022	53	1	from	from	ADP
coo.31924059551022	53	2	this	this	DET
coo.31924059551022	53	3	date	date	NOUN
coo.31924059551022	53	4	until	until	ADP
coo.31924059551022	53	5	1839	1839	NUM
coo.31924059551022	53	6	the	the	DET
coo.31924059551022	53	7	only	only	ADJ
coo.31924059551022	53	8	name	name	NOUN
coo.31924059551022	53	9	that	that	PRON
coo.31924059551022	53	10	need	need	VERB
coo.31924059551022	53	11	be	be	AUX
coo.31924059551022	53	12	mentioned	mention	VERB
coo.31924059551022	53	13	is	be	AUX
coo.31924059551022	53	14	that	that	PRON
coo.31924059551022	53	15	of	of	ADP
coo.31924059551022	53	16	fourier	fourier	NOUN
coo.31924059551022	53	17	(	(	PUNCT
coo.31924059551022	53	18	1822	1822	NUM
coo.31924059551022	53	19	)	)	PUNCT
coo.31924059551022	53	20	who	who	PRON
coo.31924059551022	53	21	,	,	PUNCT
coo.31924059551022	53	22	in	in	ADP
coo.31924059551022	53	23	developing	develop	VERB
coo.31924059551022	53	24	his	his	PRON
coo.31924059551022	53	25	theory	theory	NOUN
coo.31924059551022	53	26	of	of	ADP
coo.31924059551022	53	27	heat	heat	NOUN
coo.31924059551022	53	28	solved	solve	VERB
coo.31924059551022	53	29	the	the	DET
coo.31924059551022	53	30	problem	problem	NOUN
coo.31924059551022	53	31	with	with	ADP
coo.31924059551022	53	32	reference	reference	NOUN
coo.31924059551022	53	33	to	to	PART
coo.31924059551022	53	34	a'right	a'right	VERB
coo.31924059551022	53	35	angled	angle	VERB
coo.31924059551022	53	36	cylinder	cylinder	NOUN
coo.31924059551022	53	37	discovering	discover	VERB
coo.31924059551022	53	38	the	the	DET
coo.31924059551022	53	39	series	series	NOUN
coo.31924059551022	53	40	named	name	VERB
coo.31924059551022	53	41	after	after	ADP
coo.31924059551022	53	42	him	he	PRON
coo.31924059551022	53	43	.	.	PUNCT
coo.31924059551022	54	1	in	in	ADP
coo.31924059551022	54	2	the	the	DET
coo.31924059551022	54	3	following	following	ADJ
coo.31924059551022	54	4	decade	decade	NOUN
coo.31924059551022	54	5	*	*	PUNCT
coo.31924059551022	54	6	*	*	NOUN
coo.31924059551022	54	7	)	)	PUNCT
coo.31924059551022	54	8	however	however	ADV
coo.31924059551022	54	9	lamé	lamé	PROPN
coo.31924059551022	54	10	*	*	NOUN
coo.31924059551022	54	11	*	*	NOUN
coo.31924059551022	54	12	*	*	PUNCT
coo.31924059551022	54	13	)	)	PUNCT
coo.31924059551022	54	14	generalized	generalize	VERB
coo.31924059551022	54	15	the	the	DET
coo.31924059551022	54	16	work	work	NOUN
coo.31924059551022	54	17	of	of	ADP
coo.31924059551022	54	18	his	his	PRON
coo.31924059551022	54	19	predicessors	predicessor	NOUN
coo.31924059551022	54	20	by	by	ADP
coo.31924059551022	54	21	solving	solve	VERB
coo.31924059551022	54	22	the	the	DET
coo.31924059551022	54	23	problem	problem	NOUN
coo.31924059551022	54	24	for	for	ADP
coo.31924059551022	54	25	an	an	DET
coo.31924059551022	54	26	ellipsoid	ellipsoid	NOUN
coo.31924059551022	54	27	with	with	ADP
coo.31924059551022	54	28	three	three	NUM
coo.31924059551022	54	29	unequal	unequal	ADJ
coo.31924059551022	54	30	axes	axis	NOUN
coo.31924059551022	54	31	thus	thus	ADV
coo.31924059551022	54	32	laying	lay	VERB
coo.31924059551022	54	33	the	the	DET
coo.31924059551022	54	34	foundation	foundation	NOUN
coo.31924059551022	54	35	for	for	ADP
coo.31924059551022	54	36	the	the	DET
coo.31924059551022	54	37	development	development	NOUN
coo.31924059551022	54	38	of	of	ADP
coo.31924059551022	54	39	functions	function	NOUN
coo.31924059551022	54	40	of	of	ADP
coo.31924059551022	54	41	which	which	PRON
coo.31924059551022	54	42	the	the	DET
coo.31924059551022	54	43	former	former	ADJ
coo.31924059551022	54	44	are	be	AUX
coo.31924059551022	54	45	but	but	CCONJ
coo.31924059551022	54	46	special	special	ADJ
coo.31924059551022	54	47	cases	case	NOUN
coo.31924059551022	54	48	.	.	PUNCT
coo.31924059551022	55	1	he	he	PRON
coo.31924059551022	55	2	used	use	VERB
coo.31924059551022	55	3	to	to	ADP
coo.31924059551022	55	4	this	this	DET
coo.31924059551022	55	5	end	end	NOUN
coo.31924059551022	55	6	the	the	DET
coo.31924059551022	55	7	inductive	inductive	ADJ
coo.31924059551022	55	8	method	method	NOUN
coo.31924059551022	55	9	arriving	arrive	VERB
coo.31924059551022	55	10	at	at	ADP
coo.31924059551022	55	11	special	special	ADJ
coo.31924059551022	55	12	solutions	solution	NOUN
coo.31924059551022	55	13	through	through	ADP
coo.31924059551022	55	14	a	a	DET
coo.31924059551022	55	15	study	study	NOUN
coo.31924059551022	55	16	of	of	ADP
coo.31924059551022	55	17	the	the	DET
coo.31924059551022	55	18	problem	problem	NOUN
coo.31924059551022	55	19	already	already	ADV
coo.31924059551022	55	20	solved	solve	VERB
coo.31924059551022	55	21	with	with	ADP
coo.31924059551022	55	22	reference	reference	NOUN
coo.31924059551022	55	23	to	to	ADP
coo.31924059551022	55	24	the	the	DET
coo.31924059551022	55	25	sphere	sphere	NOUN
coo.31924059551022	55	26	.	.	PUNCT
coo.31924059551022	56	1	the	the	DET
coo.31924059551022	56	2	problem	problem	NOUN
coo.31924059551022	56	3	of	of	ADP
coo.31924059551022	56	4	lamé	lamé	NOUN
coo.31924059551022	56	5	may	may	AUX
coo.31924059551022	56	6	be	be	AUX
coo.31924059551022	56	7	stated	state	VERB
coo.31924059551022	56	8	thus	thus	ADV
coo.31924059551022	56	9	:	:	PUNCT
coo.31924059551022	56	10	let	let	VERB
coo.31924059551022	56	11	the	the	DET
coo.31924059551022	56	12	surface	surface	NOUN
coo.31924059551022	56	13	of	of	ADP
coo.31924059551022	56	14	an	an	DET
coo.31924059551022	56	15	ellipsoid	ellipsoid	ADJ
coo.31924059551022	56	16	he	he	PRON
coo.31924059551022	56	17	given	give	VERB
coo.31924059551022	56	18	by	by	ADP
coo.31924059551022	56	19	the	the	DET
coo.31924059551022	56	20	equation	equation	NOUN
coo.31924059551022	56	21	u	u	PROPN
coo.31924059551022	56	22	=	=	PROPN
coo.31924059551022	56	23	u0	u0	PROPN
coo.31924059551022	56	24	¡	¡	PROPN
coo.31924059551022	57	1	it	it	PRON
coo.31924059551022	57	2	is	be	AUX
coo.31924059551022	57	3	required	require	VERB
coo.31924059551022	57	4	to	to	PART
coo.31924059551022	57	5	find	find	VERB
coo.31924059551022	57	6	a	a	DET
coo.31924059551022	57	7	function	function	NOUN
coo.31924059551022	57	8	t	t	NOUN
coo.31924059551022	57	9	which	which	PRON
coo.31924059551022	57	10	will	will	AUX
coo.31924059551022	57	11	satisfy	satisfy	VERB
coo.31924059551022	57	12	the	the	DET
coo.31924059551022	57	13	equation	equation	NOUN
coo.31924059551022	57	14	of	of	ADP
coo.31924059551022	57	15	the	the	DET
coo.31924059551022	57	16	potential	potential	NOUN
coo.31924059551022	57	17	and	and	CCONJ
coo.31924059551022	57	18	which	which	PRON
coo.31924059551022	57	19	for	for	ADP
coo.31924059551022	57	20	the	the	DET
coo.31924059551022	57	21	value	value	NOUN
coo.31924059551022	57	22	u	u	PROPN
coo.31924059551022	57	23	=	=	PROPN
coo.31924059551022	57	24	u0	u0	PROPN
coo.31924059551022	57	25	will	will	AUX
coo.31924059551022	57	26	reduce	reduce	VERB
coo.31924059551022	57	27	to	to	ADP
coo.31924059551022	57	28	a	a	DET
coo.31924059551022	57	29	given	give	VERB
coo.31924059551022	57	30	*	*	NOUN
coo.31924059551022	57	31	)	)	PUNCT
coo.31924059551022	57	32	see	see	VERB
coo.31924059551022	57	33	note	note	NOUN
coo.31924059551022	57	34	heine	heine	NOUN
coo.31924059551022	57	35	,	,	PUNCT
coo.31924059551022	57	36	handbuch	handbuch	PROPN
coo.31924059551022	57	37	der	der	PROPN
coo.31924059551022	57	38	kugelfunctionen	kugelfunctionen	PROPN
coo.31924059551022	57	39	,	,	PUNCT
coo.31924059551022	57	40	p.	p.	NOUN
coo.31924059551022	57	41	2	2	NUM
coo.31924059551022	57	42	,	,	PUNCT
coo.31924059551022	57	43	berlin	berlin	PROPN
coo.31924059551022	57	44	1878	1878	NUM
coo.31924059551022	57	45	,	,	PUNCT
coo.31924059551022	57	46	and	and	CCONJ
coo.31924059551022	57	47	heine	heine	NOUN
coo.31924059551022	57	48	,	,	PUNCT
coo.31924059551022	57	49	2d	2d	PROPN
coo.31924059551022	57	50	voi	voi	X
coo.31924059551022	57	51	.	.	PUNCT
coo.31924059551022	58	1	zusátze	zusátze	PROPN
coo.31924059551022	58	2	zum	zum	PROPN
coo.31924059551022	58	3	ersten	ersten	NOUN
coo.31924059551022	58	4	bande	bande	NOUN
coo.31924059551022	58	5	.	.	PUNCT
coo.31924059551022	59	1	*	*	PUNCT
coo.31924059551022	59	2	*	*	PUNCT
coo.31924059551022	59	3	)	)	PUNCT
coo.31924059551022	59	4	see	see	VERB
coo.31924059551022	59	5	also	also	ADV
coo.31924059551022	59	6	reference	reference	NOUN
coo.31924059551022	59	7	to	to	ADP
coo.31924059551022	59	8	green	green	PROPN
coo.31924059551022	59	9	heine	heine	PROPN
coo.31924059551022	59	10	p.	p.	PROPN
coo.31924059551022	59	11	1	1	NUM
coo.31924059551022	59	12	.	.	PUNCT
coo.31924059551022	60	1	*	*	PUNCT
coo.31924059551022	60	2	*	*	PUNCT
coo.31924059551022	60	3	*	*	PUNCT
coo.31924059551022	60	4	)	)	PUNCT
coo.31924059551022	60	5	mémoire	mémoire	X
coo.31924059551022	60	6	sur	sur	X
coo.31924059551022	60	7	les	les	X
coo.31924059551022	60	8	axes	axis	NOUN
coo.31924059551022	60	9	des	des	X
coo.31924059551022	60	10	surfaces	surface	NOUN
coo.31924059551022	60	11	isothermes	isothermes	PROPN
coo.31924059551022	60	12	du	du	PROPN
coo.31924059551022	60	13	second	second	PROPN
coo.31924059551022	60	14	degree	degree	NOUN
coo.31924059551022	60	15	considérés	considéré	VERB
coo.31924059551022	60	16	comme	comme	X
coo.31924059551022	60	17	des	des	X
coo.31924059551022	60	18	fonctions	fonction	NOUN
coo.31924059551022	60	19	de	de	X
coo.31924059551022	60	20	la	la	X
coo.31924059551022	60	21	temperature	temperature	PROPN
coo.31924059551022	60	22	.	.	PUNCT
coo.31924059551022	61	1	journal	journal	PROPN
coo.31924059551022	61	2	des	des	X
coo.31924059551022	61	3	mathématiques	mathématiques	X
coo.31924059551022	61	4	pures	pure	NOUN
coo.31924059551022	61	5	et	et	NOUN
coo.31924059551022	61	6	appliqués	appliqué	NOUN
coo.31924059551022	61	7	.	.	PUNCT
coo.31924059551022	62	1	lre	lre	PROPN
coo.31924059551022	62	2	série	série	PROPN
coo.31924059551022	62	3	,	,	PUNCT
coo.31924059551022	62	4	t.	t.	PROPN
coo.31924059551022	62	5	iv	iv	PROPN
coo.31924059551022	62	6	,	,	PUNCT
coo.31924059551022	62	7	p.	p.	PROPN
coo.31924059551022	62	8	103	103	NUM
coo.31924059551022	62	9	.	.	PUNCT
coo.31924059551022	63	1	1839	1839	NUM
coo.31924059551022	63	2	.	.	PUNCT
coo.31924059551022	64	1	12	12	NUM
coo.31924059551022	64	2	part	part	NOUN
coo.31924059551022	64	3	i.	i.	PROPN
coo.31924059551022	64	4	d	d	PROPN
coo.31924059551022	64	5	]	]	X
coo.31924059551022	64	6	function	function	NOUN
coo.31924059551022	64	7	of	of	ADP
coo.31924059551022	64	8	v	v	PROPN
coo.31924059551022	64	9	and	and	CCONJ
coo.31924059551022	64	10	w	w	PROPN
coo.31924059551022	64	11	,	,	PUNCT
coo.31924059551022	64	12	where	where	SCONJ
coo.31924059551022	64	13	t	t	PROPN
coo.31924059551022	64	14	is	be	AUX
coo.31924059551022	64	15	the	the	DET
coo.31924059551022	64	16	temperature	temperature	NOUN
coo.31924059551022	64	17	at	at	ADP
coo.31924059551022	64	18	a	a	DET
coo.31924059551022	64	19	point	point	NOUN
coo.31924059551022	64	20	whose	whose	DET
coo.31924059551022	64	21	elliptic	elliptic	ADJ
coo.31924059551022	64	22	coordinates	coordinate	NOUN
coo.31924059551022	64	23	are	be	AUX
coo.31924059551022	64	24	u	u	PROPN
coo.31924059551022	64	25	,	,	PUNCT
coo.31924059551022	64	26	v	v	NOUN
coo.31924059551022	64	27	and	and	CCONJ
coo.31924059551022	64	28	w.	w.	NOUN
coo.31924059551022	64	29	the	the	DET
coo.31924059551022	64	30	working	work	VERB
coo.31924059551022	64	31	eliments	eliment	NOUN
coo.31924059551022	64	32	are	be	AUX
coo.31924059551022	64	33	then	then	ADV
coo.31924059551022	64	34	,	,	PUNCT
coo.31924059551022	64	35	the	the	DET
coo.31924059551022	64	36	potential	potential	ADJ
coo.31924059551022	64	37	function	function	NOUN
coo.31924059551022	64	38	,	,	PUNCT
coo.31924059551022	64	39	generally	generally	ADV
coo.31924059551022	64	40	written	write	VERB
coo.31924059551022	64	41	or	or	CCONJ
coo.31924059551022	64	42	transformed	transform	VERB
coo.31924059551022	64	43	in	in	ADP
coo.31924059551022	64	44	terms	term	NOUN
coo.31924059551022	64	45	of	of	ADP
coo.31924059551022	64	46	the	the	DET
coo.31924059551022	64	47	p	p	NOUN
coo.31924059551022	64	48	function	function	NOUN
coo.31924059551022	64	49	[	[	X
coo.31924059551022	64	50	2	2	NUM
coo.31924059551022	64	51	]	]	SYM
coo.31924059551022	64	52	·	·	PUNCT
coo.31924059551022	64	53	·	·	PUNCT
coo.31924059551022	64	54	(	(	PUNCT
coo.31924059551022	64	55	pv	pv	INTJ
coo.31924059551022	64	56	—	—	PUNCT
coo.31924059551022	64	57	pu)^	pu)^	PROPN
coo.31924059551022	64	58	+	+	CCONJ
coo.31924059551022	64	59	(	(	PUNCT
coo.31924059551022	64	60	pu	pu	PROPN
coo.31924059551022	64	61	—	—	PUNCT
coo.31924059551022	64	62	pv)^	pv)^	PROPN
coo.31924059551022	64	63	+	+	SYM
coo.31924059551022	64	64	(	(	PUNCT
coo.31924059551022	64	65	pu	pu	PROPN
coo.31924059551022	64	66	-	-	PUNCT
coo.31924059551022	64	67	pv)ÿ^r	pv)ÿ^r	NOUN
coo.31924059551022	64	68	=	=	NOUN
coo.31924059551022	64	69	0	0	PUNCT
coo.31924059551022	64	70	the	the	DET
coo.31924059551022	64	71	relation	relation	NOUN
coo.31924059551022	64	72	,	,	PUNCT
coo.31924059551022	64	73	[	[	X
coo.31924059551022	64	74	3	3	X
coo.31924059551022	64	75	]	]	PUNCT
coo.31924059551022	64	76	•	•	PUNCT
coo.31924059551022	64	77	t	t	NOUN
coo.31924059551022	64	78	—	—	PUNCT
coo.31924059551022	64	79	f(u	f(u	NOUN
coo.31924059551022	64	80	)	)	PUNCT
coo.31924059551022	64	81	f(v	f(v	PROPN
coo.31924059551022	64	82	)	)	PUNCT
coo.31924059551022	64	83	f(w	f(w	PROPN
coo.31924059551022	64	84	)	)	PUNCT
coo.31924059551022	64	85	and	and	CCONJ
coo.31924059551022	64	86	the	the	DET
coo.31924059551022	64	87	equation	equation	NOUN
coo.31924059551022	64	88	[	[	X
coo.31924059551022	64	89	4	4	X
coo.31924059551022	64	90	]	]	PUNCT
coo.31924059551022	65	1	•	•	PUNCT
coo.31924059551022	65	2	g	g	NOUN
coo.31924059551022	65	3	=	=	PUNCT
coo.31924059551022	66	1	[	[	X
coo.31924059551022	66	2	apu	apu	X
coo.31924059551022	66	3	+	+	PROPN
coo.31924059551022	66	4	b]y	b]y	PUNCT
coo.31924059551022	66	5	where	where	SCONJ
coo.31924059551022	66	6	y	y	PROPN
coo.31924059551022	66	7	=	=	X
coo.31924059551022	66	8	f(u	f(u	PROPN
coo.31924059551022	66	9	)	)	PUNCT
coo.31924059551022	66	10	and	and	CCONJ
coo.31924059551022	66	11	a	a	PRON
coo.31924059551022	66	12	and	and	CCONJ
coo.31924059551022	66	13	b	b	NOUN
coo.31924059551022	66	14	are	be	AUX
coo.31924059551022	66	15	constants	constant	NOUN
coo.31924059551022	66	16	.	.	PUNCT
coo.31924059551022	67	1	if	if	SCONJ
coo.31924059551022	67	2	t	t	PROPN
coo.31924059551022	67	3	is	be	AUX
coo.31924059551022	67	4	developed	develop	VERB
coo.31924059551022	67	5	by	by	ADP
coo.31924059551022	67	6	maclaurin	maclaurin	PROPN
coo.31924059551022	67	7	's	's	PART
coo.31924059551022	67	8	theorem	theorem	NOUN
coo.31924059551022	67	9	with	with	ADP
coo.31924059551022	67	10	respect	respect	NOUN
coo.31924059551022	67	11	to	to	ADP
coo.31924059551022	67	12	the	the	DET
coo.31924059551022	67	13	rectangular	rectangular	ADJ
coo.31924059551022	67	14	coordinates	coordinate	NOUN
coo.31924059551022	67	15	,	,	PUNCT
coo.31924059551022	67	16	we	we	PRON
coo.31924059551022	67	17	may	may	AUX
coo.31924059551022	67	18	write	write	VERB
coo.31924059551022	67	19	:*	:*	PUNCT
coo.31924059551022	67	20	)	)	PUNCT
coo.31924059551022	67	21	œ	œ	NUM
coo.31924059551022	67	22	.............	.............	PUNCT
coo.31924059551022	67	23	7	7	NUM
coo.31924059551022	67	24	=	=	SYM
coo.31924059551022	67	25	t0	t0	X
coo.31924059551022	67	26	+	+	SYM
coo.31924059551022	67	27	zí	zí	PROPN
coo.31924059551022	67	28	+	+	PROPN
coo.31924059551022	67	29	t2	t2	PROPN
coo.31924059551022	68	1	+	+	PUNCT
coo.31924059551022	68	2	...	...	PUNCT
coo.31924059551022	69	1	+	+	CCONJ
coo.31924059551022	69	2	r	r	X
coo.31924059551022	69	3	„	„	X
coo.31924059551022	69	4	+	+	PUNCT
coo.31924059551022	69	5	·	·	PUNCT
coo.31924059551022	69	6	·	·	PUNCT
coo.31924059551022	69	7	·	·	PUNCT
coo.31924059551022	69	8	where	where	SCONJ
coo.31924059551022	69	9	tn	tn	PROPN
coo.31924059551022	69	10	in	in	ADP
coo.31924059551022	69	11	general	general	ADJ
coo.31924059551022	69	12	is	be	AUX
coo.31924059551022	69	13	an	an	DET
coo.31924059551022	69	14	intire	intire	ADJ
coo.31924059551022	69	15	homogenious	homogenious	ADJ
coo.31924059551022	69	16	polynomial	polynomial	NOUN
coo.31924059551022	69	17	of	of	ADP
coo.31924059551022	69	18	the	the	DET
coo.31924059551022	69	19	nih	nih	PROPN
coo.31924059551022	69	20	degree	degree	NOUN
coo.31924059551022	69	21	,	,	PUNCT
coo.31924059551022	69	22	it	it	PRON
coo.31924059551022	69	23	is	be	AUX
coo.31924059551022	69	24	observed	observe	VERB
coo.31924059551022	69	25	that	that	SCONJ
coo.31924059551022	69	26	each	each	PRON
coo.31924059551022	69	27	of	of	ADP
coo.31924059551022	69	28	the	the	DET
coo.31924059551022	69	29	functions	function	NOUN
coo.31924059551022	69	30	tn	tn	PROPN
coo.31924059551022	69	31	will	will	AUX
coo.31924059551022	69	32	also	also	ADV
coo.31924059551022	69	33	satisfy	satisfy	VERB
coo.31924059551022	69	34	[	[	X
coo.31924059551022	69	35	1	1	NUM
coo.31924059551022	69	36	]	]	PUNCT
coo.31924059551022	69	37	,	,	PUNCT
coo.31924059551022	69	38	the	the	DET
coo.31924059551022	69	39	equation	equation	NOUN
coo.31924059551022	69	40	of	of	ADP
coo.31924059551022	69	41	the	the	DET
coo.31924059551022	69	42	potential	potential	NOUN
coo.31924059551022	69	43	,	,	PUNCT
coo.31924059551022	69	44	in	in	ADP
coo.31924059551022	69	45	which	which	DET
coo.31924059551022	69	46	case	case	NOUN
coo.31924059551022	69	47	[	[	X
coo.31924059551022	69	48	1	1	X
coo.31924059551022	69	49	]	]	PUNCT
coo.31924059551022	69	50	would	would	AUX
coo.31924059551022	69	51	be	be	AUX
coo.31924059551022	69	52	an	an	DET
coo.31924059551022	69	53	intire	intire	ADJ
coo.31924059551022	69	54	homogeneous	homogeneous	ADJ
coo.31924059551022	69	55	polynomial	polynomial	NOUN
coo.31924059551022	69	56	of	of	ADP
coo.31924059551022	69	57	the	the	DET
coo.31924059551022	69	58	(	(	PUNCT
coo.31924059551022	69	59	w	w	NOUN
coo.31924059551022	69	60	—	—	PUNCT
coo.31924059551022	69	61	2)d	2)d	NUM
coo.31924059551022	69	62	degree	degree	NOUN
coo.31924059551022	69	63	.	.	PUNCT
coo.31924059551022	70	1	this	this	DET
coo.31924059551022	70	2	polynomial	polynomial	NOUN
coo.31924059551022	70	3	must	must	AUX
coo.31924059551022	70	4	be	be	AUX
coo.31924059551022	70	5	identically	identically	ADV
coo.31924059551022	70	6	zero	zero	NUM
coo.31924059551022	70	7	which	which	PRON
coo.31924059551022	70	8	will	will	AUX
coo.31924059551022	70	9	impose	impose	VERB
coo.31924059551022	70	10	-|·(n	-|·(n	PROPN
coo.31924059551022	70	11	—	—	PUNCT
coo.31924059551022	70	12	1	1	X
coo.31924059551022	70	13	)	)	PUNCT
coo.31924059551022	70	14	n	n	CCONJ
coo.31924059551022	70	15	linear	linear	PROPN
coo.31924059551022	70	16	conditions	condition	NOUN
coo.31924059551022	70	17	.	.	PUNCT
coo.31924059551022	71	1	the	the	DET
coo.31924059551022	71	2	quantities	quantity	NOUN
coo.31924059551022	71	3	tn	tn	PROPN
coo.31924059551022	71	4	will	will	AUX
coo.31924059551022	71	5	have	have	VERB
coo.31924059551022	71	6	in	in	ADP
coo.31924059551022	71	7	all	all	DET
coo.31924059551022	71	8	y	y	NOUN
coo.31924059551022	71	9	(	(	PUNCT
coo.31924059551022	71	10	w	w	X
coo.31924059551022	71	11	+	+	NUM
coo.31924059551022	71	12	1	1	NUM
coo.31924059551022	71	13	)	)	PUNCT
coo.31924059551022	71	14	(	(	PUNCT
coo.31924059551022	71	15	n	n	CCONJ
coo.31924059551022	71	16	+	+	CCONJ
coo.31924059551022	71	17	2	2	NUM
coo.31924059551022	71	18	)	)	PUNCT
coo.31924059551022	71	19	constants	constant	NOUN
coo.31924059551022	71	20	,	,	PUNCT
coo.31924059551022	71	21	which	which	PRON
coo.31924059551022	71	22	leaves	leave	VERB
coo.31924059551022	71	23	the	the	DET
coo.31924059551022	71	24	difference	difference	NOUN
coo.31924059551022	71	25	2n	2n	NUM
coo.31924059551022	71	26	+	+	PUNCT
coo.31924059551022	71	27	1	1	NUM
coo.31924059551022	71	28	equal	equal	ADJ
coo.31924059551022	71	29	to	to	ADP
coo.31924059551022	71	30	the	the	DET
coo.31924059551022	71	31	number	number	NOUN
coo.31924059551022	71	32	of	of	ADP
coo.31924059551022	71	33	constants	constant	NOUN
coo.31924059551022	71	34	that	that	PRON
coo.31924059551022	71	35	may	may	AUX
coo.31924059551022	71	36	be	be	AUX
coo.31924059551022	71	37	considered	consider	VERB
coo.31924059551022	71	38	arbitrary	arbitrary	ADJ
coo.31924059551022	71	39	.	.	PUNCT
coo.31924059551022	72	1	now	now	ADV
coo.31924059551022	72	2	the	the	DET
coo.31924059551022	72	3	general	general	ADJ
coo.31924059551022	72	4	expression	expression	NOUN
coo.31924059551022	72	5	for	for	ADP
coo.31924059551022	72	6	x2	x2	PROPN
coo.31924059551022	72	7	in	in	ADP
coo.31924059551022	72	8	terms	term	NOUN
coo.31924059551022	72	9	of	of	ADP
coo.31924059551022	72	10	p	p	PROPN
coo.31924059551022	72	11	is	be	AUX
coo.31924059551022	72	12	known	know	VERB
coo.31924059551022	72	13	to	to	PART
coo.31924059551022	72	14	be	be	AUX
coo.31924059551022	72	15	r61	r61	NOUN
coo.31924059551022	72	16	.	.	PUNCT
coo.31924059551022	72	17	.	.	PUNCT
coo.31924059551022	72	18	.	.	PUNCT
coo.31924059551022	73	1	t2x2	t2x2	PUNCT
coo.31924059551022	73	2	=	=	X
coo.31924059551022	73	3	(	(	PUNCT
coo.31924059551022	73	4	p*-««)(*»-‘«hp*-	p*-««)(*»-‘«hp*-	X
coo.31924059551022	73	5	*	*	NOUN
coo.31924059551022	73	6	«	«	NOUN
coo.31924059551022	73	7	)	)	PUNCT
coo.31924059551022	73	8	(	(	PUNCT
coo.31924059551022	73	9	ea	ea	PROPN
coo.31924059551022	73	10	ep	ep	PROPN
coo.31924059551022	73	11	)	)	PUNCT
coo.31924059551022	73	12	(	(	PUNCT
coo.31924059551022	73	13	ea	ea	X
coo.31924059551022	73	14	<	<	X
coo.31924059551022	73	15	v	v	ADP
coo.31924059551022	73	16	x	x	PUNCT
coo.31924059551022	73	17	being	be	AUX
coo.31924059551022	73	18	a	a	DET
coo.31924059551022	73	19	constant	constant	ADJ
coo.31924059551022	73	20	,	,	PUNCT
coo.31924059551022	73	21	from	from	ADP
coo.31924059551022	73	22	which	which	PRON
coo.31924059551022	73	23	we	we	PRON
coo.31924059551022	73	24	see	see	VERB
coo.31924059551022	73	25	that	that	SCONJ
coo.31924059551022	73	26	by	by	ADP
coo.31924059551022	73	27	a	a	DET
coo.31924059551022	73	28	change	change	NOUN
coo.31924059551022	73	29	of	of	ADP
coo.31924059551022	73	30	variable	variable	ADJ
coo.31924059551022	73	31	tn	tn	PROPN
coo.31924059551022	73	32	may	may	AUX
coo.31924059551022	73	33	become	become	VERB
coo.31924059551022	73	34	an	an	DET
coo.31924059551022	73	35	intire	intire	ADJ
coo.31924059551022	73	36	homogeneous	homogeneous	ADJ
coo.31924059551022	73	37	function	function	NOUN
coo.31924059551022	73	38	of	of	ADP
coo.31924059551022	73	39	the	the	DET
coo.31924059551022	73	40	nth	nth	NOUN
coo.31924059551022	73	41	degree	degree	NOUN
coo.31924059551022	73	42	with	with	ADP
coo.31924059551022	73	43	respect	respect	NOUN
coo.31924059551022	73	44	to	to	ADP
coo.31924059551022	73	45	the	the	DET
coo.31924059551022	73	46	variables	variable	NOUN
coo.31924059551022	73	47	[	[	X
coo.31924059551022	73	48	7]	7]	NUM
coo.31924059551022	73	49	.............	.............	PUNCT
coo.31924059551022	73	50	ypu	ypu	PROPN
coo.31924059551022	73	51	—	—	PUNCT
coo.31924059551022	73	52	^	^	PROPN
coo.31924059551022	73	53	,	,	PUNCT
coo.31924059551022	73	54	y	y	PROPN
coo.31924059551022	73	55	pu	pu	PROPN
coo.31924059551022	73	56	—	—	PUNCT
coo.31924059551022	73	57	e2	e2	PROPN
coo.31924059551022	73	58	,	,	PUNCT
coo.31924059551022	73	59	y	y	PROPN
coo.31924059551022	73	60	pu	pu	PROPN
coo.31924059551022	73	61	—	—	PUNCT
coo.31924059551022	73	62	e3	e3	PROPN
coo.31924059551022	73	63	quantities	quantity	NOUN
coo.31924059551022	73	64	proportional	proportional	ADJ
coo.31924059551022	73	65	to	to	ADP
coo.31924059551022	73	66	the	the	DET
coo.31924059551022	73	67	axes	axis	NOUN
coo.31924059551022	73	68	of	of	ADP
coo.31924059551022	73	69	the	the	DET
coo.31924059551022	73	70	ellipsoid	ellipsoid	NOUN
coo.31924059551022	73	71	,	,	PUNCT
coo.31924059551022	73	72	and	and	CCONJ
coo.31924059551022	73	73	of	of	ADP
coo.31924059551022	73	74	the	the	DET
coo.31924059551022	73	75	1st	1st	ADJ
coo.31924059551022	73	76	degree	degree	NOUN
coo.31924059551022	73	77	,	,	PUNCT
coo.31924059551022	73	78	pu	pu	PROPN
coo.31924059551022	73	79	being	be	AUX
coo.31924059551022	73	80	of	of	ADP
coo.31924059551022	73	81	the	the	DET
coo.31924059551022	73	82	second	second	ADJ
coo.31924059551022	73	83	and	and	CCONJ
coo.31924059551022	73	84	p'u	p'u	ADV
coo.31924059551022	73	85	of	of	ADP
coo.31924059551022	73	86	the	the	DET
coo.31924059551022	73	87	third	third	NOUN
coo.31924059551022	73	88	.	.	PUNCT
coo.31924059551022	74	1	we	we	PRON
coo.31924059551022	74	2	have	have	VERB
coo.31924059551022	74	3	then	then	ADV
coo.31924059551022	74	4	that	that	SCONJ
coo.31924059551022	74	5	t	t	PROPN
coo.31924059551022	74	6	,	,	PUNCT
coo.31924059551022	74	7	the	the	DET
coo.31924059551022	74	8	function	function	NOUN
coo.31924059551022	74	9	sought	seek	VERB
coo.31924059551022	74	10	,	,	PUNCT
coo.31924059551022	74	11	is	be	AUX
coo.31924059551022	74	12	composed	compose	VERB
coo.31924059551022	74	13	of	of	ADP
coo.31924059551022	74	14	similar	similar	ADJ
coo.31924059551022	74	15	functions	function	NOUN
coo.31924059551022	74	16	tn	tn	PROPN
coo.31924059551022	74	17	,	,	PUNCT
coo.31924059551022	74	18	where	where	SCONJ
coo.31924059551022	74	19	tn	tn	PROPN
coo.31924059551022	74	20	is	be	AUX
coo.31924059551022	74	21	of	of	ADP
coo.31924059551022	74	22	the	the	DET
coo.31924059551022	74	23	wth	wth	NOUN
coo.31924059551022	74	24	degree	degree	NOUN
coo.31924059551022	74	25	,	,	PUNCT
coo.31924059551022	74	26	is	be	AUX
coo.31924059551022	74	27	symmetrical	symmetrical	ADJ
coo.31924059551022	74	28	)	)	PUNCT
coo.31924059551022	74	29	see	see	VERB
coo.31924059551022	74	30	halphen	halphen	ADV
coo.31924059551022	74	31	.	.	PUNCT
coo.31924059551022	75	1	vol	vol	NOUN
coo.31924059551022	75	2	.	.	PUNCT
coo.31924059551022	76	1	ii	ii	PROPN
coo.31924059551022	76	2	p.	p.	NOUN
coo.31924059551022	76	3	466	466	NUM
coo.31924059551022	76	4	.	.	PUNCT
coo.31924059551022	77	1	historical	historical	ADJ
coo.31924059551022	77	2	development	development	NOUN
coo.31924059551022	77	3	and	and	CCONJ
coo.31924059551022	77	4	definition	definition	NOUN
coo.31924059551022	77	5	of	of	ADP
coo.31924059551022	77	6	the	the	DET
coo.31924059551022	77	7	equation	equation	NOUN
coo.31924059551022	77	8	of	of	ADP
coo.31924059551022	77	9	lamé	lamé	NOUN
coo.31924059551022	77	10	.	.	PUNCT
coo.31924059551022	78	1	13	13	NUM
coo.31924059551022	78	2	with	with	ADP
coo.31924059551022	78	3	respect	respect	NOUN
coo.31924059551022	78	4	to	to	ADP
coo.31924059551022	78	5	uy	uy	PROPN
coo.31924059551022	78	6	v	v	PROPN
coo.31924059551022	78	7	and	and	CCONJ
coo.31924059551022	78	8	w	w	PROPN
coo.31924059551022	78	9	and	and	CCONJ
coo.31924059551022	78	10	having	have	VERB
coo.31924059551022	78	11	2n	2n	NUM
coo.31924059551022	78	12	1	1	NUM
coo.31924059551022	78	13	arbitrary	arbitrary	ADJ
coo.31924059551022	78	14	constants	constant	NOUN
coo.31924059551022	78	15	*	*	PUNCT
coo.31924059551022	78	16	is	be	AUX
coo.31924059551022	78	17	capable	capable	ADJ
coo.31924059551022	78	18	of	of	ADP
coo.31924059551022	78	19	satisfying	satisfy	VERB
coo.31924059551022	78	20	the	the	DET
coo.31924059551022	78	21	equation	equation	NOUN
coo.31924059551022	78	22	[	[	X
coo.31924059551022	78	23	2	2	X
coo.31924059551022	78	24	]	]	PUNCT
coo.31924059551022	78	25	of	of	ADP
coo.31924059551022	78	26	the	the	DET
coo.31924059551022	78	27	potential	potential	NOUN
coo.31924059551022	78	28	.	.	PUNCT
coo.31924059551022	79	1	from	from	ADP
coo.31924059551022	79	2	the	the	DET
coo.31924059551022	79	3	above	above	ADJ
coo.31924059551022	79	4	relations	relation	NOUN
coo.31924059551022	79	5	we	we	PRON
coo.31924059551022	79	6	derive	derive	VERB
coo.31924059551022	79	7	[	[	PUNCT
coo.31924059551022	79	8	8	8	NUM
coo.31924059551022	79	9	]	]	PUNCT
coo.31924059551022	79	10	·	·	PUNCT
coo.31924059551022	79	11	·	·	PUNCT
coo.31924059551022	79	12	'	'	PUNCT
coo.31924059551022	79	13	·	·	PUNCT
coo.31924059551022	79	14	0	0	NUM
coo.31924059551022	79	15	=	=	SYM
coo.31924059551022	79	16	f'ufvfw	f'ufvfw	ADP
coo.31924059551022	79	17	=	=	PUNCT
coo.31924059551022	79	18	tfj£	tfj£	NOUN
coo.31924059551022	79	19	=	=	X
coo.31924059551022	80	1	[	[	X
coo.31924059551022	80	2	apu	apu	X
coo.31924059551022	80	3	+	+	ADP
coo.31924059551022	80	4	b]t	b]t	NOUN
coo.31924059551022	80	5	with	with	ADP
coo.31924059551022	80	6	corresponding	corresponding	ADJ
coo.31924059551022	80	7	equations	equation	NOUN
coo.31924059551022	80	8	for	for	ADP
coo.31924059551022	80	9	v	v	NOUN
coo.31924059551022	80	10	and	and	CCONJ
coo.31924059551022	80	11	w.	w.	NOUN
coo.31924059551022	80	12	if	if	SCONJ
coo.31924059551022	80	13	then	then	ADV
coo.31924059551022	80	14	one	one	PRON
coo.31924059551022	80	15	can	can	AUX
coo.31924059551022	80	16	find	find	VERB
coo.31924059551022	80	17	2n	2n	NUM
coo.31924059551022	80	18	+	+	CCONJ
coo.31924059551022	80	19	1	1	NUM
coo.31924059551022	80	20	systems	system	NOUN
coo.31924059551022	80	21	of	of	ADP
coo.31924059551022	80	22	constants	constant	NOUN
coo.31924059551022	80	23	a	a	PRON
coo.31924059551022	80	24	and	and	CCONJ
coo.31924059551022	80	25	b	b	NOUN
coo.31924059551022	80	26	of	of	ADP
coo.31924059551022	80	27	such	such	ADJ
coo.31924059551022	80	28	sort	sort	NOUN
coo.31924059551022	80	29	that	that	DET
coo.31924059551022	80	30	for	for	ADP
coo.31924059551022	80	31	each	each	PRON
coo.31924059551022	80	32	of	of	ADP
coo.31924059551022	80	33	these	these	DET
coo.31924059551022	80	34	systems	system	NOUN
coo.31924059551022	80	35	there	there	ADV
coo.31924059551022	80	36	exists	exist	VERB
coo.31924059551022	80	37	a	a	DET
coo.31924059551022	80	38	solution	solution	NOUN
coo.31924059551022	80	39	y	y	PROPN
coo.31924059551022	80	40	=	=	PUNCT
coo.31924059551022	80	41	fu	fu	PROPN
coo.31924059551022	80	42	of	of	ADP
coo.31924059551022	80	43	equation	equation	NOUN
coo.31924059551022	80	44	[	[	X
coo.31924059551022	80	45	4	4	NUM
coo.31924059551022	80	46	]	]	PUNCT
coo.31924059551022	80	47	where	where	SCONJ
coo.31924059551022	80	48	y	y	PROPN
coo.31924059551022	80	49	is	be	AUX
coo.31924059551022	80	50	an	an	DET
coo.31924059551022	80	51	intire	intire	ADJ
coo.31924059551022	80	52	function	function	NOUN
coo.31924059551022	80	53	of	of	ADP
coo.31924059551022	80	54	the	the	DET
coo.31924059551022	80	55	nth	nth	NOUN
coo.31924059551022	80	56	degree	degree	NOUN
coo.31924059551022	80	57	each	each	PRON
coo.31924059551022	80	58	of	of	ADP
coo.31924059551022	80	59	the	the	DET
coo.31924059551022	80	60	corresponding	correspond	VERB
coo.31924059551022	80	61	products	product	NOUN
coo.31924059551022	80	62	fufvfw	fufvfw	ADV
coo.31924059551022	80	63	will	will	AUX
coo.31924059551022	80	64	furnish	furnish	VERB
coo.31924059551022	80	65	a	a	DET
coo.31924059551022	80	66	term	term	NOUN
coo.31924059551022	80	67	tn	tn	NOUN
coo.31924059551022	80	68	of	of	ADP
coo.31924059551022	80	69	t	t	PROPN
coo.31924059551022	80	70	and	and	CCONJ
coo.31924059551022	80	71	the	the	DET
coo.31924059551022	80	72	problem	problem	NOUN
coo.31924059551022	80	73	of	of	ADP
coo.31924059551022	80	74	lamé	lamé	NOUN
coo.31924059551022	80	75	will	will	AUX
coo.31924059551022	80	76	be	be	AUX
coo.31924059551022	80	77	solved	solve	VERB
coo.31924059551022	80	78	.	.	PUNCT
coo.31924059551022	81	1	the	the	DET
coo.31924059551022	81	2	value	value	NOUN
coo.31924059551022	81	3	of	of	ADP
coo.31924059551022	81	4	a	a	PRON
coo.31924059551022	81	5	for	for	ADP
coo.31924059551022	81	6	all	all	PRON
coo.31924059551022	81	7	of	of	ADP
coo.31924059551022	81	8	these	these	DET
coo.31924059551022	81	9	systems	system	NOUN
coo.31924059551022	81	10	is	be	AUX
coo.31924059551022	81	11	n{n	n{n	ADJ
coo.31924059551022	81	12	-f1	-f1	PROPN
coo.31924059551022	81	13	)	)	PUNCT
coo.31924059551022	81	14	where	where	SCONJ
coo.31924059551022	81	15	n	n	PROPN
coo.31924059551022	81	16	may	may	AUX
coo.31924059551022	81	17	be	be	AUX
coo.31924059551022	81	18	considered	consider	VERB
coo.31924059551022	81	19	as	as	ADP
coo.31924059551022	81	20	always	always	ADV
coo.31924059551022	81	21	positive	positive	ADJ
coo.31924059551022	81	22	,	,	PUNCT
coo.31924059551022	81	23	since	since	SCONJ
coo.31924059551022	81	24	the	the	DET
coo.31924059551022	81	25	substitution	substitution	NOUN
coo.31924059551022	81	26	n	n	CCONJ
coo.31924059551022	81	27	^	^	NOUN
coo.31924059551022	81	28	—	—	PUNCT
coo.31924059551022	81	29	(	(	PUNCT
coo.31924059551022	81	30	n	n	X
coo.31924059551022	81	31	-|1	-|1	X
coo.31924059551022	81	32	)	)	PUNCT
coo.31924059551022	81	33	does	do	AUX
coo.31924059551022	81	34	not	not	PART
coo.31924059551022	81	35	alter	alter	VERB
coo.31924059551022	81	36	the	the	DET
coo.31924059551022	81	37	value	value	NOUN
coo.31924059551022	81	38	of	of	ADP
coo.31924059551022	81	39	a.	a.	NOUN
coo.31924059551022	81	40	the	the	DET
coo.31924059551022	81	41	problem	problem	NOUN
coo.31924059551022	81	42	of	of	ADP
coo.31924059551022	81	43	hermite	hermite	PROPN
coo.31924059551022	81	44	.	.	PUNCT
coo.31924059551022	82	1	continuing	continue	VERB
coo.31924059551022	82	2	our	our	PRON
coo.31924059551022	82	3	review	review	NOUN
coo.31924059551022	82	4	we	we	PRON
coo.31924059551022	82	5	find	find	VERB
coo.31924059551022	82	6	that	that	SCONJ
coo.31924059551022	82	7	one	one	NUM
coo.31924059551022	82	8	of	of	ADP
coo.31924059551022	82	9	the	the	DET
coo.31924059551022	82	10	original	original	ADJ
coo.31924059551022	82	11	forms	form	NOUN
coo.31924059551022	82	12	of	of	ADP
coo.31924059551022	82	13	lamé;s	lamé;s	ADJ
coo.31924059551022	82	14	equation	equation	NOUN
coo.31924059551022	82	15	expressed	express	VERB
coo.31924059551022	82	16	in	in	ADP
coo.31924059551022	82	17	terms	term	NOUN
coo.31924059551022	82	18	of	of	ADP
coo.31924059551022	82	19	the	the	DET
coo.31924059551022	82	20	jacobian	jacobian	ADJ
coo.31924059551022	82	21	function	function	NOUN
coo.31924059551022	82	22	is	be	AUX
coo.31924059551022	82	23	[	[	X
coo.31924059551022	82	24	9]	9]	NUM
coo.31924059551022	82	25	..............	..............	NUM
coo.31924059551022	82	26	^	^	NOUN
coo.31924059551022	82	27	—	—	PUNCT
coo.31924059551022	83	1	[	[	X
coo.31924059551022	83	2	w(w	w(w	NOUN
coo.31924059551022	83	3	+	+	CCONJ
coo.31924059551022	83	4	1	1	NUM
coo.31924059551022	83	5	)	)	PUNCT
coo.31924059551022	83	6	k?sn2x	k?sn2x	PROPN
coo.31924059551022	83	7	-\-h]y	-\-h]y	PROPN
coo.31924059551022	83	8	=	=	SYM
coo.31924059551022	83	9	0	0	NUM
coo.31924059551022	83	10	corresponding	correspond	VERB
coo.31924059551022	83	11	to	to	ADP
coo.31924059551022	83	12	the	the	DET
coo.31924059551022	83	13	form	form	NOUN
coo.31924059551022	83	14	[	[	X
coo.31924059551022	83	15	4	4	NUM
coo.31924059551022	83	16	]	]	X
coo.31924059551022	83	17	*	*	PUNCT
coo.31924059551022	83	18	)	)	PUNCT
coo.31924059551022	84	1	[	[	X
coo.31924059551022	84	2	10]	10]	NUM
coo.31924059551022	84	3	...............	...............	PUNCT
coo.31924059551022	85	1	τί~	τί~	VERB
coo.31924059551022	86	1	[	[	X
coo.31924059551022	86	2	♦	♦	PROPN
coo.31924059551022	86	3	»	»	X
coo.31924059551022	86	4	(	(	PUNCT
coo.31924059551022	86	5	»	»	PUNCT
coo.31924059551022	86	6	+	+	X
coo.31924059551022	86	7	l)pu	l)pu	PUNCT
coo.31924059551022	87	1	+	+	PUNCT
coo.31924059551022	87	2	b]y	b]y	PROPN
coo.31924059551022	87	3	=	=	SYM
coo.31924059551022	87	4	0	0	NUM
coo.31924059551022	87	5	where	where	SCONJ
coo.31924059551022	87	6	h	h	PROPN
coo.31924059551022	87	7	is	be	AUX
coo.31924059551022	87	8	an	an	DET
coo.31924059551022	87	9	arbitrary	arbitrary	ADJ
coo.31924059551022	87	10	constant	constant	NOUN
coo.31924059551022	87	11	and	and	CCONJ
coo.31924059551022	87	12	n	n	CCONJ
coo.31924059551022	87	13	a	a	DET
coo.31924059551022	87	14	positive	positive	ADJ
coo.31924059551022	87	15	whole	whole	ADJ
coo.31924059551022	87	16	number	number	NOUN
coo.31924059551022	87	17	.	.	PUNCT
coo.31924059551022	88	1	lamé	lamé	NOUN
coo.31924059551022	88	2	succeeded	succeed	VERB
coo.31924059551022	88	3	in	in	ADP
coo.31924059551022	88	4	finding	find	VERB
coo.31924059551022	88	5	the	the	DET
coo.31924059551022	88	6	requisite	requisite	ADJ
coo.31924059551022	88	7	number	number	NOUN
coo.31924059551022	88	8	of	of	ADP
coo.31924059551022	88	9	values	value	NOUN
coo.31924059551022	88	10	of	of	ADP
coo.31924059551022	88	11	h	h	NOUN
coo.31924059551022	88	12	to	to	PART
coo.31924059551022	88	13	complete	complete	VERB
coo.31924059551022	88	14	his	his	PRON
coo.31924059551022	88	15	solution	solution	NOUN
coo.31924059551022	88	16	for	for	ADP
coo.31924059551022	88	17	the	the	DET
coo.31924059551022	88	18	ellipsoid	ellipsoid	ADJ
coo.31924059551022	88	19	and	and	CCONJ
coo.31924059551022	88	20	the	the	DET
coo.31924059551022	88	21	solutions	solution	NOUN
coo.31924059551022	88	22	of	of	ADP
coo.31924059551022	88	23	[	[	PUNCT
coo.31924059551022	88	24	4	4	NUM
coo.31924059551022	88	25	]	]	PUNCT
coo.31924059551022	88	26	corresponding	correspond	VERB
coo.31924059551022	88	27	to	to	ADP
coo.31924059551022	88	28	these	these	DET
coo.31924059551022	88	29	values	value	NOUN
coo.31924059551022	88	30	are	be	AUX
coo.31924059551022	88	31	known	know	VERB
coo.31924059551022	88	32	as	as	ADP
coo.31924059551022	88	33	the	the	DET
coo.31924059551022	88	34	original	original	ADJ
coo.31924059551022	88	35	special	special	ADJ
coo.31924059551022	88	36	functions	function	NOUN
coo.31924059551022	88	37	of	of	ADP
coo.31924059551022	88	38	lamé	lamé	NOUN
coo.31924059551022	88	39	.	.	PUNCT
coo.31924059551022	89	1	the	the	DET
coo.31924059551022	89	2	problem	problem	NOUN
coo.31924059551022	89	3	then	then	ADV
coo.31924059551022	89	4	arose	arise	VERB
coo.31924059551022	89	5	:	:	PUNCT
coo.31924059551022	89	6	required	require	VERB
coo.31924059551022	89	7	to	to	PART
coo.31924059551022	89	8	determine	determine	VERB
coo.31924059551022	89	9	a	a	DET
coo.31924059551022	89	10	solution	solution	NOUN
coo.31924059551022	89	11	of	of	ADP
coo.31924059551022	89	12	lame	lame	PROPN
coo.31924059551022	89	13	's	's	PART
coo.31924059551022	89	14	original	original	ADJ
coo.31924059551022	89	15	equation	equation	NOUN
coo.31924059551022	89	16	which	which	PRON
coo.31924059551022	89	17	shall	shall	AUX
coo.31924059551022	89	18	hold	hold	VERB
coo.31924059551022	89	19	for	for	ADP
coo.31924059551022	89	20	any	any	DET
coo.31924059551022	89	21	values	value	NOUN
coo.31924059551022	89	22	of	of	ADP
coo.31924059551022	89	23	h	h	PROPN
coo.31924059551022	89	24	and	and	CCONJ
coo.31924059551022	89	25	n.	n.	NOUN
coo.31924059551022	89	26	except	except	SCONJ
coo.31924059551022	89	27	for	for	ADP
coo.31924059551022	89	28	the	the	DET
coo.31924059551022	89	29	special	special	ADJ
coo.31924059551022	89	30	values	value	NOUN
coo.31924059551022	89	31	η	η	PROPN
coo.31924059551022	89	32	—	—	PUNCT
coo.31924059551022	89	33	1	1	NUM
coo.31924059551022	89	34	and	and	CCONJ
coo.31924059551022	89	35	n	n	CCONJ
coo.31924059551022	89	36	=	=	SYM
coo.31924059551022	89	37	2	2	NUM
coo.31924059551022	90	1	no	no	DET
coo.31924059551022	90	2	advance	advance	NOUN
coo.31924059551022	90	3	was	be	AUX
coo.31924059551022	90	4	made	make	VERB
coo.31924059551022	90	5	towards	towards	ADP
coo.31924059551022	90	6	a	a	DET
coo.31924059551022	90	7	solution	solution	NOUN
coo.31924059551022	90	8	until	until	ADP
coo.31924059551022	90	9	m.	m.	NOUN
coo.31924059551022	90	10	hermite	hermite	PROPN
coo.31924059551022	90	11	*	*	PUNCT
coo.31924059551022	90	12	*	*	PUNCT
coo.31924059551022	90	13	)	)	PUNCT
coo.31924059551022	90	14	,	,	PUNCT
coo.31924059551022	90	15	making	make	VERB
coo.31924059551022	90	16	use	use	NOUN
coo.31924059551022	90	17	of	of	ADP
coo.31924059551022	90	18	the	the	DET
coo.31924059551022	90	19	progress	progress	NOUN
coo.31924059551022	90	20	in	in	ADP
coo.31924059551022	90	21	the	the	DET
coo.31924059551022	90	22	theory	theory	NOUN
coo.31924059551022	90	23	of	of	ADP
coo.31924059551022	90	24	functions	function	NOUN
coo.31924059551022	90	25	inaugurated	inaugurate	VERB
coo.31924059551022	90	26	by	by	ADP
coo.31924059551022	90	27	cauchy	cauchy	NOUN
coo.31924059551022	90	28	,	,	PUNCT
coo.31924059551022	90	29	arrived	arrive	VERB
coo.31924059551022	90	30	at	at	ADP
coo.31924059551022	90	31	the	the	DET
coo.31924059551022	90	32	solution	solution	NOUN
coo.31924059551022	90	33	and	and	CCONJ
coo.31924059551022	90	34	by	by	ADP
coo.31924059551022	90	35	so	so	ADV
coo.31924059551022	90	36	doing	do	VERB
coo.31924059551022	90	37	opened	open	VERB
coo.31924059551022	90	38	a	a	DET
coo.31924059551022	90	39	new	new	ADJ
coo.31924059551022	90	40	field	field	NOUN
coo.31924059551022	90	41	for	for	ADP
coo.31924059551022	90	42	*	*	PUNCT
coo.31924059551022	90	43	)	)	PUNCT
coo.31924059551022	90	44	see	see	VERB
coo.31924059551022	90	45	transformation	transformation	NOUN
coo.31924059551022	90	46	p.	p.	NOUN
coo.31924059551022	90	47	20	20	NUM
coo.31924059551022	90	48	.	.	PUNCT
coo.31924059551022	91	1	*	*	PUNCT
coo.31924059551022	91	2	*	*	PUNCT
coo.31924059551022	91	3	)	)	PUNCT
coo.31924059551022	91	4	sur	sur	X
coo.31924059551022	91	5	quelques	quelques	X
coo.31924059551022	91	6	applications	application	NOUN
coo.31924059551022	91	7	des	des	X
coo.31924059551022	91	8	fonctions	fonction	NOUN
coo.31924059551022	91	9	elliptiques	elliptique	NOUN
coo.31924059551022	91	10	.	.	PUNCT
coo.31924059551022	92	1	comptes	compte	NOUN
coo.31924059551022	92	2	rendus	rendus	PROPN
coo.31924059551022	92	3	de	de	X
coo.31924059551022	92	4	l’académie	l’académie	PROPN
coo.31924059551022	92	5	des	des	X
coo.31924059551022	92	6	sciences	sciences	PROPN
coo.31924059551022	92	7	de	de	X
coo.31924059551022	92	8	paris	paris	PROPN
coo.31924059551022	92	9	.	.	PUNCT
coo.31924059551022	93	1	1877	1877	NUM
coo.31924059551022	93	2	.	.	PUNCT
coo.31924059551022	94	1	14	14	X
coo.31924059551022	94	2	part	part	NOUN
coo.31924059551022	94	3	i.	i.	PROPN
coo.31924059551022	94	4	ethe	ethe	PROPN
coo.31924059551022	94	5	application	application	NOUN
coo.31924059551022	94	6	of	of	ADP
coo.31924059551022	94	7	the	the	DET
coo.31924059551022	94	8	elliptic	elliptic	ADJ
coo.31924059551022	94	9	functions	function	NOUN
coo.31924059551022	94	10	and	and	CCONJ
coo.31924059551022	94	11	leading	lead	VERB
coo.31924059551022	94	12	later	later	ADV
coo.31924059551022	94	13	to	to	ADP
coo.31924059551022	94	14	the	the	DET
coo.31924059551022	94	15	integration	integration	NOUN
coo.31924059551022	94	16	of	of	ADP
coo.31924059551022	94	17	a	a	DET
coo.31924059551022	94	18	large	large	ADJ
coo.31924059551022	94	19	class	class	NOUN
coo.31924059551022	94	20	of	of	ADP
coo.31924059551022	94	21	differential	differential	ADJ
coo.31924059551022	94	22	equations	equation	NOUN
coo.31924059551022	94	23	.	.	PUNCT
coo.31924059551022	95	1	*	*	PUNCT
coo.31924059551022	95	2	)	)	PUNCT
coo.31924059551022	95	3	in	in	ADP
coo.31924059551022	95	4	this	this	DET
coo.31924059551022	95	5	connection	connection	NOUN
coo.31924059551022	95	6	m.	m.	NOUN
coo.31924059551022	95	7	hermite	hermite	PROPN
coo.31924059551022	95	8	introduces	introduce	VERB
coo.31924059551022	95	9	the	the	DET
coo.31924059551022	95	10	functions	function	NOUN
coo.31924059551022	95	11	called	call	VERB
coo.31924059551022	95	12	by	by	ADP
coo.31924059551022	95	13	him	he	PRON
coo.31924059551022	95	14	doubly	doubly	ADV
coo.31924059551022	95	15	periodic	periodic	ADJ
coo.31924059551022	95	16	of	of	ADP
coo.31924059551022	95	17	the	the	DET
coo.31924059551022	95	18	second	second	ADJ
coo.31924059551022	95	19	species	specie	NOUN
coo.31924059551022	95	20	,	,	PUNCT
coo.31924059551022	95	21	which	which	PRON
coo.31924059551022	95	22	have	have	VERB
coo.31924059551022	95	23	the	the	DET
coo.31924059551022	95	24	special	special	ADJ
coo.31924059551022	95	25	property	property	NOUN
coo.31924059551022	95	26	,	,	PUNCT
coo.31924059551022	95	27	that	that	PRON
coo.31924059551022	95	28	save	save	VERB
coo.31924059551022	95	29	for	for	ADP
coo.31924059551022	95	30	a	a	DET
coo.31924059551022	95	31	constant	constant	ADJ
coo.31924059551022	95	32	factor	factor	NOUN
coo.31924059551022	95	33	they	they	PRON
coo.31924059551022	95	34	remain	remain	VERB
coo.31924059551022	95	35	unaltered	unaltered	ADJ
coo.31924059551022	95	36	upon	upon	SCONJ
coo.31924059551022	95	37	the	the	DET
coo.31924059551022	95	38	addition	addition	NOUN
coo.31924059551022	95	39	to	to	ADP
coo.31924059551022	95	40	the	the	DET
coo.31924059551022	95	41	argument	argument	NOUN
coo.31924059551022	95	42	of	of	ADP
coo.31924059551022	95	43	the	the	DET
coo.31924059551022	95	44	fundimental	fundimental	ADJ
coo.31924059551022	95	45	periods	period	NOUN
coo.31924059551022	95	46	.	.	PUNCT
coo.31924059551022	96	1	the	the	DET
coo.31924059551022	96	2	solution	solution	NOUN
coo.31924059551022	96	3	of	of	ADP
coo.31924059551022	96	4	m.	m.	NOUN
coo.31924059551022	96	5	hermite	hermite	PROPN
coo.31924059551022	96	6	developed	develop	VERB
coo.31924059551022	96	7	in	in	ADP
coo.31924059551022	96	8	terms	term	NOUN
coo.31924059551022	96	9	of	of	ADP
coo.31924059551022	96	10	snu	snu	NOUN
coo.31924059551022	96	11	and	and	CCONJ
coo.31924059551022	96	12	for	for	ADP
coo.31924059551022	96	13	n	n	CCONJ
coo.31924059551022	96	14	odd	odd	ADJ
coo.31924059551022	96	15	may	may	AUX
coo.31924059551022	96	16	be	be	AUX
coo.31924059551022	96	17	written	write	VERB
coo.31924059551022	96	18	in	in	ADP
coo.31924059551022	96	19	the	the	DET
coo.31924059551022	96	20	form	form	NOUN
coo.31924059551022	96	21	[	[	X
coo.31924059551022	97	1	11	11	NUM
coo.31924059551022	97	2	]	]	PUNCT
coo.31924059551022	97	3	y	y	PROPN
coo.31924059551022	97	4	=	=	X
coo.31924059551022	97	5	f(u	f(u	PROPN
coo.31924059551022	97	6	)	)	PUNCT
coo.31924059551022	97	7	=	=	PUNCT
coo.31924059551022	98	1	i	i	PRON
coo.31924059551022	98	2	>	>	X
coo.31924059551022	98	3	:	:	PUNCT
coo.31924059551022	98	4	γ(ϋν	γ(ϋν	NUM
coo.31924059551022	98	5	)	)	PUNCT
coo.31924059551022	98	6	vw	vw	ADP
coo.31924059551022	98	7	+	+	CCONJ
coo.31924059551022	98	8	\»lr	\»lr	NOUN
coo.31924059551022	98	9	p(2v	p(2v	NOUN
coo.31924059551022	98	10	—	—	PUNCT
coo.31924059551022	98	11	i	i	PRON
coo.31924059551022	98	12	“	"	PUNCT
coo.31924059551022	98	13	f	f	X
coo.31924059551022	98	14	"	"	PUNCT
coo.31924059551022	98	15	·	·	PUNCT
coo.31924059551022	98	16	*	*	PUNCT
coo.31924059551022	98	17	*	*	PUNCT
coo.31924059551022	98	18	4	4	X
coo.31924059551022	98	19	"	"	PUNCT
coo.31924059551022	98	20	hy	hy	NOUN
coo.31924059551022	98	21	_	_	NOUN
coo.31924059551022	98	22	1	1	NUM
coo.31924059551022	98	23	f(u	f(u	NOUN
coo.31924059551022	98	24	)	)	PUNCT
coo.31924059551022	98	25	where	where	SCONJ
coo.31924059551022	98	26	n	n	PROPN
coo.31924059551022	98	27	—	—	PUNCT
coo.31924059551022	98	28	2v	2v	NUM
coo.31924059551022	98	29	—	—	PUNCT
coo.31924059551022	98	30	1	1	NUM
coo.31924059551022	98	31	,	,	PUNCT
coo.31924059551022	98	32	with	with	ADP
coo.31924059551022	98	33	a	a	DET
coo.31924059551022	98	34	corresponding	corresponding	ADJ
coo.31924059551022	98	35	form	form	NOUN
coo.31924059551022	98	36	for	for	ADP
coo.31924059551022	98	37	n	n	CCONJ
coo.31924059551022	98	38	even	even	ADV
coo.31924059551022	98	39	,	,	PUNCT
coo.31924059551022	98	40	where	where	SCONJ
coo.31924059551022	98	41	f(u	f(u	PROPN
coo.31924059551022	98	42	)	)	PUNCT
coo.31924059551022	98	43	is	be	AUX
coo.31924059551022	98	44	a	a	DET
coo.31924059551022	98	45	doubly	doubly	ADV
coo.31924059551022	98	46	periodic	periodic	ADJ
coo.31924059551022	98	47	function	function	NOUN
coo.31924059551022	98	48	of	of	ADP
coo.31924059551022	98	49	the	the	DET
coo.31924059551022	98	50	second	second	ADJ
coo.31924059551022	98	51	species	specie	NOUN
coo.31924059551022	98	52	,	,	PUNCT
coo.31924059551022	98	53	namely	namely	ADV
coo.31924059551022	98	54	,	,	PUNCT
coo.31924059551022	98	55	where	where	SCONJ
coo.31924059551022	98	56	f(u	f(u	PROPN
coo.31924059551022	98	57	)	)	PUNCT
coo.31924059551022	98	58	=	=	PROPN
coo.31924059551022	98	59	ex(-a~~ir	ex(-a~~ir	PROPN
coo.31924059551022	98	60	)	)	PUNCT
coo.31924059551022	98	61	%	%	NOUN
coo.31924059551022	98	62	(	(	PUNCT
coo.31924059551022	98	63	u	u	PROPN
coo.31924059551022	98	64	)	)	PUNCT
coo.31924059551022	98	65	x(u	x(u	PROPN
coo.31924059551022	98	66	)	)	PUNCT
coo.31924059551022	99	1	=	=	PROPN
coo.31924059551022	99	2	h	h	PROPN
coo.31924059551022	99	3	'	'	PUNCT
coo.31924059551022	99	4	(	(	PUNCT
coo.31924059551022	99	5	0	0	NUM
coo.31924059551022	99	6	)	)	PUNCT
coo.31924059551022	99	7	h	h	PROPN
coo.31924059551022	99	8	(	(	PUNCT
coo.31924059551022	99	9	u	u	PROPN
coo.31924059551022	99	10	ω	ω	PROPN
coo.31924059551022	99	11	)	)	PUNCT
coo.31924059551022	99	12	θ{η	θ{η	PROPN
coo.31924059551022	99	13	)	)	PUNCT
coo.31924059551022	99	14	θ	θ	PROPN
coo.31924059551022	99	15	(	(	PUNCT
coo.31924059551022	99	16	ω	ω	PROPN
coo.31924059551022	99	17	)	)	PUNCT
coo.31924059551022	99	18	&	&	CCONJ
coo.31924059551022	99	19	'	'	PUNCT
coo.31924059551022	99	20	(	(	PUNCT
coo.31924059551022	99	21	ω	ω	PROPN
coo.31924059551022	99	22	)	)	PUNCT
coo.31924059551022	99	23	θ(ω	θ(ω	PROPN
coo.31924059551022	99	24	)	)	PUNCT
coo.31924059551022	99	25	(	(	PUNCT
coo.31924059551022	99	26	u	u	PROPN
coo.31924059551022	99	27	—	—	PUNCT
coo.31924059551022	99	28	ík	ík	NOUN
coo.31924059551022	99	29	'	'	PUNCT
coo.31924059551022	99	30	)	)	PUNCT
coo.31924059551022	100	1	+	+	CCONJ
coo.31924059551022	100	2	i	i	PRON
coo.31924059551022	101	1	it	it	PRON
coo.31924059551022	101	2	ω	ω	X
coo.31924059551022	102	1	υκ	υκ	ADP
coo.31924059551022	102	2	that	that	SCONJ
coo.31924059551022	102	3	this	this	PRON
coo.31924059551022	102	4	shall	shall	AUX
coo.31924059551022	102	5	be	be	AUX
coo.31924059551022	102	6	a	a	DET
coo.31924059551022	102	7	solution	solution	NOUN
coo.31924059551022	102	8	the	the	DET
coo.31924059551022	102	9	quantities	quantity	NOUN
coo.31924059551022	102	10	ω	ω	PROPN
coo.31924059551022	103	1	and	and	CCONJ
coo.31924059551022	103	2	λ	λ	NOUN
coo.31924059551022	103	3	must	must	AUX
coo.31924059551022	103	4	be	be	AUX
coo.31924059551022	103	5	determined	determine	VERB
coo.31924059551022	103	6	to	to	PART
coo.31924059551022	103	7	correspond	correspond	VERB
coo.31924059551022	103	8	with	with	ADP
coo.31924059551022	103	9	definite	definite	ADJ
coo.31924059551022	103	10	conditions	condition	NOUN
coo.31924059551022	103	11	and	and	CCONJ
coo.31924059551022	103	12	herein	herein	ADV
coo.31924059551022	103	13	lies	lie	VERB
coo.31924059551022	103	14	the	the	DET
coo.31924059551022	103	15	chief	chief	ADJ
coo.31924059551022	103	16	difficulty	difficulty	NOUN
coo.31924059551022	103	17	when	when	SCONJ
coo.31924059551022	103	18	explicit	explicit	ADJ
coo.31924059551022	103	19	values	value	NOUN
coo.31924059551022	103	20	of	of	ADP
coo.31924059551022	103	21	the	the	DET
coo.31924059551022	103	22	functions	function	NOUN
coo.31924059551022	103	23	are	be	AUX
coo.31924059551022	103	24	sought	seek	VERB
coo.31924059551022	103	25	.	.	PUNCT
coo.31924059551022	104	1	moreover	moreover	ADV
coo.31924059551022	104	2	the	the	DET
coo.31924059551022	104	3	above	above	ADJ
coo.31924059551022	104	4	development	development	NOUN
coo.31924059551022	104	5	fails	fail	VERB
coo.31924059551022	104	6	as	as	SCONJ
coo.31924059551022	104	7	we	we	PRON
coo.31924059551022	104	8	shall	shall	AUX
coo.31924059551022	104	9	find	find	VERB
coo.31924059551022	104	10	when	when	SCONJ
coo.31924059551022	104	11	seeking	seek	VERB
coo.31924059551022	104	12	to	to	PART
coo.31924059551022	104	13	deduce	deduce	VERB
coo.31924059551022	104	14	the	the	DET
coo.31924059551022	104	15	special	special	ADJ
coo.31924059551022	104	16	functions	function	NOUN
coo.31924059551022	104	17	of	of	ADP
coo.31924059551022	104	18	m.	m.	NOUN
coo.31924059551022	104	19	mittag	mittag	ADJ
coo.31924059551022	104	20	-	-	PUNCT
coo.31924059551022	104	21	lefifler	lefifler	NOUN
coo.31924059551022	104	22	from	from	ADP
coo.31924059551022	104	23	the	the	DET
coo.31924059551022	104	24	general	general	ADJ
coo.31924059551022	104	25	form	form	NOUN
coo.31924059551022	104	26	.	.	PUNCT
coo.31924059551022	105	1	m.	m.	NOUN
coo.31924059551022	105	2	hermite	hermite	PROPN
coo.31924059551022	105	3	was	be	AUX
coo.31924059551022	105	4	thus	thus	ADV
coo.31924059551022	105	5	led	lead	VERB
coo.31924059551022	105	6	to	to	ADP
coo.31924059551022	105	7	a	a	DET
coo.31924059551022	105	8	new	new	ADJ
coo.31924059551022	105	9	presentation	presentation	NOUN
coo.31924059551022	105	10	of	of	ADP
coo.31924059551022	105	11	the	the	DET
coo.31924059551022	105	12	general	general	ADJ
coo.31924059551022	105	13	solution	solution	NOUN
coo.31924059551022	105	14	in	in	ADP
coo.31924059551022	105	15	the	the	DET
coo.31924059551022	105	16	form	form	NOUN
coo.31924059551022	105	17	of	of	ADP
coo.31924059551022	105	18	a	a	DET
coo.31924059551022	105	19	product	product	NOUN
coo.31924059551022	105	20	,	,	PUNCT
coo.31924059551022	105	21	namely	namely	ADV
coo.31924059551022	105	22	i±a	i±a	PROPN
coo.31924059551022	105	23	e	e	PROPN
coo.31924059551022	105	24	-	-	PROPN
coo.31924059551022	105	25	uca	uca	ADJ
coo.31924059551022	105	26	*	*	PROPN
coo.31924059551022	105	27	ii	ii	PROPN
coo.31924059551022	105	28	6ü6u	6ü6u	PROPN
coo.31924059551022	105	29	a.	a.	PROPN
coo.31924059551022	105	30	=	=	SYM
coo.31924059551022	105	31	a.	a.	PROPN
coo.31924059551022	105	32	·	·	PUNCT
coo.31924059551022	105	33	h	h	NOUN
coo.31924059551022	105	34	·	·	PUNCT
coo.31924059551022	105	35	·	·	PUNCT
coo.31924059551022	105	36	a	a	DET
coo.31924059551022	105	37	form	form	NOUN
coo.31924059551022	105	38	of	of	ADP
coo.31924059551022	105	39	solution	solution	NOUN
coo.31924059551022	105	40	suited	suit	VERB
coo.31924059551022	105	41	to	to	ADP
coo.31924059551022	105	42	every	every	DET
coo.31924059551022	105	43	case	case	NOUN
coo.31924059551022	105	44	.	.	PUNCT
coo.31924059551022	106	1	the	the	DET
coo.31924059551022	106	2	general	general	ADJ
coo.31924059551022	106	3	theory	theory	NOUN
coo.31924059551022	106	4	based	base	VERB
coo.31924059551022	106	5	upon	upon	SCONJ
coo.31924059551022	106	6	the	the	DET
coo.31924059551022	106	7	latter	latter	ADJ
coo.31924059551022	106	8	solution	solution	NOUN
coo.31924059551022	106	9	has	have	AUX
coo.31924059551022	106	10	been	be	AUX
coo.31924059551022	106	11	lately	lately	ADV
coo.31924059551022	106	12	perfected	perfect	VERB
coo.31924059551022	106	13	by	by	ADP
coo.31924059551022	106	14	halphen	halphen	ADV
coo.31924059551022	106	15	*	*	NOUN
coo.31924059551022	106	16	*	*	PUNCT
coo.31924059551022	106	17	)	)	PUNCT
coo.31924059551022	106	18	,	,	PUNCT
coo.31924059551022	106	19	who	who	PRON
coo.31924059551022	106	20	,	,	PUNCT
coo.31924059551022	106	21	confining	confine	VERB
coo.31924059551022	106	22	himself	himself	PRON
coo.31924059551022	106	23	in	in	ADP
coo.31924059551022	106	24	the	the	DET
coo.31924059551022	106	25	main	main	NOUN
coo.31924059551022	106	26	to	to	ADP
coo.31924059551022	106	27	the	the	DET
coo.31924059551022	106	28	use	use	NOUN
coo.31924059551022	106	29	of	of	ADP
coo.31924059551022	106	30	the	the	DET
coo.31924059551022	106	31	p	p	NOUN
coo.31924059551022	106	32	function	function	NOUN
coo.31924059551022	106	33	,	,	PUNCT
coo.31924059551022	106	34	presents	present	VERB
coo.31924059551022	106	35	the	the	DET
coo.31924059551022	106	36	subject	subject	NOUN
coo.31924059551022	106	37	in	in	ADP
coo.31924059551022	106	38	an	an	DET
coo.31924059551022	106	39	excellent	excellent	ADJ
coo.31924059551022	106	40	but	but	CCONJ
coo.31924059551022	106	41	highly	highly	ADV
coo.31924059551022	106	42	condensed	condense	VERB
coo.31924059551022	106	43	form	form	NOUN
coo.31924059551022	106	44	.	.	PUNCT
coo.31924059551022	107	1	*	*	PUNCT
coo.31924059551022	107	2	)	)	PUNCT
coo.31924059551022	107	3	equations	equation	NOUN
coo.31924059551022	107	4	of	of	ADP
coo.31924059551022	107	5	m.	m.	NOUN
coo.31924059551022	107	6	éimile	éimile	NOUN
coo.31924059551022	107	7	picard	picard	NOUN
coo.31924059551022	107	8	.	.	PUNCT
coo.31924059551022	108	1	comptes	compte	NOUN
coo.31924059551022	108	2	rendus	rendus	PROPN
coo.31924059551022	108	3	,	,	PUNCT
coo.31924059551022	108	4	t.	t.	PROPN
coo.31924059551022	108	5	xc	xc	PROPN
coo.31924059551022	108	6	,	,	PUNCT
coo.31924059551022	108	7	p.	p.	NOUN
coo.31924059551022	108	8	128	128	NUM
coo.31924059551022	108	9	and	and	CCONJ
coo.31924059551022	108	10	293	293	NUM
coo.31924059551022	108	11	.	.	PUNCT
coo.31924059551022	109	1	—	—	PUNCT
coo.31924059551022	109	2	prof	prof	NOUN
coo.31924059551022	109	3	.	.	PUNCT
coo.31924059551022	109	4	fuchs	fuchs	PROPN
coo.31924059551022	109	5	,	,	PUNCT
coo.31924059551022	109	6	ueber	ueber	ADJ
coo.31924059551022	109	7	eine	eine	PROPN
coo.31924059551022	109	8	classe	classe	PROPN
coo.31924059551022	109	9	von	von	PROPN
coo.31924059551022	109	10	differenzialgleichungen	differenzialgleichungen	PROPN
coo.31924059551022	109	11	,	,	PUNCT
coo.31924059551022	109	12	welche	welche	PROPN
coo.31924059551022	109	13	durch	durch	PROPN
coo.31924059551022	109	14	abelsche	abelsche	PROPN
coo.31924059551022	109	15	oder	oder	PROPN
coo.31924059551022	109	16	elliptische	elliptische	PROPN
coo.31924059551022	109	17	functionen	functionen	PROPN
coo.31924059551022	109	18	integrirbar	integrirbar	PROPN
coo.31924059551022	109	19	sind	sind	PROPN
coo.31924059551022	109	20	.	.	PUNCT
coo.31924059551022	110	1	nachrichten	nachrichten	PROPN
coo.31924059551022	110	2	von	von	PROPN
coo.31924059551022	110	3	göttingen	göttingen	PROPN
coo.31924059551022	110	4	1878	1878	NUM
coo.31924059551022	110	5	,	,	PUNCT
coo.31924059551022	110	6	and	and	CCONJ
coo.31924059551022	110	7	hermite	hermite	NOUN
coo.31924059551022	110	8	:	:	PUNCT
coo.31924059551022	110	9	annali	annali	PROPN
coo.31924059551022	110	10	di	di	PROPN
coo.31924059551022	110	11	matematica	matematica	PROPN
coo.31924059551022	110	12	,	,	PUNCT
coo.31924059551022	110	13	serie	serie	PROPN
coo.31924059551022	110	14	ii	ii	PROPN
coo.31924059551022	110	15	,	,	PUNCT
coo.31924059551022	110	16	bd	bd	PROPN
coo.31924059551022	110	17	.	.	PROPN
coo.31924059551022	110	18	ix	ix	PROPN
coo.31924059551022	110	19	,	,	PUNCT
coo.31924059551022	110	20	1878	1878	NUM
coo.31924059551022	110	21	.	.	PUNCT
coo.31924059551022	111	1	*	*	PUNCT
coo.31924059551022	111	2	*	*	NOUN
coo.31924059551022	111	3	)	)	PUNCT
coo.31924059551022	111	4	traité	traité	NOUN
coo.31924059551022	111	5	des	des	PROPN
coo.31924059551022	111	6	fonctions	fonction	NOUN
coo.31924059551022	111	7	elliptiques	elliptiques	PROPN
coo.31924059551022	111	8	et	et	NOUN
coo.31924059551022	111	9	leur	leur	PROPN
coo.31924059551022	111	10	applications	application	NOUN
coo.31924059551022	111	11	.	.	PUNCT
coo.31924059551022	112	1	b.	b.	PROPN
coo.31924059551022	112	2	ii	ii	PROPN
coo.31924059551022	112	3	.	.	PROPN
coo.31924059551022	112	4	paris	paris	PROPN
coo.31924059551022	112	5	1888	1888	NUM
coo.31924059551022	112	6	.	.	PUNCT
coo.31924059551022	113	1	historical	historical	ADJ
coo.31924059551022	113	2	development	development	NOUN
coo.31924059551022	113	3	and	and	CCONJ
coo.31924059551022	113	4	definition	definition	NOUN
coo.31924059551022	113	5	of	of	ADP
coo.31924059551022	113	6	the	the	DET
coo.31924059551022	113	7	equation	equation	NOUN
coo.31924059551022	113	8	of	of	ADP
coo.31924059551022	113	9	lamé	lamé	NOUN
coo.31924059551022	113	10	.	.	PUNCT
coo.31924059551022	114	1	15	15	NUM
coo.31924059551022	114	2	definitions	definition	NOUN
coo.31924059551022	114	3	.	.	PUNCT
coo.31924059551022	115	1	returning	return	VERB
coo.31924059551022	115	2	to	to	PART
coo.31924059551022	115	3	form	form	VERB
coo.31924059551022	115	4	[	[	X
coo.31924059551022	115	5	9	9	NUM
coo.31924059551022	115	6	]	]	PUNCT
coo.31924059551022	115	7	of	of	ADP
coo.31924059551022	115	8	lame	lame	PROPN
coo.31924059551022	115	9	's	's	PART
coo.31924059551022	115	10	equation	equation	NOUN
coo.31924059551022	115	11	we	we	PRON
coo.31924059551022	115	12	observe	observe	VERB
coo.31924059551022	115	13	that	that	SCONJ
coo.31924059551022	115	14	it	it	PRON
coo.31924059551022	115	15	has	have	VERB
coo.31924059551022	115	16	the	the	DET
coo.31924059551022	115	17	following	follow	VERB
coo.31924059551022	115	18	properties	property	NOUN
coo.31924059551022	115	19	:	:	PUNCT
coo.31924059551022	115	20	it	it	PRON
coo.31924059551022	115	21	has	have	VERB
coo.31924059551022	115	22	a	a	DET
coo.31924059551022	115	23	coefficient	coefficient	NOUN
coo.31924059551022	115	24	n	n	NOUN
coo.31924059551022	115	25	(	(	PUNCT
coo.31924059551022	115	26	n	n	X
coo.31924059551022	115	27	+	+	CCONJ
coo.31924059551022	115	28	1	1	X
coo.31924059551022	115	29	)	)	PUNCT
coo.31924059551022	115	30	wsn2x	wsn2x	PROPN
coo.31924059551022	116	1	+	+	NOUN
coo.31924059551022	116	2	h	h	NOUN
coo.31924059551022	116	3	that	that	PRON
coo.31924059551022	116	4	is	be	AUX
coo.31924059551022	116	5	doubly	doubly	ADV
coo.31924059551022	116	6	periodic	periodic	ADJ
coo.31924059551022	116	7	and	and	CCONJ
coo.31924059551022	116	8	has	have	VERB
coo.31924059551022	116	9	only	only	ADV
coo.31924059551022	116	10	one	one	NUM
coo.31924059551022	116	11	infinite	infinite	NOUN
coo.31924059551022	116	12	x	x	SYM
coo.31924059551022	116	13	=	=	PROPN
coo.31924059551022	116	14	ik	ik	PROPN
coo.31924059551022	116	15	!	!	PROPN
coo.31924059551022	116	16	and	and	CCONJ
coo.31924059551022	116	17	its	its	PRON
coo.31924059551022	116	18	congruents	congruent	NOUN
coo.31924059551022	116	19	,	,	PUNCT
coo.31924059551022	116	20	and	and	CCONJ
coo.31924059551022	116	21	it	it	PRON
coo.31924059551022	116	22	is	be	AUX
coo.31924059551022	116	23	known	know	VERB
coo.31924059551022	116	24	to	to	PART
coo.31924059551022	116	25	have	have	VERB
coo.31924059551022	116	26	an	an	DET
coo.31924059551022	116	27	integral	integral	ADJ
coo.31924059551022	116	28	which	which	PRON
coo.31924059551022	116	29	is	be	AUX
coo.31924059551022	116	30	a	a	DET
coo.31924059551022	116	31	rational	rational	ADJ
coo.31924059551022	116	32	function	function	NOUN
coo.31924059551022	116	33	of	of	ADP
coo.31924059551022	116	34	the	the	DET
coo.31924059551022	116	35	variable	variable	NOUN
coo.31924059551022	116	36	.	.	PUNCT
coo.31924059551022	117	1	conformiug	conformiug	NOUN
coo.31924059551022	117	2	with	with	ADP
coo.31924059551022	117	3	these	these	DET
coo.31924059551022	117	4	peculiarities	peculiarity	NOUN
coo.31924059551022	117	5	m.	m.	VERB
coo.31924059551022	117	6	mittag	mittag	ADJ
coo.31924059551022	117	7	-	-	PUNCT
coo.31924059551022	117	8	leffler	leffler	NOUN
coo.31924059551022	117	9	*	*	PROPN
coo.31924059551022	117	10	)	)	PUNCT
coo.31924059551022	117	11	defines	define	VERB
coo.31924059551022	117	12	the	the	DET
coo.31924059551022	117	13	general	general	ADJ
coo.31924059551022	117	14	hermite	hermite	PROPN
coo.31924059551022	117	15	’s	’s	PART
coo.31924059551022	117	16	form	form	NOUN
coo.31924059551022	117	17	of	of	ADP
coo.31924059551022	117	18	lamé	lamé	NOUN
coo.31924059551022	117	19	’s	’s	PART
coo.31924059551022	117	20	equation	equation	NOUN
coo.31924059551022	117	21	of	of	ADP
coo.31924059551022	117	22	the	the	DET
coo.31924059551022	117	23	nth	nth	NOUN
coo.31924059551022	117	24	order	order	NOUN
coo.31924059551022	117	25	as	as	ADP
coo.31924059551022	117	26	a	a	DET
coo.31924059551022	117	27	linear	linear	ADJ
coo.31924059551022	117	28	homogenious	homogenious	ADJ
coo.31924059551022	117	29	differential	differential	ADJ
coo.31924059551022	117	30	equation	equation	NOUN
coo.31924059551022	117	31	of	of	ADP
coo.31924059551022	117	32	the	the	DET
coo.31924059551022	117	33	order	order	NOUN
coo.31924059551022	117	34	n	n	CCONJ
coo.31924059551022	117	35	having	have	VERB
coo.31924059551022	117	36	coefficients	coefficient	NOUN
coo.31924059551022	117	37	that	that	PRON
coo.31924059551022	117	38	are	be	AUX
coo.31924059551022	117	39	doubly	doubly	ADV
coo.31924059551022	117	40	periodic	periodic	ADJ
coo.31924059551022	117	41	functions	function	NOUN
coo.31924059551022	117	42	,	,	PUNCT
coo.31924059551022	117	43	having	have	VERB
coo.31924059551022	117	44	the	the	DET
coo.31924059551022	117	45	fundimental	fundimental	ADJ
coo.31924059551022	117	46	periods	period	NOUN
coo.31924059551022	117	47	2k	2k	NUM
coo.31924059551022	117	48	and	and	CCONJ
coo.31924059551022	117	49	2ik	2ik	PROPN
coo.31924059551022	117	50	'	'	PUNCT
coo.31924059551022	117	51	and	and	CCONJ
coo.31924059551022	117	52	everywhere	everywhere	ADV
coo.31924059551022	117	53	finite	finite	NOUN
coo.31924059551022	117	54	save	save	VERB
coo.31924059551022	117	55	in	in	ADP
coo.31924059551022	117	56	the	the	DET
coo.31924059551022	117	57	point	point	NOUN
coo.31924059551022	117	58	x	x	PUNCT
coo.31924059551022	118	1	=	=	X
coo.31924059551022	118	2	ík	ík	NOUN
coo.31924059551022	118	3	'	'	PUNCT
coo.31924059551022	118	4	and	and	CCONJ
coo.31924059551022	118	5	its	its	PRON
coo.31924059551022	118	6	congruents	congruent	NOUN
coo.31924059551022	118	7	which	which	PRON
coo.31924059551022	118	8	alone	alone	ADV
coo.31924059551022	118	9	are	be	AUX
coo.31924059551022	118	10	infinite	infinite	ADJ
coo.31924059551022	118	11	and	and	CCONJ
coo.31924059551022	118	12	whose	whose	DET
coo.31924059551022	118	13	general	general	ADJ
coo.31924059551022	118	14	integral	integral	NOUN
coo.31924059551022	118	15	is	be	AUX
coo.31924059551022	118	16	a	a	DET
coo.31924059551022	118	17	rational	rational	ADJ
coo.31924059551022	118	18	function	function	NOUN
coo.31924059551022	118	19	of	of	ADP
coo.31924059551022	118	20	the	the	DET
coo.31924059551022	118	21	variable	variable	NOUN
coo.31924059551022	118	22	.	.	PUNCT
coo.31924059551022	119	1	the	the	DET
coo.31924059551022	119	2	general	general	ADJ
coo.31924059551022	119	3	theory	theory	NOUN
coo.31924059551022	119	4	of	of	ADP
coo.31924059551022	119	5	herrn	herrn	PROPN
coo.31924059551022	119	6	fuchs	fuch	NOUN
coo.31924059551022	119	7	*	*	PUNCT
coo.31924059551022	119	8	*	*	PUNCT
coo.31924059551022	119	9	)	)	PUNCT
coo.31924059551022	119	10	then	then	ADV
coo.31924059551022	119	11	gives	give	VERB
coo.31924059551022	119	12	the	the	DET
coo.31924059551022	119	13	form	form	NOUN
coo.31924059551022	119	14	,	,	PUNCT
coo.31924059551022	119	15	namely	namely	ADV
coo.31924059551022	119	16	[	[	X
coo.31924059551022	119	17	12]	12]	NUM
coo.31924059551022	119	18	............	............	PUNCT
coo.31924059551022	119	19	γ	γ	PROPN
coo.31924059551022	119	20	*	*	PUNCT
coo.31924059551022	119	21	+	+	PUNCT
coo.31924059551022	119	22	φ2(%<”-2	φ2(%<”-2	SPACE
coo.31924059551022	119	23	>	>	X
coo.31924059551022	120	1	+	+	PUNCT
coo.31924059551022	120	2	·	·	PUNCT
coo.31924059551022	120	3	·	·	PUNCT
coo.31924059551022	120	4	+	+	NUM
coo.31924059551022	120	5	9n(x)y	9n(x)y	NUM
coo.31924059551022	120	6	=	=	PUNCT
coo.31924059551022	120	7	o	o	X
coo.31924059551022	120	8	where	where	SCONJ
coo.31924059551022	120	9	φ2(χ	φ2(χ	SPACE
coo.31924059551022	120	10	)	)	PUNCT
coo.31924059551022	120	11	=	=	VERB
coo.31924059551022	120	12	cc0	cc0	ADP
coo.31924059551022	120	13	+	+	NOUN
coo.31924059551022	120	14	axsn2x	axsn2x	PUNCT
coo.31924059551022	120	15	φ3	φ3	X
coo.31924059551022	120	16	<	<	X
coo.31924059551022	120	17	»	»	X
coo.31924059551022	120	18	--=	--=	X
coo.31924059551022	120	19	βο	βο	PUNCT
coo.31924059551022	120	20	+	+	PUNCT
coo.31924059551022	120	21	βι*η2χ	βι*η2χ	NOUN
coo.31924059551022	120	22	+	+	CCONJ
coo.31924059551022	120	23	fiìdixsnix	fiìdixsnix	ADJ
coo.31924059551022	120	24	<	<	X
coo.31924059551022	120	25	si(x	si(x	X
coo.31924059551022	120	26	)	)	PUNCT
coo.31924059551022	120	27	=	=	PUNCT
coo.31924059551022	121	1	γ0	γ0	PROPN
coo.31924059551022	121	2	+	+	PROPN
coo.31924059551022	121	3	γ^η2χ	γ^η2χ	NUM
coo.31924059551022	121	4	-f	-f	PUNCT
coo.31924059551022	121	5	y%dxsn2x	y%dxsn2x	X
coo.31924059551022	121	6	+	+	CCONJ
coo.31924059551022	121	7	fsd2xsn2x	fsd2xsn2x	ADJ
coo.31924059551022	121	8	but	but	CCONJ
coo.31924059551022	121	9	a	a	DET
coo.31924059551022	121	10	better	well	ADJ
coo.31924059551022	121	11	generalization	generalization	NOUN
coo.31924059551022	121	12	based	base	VERB
coo.31924059551022	121	13	upon	upon	SCONJ
coo.31924059551022	121	14	a	a	DET
coo.31924059551022	121	15	full	full	ADJ
coo.31924059551022	121	16	representation	representation	NOUN
coo.31924059551022	121	17	of	of	ADP
coo.31924059551022	121	18	the	the	DET
coo.31924059551022	121	19	singular	singular	ADJ
coo.31924059551022	121	20	points	point	NOUN
coo.31924059551022	121	21	is	be	AUX
coo.31924059551022	121	22	given	give	VERB
coo.31924059551022	121	23	by	by	ADP
coo.31924059551022	121	24	prof	prof	PROPN
coo.31924059551022	121	25	.	.	PUNCT
coo.31924059551022	122	1	klein	klein	PROPN
coo.31924059551022	123	1	*	*	PUNCT
coo.31924059551022	123	2	*	*	PUNCT
coo.31924059551022	123	3	*	*	PUNCT
coo.31924059551022	123	4	)	)	PUNCT
coo.31924059551022	123	5	and	and	CCONJ
coo.31924059551022	123	6	later	later	ADV
coo.31924059551022	123	7	stated	state	VERB
coo.31924059551022	123	8	as	as	SCONJ
coo.31924059551022	123	9	follows	follow	VERB
coo.31924059551022	123	10	by	by	ADP
coo.31924059551022	123	11	dr	dr	PROPN
coo.31924059551022	123	12	.	.	PROPN
coo.31924059551022	123	13	bôcherf	bôcherf	PROPN
coo.31924059551022	123	14	)	)	PUNCT
coo.31924059551022	123	15	.	.	PUNCT
coo.31924059551022	124	1	first	first	ADV
coo.31924059551022	124	2	the	the	DET
coo.31924059551022	124	3	ordinary	ordinary	ADJ
coo.31924059551022	124	4	form	form	NOUN
coo.31924059551022	124	5	of	of	ADP
coo.31924059551022	124	6	the	the	DET
coo.31924059551022	124	7	equation	equation	NOUN
coo.31924059551022	124	8	of	of	ADP
coo.31924059551022	124	9	lamé	lamé	NOUN
coo.31924059551022	124	10	may	may	AUX
coo.31924059551022	124	11	through	through	ADP
coo.31924059551022	124	12	transformation	transformation	PROPN
coo.31924059551022	124	13	becomeff	becomeff	PROPN
coo.31924059551022	124	14	)	)	PUNCT
coo.31924059551022	124	15	rion	rion	NOUN
coo.31924059551022	124	16	+1/_j	+1/_j	SPACE
coo.31924059551022	124	17	_	_	PUNCT
coo.31924059551022	124	18	_	_	PUNCT
coo.31924059551022	125	1	+	+	PUNCT
coo.31924059551022	126	1	-a-	-a-	PROPN
coo.31924059551022	126	2	.	.	PUNCT
coo.31924059551022	127	1	+	+	PUNCT
coo.31924059551022	128	1	-1_\=___________________________axj^b	-1_\=___________________________axj^b	NOUN
coo.31924059551022	129	1	_	_	NOUN
coo.31924059551022	129	2	_	_	PUNCT
coo.31924059551022	130	1	_	_	PUNCT
coo.31924059551022	130	2	_	_	PUNCT
coo.31924059551022	131	1	_	_	PUNCT
coo.31924059551022	131	2	_	_	PUNCT
coo.31924059551022	132	1	_	_	PUNCT
coo.31924059551022	132	2	_	_	PUNCT
coo.31924059551022	133	1	_	_	PUNCT
coo.31924059551022	133	2	_	_	PUNCT
coo.31924059551022	134	1	li0j	li0j	ADJ
coo.31924059551022	134	2	dx2	dx2	PROPN
coo.31924059551022	134	3	1	1	NUM
coo.31924059551022	134	4	2	2	NUM
coo.31924059551022	134	5	\x	\x	PROPN
coo.31924059551022	134	6	—	—	PUNCT
coo.31924059551022	134	7	ex	ex	NOUN
coo.31924059551022	134	8	1	1	NUM
coo.31924059551022	134	9	x	x	SYM
coo.31924059551022	134	10	—	—	PUNCT
coo.31924059551022	134	11	e%	e%	ADJ
coo.31924059551022	134	12	1	1	NUM
coo.31924059551022	134	13	x	x	SYM
coo.31924059551022	134	14	—	—	PUNCT
coo.31924059551022	134	15	ez	ez	PROPN
coo.31924059551022	134	16	)	)	PUNCT
coo.31924059551022	134	17	dx	dx	PROPN
coo.31924059551022	134	18	4	4	NUM
coo.31924059551022	134	19	(	(	PUNCT
coo.31924059551022	134	20	x	x	PUNCT
coo.31924059551022	134	21	—	—	PUNCT
coo.31924059551022	134	22	et	et	NOUN
coo.31924059551022	134	23	)	)	PUNCT
coo.31924059551022	134	24	(	(	PUNCT
coo.31924059551022	134	25	x	x	PUNCT
coo.31924059551022	134	26	—	—	PUNCT
coo.31924059551022	134	27	e2	e2	PROPN
coo.31924059551022	134	28	)	)	PUNCT
coo.31924059551022	134	29	(	(	PUNCT
coo.31924059551022	134	30	x	x	PUNCT
coo.31924059551022	134	31	—	—	PUNCT
coo.31924059551022	134	32	e3	e3	PROPN
coo.31924059551022	134	33	)	)	PUNCT
coo.31924059551022	134	34	y	y	PROPN
coo.31924059551022	134	35	where	where	SCONJ
coo.31924059551022	134	36	the	the	DET
coo.31924059551022	134	37	exponents	exponent	NOUN
coo.31924059551022	134	38	of	of	ADP
coo.31924059551022	134	39	the	the	DET
coo.31924059551022	134	40	zeros	zero	NOUN
coo.31924059551022	134	41	et	et	PROPN
coo.31924059551022	134	42	,	,	PUNCT
coo.31924059551022	134	43	e2j	e2j	X
coo.31924059551022	134	44	e3	e3	PROPN
coo.31924059551022	134	45	are	be	AUX
coo.31924059551022	134	46	0	0	NUM
coo.31924059551022	134	47	and	and	CCONJ
coo.31924059551022	134	48	y	y	PROPN
coo.31924059551022	134	49	and	and	CCONJ
coo.31924059551022	134	50	that	that	PRON
coo.31924059551022	134	51	of	of	ADP
coo.31924059551022	134	52	the	the	DET
coo.31924059551022	134	53	infinites	infinite	NOUN
coo.31924059551022	134	54	~	~	PUNCT
coo.31924059551022	134	55	·	·	PUNCT
coo.31924059551022	134	56	from	from	ADP
coo.31924059551022	134	57	this	this	DET
coo.31924059551022	134	58	generalizing	generalizing	NOUN
coo.31924059551022	134	59	by	by	ADP
coo.31924059551022	134	60	the	the	DET
coo.31924059551022	134	61	introduction	introduction	NOUN
coo.31924059551022	134	62	of	of	ADP
coo.31924059551022	134	63	n	n	CCONJ
coo.31924059551022	134	64	zeros	zero	NOUN
coo.31924059551022	134	65	we	we	PRON
coo.31924059551022	134	66	have	have	VERB
coo.31924059551022	134	67	the	the	DET
coo.31924059551022	134	68	following	following	ADJ
coo.31924059551022	134	69	definition	definition	NOUN
coo.31924059551022	134	70	:	:	PUNCT
coo.31924059551022	134	71	*	*	NOUN
coo.31924059551022	134	72	)	)	PUNCT
coo.31924059551022	134	73	annali	annali	PROPN
coo.31924059551022	134	74	di	di	PROPN
coo.31924059551022	134	75	matematica	matematica	PROPN
coo.31924059551022	134	76	,	,	PUNCT
coo.31924059551022	134	77	tomo	tomo	PROPN
coo.31924059551022	134	78	xi	xi	PROPN
coo.31924059551022	134	79	,	,	PUNCT
coo.31924059551022	134	80	1882	1882	NUM
coo.31924059551022	134	81	.	.	PUNCT
coo.31924059551022	135	1	*	*	PUNCT
coo.31924059551022	135	2	*	*	PUNCT
coo.31924059551022	135	3	)	)	PUNCT
coo.31924059551022	135	4	comptes	compte	VERB
coo.31924059551022	135	5	rendus	rendus	X
coo.31924059551022	135	6	etc	etc	X
coo.31924059551022	135	7	.	.	X
coo.31924059551022	135	8	1880	1880	NUM
coo.31924059551022	135	9	.	.	PUNCT
coo.31924059551022	136	1	p.	p.	NOUN
coo.31924059551022	136	2	64	64	NUM
coo.31924059551022	136	3	.	.	PUNCT
coo.31924059551022	137	1	*	*	PUNCT
coo.31924059551022	137	2	*	*	PUNCT
coo.31924059551022	137	3	*	*	PUNCT
coo.31924059551022	137	4	)	)	PUNCT
coo.31924059551022	137	5	math	math	NOUN
coo.31924059551022	137	6	.	.	PUNCT
coo.31924059551022	138	1	annal	annal	PROPN
coo.31924059551022	138	2	.	.	PUNCT
coo.31924059551022	139	1	bd	bd	PROPN
coo.31924059551022	139	2	.	.	PROPN
coo.31924059551022	139	3	38	38	NUM
coo.31924059551022	139	4	.	.	PUNCT
coo.31924059551022	140	1	f	f	X
coo.31924059551022	140	2	)	)	PUNCT
coo.31924059551022	140	3	ueber	ueber	PROPN
coo.31924059551022	140	4	die	die	PROPN
coo.31924059551022	140	5	reihentwickelungen	reihentwickelungen	PROPN
coo.31924059551022	140	6	der	der	PROPN
coo.31924059551022	140	7	potentialtheorie	potentialtheorie	PROPN
coo.31924059551022	140	8	.	.	PUNCT
coo.31924059551022	141	1	göttingen	göttingen	PROPN
coo.31924059551022	141	2	1891	1891	NUM
coo.31924059551022	141	3	.	.	PUNCT
coo.31924059551022	142	1	ff	ff	NOUN
coo.31924059551022	142	2	)	)	PUNCT
coo.31924059551022	142	3	see	see	VERB
coo.31924059551022	142	4	also	also	ADV
coo.31924059551022	142	5	transformation	transformation	NOUN
coo.31924059551022	142	6	p.	p.	NOUN
coo.31924059551022	142	7	20	20	NUM
coo.31924059551022	142	8	.	.	PUNCT
coo.31924059551022	143	1	16	16	NUM
coo.31924059551022	143	2	part	part	NOUN
coo.31924059551022	143	3	i.	i.	PROPN
coo.31924059551022	143	4	historical	historical	PROPN
coo.31924059551022	143	5	development	development	NOUN
coo.31924059551022	143	6	and	and	CCONJ
coo.31924059551022	143	7	definition	definition	NOUN
coo.31924059551022	143	8	of	of	ADP
coo.31924059551022	143	9	the	the	DET
coo.31924059551022	143	10	equation	equation	NOUN
coo.31924059551022	143	11	of	of	ADP
coo.31924059551022	143	12	lamé	lamé	NOUN
coo.31924059551022	143	13	.	.	PUNCT
coo.31924059551022	144	1	„	„	PUNCT
coo.31924059551022	144	2	mit	mit	VERB
coo.31924059551022	144	3	dem	dem	PROPN
coo.31924059551022	144	4	namen	namen	PROPN
coo.31924059551022	144	5	lamésche	lamésche	PROPN
coo.31924059551022	144	6	gleichung	gleichung	PROPN
coo.31924059551022	144	7	bezeichnen	bezeichnen	PROPN
coo.31924059551022	144	8	wir	wir	PROPN
coo.31924059551022	144	9	eine	eine	PROPN
coo.31924059551022	144	10	überall	überall	PROPN
coo.31924059551022	144	11	regulare	regulare	NOUN
coo.31924059551022	144	12	homogene	homogene	PROPN
coo.31924059551022	144	13	differentialgleichimg	differentialgleichimg	PROPN
coo.31924059551022	144	14	zweiter	zweiter	PROPN
coo.31924059551022	144	15	ordnung	ordnung	PROPN
coo.31924059551022	144	16	mit	mit	PROPN
coo.31924059551022	144	17	rationalen	rationalen	PROPN
coo.31924059551022	144	18	coëfficiënten	coëfficiënten	PROPN
coo.31924059551022	144	19	,	,	PUNCT
coo.31924059551022	144	20	deren	deren	PROPN
coo.31924059551022	144	21	i	i	PRON
coo.31924059551022	144	22	m	m	VERB
coo.31924059551022	144	23	endlichen	endlichen	PROPN
coo.31924059551022	144	24	gelegene	gelegene	PROPN
coo.31924059551022	144	25	singulare	singulare	PROPN
coo.31924059551022	144	26	punkte	punkte	PROPN
coo.31924059551022	144	27	et	et	PROPN
coo.31924059551022	144	28	,	,	PUNCT
coo.31924059551022	144	29	e2	e2	PROPN
coo.31924059551022	144	30	·	·	PUNCT
coo.31924059551022	144	31	·	·	PUNCT
coo.31924059551022	144	32	en	en	X
coo.31924059551022	144	33	sammtlich	sammtlich	PROPN
coo.31924059551022	144	34	die	die	PROPN
coo.31924059551022	144	35	exponenten	exponenten	VERB
coo.31924059551022	144	36	0	0	NUM
coo.31924059551022	144	37	,	,	PUNCT
coo.31924059551022	144	38	~	~	PUNCT
coo.31924059551022	144	39	beset	beset	VERB
coo.31924059551022	144	40	zen	zen	NOUN
coo.31924059551022	144	41	,	,	PUNCT
coo.31924059551022	144	42	und	und	ADV
coo.31924059551022	144	43	in	in	ADP
coo.31924059551022	144	44	unendlichen	unendlichen	PROPN
coo.31924059551022	144	45	nur	nur	PROPN
coo.31924059551022	144	46	einen	einen	PROPN
coo.31924059551022	144	47	uneigentlich	uneigentlich	PROPN
coo.31924059551022	144	48	singularen	singularen	PROPN
coo.31924059551022	144	49	punkt	punkt	PROPN
coo.31924059551022	144	50	aufweist	aufweist	NOUN
coo.31924059551022	144	51	“	"	PUNCT
coo.31924059551022	144	52	lame	lame	PROPN
coo.31924059551022	144	53	’s	’s	PART
coo.31924059551022	144	54	equation	equation	NOUN
coo.31924059551022	144	55	becomes	become	VERB
coo.31924059551022	144	56	in	in	ADP
coo.31924059551022	144	57	accordance	accordance	NOUN
coo.31924059551022	144	58	with	with	ADP
coo.31924059551022	144	59	this	this	DET
coo.31924059551022	144	60	definition	definition	NOUN
coo.31924059551022	144	61	and	and	CCONJ
coo.31924059551022	144	62	freed	free	VERB
coo.31924059551022	144	63	from	from	ADP
coo.31924059551022	144	64	the	the	DET
coo.31924059551022	144	65	possibility	possibility	NOUN
coo.31924059551022	144	66	of	of	ADP
coo.31924059551022	144	67	a	a	DET
coo.31924059551022	144	68	logarithmic	logarithmic	ADJ
coo.31924059551022	144	69	irrationality	irrationality	NOUN
coo.31924059551022	144	70	through	through	ADP
coo.31924059551022	144	71	a	a	DET
coo.31924059551022	144	72	determination	determination	NOUN
coo.31924059551022	144	73	of	of	ADP
coo.31924059551022	144	74	the	the	DET
coo.31924059551022	144	75	coefficient	coefficient	NOUN
coo.31924059551022	144	76	of	of	ADP
coo.31924059551022	144	77	xn	xn	PROPN
coo.31924059551022	144	78	—	—	PUNCT
coo.31924059551022	144	79	s	s	PROPN
coo.31924059551022	144	80	:	:	PUNCT
coo.31924059551022	144	81	&	&	CCONJ
coo.31924059551022	144	82	y	y	PROPN
coo.31924059551022	144	83	_	_	PROPN
coo.31924059551022	144	84	\	\	PROPN
coo.31924059551022	144	85	f	f	PROPN
coo.31924059551022	144	86	(	(	PUNCT
coo.31924059551022	144	87	χ	χ	X
coo.31924059551022	144	88	)	)	PUNCT
coo.31924059551022	144	89	dx2	dx2	NOUN
coo.31924059551022	144	90	'	'	PUNCT
coo.31924059551022	144	91	2fx	2fx	PROPN
coo.31924059551022	144	92	dx	dx	PROPN
coo.31924059551022	144	93	ϊτφ	ϊτφ	PROPN
coo.31924059551022	144	94	-	-	PROPN
coo.31924059551022	144	95	f+	f+	X
coo.31924059551022	144	96	+	+	NUM
coo.31924059551022	144	97	~+m]y=	~+m]y=	PUNCT
coo.31924059551022	144	98	0	0	PUNCT
coo.31924059551022	144	99	where	where	SCONJ
coo.31924059551022	144	100	f(x	f(x	PROPN
coo.31924059551022	144	101	)	)	PUNCT
coo.31924059551022	144	102	=	=	PROPN
coo.31924059551022	144	103	(	(	PUNCT
coo.31924059551022	144	104	x	x	PUNCT
coo.31924059551022	144	105	—	—	PUNCT
coo.31924059551022	144	106	ef	ef	PROPN
coo.31924059551022	144	107	)	)	PUNCT
coo.31924059551022	144	108	(	(	PUNCT
coo.31924059551022	144	109	x	x	PUNCT
coo.31924059551022	144	110	—	—	PUNCT
coo.31924059551022	144	111	e2	e2	PROPN
coo.31924059551022	144	112	)	)	PUNCT
coo.31924059551022	144	113	·	·	PUNCT
coo.31924059551022	144	114	·	·	PUNCT
coo.31924059551022	144	115	·	·	PUNCT
coo.31924059551022	144	116	(	(	PUNCT
coo.31924059551022	144	117	x	x	PUNCT
coo.31924059551022	144	118	—	—	PUNCT
coo.31924059551022	144	119	en	en	ADV
coo.31924059551022	144	120	)	)	PUNCT
coo.31924059551022	144	121	.	.	PUNCT
coo.31924059551022	145	1	it	it	PRON
coo.31924059551022	145	2	.is	.is	PUNCT
coo.31924059551022	146	1	further	far	ADV
coo.31924059551022	146	2	evident	evident	ADJ
coo.31924059551022	146	3	that	that	SCONJ
coo.31924059551022	146	4	this	this	DET
coo.31924059551022	146	5	form	form	NOUN
coo.31924059551022	146	6	,	,	PUNCT
coo.31924059551022	146	7	like	like	ADP
coo.31924059551022	146	8	the	the	DET
coo.31924059551022	146	9	hermite	hermite	ADJ
coo.31924059551022	146	10	form	form	NOUN
coo.31924059551022	146	11	and	and	CCONJ
coo.31924059551022	146	12	as	as	ADV
coo.31924059551022	146	13	previously	previously	ADV
coo.31924059551022	146	14	developed	develop	VERB
coo.31924059551022	146	15	by	by	ADP
coo.31924059551022	146	16	prof	prof	PROPN
coo.31924059551022	146	17	.	.	PROPN
coo.31924059551022	146	18	heine	heine	PROPN
coo.31924059551022	146	19	,	,	PUNCT
coo.31924059551022	146	20	is	be	AUX
coo.31924059551022	146	21	but	but	CCONJ
coo.31924059551022	146	22	a	a	DET
coo.31924059551022	146	23	special	special	ADJ
coo.31924059551022	146	24	case	case	NOUN
coo.31924059551022	146	25	of	of	ADP
coo.31924059551022	146	26	a	a	DET
coo.31924059551022	146	27	general	general	ADJ
coo.31924059551022	146	28	equation	equation	NOUN
coo.31924059551022	146	29	of	of	ADP
coo.31924059551022	146	30	a	a	DET
coo.31924059551022	146	31	higher	high	ADJ
coo.31924059551022	146	32	order	order	NOUN
coo.31924059551022	146	33	.	.	PUNCT
coo.31924059551022	147	1	in	in	ADP
coo.31924059551022	147	2	speaking	speak	VERB
coo.31924059551022	147	3	of	of	ADP
coo.31924059551022	147	4	laméis	laméis	NOUN
coo.31924059551022	147	5	equation	equation	NOUN
coo.31924059551022	147	6	we	we	PRON
coo.31924059551022	147	7	will	will	AUX
coo.31924059551022	147	8	understand	understand	VERB
coo.31924059551022	147	9	an	an	DET
coo.31924059551022	147	10	equation	equation	NOUN
coo.31924059551022	147	11	conforming	conform	VERB
coo.31924059551022	147	12	with	with	ADP
coo.31924059551022	147	13	the	the	DET
coo.31924059551022	147	14	above	above	ADJ
coo.31924059551022	147	15	definition	definition	NOUN
coo.31924059551022	147	16	whose	whose	DET
coo.31924059551022	147	17	general	general	ADJ
coo.31924059551022	147	18	form	form	NOUN
coo.31924059551022	147	19	is	be	AUX
coo.31924059551022	147	20	given	give	VERB
coo.31924059551022	147	21	by	by	ADP
coo.31924059551022	147	22	[	[	X
coo.31924059551022	147	23	14j	14j	NOUN
coo.31924059551022	147	24	and	and	CCONJ
coo.31924059551022	147	25	,	,	PUNCT
coo.31924059551022	147	26	if	if	SCONJ
coo.31924059551022	147	27	the	the	DET
coo.31924059551022	147	28	order	order	NOUN
coo.31924059551022	147	29	is	be	AUX
coo.31924059551022	147	30	higher	high	ADJ
coo.31924059551022	147	31	than	than	ADP
coo.31924059551022	147	32	the	the	DET
coo.31924059551022	147	33	second	second	ADJ
coo.31924059551022	147	34	,	,	PUNCT
coo.31924059551022	147	35	distinguish	distinguish	ADJ
coo.31924059551022	147	36	by	by	ADP
coo.31924059551022	147	37	mentioning	mention	VERB
coo.31924059551022	147	38	the	the	DET
coo.31924059551022	147	39	order	order	NOUN
coo.31924059551022	147	40	.	.	PUNCT
coo.31924059551022	148	1	forms	form	NOUN
coo.31924059551022	148	2	[	[	PUNCT
coo.31924059551022	148	3	9	9	NUM
coo.31924059551022	148	4	]	]	PUNCT
coo.31924059551022	148	5	and	and	CCONJ
coo.31924059551022	148	6	[	[	X
coo.31924059551022	148	7	10	10	X
coo.31924059551022	148	8	]	]	PUNCT
coo.31924059551022	148	9	will	will	AUX
coo.31924059551022	148	10	then	then	ADV
coo.31924059551022	148	11	be	be	AUX
coo.31924059551022	148	12	called	call	VERB
coo.31924059551022	148	13	hermite5s	hermite5s	NUM
coo.31924059551022	148	14	forms	form	NOUN
coo.31924059551022	148	15	of	of	ADP
coo.31924059551022	148	16	lamé5s	lamé5s	PUNCT
coo.31924059551022	148	17	equation	equation	NOUN
coo.31924059551022	148	18	or	or	CCONJ
coo.31924059551022	148	19	simply	simply	ADV
coo.31924059551022	148	20	hermite	hermite	PROPN
coo.31924059551022	148	21	s	s	PART
coo.31924059551022	148	22	equation	equation	NOUN
coo.31924059551022	148	23	,	,	PUNCT
coo.31924059551022	148	24	where	where	SCONJ
coo.31924059551022	148	25	again	again	ADV
coo.31924059551022	148	26	the	the	DET
coo.31924059551022	148	27	order	order	NOUN
coo.31924059551022	148	28	need	need	AUX
coo.31924059551022	148	29	be	be	AUX
coo.31924059551022	148	30	mentioned	mention	VERB
coo.31924059551022	148	31	only	only	ADV
coo.31924059551022	148	32	if	if	SCONJ
coo.31924059551022	148	33	it	it	PRON
coo.31924059551022	148	34	be	be	VERB
coo.31924059551022	148	35	other	other	ADJ
coo.31924059551022	148	36	than	than	ADP
coo.31924059551022	148	37	the	the	DET
coo.31924059551022	148	38	second	second	ADJ
coo.31924059551022	148	39	.	.	PUNCT
coo.31924059551022	149	1	any	any	DET
coo.31924059551022	149	2	solution	solution	NOUN
coo.31924059551022	149	3	of	of	ADP
coo.31924059551022	149	4	any	any	DET
coo.31924059551022	149	5	form	form	NOUN
coo.31924059551022	149	6	of	of	ADP
coo.31924059551022	149	7	lame	lame	PROPN
coo.31924059551022	149	8	’s	’s	PART
coo.31924059551022	149	9	equation	equation	NOUN
coo.31924059551022	149	10	will	will	AUX
coo.31924059551022	149	11	be	be	AUX
coo.31924059551022	149	12	a	a	DET
coo.31924059551022	149	13	function	function	NOUN
coo.31924059551022	149	14	of	of	ADP
coo.31924059551022	149	15	lamé	lamé	NOUN
coo.31924059551022	149	16	and	and	CCONJ
coo.31924059551022	149	17	if	if	SCONJ
coo.31924059551022	149	18	the	the	DET
coo.31924059551022	149	19	doubly	doubly	ADJ
coo.31924059551022	149	20	periodic	periodic	ADJ
coo.31924059551022	149	21	functions	function	NOUN
coo.31924059551022	149	22	first	first	ADV
coo.31924059551022	149	23	determined	determine	VERB
coo.31924059551022	149	24	by	by	ADP
coo.31924059551022	149	25	lamé	lamé	NOUN
coo.31924059551022	149	26	are	be	AUX
coo.31924059551022	149	27	mentioned	mention	VERB
coo.31924059551022	149	28	they	they	PRON
coo.31924059551022	149	29	will	will	AUX
coo.31924059551022	149	30	be	be	AUX
coo.31924059551022	149	31	designated	designate	VERB
coo.31924059551022	149	32	as	as	ADP
coo.31924059551022	149	33	the	the	DET
coo.31924059551022	149	34	special	special	ADJ
coo.31924059551022	149	35	functions	function	NOUN
coo.31924059551022	149	36	of	of	ADP
coo.31924059551022	149	37	lamé	lamé	NOUN
coo.31924059551022	149	38	.	.	PUNCT
coo.31924059551022	150	1	part	part	X
coo.31924059551022	150	2	il	il	PROPN
coo.31924059551022	150	3	hermite	hermite	PROPN
coo.31924059551022	150	4	’s	’s	PART
coo.31924059551022	150	5	integral	integral	ADJ
coo.31924059551022	150	6	as	as	ADP
coo.31924059551022	150	7	a	a	DET
coo.31924059551022	150	8	sam	sam	PROPN
coo.31924059551022	150	9	.	.	PUNCT
coo.31924059551022	151	1	the	the	DET
coo.31924059551022	151	2	function	function	NOUN
coo.31924059551022	151	3	of	of	ADP
coo.31924059551022	151	4	the	the	DET
coo.31924059551022	151	5	second	second	ADJ
coo.31924059551022	151	6	species	specie	NOUN
coo.31924059551022	151	7	.	.	PUNCT
coo.31924059551022	152	1	we	we	PRON
coo.31924059551022	152	2	have	have	VERB
coo.31924059551022	152	3	the	the	DET
coo.31924059551022	152	4	problem	problem	NOUN
coo.31924059551022	152	5	required	require	VERB
coo.31924059551022	152	6	the	the	DET
coo.31924059551022	152	7	integral	integral	ADJ
coo.31924059551022	152	8	y	y	PROPN
coo.31924059551022	152	9	of	of	ADP
coo.31924059551022	152	10	the	the	DET
coo.31924059551022	152	11	equation	equation	NOUN
coo.31924059551022	152	12	[	[	PUNCT
coo.31924059551022	152	13	15]	15]	NUM
coo.31924059551022	152	14	....................	....................	PUNCT
coo.31924059551022	152	15	=	=	PUNCT
coo.31924059551022	152	16	m	m	VERB
coo.31924059551022	152	17	y	y	PROPN
coo.31924059551022	152	18	where	where	SCONJ
coo.31924059551022	152	19	h	h	PROPN
coo.31924059551022	152	20	is	be	AUX
coo.31924059551022	152	21	taken	take	VERB
coo.31924059551022	152	22	arbitrarily	arbitrarily	ADV
coo.31924059551022	152	23	,	,	PUNCT
coo.31924059551022	152	24	n	n	CCONJ
coo.31924059551022	152	25	is	be	AUX
coo.31924059551022	152	26	any	any	DET
coo.31924059551022	152	27	intire	intire	ADJ
coo.31924059551022	152	28	positive	positive	ADJ
coo.31924059551022	152	29	number	number	NOUN
coo.31924059551022	152	30	and	and	CCONJ
coo.31924059551022	152	31	k	k	PROPN
coo.31924059551022	152	32	is	be	AUX
coo.31924059551022	152	33	the	the	DET
coo.31924059551022	152	34	modulus	modulus	NOUN
coo.31924059551022	152	35	of	of	ADP
coo.31924059551022	152	36	the	the	DET
coo.31924059551022	152	37	elliptic	elliptic	ADJ
coo.31924059551022	152	38	function	function	NOUN
coo.31924059551022	152	39	.	.	PUNCT
coo.31924059551022	153	1	m.	m.	NOUN
coo.31924059551022	153	2	hermite	hermite	PROPN
coo.31924059551022	153	3	introduces	introduce	VERB
coo.31924059551022	153	4	to	to	ADP
coo.31924059551022	153	5	this	this	DET
coo.31924059551022	153	6	end	end	NOUN
coo.31924059551022	153	7	a	a	DET
coo.31924059551022	153	8	function	function	NOUN
coo.31924059551022	153	9	which	which	PRON
coo.31924059551022	153	10	he	he	PRON
coo.31924059551022	153	11	names	name	VERB
coo.31924059551022	153	12	doubly	doubly	ADV
coo.31924059551022	153	13	periodic	periodic	ADJ
coo.31924059551022	153	14	of	of	ADP
coo.31924059551022	153	15	the	the	DET
coo.31924059551022	153	16	second	second	ADJ
coo.31924059551022	153	17	species	specie	NOUN
coo.31924059551022	153	18	,	,	PUNCT
coo.31924059551022	153	19	which	which	PRON
coo.31924059551022	153	20	may	may	AUX
coo.31924059551022	153	21	be	be	AUX
coo.31924059551022	153	22	defined	define	VERB
coo.31924059551022	153	23	as	as	ADP
coo.31924059551022	153	24	a	a	DET
coo.31924059551022	153	25	product	product	NOUN
coo.31924059551022	153	26	of	of	ADP
coo.31924059551022	153	27	a	a	DET
coo.31924059551022	153	28	quotient	quotient	NOUN
coo.31924059551022	153	29	composed	compose	VERB
coo.31924059551022	153	30	of	of	ADP
coo.31924059551022	153	31	ú	ú	PROPN
coo.31924059551022	153	32	functions	function	NOUN
coo.31924059551022	153	33	,	,	PUNCT
coo.31924059551022	153	34	the	the	DET
coo.31924059551022	153	35	number	number	NOUN
coo.31924059551022	153	36	of	of	ADP
coo.31924059551022	153	37	zeros	zero	NOUN
coo.31924059551022	153	38	being	be	AUX
coo.31924059551022	153	39	equal	equal	ADJ
coo.31924059551022	153	40	to	to	ADP
coo.31924059551022	153	41	the	the	DET
coo.31924059551022	153	42	number	number	NOUN
coo.31924059551022	153	43	of	of	ADP
coo.31924059551022	153	44	the	the	DET
coo.31924059551022	153	45	infinites	infinite	NOUN
coo.31924059551022	153	46	,	,	PUNCT
coo.31924059551022	153	47	and	and	CCONJ
coo.31924059551022	153	48	an	an	DET
coo.31924059551022	153	49	exponential	exponential	NOUN
coo.31924059551022	153	50	,	,	PUNCT
coo.31924059551022	153	51	having	have	VERB
coo.31924059551022	153	52	the	the	DET
coo.31924059551022	153	53	property	property	NOUN
coo.31924059551022	153	54	of	of	ADP
coo.31924059551022	153	55	reproducing	reproduce	VERB
coo.31924059551022	153	56	itself	itself	PRON
coo.31924059551022	153	57	multiplied	multiply	VERB
coo.31924059551022	153	58	by	by	ADP
coo.31924059551022	153	59	an	an	DET
coo.31924059551022	153	60	exponential	exponential	ADJ
coo.31924059551022	153	61	factor	factor	NOUN
coo.31924059551022	153	62	when	when	SCONJ
coo.31924059551022	153	63	the	the	DET
coo.31924059551022	153	64	variable	variable	NOUN
coo.31924059551022	153	65	is	be	AUX
coo.31924059551022	153	66	increased	increase	VERB
coo.31924059551022	153	67	by	by	ADP
coo.31924059551022	153	68	the	the	DET
coo.31924059551022	153	69	periods	period	NOUN
coo.31924059551022	153	70	2k	2k	NUM
coo.31924059551022	153	71	and	and	CCONJ
coo.31924059551022	153	72	2ik	2ik	PROPN
coo.31924059551022	153	73	.	.	PUNCT
coo.31924059551022	154	1	it	it	PRON
coo.31924059551022	154	2	is	be	AUX
coo.31924059551022	154	3	defined	define	VERB
coo.31924059551022	154	4	then	then	ADV
coo.31924059551022	154	5	in	in	ADP
coo.31924059551022	154	6	general	general	ADJ
coo.31924059551022	154	7	by	by	ADP
coo.31924059551022	154	8	the	the	DET
coo.31924059551022	154	9	relations	relation	NOUN
coo.31924059551022	154	10	:	:	PUNCT
coo.31924059551022	154	11	[	[	X
coo.31924059551022	154	12	16	16	NUM
coo.31924059551022	154	13	]	]	PUNCT
coo.31924059551022	154	14	f(u	f(u	PROPN
coo.31924059551022	154	15	+	+	CCONJ
coo.31924059551022	154	16	2	2	NUM
coo.31924059551022	154	17	k	k	X
coo.31924059551022	154	18	)	)	PUNCT
coo.31924059551022	154	19	=	=	PROPN
coo.31924059551022	154	20	μέ(η	μέ(η	PROPN
coo.31924059551022	154	21	)	)	PUNCT
coo.31924059551022	154	22	f(u	f(u	PROPN
coo.31924059551022	155	1	+	+	PROPN
coo.31924059551022	155	2	2ik	2ik	PROPN
coo.31924059551022	155	3	'	'	PUNCT
coo.31924059551022	155	4	)	)	PUNCT
coo.31924059551022	155	5	=	=	PUNCT
coo.31924059551022	155	6	p'f(u	p'f(u	PROPN
coo.31924059551022	155	7	)	)	PUNCT
coo.31924059551022	156	1	f	f	PROPN
coo.31924059551022	156	2	(	(	PUNCT
coo.31924059551022	156	3	u	u	PROPN
coo.31924059551022	156	4	)	)	PUNCT
coo.31924059551022	156	5	=	=	PROPN
coo.31924059551022	156	6	c(u	c(u	PROPN
coo.31924059551022	156	7	—	—	PUNCT
coo.31924059551022	156	8	aí	aí	ADV
coo.31924059551022	156	9	)	)	PUNCT
coo.31924059551022	156	10	a(u	a(u	PROPN
coo.31924059551022	156	11	—	—	PUNCT
coo.31924059551022	156	12	aí	aí	ADV
coo.31924059551022	156	13	)	)	PUNCT
coo.31924059551022	156	14	.	.	PUNCT
coo.31924059551022	156	15	.	.	PUNCT
coo.31924059551022	156	16	.	.	PUNCT
coo.31924059551022	157	1	a(u	a(u	PROPN
coo.31924059551022	157	2	—	—	PUNCT
coo.31924059551022	157	3	an_f	an_f	NOUN
coo.31924059551022	157	4	)	)	PUNCT
coo.31924059551022	157	5	^	^	X
coo.31924059551022	158	1	o(u	o(u	PROPN
coo.31924059551022	158	2	—	—	PUNCT
coo.31924059551022	158	3	c(u	c(u	PROPN
coo.31924059551022	158	4	—	—	PUNCT
coo.31924059551022	158	5	a(u	a(u	PROPN
coo.31924059551022	158	6	—	—	PUNCT
coo.31924059551022	158	7	6n—1	6n—1	PROPN
coo.31924059551022	158	8	)	)	PUNCT
coo.31924059551022	158	9	the	the	DET
coo.31924059551022	158	10	factors	factor	NOUN
coo.31924059551022	158	11	μ	μ	PROPN
coo.31924059551022	158	12	and	and	CCONJ
coo.31924059551022	158	13	μ	μ	NOUN
coo.31924059551022	158	14	are	be	AUX
coo.31924059551022	158	15	called	call	VERB
coo.31924059551022	158	16	multiplicators	multiplicator	NOUN
coo.31924059551022	158	17	.	.	PUNCT
coo.31924059551022	159	1	m.	m.	NOUN
coo.31924059551022	159	2	hermite	hermite	PROPN
coo.31924059551022	159	3	might	might	AUX
coo.31924059551022	159	4	have	have	AUX
coo.31924059551022	159	5	been	be	AUX
coo.31924059551022	159	6	led	lead	VERB
coo.31924059551022	159	7	to	to	ADP
coo.31924059551022	159	8	the	the	DET
coo.31924059551022	159	9	employment	employment	NOUN
coo.31924059551022	159	10	of	of	ADP
coo.31924059551022	159	11	this	this	DET
coo.31924059551022	159	12	function	function	NOUN
coo.31924059551022	159	13	by	by	ADP
coo.31924059551022	159	14	the	the	DET
coo.31924059551022	159	15	following	follow	VERB
coo.31924059551022	159	16	analysis	analysis	NOUN
coo.31924059551022	159	17	which	which	PRON
coo.31924059551022	159	18	is	be	AUX
coo.31924059551022	159	19	essentially	essentially	ADV
coo.31924059551022	159	20	that	that	SCONJ
coo.31924059551022	159	21	given	give	VERB
coo.31924059551022	159	22	by	by	ADP
coo.31924059551022	159	23	halphen	halphen	ADV
coo.31924059551022	159	24	.	.	PUNCT
coo.31924059551022	159	25	*	*	PUNCT
coo.31924059551022	159	26	)	)	PUNCT
coo.31924059551022	159	27	consider	consider	VERB
coo.31924059551022	159	28	for	for	ADP
coo.31924059551022	159	29	the	the	DET
coo.31924059551022	159	30	moment	moment	NOUN
coo.31924059551022	159	31	that	that	PRON
coo.31924059551022	159	32	y	y	PROPN
coo.31924059551022	159	33	be	be	VERB
coo.31924059551022	159	34	such	such	DET
coo.31924059551022	159	35	a	a	DET
coo.31924059551022	159	36	function	function	NOUN
coo.31924059551022	159	37	of	of	ADP
coo.31924059551022	159	38	the	the	DET
coo.31924059551022	159	39	second	second	ADJ
coo.31924059551022	159	40	species	specie	NOUN
coo.31924059551022	159	41	but	but	CCONJ
coo.31924059551022	159	42	having	have	VERB
coo.31924059551022	159	43	instead	instead	ADV
coo.31924059551022	159	44	of	of	ADP
coo.31924059551022	159	45	the	the	DET
coo.31924059551022	159	46	n	n	CCONJ
coo.31924059551022	159	47	different	different	ADJ
coo.31924059551022	159	48	poles	pole	NOUN
coo.31924059551022	159	49	but	but	CCONJ
coo.31924059551022	159	50	one	one	NUM
coo.31924059551022	159	51	pole	pole	NOUN
coo.31924059551022	159	52	u	u	NOUN
coo.31924059551022	160	1	ξξ	ξξ	INTJ
coo.31924059551022	161	1	o	o	NOUN
coo.31924059551022	161	2	of	of	ADP
coo.31924059551022	161	3	the	the	DET
coo.31924059551022	161	4	nth	nth	NOUN
coo.31924059551022	161	5	order	order	NOUN
coo.31924059551022	161	6	in	in	ADP
coo.31924059551022	161	7	which	which	DET
coo.31924059551022	161	8	case	case	NOUN
coo.31924059551022	161	9	the	the	DET
coo.31924059551022	161	10	function	function	NOUN
coo.31924059551022	161	11	will	will	AUX
coo.31924059551022	161	12	have	have	VERB
coo.31924059551022	161	13	n	n	VERB
coo.31924059551022	161	14	roots	root	NOUN
coo.31924059551022	161	15	.	.	PUNCT
coo.31924059551022	162	1	upon	upon	SCONJ
coo.31924059551022	162	2	developing	develop	VERB
coo.31924059551022	162	3	the	the	DET
coo.31924059551022	162	4	properties	property	NOUN
coo.31924059551022	162	5	of	of	ADP
coo.31924059551022	162	6	this	this	DET
coo.31924059551022	162	7	function	function	NOUN
coo.31924059551022	162	8	one	one	PRON
coo.31924059551022	162	9	finds	find	VERB
coo.31924059551022	162	10	that	that	SCONJ
coo.31924059551022	162	11	its	its	PRON
coo.31924059551022	162	12	second	second	ADJ
coo.31924059551022	162	13	derivative	derivative	NOUN
coo.31924059551022	162	14	has	have	VERB
coo.31924059551022	162	15	the	the	DET
coo.31924059551022	162	16	same	same	ADJ
coo.31924059551022	162	17	multiplicator	multiplicator	NOUN
coo.31924059551022	162	18	as	as	ADP
coo.31924059551022	162	19	the	the	DET
coo.31924059551022	162	20	function	function	NOUN
coo.31924059551022	162	21	*	*	PUNCT
coo.31924059551022	162	22	)	)	PUNCT
coo.31924059551022	162	23	bd	bd	PROPN
coo.31924059551022	162	24	.	.	PROPN
coo.31924059551022	162	25	ii	ii	PROPN
coo.31924059551022	162	26	p.	p.	PROPN
coo.31924059551022	162	27	495	495	NUM
coo.31924059551022	162	28	.	.	PUNCT
coo.31924059551022	163	1	2	2	NUM
coo.31924059551022	163	2	18	18	NUM
coo.31924059551022	163	3	part	part	NOUN
coo.31924059551022	163	4	il	il	X
coo.31924059551022	163	5	itself	itself	PRON
coo.31924059551022	163	6	and	and	CCONJ
coo.31924059551022	163	7	that	that	SCONJ
coo.31924059551022	163	8	therefore	therefore	ADV
coo.31924059551022	163	9	the	the	DET
coo.31924059551022	163	10	quotient	quotient	NOUN
coo.31924059551022	163	11	y	y	PROPN
coo.31924059551022	163	12	"	"	PUNCT
coo.31924059551022	163	13	:	:	PUNCT
coo.31924059551022	163	14	y	y	PROPN
coo.31924059551022	163	15	will	will	AUX
coo.31924059551022	163	16	not	not	PART
coo.31924059551022	163	17	only	only	ADV
coo.31924059551022	163	18	be	be	AUX
coo.31924059551022	163	19	doubly	doubly	ADV
coo.31924059551022	163	20	periodic	periodic	ADJ
coo.31924059551022	163	21	but	but	CCONJ
coo.31924059551022	163	22	will	will	AUX
coo.31924059551022	163	23	have	have	VERB
coo.31924059551022	163	24	a	a	DET
coo.31924059551022	163	25	single	single	ADJ
coo.31924059551022	163	26	pole	pole	NOUN
coo.31924059551022	163	27	u	u	PROPN
coo.31924059551022	163	28	εξ	εξ	PROPN
coo.31924059551022	163	29	o	o	PROPN
coo.31924059551022	163	30	of	of	ADP
coo.31924059551022	163	31	the	the	DET
coo.31924059551022	163	32	second	second	ADJ
coo.31924059551022	163	33	order	order	NOUN
coo.31924059551022	163	34	.	.	PUNCT
coo.31924059551022	164	1	this	this	DET
coo.31924059551022	164	2	function	function	NOUN
coo.31924059551022	164	3	then	then	ADV
coo.31924059551022	164	4	satisfies	satisfy	VERB
coo.31924059551022	164	5	the	the	DET
coo.31924059551022	164	6	necessary	necessary	ADJ
coo.31924059551022	164	7	conditions	condition	NOUN
coo.31924059551022	164	8	and	and	CCONJ
coo.31924059551022	164	9	the	the	DET
coo.31924059551022	164	10	corresponding	correspond	VERB
coo.31924059551022	164	11	quotient	quotient	NOUN
coo.31924059551022	164	12	may	may	AUX
coo.31924059551022	164	13	then	then	ADV
coo.31924059551022	164	14	be	be	AUX
coo.31924059551022	164	15	written	write	VERB
coo.31924059551022	164	16	equal	equal	ADJ
coo.31924059551022	164	17	to	to	ADP
coo.31924059551022	164	18	n{n	n{n	NOUN
coo.31924059551022	164	19	+	+	PROPN
coo.31924059551022	164	20	1	1	X
coo.31924059551022	164	21	)	)	PUNCT
coo.31924059551022	164	22	sn2	sn2	PROPN
coo.31924059551022	164	23	x	x	PUNCT
coo.31924059551022	164	24	+	+	CCONJ
coo.31924059551022	164	25	h	h	NOUN
coo.31924059551022	164	26	where	where	SCONJ
coo.31924059551022	164	27	h	h	NOUN
coo.31924059551022	164	28	is	be	AUX
coo.31924059551022	164	29	a	a	DET
coo.31924059551022	164	30	constant	constant	ADJ
coo.31924059551022	164	31	.	.	PUNCT
coo.31924059551022	165	1	but	but	CCONJ
coo.31924059551022	165	2	we	we	PRON
coo.31924059551022	165	3	have	have	AUX
coo.31924059551022	165	4	taken	take	VERB
coo.31924059551022	165	5	this	this	DET
coo.31924059551022	165	6	function	function	NOUN
coo.31924059551022	165	7	with	with	ADP
coo.31924059551022	165	8	the	the	DET
coo.31924059551022	165	9	condition	condition	NOUN
coo.31924059551022	165	10	that	that	SCONJ
coo.31924059551022	165	11	it	it	PRON
coo.31924059551022	165	12	have	have	VERB
coo.31924059551022	165	13	but	but	CCONJ
coo.31924059551022	165	14	one	one	NUM
coo.31924059551022	165	15	pole	pole	NOUN
coo.31924059551022	165	16	of	of	ADP
coo.31924059551022	165	17	the	the	DET
coo.31924059551022	165	18	order	order	NOUN
coo.31924059551022	165	19	n	n	X
coo.31924059551022	165	20	subject	subject	NOUN
coo.31924059551022	165	21	to	to	ADP
coo.31924059551022	165	22	the	the	DET
coo.31924059551022	165	23	above	above	ADJ
coo.31924059551022	165	24	conditions	condition	NOUN
coo.31924059551022	165	25	which	which	PRON
coo.31924059551022	165	26	affords	afford	VERB
coo.31924059551022	165	27	n	n	CCONJ
coo.31924059551022	165	28	arbitrary	arbitrary	ADJ
coo.31924059551022	165	29	constants	constant	NOUN
coo.31924059551022	165	30	and	and	CCONJ
coo.31924059551022	165	31	employing	employ	VERB
coo.31924059551022	165	32	also	also	ADV
coo.31924059551022	165	33	an	an	DET
coo.31924059551022	165	34	arbitrary	arbitrary	ADJ
coo.31924059551022	165	35	constant	constant	ADJ
coo.31924059551022	165	36	factor	factor	NOUN
coo.31924059551022	165	37	we	we	PRON
coo.31924059551022	165	38	obtain	obtain	VERB
coo.31924059551022	165	39	(	(	PUNCT
coo.31924059551022	165	40	n	n	CCONJ
coo.31924059551022	165	41	+	+	CCONJ
coo.31924059551022	165	42	1	1	X
coo.31924059551022	165	43	)	)	PUNCT
coo.31924059551022	165	44	arbitrarles	arbitrarle	VERB
coo.31924059551022	165	45	in	in	ADV
coo.31924059551022	165	46	all	all	ADV
coo.31924059551022	165	47	.	.	PUNCT
coo.31924059551022	166	1	that	that	PRON
coo.31924059551022	166	2	is	be	AUX
coo.31924059551022	166	3	sufficient	sufficient	ADJ
coo.31924059551022	166	4	to	to	PART
coo.31924059551022	166	5	satisfy	satisfy	VERB
coo.31924059551022	166	6	all	all	DET
coo.31924059551022	166	7	the	the	DET
coo.31924059551022	166	8	conditions	condition	NOUN
coo.31924059551022	166	9	and	and	CCONJ
coo.31924059551022	166	10	leave	leave	VERB
coo.31924059551022	166	11	h	h	NOUN
coo.31924059551022	166	12	to	to	PART
coo.31924059551022	166	13	be	be	AUX
coo.31924059551022	166	14	chosen	choose	VERB
coo.31924059551022	166	15	at	at	ADP
coo.31924059551022	166	16	will	will	NOUN
coo.31924059551022	166	17	.	.	PUNCT
coo.31924059551022	167	1	hence	hence	ADV
coo.31924059551022	167	2	we	we	PRON
coo.31924059551022	167	3	must	must	AUX
coo.31924059551022	167	4	conclude	conclude	VERB
coo.31924059551022	167	5	that	that	SCONJ
coo.31924059551022	167	6	there	there	PRON
coo.31924059551022	167	7	is	be	VERB
coo.31924059551022	167	8	no	no	DET
coo.31924059551022	167	9	reason	reason	NOUN
coo.31924059551022	167	10	why	why	SCONJ
coo.31924059551022	167	11	y	y	PROPN
coo.31924059551022	167	12	should	should	AUX
coo.31924059551022	167	13	not	not	PART
coo.31924059551022	167	14	be	be	AUX
coo.31924059551022	167	15	a	a	DET
coo.31924059551022	167	16	doubly	doubly	ADV
coo.31924059551022	167	17	periodic	periodic	ADJ
coo.31924059551022	167	18	function	function	NOUN
coo.31924059551022	167	19	of	of	ADP
coo.31924059551022	167	20	the	the	DET
coo.31924059551022	167	21	second	second	ADJ
coo.31924059551022	167	22	species	specie	NOUN
coo.31924059551022	167	23	and	and	CCONJ
coo.31924059551022	167	24	our	our	PRON
coo.31924059551022	167	25	problem	problem	NOUN
coo.31924059551022	167	26	reduces	reduce	VERB
coo.31924059551022	167	27	to	to	ADP
coo.31924059551022	167	28	the	the	DET
coo.31924059551022	167	29	determination	determination	NOUN
coo.31924059551022	167	30	of	of	ADP
coo.31924059551022	167	31	a	a	DET
coo.31924059551022	167	32	function	function	NOUN
coo.31924059551022	167	33	whose	whose	DET
coo.31924059551022	167	34	general	general	ADJ
coo.31924059551022	167	35	form	form	NOUN
coo.31924059551022	167	36	and	and	CCONJ
coo.31924059551022	167	37	properties	property	NOUN
coo.31924059551022	168	1	[	[	PUNCT
coo.31924059551022	168	2	16	16	NUM
coo.31924059551022	168	3	]	]	PUNCT
coo.31924059551022	168	4	are	be	AUX
coo.31924059551022	168	5	known	know	VERB
coo.31924059551022	168	6	.	.	PUNCT
coo.31924059551022	169	1	from	from	ADP
coo.31924059551022	169	2	this	this	DET
coo.31924059551022	169	3	standpoint	standpoint	NOUN
coo.31924059551022	169	4	we	we	PRON
coo.31924059551022	169	5	have	have	AUX
coo.31924059551022	169	6	:	:	PUNCT
coo.31924059551022	169	7	required	require	VERB
coo.31924059551022	169	8	a	a	DET
coo.31924059551022	169	9	function	function	NOUN
coo.31924059551022	169	10	such	such	ADJ
coo.31924059551022	169	11	that	that	SCONJ
coo.31924059551022	169	12	f(u=	f(u=	ADP
coo.31924059551022	169	13	[	[	X
coo.31924059551022	169	14	if(îi)j	if(îi)j	X
coo.31924059551022	169	15	£	£	PROPN
coo.31924059551022	169	16	&	&	CCONJ
coo.31924059551022	169	17	=	=	PRON
coo.31924059551022	169	18	2	2	NUM
coo.31924059551022	169	19	-	-	PUNCT
coo.31924059551022	169	20	5γ	5γ	NOUN
coo.31924059551022	169	21	f(u	f(u	PROPN
coo.31924059551022	169	22	+	+	CCONJ
coo.31924059551022	169	23	a	a	DET
coo.31924059551022	169	24	'	'	NOUN
coo.31924059551022	169	25	)	)	PUNCT
coo.31924059551022	169	26	—	—	PUNCT
coo.31924059551022	169	27	¿	¿	PROPN
coo.31924059551022	169	28	f(u	f(u	PROPN
coo.31924059551022	169	29	)	)	PUNCT
coo.31924059551022	169	30	,	,	PUNCT
coo.31924059551022	169	31	a	a	DET
coo.31924059551022	169	32	'	'	PUNCT
coo.31924059551022	169	33	=	=	NOUN
coo.31924059551022	169	34	2ík	2ík	NOUN
coo.31924059551022	169	35	'	'	PUNCT
coo.31924059551022	169	36	.	.	PUNCT
coo.31924059551022	170	1	define	define	VERB
coo.31924059551022	170	2	:	:	PUNCT
coo.31924059551022	170	3	[	[	X
coo.31924059551022	170	4	17]	17]	NUM
coo.31924059551022	170	5	....................	....................	PUNCT
coo.31924059551022	170	6	f(u	f(u	NOUN
coo.31924059551022	170	7	)	)	PUNCT
coo.31924059551022	170	8	=	=	PUNCT
coo.31924059551022	170	9	ae-^±^^	ae-^±^^	SPACE
coo.31924059551022	170	10	*	*	NOUN
coo.31924059551022	170	11	)	)	PUNCT
coo.31924059551022	170	12	which	which	PRON
coo.31924059551022	170	13	function	function	VERB
coo.31924059551022	170	14	we	we	PRON
coo.31924059551022	170	15	will	will	AUX
coo.31924059551022	170	16	speak	speak	VERB
coo.31924059551022	170	17	of	of	ADP
coo.31924059551022	170	18	as	as	ADP
coo.31924059551022	170	19	the	the	DET
coo.31924059551022	170	20	eliment	eliment	NOUN
coo.31924059551022	170	21	the	the	DET
coo.31924059551022	170	22	general	general	ADJ
coo.31924059551022	170	23	form	form	NOUN
coo.31924059551022	170	24	[	[	PUNCT
coo.31924059551022	170	25	16	16	NUM
coo.31924059551022	170	26	]	]	PUNCT
coo.31924059551022	170	27	being	be	AUX
coo.31924059551022	170	28	a	a	DET
coo.31924059551022	170	29	product	product	NOUN
coo.31924059551022	170	30	of	of	ADP
coo.31924059551022	170	31	similar	similar	ADJ
coo.31924059551022	170	32	eliments	eliment	NOUN
coo.31924059551022	170	33	.	.	PUNCT
coo.31924059551022	171	1	we	we	PRON
coo.31924059551022	171	2	have	have	VERB
coo.31924059551022	171	3	the	the	DET
coo.31924059551022	171	4	fundimental	fundimental	ADJ
coo.31924059551022	171	5	relations	relation	NOUN
coo.31924059551022	171	6	:	:	PUNCT
coo.31924059551022	171	7	ö(u	ö(u	PROPN
coo.31924059551022	171	8	-|a	-|a	NOUN
coo.31924059551022	171	9	)	)	PUNCT
coo.31924059551022	171	10	=	=	PUNCT
coo.31924059551022	171	11	—	—	PUNCT
coo.31924059551022	171	12	a(ii)e2tiu+ris2	a(ii)e2tiu+ris2	ADV
coo.31924059551022	171	13	a(u	a(u	PROPN
coo.31924059551022	171	14	+	+	CCONJ
coo.31924059551022	171	15	β	β	NOUN
coo.31924059551022	171	16	’	'	PUNCT
coo.31924059551022	171	17	)	)	PUNCT
coo.31924059551022	171	18	=	=	PUNCT
coo.31924059551022	171	19	—	—	PUNCT
coo.31924059551022	171	20	ί	ί	X
coo.31924059551022	171	21	~	~	NUM
coo.31924059551022	171	22	τ(τ)-φ	τ(τ)-φ	SPACE
coo.31924059551022	171	23	·	·	PUNCT
coo.31924059551022	171	24	whence	whence	ADV
coo.31924059551022	171	25	f(u	f(u	PROPN
coo.31924059551022	171	26	-f	-f	PUNCT
coo.31924059551022	171	27	·	·	PUNCT
coo.31924059551022	171	28	a	a	X
coo.31924059551022	171	29	)	)	PUNCT
coo.31924059551022	171	30	=	=	X
coo.31924059551022	172	1	a	a	DET
coo.31924059551022	172	2	6λ(ϋ	6λ(ϋ	NUM
coo.31924059551022	172	3	+	+	NUM
coo.31924059551022	172	4	ω	ω	X
coo.31924059551022	172	5	)	)	PUNCT
coo.31924059551022	173	1	+	+	CCONJ
coo.31924059551022	174	1	2ην	2ην	PROPN
coo.31924059551022	174	2	=	=	PUNCT
coo.31924059551022	174	3	f(u)qxs*+2ilv	f(u)qxs*+2ilv	SPACE
coo.31924059551022	174	4	.	.	PUNCT
coo.31924059551022	175	1	choosing	choose	VERB
coo.31924059551022	175	2	then	then	ADV
coo.31924059551022	175	3	v	v	NOUN
coo.31924059551022	175	4	and	and	CCONJ
coo.31924059551022	175	5	λ	λ	PROPN
coo.31924059551022	175	6	correctly	correctly	ADV
coo.31924059551022	175	7	we	we	PRON
coo.31924059551022	175	8	may	may	AUX
coo.31924059551022	175	9	write	write	VERB
coo.31924059551022	175	10	μ	μ	PROPN
coo.31924059551022	175	11	=	=	SYM
coo.31924059551022	175	12	βΐη	βΐη	PROPN
coo.31924059551022	175	13	+	+	CCONJ
coo.31924059551022	175	14	2ην	2ην	PROPN
coo.31924059551022	175	15	*	*	PUNCT
coo.31924059551022	175	16	)	)	PUNCT
coo.31924059551022	175	17	hermite	hermite	NOUN
coo.31924059551022	175	18	,	,	PUNCT
coo.31924059551022	175	19	in	in	ADP
coo.31924059551022	175	20	the	the	DET
coo.31924059551022	175	21	following	following	ADJ
coo.31924059551022	175	22	analysis	analysis	NOUN
coo.31924059551022	175	23	,	,	PUNCT
coo.31924059551022	175	24	employs	employ	VERB
coo.31924059551022	175	25	the	the	DET
coo.31924059551022	175	26	function	function	NOUN
coo.31924059551022	175	27	given	give	VERB
coo.31924059551022	175	28	on	on	ADP
coo.31924059551022	175	29	p.	p.	PROPN
coo.31924059551022	175	30	11	11	NUM
coo.31924059551022	175	31	,	,	PUNCT
coo.31924059551022	175	32	namely	namely	ADV
coo.31924059551022	175	33	the	the	DET
coo.31924059551022	175	34	function	function	NOUN
coo.31924059551022	175	35	χ	χ	PRON
coo.31924059551022	175	36	expressed	express	VERB
coo.31924059551022	175	37	in	in	ADP
coo.31924059551022	175	38	terms	term	NOUN
coo.31924059551022	175	39	of	of	ADP
coo.31924059551022	175	40	the	the	DET
coo.31924059551022	175	41	θ	θ	X
coo.31924059551022	175	42	function	function	NOUN
coo.31924059551022	175	43	.	.	PUNCT
coo.31924059551022	176	1	hermite	hermite	SPACE
coo.31924059551022	176	2	’s	’s	PART
coo.31924059551022	176	3	integral	integral	ADJ
coo.31924059551022	176	4	as	as	ADP
coo.31924059551022	176	5	a	a	DET
coo.31924059551022	176	6	sum	sum	NOUN
coo.31924059551022	176	7	.	.	PUNCT
coo.31924059551022	177	1	19	19	NUM
coo.31924059551022	177	2	with	with	ADP
coo.31924059551022	177	3	a	a	DET
coo.31924059551022	177	4	corresponding	corresponding	ADJ
coo.31924059551022	177	5	value	value	NOUN
coo.31924059551022	177	6	for	for	ADP
coo.31924059551022	177	7	μ	μ	NOUN
coo.31924059551022	177	8	and	and	CCONJ
coo.31924059551022	177	9	we	we	PRON
coo.31924059551022	177	10	may	may	AUX
coo.31924059551022	177	11	then	then	ADV
coo.31924059551022	177	12	write	write	VERB
coo.31924059551022	177	13	f(a	f(a	PROPN
coo.31924059551022	177	14	)	)	PUNCT
coo.31924059551022	177	15	=	=	X
coo.31924059551022	177	16	φ(η	φ(η	SPACE
coo.31924059551022	177	17	)	)	PUNCT
coo.31924059551022	177	18	f(u	f(u	PROPN
coo.31924059551022	177	19	)	)	PUNCT
coo.31924059551022	178	1	v[u	v[u	PROPN
coo.31924059551022	178	2	>	>	X
coo.31924059551022	178	3	where	where	SCONJ
coo.31924059551022	178	4	φ	φ	PROPN
coo.31924059551022	178	5	is	be	AUX
coo.31924059551022	178	6	a	a	DET
coo.31924059551022	178	7	doubly	doubly	ADV
coo.31924059551022	178	8	periodic	periodic	ADJ
coo.31924059551022	178	9	function	function	NOUN
coo.31924059551022	178	10	,	,	PUNCT
coo.31924059551022	178	11	that	that	PRON
coo.31924059551022	178	12	is	be	AUX
coo.31924059551022	178	13	<	<	X
coo.31924059551022	178	14	i>(ti	i>(ti	PROPN
coo.31924059551022	178	15	-jm	-jm	SPACE
coo.31924059551022	178	16	&	&	CCONJ
coo.31924059551022	178	17	+	+	CCONJ
coo.31924059551022	178	18	nao	nao	PROPN
coo.31924059551022	178	19	=	=	PROPN
coo.31924059551022	178	20	φ(μ	φ(μ	PROPN
coo.31924059551022	178	21	)	)	PUNCT
coo.31924059551022	178	22	·	·	PUNCT
coo.31924059551022	178	23	again	again	ADV
coo.31924059551022	178	24	f(u	f(u	PROPN
coo.31924059551022	178	25	—	—	PUNCT
coo.31924059551022	178	26	β	β	X
coo.31924059551022	178	27	)	)	PUNCT
coo.31924059551022	178	28	=	=	PROPN
coo.31924059551022	178	29	=	=	X
coo.31924059551022	178	30	i	i	X
coo.31924059551022	178	31	ƒ	ƒ	X
coo.31924059551022	178	32	(	(	PUNCT
coo.31924059551022	178	33	«	«	PROPN
coo.31924059551022	178	34	)	)	PUNCT
coo.31924059551022	178	35	and	and	CCONJ
coo.31924059551022	178	36	f(u	f(u	PROPN
coo.31924059551022	178	37	—	—	PUNCT
coo.31924059551022	178	38	sí	sí	PROPN
coo.31924059551022	178	39	'	'	PUNCT
coo.31924059551022	178	40	)	)	PUNCT
coo.31924059551022	178	41	=	=	PROPN
coo.31924059551022	178	42	f(u	f(u	PROPN
coo.31924059551022	178	43	)	)	PUNCT
coo.31924059551022	178	44	.	.	PUNCT
coo.31924059551022	179	1	whence	whence	ADV
coo.31924059551022	179	2	f(u	f(u	PROPN
coo.31924059551022	179	3	—	—	PUNCT
coo.31924059551022	179	4	z	z	X
coo.31924059551022	179	5	—	—	PUNCT
coo.31924059551022	179	6	a	a	X
coo.31924059551022	179	7	)	)	PUNCT
coo.31924059551022	179	8	=	=	PUNCT
coo.31924059551022	179	9	—	—	PUNCT
coo.31924059551022	179	10	f(u	f(u	NOUN
coo.31924059551022	179	11	—	—	PUNCT
coo.31924059551022	179	12	z	z	NOUN
coo.31924059551022	179	13	)	)	PUNCT
coo.31924059551022	180	1	where	where	SCONJ
coo.31924059551022	180	2	f(z	f(z	PROPN
coo.31924059551022	180	3	&	&	CCONJ
coo.31924059551022	180	4	)	)	PUNCT
coo.31924059551022	180	5	=	=	X
coo.31924059551022	180	6	^f	^f	SPACE
coo.31924059551022	180	7	{	{	PUNCT
coo.31924059551022	180	8	¿	¿	PROPN
coo.31924059551022	180	9	)	)	PUNCT
coo.31924059551022	180	10	and	and	CCONJ
coo.31924059551022	180	11	we	we	PRON
coo.31924059551022	180	12	derive	derive	VERB
coo.31924059551022	180	13	[	[	PUNCT
coo.31924059551022	180	14	18]	18]	NUM
coo.31924059551022	180	15	..................	..................	PUNCT
coo.31924059551022	180	16	φ(ζ	φ(ζ	SPACE
coo.31924059551022	180	17	)	)	PUNCT
coo.31924059551022	180	18	=	=	VERB
coo.31924059551022	180	19	f(z)f(u	f(z)f(u	VERB
coo.31924059551022	180	20	—	—	PUNCT
coo.31924059551022	180	21	z	z	NOUN
coo.31924059551022	180	22	)	)	PUNCT
coo.31924059551022	180	23	where	where	SCONJ
coo.31924059551022	180	24	φ	φ	PROPN
coo.31924059551022	180	25	is	be	AUX
coo.31924059551022	180	26	doubly	doubly	ADV
coo.31924059551022	180	27	periodic	periodic	ADJ
coo.31924059551022	180	28	.	.	PUNCT
coo.31924059551022	181	1	from	from	ADP
coo.31924059551022	181	2	this	this	DET
coo.31924059551022	181	3	point	point	NOUN
coo.31924059551022	181	4	the	the	DET
coo.31924059551022	181	5	development	development	NOUN
coo.31924059551022	181	6	of	of	ADP
coo.31924059551022	181	7	f(u	f(u	NOUN
coo.31924059551022	181	8	)	)	PUNCT
coo.31924059551022	181	9	depends	depend	VERB
coo.31924059551022	181	10	upon	upon	SCONJ
coo.31924059551022	181	11	the	the	DET
coo.31924059551022	181	12	theory	theory	NOUN
coo.31924059551022	181	13	of	of	ADP
coo.31924059551022	181	14	cauchy	cauchy	NOUN
coo.31924059551022	181	15	,	,	PUNCT
coo.31924059551022	181	16	as	as	SCONJ
coo.31924059551022	181	17	it	it	PRON
coo.31924059551022	181	18	is	be	AUX
coo.31924059551022	181	19	obtained	obtain	VERB
coo.31924059551022	181	20	by	by	ADP
coo.31924059551022	181	21	calculating	calculate	VERB
coo.31924059551022	181	22	the	the	DET
coo.31924059551022	181	23	residuals	residual	NOUN
coo.31924059551022	181	24	of	of	ADP
coo.31924059551022	181	25	φ	φ	NOUN
coo.31924059551022	181	26	for	for	ADP
coo.31924059551022	181	27	the	the	DET
coo.31924059551022	181	28	values	value	NOUN
coo.31924059551022	181	29	of	of	ADP
coo.31924059551022	181	30	the	the	DET
coo.31924059551022	181	31	argument	argument	NOUN
coo.31924059551022	181	32	that	that	PRON
coo.31924059551022	181	33	render	render	VERB
coo.31924059551022	181	34	it	it	PRON
coo.31924059551022	181	35	infinite	infinite	ADJ
coo.31924059551022	181	36	and	and	CCONJ
coo.31924059551022	181	37	equating	equate	VERB
coo.31924059551022	181	38	the	the	DET
coo.31924059551022	181	39	sum	sum	NOUN
coo.31924059551022	181	40	to	to	ADP
coo.31924059551022	181	41	zero	zero	NUM
coo.31924059551022	181	42	as	as	SCONJ
coo.31924059551022	181	43	follows	follow	VERB
coo.31924059551022	181	44	.	.	PUNCT
coo.31924059551022	182	1	first	first	PROPN
coo.31924059551022	182	2	f(ii	f(ii	PROPN
coo.31924059551022	182	3	)	)	PUNCT
coo.31924059551022	182	4	becomes	become	VERB
coo.31924059551022	182	5	infinite	infinite	ADJ
coo.31924059551022	182	6	for	for	ADP
coo.31924059551022	182	7	the	the	DET
coo.31924059551022	182	8	value	value	NOUN
coo.31924059551022	183	1	u	u	PROPN
coo.31924059551022	183	2	=	=	SYM
coo.31924059551022	183	3	0	0	NUM
coo.31924059551022	184	1	whence	whence	ADP
coo.31924059551022	184	2	its	its	PRON
coo.31924059551022	184	3	residual	residual	ADJ
coo.31924059551022	184	4	eurof{u	eurof{u	PROPN
coo.31924059551022	184	5	)	)	PUNCT
coo.31924059551022	184	6	=	=	PUNCT
coo.31924059551022	185	1	[	[	X
coo.31924059551022	185	2	ufu]u	ufu]u	NOUN
coo.31924059551022	185	3	=	=	NOUN
coo.31924059551022	185	4	o	o	NOUN
coo.31924059551022	185	5	=	=	X
coo.31924059551022	185	6	a------—----------=	a------—----------=	PROPN
coo.31924059551022	185	7	=	=	SYM
coo.31924059551022	185	8	aõ(v	aõ(v	NOUN
coo.31924059551022	185	9	)	)	PUNCT
coo.31924059551022	185	10	mu	mu	PROPN
coo.31924059551022	185	11	=	=	NOUN
coo.31924059551022	185	12	o	o	NOUN
coo.31924059551022	185	13	and	and	CCONJ
coo.31924059551022	185	14	becomes	become	VERB
coo.31924059551022	185	15	equal	equal	ADJ
coo.31924059551022	185	16	to	to	ADP
coo.31924059551022	185	17	unity	unity	NOUN
coo.31924059551022	185	18	if	if	SCONJ
coo.31924059551022	185	19	we	we	PRON
coo.31924059551022	185	20	take	take	VERB
coo.31924059551022	185	21	a	a	DET
coo.31924059551022	185	22	whence	whence	NOUN
coo.31924059551022	185	23	l	l	NOUN
coo.31924059551022	185	24	a{v	a{v	SPACE
coo.31924059551022	185	25	)	)	PUNCT
coo.31924059551022	185	26	'	'	PUNCT
coo.31924059551022	186	1	[	[	PUNCT
coo.31924059551022	186	2	19	19	NUM
coo.31924059551022	186	3	]	]	X
coo.31924059551022	186	4	f(u	f(u	NOUN
coo.31924059551022	186	5	)	)	PUNCT
coo.31924059551022	186	6	=	=	PUNCT
coo.31924059551022	187	1	a(u	a(u	PROPN
coo.31924059551022	187	2	elu	elu	PROPN
coo.31924059551022	187	3	'	'	PART
coo.31924059551022	187	4	^	^	NOUN
coo.31924059551022	187	5	'	'	PART
coo.31924059551022	187	6	g(u)o(v	g(u)o(v	NOUN
coo.31924059551022	187	7	)	)	PUNCT
coo.31924059551022	187	8	again	again	ADV
coo.31924059551022	187	9	=	=	PROPN
coo.31924059551022	187	10	sl	sl	PROPN
coo.31924059551022	187	11	™	™	PROPN
coo.31924059551022	187	12	u	u	PROPN
coo.31924059551022	187	13	(	(	PUNCT
coo.31924059551022	187	14	b	b	NOUN
coo.31924059551022	187	15	«	«	NUM
coo.31924059551022	187	16	)	)	PUNCT
coo.31924059551022	187	17	φ(β	φ(β	PROPN
coo.31924059551022	187	18	)	)	PUNCT
coo.31924059551022	187	19	=	=	NOUN
coo.31924059551022	187	20	(	(	PUNCT
coo.31924059551022	187	21	0	0	NUM
coo.31924059551022	187	22	u)f(/)f(u	u)f(/)f(u	ADJ
coo.31924059551022	187	23	*	*	PUNCT
coo.31924059551022	187	24	)	)	PUNCT
coo.31924059551022	187	25	and	and	CCONJ
coo.31924059551022	187	26	developing	develop	VERB
coo.31924059551022	187	27	f(u	f(u	NOUN
coo.31924059551022	187	28	—	—	PUNCT
coo.31924059551022	187	29	z	z	X
coo.31924059551022	187	30	)	)	PUNCT
coo.31924059551022	187	31	we	we	PRON
coo.31924059551022	187	32	have	have	AUX
coo.31924059551022	187	33	εηφ{ζ	εηφ{ζ	SPACE
coo.31924059551022	187	34	)	)	PUNCT
coo.31924059551022	187	35	=	=	PUNCT
coo.31924059551022	187	36	—	—	PUNCT
coo.31924059551022	187	37	f(u	f(u	NOUN
coo.31924059551022	187	38	)	)	PUNCT
coo.31924059551022	187	39	again	again	ADV
coo.31924059551022	187	40	let	let	VERB
coo.31924059551022	187	41	a	a	PRON
coo.31924059551022	187	42	be	be	AUX
coo.31924059551022	187	43	any	any	DET
coo.31924059551022	187	44	pole	pole	NOUN
coo.31924059551022	187	45	of	of	ADP
coo.31924059551022	187	46	f(u	f(u	NOUN
coo.31924059551022	187	47	)	)	PUNCT
coo.31924059551022	187	48	in	in	ADP
coo.31924059551022	187	49	which	which	DET
coo.31924059551022	187	50	case	case	NOUN
coo.31924059551022	187	51	,	,	PUNCT
coo.31924059551022	187	52	developing	develop	VERB
coo.31924059551022	187	53	by	by	ADP
coo.31924059551022	187	54	the	the	DET
coo.31924059551022	187	55	function	function	NOUN
coo.31924059551022	187	56	theory	theory	NOUN
coo.31924059551022	187	57	,	,	PUNCT
coo.31924059551022	187	58	we	we	PRON
coo.31924059551022	187	59	may	may	AUX
coo.31924059551022	187	60	write	write	VERB
coo.31924059551022	187	61	f(cl	f(cl	PROPN
coo.31924059551022	187	62	4	4	NUM
coo.31924059551022	187	63	"	"	PUNCT
coo.31924059551022	187	64	í)e	í)e	SPACE
coo.31924059551022	187	65	=	=	NOUN
coo.31924059551022	187	66	o	o	X
coo.31924059551022	187	67	=	=	NOUN
coo.31924059551022	187	68	=	=	NOUN
coo.31924059551022	187	69	=	=	PUNCT
coo.31924059551022	187	70	as	as	ADP
coo.31924059551022	187	71	1	1	NUM
coo.31924059551022	187	72	4	4	NUM
coo.31924059551022	187	73	"	"	PUNCT
coo.31924059551022	187	74	a1des	a1de	VERB
coo.31924059551022	187	75	1	1	NUM
coo.31924059551022	187	76	4a^jdçs	4a^jdçs	NUM
coo.31924059551022	187	77	1	1	NUM
coo.31924059551022	187	78	4	4	NUM
coo.31924059551022	187	79	"	"	PUNCT
coo.31924059551022	187	80	*	*	PUNCT
coo.31924059551022	187	81	*	*	PUNCT
coo.31924059551022	187	82	4	4	NUM
coo.31924059551022	187	83	“	"	PUNCT
coo.31924059551022	187	84	ααό*ε~1	ααό*ε~1	PROPN
coo.31924059551022	187	85	4	4	NUM
coo.31924059551022	187	86	“	"	PUNCT
coo.31924059551022	187	87	ao	ao	ADP
coo.31924059551022	187	88	“	"	PUNCT
coo.31924059551022	187	89	f	f	X
coo.31924059551022	187	90	“	"	PUNCT
coo.31924059551022	187	91	aiε	aiε	ADJ
coo.31924059551022	187	92	“	"	PUNCT
coo.31924059551022	187	93	1	1	NUM
coo.31924059551022	187	94	”	"	PUNCT
coo.31924059551022	187	95	a2“h	a2“h	ADP
coo.31924059551022	187	96	*	*	PUNCT
coo.31924059551022	187	97	*	*	SYM
coo.31924059551022	187	98	2	2	NUM
coo.31924059551022	187	99	20	20	NUM
coo.31924059551022	187	100	part	part	NOUN
coo.31924059551022	187	101	ii	ii	PROPN
coo.31924059551022	187	102	.	.	PROPN
coo.31924059551022	187	103	and	and	CCONJ
coo.31924059551022	187	104	f(u	f(u	PROPN
coo.31924059551022	187	105	—	—	PUNCT
coo.31924059551022	187	106	a	a	X
coo.31924059551022	187	107	—	—	PUNCT
coo.31924059551022	187	108	s	s	NOUN
coo.31924059551022	187	109	)	)	PUNCT
coo.31924059551022	187	110	=	=	PROPN
coo.31924059551022	187	111	f(u	f(u	NOUN
coo.31924059551022	187	112	—	—	PUNCT
coo.31924059551022	187	113	d	d	X
coo.31924059551022	187	114	)	)	PUNCT
coo.31924059551022	187	115	—	—	PUNCT
coo.31924059551022	187	116	jbuf(u	jbuf(u	PROPN
coo.31924059551022	187	117	—	—	PUNCT
coo.31924059551022	187	118	a	a	X
coo.31924059551022	187	119	)	)	PUNCT
coo.31924059551022	187	120	+	+	CCONJ
coo.31924059551022	187	121	~dlf(u	~dlf(u	PUNCT
coo.31924059551022	187	122	—	—	PUNCT
coo.31924059551022	187	123	a)+	a)+	DET
coo.31924059551022	187	124	r	r	NOUN
coo.31924059551022	187	125	=	=	PROPN
coo.31924059551022	187	126	i^wm	i^wm	PROPN
coo.31924059551022	187	127	-	-	PUNCT
coo.31924059551022	187	128	«	«	NOUN
coo.31924059551022	187	129	)	)	PUNCT
coo.31924059551022	187	130	+	+	CCONJ
coo.31924059551022	187	131	·	·	PUNCT
coo.31924059551022	187	132	·	·	PUNCT
coo.31924059551022	187	133	where	where	SCONJ
coo.31924059551022	187	134	we	we	PRON
coo.31924059551022	187	135	have	have	VERB
coo.31924059551022	187	136	then	then	ADV
coo.31924059551022	187	137	kφ	kφ	PROPN
coo.31924059551022	187	138	=	=	PROPN
coo.31924059551022	187	139	,	,	PUNCT
coo.31924059551022	187	140	ΐο£íke	ΐο£íke	NOUN
coo.31924059551022	188	1	+	+	NUM
coo.31924059551022	188	2	£	£	X
coo.31924059551022	188	3	)	)	PUNCT
coo.31924059551022	188	4	/(m	/(m	PUNCT
coo.31924059551022	189	1	«	«	PUNCT
coo.31924059551022	189	2	*	*	PUNCT
coo.31924059551022	189	3	)	)	PUNCT
coo.31924059551022	189	4	=	=	X
coo.31924059551022	189	5	af(u	af(u	PUNCT
coo.31924059551022	189	6	—	—	PUNCT
coo.31924059551022	189	7	a	a	X
coo.31924059551022	189	8	)	)	PUNCT
coo.31924059551022	189	9	+	+	CCONJ
coo.31924059551022	189	10	a^ufiu	a^ufiu	PROPN
coo.31924059551022	189	11	—	—	PUNCT
coo.31924059551022	189	12	a	a	X
coo.31924059551022	189	13	)	)	PUNCT
coo.31924059551022	189	14	+	+	CCONJ
coo.31924059551022	189	15	a2d2uf(u	a2d2uf(u	NUM
coo.31924059551022	189	16	—	—	PUNCT
coo.31924059551022	189	17	a	a	X
coo.31924059551022	189	18	)	)	PUNCT
coo.31924059551022	189	19	+	+	PUNCT
coo.31924059551022	189	20	·	·	PUNCT
coo.31924059551022	190	1	*	*	PUNCT
coo.31924059551022	190	2	*	*	PUNCT
coo.31924059551022	190	3	+	+	PUNCT
coo.31924059551022	190	4	aadlf(u	aadlf(u	ADJ
coo.31924059551022	190	5	—	—	PUNCT
coo.31924059551022	190	6	a	a	X
coo.31924059551022	190	7	)	)	PUNCT
coo.31924059551022	190	8	with	with	ADP
coo.31924059551022	190	9	similar	similar	ADJ
coo.31924059551022	190	10	expressions	expression	NOUN
coo.31924059551022	190	11	for	for	ADP
coo.31924059551022	190	12	ebj	ebj	PRON
coo.31924059551022	190	13	ec	ec	PROPN
coo.31924059551022	190	14	.	.	PUNCT
coo.31924059551022	190	15	.	.	PUNCT
coo.31924059551022	190	16	.	.	PUNCT
coo.31924059551022	191	1	but	but	CCONJ
coo.31924059551022	191	2	φ	φ	PROPN
coo.31924059551022	191	3	being	be	AUX
coo.31924059551022	191	4	a	a	DET
coo.31924059551022	191	5	doubly	doubly	ADV
coo.31924059551022	191	6	periodic	periodic	ADJ
coo.31924059551022	191	7	function	function	NOUN
coo.31924059551022	191	8	we	we	PRON
coo.31924059551022	191	9	know	know	VERB
coo.31924059551022	191	10	that	that	SCONJ
coo.31924059551022	191	11	the	the	DET
coo.31924059551022	191	12	sum	sum	NOUN
coo.31924059551022	191	13	of	of	ADP
coo.31924059551022	191	14	its	its	PRON
coo.31924059551022	191	15	residuals	residual	NOUN
coo.31924059551022	191	16	with	with	ADP
coo.31924059551022	191	17	respect	respect	NOUN
coo.31924059551022	191	18	to	to	ADP
coo.31924059551022	191	19	u	u	PROPN
coo.31924059551022	191	20	,	,	PUNCT
coo.31924059551022	191	21	a	a	PRON
coo.31924059551022	191	22	,	,	PUNCT
coo.31924059551022	191	23	δ	δ	PROPN
coo.31924059551022	191	24	.	.	PUNCT
coo.31924059551022	191	25	.	.	PUNCT
coo.31924059551022	192	1	equals	equal	VERB
coo.31924059551022	192	2	zero	zero	NUM
coo.31924059551022	192	3	whence	whence	NOUN
coo.31924059551022	192	4	[	[	X
coo.31924059551022	192	5	20	20	NUM
coo.31924059551022	192	6	]	]	X
coo.31924059551022	192	7	f(u	f(u	NOUN
coo.31924059551022	192	8	)	)	PUNCT
coo.31924059551022	192	9	=	=	PUNCT
coo.31924059551022	193	1	[	[	X
coo.31924059551022	193	2	.af(u	.af(u	X
coo.31924059551022	193	3	—	—	PUNCT
coo.31924059551022	193	4	et	et	PROPN
coo.31924059551022	193	5	)	)	PUNCT
coo.31924059551022	193	6	-ja1	-ja1	X
coo.31924059551022	194	1	duf(u	duf(u	PROPN
coo.31924059551022	194	2	—	—	PUNCT
coo.31924059551022	194	3	cl	cl	NOUN
coo.31924059551022	194	4	)	)	PUNCT
coo.31924059551022	194	5	-fa2duf	-fa2duf	PROPN
coo.31924059551022	194	6	(	(	PUNCT
coo.31924059551022	194	7	it	it	PRON
coo.31924059551022	194	8	—	—	PUNCT
coo.31924059551022	194	9	ci	ci	PROPN
coo.31924059551022	194	10	)	)	PUNCT
coo.31924059551022	194	11	-f	-f	PUNCT
coo.31924059551022	194	12	·	·	PUNCT
coo.31924059551022	194	13	·	·	PUNCT
coo.31924059551022	194	14	α	α	X
coo.31924059551022	194	15	=	=	NOUN
coo.31924059551022	194	16	α	α	PROPN
coo.31924059551022	194	17	,	,	PUNCT
coo.31924059551022	194	18	6	6	NUM
coo.31924059551022	194	19	,	,	PUNCT
coo.31924059551022	194	20	c	c	X
coo.31924059551022	194	21	..	..	PUNCT
coo.31924059551022	194	22	-f	-f	PUNCT
coo.31924059551022	194	23	”	"	PUNCT
coo.31924059551022	194	24	aajduf{u	aajduf{u	PROPN
coo.31924059551022	194	25	—	—	PUNCT
coo.31924059551022	194	26	d)\	d)\	ADV
coo.31924059551022	194	27	where	where	SCONJ
coo.31924059551022	194	28	atis	atis	PROPN
coo.31924059551022	194	29	determined	determine	VERB
coo.31924059551022	194	30	from	from	ADP
coo.31924059551022	194	31	the	the	DET
coo.31924059551022	194	32	first	first	ADJ
coo.31924059551022	194	33	development	development	NOUN
coo.31924059551022	194	34	.	.	PUNCT
coo.31924059551022	195	1	this	this	DET
coo.31924059551022	195	2	important	important	ADJ
coo.31924059551022	195	3	formula	formula	NOUN
coo.31924059551022	195	4	still	still	ADV
coo.31924059551022	195	5	further	far	ADV
coo.31924059551022	195	6	narrows	narrow	VERB
coo.31924059551022	195	7	our	our	PRON
coo.31924059551022	195	8	problem	problem	NOUN
coo.31924059551022	195	9	to	to	ADP
coo.31924059551022	195	10	a	a	DET
coo.31924059551022	195	11	consideration	consideration	NOUN
coo.31924059551022	195	12	of	of	ADP
coo.31924059551022	195	13	f(u	f(u	NOUN
coo.31924059551022	195	14	)	)	PUNCT
coo.31924059551022	195	15	in	in	ADP
coo.31924059551022	195	16	terms	term	NOUN
coo.31924059551022	195	17	of	of	ADP
coo.31924059551022	195	18	which	which	PRON
coo.31924059551022	195	19	and	and	CCONJ
coo.31924059551022	195	20	its	its	PRON
coo.31924059551022	195	21	derivatives	derivative	NOUN
coo.31924059551022	195	22	under	under	ADP
coo.31924059551022	195	23	conditions	condition	NOUN
coo.31924059551022	195	24	to	to	PART
coo.31924059551022	195	25	be	be	AUX
coo.31924059551022	195	26	determined	determine	VERB
coo.31924059551022	195	27	it	it	PRON
coo.31924059551022	195	28	is	be	AUX
coo.31924059551022	195	29	now	now	ADV
coo.31924059551022	195	30	evident	evident	ADJ
coo.31924059551022	195	31	that	that	SCONJ
coo.31924059551022	195	32	y	y	PROPN
coo.31924059551022	195	33	=	=	PROPN
coo.31924059551022	195	34	f1	f1	PROPN
coo.31924059551022	195	35	(	(	PUNCT
coo.31924059551022	195	36	u	u	PROPN
coo.31924059551022	195	37	)	)	PUNCT
coo.31924059551022	195	38	may	may	AUX
coo.31924059551022	195	39	be	be	AUX
coo.31924059551022	195	40	expressed	express	VERB
coo.31924059551022	195	41	.	.	PUNCT
coo.31924059551022	196	1	transformation	transformation	NOUN
coo.31924059551022	196	2	of	of	ADP
coo.31924059551022	196	3	hermite	hermite	PROPN
coo.31924059551022	196	4	’s	’s	PART
coo.31924059551022	196	5	equation	equation	NOUN
coo.31924059551022	196	6	.	.	PUNCT
coo.31924059551022	197	1	we	we	PRON
coo.31924059551022	197	2	have	have	AUX
coo.31924059551022	197	3	written	write	VERB
coo.31924059551022	197	4	hermite	hermite	PROPN
coo.31924059551022	197	5	's	's	PART
coo.31924059551022	197	6	equation	equation	NOUN
coo.31924059551022	197	7	in	in	ADP
coo.31924059551022	197	8	its	its	PRON
coo.31924059551022	197	9	original	original	ADJ
coo.31924059551022	197	10	form	form	NOUN
coo.31924059551022	197	11	[	[	PUNCT
coo.31924059551022	197	12	21]	21]	NUM
coo.31924059551022	197	13	...............	...............	PUNCT
coo.31924059551022	197	14	=	=	PUNCT
coo.31924059551022	198	1	[	[	X
coo.31924059551022	198	2	»	»	X
coo.31924059551022	198	3	(	(	PUNCT
coo.31924059551022	198	4	»	»	PUNCT
coo.31924059551022	198	5	+	+	NUM
coo.31924059551022	198	6	1)¿2	1)¿2	NUM
coo.31924059551022	198	7	sri	sri	NOUN
coo.31924059551022	198	8	*	*	X
coo.31924059551022	198	9	x	x	PUNCT
coo.31924059551022	199	1	+	+	PUNCT
coo.31924059551022	199	2	/	/	PUNCT
coo.31924059551022	199	3	*	*	PUNCT
coo.31924059551022	199	4	]	]	X
coo.31924059551022	199	5	.	.	PUNCT
coo.31924059551022	200	1	that	that	SCONJ
coo.31924059551022	200	2	this	this	PRON
coo.31924059551022	200	3	is	be	AUX
coo.31924059551022	200	4	however	however	ADV
coo.31924059551022	200	5	but	but	CCONJ
coo.31924059551022	200	6	a	a	DET
coo.31924059551022	200	7	special	special	ADJ
coo.31924059551022	200	8	case	case	NOUN
coo.31924059551022	200	9	of	of	ADP
coo.31924059551022	200	10	a	a	DET
coo.31924059551022	200	11	more	more	ADV
coo.31924059551022	200	12	general	general	ADJ
coo.31924059551022	200	13	form	form	NOUN
coo.31924059551022	200	14	is	be	AUX
coo.31924059551022	200	15	seen	see	VERB
coo.31924059551022	200	16	as	as	SCONJ
coo.31924059551022	200	17	follows	follow	NOUN
coo.31924059551022	200	18	.	.	PUNCT
coo.31924059551022	201	1	take	take	VERB
coo.31924059551022	201	2	the	the	DET
coo.31924059551022	201	3	integral	integral	ADJ
coo.31924059551022	201	4	r	r	X
coo.31924059551022	201	5	dx	dx	X
coo.31924059551022	201	6	x	x	PUNCT
coo.31924059551022	201	7	—	—	PUNCT
coo.31924059551022	201	8	i	i	PRON
coo.31924059551022	201	9	=	=	VERB
coo.31924059551022	201	10	1	1	NUM
coo.31924059551022	201	11	rax	rax	NOUN
coo.31924059551022	201	12	j	j	PROPN
coo.31924059551022	201	13	1/(1	1/(1	NUM
coo.31924059551022	201	14	—	—	PUNCT
coo.31924059551022	201	15	*	*	SYM
coo.31924059551022	201	16	2)(1	2)(1	NUM
coo.31924059551022	201	17	jc*x2	jc*x2	PROPN
coo.31924059551022	201	18	)	)	PUNCT
coo.31924059551022	201	19	*	*	PUNCT
coo.31924059551022	201	20	0	0	NUM
coo.31924059551022	202	1	j	j	X
coo.31924059551022	202	2	0	0	NUM
coo.31924059551022	202	3	yi	yi	PROPN
coo.31924059551022	202	4	we	we	PRON
coo.31924059551022	202	5	have	have	VERB
coo.31924059551022	202	6	dy	dy	PROPN
coo.31924059551022	202	7	dy	dy	PROPN
coo.31924059551022	202	8	don	don	PROPN
coo.31924059551022	202	9	dy	dy	PROPN
coo.31924059551022	202	10	dx	dx	X
coo.31924059551022	202	11	dx	dx	X
coo.31924059551022	202	12	dx	dx	X
coo.31924059551022	202	13	dx	dx	X
coo.31924059551022	202	14	1	1	NUM
coo.31924059551022	202	15	y'a	y'a	PROPN
coo.31924059551022	202	16	or	or	CCONJ
coo.31924059551022	202	17	^	^	PUNCT
coo.31924059551022	202	18	i	i	PRON
coo.31924059551022	203	1	*	*	PUNCT
coo.31924059551022	203	2	*	*	PUNCT
coo.31924059551022	203	3	*	*	PROPN
coo.31924059551022	203	4	1^	1^	PROPN
coo.31924059551022	203	5	ii	ii	PROPN
coo.31924059551022	203	6	hermite	hermite	SPACE
coo.31924059551022	203	7	’s	’s	PART
coo.31924059551022	203	8	integral	integral	ADJ
coo.31924059551022	203	9	as	as	ADP
coo.31924059551022	203	10	a	a	DET
coo.31924059551022	203	11	sum	sum	NOUN
coo.31924059551022	203	12	.	.	PUNCT
coo.31924059551022	204	1	21	21	NUM
coo.31924059551022	204	2	whence	whence	NOUN
coo.31924059551022	204	3	a?y	a?y	PROPN
coo.31924059551022	204	4	dl	dl	PROPN
coo.31924059551022	205	1	*	*	NOUN
coo.31924059551022	205	2	or	or	CCONJ
coo.31924059551022	205	3	d*y	d*y	ADV
coo.31924059551022	205	4	dx2	dx2	PROPN
coo.31924059551022	205	5	d2y	d2y	NOUN
coo.31924059551022	205	6	1	1	NUM
coo.31924059551022	206	1	i	i	PRON
coo.31924059551022	206	2	λ	λ	X
coo.31924059551022	206	3	'	'	PUNCT
coo.31924059551022	206	4	dy	dy	NOUN
coo.31924059551022	206	5	dx2	dx2	PROPN
coo.31924059551022	206	6	λ	λ	PROPN
coo.31924059551022	206	7	2	2	NUM
coo.31924059551022	206	8	j^dx	j^dx	PROPN
coo.31924059551022	206	9	yidx	yidx	NOUN
coo.31924059551022	206	10	*	*	PUNCT
coo.31924059551022	206	11	^	^	NOUN
coo.31924059551022	207	1	dx	dx	PROPN
coo.31924059551022	207	2	substituting	substitute	VERB
coo.31924059551022	207	3	we	we	PRON
coo.31924059551022	207	4	derive	derive	VERB
coo.31924059551022	207	5	the	the	DET
coo.31924059551022	207	6	ordinary	ordinary	ADJ
coo.31924059551022	207	7	form	form	NOUN
coo.31924059551022	207	8	of	of	ADP
coo.31924059551022	207	9	lame	lame	PROPN
coo.31924059551022	207	10	's	's	PART
coo.31924059551022	207	11	equation	equation	NOUN
coo.31924059551022	207	12	[	[	X
coo.31924059551022	207	13	22	22	NUM
coo.31924059551022	207	14	]	]	PUNCT
coo.31924059551022	207	15	.	.	PUNCT
coo.31924059551022	207	16	.	.	PUNCT
coo.31924059551022	207	17	.	.	PUNCT
coo.31924059551022	208	1	·	·	PUNCT
coo.31924059551022	208	2	λ	λ	NOUN
coo.31924059551022	208	3	+	+	X
coo.31924059551022	208	4	y	y	PROPN
coo.31924059551022	208	5	gf	gf	PROPN
coo.31924059551022	208	6	—	—	PUNCT
coo.31924059551022	208	7	vn	vn	PROPN
coo.31924059551022	208	8	(	(	PUNCT
coo.31924059551022	208	9	n	n	X
coo.31924059551022	208	10	+	+	CCONJ
coo.31924059551022	208	11	1	1	NUM
coo.31924059551022	208	12	)	)	PUNCT
coo.31924059551022	208	13	k2sn2x	k2sn2x	NUM
coo.31924059551022	208	14	+	+	SYM
coo.31924059551022	208	15	h	h	X
coo.31924059551022	208	16	]	]	X
coo.31924059551022	208	17	=	=	X
coo.31924059551022	208	18	0	0	NUM
coo.31924059551022	208	19	.	.	PUNCT
coo.31924059551022	208	20	*	*	PUNCT
coo.31924059551022	208	21	)	)	PUNCT
coo.31924059551022	209	1	the	the	DET
coo.31924059551022	209	2	value	value	NOUN
coo.31924059551022	209	3	of	of	ADP
coo.31924059551022	209	4	a	a	DET
coo.31924059551022	209	5	gives	give	NOUN
coo.31924059551022	209	6	as	as	ADP
coo.31924059551022	209	7	singular	singular	ADJ
coo.31924059551022	209	8	points	point	NOUN
coo.31924059551022	209	9	+	+	CCONJ
coo.31924059551022	209	10	1	1	NUM
coo.31924059551022	209	11	;	;	PUNCT
coo.31924059551022	209	12	+	+	NUM
coo.31924059551022	209	13	~	~	PUNCT
coo.31924059551022	209	14	and	and	CCONJ
coo.31924059551022	209	15	oo	oo	NOUN
coo.31924059551022	209	16	.	.	PUNCT
coo.31924059551022	210	1	for	for	ADP
coo.31924059551022	210	2	our	our	PRON
coo.31924059551022	210	3	present	present	ADJ
coo.31924059551022	210	4	purpose	purpose	NOUN
coo.31924059551022	210	5	however	however	ADV
coo.31924059551022	210	6	we	we	PRON
coo.31924059551022	210	7	need	need	VERB
coo.31924059551022	210	8	the	the	DET
coo.31924059551022	210	9	equation	equation	NOUN
coo.31924059551022	210	10	expressed	express	VERB
coo.31924059551022	210	11	in	in	ADP
coo.31924059551022	210	12	terms	term	NOUN
coo.31924059551022	210	13	of	of	ADP
coo.31924059551022	210	14	u	u	PROPN
coo.31924059551022	210	15	and	and	CCONJ
coo.31924059551022	210	16	pu	pu	PROPN
coo.31924059551022	210	17	which	which	PRON
coo.31924059551022	210	18	is	be	AUX
coo.31924059551022	210	19	derived	derive	VERB
coo.31924059551022	210	20	from	from	ADP
coo.31924059551022	210	21	(	(	PUNCT
coo.31924059551022	210	22	21	21	NUM
coo.31924059551022	210	23	)	)	PUNCT
coo.31924059551022	210	24	by	by	ADP
coo.31924059551022	210	25	means	mean	NOUN
coo.31924059551022	210	26	of	of	ADP
coo.31924059551022	210	27	the	the	DET
coo.31924059551022	210	28	relations	relation	NOUN
coo.31924059551022	210	29	ρ(ιή	ρ(ιή	PROPN
coo.31924059551022	210	30	=	=	SYM
coo.31924059551022	210	31	e3	e3	X
coo.31924059551022	210	32	+	+	PUNCT
coo.31924059551022	210	33	_	_	PUNCT
coo.31924059551022	210	34	_	_	PUNCT
coo.31924059551022	210	35	_	_	PUNCT
coo.31924059551022	211	1	ei____?8	ei____?8	NOUN
coo.31924059551022	211	2	_	_	PUNCT
coo.31924059551022	211	3	_	_	PUNCT
coo.31924059551022	211	4	_	_	PROPN
coo.31924059551022	211	5	sn2u]/el	sn2u]/el	NOUN
coo.31924059551022	211	6	—	—	PUNCT
coo.31924059551022	211	7	e3	e3	PROPN
coo.31924059551022	211	8	’	'	PUNCT
coo.31924059551022	211	9	k2sn2(u	k2sn2(u	VERB
coo.31924059551022	211	10	+	+	CCONJ
coo.31924059551022	211	11	ik	ik	PROPN
coo.31924059551022	211	12	'	'	PUNCT
coo.31924059551022	211	13	)	)	PUNCT
coo.31924059551022	211	14	=	=	PUNCT
coo.31924059551022	211	15	and	and	CCONJ
coo.31924059551022	211	16	making	make	VERB
coo.31924059551022	211	17	the	the	DET
coo.31924059551022	211	18	substitutions	substitution	NOUN
coo.31924059551022	211	19	:	:	PUNCT
coo.31924059551022	211	20	x	x	PUNCT
coo.31924059551022	211	21	—	—	PUNCT
coo.31924059551022	211	22	u'\/el	u'\/el	PROPN
coo.31924059551022	211	23	—	—	PUNCT
coo.31924059551022	211	24	e3	e3	PROPN
coo.31924059551022	211	25	u	u	X
coo.31924059551022	211	26	oo	oo	INTJ
coo.31924059551022	211	27	u	u	PROPN
coo.31924059551022	211	28	-ji¥	-ji¥	PUNCT
coo.31924059551022	211	29	we	we	PRON
coo.31924059551022	211	30	obtain	obtain	VERB
coo.31924059551022	211	31	:	:	PUNCT
coo.31924059551022	211	32	d2y	d2y	NOUN
coo.31924059551022	211	33	_	_	PUNCT
coo.31924059551022	211	34	_	_	PUNCT
coo.31924059551022	211	35	_	_	PUNCT
coo.31924059551022	211	36	_	_	PUNCT
coo.31924059551022	211	37	_	_	PUNCT
coo.31924059551022	211	38	_	_	PUNCT
coo.31924059551022	211	39	_	_	PUNCT
coo.31924059551022	211	40	_	_	PUNCT
coo.31924059551022	212	1	_	_	PUNCT
coo.31924059551022	212	2	_	_	PUNCT
coo.31924059551022	213	1	du2	du2	PRON
coo.31924059551022	213	2	(	(	PUNCT
coo.31924059551022	213	3	β	β	X
coo.31924059551022	213	4	!	!	NUM
coo.31924059551022	213	5	—	—	PUNCT
coo.31924059551022	213	6	e3	e3	PROPN
coo.31924059551022	213	7	)	)	PUNCT
coo.31924059551022	213	8	dx2	dx2	NOUN
coo.31924059551022	213	9	=	=	VERB
coo.31924059551022	213	10	du2	du2	PRON
coo.31924059551022	213	11	{	{	PUNCT
coo.31924059551022	213	12	ex	ex	ADJ
coo.31924059551022	213	13	—	—	PUNCT
coo.31924059551022	213	14	f3	f3	NOUN
coo.31924059551022	213	15	)	)	PUNCT
coo.31924059551022	213	16	1	1	NUM
coo.31924059551022	213	17	r	r	NOUN
coo.31924059551022	213	18	..	..	PUNCT
coo.31924059551022	213	19	/	/	SYM
coo.31924059551022	213	20	„	„	PUNCT
coo.31924059551022	213	21	i	i	PRON
coo.31924059551022	213	22	*	*	PUNCT
coo.31924059551022	213	23	\pu	\pu	PROPN
coo.31924059551022	213	24	—	—	PUNCT
coo.31924059551022	213	25	e3	e3	X
coo.31924059551022	213	26	[	[	X
coo.31924059551022	213	27	n(n	n(n	PROPN
coo.31924059551022	213	28	+	+	CCONJ
coo.31924059551022	213	29	1	1	X
coo.31924059551022	213	30	)	)	PUNCT
coo.31924059551022	213	31	■	■	PUNCT
coo.31924059551022	213	32	+	+	CCONJ
coo.31924059551022	213	33	*	*	PUNCT
coo.31924059551022	213	34	]	]	X
coo.31924059551022	213	35	■	■	PUNCT
coo.31924059551022	213	36	define	define	VERB
coo.31924059551022	213	37	[	[	X
coo.31924059551022	213	38	23	23	NUM
coo.31924059551022	213	39	]	]	PUNCT
coo.31924059551022	213	40	.............	.............	PUNCT
coo.31924059551022	214	1	b	b	X
coo.31924059551022	214	2	=	=	X
coo.31924059551022	214	3	h	h	PROPN
coo.31924059551022	214	4	{	{	PUNCT
coo.31924059551022	214	5	el	el	PROPN
coo.31924059551022	214	6	—	—	PUNCT
coo.31924059551022	214	7	e3	e3	PROPN
coo.31924059551022	214	8	)	)	PUNCT
coo.31924059551022	214	9	—	—	PUNCT
coo.31924059551022	214	10	n(n	n(n	PROPN
coo.31924059551022	214	11	+	+	CCONJ
coo.31924059551022	214	12	1)<?8	1)<?8	NUM
coo.31924059551022	214	13	.	.	PUNCT
coo.31924059551022	215	1	whence	whence	SCONJ
coo.31924059551022	215	2	our	our	PRON
coo.31924059551022	215	3	equation	equation	NOUN
coo.31924059551022	215	4	may	may	AUX
coo.31924059551022	215	5	be	be	AUX
coo.31924059551022	215	6	written	write	VERB
coo.31924059551022	215	7	:	:	PUNCT
coo.31924059551022	215	8	[	[	X
coo.31924059551022	215	9	24	24	NUM
coo.31924059551022	215	10	]	]	PUNCT
coo.31924059551022	215	11	.............	.............	PUNCT
coo.31924059551022	215	12	y"=[n(n+l)pu	y"=[n(n+l)pu	X
coo.31924059551022	216	1	+	+	CCONJ
coo.31924059551022	216	2	b-}y	b-}y	X
coo.31924059551022	216	3	.	.	PROPN
coo.31924059551022	216	4	development	development	NOUN
coo.31924059551022	216	5	of	of	ADP
coo.31924059551022	216	6	the	the	DET
coo.31924059551022	216	7	integral	integral	NOUN
coo.31924059551022	216	8	.	.	PUNCT
coo.31924059551022	217	1	we	we	PRON
coo.31924059551022	217	2	observe	observe	VERB
coo.31924059551022	217	3	,	,	PUNCT
coo.31924059551022	217	4	since	since	SCONJ
coo.31924059551022	217	5	snx	snx	NOUN
coo.31924059551022	217	6	reduces	reduce	VERB
coo.31924059551022	217	7	to	to	ADP
coo.31924059551022	217	8	zero	zero	NUM
coo.31924059551022	217	9	only	only	ADV
coo.31924059551022	217	10	for	for	ADP
coo.31924059551022	217	11	the	the	DET
coo.31924059551022	217	12	value	value	NOUN
coo.31924059551022	217	13	x	x	PUNCT
coo.31924059551022	217	14	=	=	NOUN
coo.31924059551022	217	15	07	07	NUM
coo.31924059551022	217	16	that	that	SCONJ
coo.31924059551022	217	17	we	we	PRON
coo.31924059551022	217	18	have	have	VERB
coo.31924059551022	217	19	but	but	CCONJ
coo.31924059551022	217	20	one	one	NUM
coo.31924059551022	217	21	pole	pole	NOUN
coo.31924059551022	217	22	of	of	ADP
coo.31924059551022	217	23	the	the	DET
coo.31924059551022	217	24	second	second	ADJ
coo.31924059551022	217	25	order	order	NOUN
coo.31924059551022	217	26	in	in	ADP
coo.31924059551022	217	27	hermite	hermite	PROPN
coo.31924059551022	217	28	's	's	PART
coo.31924059551022	217	29	equation	equation	NOUN
coo.31924059551022	217	30	and	and	CCONJ
coo.31924059551022	217	31	that	that	SCONJ
coo.31924059551022	217	32	we	we	PRON
coo.31924059551022	217	33	may	may	AUX
coo.31924059551022	217	34	therefore	therefore	ADV
coo.31924059551022	217	35	develop	develop	VERB
coo.31924059551022	217	36	y	y	PROPN
coo.31924059551022	217	37	within	within	ADP
coo.31924059551022	217	38	a	a	DET
coo.31924059551022	217	39	cercle	cercle	NOUN
coo.31924059551022	217	40	whose	whose	DET
coo.31924059551022	217	41	radius	radius	NOUN
coo.31924059551022	217	42	is	be	AUX
coo.31924059551022	217	43	less	less	ADJ
coo.31924059551022	217	44	than	than	ADP
coo.31924059551022	217	45	the	the	DET
coo.31924059551022	217	46	form	form	NOUN
coo.31924059551022	217	47	being	be	AUX
coo.31924059551022	217	48	y	y	NOUN
coo.31924059551022	217	49	=	=	PUNCT
coo.31924059551022	217	50	«	«	PUNCT
coo.31924059551022	217	51	”	"	PUNCT
coo.31924059551022	218	1	[	[	PUNCT
coo.31924059551022	218	2	y0	y0	PROPN
coo.31924059551022	218	3	+	+	CCONJ
coo.31924059551022	218	4	&	&	CCONJ
coo.31924059551022	218	5	«	«	SYM
coo.31924059551022	218	6	+	+	CCONJ
coo.31924059551022	218	7	—	—	PUNCT
coo.31924059551022	218	8	]	]	X
coo.31924059551022	218	9	whence	whence	ADP
coo.31924059551022	218	10	y	y	NOUN
coo.31924059551022	218	11	’	'	PUNCT
coo.31924059551022	218	12	=	=	ADP
coo.31924059551022	218	13	vu*-xy0	vu*-xy0	X
coo.31924059551022	218	14	+	+	PUNCT
coo.31924059551022	218	15	0	0	NUM
coo.31924059551022	218	16	+	+	NUM
coo.31924059551022	218	17	1	1	NUM
coo.31924059551022	218	18	)	)	PUNCT
coo.31924059551022	218	19	yxuv	yxuv	PROPN
coo.31924059551022	218	20	+	+	CCONJ
coo.31924059551022	218	21	(	(	PUNCT
coo.31924059551022	218	22	v	v	ADP
coo.31924059551022	218	23	+	+	PROPN
coo.31924059551022	218	24	2)uv+1y2	2)uv+1y2	NUM
coo.31924059551022	218	25	+	+	PUNCT
coo.31924059551022	218	26	0	0	NUM
coo.31924059551022	219	1	+	+	NUM
coo.31924059551022	219	2	3)uv+2y3	3)uv+2y3	NUM
coo.31924059551022	219	3	+	+	PUNCT
coo.31924059551022	219	4	·	·	PUNCT
coo.31924059551022	219	5	·	·	PUNCT
coo.31924059551022	219	6	y	y	PROPN
coo.31924059551022	219	7	"	"	PUNCT
coo.31924059551022	219	8	=	=	X
coo.31924059551022	219	9	v	v	PROPN
coo.31924059551022	219	10	0	0	NUM
coo.31924059551022	219	11	—	—	PUNCT
coo.31924059551022	219	12	1	1	NUM
coo.31924059551022	219	13	)	)	PUNCT
coo.31924059551022	219	14	uv~2y0	uv~2y0	NOUN
coo.31924059551022	219	15	+	+	CCONJ
coo.31924059551022	219	16	v	v	ADP
coo.31924059551022	219	17	0	0	NUM
coo.31924059551022	219	18	+	+	NUM
coo.31924059551022	219	19	1	1	NUM
coo.31924059551022	219	20	)	)	PUNCT
coo.31924059551022	219	21	yiuv	yiuv	PROPN
coo.31924059551022	219	22	-	-	PUNCT
coo.31924059551022	219	23	x	x	PROPN
coo.31924059551022	219	24	+	+	NUM
coo.31924059551022	219	25	0	0	NUM
coo.31924059551022	219	26	+	+	NUM
coo.31924059551022	219	27	1	1	NUM
coo.31924059551022	219	28	)	)	PUNCT
coo.31924059551022	219	29	0	0	NUM
coo.31924059551022	220	1	+	+	NUM
coo.31924059551022	220	2	2	2	NUM
coo.31924059551022	220	3	)	)	PUNCT
coo.31924059551022	220	4	ury2	ury2	PROPN
coo.31924059551022	220	5	+	+	PROPN
coo.31924059551022	220	6	·	·	PUNCT
coo.31924059551022	220	7	·	·	PUNCT
coo.31924059551022	220	8	*	*	PUNCT
coo.31924059551022	220	9	)	)	PUNCT
coo.31924059551022	220	10	compair	compair	NOUN
coo.31924059551022	220	11	general	general	ADJ
coo.31924059551022	220	12	form	form	NOUN
coo.31924059551022	220	13	[	[	PUNCT
coo.31924059551022	220	14	14	14	NUM
coo.31924059551022	220	15	]	]	PUNCT
coo.31924059551022	220	16	p.	p.	NOUN
coo.31924059551022	220	17	16	16	NUM
coo.31924059551022	220	18	.	.	PUNCT
coo.31924059551022	221	1	22	22	NUM
coo.31924059551022	221	2	part	part	PROPN
coo.31924059551022	221	3	ii	ii	PROPN
coo.31924059551022	221	4	.	.	PUNCT
coo.31924059551022	222	1	we	we	PRON
coo.31924059551022	222	2	have	have	VERB
coo.31924059551022	222	3	also	also	ADV
coo.31924059551022	222	4	p(u	p(u	VERB
coo.31924059551022	222	5	)	)	PUNCT
coo.31924059551022	222	6	-7.2	-7.2	NOUN
coo.31924059551022	222	7	“	"	PUNCT
coo.31924059551022	222	8	f	f	X
coo.31924059551022	222	9	"	"	PUNCT
coo.31924059551022	222	10	clu2	clu2	PROPN
coo.31924059551022	222	11	+	+	PROPN
coo.31924059551022	222	12	czu\	czu\	PROPN
coo.31924059551022	223	1	+	+	CCONJ
coo.31924059551022	223	2	·	·	PUNCT
coo.31924059551022	223	3	·	·	PUNCT
coo.31924059551022	223	4	·	·	PUNCT
coo.31924059551022	223	5	these	these	DET
coo.31924059551022	223	6	values	value	NOUN
coo.31924059551022	223	7	in	in	ADP
coo.31924059551022	223	8	[	[	PUNCT
coo.31924059551022	223	9	24	24	NUM
coo.31924059551022	223	10	]	]	PUNCT
coo.31924059551022	223	11	give	give	VERB
coo.31924059551022	223	12	:	:	PUNCT
coo.31924059551022	223	13	v(v	v(v	NOUN
coo.31924059551022	223	14	—	—	PUNCT
coo.31924059551022	223	15	1	1	X
coo.31924059551022	223	16	)	)	PUNCT
coo.31924059551022	223	17	y0ur~2	y0ur~2	PUNCT
coo.31924059551022	224	1	+	+	PUNCT
coo.31924059551022	224	2	·	·	PUNCT
coo.31924059551022	224	3	·	·	PUNCT
coo.31924059551022	224	4	·	·	PUNCT
coo.31924059551022	224	5	=	=	PUNCT
coo.31924059551022	224	6	n	n	X
coo.31924059551022	224	7	(	(	PUNCT
coo.31924059551022	224	8	n	n	X
coo.31924059551022	224	9	+	+	CCONJ
coo.31924059551022	224	10	1	1	NUM
coo.31924059551022	224	11	)	)	PUNCT
coo.31924059551022	224	12	y0uv	y0uv	SPACE
coo.31924059551022	224	13	~	~	SYM
coo.31924059551022	224	14	t	t	PROPN
coo.31924059551022	224	15	+	+	CCONJ
coo.31924059551022	224	16	·	·	PUNCT
coo.31924059551022	224	17	whence	whence	ADV
coo.31924059551022	224	18	:	:	PUNCT
coo.31924059551022	224	19	v(v	v(v	NOUN
coo.31924059551022	224	20	—	—	PUNCT
coo.31924059551022	224	21	1	1	X
coo.31924059551022	224	22	)	)	PUNCT
coo.31924059551022	224	23	=	=	PUNCT
coo.31924059551022	224	24	n	n	X
coo.31924059551022	224	25	(	(	PUNCT
coo.31924059551022	224	26	m	m	PROPN
coo.31924059551022	224	27	+	+	PROPN
coo.31924059551022	224	28	1	1	NUM
coo.31924059551022	224	29	)	)	PUNCT
coo.31924059551022	224	30	or	or	CCONJ
coo.31924059551022	224	31	v	v	NOUN
coo.31924059551022	224	32	—	—	PUNCT
coo.31924059551022	224	33	—	—	PUNCT
coo.31924059551022	224	34	w.	w.	NOUN
coo.31924059551022	224	35	this	this	DET
coo.31924059551022	224	36	value	value	NOUN
coo.31924059551022	224	37	gives	give	VERB
coo.31924059551022	224	38	since	since	SCONJ
coo.31924059551022	224	39	the	the	DET
coo.31924059551022	224	40	uneven	uneven	ADJ
coo.31924059551022	224	41	powers	power	NOUN
coo.31924059551022	224	42	fall	fall	VERB
coo.31924059551022	224	43	out	out	ADP
coo.31924059551022	224	44	[	[	PUNCT
coo.31924059551022	224	45	25]	25]	NUM
coo.31924059551022	224	46	.........	.........	NUM
coo.31924059551022	225	1	y	y	X
coo.31924059551022	225	2	~7	~7	NUM
coo.31924059551022	225	3	+	+	PUNCT
coo.31924059551022	225	4	^	^	X
coo.31924059551022	226	1	+	+	PUNCT
coo.31924059551022	226	2	+	+	CCONJ
coo.31924059551022	226	3	'	'	PUNCT
coo.31924059551022	226	4	'	'	PUNCT
coo.31924059551022	226	5	'	'	PUNCT
coo.31924059551022	227	1	+	+	CCONJ
coo.31924059551022	227	2	7^i	7^i	NUM
coo.31924059551022	227	3	+	+	CCONJ
coo.31924059551022	227	4	'	'	PUNCT
coo.31924059551022	227	5	'	'	PUNCT
coo.31924059551022	227	6	'	'	PUNCT
coo.31924059551022	227	7	from	from	ADP
coo.31924059551022	227	8	which	which	PRON
coo.31924059551022	227	9	we	we	PRON
coo.31924059551022	227	10	again	again	ADV
coo.31924059551022	227	11	derive	derive	VERB
coo.31924059551022	227	12	y	y	PROPN
coo.31924059551022	227	13	=	=	SYM
coo.31924059551022	227	14	n(n	n(n	PROPN
coo.31924059551022	227	15	+	+	CCONJ
coo.31924059551022	227	16	1	1	NUM
coo.31924059551022	227	17	)	)	PUNCT
coo.31924059551022	227	18	+	+	NUM
coo.31924059551022	227	19	(	(	PUNCT
coo.31924059551022	227	20	«	«	SYM
coo.31924059551022	227	21	2	2	X
coo.31924059551022	227	22	)	)	PUNCT
coo.31924059551022	227	23	(	(	PUNCT
coo.31924059551022	227	24	«	«	X
coo.31924059551022	227	25	1	1	X
coo.31924059551022	227	26	)	)	PUNCT
coo.31924059551022	227	27	^	^	X
coo.31924059551022	228	1	+	+	CCONJ
coo.31924059551022	228	2	(	(	PUNCT
coo.31924059551022	228	3	»	»	PUNCT
coo.31924059551022	228	4	4	4	X
coo.31924059551022	228	5	)	)	PUNCT
coo.31924059551022	228	6	(	(	PUNCT
coo.31924059551022	228	7	*	*	PROPN
coo.31924059551022	228	8	3)-j^	3)-j^	NUM
coo.31924059551022	228	9	+	+	PUNCT
coo.31924059551022	228	10	(	(	PUNCT
coo.31924059551022	228	11	n	n	X
coo.31924059551022	228	12	—	—	PUNCT
coo.31924059551022	228	13	6	6	X
coo.31924059551022	228	14	)	)	PUNCT
coo.31924059551022	228	15	(	(	PUNCT
coo.31924059551022	228	16	»	»	PROPN
coo.31924059551022	228	17	5	5	X
coo.31924059551022	228	18	)	)	PUNCT
coo.31924059551022	228	19	-1	-1	PROPN
coo.31924059551022	228	20	-	-	PUNCT
coo.31924059551022	228	21	--h	--h	PROPN
coo.31924059551022	228	22	(	(	PUNCT
coo.31924059551022	228	23	»	»	PUNCT
coo.31924059551022	228	24	2	2	NUM
coo.31924059551022	228	25	*	*	PUNCT
coo.31924059551022	228	26	)	)	PUNCT
coo.31924059551022	228	27	(	(	PUNCT
coo.31924059551022	228	28	»	»	X
coo.31924059551022	228	29	2	2	NUM
coo.31924059551022	228	30	i	i	PRON
coo.31924059551022	228	31	+	+	NUM
coo.31924059551022	228	32	1	1	NUM
coo.31924059551022	228	33	)	)	PUNCT
coo.31924059551022	228	34	γ	γ	PROPN
coo.31924059551022	228	35	1	1	NUM
coo.31924059551022	228	36	7ï9	7ï9	NUM
coo.31924059551022	228	37	h.	h.	NOUN
coo.31924059551022	229	1	η	η	NOUN
coo.31924059551022	229	2	=	=	NOUN
coo.31924059551022	229	3	fc	fc	X
coo.31924059551022	229	4	+	+	NOUN
coo.31924059551022	229	5	^	^	X
coo.31924059551022	230	1	+	+	PUNCT
coo.31924059551022	230	2	^	^	PUNCT
coo.31924059551022	231	1	+	+	CCONJ
coo.31924059551022	231	2	'	'	PUNCT
coo.31924059551022	231	3	“	"	PUNCT
coo.31924059551022	231	4	+	+	NUM
coo.31924059551022	231	5	^	^	X
coo.31924059551022	232	1	+	+	PUNCT
coo.31924059551022	233	1	[	[	X
coo.31924059551022	233	2	i	i	PRON
coo.31924059551022	233	3	(	(	PUNCT
coo.31924059551022	233	4	n	n	X
coo.31924059551022	233	5	+	+	CCONJ
coo.31924059551022	233	6	ij	ij	INTJ
coo.31924059551022	233	7	(	(	PUNCT
coo.31924059551022	233	8	^ϊ	^ϊ	PROPN
coo.31924059551022	233	9	+	+	CCONJ
coo.31924059551022	233	10	c7	c7	PROPN
coo.31924059551022	233	11	+	+	CCONJ
coo.31924059551022	233	12	c	c	X
coo.31924059551022	233	13	-	-	PUNCT
coo.31924059551022	233	14	i4(4	i4(4	PROPN
coo.31924059551022	233	15	+	+	CCONJ
coo.31924059551022	233	16	·	·	PUNCT
coo.31924059551022	233	17	·	·	PUNCT
coo.31924059551022	233	18	·	·	PUNCT
coo.31924059551022	233	19	)	)	PUNCT
coo.31924059551022	233	20	+	+	CCONJ
coo.31924059551022	233	21	-	-	PUNCT
coo.31924059551022	233	22	®	®	PROPN
coo.31924059551022	233	23	j	j	PROPN
coo.31924059551022	233	24	,	,	PUNCT
coo.31924059551022	233	25	s	s	PART
coo.31924059551022	233	26	1	1	NUM
coo.31924059551022	233	27	h	h	PROPN
coo.31924059551022	233	28	-	-	PUNCT
coo.31924059551022	233	29	t	t	PROPN
coo.31924059551022	233	30	,	,	PUNCT
coo.31924059551022	233	31	h.n(n-\1	h.n(n-\1	PROPN
coo.31924059551022	233	32	)	)	PUNCT
coo.31924059551022	234	1	=	=	PROPN
coo.31924059551022	234	2	n	n	PROPN
coo.31924059551022	234	3	(	(	PUNCT
coo.31924059551022	234	4	n	n	X
coo.31924059551022	234	5	+	+	ADP
coo.31924059551022	234	6	1	1	X
coo.31924059551022	234	7	)	)	PUNCT
coo.31924059551022	234	8	—	—	PUNCT
coo.31924059551022	234	9	^5	^5	PROPN
coo.31924059551022	234	10	+	+	CCONJ
coo.31924059551022	234	11	(	(	PUNCT
coo.31924059551022	234	12	«	«	PUNCT
coo.31924059551022	234	13	+	+	CCONJ
coo.31924059551022	234	14	1	1	X
coo.31924059551022	234	15	)	)	PUNCT
coo.31924059551022	234	16	n	n	CCONJ
coo.31924059551022	234	17	-\--μ	-\--μ	NOUN
coo.31924059551022	234	18	λ-17γ	λ-17γ	PUNCT
coo.31924059551022	235	1	j.	j.	PROPN
coo.31924059551022	235	2	-\---v	-\---v	PROPN
coo.31924059551022	235	3	1	1	NUM
coo.31924059551022	235	4	j	j	X
coo.31924059551022	235	5	un	un	PROPN
coo.31924059551022	235	6	+2	+2	PROPN
coo.31924059551022	235	7	'	'	PART
coo.31924059551022	235	8	vn	vn	PROPN
coo.31924059551022	235	9	k	k	PROPN
coo.31924059551022	235	10	'	'	NUM
coo.31924059551022	235	11	1	1	NUM
coo.31924059551022	235	12	'	'	PUNCT
coo.31924059551022	235	13	'	'	PUNCT
coo.31924059551022	235	14	«	«	PUNCT
coo.31924059551022	235	15	-2,4	-2,4	NOUN
coo.31924059551022	235	16	-	-	PUNCT
coo.31924059551022	235	17	2	2	NUM
coo.31924059551022	235	18	'	'	NUM
coo.31924059551022	235	19	7	7	NUM
coo.31924059551022	235	20	^	^	NUM
coo.31924059551022	235	21	9	9	NUM
coo.31924059551022	235	22	a	a	DET
coo.31924059551022	235	23	1	1	NUM
coo.31924059551022	235	24	ι	ι	NOUN
coo.31924059551022	235	25	b	b	NOUN
coo.31924059551022	235	26	hχ	hχ	NOUN
coo.31924059551022	235	27	j5	j5	PROPN
coo.31924059551022	235	28	h2	h2	PROPN
coo.31924059551022	235	29	bh	bh	PROPN
coo.31924059551022	235	30	,	,	PUNCT
coo.31924059551022	235	31	4	4	NUM
coo.31924059551022	235	32	-	-	SYM
coo.31924059551022	235	33	5	5	NUM
coo.31924059551022	235	34	-	-	PUNCT
coo.31924059551022	235	35	j-----l	j-----l	NOUN
coo.31924059551022	235	36	_	_	PUNCT
coo.31924059551022	235	37	|---l	|---l	PUNCT
coo.31924059551022	236	1	j	j	X
coo.31924059551022	236	2	--	--	PUNCT
coo.31924059551022	236	3	j----_.l	j----_.l	PROPN
coo.31924059551022	236	4	·	·	PUNCT
coo.31924059551022	236	5	.	.	PUNCT
coo.31924059551022	237	1	-l	-l	PRON
coo.31924059551022	237	2	1	1	NUM
coo.31924059551022	237	3	n	n	CCONJ
coo.31924059551022	237	4	'	'	SYM
coo.31924059551022	237	5	nn	nn	X
coo.31924059551022	237	6	—	—	PUNCT
coo.31924059551022	237	7	2	2	NUM
coo.31924059551022	237	8	'	'	PUNCT
coo.31924059551022	237	9	..	..	PUNCT
coo.31924059551022	237	10	n	n	CCONJ
coo.31924059551022	237	11	—	—	PUNCT
coo.31924059551022	237	12	4	4	NUM
coo.31924059551022	237	13	'	'	PUNCT
coo.31924059551022	237	14	'	'	PUNCT
coo.31924059551022	237	15	λ	λ	PROPN
coo.31924059551022	237	16	,	,	PUNCT
coo.31924059551022	237	17	η	η	PROPN
coo.31924059551022	237	18	—	—	PUNCT
coo.31924059551022	237	19	2i	2i	PROPN
coo.31924059551022	237	20	*	*	PUNCT
coo.31924059551022	237	21	u	u	INTJ
coo.31924059551022	237	22	u	u	INTJ
coo.31924059551022	237	23	*	*	PUNCT
coo.31924059551022	238	1	+	+	PUNCT
coo.31924059551022	238	2	»	»	X
coo.31924059551022	238	3	(	(	PUNCT
coo.31924059551022	238	4	»	»	NOUN
coo.31924059551022	238	5	+	+	PROPN
coo.31924059551022	238	6	i)c1-	i)c1-	X
coo.31924059551022	238	7	¿	¿	PROPN
coo.31924059551022	238	8	*	*	PUNCT
coo.31924059551022	239	1	+	+	PUNCT
coo.31924059551022	239	2	»	»	PUNCT
coo.31924059551022	239	3	(	(	PUNCT
coo.31924059551022	239	4	»	»	PUNCT
coo.31924059551022	239	5	+	+	PROPN
coo.31924059551022	239	6	i)<iai-¿ih----+	i)<iai-¿ih----+	PROPN
coo.31924059551022	239	7	w(n	w(n	PROPN
coo.31924059551022	239	8	+	+	CCONJ
coo.31924059551022	239	9	1	1	X
coo.31924059551022	239	10	)	)	PUNCT
coo.31924059551022	239	11	cjii	cjii	PROPN
coo.31924059551022	239	12	-^n—+	-^n—+	PROPN
coo.31924059551022	239	13	·	·	PUNCT
coo.31924059551022	239	14	·	·	PUNCT
coo.31924059551022	239	15	·	·	PUNCT
coo.31924059551022	239	16	+	+	PUNCT
coo.31924059551022	239	17	w	w	X
coo.31924059551022	239	18	(	(	PUNCT
coo.31924059551022	239	19	n	n	X
coo.31924059551022	239	20	+	+	CCONJ
coo.31924059551022	239	21	1	1	X
coo.31924059551022	239	22	)	)	PUNCT
coo.31924059551022	239	23	c2	c2	PROPN
coo.31924059551022	240	1	+	+	CCONJ
coo.31924059551022	240	2	*	*	PUNCT
coo.31924059551022	240	3	*	*	PUNCT
coo.31924059551022	240	4	·	·	PUNCT
coo.31924059551022	240	5	equating	equate	VERB
coo.31924059551022	240	6	the	the	DET
coo.31924059551022	240	7	coefficients	coefficient	NOUN
coo.31924059551022	240	8	of	of	ADP
coo.31924059551022	240	9	like	like	ADP
coo.31924059551022	240	10	powers	power	NOUN
coo.31924059551022	240	11	of	of	ADP
coo.31924059551022	240	12	u	u	PROPN
coo.31924059551022	240	13	in	in	ADP
coo.31924059551022	240	14	this	this	DET
coo.31924059551022	240	15	identity	identity	NOUN
coo.31924059551022	240	16	one	one	NOUN
coo.31924059551022	240	17	finds	find	VERB
coo.31924059551022	240	18	7	7	NUM
coo.31924059551022	240	19	i	i	PRON
coo.31924059551022	240	20	{	{	PUNCT
coo.31924059551022	240	21	n	n	NOUN
coo.31924059551022	240	22	—	—	PUNCT
coo.31924059551022	240	23	2	2	X
coo.31924059551022	240	24	)	)	PUNCT
coo.31924059551022	240	25	(	(	PUNCT
coo.31924059551022	240	26	η	η	PROPN
coo.31924059551022	240	27	—	—	PUNCT
coo.31924059551022	240	28	1	1	X
coo.31924059551022	240	29	)	)	PUNCT
coo.31924059551022	240	30	=	=	PUNCT
coo.31924059551022	241	1	n	n	PROPN
coo.31924059551022	241	2	(	(	PUNCT
coo.31924059551022	241	3	n	n	X
coo.31924059551022	241	4	+	+	CCONJ
coo.31924059551022	241	5	1	1	NUM
coo.31924059551022	241	6	)	)	PUNCT
coo.31924059551022	241	7	\	\	PROPN
coo.31924059551022	242	1	+	+	CCONJ
coo.31924059551022	242	2	b	b	X
coo.31924059551022	242	3	u	u	NOUN
coo.31924059551022	243	1	-77777	-77777	X
coo.31924059551022	244	1	i	i	PRON
coo.31924059551022	244	2	(	(	PUNCT
coo.31924059551022	244	3	n	n	X
coo.31924059551022	244	4	—	—	PUNCT
coo.31924059551022	244	5	4	4	NUM
coo.31924059551022	244	6	:)	:)	PUNCT
coo.31924059551022	244	7	(	(	PUNCT
coo.31924059551022	244	8	n	n	X
coo.31924059551022	244	9	—	—	PUNCT
coo.31924059551022	244	10	3	3	X
coo.31924059551022	244	11	)	)	PUNCT
coo.31924059551022	244	12	h2	h2	PROPN
coo.31924059551022	244	13	=	=	SYM
coo.31924059551022	244	14	n	n	NOUN
coo.31924059551022	244	15	(	(	PUNCT
coo.31924059551022	244	16	n	n	X
coo.31924059551022	244	17	+	+	CCONJ
coo.31924059551022	244	18	1	1	X
coo.31924059551022	244	19	)	)	PUNCT
coo.31924059551022	244	20	uh	uh	INTJ
coo.31924059551022	244	21	+	+	CCONJ
coo.31924059551022	244	22	cil	cil	NOUN
coo.31924059551022	245	1	+	+	CCONJ
coo.31924059551022	245	2	k	k	PROPN
coo.31924059551022	245	3	b	b	X
coo.31924059551022	245	4	7771	7771	NUM
coo.31924059551022	246	1	i	i	PRON
coo.31924059551022	246	2	(	(	PUNCT
coo.31924059551022	246	3	n	n	X
coo.31924059551022	246	4	—	—	PUNCT
coo.31924059551022	246	5	6	6	X
coo.31924059551022	246	6	)	)	PUNCT
coo.31924059551022	246	7	(	(	PUNCT
coo.31924059551022	246	8	n	n	NOUN
coo.31924059551022	246	9	—	—	PUNCT
coo.31924059551022	246	10	5	5	X
coo.31924059551022	246	11	)	)	PUNCT
coo.31924059551022	246	12	\	\	PROPN
coo.31924059551022	246	13	=	=	X
coo.31924059551022	246	14	n	n	PROPN
coo.31924059551022	246	15	(	(	PUNCT
coo.31924059551022	246	16	n	n	X
coo.31924059551022	246	17	+	+	ADP
coo.31924059551022	246	18	1	1	X
coo.31924059551022	246	19	)	)	PUNCT
coo.31924059551022	246	20	(	(	PUNCT
coo.31924059551022	246	21	h3	h3	PROPN
coo.31924059551022	246	22	-fc	-fc	SPACE
coo.31924059551022	246	23	-	-	PUNCT
coo.31924059551022	246	24	ji^	ji^	PROPN
coo.31924059551022	246	25	+	+	CCONJ
coo.31924059551022	246	26	c2	c2	PROPN
coo.31924059551022	246	27	)	)	PUNCT
coo.31924059551022	246	28	+	+	CCONJ
coo.31924059551022	246	29	h2b	h2b	X
coo.31924059551022	247	1	u	u	PROPN
coo.31924059551022	247	2	hermite	hermite	SPACE
coo.31924059551022	247	3	’s	’s	PART
coo.31924059551022	247	4	integral	integral	ADJ
coo.31924059551022	247	5	as	as	ADP
coo.31924059551022	247	6	a	a	DET
coo.31924059551022	247	7	sum	sum	NOUN
coo.31924059551022	247	8	.	.	PUNCT
coo.31924059551022	248	1	23	23	NUM
coo.31924059551022	248	2	7=6	7=6	NUM
coo.31924059551022	248	3	i	i	PRON
coo.31924059551022	248	4	(	(	PUNCT
coo.31924059551022	248	5	w	w	PROPN
coo.31924059551022	248	6	—	—	PUNCT
coo.31924059551022	248	7	8)	8)	NUM
coo.31924059551022	248	8	(	(	PUNCT
coo.31924059551022	248	9	n	n	NOUN
coo.31924059551022	248	10	—	—	PUNCT
coo.31924059551022	248	11	v]h	v]h	X
coo.31924059551022	248	12	=	=	X
coo.31924059551022	248	13	n	n	NOUN
coo.31924059551022	248	14	(	(	PUNCT
coo.31924059551022	248	15	»	»	PUNCT
coo.31924059551022	248	16	+	+	NUM
coo.31924059551022	248	17	1	1	X
coo.31924059551022	248	18	)	)	PUNCT
coo.31924059551022	248	19	04	04	NUM
coo.31924059551022	248	20	+	+	NUM
coo.31924059551022	248	21	ca	can	AUX
coo.31924059551022	248	22	+	+	NOUN
coo.31924059551022	248	23	<	<	X
coo.31924059551022	248	24	a	a	PRON
coo.31924059551022	248	25	+	+	PROPN
coo.31924059551022	248	26	a	a	PRON
coo.31924059551022	248	27	+	+	PUNCT
coo.31924059551022	248	28	hb	hb	X
coo.31924059551022	248	29	n	n	ADP
coo.31924059551022	248	30	2í-4	2í-4	PROPN
coo.31924059551022	248	31	-	-	SYM
coo.31924059551022	248	32	2	2	NUM
coo.31924059551022	248	33	l(w	l(w	NOUN
coo.31924059551022	248	34	—	—	PUNCT
coo.31924059551022	248	35	2*)(n	2*)(n	NUM
coo.31924059551022	248	36	—	—	PUNCT
coo.31924059551022	248	37	21	21	NUM
coo.31924059551022	248	38	)	)	PUNCT
coo.31924059551022	248	39	/«,==	/«,==	X
coo.31924059551022	249	1	w	w	PROPN
coo.31924059551022	249	2	(	(	PUNCT
coo.31924059551022	249	3	«	«	PUNCT
coo.31924059551022	249	4	-f-1	-f-1	PUNCT
coo.31924059551022	249	5	)	)	PUNCT
coo.31924059551022	249	6	a	a	PRON
coo.31924059551022	249	7	+	+	NOUN
coo.31924059551022	249	8	c1	c1	NOUN
coo.31924059551022	249	9	/	/	SYM
coo.31924059551022	249	10	i,_2	i,_2	ADV
coo.31924059551022	249	11	+1'2/*;—s	+1'2/*;—s	ADV
coo.31924059551022	249	12	-f	-f	SYM
coo.31924059551022	249	13	*	*	NOUN
coo.31924059551022	249	14	·	·	PUNCT
coo.31924059551022	249	15	·	·	PUNCT
coo.31924059551022	249	16	·	·	PUNCT
coo.31924059551022	249	17	u	u	PROPN
coo.31924059551022	249	18	1	1	NUM
coo.31924059551022	249	19	+	+	NUM
coo.31924059551022	249	20	ci	ci	VERB
coo.31924059551022	249	21	—	—	PUNCT
coo.31924059551022	249	22	i	i	NOUN
coo.31924059551022	249	23	]	]	X
coo.31924059551022	249	24	-fhi	-fhi	X
coo.31924059551022	249	25	—	—	PUNCT
coo.31924059551022	249	26	i	i	PRON
coo.31924059551022	249	27	jb	jb	PROPN
coo.31924059551022	249	28	.	.	PUNCT
coo.31924059551022	250	1	whence	whence	ADP
coo.31924059551022	250	2	we	we	PRON
coo.31924059551022	250	3	obtain	obtain	VERB
coo.31924059551022	250	4	all	all	DET
coo.31924059551022	250	5	the	the	DET
coo.31924059551022	250	6	coefficients	coefficient	NOUN
coo.31924059551022	250	7	in	in	ADP
coo.31924059551022	250	8	the	the	DET
coo.31924059551022	250	9	development	development	NOUN
coo.31924059551022	250	10	for	for	ADP
coo.31924059551022	250	11	y	y	PROPN
coo.31924059551022	250	12	by	by	ADP
coo.31924059551022	250	13	means	mean	NOUN
coo.31924059551022	250	14	of	of	ADP
coo.31924059551022	250	15	the	the	DET
coo.31924059551022	250	16	recurring	recur	VERB
coo.31924059551022	250	17	formula	formula	NOUN
coo.31924059551022	250	18	.	.	PUNCT
coo.31924059551022	251	1	[	[	X
coo.31924059551022	251	2	26	26	NUM
coo.31924059551022	251	3	]	]	PUNCT
coo.31924059551022	251	4	2	2	NUM
coo.31924059551022	251	5	i	i	PRON
coo.31924059551022	251	6	(	(	PUNCT
coo.31924059551022	251	7	2	2	NUM
coo.31924059551022	251	8	i	i	PRON
coo.31924059551022	251	9	—	—	PUNCT
coo.31924059551022	251	10	2îi	2îi	ADJ
coo.31924059551022	251	11	—	—	PUNCT
coo.31924059551022	251	12	1	1	X
coo.31924059551022	251	13	)	)	PUNCT
coo.31924059551022	251	14	hi	hi	INTJ
coo.31924059551022	251	15	=	=	PROPN
coo.31924059551022	251	16	u	u	PROPN
coo.31924059551022	251	17	(	(	PUNCT
coo.31924059551022	251	18	u	u	PROPN
coo.31924059551022	251	19	-j1	-j1	PROPN
coo.31924059551022	251	20	)	)	PUNCT
coo.31924059551022	251	21	\jhh¿—2	\jhh¿—2	PROPN
coo.31924059551022	251	22	“	"	PUNCT
coo.31924059551022	251	23	ή	ή	X
coo.31924059551022	251	24	c2h¿—3	c2h¿—3	NOUN
coo.31924059551022	251	25	-j	-j	PUNCT
coo.31924059551022	251	26	·	·	PUNCT
coo.31924059551022	251	27	·	·	PUNCT
coo.31924059551022	251	28	·	·	PUNCT
coo.31924059551022	251	29	+	+	CCONJ
coo.31924059551022	251	30	ci—^hi	ci—^hi	PROPN
coo.31924059551022	251	31	-fc¿—1	-fc¿—1	PUNCT
coo.31924059551022	251	32	]	]	PUNCT
coo.31924059551022	251	33	-f	-f	PUNCT
coo.31924059551022	251	34	·	·	PUNCT
coo.31924059551022	251	35	1	1	NUM
coo.31924059551022	251	36	jb	jb	PROPN
coo.31924059551022	251	37	.	.	PUNCT
coo.31924059551022	252	1	since	since	SCONJ
coo.31924059551022	252	2	then	then	ADV
coo.31924059551022	252	3	h	h	PROPN
coo.31924059551022	252	4	¿	¿	NUM
coo.31924059551022	252	5	is	be	AUX
coo.31924059551022	252	6	determined	determine	VERB
coo.31924059551022	252	7	we	we	PRON
coo.31924059551022	252	8	have	have	VERB
coo.31924059551022	252	9	when	when	SCONJ
coo.31924059551022	252	10	n	n	ADP
coo.31924059551022	252	11	is	be	AUX
coo.31924059551022	252	12	even	even	ADV
coo.31924059551022	252	13	and	and	CCONJ
coo.31924059551022	252	14	equal	equal	ADJ
coo.31924059551022	252	15	to	to	ADP
coo.31924059551022	252	16	2v	2v	SYM
coo.31924059551022	252	17	1	1	NUM
coo.31924059551022	252	18	h	h	PROPN
coo.31924059551022	252	19	-	-	PUNCT
coo.31924059551022	252	20	t	t	NOUN
coo.31924059551022	252	21	ji	ji	PROPN
coo.31924059551022	252	22	_	_	PUNCT
coo.31924059551022	252	23	_	_	PUNCT
coo.31924059551022	253	1	y	y	PROPN
coo.31924059551022	253	2	=	=	X
coo.31924059551022	253	3	-y-1	-y-1	INTJ
coo.31924059551022	253	4	-	-	NOUN
coo.31924059551022	254	1	----i7	----i7	X
coo.31924059551022	254	2	=	=	PRON
coo.31924059551022	254	3	i	i	NOUN
coo.31924059551022	254	4	+	+	NUM
coo.31924059551022	254	5	·	·	PUNCT
coo.31924059551022	254	6	'	'	PUNCT
coo.31924059551022	254	7	·	·	PUNCT
coo.31924059551022	254	8	h	h	PROPN
coo.31924059551022	254	9	—	—	PUNCT
coo.31924059551022	254	10	i~	i~	PROPN
coo.31924059551022	254	11	+	+	PROPN
coo.31924059551022	254	12	u	u	PROPN
coo.31924059551022	254	13	u	u	PROPN
coo.31924059551022	254	14	u	u	PROPN
coo.31924059551022	254	15	and	and	CCONJ
coo.31924059551022	254	16	if	if	SCONJ
coo.31924059551022	254	17	n	n	CCONJ
coo.31924059551022	254	18	be	be	AUX
coo.31924059551022	254	19	odd	odd	ADJ
coo.31924059551022	254	20	and	and	CCONJ
coo.31924059551022	254	21	equal	equal	ADJ
coo.31924059551022	254	22	to	to	ADP
coo.31924059551022	254	23	2v	2v	PROPN
coo.31924059551022	254	24	—	—	PUNCT
coo.31924059551022	254	25	1	1	NUM
coo.31924059551022	254	26	1	1	NUM
coo.31924059551022	254	27	h\	h\	X
coo.31924059551022	254	28	/l	/l	SYM
coo.31924059551022	255	1	1	1	NUM
coo.31924059551022	255	2	y	y	NOUN
coo.31924059551022	255	3	—	—	PUNCT
coo.31924059551022	255	4	~	~	PUNCT
coo.31924059551022	255	5	27=1	27=1	NUM
coo.31924059551022	255	6	η	η	NOUN
coo.31924059551022	255	7	"	"	PUNCT
coo.31924059551022	255	8	·	·	PUNCT
coo.31924059551022	255	9	2	2	NUM
coo.31924059551022	255	10	r—2	r—2	PROPN
coo.31924059551022	255	11	ά	ά	PROPN
coo.31924059551022	255	12	'	'	PART
coo.31924059551022	255	13	a------7	a------7	ADV
coo.31924059551022	255	14	-	-	PUNCT
coo.31924059551022	255	15	---η	---η	NOUN
coo.31924059551022	255	16	u	u	PROPN
coo.31924059551022	255	17	u	u	PROPN
coo.31924059551022	255	18	u	u	PROPN
coo.31924059551022	255	19	where	where	SCONJ
coo.31924059551022	255	20	hi	hi	PROPN
coo.31924059551022	255	21	is	be	AUX
coo.31924059551022	255	22	given	give	VERB
coo.31924059551022	255	23	by	by	ADP
coo.31924059551022	255	24	(	(	PUNCT
coo.31924059551022	255	25	26	26	NUM
coo.31924059551022	255	26	)	)	PUNCT
coo.31924059551022	255	27	.	.	PUNCT
coo.31924059551022	256	1	development	development	NOUN
coo.31924059551022	256	2	of	of	ADP
coo.31924059551022	256	3	the	the	DET
coo.31924059551022	256	4	kliment	kliment	PROPN
coo.31924059551022	256	5	f(u	f(u	PROPN
coo.31924059551022	256	6	)	)	PUNCT
coo.31924059551022	256	7	.	.	PUNCT
coo.31924059551022	257	1	having	have	VERB
coo.31924059551022	257	2	now	now	ADV
coo.31924059551022	257	3	a	a	DET
coo.31924059551022	257	4	development	development	NOUN
coo.31924059551022	257	5	of	of	ADP
coo.31924059551022	257	6	y	y	PROPN
coo.31924059551022	257	7	we	we	PRON
coo.31924059551022	257	8	can	can	AUX
coo.31924059551022	257	9	,	,	PUNCT
coo.31924059551022	257	10	if	if	SCONJ
coo.31924059551022	257	11	we	we	PRON
coo.31924059551022	257	12	develop	develop	VERB
coo.31924059551022	257	13	f(u	f(u	NOUN
coo.31924059551022	257	14	)	)	PUNCT
coo.31924059551022	257	15	and	and	CCONJ
coo.31924059551022	257	16	substitute	substitute	VERB
coo.31924059551022	257	17	in	in	ADP
coo.31924059551022	257	18	the	the	DET
coo.31924059551022	257	19	development	development	NOUN
coo.31924059551022	257	20	of	of	ADP
coo.31924059551022	257	21	f(u	f(u	NOUN
coo.31924059551022	257	22	)	)	PUNCT
coo.31924059551022	257	23	,	,	PUNCT
coo.31924059551022	257	24	find	find	VERB
coo.31924059551022	257	25	by	by	ADP
coo.31924059551022	257	26	comparison	comparison	NOUN
coo.31924059551022	257	27	the	the	DET
coo.31924059551022	257	28	conditions	condition	NOUN
coo.31924059551022	257	29	necessary	necessary	ADJ
coo.31924059551022	257	30	that	that	SCONJ
coo.31924059551022	257	31	y	y	PROPN
coo.31924059551022	257	32	=	=	PROPN
coo.31924059551022	257	33	fx	fx	PROPN
coo.31924059551022	257	34	(	(	PUNCT
coo.31924059551022	257	35	u	u	PROPN
coo.31924059551022	257	36	)	)	PUNCT
coo.31924059551022	257	37	be	be	AUX
coo.31924059551022	257	38	a	a	DET
coo.31924059551022	257	39	solution	solution	NOUN
coo.31924059551022	257	40	.	.	PUNCT
coo.31924059551022	258	1	we	we	PRON
coo.31924059551022	258	2	have	have	VERB
coo.31924059551022	258	3	then	then	ADV
coo.31924059551022	258	4	to	to	PART
coo.31924059551022	258	5	determine	determine	VERB
coo.31924059551022	258	6	the	the	DET
coo.31924059551022	258	7	development	development	NOUN
coo.31924059551022	258	8	of	of	ADP
coo.31924059551022	258	9	/	/	SYM
coo.31924059551022	258	10	·	·	PUNCT
coo.31924059551022	258	11	(	(	PUNCT
coo.31924059551022	258	12	„	„	PUNCT
coo.31924059551022	258	13	)	)	PUNCT
coo.31924059551022	258	14	_	_	X
coo.31924059551022	258	15	£	£	SYM
coo.31924059551022	258	16	öl+^ei	öl+^ei	SPACE
coo.31924059551022	258	17	,	,	PUNCT
coo.31924059551022	258	18	1	1	NUM
coo.31924059551022	258	19	v	v	NOUN
coo.31924059551022	258	20	j	j	PROPN
coo.31924059551022	258	21	g(u)g(v	g(u)g(v	PROPN
coo.31924059551022	258	22	)	)	PUNCT
coo.31924059551022	259	1	=	=	PROPN
coo.31924059551022	260	1	u	u	PROPN
coo.31924059551022	260	2	+	+	CCONJ
coo.31924059551022	260	3	since	since	SCONJ
coo.31924059551022	260	4	[	[	X
coo.31924059551022	260	5	nf{uj\u^	nf{uj\u^	NOUN
coo.31924059551022	260	6	0	0	X
coo.31924059551022	260	7	=	=	SYM
coo.31924059551022	260	8	1	1	NUM
coo.31924059551022	260	9	to	to	ADP
coo.31924059551022	260	10	this	this	DET
coo.31924059551022	260	11	end	end	NOUN
coo.31924059551022	260	12	we	we	PRON
coo.31924059551022	260	13	develop	develop	VERB
coo.31924059551022	260	14	first	first	ADV
coo.31924059551022	260	15	the	the	DET
coo.31924059551022	260	16	function	function	NOUN
coo.31924059551022	260	17	[	[	PUNCT
coo.31924059551022	260	18	27]	27]	NUM
coo.31924059551022	260	19	.............	.............	SYM
coo.31924059551022	260	20	9	9	NUM
coo.31924059551022	260	21	>	>	X
coo.31924059551022	260	22	w	w	X
coo.31924059551022	260	23	=	=	X
coo.31924059551022	260	24	/‘(«)e<2+e	/‘(«)e<2+e	X
coo.31924059551022	260	25	'	'	PUNCT
coo.31924059551022	260	26	)	)	PUNCT
coo.31924059551022	260	27	“	"	PUNCT
coo.31924059551022	260	28	=	=	PROPN
coo.31924059551022	260	29	e	e	X
coo.31924059551022	260	30	—	—	PUNCT
coo.31924059551022	260	31	t	t	PROPN
coo.31924059551022	260	32	'	'	PUNCT
coo.31924059551022	260	33	we	we	PRON
coo.31924059551022	260	34	have	have	VERB
coo.31924059551022	260	35	:	:	PUNCT
coo.31924059551022	260	36	d£u	d£u	PROPN
coo.31924059551022	260	37	d	d	PROPN
coo.31924059551022	260	38	qu	qu	PROPN
coo.31924059551022	260	39	1	1	NUM
coo.31924059551022	260	40	,	,	PUNCT
coo.31924059551022	260	41	„	„	PUNCT
coo.31924059551022	260	42	.	.	PUNCT
coo.31924059551022	260	43	.	.	PUNCT
coo.31924059551022	260	44	.	.	PUNCT
coo.31924059551022	261	1	pu	pu	PROPN
coo.31924059551022	261	2	—	—	PUNCT
coo.31924059551022	261	3	du	du	PROPN
coo.31924059551022	261	4	~	~	PROPN
coo.31924059551022	261	5	du	du	PROPN
coo.31924059551022	261	6	'	'	PUNCT
coo.31924059551022	261	7	ou	ou	X
coo.31924059551022	261	8	u	u	PROPN
coo.31924059551022	261	9	¿	¿	PROPN
coo.31924059551022	261	10	+	+	PUNCT
coo.31924059551022	261	11	c1u	c1u	X
coo.31924059551022	261	12	+	+	PUNCT
coo.31924059551022	261	13	c2u	c2u	VERB
coo.31924059551022	262	1	+	+	PUNCT
coo.31924059551022	262	2	d	d	X
coo.31924059551022	262	3	u	u	PROPN
coo.31924059551022	262	4	qu	qu	PROPN
coo.31924059551022	262	5	u	u	PROPN
coo.31924059551022	262	6	¿	¿	PROPN
coo.31924059551022	262	7	whence	whence	PROPN
coo.31924059551022	262	8	gu	gu	PROPN
coo.31924059551022	262	9	u	u	PROPN
coo.31924059551022	262	10	3	3	NUM
coo.31924059551022	262	11	ctu	ctu	PROPN
coo.31924059551022	262	12	°	°	PROPN
coo.31924059551022	262	13	—	—	PUNCT
coo.31924059551022	262	14	jc2u	jc2u	NUM
coo.31924059551022	262	15	°	°	X
coo.31924059551022	262	16	—	—	PUNCT
coo.31924059551022	262	17	-czu	-czu	NOUN
coo.31924059551022	262	18	7	7	NUM
coo.31924059551022	263	1	24	24	NUM
coo.31924059551022	263	2	part	part	NOUN
coo.31924059551022	263	3	il	il	PROPN
coo.31924059551022	263	4	by	by	ADP
coo.31924059551022	263	5	taylor	taylor	PROPN
coo.31924059551022	263	6	’s	’s	PART
coo.31924059551022	263	7	theorem	theorem	NOUN
coo.31924059551022	263	8	:	:	PUNCT
coo.31924059551022	263	9	/	/	PUNCT
coo.31924059551022	263	10	,	,	PUNCT
coo.31924059551022	263	11	d	d	X
coo.31924059551022	263	12	—	—	PUNCT
coo.31924059551022	263	13	(	(	PUNCT
coo.31924059551022	263	14	*	*	NOUN
coo.31924059551022	263	15	v	v	NOUN
coo.31924059551022	263	16	)	)	PUNCT
coo.31924059551022	263	17	i(w	i(w	PROPN
coo.31924059551022	263	18	+	+	NUM
coo.31924059551022	263	19	v	v	X
coo.31924059551022	263	20	)	)	PUNCT
coo.31924059551022	263	21	=	=	X
coo.31924059551022	263	22	i.(v	i.(v	PROPN
coo.31924059551022	263	23	)	)	PUNCT
coo.31924059551022	263	24	+	+	CCONJ
coo.31924059551022	263	25	m	m	NOUN
coo.31924059551022	263	26	«	«	PUNCT
coo.31924059551022	263	27	,	,	PUNCT
coo.31924059551022	263	28	u	u	PROPN
coo.31924059551022	263	29	*	*	PROPN
coo.31924059551022	263	30	6	6	NUM
coo.31924059551022	263	31	,	,	PUNCT
coo.31924059551022	263	32	>	>	X
coo.31924059551022	263	33	1.2	1.2	NUM
coo.31924059551022	263	34	*	*	PUNCT
coo.31924059551022	263	35	du	du	PROPN
coo.31924059551022	263	36	1	1	NUM
coo.31924059551022	263	37	1.2	1.2	NUM
coo.31924059551022	263	38	du2	du2	DET
coo.31924059551022	263	39	w2	w2	PROPN
coo.31924059551022	263	40	,	,	PUNCT
coo.31924059551022	263	41	/	/	SYM
coo.31924059551022	263	42	n	n	CCONJ
coo.31924059551022	263	43	w	w	X
coo.31924059551022	263	44	*	*	X
coo.31924059551022	263	45	=	=	ADJ
coo.31924059551022	263	46	%	%	NOUN
coo.31924059551022	263	47	«	«	PUNCT
coo.31924059551022	263	48	«	«	PUNCT
coo.31924059551022	263	49	1	1	NUM
coo.31924059551022	263	50	»	»	PUNCT
coo.31924059551022	263	51	m	m	VERB
coo.31924059551022	263	52	-rtp'^)-riti	-rtp'^)-riti	X
coo.31924059551022	263	53	p	p	PROPN
coo.31924059551022	263	54	"	"	PUNCT
coo.31924059551022	263	55	«	«	PUNCT
coo.31924059551022	263	56	·	·	PUNCT
coo.31924059551022	263	57	·	·	PUNCT
coo.31924059551022	263	58	·	·	PUNCT
coo.31924059551022	263	59	passing	pass	VERB
coo.31924059551022	263	60	now	now	ADV
coo.31924059551022	263	61	to	to	ADP
coo.31924059551022	263	62	logarithms	logarithm	NOUN
coo.31924059551022	263	63	we	we	PRON
coo.31924059551022	263	64	derive	derive	VERB
coo.31924059551022	263	65	:	:	PUNCT
coo.31924059551022	263	66	1	1	NUM
coo.31924059551022	263	67	/	/	SYM
coo.31924059551022	263	68	v	v	NOUN
coo.31924059551022	263	69	μ2	μ2	PROPN
coo.31924059551022	263	70	,	,	PUNCT
coo.31924059551022	263	71	,	,	PUNCT
coo.31924059551022	263	72	v	v	ADP
coo.31924059551022	263	73	m3	m3	PROPN
coo.31924059551022	263	74	/p"(v	/p"(v	PUNCT
coo.31924059551022	263	75	)	)	PUNCT
coo.31924059551022	264	1	ολ	ολ	PROPN
coo.31924059551022	264	2	=	=	NOUN
coo.31924059551022	264	3	-í-«pw	-í-«pw	NOUN
coo.31924059551022	264	4	-	-	PUNCT
coo.31924059551022	264	5	tíw	tíw	NOUN
coo.31924059551022	264	6	-	-	PUNCT
coo.31924059551022	264	7	y(ir	y(ir	PROPN
coo.31924059551022	264	8	-	-	PUNCT
coo.31924059551022	264	9	i	i	NOUN
coo.31924059551022	264	10	)	)	PUNCT
coo.31924059551022	264	11	w4	w4	PROPN
coo.31924059551022	264	12	fff	fff	PROPN
coo.31924059551022	264	13	/	/	SYM
coo.31924059551022	264	14	v	v	ADP
coo.31924059551022	264	15	w3	w3	PROPN
coo.31924059551022	264	16	γ	γ	PROPN
coo.31924059551022	264	17	ffff	ffff	PROPN
coo.31924059551022	264	18	/	/	SYM
coo.31924059551022	264	19	v	v	PROPN
coo.31924059551022	264	20	c21	c21	PROPN
coo.31924059551022	264	21	ït^	ït^	PROPN
coo.31924059551022	264	22	(	(	PUNCT
coo.31924059551022	264	23	v)-5ib	v)-5ib	ADJ
coo.31924059551022	264	24	w	w	NOUN
coo.31924059551022	264	25	-	-	NOUN
coo.31924059551022	264	26	ij	ij	NOUN
coo.31924059551022	264	27	—	—	PUNCT
coo.31924059551022	264	28	=	=	PROPN
coo.31924059551022	264	29	\	\	X
coo.31924059551022	264	30	+	+	X
coo.31924059551022	264	31	au	au	X
coo.31924059551022	264	32	+	+	PUNCT
coo.31924059551022	264	33	^	^	NOUN
coo.31924059551022	265	1	μ2	μ2	PROPN
coo.31924059551022	265	2	+	+	CCONJ
coo.31924059551022	265	3	jf	jf	INTJ
coo.31924059551022	265	4	u3	u3	PROPN
coo.31924059551022	265	5	44	44	NUM
coo.31924059551022	265	6	2	2	NUM
coo.31924059551022	265	7	!	!	PUNCT
coo.31924059551022	266	1	integrating	integrate	VERB
coo.31924059551022	266	2	we	we	PRON
coo.31924059551022	266	3	have	have	VERB
coo.31924059551022	266	4	:	:	PUNCT
coo.31924059551022	266	5	log	log	VERB
coo.31924059551022	266	6	φ	φ	X
coo.31924059551022	266	7	=	=	PUNCT
coo.31924059551022	266	8	—	—	PUNCT
coo.31924059551022	266	9	log	log	VERB
coo.31924059551022	266	10	íí	íí	X
coo.31924059551022	266	11	+	+	CCONJ
coo.31924059551022	266	12	λ	λ	NOUN
coo.31924059551022	266	13	27	27	NUM
coo.31924059551022	266	14	+	+	NUM
coo.31924059551022	266	15	λ	λ	NOUN
coo.31924059551022	266	16	*	*	PUNCT
coo.31924059551022	266	17	7	7	NUM
coo.31924059551022	266	18	+	+	PUNCT
coo.31924059551022	266	19	λ	λ	X
coo.31924059551022	266	20	jt	jt	PROPN
coo.31924059551022	266	21	+	+	PROPN
coo.31924059551022	266	22	3	3	NUM
coo.31924059551022	266	23	!	!	SYM
coo.31924059551022	266	24	4	4	NUM
coo.31924059551022	266	25	!	!	PUNCT
coo.31924059551022	267	1	whence	whence	INTJ
coo.31924059551022	267	2	i	i	PRON
coo.31924059551022	267	3	γ**ιπ+^!π+··ί	γ**ιπ+^!π+··ί	PUNCT
coo.31924059551022	268	1	[	[	X
coo.31924059551022	268	2	28]φ	28]φ	NUM
coo.31924059551022	268	3	=	=	SYM
coo.31924059551022	268	4	^βί21	^βί21	ADP
coo.31924059551022	268	5	31	31	NUM
coo.31924059551022	268	6	j	j	NOUN
coo.31924059551022	268	7	=	=	SYM
coo.31924059551022	268	8	èt1	èt1	NUM
coo.31924059551022	268	9	+	+	PROPN
coo.31924059551022	268	10	ij+	ij+	PROPN
coo.31924059551022	268	11	4	4	NUM
coo.31924059551022	268	12	jr	jr	PROPN
coo.31924059551022	269	1	+	+	PUNCT
coo.31924059551022	269	2	·	·	PUNCT
coo.31924059551022	269	3	·	·	PUNCT
coo.31924059551022	269	4	]	]	X
coo.31924059551022	270	1	+	+	CCONJ
coo.31924059551022	270	2	i	i	PRON
coo.31924059551022	271	1	[	[	X
coo.31924059551022	271	2	λ	λ	NOUN
coo.31924059551022	271	3	|	|	NOUN
coo.31924059551022	271	4	¡	¡	PROPN
coo.31924059551022	272	1	+	+	NUM
coo.31924059551022	272	2	4	4	NUM
coo.31924059551022	272	3	h	h	NOUN
coo.31924059551022	272	4	+	+	PUNCT
coo.31924059551022	272	5	·	·	PUNCT
coo.31924059551022	272	6	·	·	PUNCT
coo.31924059551022	272	7	]	]	X
coo.31924059551022	272	8	h	h	NOUN
coo.31924059551022	272	9	—	—	PUNCT
coo.31924059551022	272	10	=	=	SYM
coo.31924059551022	272	11	¿	¿	NUM
coo.31924059551022	273	1	[	[	X
coo.31924059551022	273	2	1+p*£+p3~+pi£+	1+p*£+p3~+pi£+	NUM
coo.31924059551022	273	3	·	·	SYM
coo.31924059551022	273	4	·	·	PUNCT
coo.31924059551022	273	5	·	·	PUNCT
coo.31924059551022	273	6	]	]	X
coo.31924059551022	273	7	where	where	SCONJ
coo.31924059551022	273	8	p2	p2	PROPN
coo.31924059551022	273	9	=	=	SYM
coo.31924059551022	273	10	a2	a2	X
coo.31924059551022	273	11	=	=	X
coo.31924059551022	273	12	p(^	p(^	X
coo.31924059551022	273	13	)	)	PUNCT
coo.31924059551022	273	14	;	;	PUNCT
coo.31924059551022	273	15	p3	p3	PROPN
coo.31924059551022	273	16	=	=	PUNCT
coo.31924059551022	273	17	-43	-43	PUNCT
coo.31924059551022	274	1	=	=	PUNCT
coo.31924059551022	274	2	=	=	X
coo.31924059551022	274	3	p	p	NOUN
coo.31924059551022	274	4	(	(	PUNCT
coo.31924059551022	274	5	v	v	NOUN
coo.31924059551022	274	6	)	)	PUNCT
coo.31924059551022	274	7	;	;	PUNCT
coo.31924059551022	274	8	p4	p4	PROPN
coo.31924059551022	274	9	=	=	PUNCT
coo.31924059551022	274	10	_	_	PUNCT
coo.31924059551022	274	11	3	3	X
coo.31924059551022	274	12	*	*	PUNCT
coo.31924059551022	274	13	»	»	PUNCT
coo.31924059551022	274	14	+	+	NUM
coo.31924059551022	274	15	a,+	a,+	NUM
coo.31924059551022	274	16	3λ2	3λ2	NUM
coo.31924059551022	274	17	p5	p5	NOUN
coo.31924059551022	274	18	=	=	PUNCT
coo.31924059551022	274	19	—	—	PUNCT
coo.31924059551022	274	20	3	3	NUM
coo.31924059551022	274	21	pvp'v	pvp'v	VERB
coo.31924059551022	274	22	=	=	PUNCT
coo.31924059551022	274	23	+	+	NUM
coo.31924059551022	274	24	10j42	10j42	NUM
coo.31924059551022	274	25	^	^	NOUN
coo.31924059551022	274	26	3	3	NUM
coo.31924059551022	274	27	etc	etc	X
coo.31924059551022	274	28	.	.	PUNCT
coo.31924059551022	275	1	showing	show	VERB
coo.31924059551022	275	2	that	that	SCONJ
coo.31924059551022	275	3	the	the	DET
coo.31924059551022	275	4	coefficients	coefficient	NOUN
coo.31924059551022	275	5	pi	pi	NOUN
coo.31924059551022	275	6	are	be	AUX
coo.31924059551022	275	7	intire	intire	ADJ
coo.31924059551022	275	8	functions	function	NOUN
coo.31924059551022	275	9	of	of	ADP
coo.31924059551022	275	10	pi/	pi/	PROPN
coo.31924059551022	275	11	andp'i/.	andp'i/.	SPACE
coo.31924059551022	275	12	*	*	PUNCT
coo.31924059551022	275	13	)	)	PUNCT
coo.31924059551022	275	14	*	*	PUNCT
coo.31924059551022	275	15	)	)	PUNCT
coo.31924059551022	276	1	the	the	DET
coo.31924059551022	276	2	functions	function	NOUN
coo.31924059551022	276	3	p	p	NOUN
coo.31924059551022	276	4	»	»	PUNCT
coo.31924059551022	276	5	correspond	correspond	VERB
coo.31924059551022	276	6	to	to	ADP
coo.31924059551022	276	7	the	the	DET
coo.31924059551022	276	8	functions	function	NOUN
coo.31924059551022	276	9	sí	sí	ADP
coo.31924059551022	276	10	in	in	ADP
coo.31924059551022	276	11	hermite	hermite	PROPN
coo.31924059551022	276	12	’s	’s	PART
coo.31924059551022	276	13	treatis	treatis	PROPN
coo.31924059551022	276	14	,	,	PUNCT
coo.31924059551022	276	15	for	for	ADP
coo.31924059551022	276	16	example	example	NOUN
coo.31924059551022	276	17	p2	p2	PROPN
coo.31924059551022	276	18	=	=	SYM
coo.31924059551022	276	19	—	—	PUNCT
coo.31924059551022	276	20	p(v	p(v	PROPN
coo.31924059551022	276	21	)	)	PUNCT
coo.31924059551022	276	22	—	—	PUNCT
coo.31924059551022	277	1	si	si	X
coo.31924059551022	277	2	=	=	X
coo.31924059551022	277	3	u2sn2u	u2sn2u	NUM
coo.31924059551022	277	4	—	—	PUNCT
coo.31924059551022	277	5	*	*	PUNCT
coo.31924059551022	277	6	p3	p3	PROPN
coo.31924059551022	277	7	=	=	PUNCT
coo.31924059551022	277	8	—	—	PUNCT
coo.31924059551022	277	9	p'w	p'w	NOUN
coo.31924059551022	277	10	=	=	PUNCT
coo.31924059551022	277	11	=	=	PUNCT
coo.31924059551022	277	12	%	%	NOUN
coo.31924059551022	277	13	2snu	2snu	NUM
coo.31924059551022	277	14	cnu	cnu	NOUN
coo.31924059551022	277	15	dnu	dnu	PROPN
coo.31924059551022	277	16	see	see	VERB
coo.31924059551022	277	17	p.	p.	NOUN
coo.31924059551022	277	18	126	126	NUM
coo.31924059551022	277	19	development	development	NOUN
coo.31924059551022	277	20	of	of	ADP
coo.31924059551022	277	21	%	%	NOUN
coo.31924059551022	277	22	.	.	PUNCT
coo.31924059551022	278	1	25	25	NUM
coo.31924059551022	278	2	herinite	herinite	NOUN
coo.31924059551022	278	3	’s	’s	PART
coo.31924059551022	278	4	integral	integral	ADJ
coo.31924059551022	278	5	as	as	ADP
coo.31924059551022	278	6	a	a	DET
coo.31924059551022	278	7	sum	sum	NOUN
coo.31924059551022	278	8	.	.	PUNCT
coo.31924059551022	279	1	from	from	ADP
coo.31924059551022	279	2	these	these	DET
coo.31924059551022	279	3	forms	form	NOUN
coo.31924059551022	279	4	we	we	PRON
coo.31924059551022	279	5	pass	pass	VERB
coo.31924059551022	279	6	immediately	immediately	ADV
coo.31924059551022	279	7	to	to	ADP
coo.31924059551022	279	8	[	[	PUNCT
coo.31924059551022	279	9	29	29	NUM
coo.31924059551022	279	10	]	]	X
coo.31924059551022	279	11	f(u	f(u	NOUN
coo.31924059551022	279	12	)	)	PUNCT
coo.31924059551022	279	13	=	=	PUNCT
coo.31924059551022	279	14	φ(ίί)^+^	φ(ίί)^+^	SPACE
coo.31924059551022	279	15	)	)	PUNCT
coo.31924059551022	279	16	“	"	PUNCT
coo.31924059551022	279	17	=	=	PRON
coo.31924059551022	279	18	9(u)[l	9(u)[l	NUM
coo.31924059551022	279	19	+	+	NUM
coo.31924059551022	279	20	(	(	PUNCT
coo.31924059551022	279	21	λ	λ	X
coo.31924059551022	279	22	+	+	NOUN
coo.31924059551022	279	23	ξν	ξν	NOUN
coo.31924059551022	279	24	)	)	PUNCT
coo.31924059551022	279	25	+	+	CCONJ
coo.31924059551022	279	26	(	(	PUNCT
coo.31924059551022	279	27	λ	λ	NOUN
coo.31924059551022	279	28	+	+	NOUN
coo.31924059551022	279	29	ξν)^	ξν)^	ADJ
coo.31924059551022	279	30	+	+	NOUN
coo.31924059551022	279	31	·	·	PUNCT
coo.31924059551022	279	32	·	·	PUNCT
coo.31924059551022	279	33	]	]	X
coo.31924059551022	279	34	=	=	X
coo.31924059551022	279	35	¿	¿	X
coo.31924059551022	279	36	{	{	PUNCT
coo.31924059551022	279	37	[	[	X
coo.31924059551022	279	38	i+α+%u)u+(ρ,+α+w	i+α+%u)u+(ρ,+α+w	NOUN
coo.31924059551022	279	39	)	)	PUNCT
coo.31924059551022	279	40	+	+	CCONJ
coo.31924059551022	280	1	[	[	X
coo.31924059551022	280	2	ps	ps	X
coo.31924059551022	280	3	+	+	PROPN
coo.31924059551022	280	4	3p2(λ	3p2(λ	NUM
coo.31924059551022	280	5	+	+	ADP
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coo.31924059551022	280	7	)	)	PUNCT
coo.31924059551022	280	8	+	+	CCONJ
coo.31924059551022	280	9	(	(	PUNCT
coo.31924059551022	280	10	a	a	DET
coo.31924059551022	280	11	+	+	NOUN
coo.31924059551022	280	12	tu	tu	NOUN
coo.31924059551022	280	13	)	)	PUNCT
coo.31924059551022	280	14	·	·	PUNCT
coo.31924059551022	280	15	]	]	X
coo.31924059551022	281	1	+	+	PUNCT
coo.31924059551022	281	2	·	·	PUNCT
coo.31924059551022	281	3	·	·	PUNCT
coo.31924059551022	281	4	-1	-1	PUNCT
coo.31924059551022	281	5	=	=	PUNCT
coo.31924059551022	281	6	i	i	PRON
coo.31924059551022	281	7	+	+	CCONJ
coo.31924059551022	281	8	jç	jç	ADP
coo.31924059551022	281	9	,	,	PUNCT
coo.31924059551022	281	10	+	+	PROPN
coo.31924059551022	281	11	fii	fii	PROPN
coo.31924059551022	281	12	«	«	PUNCT
coo.31924059551022	281	13	+	+	CCONJ
coo.31924059551022	281	14	+	+	CCONJ
coo.31924059551022	281	15	ρζ«8	ρζ«8	NUM
coo.31924059551022	282	1	+	+	PUNCT
coo.31924059551022	282	2	*	*	PUNCT
coo.31924059551022	282	3	·	·	PUNCT
coo.31924059551022	282	4	·	·	PUNCT
coo.31924059551022	282	5	take	take	VERB
coo.31924059551022	282	6	λ	λ	PROPN
coo.31924059551022	282	7	=	=	NOUN
coo.31924059551022	282	8	x	x	PUNCT
coo.31924059551022	282	9	—	—	PUNCT
coo.31924059551022	282	10	ξν	ξν	INTJ
coo.31924059551022	282	11	whence	whence	NOUN
coo.31924059551022	282	12	[	[	X
coo.31924059551022	282	13	30	30	NUM
coo.31924059551022	282	14	]	]	PUNCT
coo.31924059551022	282	15	·	·	PUNCT
coo.31924059551022	282	16	·	·	PUNCT
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coo.31924059551022	282	18	^±4	^±4	PROPN
coo.31924059551022	282	19	e(*-í	e(*-í	SPACE
coo.31924059551022	282	20	*	*	PUNCT
coo.31924059551022	282	21	>	>	X
coo.31924059551022	282	22	«	«	X
coo.31924059551022	282	23	l	l	X
coo.31924059551022	282	24	j	j	PROPN
coo.31924059551022	282	25	j	j	PROPN
coo.31924059551022	282	26	6	6	NUM
coo.31924059551022	282	27	(	(	PUNCT
coo.31924059551022	282	28	u	u	PROPN
coo.31924059551022	282	29	)	)	PUNCT
coo.31924059551022	282	30	σ(ν	σ(ν	PROPN
coo.31924059551022	282	31	)	)	PUNCT
coo.31924059551022	282	32	=	=	PUNCT
coo.31924059551022	283	1	i	i	PRON
coo.31924059551022	283	2	+	+	CCONJ
coo.31924059551022	283	3	*	*	PUNCT
coo.31924059551022	284	1	+	+	PUNCT
coo.31924059551022	284	2	(	(	PUNCT
coo.31924059551022	284	3	*	*	PUNCT
coo.31924059551022	284	4	s+p2)j	s+p2)j	NOUN
coo.31924059551022	284	5	+	+	PRON
coo.31924059551022	284	6	(	(	PUNCT
coo.31924059551022	284	7	*	*	PUNCT
coo.31924059551022	284	8	s	s	VERB
coo.31924059551022	284	9	+	+	X
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coo.31924059551022	284	11	*	*	PUNCT
coo.31924059551022	285	1	+	+	SYM
coo.31924059551022	285	2	p3)^.	p3)^.	PROPN
coo.31924059551022	285	3	+	+	CCONJ
coo.31924059551022	285	4	(	(	PUNCT
coo.31924059551022	285	5	s4	s4	PROPN
coo.31924059551022	285	6	+	+	NUM
coo.31924059551022	285	7	6	6	NUM
coo.31924059551022	285	8	p2	p2	PROPN
coo.31924059551022	285	9	z2	z2	PROPN
coo.31924059551022	285	10	+	+	PROPN
coo.31924059551022	285	11	4	4	NUM
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coo.31924059551022	285	13	*	*	PUNCT
coo.31924059551022	285	14	+	+	PUNCT
coo.31924059551022	285	15	p4	p4	ADJ
coo.31924059551022	285	16	)	)	PUNCT
coo.31924059551022	286	1	+	+	PUNCT
coo.31924059551022	286	2	·	·	PUNCT
coo.31924059551022	286	3	·	·	PUNCT
coo.31924059551022	286	4	·	·	PUNCT
coo.31924059551022	286	5	=	=	PUNCT
coo.31924059551022	286	6	i	i	NOUN
coo.31924059551022	286	7	+	+	CCONJ
coo.31924059551022	286	8	p	p	NOUN
coo.31924059551022	286	9	,	,	PUNCT
coo.31924059551022	286	10	+	+	CCONJ
coo.31924059551022	286	11	j3i	j3i	X
coo.31924059551022	286	12	(	(	PUNCT
coo.31924059551022	286	13	«	«	PROPN
coo.31924059551022	286	14	)	)	PUNCT
coo.31924059551022	287	1	+	+	CCONJ
coo.31924059551022	287	2	h2	h2	PROPN
coo.31924059551022	287	3	(	(	PUNCT
coo.31924059551022	287	4	u	u	NOUN
coo.31924059551022	287	5	)	)	PUNCT
coo.31924059551022	287	6	*	*	PUNCT
coo.31924059551022	288	1	+	+	NUM
coo.31924059551022	288	2	#	#	NOUN
coo.31924059551022	288	3	,	,	PUNCT
coo.31924059551022	288	4	«	«	PUNCT
coo.31924059551022	288	5	»	»	X
coo.31924059551022	288	6	.	.	PUNCT
coo.31924059551022	289	1	where	where	SCONJ
coo.31924059551022	289	2	in	in	ADP
coo.31924059551022	289	3	hermite	hermite	PROPN
coo.31924059551022	289	4	’s	’s	PART
coo.31924059551022	289	5	notation	notation	NOUN
coo.31924059551022	289	6	ηϋ	ηϋ	NOUN
coo.31924059551022	289	7	=	=	NOUN
coo.31924059551022	289	8	χ	χ	PROPN
coo.31924059551022	289	9	.	.	PROPN
coo.31924059551022	289	10	fii	fii	PROPN
coo.31924059551022	289	11	=	=	PROPN
coo.31924059551022	289	12	l(*2	l(*2	PROPN
coo.31924059551022	289	13	+	+	CCONJ
coo.31924059551022	289	14	p2	p2	PROPN
coo.31924059551022	289	15	)	)	PUNCT
coo.31924059551022	290	1	[	[	X
coo.31924059551022	290	2	31	31	NUM
coo.31924059551022	290	3	]	]	PUNCT
coo.31924059551022	290	4	^2={(ít3	^2={(ít3	NUM
coo.31924059551022	290	5	+	+	NUM
coo.31924059551022	290	6	3p2íc+p3	3p2íc+p3	NUM
coo.31924059551022	290	7	)	)	PUNCT
coo.31924059551022	290	8	p	p	PROPN
coo.31924059551022	290	9	's	's	PART
coo.31924059551022	290	10	=	=	NOUN
coo.31924059551022	290	11	¿	¿	NOUN
coo.31924059551022	290	12	(	(	PUNCT
coo.31924059551022	290	13	*	*	SYM
coo.31924059551022	290	14	4	4	NUM
coo.31924059551022	290	15	+	+	SYM
coo.31924059551022	290	16	6	6	NUM
coo.31924059551022	290	17	p,*8	p,*8	NOUN
coo.31924059551022	290	18	+	+	NUM
coo.31924059551022	290	19	4	4	NUM
coo.31924059551022	290	20	ρ3ζ	ρ3ζ	NUM
coo.31924059551022	290	21	+	+	NUM
coo.31924059551022	290	22	p4	p4	NOUN
coo.31924059551022	290	23	)	)	PUNCT
coo.31924059551022	290	24	determination	determination	NOUN
coo.31924059551022	290	25	of	of	ADP
coo.31924059551022	290	26	the	the	DET
coo.31924059551022	290	27	integral	integral	NOUN
coo.31924059551022	290	28	.	.	PUNCT
coo.31924059551022	291	1	we	we	PRON
coo.31924059551022	291	2	are	be	AUX
coo.31924059551022	291	3	now	now	ADV
coo.31924059551022	291	4	enabled	enable	VERB
coo.31924059551022	291	5	to	to	PART
coo.31924059551022	291	6	determine	determine	VERB
coo.31924059551022	291	7	the	the	DET
coo.31924059551022	291	8	exact	exact	ADJ
coo.31924059551022	291	9	expression	expression	NOUN
coo.31924059551022	291	10	for	for	ADP
coo.31924059551022	291	11	f(u	f(u	NOUN
coo.31924059551022	291	12	)	)	PUNCT
coo.31924059551022	291	13	and	and	CCONJ
coo.31924059551022	291	14	the	the	DET
coo.31924059551022	291	15	conditions	condition	NOUN
coo.31924059551022	291	16	necessary	necessary	ADJ
coo.31924059551022	291	17	that	that	SCONJ
coo.31924059551022	291	18	it	it	PRON
coo.31924059551022	291	19	become	become	VERB
coo.31924059551022	291	20	equal	equal	ADJ
coo.31924059551022	291	21	to	to	ADP
coo.31924059551022	291	22	y	y	PROPN
coo.31924059551022	291	23	by	by	ADP
coo.31924059551022	291	24	a	a	DET
coo.31924059551022	291	25	process	process	NOUN
coo.31924059551022	291	26	of	of	ADP
coo.31924059551022	291	27	comparison	comparison	NOUN
coo.31924059551022	291	28	of	of	ADP
coo.31924059551022	291	29	the	the	DET
coo.31924059551022	291	30	several	several	ADJ
coo.31924059551022	291	31	developments	development	NOUN
coo.31924059551022	291	32	obtained	obtain	VERB
coo.31924059551022	291	33	.	.	PUNCT
coo.31924059551022	292	1	26	26	NUM
coo.31924059551022	292	2	part	part	NOUN
coo.31924059551022	292	3	il	il	PROPN
coo.31924059551022	292	4	first	first	ADV
coo.31924059551022	292	5	we	we	PRON
coo.31924059551022	292	6	have	have	VERB
coo.31924059551022	292	7	:	:	PUNCT
coo.31924059551022	292	8	ƒ	ƒ	X
coo.31924059551022	292	9	(	(	PUNCT
coo.31924059551022	292	10	»	»	X
coo.31924059551022	292	11	)	)	PUNCT
coo.31924059551022	292	12	=	=	X
coo.31924059551022	292	13	¿	¿	PUNCT
coo.31924059551022	292	14	+	+	PUNCT
coo.31924059551022	293	1	ho	ho	PROPN
coo.31924059551022	293	2	+	+	CCONJ
coo.31924059551022	293	3	ht	ht	NOUN
coo.31924059551022	293	4	»	»	X
coo.31924059551022	293	5	+	+	CCONJ
coo.31924059551022	293	6	hìu	hìu	ADJ
coo.31924059551022	293	7	*	*	PUNCT
coo.31924059551022	294	1	+	+	PUNCT
coo.31924059551022	294	2	·	·	PUNCT
coo.31924059551022	294	3	+	+	CCONJ
coo.31924059551022	294	4	η	η	NOUN
coo.31924059551022	294	5	#	#	SYM
coo.31924059551022	294	6	*	*	PUNCT
coo.31924059551022	294	7	+	+	PUNCT
coo.31924059551022	294	8	·	·	PUNCT
coo.31924059551022	294	9	·	·	PUNCT
coo.31924059551022	294	10	·	·	PUNCT
coo.31924059551022	294	11	f	f	PROPN
coo.31924059551022	294	12	(	(	PUNCT
coo.31924059551022	294	13	m	m	NOUN
coo.31924059551022	294	14	)	)	PUNCT
coo.31924059551022	294	15	=	=	PUNCT
coo.31924059551022	294	16	—	—	PUNCT
coo.31924059551022	294	17	μ	μ	X
coo.31924059551022	294	18	*	*	SYM
coo.31924059551022	294	19	“	"	PUNCT
coo.31924059551022	294	20	f	f	X
coo.31924059551022	294	21	“	"	PUNCT
coo.31924059551022	294	22	-	-	PUNCT
coo.31924059551022	294	23	®	®	VERB
coo.31924059551022	294	24	1	1	NUM
coo.31924059551022	294	25	“	"	PUNCT
coo.31924059551022	294	26	f	f	X
coo.31924059551022	294	27	"	"	PUNCT
coo.31924059551022	294	28	2	2	NUM
coo.31924059551022	294	29	hìu	hìu	NOUN
coo.31924059551022	294	30	-{3	-{3	PUNCT
coo.31924059551022	294	31	h	h	NOUN
coo.31924059551022	294	32	¡	¡	NOUN
coo.31924059551022	294	33	μ2	μ2	PROPN
coo.31924059551022	294	34	+	+	CCONJ
coo.31924059551022	294	35	·	·	PUNCT
coo.31924059551022	294	36	·	·	PUNCT
coo.31924059551022	294	37	·	·	PUNCT
coo.31924059551022	294	38	+	+	PUNCT
coo.31924059551022	295	1	ihi%l	ihi%l	PROPN
coo.31924059551022	295	2	~	~	NOUN
coo.31924059551022	295	3	x	x	SYM
coo.31924059551022	295	4	-j	-j	PUNCT
coo.31924059551022	295	5	·	·	PUNCT
coo.31924059551022	295	6	·	·	PUNCT
coo.31924059551022	295	7	·	·	PUNCT
coo.31924059551022	295	8	γ0	γ0	PROPN
coo.31924059551022	295	9	)	)	PUNCT
coo.31924059551022	295	10	=	=	PROPN
coo.31924059551022	295	11	+	+	PUNCT
coo.31924059551022	295	12	¿	¿	NUM
coo.31924059551022	295	13	+	+	PUNCT
coo.31924059551022	295	14	2h	2h	NOUN
coo.31924059551022	295	15	+	+	CCONJ
coo.31924059551022	295	16	2	2	NUM
coo.31924059551022	295	17	·	·	PUNCT
coo.31924059551022	295	18	3h3u	3h3u	NOUN
coo.31924059551022	295	19	+	+	PUNCT
coo.31924059551022	295	20	.	.	PUNCT
coo.31924059551022	295	21	·	·	PUNCT
coo.31924059551022	295	22	·	·	PUNCT
coo.31924059551022	295	23	+	+	CCONJ
coo.31924059551022	295	24	i(i	i(i	X
coo.31924059551022	295	25	γ	γ	NOUN
coo.31924059551022	295	26	»	»	X
coo.31924059551022	295	27	=	=	X
coo.31924059551022	295	28	ÿ	ÿ	X
coo.31924059551022	295	29	+	+	ADP
coo.31924059551022	295	30	2	2	NUM
coo.31924059551022	295	31	·	·	PUNCT
coo.31924059551022	295	32	3ií	3ií	PROPN
coo.31924059551022	295	33	,	,	PUNCT
coo.31924059551022	295	34	+	+	NOUN
coo.31924059551022	295	35	·	·	PUNCT
coo.31924059551022	295	36	·	·	PUNCT
coo.31924059551022	295	37	·	·	PUNCT
coo.31924059551022	295	38	+	+	PUNCT
coo.31924059551022	295	39	*	*	PUNCT
coo.31924059551022	295	40	(	(	PUNCT
coo.31924059551022	295	41	»	»	PUNCT
coo.31924059551022	295	42	—	—	PUNCT
coo.31924059551022	295	43	1	1	X
coo.31924059551022	295	44	)	)	PUNCT
coo.31924059551022	295	45	(	(	PUNCT
coo.31924059551022	295	46	»	»	PUNCT
coo.31924059551022	295	47	—	—	PUNCT
coo.31924059551022	295	48	2)si«i	2)si«i	NUM
coo.31924059551022	295	49	-	-	PUNCT
coo.31924059551022	295	50	h----/	h----/	NOUN
coo.31924059551022	295	51	■	■	NOUN
coo.31924059551022	295	52	((i	((i	NOUN
coo.31924059551022	295	53	¡	¡	NOUN
coo.31924059551022	295	54	¡	¡	X
coo.31924059551022	295	55	à	à	X
coo.31924059551022	295	56	!	!	PUNCT
coo.31924059551022	295	57	=	=	PUNCT
coo.31924059551022	296	1	+	+	PUNCT
coo.31924059551022	296	2	^	^	PUNCT
coo.31924059551022	297	1	+	+	NUM
coo.31924059551022	297	2	2.3	2.3	NUM
coo.31924059551022	297	3	..	..	PUNCT
coo.31924059551022	297	4	·	·	PUNCT
coo.31924059551022	297	5	(	(	PUNCT
coo.31924059551022	297	6	»	»	PUNCT
coo.31924059551022	297	7	1	1	X
coo.31924059551022	297	8	)	)	PUNCT
coo.31924059551022	297	9	hn	hn	NOUN
coo.31924059551022	297	10	_	_	PRON
coo.31924059551022	297	11	x	x	PUNCT
coo.31924059551022	298	1	+	+	CCONJ
coo.31924059551022	298	2	·	·	PUNCT
coo.31924059551022	298	3	·	·	PUNCT
coo.31924059551022	298	4	·	·	PUNCT
coo.31924059551022	298	5	+	+	CCONJ
coo.31924059551022	298	6	i	i	PRON
coo.31924059551022	298	7	(	(	PUNCT
coo.31924059551022	298	8	i	i	NOUN
coo.31924059551022	298	9	—	—	PUNCT
coo.31924059551022	298	10	1	1	X
coo.31924059551022	298	11	)	)	PUNCT
coo.31924059551022	298	12	·	·	PUNCT
coo.31924059551022	298	13	·	·	PUNCT
coo.31924059551022	298	14	·	·	PUNCT
coo.31924059551022	298	15	(	(	PUNCT
coo.31924059551022	298	16	i	i	PRON
coo.31924059551022	298	17	—	—	PUNCT
coo.31924059551022	298	18	n	n	PROPN
coo.31924059551022	298	19	-f1	-f1	PROPN
coo.31924059551022	298	20	)	)	PUNCT
coo.31924059551022	298	21	hiui	hiui	PROPN
coo.31924059551022	298	22	~	~	PROPN
coo.31924059551022	298	23	n+1	n+1	X
coo.31924059551022	298	24	-fagain	-fagain	NOUN
coo.31924059551022	298	25	1	1	NUM
coo.31924059551022	298	26	\	\	X
coo.31924059551022	298	27	hv___j	hv___j	PROPN
coo.31924059551022	298	28	yn	yn	PROPN
coo.31924059551022	298	29	=	=	SYM
coo.31924059551022	298	30	2r	2r	PUNCT
coo.31924059551022	298	31	-	-	NOUN
coo.31924059551022	298	32	l	l	NOUN
coo.31924059551022	298	33	=	=	NOUN
coo.31924059551022	298	34	=	=	X
coo.31924059551022	298	35	~2r	~2r	PROPN
coo.31924059551022	298	36	-	-	PROPN
coo.31924059551022	298	37	l	l	NOUN
coo.31924059551022	298	38	+	+	ADJ
coo.31924059551022	298	39	2v—3	2v—3	NUM
coo.31924059551022	299	1	+	+	CCONJ
coo.31924059551022	299	2	*	*	PUNCT
coo.31924059551022	299	3	·	·	PUNCT
coo.31924059551022	299	4	·	·	PUNCT
coo.31924059551022	299	5	“	"	PUNCT
coo.31924059551022	299	6	)	)	PUNCT
coo.31924059551022	299	7	-----------h	-----------h	NOUN
coo.31924059551022	299	8	ku	ku	PROPN
coo.31924059551022	300	1	1	1	NUM
coo.31924059551022	300	2	_	_	NOUN
coo.31924059551022	300	3	ύν	ύν	INTJ
coo.31924059551022	300	4	yn~2v	yn~2v	NUM
coo.31924059551022	301	1	and	and	CCONJ
coo.31924059551022	301	2	in	in	ADP
coo.31924059551022	301	3	generai	generai	PROPN
coo.31924059551022	301	4	y	y	PROPN
coo.31924059551022	301	5	=	=	PROPN
coo.31924059551022	301	6	fiu	fiu	INTJ
coo.31924059551022	301	7	=	=	PROPN
coo.31924059551022	301	8	aafw	aafw	PROPN
coo.31924059551022	301	9	λι	λι	INTJ
coo.31924059551022	301	10	k	k	INTJ
coo.31924059551022	301	11	,	,	PUNCT
coo.31924059551022	301	12	*	*	PUNCT
coo.31924059551022	302	1	+	+	PUNCT
coo.31924059551022	302	2	-5^	-5^	PUNCT
coo.31924059551022	302	3	+	+	PUNCT
coo.31924059551022	302	4	·	·	PUNCT
coo.31924059551022	302	5	·	·	PUNCT
coo.31924059551022	302	6	·	·	PUNCT
coo.31924059551022	302	7	+	+	CCONJ
coo.31924059551022	302	8	-^	-^	PUNCT
coo.31924059551022	302	9	+	+	PUNCT
coo.31924059551022	302	10	^.	^.	X
coo.31924059551022	302	11	+	+	ADJ
coo.31924059551022	303	1	+	+	PUNCT
coo.31924059551022	303	2	·	·	PUNCT
coo.31924059551022	303	3	·	·	PUNCT
coo.31924059551022	304	1	+	+	NOUN
coo.31924059551022	304	2	ƒ	ƒ	X
coo.31924059551022	304	3	=	=	X
coo.31924059551022	304	4	4	4	NUM
coo.31924059551022	304	5	,	,	PUNCT
coo.31924059551022	304	6	fi—1	fi—1	ADJ
coo.31924059551022	304	7	)	)	PUNCT
coo.31924059551022	304	8	+	+	CCONJ
coo.31924059551022	304	9	h------h	h------h	PROPN
coo.31924059551022	304	10	ƒ	ƒ	X
coo.31924059551022	304	11	(	(	PUNCT
coo.31924059551022	304	12	»	»	X
coo.31924059551022	304	13	odd	odd	ADJ
coo.31924059551022	304	14	)	)	PUNCT
coo.31924059551022	304	15	.	.	PUNCT
coo.31924059551022	305	1	now	now	ADV
coo.31924059551022	305	2	substituting	substitute	VERB
coo.31924059551022	305	3	tbe	tbe	NOUN
coo.31924059551022	305	4	values	value	NOUN
coo.31924059551022	305	5	ƒ	ƒ	X
coo.31924059551022	305	6	<	<	X
coo.31924059551022	305	7	*	*	PUNCT
coo.31924059551022	305	8	>	>	X
coo.31924059551022	305	9	found	find	VERB
coo.31924059551022	305	10	above	above	ADV
coo.31924059551022	305	11	and	and	CCONJ
coo.31924059551022	305	12	ordering	order	VERB
coo.31924059551022	305	13	the	the	DET
coo.31924059551022	305	14	coefficients	coefficient	NOUN
coo.31924059551022	305	15	so	so	SCONJ
coo.31924059551022	305	16	that	that	SCONJ
coo.31924059551022	305	17	the	the	DET
coo.31924059551022	305	18	residual	residual	ADJ
coo.31924059551022	305	19	with	with	ADP
coo.31924059551022	305	20	respect	respect	NOUN
coo.31924059551022	305	21	to	to	ADP
coo.31924059551022	305	22	u	u	PROPN
coo.31924059551022	305	23	will	will	AUX
coo.31924059551022	305	24	be	be	AUX
coo.31924059551022	305	25	unity	unity	NOUN
coo.31924059551022	305	26	we	we	PRON
coo.31924059551022	305	27	find	find	VERB
coo.31924059551022	305	28	by	by	ADP
coo.31924059551022	305	29	comparison	comparison	NOUN
coo.31924059551022	305	30	that	that	SCONJ
coo.31924059551022	305	31	we	we	PRON
coo.31924059551022	305	32	may	may	AUX
coo.31924059551022	305	33	write	write	VERB
coo.31924059551022	305	34	[	[	X
coo.31924059551022	305	35	32j	32j	NUM
coo.31924059551022	305	36	·	·	PUNCT
coo.31924059551022	305	37	·	·	PUNCT
coo.31924059551022	305	38	»	»	PUNCT
coo.31924059551022	305	39	-*	-*	PROPN
coo.31924059551022	305	40	■	■	NOUN
coo.31924059551022	305	41	.(	.(	PROPN
coo.31924059551022	305	42	■	■	PROPN
coo.31924059551022	305	43	)çnhjï	)çnhjï	NUM
coo.31924059551022	305	44	f"~	f"~	NOUN
coo.31924059551022	305	45	"	"	PUNCT
coo.31924059551022	305	46	+	+	PROPN
coo.31924059551022	305	47	çrbn	çrbn	PROPN
coo.31924059551022	305	48	^	^	PROPN
coo.31924059551022	305	49	(	(	PUNCT
coo.31924059551022	305	50	"	"	PUNCT
coo.31924059551022	305	51	’	'	PUNCT
coo.31924059551022	305	52	>	>	X
coo.31924059551022	306	1	+	+	PUNCT
coo.31924059551022	306	2	·	·	PUNCT
coo.31924059551022	306	3	·	·	PUNCT
coo.31924059551022	306	4	*	*	PUNCT
coo.31924059551022	306	5	.-./	.-./	X
coo.31924059551022	306	6	■	■	NOUN
coo.31924059551022	306	7	(	(	PUNCT
coo.31924059551022	306	8	n	n	X
coo.31924059551022	306	9	odd	odd	ADJ
coo.31924059551022	306	10	and	and	CCONJ
coo.31924059551022	306	11	=	=	PRON
coo.31924059551022	306	12	2	2	NUM
coo.31924059551022	306	13	v	v	NOUN
coo.31924059551022	306	14	—	—	PUNCT
coo.31924059551022	306	15	1	1	X
coo.31924059551022	306	16	)	)	PUNCT
coo.31924059551022	306	17	provided	provide	VERB
coo.31924059551022	306	18	x	x	PROPN
coo.31924059551022	306	19	and	and	CCONJ
coo.31924059551022	306	20	v	v	PROPN
coo.31924059551022	306	21	le	le	PROPN
coo.31924059551022	306	22	so	so	ADV
coo.31924059551022	306	23	taken	take	VERB
coo.31924059551022	306	24	that	that	SCONJ
coo.31924059551022	306	25	the	the	DET
coo.31924059551022	306	26	constant	constant	ADJ
coo.31924059551022	306	27	term	term	NOUN
coo.31924059551022	306	28	equal	equal	ADJ
coo.31924059551022	306	29	zero	zero	NUM
coo.31924059551022	306	30	and	and	CCONJ
coo.31924059551022	306	31	the	the	DET
coo.31924059551022	306	32	coefficient	coefficient	NOUN
coo.31924059551022	306	33	of	of	ADP
coo.31924059551022	306	34	the	the	DET
coo.31924059551022	306	35	next	next	ADJ
coo.31924059551022	306	36	term	term	NOUN
coo.31924059551022	306	37	equal	equal	ADJ
coo.31924059551022	306	38	hv	hv	PROPN
coo.31924059551022	306	39	and	and	CCONJ
coo.31924059551022	306	40	roo	roo	INTJ
coo.31924059551022	306	41	,	,	PUNCT
coo.31924059551022	306	42	u	u	PROPN
coo.31924059551022	306	43	=	=	NOUN
coo.31924059551022	306	44	f9(u	f9(u	SPACE
coo.31924059551022	306	45	)	)	PUNCT
coo.31924059551022	306	46	—	—	PUNCT
coo.31924059551022	306	47	_	_	PUNCT
coo.31924059551022	306	48	_	_	PUNCT
coo.31924059551022	306	49	_	_	PUNCT
coo.31924059551022	306	50	_	_	PUNCT
coo.31924059551022	307	1	_	_	PUNCT
coo.31924059551022	308	1	1__f	1__f	NUM
coo.31924059551022	308	2	<	<	X
coo.31924059551022	308	3	n	n	X
coo.31924059551022	308	4	-1)_-a	-1)_-a	X
coo.31924059551022	308	5	_	_	PUNCT
coo.31924059551022	308	6	..	..	PUNCT
coo.31924059551022	309	1	fin-3)__5	fin-3)__5	X
coo.31924059551022	309	2	*	*	PUNCT
coo.31924059551022	309	3	_	_	PUNCT
coo.31924059551022	309	4	_	_	PUNCT
coo.31924059551022	310	1	ƒ(n	ƒ(n	X
coo.31924059551022	310	2	—	—	PUNCT
coo.31924059551022	310	3	5	5	X
coo.31924059551022	310	4	)	)	PUNCT
coo.31924059551022	310	5	.	.	PUNCT
coo.31924059551022	311	1	loo	loo	NOUN
coo.31924059551022	311	2	]	]	X
coo.31924059551022	311	3	v	v	NOUN
coo.31924059551022	311	4	(	(	PUNCT
coo.31924059551022	311	5	n	n	NOUN
coo.31924059551022	311	6	-	-	NOUN
coo.31924059551022	311	7	l)l	l)l	NOUN
coo.31924059551022	311	8	'	'	PUNCT
coo.31924059551022	311	9	(	(	PUNCT
coo.31924059551022	311	10	n	n	NOUN
coo.31924059551022	311	11	—	—	PUNCT
coo.31924059551022	311	12	zyj	zyj	PROPN
coo.31924059551022	311	13	(	(	PUNCT
coo.31924059551022	311	14	n-6)1	n-6)1	PROPN
coo.31924059551022	311	15	t	t	PROPN
coo.31924059551022	311	16	-^	-^	PROPN
coo.31924059551022	311	17	f	f	X
coo.31924059551022	311	18	'	'	PUNCT
coo.31924059551022	311	19	(	(	PUNCT
coo.31924059551022	311	20	»	»	PUNCT
coo.31924059551022	311	21	even	even	ADV
coo.31924059551022	311	22	and	and	CCONJ
coo.31924059551022	311	23	=	=	NUM
coo.31924059551022	311	24	2r	2r	NUM
coo.31924059551022	311	25	)	)	PUNCT
coo.31924059551022	311	26	provided	provide	VERB
coo.31924059551022	311	27	x	x	PROPN
coo.31924059551022	311	28	and	and	CCONJ
coo.31924059551022	311	29	v	v	SCONJ
coo.31924059551022	311	30	he	he	PRON
coo.31924059551022	311	31	so	so	ADV
coo.31924059551022	311	32	taken	take	VERB
coo.31924059551022	311	33	that	that	SCONJ
coo.31924059551022	311	34	the	the	DET
coo.31924059551022	311	35	constant	constant	ADJ
coo.31924059551022	311	36	term	term	NOUN
coo.31924059551022	311	37	equal	equal	ADJ
coo.31924059551022	311	38	hv	hv	PROPN
coo.31924059551022	311	39	and	and	CCONJ
coo.31924059551022	311	40	the	the	DET
coo.31924059551022	311	41	coefficient	coefficient	NOUN
coo.31924059551022	311	42	of	of	ADP
coo.31924059551022	311	43	the	the	DET
coo.31924059551022	311	44	next	next	ADJ
coo.31924059551022	311	45	term	term	NOUN
coo.31924059551022	311	46	equal	equal	ADJ
coo.31924059551022	311	47	zero	zero	NUM
coo.31924059551022	311	48	or	or	CCONJ
coo.31924059551022	311	49	in	in	ADP
coo.31924059551022	311	50	general	general	ADJ
coo.31924059551022	311	51	[	[	X
coo.31924059551022	311	52	34	34	NUM
coo.31924059551022	311	53	]	]	PUNCT
coo.31924059551022	311	54	(	(	PUNCT
coo.31924059551022	311	55	+	+	CCONJ
coo.31924059551022	311	56	+	+	CCONJ
coo.31924059551022	311	57	^v<.-8	^v<.-8	NOUN
coo.31924059551022	312	1	+	+	PUNCT
coo.31924059551022	312	2	.	.	PUNCT
coo.31924059551022	312	3	,	,	PUNCT
coo.31924059551022	312	4	.	.	PUNCT
coo.31924059551022	313	1	hermite	hermite	SPACE
coo.31924059551022	313	2	’s	’s	PART
coo.31924059551022	313	3	integral	integral	ADJ
coo.31924059551022	313	4	as	as	ADP
coo.31924059551022	313	5	a	a	DET
coo.31924059551022	313	6	sum	sum	NOUN
coo.31924059551022	313	7	.	.	PUNCT
coo.31924059551022	314	1	27	27	NUM
coo.31924059551022	314	2	where	where	SCONJ
coo.31924059551022	314	3	the	the	DET
coo.31924059551022	314	4	last	last	ADJ
coo.31924059551022	314	5	terms	term	NOUN
coo.31924059551022	314	6	are	be	AUX
coo.31924059551022	314	7	obtained	obtain	VERB
coo.31924059551022	314	8	to	to	ADP
coo.31924059551022	314	9	accord	accord	NOUN
coo.31924059551022	314	10	with	with	ADP
coo.31924059551022	314	11	the	the	DET
coo.31924059551022	314	12	above	above	ADJ
coo.31924059551022	314	13	conditions	condition	NOUN
coo.31924059551022	314	14	.	.	PUNCT
coo.31924059551022	314	15	’	'	PUNCT
coo.31924059551022	315	1	substituting	substitute	VERB
coo.31924059551022	315	2	the	the	DET
coo.31924059551022	315	3	values	value	NOUN
coo.31924059551022	315	4	fw	fw	PROPN
coo.31924059551022	315	5	we	we	PRON
coo.31924059551022	315	6	find	find	VERB
coo.31924059551022	315	7	the	the	DET
coo.31924059551022	315	8	conditions	condition	NOUN
coo.31924059551022	315	9	to	to	PART
coo.31924059551022	315	10	be	be	AUX
coo.31924059551022	315	11	(	(	PUNCT
coo.31924059551022	315	12	n	n	X
coo.31924059551022	315	13	odd	odd	ADJ
coo.31924059551022	315	14	)	)	PUNCT
coo.31924059551022	316	1	[	[	X
coo.31924059551022	316	2	35	35	NUM
coo.31924059551022	316	3	]	]	PUNCT
coo.31924059551022	316	4	h2v	h2v	NOUN
coo.31924059551022	316	5	—	—	PUNCT
coo.31924059551022	316	6	2	2	NUM
coo.31924059551022	316	7	“	"	PUNCT
coo.31924059551022	316	8	t~	t~	NOUN
coo.31924059551022	316	9	ihl^2r	ihl^2r	NUM
coo.31924059551022	316	10	—	—	PUNCT
coo.31924059551022	316	11	4	4	NUM
coo.31924059551022	316	12	“	"	PUNCT
coo.31924059551022	316	13	1	1	NUM
coo.31924059551022	316	14	“	"	PUNCT
coo.31924059551022	316	15	/^2s-2v	/^2s-2v	NUM
coo.31924059551022	316	16	—	—	PUNCT
coo.31924059551022	316	17	6	6	NUM
coo.31924059551022	316	18	”	"	PUNCT
coo.31924059551022	316	19	f	f	X
coo.31924059551022	316	20	*	*	PUNCT
coo.31924059551022	316	21	*	*	PUNCT
coo.31924059551022	316	22	*	*	PUNCT
coo.31924059551022	317	1	*	*	PUNCT
coo.31924059551022	318	1	“	"	PUNCT
coo.31924059551022	318	2	f	f	X
coo.31924059551022	318	3	“	"	PUNCT
coo.31924059551022	318	4	hr	hr	NOUN
coo.31924059551022	318	5	—	—	PUNCT
coo.31924059551022	318	6	ihq	ihq	PROPN
coo.31924059551022	318	7	=	=	PROPN
coo.31924059551022	318	8	0	0	NUM
coo.31924059551022	318	9	(	(	PUNCT
coo.31924059551022	318	10	2v	2v	NUM
coo.31924059551022	318	11	—	—	PUNCT
coo.31924059551022	318	12	1	1	X
coo.31924059551022	318	13	)	)	PUNCT
coo.31924059551022	318	14	h^v	h^v	NOUN
coo.31924059551022	318	15	—	—	PUNCT
coo.31924059551022	318	16	i	i	PRON
coo.31924059551022	318	17	(	(	PUNCT
coo.31924059551022	318	18	2v	2v	NUM
coo.31924059551022	318	19	—	—	PUNCT
coo.31924059551022	319	1	ÿ)ji\s^v	ÿ)ji\s^v	ADV
coo.31924059551022	319	2	~	~	X
coo.31924059551022	319	3	z	z	SYM
coo.31924059551022	319	4	“	"	PUNCT
coo.31924059551022	319	5	h	h	PROPN
coo.31924059551022	319	6	(	(	PUNCT
coo.31924059551022	319	7	2	2	NUM
coo.31924059551022	319	8	v	v	NOUN
coo.31924059551022	319	9	—	—	PUNCT
coo.31924059551022	319	10	-)-	-)-	PUNCT
coo.31924059551022	319	11	·	·	PUNCT
coo.31924059551022	319	12	·	·	PUNCT
coo.31924059551022	319	13	·	·	PUNCT
coo.31924059551022	319	14	hv	hv	PROPN
coo.31924059551022	319	15	-	-	PUNCT
coo.31924059551022	319	16	ihi	ihi	PROPN
coo.31924059551022	319	17	—	—	PUNCT
coo.31924059551022	319	18	hv	hv	PROPN
coo.31924059551022	319	19	=	=	NOUN
coo.31924059551022	319	20	0	0	NUM
coo.31924059551022	319	21	(	(	PUNCT
coo.31924059551022	319	22	«	«	PUNCT
coo.31924059551022	319	23	even	even	ADV
coo.31924059551022	319	24	)	)	PUNCT
coo.31924059551022	320	1	[	[	PUNCT
coo.31924059551022	320	2	36	36	NUM
coo.31924059551022	320	3	]	]	PUNCT
coo.31924059551022	320	4	h^v	h^v	NOUN
coo.31924059551022	320	5	—	—	PUNCT
coo.31924059551022	320	6	i	i	PRON
coo.31924059551022	320	7	"	"	PUNCT
coo.31924059551022	320	8	4	4	NUM
coo.31924059551022	320	9	“	"	PUNCT
coo.31924059551022	320	10	^1	^1	SYM
coo.31924059551022	320	11	$	$	SYM
coo.31924059551022	320	12	2v	2v	NUM
coo.31924059551022	320	13	—	—	PUNCT
coo.31924059551022	320	14	3	3	NUM
coo.31924059551022	320	15	“	"	PUNCT
coo.31924059551022	320	16	f	f	X
coo.31924059551022	320	17	"	"	PUNCT
coo.31924059551022	320	18	2v	2v	NUM
coo.31924059551022	320	19	—	—	PUNCT
coo.31924059551022	320	20	b	b	X
coo.31924059551022	320	21	-{-···-	-{-···-	SPACE
coo.31924059551022	320	22	{	{	PUNCT
coo.31924059551022	320	23	”	"	PUNCT
coo.31924059551022	320	24	hv-.ih1	hv-.ih1	PROPN
coo.31924059551022	320	25	-jjlv	-jjlv	PROPN
coo.31924059551022	320	26	=	=	NOUN
coo.31924059551022	320	27	0	0	NUM
coo.31924059551022	320	28	2vh2v~\~(%v	2vh2v~\~(%v	NUM
coo.31924059551022	320	29	2)/&χs2y	2)/&χs2y	NUM
coo.31924059551022	320	30	—	—	PUNCT
coo.31924059551022	320	31	2	2	NUM
coo.31924059551022	320	32	(	(	PUNCT
coo.31924059551022	320	33	2	2	NUM
coo.31924059551022	320	34	v	v	NOUN
coo.31924059551022	320	35	—	—	PUNCT
coo.31924059551022	320	36	4)/?2	4)/?2	PROPN
coo.31924059551022	320	37	-	-	PUNCT
coo.31924059551022	320	38	fi^2r	fi^2r	PUNCT
coo.31924059551022	320	39	—	—	PUNCT
coo.31924059551022	320	40	4	4	NUM
coo.31924059551022	320	41	“	"	PUNCT
coo.31924059551022	320	42	-j	-j	PUNCT
coo.31924059551022	320	43	”	"	PUNCT
coo.31924059551022	320	44	*	*	PUNCT
coo.31924059551022	320	45	*	*	PUNCT
coo.31924059551022	320	46	*	*	PUNCT
coo.31924059551022	320	47	-f	-f	PUNCT
coo.31924059551022	320	48	"	"	PUNCT
coo.31924059551022	320	49	2/¿v	2/¿v	NUM
coo.31924059551022	320	50	—	—	PUNCT
coo.31924059551022	320	51	1jt2	1jt2	NUM
coo.31924059551022	320	52	=	=	NOUN
coo.31924059551022	320	53	=	=	NOUN
coo.31924059551022	320	54	s	s	VERB
coo.31924059551022	320	55	0	0	NUM
coo.31924059551022	320	56	.	.	PUNCT
coo.31924059551022	321	1	these	these	DET
coo.31924059551022	321	2	conditions	condition	NOUN
coo.31924059551022	321	3	being	be	AUX
coo.31924059551022	321	4	satisfied	satisfied	ADJ
coo.31924059551022	321	5	y	y	PROPN
coo.31924059551022	321	6	=	=	PUNCT
coo.31924059551022	321	7	jf(m	jf(m	NUM
coo.31924059551022	321	8	)	)	PUNCT
coo.31924059551022	321	9	and	and	CCONJ
coo.31924059551022	321	10	we	we	PRON
coo.31924059551022	321	11	have	have	VERB
coo.31924059551022	321	12	two	two	NUM
coo.31924059551022	321	13	forms	form	NOUN
coo.31924059551022	321	14	d	d	PROPN
coo.31924059551022	321	15	*	*	PUNCT
coo.31924059551022	321	16	jpt(m	jpt(m	PROPN
coo.31924059551022	321	17	)	)	PUNCT
coo.31924059551022	321	18	—	—	PUNCT
coo.31924059551022	322	1	[	[	X
coo.31924059551022	322	2	n	n	X
coo.31924059551022	322	3	(	(	PUNCT
coo.31924059551022	322	4	»	»	PUNCT
coo.31924059551022	322	5	+	+	NUM
coo.31924059551022	322	6	1)+	1)+	NUM
coo.31924059551022	322	7	e	e	NOUN
coo.31924059551022	322	8	]	]	X
coo.31924059551022	322	9	f(u	f(u	NOUN
coo.31924059551022	322	10	)	)	PUNCT
coo.31924059551022	322	11	=	=	PROPN
coo.31924059551022	322	12	0	0	PUNCT
coo.31924059551022	322	13	since	since	SCONJ
coo.31924059551022	322	14	finite	finite	NOUN
coo.31924059551022	322	15	for	for	SCONJ
coo.31924059551022	322	16	u	u	PROPN
coo.31924059551022	322	17	=	=	X
coo.31924059551022	322	18	ik	ik	PROPN
coo.31924059551022	322	19	'	'	PART
coo.31924059551022	322	20	=	=	PRON
coo.31924059551022	322	21	y	y	NOUN
coo.31924059551022	322	22	·	·	PUNCT
coo.31924059551022	322	23	a	a	DET
coo.31924059551022	322	24	second	second	ADJ
coo.31924059551022	322	25	solution	solution	NOUN
coo.31924059551022	322	26	being	be	AUX
coo.31924059551022	322	27	likewise	likewise	ADV
coo.31924059551022	322	28	obtained	obtain	VERB
coo.31924059551022	322	29	by	by	ADP
coo.31924059551022	322	30	making	make	VERB
coo.31924059551022	322	31	the	the	DET
coo.31924059551022	322	32	substitution	substitution	NOUN
coo.31924059551022	322	33	η	η	PROPN
coo.31924059551022	322	34	~	~	PUNCT
coo.31924059551022	322	35	—	—	PUNCT
coo.31924059551022	322	36	n	n	CCONJ
coo.31924059551022	322	37	the	the	DET
coo.31924059551022	322	38	general	general	ADJ
coo.31924059551022	322	39	integral	integral	NOUN
coo.31924059551022	322	40	may	may	AUX
coo.31924059551022	322	41	be	be	AUX
coo.31924059551022	322	42	written	write	VERB
coo.31924059551022	322	43	:	:	PUNCT
coo.31924059551022	323	1	y	y	PROPN
coo.31924059551022	323	2	=	=	PUNCT
coo.31924059551022	323	3	cf(u	cf(u	NOUN
coo.31924059551022	323	4	)	)	PUNCT
coo.31924059551022	323	5	-jc	-jc	PUNCT
coo.31924059551022	323	6	f	f	PROPN
coo.31924059551022	323	7	(	(	PUNCT
coo.31924059551022	323	8	—	—	PUNCT
coo.31924059551022	323	9	u	u	PROPN
coo.31924059551022	323	10	)	)	PUNCT
coo.31924059551022	323	11	.	.	PUNCT
coo.31924059551022	324	1	[	[	X
coo.31924059551022	324	2	37	37	NUM
coo.31924059551022	324	3	]	]	PUNCT
coo.31924059551022	324	4	part	part	PROPN
coo.31924059551022	324	5	iii	iii	PROPN
coo.31924059551022	324	6	.	.	PUNCT
coo.31924059551022	324	7	integral	integral	ADJ
coo.31924059551022	324	8	as	as	ADP
coo.31924059551022	324	9	a	a	DET
coo.31924059551022	324	10	product	product	NOUN
coo.31924059551022	324	11	.	.	PUNCT
coo.31924059551022	325	1	indirect	indirect	ADJ
coo.31924059551022	325	2	solution	solution	NOUN
coo.31924059551022	325	3	.	.	PUNCT
coo.31924059551022	326	1	it	it	PRON
coo.31924059551022	326	2	will	will	AUX
coo.31924059551022	326	3	be	be	AUX
coo.31924059551022	326	4	shown	show	VERB
coo.31924059551022	326	5	in	in	ADP
coo.31924059551022	326	6	developing	develop	VERB
coo.31924059551022	326	7	the	the	DET
coo.31924059551022	326	8	forms	form	NOUN
coo.31924059551022	326	9	for	for	ADP
coo.31924059551022	326	10	the	the	DET
coo.31924059551022	326	11	ease	ease	NOUN
coo.31924059551022	326	12	n	n	ADP
coo.31924059551022	326	13	=	=	SYM
coo.31924059551022	326	14	3	3	NUM
coo.31924059551022	326	15	that	that	SCONJ
coo.31924059551022	326	16	the	the	DET
coo.31924059551022	326	17	original	original	ADJ
coo.31924059551022	326	18	solution	solution	NOUN
coo.31924059551022	326	19	of	of	ADP
coo.31924059551022	326	20	m.	m.	NOUN
coo.31924059551022	326	21	hermite	hermite	PROPN
coo.31924059551022	326	22	as	as	ADP
coo.31924059551022	326	23	a	a	DET
coo.31924059551022	326	24	sum	sum	NOUN
coo.31924059551022	326	25	will	will	AUX
coo.31924059551022	326	26	not	not	PART
coo.31924059551022	326	27	be	be	AUX
coo.31924059551022	326	28	applicable	applicable	ADJ
coo.31924059551022	326	29	in	in	ADP
coo.31924059551022	326	30	the	the	DET
coo.31924059551022	326	31	forms	form	NOUN
coo.31924059551022	326	32	given	give	VERB
coo.31924059551022	326	33	in	in	ADP
coo.31924059551022	326	34	the	the	DET
coo.31924059551022	326	35	last	last	ADJ
coo.31924059551022	326	36	chapter	chapter	NOUN
coo.31924059551022	326	37	,	,	PUNCT
coo.31924059551022	326	38	when	when	SCONJ
coo.31924059551022	326	39	b	b	PROPN
coo.31924059551022	326	40	is	be	AUX
coo.31924059551022	326	41	so	so	ADV
coo.31924059551022	326	42	taken	take	VERB
coo.31924059551022	326	43	as	as	ADP
coo.31924059551022	326	44	to	to	PART
coo.31924059551022	326	45	give	give	VERB
coo.31924059551022	326	46	a	a	DET
coo.31924059551022	326	47	value	value	NOUN
coo.31924059551022	326	48	,	,	PUNCT
coo.31924059551022	326	49	v	v	ADP
coo.31924059551022	326	50	equal	equal	ADJ
coo.31924059551022	326	51	to	to	ADP
coo.31924059551022	326	52	zero	zero	NUM
coo.31924059551022	326	53	,	,	PUNCT
coo.31924059551022	326	54	which	which	PRON
coo.31924059551022	326	55	leads	lead	VERB
coo.31924059551022	326	56	to	to	ADP
coo.31924059551022	326	57	a	a	DET
coo.31924059551022	326	58	second	second	ADJ
coo.31924059551022	326	59	development	development	NOUN
coo.31924059551022	326	60	in	in	ADP
coo.31924059551022	326	61	the	the	DET
coo.31924059551022	326	62	form	form	NOUN
coo.31924059551022	326	63	of	of	ADP
coo.31924059551022	326	64	a	a	DET
coo.31924059551022	326	65	product	product	NOUN
coo.31924059551022	326	66	,	,	PUNCT
coo.31924059551022	326	67	the	the	DET
coo.31924059551022	326	68	eliments	eliment	NOUN
coo.31924059551022	326	69	being	be	AUX
coo.31924059551022	326	70	as	as	ADP
coo.31924059551022	326	71	in	in	ADP
coo.31924059551022	326	72	the	the	DET
coo.31924059551022	326	73	first	first	ADJ
coo.31924059551022	326	74	case	case	NOUN
coo.31924059551022	326	75	doubly	doubly	ADV
coo.31924059551022	326	76	periodic	periodic	ADJ
coo.31924059551022	326	77	functions	function	NOUN
coo.31924059551022	326	78	of	of	ADP
coo.31924059551022	326	79	the	the	DET
coo.31924059551022	326	80	second	second	ADJ
coo.31924059551022	326	81	species	specie	NOUN
coo.31924059551022	326	82	.	.	PUNCT
coo.31924059551022	327	1	assume	assume	VERB
coo.31924059551022	327	2	that	that	SCONJ
coo.31924059551022	327	3	[	[	PUNCT
coo.31924059551022	327	4	38	38	NUM
coo.31924059551022	327	5	]	]	PUNCT
coo.31924059551022	327	6	y	y	PROPN
coo.31924059551022	327	7	-	-	NOUN
coo.31924059551022	327	8	fl	fl	PROPN
coo.31924059551022	327	9	a	a	DET
coo.31924059551022	327	10	=	=	NOUN
coo.31924059551022	327	11	a'b	a'b	X
coo.31924059551022	327	12	‘	'	PUNCT
coo.31924059551022	327	13	g	g	PROPN
coo.31924059551022	327	14	(	(	PUNCT
coo.31924059551022	327	15	u	u	NOUN
coo.31924059551022	327	16	+	+	CCONJ
coo.31924059551022	327	17	«	«	NOUN
coo.31924059551022	327	18	)	)	PUNCT
coo.31924059551022	327	19	ρ	ρ	VERB
coo.31924059551022	327	20	-	-	ADJ
coo.31924059551022	327	21	ηζα	ηζα	ADJ
coo.31924059551022	327	22	a	a	DET
coo.31924059551022	327	23	(	(	PUNCT
coo.31924059551022	327	24	u	u	NOUN
coo.31924059551022	327	25	)	)	PUNCT
coo.31924059551022	327	26	6	6	NUM
coo.31924059551022	327	27	(	(	PUNCT
coo.31924059551022	327	28	a	a	X
coo.31924059551022	327	29	)	)	PUNCT
coo.31924059551022	327	30	7	7	NUM
coo.31924059551022	327	31	where	where	SCONJ
coo.31924059551022	327	32	the	the	DET
coo.31924059551022	327	33	product	product	NOUN
coo.31924059551022	327	34	is	be	AUX
coo.31924059551022	327	35	composed	compose	VERB
coo.31924059551022	327	36	of	of	ADP
coo.31924059551022	327	37	n	n	CCONJ
coo.31924059551022	327	38	factors	factor	NOUN
coo.31924059551022	327	39	obtained	obtain	VERB
coo.31924059551022	327	40	by	by	ADP
coo.31924059551022	327	41	taking	take	VERB
coo.31924059551022	327	42	α	α	PRON
coo.31924059551022	327	43	,	,	PUNCT
coo.31924059551022	327	44	b	b	NOUN
coo.31924059551022	327	45	}	}	X
coo.31924059551022	327	46	c	c	NOUN
coo.31924059551022	327	47	in	in	ADP
coo.31924059551022	327	48	place	place	NOUN
coo.31924059551022	327	49	of	of	ADP
coo.31924059551022	327	50	a.	a.	NOUN
coo.31924059551022	327	51	the	the	DET
coo.31924059551022	327	52	derivative	derivative	NOUN
coo.31924059551022	327	53	of	of	ADP
coo.31924059551022	327	54	the	the	DET
coo.31924059551022	327	55	logarithm	logarithm	NOUN
coo.31924059551022	327	56	is	be	AUX
coo.31924059551022	328	1	y	y	PROPN
coo.31924059551022	329	1	[	[	X
coo.31924059551022	329	2	ξ	ξ	X
coo.31924059551022	329	3	(	(	PUNCT
coo.31924059551022	329	4	u	u	PROPN
coo.31924059551022	329	5	+	+	CCONJ
coo.31924059551022	329	6	a	a	X
coo.31924059551022	329	7	)	)	PUNCT
coo.31924059551022	329	8	—	—	PUNCT
coo.31924059551022	329	9	ζ	ζ	NOUN
coo.31924059551022	329	10	(	(	PUNCT
coo.31924059551022	329	11	u	u	PROPN
coo.31924059551022	329	12	)	)	PUNCT
coo.31924059551022	329	13	-£	-£	PROPN
coo.31924059551022	329	14	(	(	PUNCT
coo.31924059551022	329	15	«	«	NOUN
coo.31924059551022	329	16	)	)	PUNCT
coo.31924059551022	329	17	]	]	PUNCT
coo.31924059551022	330	1	=	=	PRON
coo.31924059551022	330	2	21	21	NUM
coo.31924059551022	330	3	p'u	p'u	ADV
coo.31924059551022	330	4	—	—	PUNCT
coo.31924059551022	330	5	pa	pa	PROPN
coo.31924059551022	330	6	pu	pu	PROPN
coo.31924059551022	330	7	—	—	PUNCT
coo.31924059551022	330	8	pa	pa	PROPN
coo.31924059551022	330	9	while	while	SCONJ
coo.31924059551022	330	10	a	a	DET
coo.31924059551022	330	11	second	second	ADJ
coo.31924059551022	330	12	differentiation	differentiation	NOUN
coo.31924059551022	330	13	gives	give	VERB
coo.31924059551022	330	14	y	y	PROPN
coo.31924059551022	330	15	ar-2[pu	ar-2[pu	PROPN
coo.31924059551022	330	16	-p(u+	-p(u+	PROPN
coo.31924059551022	330	17	«	«	PUNCT
coo.31924059551022	330	18	)	)	PUNCT
coo.31924059551022	330	19	]	]	X
coo.31924059551022	330	20	·	·	PUNCT
coo.31924059551022	330	21	from	from	ADP
coo.31924059551022	330	22	the	the	DET
coo.31924059551022	330	23	first	first	ADJ
coo.31924059551022	330	24	equation	equation	NOUN
coo.31924059551022	330	25	yί2=	yί2=	X
coo.31924059551022	330	26	s	s	PROPN
coo.31924059551022	330	27	?	?	PUNCT
coo.31924059551022	331	1	_	_	X
coo.31924059551022	331	2	1	1	NUM
coo.31924059551022	332	1	_	_	PUNCT
coo.31924059551022	332	2	/p'u	/p'u	PUNCT
coo.31924059551022	333	1	—	—	PUNCT
coo.31924059551022	333	2	p’g\2	p’g\2	INTJ
coo.31924059551022	333	3	■	■	PUNCT
coo.31924059551022	333	4	i	i	PRON
coo.31924059551022	333	5	_	_	X
coo.31924059551022	334	1	y	y	X
coo.31924059551022	334	2	j	j	NOUN
coo.31924059551022	334	3	4	4	NUM
coo.31924059551022	334	4	\pu	\pu	PROPN
coo.31924059551022	334	5	—	—	PUNCT
coo.31924059551022	334	6	pa	pa	PROPN
coo.31924059551022	334	7	)	)	PUNCT
coo.31924059551022	334	8	2	2	NUM
coo.31924059551022	334	9	p'u	p'u	ADV
coo.31924059551022	334	10	—	—	PUNCT
coo.31924059551022	334	11	pa	pa	PROPN
coo.31924059551022	334	12	pu	pu	PROPN
coo.31924059551022	334	13	—	—	PUNCT
coo.31924059551022	334	14	pa	pa	PROPN
coo.31924059551022	334	15	pu	pu	PROPN
coo.31924059551022	334	16	—	—	PUNCT
coo.31924059551022	334	17	p'b	p'b	ADV
coo.31924059551022	334	18	pu	pu	PROPN
coo.31924059551022	334	19	—	—	PUNCT
coo.31924059551022	334	20	pb	pb	PROPN
coo.31924059551022	334	21	but	but	CCONJ
coo.31924059551022	334	22	the	the	DET
coo.31924059551022	334	23	addition	addition	NOUN
coo.31924059551022	334	24	theorem	theorem	NOUN
coo.31924059551022	334	25	gives	give	VERB
coo.31924059551022	334	26	:	:	PUNCT
coo.31924059551022	334	27	whence	whence	PROPN
coo.31924059551022	334	28	y	y	PROPN
coo.31924059551022	334	29	_	_	X
coo.31924059551022	335	1	y	y	PROPN
coo.31924059551022	335	2	i	i	PRON
coo.31924059551022	335	3	pu	pu	PROPN
coo.31924059551022	335	4	—	—	PUNCT
coo.31924059551022	335	5	pa	pa	PROPN
coo.31924059551022	335	6	4	4	NUM
coo.31924059551022	335	7	pu	pu	PROPN
coo.31924059551022	335	8	—	—	PUNCT
coo.31924059551022	335	9	pa	pa	PROPN
coo.31924059551022	335	10	=	=	PROPN
coo.31924059551022	335	11	p	p	PROPN
coo.31924059551022	335	12	{	{	PUNCT
coo.31924059551022	335	13	u	u	NOUN
coo.31924059551022	335	14	+	+	CCONJ
coo.31924059551022	335	15	a	a	PRON
coo.31924059551022	335	16	)	)	PUNCT
coo.31924059551022	335	17	+	+	PUNCT
coo.31924059551022	336	1	pu	pu	PROPN
coo.31924059551022	336	2	+	+	PROPN
coo.31924059551022	336	3	pa	pa	PROPN
coo.31924059551022	336	4	,	,	PUNCT
coo.31924059551022	336	5	—	—	PUNCT
coo.31924059551022	336	6	p'a	p'a	ADJ
coo.31924059551022	336	7	pu	pu	X
coo.31924059551022	336	8	—	—	PUNCT
coo.31924059551022	336	9	pa	pa	PROPN
coo.31924059551022	336	10	p'u	p'u	ADV
coo.31924059551022	336	11	—	—	PUNCT
coo.31924059551022	336	12	p'b	p'b	ADV
coo.31924059551022	336	13	pu	pu	PROPN
coo.31924059551022	336	14	—	—	PUNCT
coo.31924059551022	336	15	pb	pb	PROPN
coo.31924059551022	336	16	integral	integral	PROPN
coo.31924059551022	336	17	as	as	ADP
coo.31924059551022	336	18	a	a	DET
coo.31924059551022	336	19	product	product	NOUN
coo.31924059551022	336	20	.	.	PUNCT
coo.31924059551022	337	1	29	29	NUM
coo.31924059551022	337	2	in	in	ADP
coo.31924059551022	337	3	order	order	NOUN
coo.31924059551022	337	4	to	to	PART
coo.31924059551022	337	5	decompose	decompose	VERB
coo.31924059551022	337	6	the	the	DET
coo.31924059551022	337	7	last	last	ADJ
coo.31924059551022	337	8	term	term	NOUN
coo.31924059551022	337	9	in	in	ADP
coo.31924059551022	337	10	this	this	DET
coo.31924059551022	337	11	expression	expression	NOUN
coo.31924059551022	337	12	we	we	PRON
coo.31924059551022	337	13	write	write	VERB
coo.31924059551022	337	14	:	:	PUNCT
coo.31924059551022	337	15	l	l	PROPN
coo.31924059551022	337	16	pu	pu	PROPN
coo.31924059551022	337	17	—	—	PUNCT
coo.31924059551022	337	18	pa	pa	PROPN
coo.31924059551022	337	19	p'u	p'u	ADV
coo.31924059551022	337	20	—	—	PUNCT
coo.31924059551022	337	21	p'b	p'b	ADV
coo.31924059551022	337	22	.	.	PUNCT
coo.31924059551022	337	23	.	.	PUNCT
coo.31924059551022	338	1	x\	x\	X
coo.31924059551022	339	1	£	£	X
coo.31924059551022	339	2	----r	----r	SPACE
coo.31924059551022	339	3	--	--	PUNCT
coo.31924059551022	339	4	v-----=	v-----=	PROPN
coo.31924059551022	339	5	2	2	NUM
coo.31924059551022	339	6	(	(	PUNCT
coo.31924059551022	339	7	pu	pu	PROPN
coo.31924059551022	339	8	+	+	PROPN
coo.31924059551022	339	9	pa	pa	PROPN
coo.31924059551022	339	10	+	+	PRON
coo.31924059551022	339	11	po	po	PROPN
coo.31924059551022	339	12	)	)	PUNCT
coo.31924059551022	340	1	*	*	PUNCT
coo.31924059551022	340	2	pu	pu	PROPN
coo.31924059551022	340	3	—	—	PUNCT
coo.31924059551022	340	4	pa	pa	PROPN
coo.31924059551022	340	5	pu	pu	PROPN
coo.31924059551022	340	6	—	—	PUNCT
coo.31924059551022	340	7	po	po	PROPN
coo.31924059551022	340	8	κ	κ	PROPN
coo.31924059551022	340	9	1	1	NUM
coo.31924059551022	340	10	^	^	NUM
coo.31924059551022	341	1	i	i	PRON
coo.31924059551022	341	2	χ	χ	SPACE
coo.31924059551022	341	3	'	'	PUNCT
coo.31924059551022	341	4	/	/	PUNCT
coo.31924059551022	342	1	+	+	CCONJ
coo.31924059551022	342	2	-pa	-pa	PUNCT
coo.31924059551022	343	1	-lb	-lb	PUNCT
coo.31924059551022	343	2	kc	kc	PROPN
coo.31924059551022	343	3	*	*	PUNCT
coo.31924059551022	343	4	+	+	CCONJ
coo.31924059551022	343	5	β	β	X
coo.31924059551022	343	6	)	)	PUNCT
coo.31924059551022	343	7	—	—	PUNCT
coo.31924059551022	343	8	s	s	VERB
coo.31924059551022	343	9	(	(	PUNCT
coo.31924059551022	343	10	«	«	X
coo.31924059551022	343	11	+	+	CCONJ
coo.31924059551022	343	12	δ	δ	X
coo.31924059551022	343	13	)	)	PUNCT
coo.31924059551022	343	14	ε	ε	PROPN
coo.31924059551022	343	15	«	«	PUNCT
coo.31924059551022	343	16	+	+	CCONJ
coo.31924059551022	343	17	δ	δ	PROPN
coo.31924059551022	343	18	&	&	CCONJ
coo.31924059551022	343	19	]	]	X
coo.31924059551022	343	20	·	·	PUNCT
coo.31924059551022	343	21	take	take	VERB
coo.31924059551022	343	22	the	the	DET
coo.31924059551022	343	23	value	value	NOUN
coo.31924059551022	343	24	μ	μ	NOUN
coo.31924059551022	343	25	=	=	NOUN
coo.31924059551022	343	26	(	(	PUNCT
coo.31924059551022	343	27	α	α	NOUN
coo.31924059551022	343	28	+	+	PRON
coo.31924059551022	343	29	δ	δ	PROPN
coo.31924059551022	343	30	)	)	PUNCT
coo.31924059551022	343	31	,	,	PUNCT
coo.31924059551022	343	32	remembering	remember	VERB
coo.31924059551022	343	33	the	the	DET
coo.31924059551022	343	34	relations	relation	NOUN
coo.31924059551022	343	35	ρ	ρ	PROPN
coo.31924059551022	343	36	(	(	PUNCT
coo.31924059551022	343	37	—	—	PUNCT
coo.31924059551022	343	38	u	u	PROPN
coo.31924059551022	343	39	)	)	PUNCT
coo.31924059551022	343	40	=	=	PUNCT
coo.31924059551022	344	1	+	+	PUNCT
coo.31924059551022	344	2	!	!	PUNCT
coo.31924059551022	344	3	>	>	X
coo.31924059551022	345	1	«	«	PROPN
coo.31924059551022	345	2	;	;	PUNCT
coo.31924059551022	345	3	jp'(—«)—/	jp'(—«)—/	NUM
coo.31924059551022	345	4	(	(	PUNCT
coo.31924059551022	345	5	«	«	PUNCT
coo.31924059551022	345	6	)	)	PUNCT
coo.31924059551022	345	7	;	;	PUNCT
coo.31924059551022	345	8	δ(—«)=---------δ	δ(—«)=---------δ	PROPN
coo.31924059551022	345	9	(	(	PUNCT
coo.31924059551022	345	10	«	«	NOUN
coo.31924059551022	345	11	)	)	PUNCT
coo.31924059551022	345	12	·	·	PUNCT
coo.31924059551022	345	13	writing	write	VERB
coo.31924059551022	345	14	then	then	ADV
coo.31924059551022	345	15	ƒ	ƒ	X
coo.31924059551022	345	16	(	(	PUNCT
coo.31924059551022	345	17	α	α	NOUN
coo.31924059551022	345	18	+	+	NUM
coo.31924059551022	345	19	6	6	NUM
coo.31924059551022	345	20	)	)	PUNCT
coo.31924059551022	345	21	for	for	ADP
coo.31924059551022	345	22	the	the	DET
coo.31924059551022	345	23	right	right	ADJ
coo.31924059551022	345	24	hand	hand	NOUN
coo.31924059551022	345	25	member	member	NOUN
coo.31924059551022	345	26	of	of	ADP
coo.31924059551022	345	27	the	the	DET
coo.31924059551022	345	28	above	above	ADJ
coo.31924059551022	345	29	equation	equation	NOUN
coo.31924059551022	345	30	under	under	ADP
coo.31924059551022	345	31	these	these	DET
coo.31924059551022	345	32	conditions	condition	NOUN
coo.31924059551022	345	33	we	we	PRON
coo.31924059551022	345	34	get	get	VERB
coo.31924059551022	345	35	f(a	f(a	PROPN
coo.31924059551022	345	36	+	+	CCONJ
coo.31924059551022	345	37	b	b	X
coo.31924059551022	345	38	)	)	PUNCT
coo.31924059551022	345	39	=	=	SYM
coo.31924059551022	345	40	2np	2np	PROPN
coo.31924059551022	345	41	(	(	PUNCT
coo.31924059551022	345	42	a	a	DET
coo.31924059551022	345	43	+	+	ADJ
coo.31924059551022	345	44	b	b	NOUN
coo.31924059551022	345	45	)	)	PUNCT
coo.31924059551022	345	46	+	+	CCONJ
coo.31924059551022	345	47	σρα	σρα	ADJ
coo.31924059551022	345	48	+	+	PUNCT
coo.31924059551022	345	49	2p	2p	NOUN
coo.31924059551022	345	50	(	(	PUNCT
coo.31924059551022	345	51	a	a	DET
coo.31924059551022	345	52	+	+	ADJ
coo.31924059551022	345	53	b	b	NOUN
coo.31924059551022	345	54	)	)	PUNCT
coo.31924059551022	345	55	-fpa	-fpa	X
coo.31924059551022	345	56	+	+	CCONJ
coo.31924059551022	345	57	ph	ph	NOUN
coo.31924059551022	345	58	=	=	SYM
coo.31924059551022	345	59	2	2	NUM
coo.31924059551022	345	60	(	(	PUNCT
coo.31924059551022	345	61	»	»	PUNCT
coo.31924059551022	345	62	+	+	CCONJ
coo.31924059551022	345	63	l)jpw	l)jpw	PROPN
coo.31924059551022	345	64	+	+	PROPN
coo.31924059551022	345	65	227i»a	227i»a	PROPN
coo.31924059551022	345	66	.	.	PUNCT
coo.31924059551022	346	1	from	from	ADP
coo.31924059551022	346	2	which	which	PRON
coo.31924059551022	346	3	we	we	PRON
coo.31924059551022	346	4	see	see	VERB
coo.31924059551022	346	5	that	that	SCONJ
coo.31924059551022	346	6	in	in	ADP
coo.31924059551022	346	7	general	general	ADJ
coo.31924059551022	346	8	we	we	PRON
coo.31924059551022	346	9	would	would	AUX
coo.31924059551022	346	10	have	have	VERB
coo.31924059551022	346	11	//	//	PUNCT
coo.31924059551022	346	12	^=	^=	X
coo.31924059551022	346	13	w	w	X
coo.31924059551022	346	14	(	(	PUNCT
coo.31924059551022	346	15	w	w	X
coo.31924059551022	346	16	+	+	NOUN
coo.31924059551022	346	17	l)_pw	l)_pw	NOUN
coo.31924059551022	346	18	+	+	CCONJ
coo.31924059551022	346	19	(	(	PUNCT
coo.31924059551022	346	20	2w	2w	NUM
coo.31924059551022	346	21	—	—	PUNCT
coo.31924059551022	346	22	1	1	X
coo.31924059551022	346	23	)	)	PUNCT
coo.31924059551022	346	24	σρα	σρα	NOUN
coo.31924059551022	346	25	the	the	DET
coo.31924059551022	346	26	quantity	quantity	NOUN
coo.31924059551022	346	27	in	in	ADP
coo.31924059551022	346	28	brackets	bracket	NOUN
coo.31924059551022	346	29	being	be	AUX
coo.31924059551022	346	30	equal	equal	ADJ
coo.31924059551022	346	31	to	to	ADP
coo.31924059551022	346	32	zero	zero	NUM
coo.31924059551022	346	33	.	.	PUNCT
coo.31924059551022	347	1	if	if	SCONJ
coo.31924059551022	347	2	now	now	ADV
coo.31924059551022	347	3	we	we	PRON
coo.31924059551022	347	4	reunite	reunite	VERB
coo.31924059551022	347	5	the	the	DET
coo.31924059551022	347	6	terms	term	NOUN
coo.31924059551022	347	7	ζ(η	ζ(η	PROPN
coo.31924059551022	347	8	-fa	-fa	SPACE
coo.31924059551022	347	9	)	)	PUNCT
coo.31924059551022	347	10	—	—	PUNCT
coo.31924059551022	347	11	ξα	ξα	NOUN
coo.31924059551022	347	12	,	,	PUNCT
coo.31924059551022	347	13	ξ(η	ξ(η	NOUN
coo.31924059551022	347	14	+	+	CCONJ
coo.31924059551022	347	15	b	b	X
coo.31924059551022	347	16	)	)	PUNCT
coo.31924059551022	347	17	—	—	PUNCT
coo.31924059551022	347	18	ζό	ζό	PROPN
coo.31924059551022	347	19	etc	etc	X
coo.31924059551022	347	20	.	.	X
coo.31924059551022	348	1	in	in	ADP
coo.31924059551022	348	2	the	the	DET
coo.31924059551022	348	3	general	general	ADJ
coo.31924059551022	348	4	expression	expression	NOUN
coo.31924059551022	348	5	and	and	CCONJ
coo.31924059551022	348	6	make	make	VERB
coo.31924059551022	348	7	equal	equal	ADJ
coo.31924059551022	348	8	to	to	ADP
coo.31924059551022	348	9	zero	zero	NUM
coo.31924059551022	348	10	the	the	DET
coo.31924059551022	348	11	sum	sum	NOUN
coo.31924059551022	348	12	of	of	ADP
coo.31924059551022	348	13	their	their	PRON
coo.31924059551022	348	14	coefficients	coefficient	NOUN
coo.31924059551022	348	15	we	we	PRON
coo.31924059551022	348	16	obtain	obtain	VERB
coo.31924059551022	348	17	n	n	ADP
coo.31924059551022	348	18	equations	equation	NOUN
coo.31924059551022	348	19	of	of	ADP
coo.31924059551022	348	20	condition	condition	NOUN
coo.31924059551022	348	21	,	,	PUNCT
coo.31924059551022	348	22	namely	namely	ADV
coo.31924059551022	348	23	,	,	PUNCT
coo.31924059551022	348	24	writing	write	VERB
coo.31924059551022	348	25	pa	pa	PROPN
coo.31924059551022	348	26	=	=	PROPN
coo.31924059551022	348	27	a\	a\	PROPN
coo.31924059551022	348	28	pa	pa	PROPN
coo.31924059551022	348	29	=	=	VERB
coo.31924059551022	348	30	a	a	DET
coo.31924059551022	348	31	'	'	NOUN
coo.31924059551022	348	32	;	;	PUNCT
coo.31924059551022	348	33	pl	pl	X
coo.31924059551022	348	34	·	·	PUNCT
coo.31924059551022	348	35	=	=	SYM
coo.31924059551022	348	36	β	β	X
coo.31924059551022	348	37	;	;	PUNCT
coo.31924059551022	348	38	p'b	p'b	ADJ
coo.31924059551022	348	39	=	=	NOUN
coo.31924059551022	348	40	0	0	NUM
coo.31924059551022	348	41	'	'	PUNCT
coo.31924059551022	348	42	;	;	PUNCT
coo.31924059551022	348	43	«	«	PUNCT
coo.31924059551022	348	44	'	'	PUNCT
coo.31924059551022	348	45	+	+	X
coo.31924059551022	348	46	v	v	NOUN
coo.31924059551022	348	47	'	'	PUNCT
coo.31924059551022	348	48	.	.	PUNCT
coo.31924059551022	349	1	<	<	X
coo.31924059551022	349	2	*	*	PUNCT
coo.31924059551022	349	3	'	'	PUNCT
coo.31924059551022	350	1	+	+	CCONJ
coo.31924059551022	350	2	y	y	NOUN
coo.31924059551022	350	3	«	«	PUNCT
coo.31924059551022	350	4	a	a	PRON
coo.31924059551022	350	5	'	'	PUNCT
coo.31924059551022	350	6	+	+	CCONJ
coo.31924059551022	350	7	d	d	X
coo.31924059551022	350	8	'	'	PUNCT
coo.31924059551022	350	9	i	i	PRON
coo.31924059551022	350	10	_	_	VERB
coo.31924059551022	350	11	_	_	PUNCT
coo.31924059551022	350	12	_	_	PUNCT
coo.31924059551022	350	13	_	_	PUNCT
coo.31924059551022	350	14	_	_	PUNCT
coo.31924059551022	350	15	_	_	PUNCT
coo.31924059551022	350	16	_	_	PUNCT
coo.31924059551022	350	17	_	_	PUNCT
coo.31924059551022	350	18	_	_	PUNCT
coo.31924059551022	350	19	_	_	PUNCT
coo.31924059551022	351	1	o	o	X
coo.31924059551022	351	2	■	■	PUNCT
coo.31924059551022	351	3	^	^	NOUN
coo.31924059551022	351	4	—	—	PUNCT
coo.31924059551022	351	5	«	«	PUNCT
coo.31924059551022	351	6	*	*	PUNCT
coo.31924059551022	351	7	a	a	X
coo.31924059551022	351	8	—	—	PUNCT
coo.31924059551022	351	9	d	d	NOUN
coo.31924059551022	351	10	'	'	PUNCT
coo.31924059551022	351	11	[	[	X
coo.31924059551022	351	12	39	39	NUM
coo.31924059551022	351	13	]	]	PUNCT
coo.31924059551022	351	14	β	β	X
coo.31924059551022	351	15	■	■	PUNCT
coo.31924059551022	351	16	a	a	PRON
coo.31924059551022	351	17	—	—	PUNCT
coo.31924059551022	351	18	y	y	PROPN
coo.31924059551022	351	19	f	f	X
coo.31924059551022	352	1	+	+	CCONJ
coo.31924059551022	352	2	<	<	X
coo.31924059551022	352	3	*	*	PUNCT
coo.31924059551022	352	4	'	'	PUNCT
coo.31924059551022	352	5	_	_	PUNCT
coo.31924059551022	352	6	j	j	X
coo.31924059551022	352	7	_	_	X
coo.31924059551022	352	8	p	p	NOUN
coo.31924059551022	352	9	'	'	PUNCT
coo.31924059551022	352	10	+	+	CCONJ
coo.31924059551022	353	1	y	y	NOUN
coo.31924059551022	353	2	'	'	PUNCT
coo.31924059551022	353	3	i	i	PRON
coo.31924059551022	353	4	+	+	CCONJ
coo.31924059551022	353	5	i_λ	i_λ	PUNCT
coo.31924059551022	353	6	f	f	X
coo.31924059551022	353	7	?	?	PUNCT
coo.31924059551022	353	8	—	—	PUNCT
coo.31924059551022	353	9	a	a	DET
coo.31924059551022	353	10	‘	'	PUNCT
coo.31924059551022	353	11	β	β	NOUN
coo.31924059551022	353	12	-	-	PUNCT
coo.31924059551022	353	13	γ'β	γ'β	PROPN
coo.31924059551022	353	14	—	—	PUNCT
coo.31924059551022	353	15	d	d	VERB
coo.31924059551022	353	16	'	'	PUNCT
coo.31924059551022	353	17	y'+	y'+	PROPN
coo.31924059551022	353	18	i	i	PRON
coo.31924059551022	353	19	r'+	r'+	PROPN
coo.31924059551022	353	20	ft	ft	PROPN
coo.31924059551022	353	21	'	'	PUNCT
coo.31924059551022	353	22	i	i	PRON
coo.31924059551022	353	23	y'+	y'+	PROPN
coo.31924059551022	353	24	d	d	PROPN
coo.31924059551022	353	25	,	,	PUNCT
coo.31924059551022	353	26	y	y	PROPN
coo.31924059551022	353	27	—	—	PUNCT
coo.31924059551022	353	28	a	a	DET
coo.31924059551022	353	29	y	y	NOUN
coo.31924059551022	353	30	—	—	PUNCT
coo.31924059551022	353	31	β	β	INTJ
coo.31924059551022	353	32	"	"	PUNCT
coo.31924059551022	353	33	*	*	ADJ
coo.31924059551022	353	34	γ	γ	NOUN
coo.31924059551022	353	35	—	—	PUNCT
coo.31924059551022	353	36	d	d	NOUN
coo.31924059551022	353	37	=	=	SYM
coo.31924059551022	353	38	0	0	PUNCT
coo.31924059551022	354	1	[	[	X
coo.31924059551022	354	2	40	40	NUM
coo.31924059551022	354	3	]	]	PUNCT
coo.31924059551022	354	4	if	if	SCONJ
coo.31924059551022	354	5	then	then	ADV
coo.31924059551022	354	6	we	we	PRON
coo.31924059551022	354	7	can	can	AUX
coo.31924059551022	354	8	solve	solve	VERB
coo.31924059551022	354	9	the	the	DET
coo.31924059551022	354	10	equations	equation	NOUN
coo.31924059551022	354	11	considered	consider	VERB
coo.31924059551022	354	12	as	as	ADP
coo.31924059551022	354	13	simultanious	simultanious	ADJ
coo.31924059551022	354	14	«	«	PUNCT
coo.31924059551022	354	15	'	'	NUM
coo.31924059551022	354	16	2	2	NUM
coo.31924059551022	354	17	=	=	SYM
coo.31924059551022	354	18	4a3	4a3	NUM
coo.31924059551022	354	19	—	—	PUNCT
coo.31924059551022	354	20	g2a	g2a	PROPN
coo.31924059551022	354	21	—	—	PUNCT
coo.31924059551022	354	22	g3	g3	PROPN
coo.31924059551022	354	23	γ	γ	NOUN
coo.31924059551022	354	24	=	=	SYM
coo.31924059551022	354	25	^	^	X
coo.31924059551022	354	26	92β	92β	X
coo.31924059551022	355	1	gs	gs	X
coo.31924059551022	355	2	together	together	ADV
coo.31924059551022	355	3	with	with	ADP
coo.31924059551022	355	4	the	the	DET
coo.31924059551022	355	5	relation	relation	NOUN
coo.31924059551022	355	6	(	(	PUNCT
coo.31924059551022	355	7	2n	2n	NUM
coo.31924059551022	355	8	—	—	PUNCT
coo.31924059551022	355	9	1	1	X
coo.31924059551022	355	10	)	)	PUNCT
coo.31924059551022	355	11	(	(	PUNCT
coo.31924059551022	355	12	a	a	PRON
coo.31924059551022	355	13	+	+	ADJ
coo.31924059551022	355	14	β	β	NOUN
coo.31924059551022	355	15	+	+	CCONJ
coo.31924059551022	355	16	γ	γ	NOUN
coo.31924059551022	355	17	η-------	η-------	SPACE
coo.31924059551022	355	18	)	)	PUNCT
coo.31924059551022	355	19	=	=	VERB
coo.31924059551022	355	20	β	β	INTJ
coo.31924059551022	355	21	we	we	PRON
coo.31924059551022	355	22	will	will	AUX
coo.31924059551022	355	23	satisfy	satisfy	VERB
coo.31924059551022	355	24	the	the	DET
coo.31924059551022	355	25	necessary	necessary	ADJ
coo.31924059551022	355	26	conditions	condition	NOUN
coo.31924059551022	355	27	to	to	PART
coo.31924059551022	355	28	enable	enable	VERB
coo.31924059551022	355	29	us	we	PRON
coo.31924059551022	355	30	to	to	PART
coo.31924059551022	355	31	write	write	VERB
coo.31924059551022	355	32	:	:	PUNCT
coo.31924059551022	355	33	v	v	X
coo.31924059551022	355	34	—	—	PUNCT
coo.31924059551022	355	35	=	=	PROPN
coo.31924059551022	355	36	n(n	n(n	PROPN
coo.31924059551022	355	37	-fl)pu	-fl)pu	PROPN
coo.31924059551022	355	38	+	+	CCONJ
coo.31924059551022	355	39	jb	jb	PROPN
coo.31924059551022	355	40	.	.	PUNCT
coo.31924059551022	355	41	30	30	SPACE
coo.31924059551022	356	1	part	part	NOUN
coo.31924059551022	356	2	iii	iii	ADJ
coo.31924059551022	356	3	.	.	PUNCT
coo.31924059551022	357	1	that	that	PRON
coo.31924059551022	357	2	is	be	AUX
coo.31924059551022	357	3	9	9	NUM
coo.31924059551022	357	4	-	-	PUNCT
coo.31924059551022	357	5	π	π	NOUN
coo.31924059551022	357	6	a	a	DET
coo.31924059551022	357	7	(	(	PUNCT
coo.31924059551022	357	8	u	u	NOUN
coo.31924059551022	357	9	+	+	CCONJ
coo.31924059551022	357	10	a	a	PRON
coo.31924059551022	357	11	)	)	PUNCT
coo.31924059551022	357	12	6	6	NUM
coo.31924059551022	357	13	(	(	PUNCT
coo.31924059551022	357	14	u	u	PROPN
coo.31924059551022	357	15	)	)	PUNCT
coo.31924059551022	357	16	σ	σ	PROPN
coo.31924059551022	357	17	(	(	PUNCT
coo.31924059551022	357	18	a	a	NOUN
coo.31924059551022	357	19	)	)	PUNCT
coo.31924059551022	357	20	0	0	NUM
coo.31924059551022	357	21	—	—	PUNCT
coo.31924059551022	357	22	uta	uta	PROPN
coo.31924059551022	357	23	is	be	AUX
coo.31924059551022	357	24	a	a	DET
coo.31924059551022	357	25	solution	solution	NOUN
coo.31924059551022	357	26	of	of	ADP
coo.31924059551022	357	27	hermite	hermite	PROPN
coo.31924059551022	357	28	's	's	PART
coo.31924059551022	357	29	equation	equation	NOUN
coo.31924059551022	357	30	whatever	whatever	PRON
coo.31924059551022	357	31	be	be	VERB
coo.31924059551022	357	32	the	the	DET
coo.31924059551022	357	33	value	value	NOUN
coo.31924059551022	357	34	of	of	ADP
coo.31924059551022	357	35	b	b	NUM
coo.31924059551022	357	36	,	,	PUNCT
coo.31924059551022	357	37	provided	provide	VERB
coo.31924059551022	357	38	a	a	PRON
coo.31924059551022	357	39	,	,	PUNCT
coo.31924059551022	357	40	l	l	NOUN
coo.31924059551022	357	41	·	·	PUNCT
coo.31924059551022	357	42	,	,	PUNCT
coo.31924059551022	357	43	c	c	X
coo.31924059551022	357	44	..	..	PUNCT
coo.31924059551022	357	45	fulfil	fulfil	VERB
coo.31924059551022	357	46	the	the	DET
coo.31924059551022	357	47	above	above	ADJ
coo.31924059551022	357	48	conditions	condition	NOUN
coo.31924059551022	357	49	.	.	PUNCT
coo.31924059551022	358	1	solutionrfor	solutionrfor	PROPN
coo.31924059551022	358	2	n	n	CCONJ
coo.31924059551022	358	3	=	=	X
coo.31924059551022	358	4	2	2	X
coo.31924059551022	358	5	.	.	X
coo.31924059551022	359	1	it	it	PRON
coo.31924059551022	359	2	is	be	AUX
coo.31924059551022	359	3	clear	clear	ADJ
coo.31924059551022	359	4	that	that	SCONJ
coo.31924059551022	359	5	,	,	PUNCT
coo.31924059551022	359	6	save	save	VERB
coo.31924059551022	359	7	for	for	ADP
coo.31924059551022	359	8	small	small	ADJ
coo.31924059551022	359	9	values	value	NOUN
coo.31924059551022	359	10	of	of	ADP
coo.31924059551022	359	11	ny	ny	PROPN
coo.31924059551022	359	12	an	an	DET
coo.31924059551022	359	13	attempt	attempt	NOUN
coo.31924059551022	359	14	to	to	PART
coo.31924059551022	359	15	solve	solve	VERB
coo.31924059551022	359	16	the	the	DET
coo.31924059551022	359	17	above	above	ADJ
coo.31924059551022	359	18	equations	equation	NOUN
coo.31924059551022	359	19	by	by	ADP
coo.31924059551022	359	20	the	the	DET
coo.31924059551022	359	21	ordinary	ordinary	ADJ
coo.31924059551022	359	22	methods	method	NOUN
coo.31924059551022	359	23	would	would	AUX
coo.31924059551022	359	24	give	give	VERB
coo.31924059551022	359	25	rise	rise	NOUN
coo.31924059551022	359	26	to	to	ADP
coo.31924059551022	359	27	insurmountable	insurmountable	ADJ
coo.31924059551022	359	28	difficulties	difficulty	NOUN
coo.31924059551022	359	29	.	.	PUNCT
coo.31924059551022	360	1	the	the	DET
coo.31924059551022	360	2	case	case	NOUN
coo.31924059551022	360	3	n	n	X
coo.31924059551022	360	4	=	=	X
coo.31924059551022	360	5	2	2	NUM
coo.31924059551022	360	6	however	however	ADV
coo.31924059551022	360	7	,	,	PUNCT
coo.31924059551022	360	8	which	which	PRON
coo.31924059551022	360	9	is	be	AUX
coo.31924059551022	360	10	famous	famous	ADJ
coo.31924059551022	360	11	as	as	ADP
coo.31924059551022	360	12	affording	afford	VERB
coo.31924059551022	360	13	a	a	DET
coo.31924059551022	360	14	solution	solution	NOUN
coo.31924059551022	360	15	to	to	ADP
coo.31924059551022	360	16	the	the	DET
coo.31924059551022	360	17	problem	problem	NOUN
coo.31924059551022	360	18	of	of	ADP
coo.31924059551022	360	19	a	a	DET
coo.31924059551022	360	20	pendulum	pendulum	NOUN
coo.31924059551022	360	21	,	,	PUNCT
coo.31924059551022	360	22	constrained	constrain	VERB
coo.31924059551022	360	23	to	to	PART
coo.31924059551022	360	24	move	move	VERB
coo.31924059551022	360	25	upon	upon	SCONJ
coo.31924059551022	360	26	a	a	DET
coo.31924059551022	360	27	sphere	sphere	NOUN
coo.31924059551022	360	28	,	,	PUNCT
coo.31924059551022	360	29	can	can	AUX
coo.31924059551022	360	30	be	be	AUX
coo.31924059551022	360	31	readily	readily	ADV
coo.31924059551022	360	32	solved	solve	VERB
coo.31924059551022	360	33	as	as	SCONJ
coo.31924059551022	360	34	follows	follow	VERB
coo.31924059551022	360	35	:	:	PUNCT
coo.31924059551022	360	36	given	give	VERB
coo.31924059551022	360	37	n	n	CCONJ
coo.31924059551022	360	38	=	=	SYM
coo.31924059551022	360	39	2	2	NUM
coo.31924059551022	360	40	:	:	PUNCT
coo.31924059551022	360	41	we	we	PRON
coo.31924059551022	360	42	have	have	VERB
coo.31924059551022	360	43	the	the	DET
coo.31924059551022	360	44	conditions	condition	NOUN
coo.31924059551022	360	45	«	«	PUNCT
coo.31924059551022	360	46	'	'	NUM
coo.31924059551022	360	47	2	2	NUM
coo.31924059551022	360	48	=	=	NOUN
coo.31924059551022	360	49	p'2a	p'2a	NOUN
coo.31924059551022	360	50	=	=	SYM
coo.31924059551022	360	51	4«3	4«3	NUM
coo.31924059551022	360	52	—	—	PUNCT
coo.31924059551022	360	53	g2a	g2a	PROPN
coo.31924059551022	360	54	—	—	PUNCT
coo.31924059551022	361	1	g3	g3	X
coo.31924059551022	361	2	[	[	X
coo.31924059551022	361	3	41	41	NUM
coo.31924059551022	361	4	]	]	PUNCT
coo.31924059551022	361	5	—	—	PUNCT
coo.31924059551022	361	6	40s	40	NOUN
coo.31924059551022	361	7	—	—	PUNCT
coo.31924059551022	361	8	—	—	PUNCT
coo.31924059551022	361	9	&	&	CCONJ
coo.31924059551022	361	10	pa-\-pb	pa-\-pb	PROPN
coo.31924059551022	361	11	=	=	PROPN
coo.31924059551022	361	12	~b	~b	PROPN
coo.31924059551022	361	13	or	or	CCONJ
coo.31924059551022	361	14	a'2	a'2	ADJ
coo.31924059551022	361	15	-jβ'2	-jβ'2	NOUN
coo.31924059551022	361	16	=	=	SYM
coo.31924059551022	361	17	0	0	NUM
coo.31924059551022	361	18	.	.	PUNCT
coo.31924059551022	361	19	observe	observe	VERB
coo.31924059551022	361	20	that	that	SCONJ
coo.31924059551022	361	21	by	by	ADP
coo.31924059551022	361	22	designating	designate	VERB
coo.31924059551022	361	23	pl	pl	X
coo.31924059551022	361	24	·	·	PUNCT
coo.31924059551022	361	25	by	by	ADP
coo.31924059551022	361	26	—	—	PUNCT
coo.31924059551022	361	27	β	β	NOUN
coo.31924059551022	361	28	the	the	DET
coo.31924059551022	361	29	above	above	ADJ
coo.31924059551022	361	30	relations	relation	NOUN
coo.31924059551022	361	31	remain	remain	VERB
coo.31924059551022	361	32	unaltered	unaltered	ADJ
coo.31924059551022	361	33	and	and	CCONJ
coo.31924059551022	361	34	that	that	SCONJ
coo.31924059551022	361	35	we	we	PRON
coo.31924059551022	361	36	may	may	AUX
coo.31924059551022	361	37	therefore	therefore	ADV
coo.31924059551022	361	38	write	write	VERB
coo.31924059551022	361	39	4«3	4«3	NUM
coo.31924059551022	361	40	—	—	PUNCT
coo.31924059551022	361	41	g2a	g2a	PROPN
coo.31924059551022	361	42	—	—	PUNCT
coo.31924059551022	361	43	g3	g3	X
coo.31924059551022	361	44	=	=	PUNCT
coo.31924059551022	361	45	—	—	PUNCT
coo.31924059551022	361	46	403	403	NUM
coo.31924059551022	362	1	+	+	DET
coo.31924059551022	362	2	9ΐβ	9ΐβ	ADJ
coo.31924059551022	362	3	—	—	PUNCT
coo.31924059551022	362	4	g3	g3	PROPN
coo.31924059551022	362	5	or	or	CCONJ
coo.31924059551022	362	6	4(«3	4(«3	NUM
coo.31924059551022	362	7	+	+	NOUN
coo.31924059551022	362	8	βά	βά	PROPN
coo.31924059551022	362	9	)	)	PUNCT
coo.31924059551022	362	10	—	—	PUNCT
coo.31924059551022	362	11	g3(a	g3(a	PROPN
coo.31924059551022	362	12	+	+	CCONJ
coo.31924059551022	362	13	β	β	X
coo.31924059551022	362	14	)	)	PUNCT
coo.31924059551022	362	15	=	=	PUNCT
coo.31924059551022	362	16	0	0	NUM
coo.31924059551022	363	1	whence	whence	ADV
coo.31924059551022	363	2	but	but	CCONJ
coo.31924059551022	363	3	β=«-\β	β=«-\β	NOUN
coo.31924059551022	364	1	whence	whence	ADP
coo.31924059551022	364	2	the	the	DET
coo.31924059551022	364	3	equation	equation	NOUN
coo.31924059551022	364	4	that	that	PRON
coo.31924059551022	364	5	determines	determine	VERB
coo.31924059551022	364	6	the	the	DET
coo.31924059551022	364	7	values	value	NOUN
coo.31924059551022	364	8	of	of	ADP
coo.31924059551022	364	9	b.	b.	PROPN
coo.31924059551022	365	1	[	[	X
coo.31924059551022	365	2	42	42	NUM
coo.31924059551022	365	3	]	]	PUNCT
coo.31924059551022	365	4	·	·	PUNCT
coo.31924059551022	365	5	·	·	PUNCT
coo.31924059551022	365	6	■	■	PUNCT
coo.31924059551022	365	7	\b2-^ab	\b2-^ab	VERB
coo.31924059551022	365	8	+	+	CCONJ
coo.31924059551022	365	9	a2-\g3	a2-\g3	ADJ
coo.31924059551022	365	10	=	=	NOUN
coo.31924059551022	365	11	0	0	NUM
coo.31924059551022	365	12	and	and	CCONJ
coo.31924059551022	365	13	also	also	ADV
coo.31924059551022	365	14	b	b	X
coo.31924059551022	365	15	=	=	SYM
coo.31924059551022	365	16	0	0	NUM
coo.31924059551022	365	17	.	.	PUNCT
coo.31924059551022	365	18	*	*	PUNCT
coo.31924059551022	365	19	)	)	PUNCT
coo.31924059551022	366	1	if	if	SCONJ
coo.31924059551022	366	2	then	then	ADV
coo.31924059551022	366	3	n	n	X
coo.31924059551022	366	4	=	=	SYM
coo.31924059551022	366	5	2	2	NUM
coo.31924059551022	366	6	and	and	CCONJ
coo.31924059551022	366	7	a	a	PRON
coo.31924059551022	366	8	and	and	CCONJ
coo.31924059551022	366	9	h	h	NOUN
coo.31924059551022	366	10	,	,	PUNCT
coo.31924059551022	366	11	the	the	DET
coo.31924059551022	366	12	arguments	argument	NOUN
coo.31924059551022	366	13	of	of	ADP
coo.31924059551022	366	14	a	a	DET
coo.31924059551022	366	15	=	=	NOUN
coo.31924059551022	366	16	(	(	PUNCT
coo.31924059551022	366	17	—	—	PUNCT
coo.31924059551022	366	18	pa2	pa2	NOUN
coo.31924059551022	366	19	)	)	PUNCT
coo.31924059551022	366	20	,	,	PUNCT
coo.31924059551022	366	21	are	be	AUX
coo.31924059551022	366	22	so	so	ADV
coo.31924059551022	366	23	taken	take	VERB
coo.31924059551022	366	24	that	that	SCONJ
coo.31924059551022	366	25	b	b	NOUN
coo.31924059551022	366	26	shall	shall	AUX
coo.31924059551022	366	27	have	have	VERB
coo.31924059551022	366	28	the	the	DET
coo.31924059551022	366	29	values	value	NOUN
coo.31924059551022	366	30	of	of	ADP
coo.31924059551022	366	31	the	the	DET
coo.31924059551022	366	32	roots	root	NOUN
coo.31924059551022	366	33	of	of	ADP
coo.31924059551022	366	34	equation	equation	NOUN
coo.31924059551022	366	35	(	(	PUNCT
coo.31924059551022	366	36	42	42	NUM
coo.31924059551022	366	37	)	)	PUNCT
coo.31924059551022	366	38	hermite	hermite	PROPN
coo.31924059551022	366	39	’s	’s	PART
coo.31924059551022	366	40	equation	equation	NOUN
coo.31924059551022	366	41	will	will	AUX
coo.31924059551022	366	42	have	have	VERB
coo.31924059551022	366	43	the	the	DET
coo.31924059551022	366	44	solution	solution	NOUN
coo.31924059551022	366	45	*	*	PUNCT
coo.31924059551022	366	46	)	)	PUNCT
coo.31924059551022	366	47	if	if	SCONJ
coo.31924059551022	366	48	in	in	ADP
coo.31924059551022	366	49	this	this	DET
coo.31924059551022	366	50	result	result	NOUN
coo.31924059551022	366	51	we	we	PRON
coo.31924059551022	366	52	take	take	VERB
coo.31924059551022	366	53	b	b	PROPN
coo.31924059551022	366	54	=	=	SYM
coo.31924059551022	366	55	£	£	NOUN
coo.31924059551022	366	56	we	we	PRON
coo.31924059551022	366	57	obtain	obtain	VERB
coo.31924059551022	366	58	the	the	DET
coo.31924059551022	366	59	formula	formula	NOUN
coo.31924059551022	366	60	r	r	NOUN
coo.31924059551022	366	61	-	-	NOUN
coo.31924059551022	366	62	af	af	NOUN
coo.31924059551022	366	63	+	+	CCONJ
coo.31924059551022	366	64	«	«	SYM
coo.31924059551022	366	65	8	8	NUM
coo.31924059551022	366	66	-	-	PUNCT
coo.31924059551022	366	67	jÿ2	jÿ2	NOUN
coo.31924059551022	366	68	=	=	SYM
coo.31924059551022	366	69	0	0	NUM
coo.31924059551022	366	70	,	,	PUNCT
coo.31924059551022	366	71	see	see	VERB
coo.31924059551022	367	1	halphen	halphen	PROPN
coo.31924059551022	367	2	ii	ii	PROPN
coo.31924059551022	367	3	p.	p.	PROPN
coo.31924059551022	367	4	131	131	NUM
coo.31924059551022	367	5	.	.	PUNCT
coo.31924059551022	368	1	integral	integral	PROPN
coo.31924059551022	368	2	as	as	ADP
coo.31924059551022	368	3	a	a	DET
coo.31924059551022	368	4	product	product	NOUN
coo.31924059551022	368	5	.	.	PUNCT
coo.31924059551022	369	1	31	31	NUM
coo.31924059551022	370	1	[	[	X
coo.31924059551022	370	2	43	43	NUM
coo.31924059551022	370	3	]	]	PUNCT
coo.31924059551022	370	4	[	[	X
coo.31924059551022	370	5	44	44	NUM
coo.31924059551022	370	6	]	]	PUNCT
coo.31924059551022	370	7	c	c	PROPN
coo.31924059551022	370	8	(	(	PUNCT
coo.31924059551022	370	9	u	u	PROPN
coo.31924059551022	370	10	—	—	PUNCT
coo.31924059551022	370	11	a	a	X
coo.31924059551022	370	12	)	)	PUNCT
coo.31924059551022	370	13	6	6	NUM
coo.31924059551022	370	14	(	(	PUNCT
coo.31924059551022	370	15	u	u	NOUN
coo.31924059551022	370	16	+	+	CCONJ
coo.31924059551022	370	17	b	b	NOUN
coo.31924059551022	370	18	)	)	PUNCT
coo.31924059551022	370	19	\	\	PROPN
coo.31924059551022	370	20	v	v	ADP
coo.31924059551022	370	21	=	=	PROPN
coo.31924059551022	370	22	c	c	NOUN
coo.31924059551022	370	23	—	—	PUNCT
coo.31924059551022	370	24	-------\	-------\	ADJ
coo.31924059551022	370	25	v	v	NOUN
coo.31924059551022	370	26	1	1	NUM
coo.31924059551022	370	27	-	-	PUNCT
coo.31924059551022	370	28	--e(qa	--e(qa	PUNCT
coo.31924059551022	370	29	—	—	PUNCT
coo.31924059551022	370	30	i	i	PRON
coo.31924059551022	370	31	,	,	PUNCT
coo.31924059551022	370	32	b)u	b)u	ADJ
coo.31924059551022	370	33	υ	υ	PROPN
coo.31924059551022	370	34	ü2u	ü2u	PROPN
coo.31924059551022	370	35	=	=	PROPN
coo.31924059551022	370	36	c	c	NOUN
coo.31924059551022	370	37	’	'	PUNCT
coo.31924059551022	370	38	—	—	PUNCT
coo.31924059551022	370	39	fg(m	fg(m	X
coo.31924059551022	370	40	~	~	PUNCT
coo.31924059551022	370	41	α	α	NOUN
coo.31924059551022	370	42	+	+	CCONJ
coo.31924059551022	370	43	fc	fc	NOUN
coo.31924059551022	370	44	)	)	PUNCT
coo.31924059551022	370	45	icf«-c6	icf«-c6	PROPN
coo.31924059551022	370	46	)	)	PUNCT
coo.31924059551022	370	47	.	.	PUNCT
coo.31924059551022	371	1	1	1	NUM
coo.31924059551022	371	2	(	(	PUNCT
coo.31924059551022	371	3	itt	itt	PROPN
coo.31924059551022	371	4	l	l	PROPN
coo.31924059551022	371	5	(	(	PUNCT
coo.31924059551022	371	6	»	»	X
coo.31924059551022	371	7	m	m	VERB
coo.31924059551022	371	8	j	j	X
coo.31924059551022	371	9	«	«	PUNCT
coo.31924059551022	371	10	aiaa+a	aiaa+a	NOUN
coo.31924059551022	371	11	dtt	dtt	NOUN
coo.31924059551022	371	12	l	l	NOUN
coo.31924059551022	371	13	(	(	PUNCT
coo.31924059551022	371	14	»	»	X
coo.31924059551022	371	15	w	w	X
coo.31924059551022	371	16	j	j	PROPN
coo.31924059551022	371	17	where	where	SCONJ
coo.31924059551022	371	18	v	v	PROPN
coo.31924059551022	371	19	—	—	PUNCT
coo.31924059551022	371	20	a	a	DET
coo.31924059551022	371	21	+	+	NOUN
coo.31924059551022	371	22	&	&	NOUN
coo.31924059551022	371	23	.	.	PUNCT
coo.31924059551022	371	24	*	*	PUNCT
coo.31924059551022	371	25	)	)	PUNCT
coo.31924059551022	371	26	that	that	SCONJ
coo.31924059551022	371	27	our	our	PRON
coo.31924059551022	371	28	solution	solution	NOUN
coo.31924059551022	371	29	given	give	VERB
coo.31924059551022	371	30	above	above	ADV
coo.31924059551022	371	31	be	be	AUX
coo.31924059551022	371	32	complete	complete	ADJ
coo.31924059551022	371	33	we	we	PRON
coo.31924059551022	371	34	must	must	AUX
coo.31924059551022	371	35	obtain	obtain	VERB
coo.31924059551022	371	36	the	the	DET
coo.31924059551022	371	37	corresponding	corresponding	ADJ
coo.31924059551022	371	38	values	value	NOUN
coo.31924059551022	371	39	of	of	ADP
coo.31924059551022	371	40	x	x	SYM
coo.31924059551022	371	41	and	and	CCONJ
coo.31924059551022	371	42	v	v	NOUN
coo.31924059551022	371	43	as	as	SCONJ
coo.31924059551022	371	44	follows	follow	VERB
coo.31924059551022	371	45	:	:	PUNCT
coo.31924059551022	371	46	λ	λ	X
coo.31924059551022	372	1	[	[	X
coo.31924059551022	372	2	*	*	X
coo.31924059551022	372	3	(	(	PUNCT
coo.31924059551022	372	4	“	"	PUNCT
coo.31924059551022	372	5	+	+	CCONJ
coo.31924059551022	372	6	.	.	PUNCT
coo.31924059551022	372	7	*	*	PUNCT
coo.31924059551022	372	8	)	)	PUNCT
coo.31924059551022	372	9	e	e	NOUN
coo.31924059551022	372	10	(	(	PUNCT
coo.31924059551022	372	11	«	«	PUNCT
coo.31924059551022	372	12	—	—	PUNCT
coo.31924059551022	372	13	f»)a1	f»)a1	NUM
coo.31924059551022	372	14	l	l	PROPN
coo.31924059551022	372	15	gu	gu	PROPN
coo.31924059551022	372	16	j	j	X
coo.31924059551022	372	17	we	we	PRON
coo.31924059551022	372	18	have	have	AUX
coo.31924059551022	372	19	also	also	ADV
coo.31924059551022	372	20	i	i	PRON
coo.31924059551022	372	21	p’a	p’a	NOUN
coo.31924059551022	373	1	+	+	CCONJ
coo.31924059551022	374	1	p'b	p'b	ADJ
coo.31924059551022	374	2	y	y	PROPN
coo.31924059551022	374	3	-	-	PUNCT
coo.31924059551022	374	4	du	du	PROPN
coo.31924059551022	374	5	pv	pv	X
coo.31924059551022	374	6	+	+	CCONJ
coo.31924059551022	374	7	pa	pa	PROPN
coo.31924059551022	374	8	+	+	X
coo.31924059551022	374	9	pi	pi	NOUN
coo.31924059551022	374	10	since	since	SCONJ
coo.31924059551022	374	11	again	again	ADV
coo.31924059551022	374	12	we	we	PRON
coo.31924059551022	374	13	have	have	VERB
coo.31924059551022	374	14	or	or	CCONJ
coo.31924059551022	374	15	hence	hence	ADV
coo.31924059551022	374	16	whence	whence	ADV
coo.31924059551022	374	17	4	4	NUM
coo.31924059551022	374	18	pa	pa	PROPN
coo.31924059551022	374	19	—	—	PUNCT
coo.31924059551022	374	20	pb	pb	PROPN
coo.31924059551022	374	21	p'a	p'a	X
coo.31924059551022	374	22	=	=	PUNCT
coo.31924059551022	374	23	p'b	p'b	ADV
coo.31924059551022	374	24	=	=	VERB
coo.31924059551022	374	25	a	a	DET
coo.31924059551022	374	26	'	'	NOUN
coo.31924059551022	374	27	.	.	PUNCT
coo.31924059551022	375	1	£	£	SYM
coo.31924059551022	375	2	2	2	NUM
coo.31924059551022	375	3	αξ	αξ	NOUN
coo.31924059551022	375	4	+	+	NOUN
coo.31924059551022	375	5	«	«	PUNCT
coo.31924059551022	375	6	*	*	PUNCT
coo.31924059551022	375	7	\gt	\gt	NOUN
coo.31924059551022	375	8	=	=	SYM
coo.31924059551022	375	9	0	0	NUM
coo.31924059551022	375	10	£	£	NUM
coo.31924059551022	375	11	—	—	PUNCT
coo.31924059551022	375	12	f	f	PROPN
coo.31924059551022	375	13	±	±	PROPN
coo.31924059551022	375	14	t’kvs	t’kvs	PROPN
coo.31924059551022	375	15	—	—	PUNCT
coo.31924059551022	375	16	3«2	3«2	NUM
coo.31924059551022	375	17	.	.	PUNCT
coo.31924059551022	375	18	!	!	PUNCT
coo.31924059551022	375	19	>	>	X
coo.31924059551022	376	1	(	(	PUNCT
coo.31924059551022	376	2	«	«	X
coo.31924059551022	376	3	)	)	PUNCT
coo.31924059551022	376	4	=	=	X
coo.31924059551022	376	5	f	f	X
coo.31924059551022	377	1	+	+	PUNCT
coo.31924059551022	377	2	p(*0	p(*0	NOUN
coo.31924059551022	377	3	=	=	PUNCT
coo.31924059551022	377	4	/	/	PUNCT
coo.31924059551022	377	5	jp	jp	INTJ
coo.31924059551022	377	6	%	%	INTJ
coo.31924059551022	378	1	\	\	X
coo.31924059551022	378	2	\ρα	\ρα	PROPN
coo.31924059551022	378	3	—	—	PUNCT
coo.31924059551022	378	4	p6/	p6/	PROPN
coo.31924059551022	378	5	pa	pa	PROPN
coo.31924059551022	378	6	—	—	PUNCT
coo.31924059551022	378	7	pl	pl	PROPN
coo.31924059551022	378	8	=	=	NOUN
coo.31924059551022	378	9	ÿg2	ÿg2	NUM
coo.31924059551022	378	10	3	3	NUM
coo.31924059551022	378	11	«	«	SYM
coo.31924059551022	378	12	2	2	NUM
coo.31924059551022	378	13	i	i	PRON
coo.31924059551022	378	14	>	>	X
coo.31924059551022	378	15	a	a	PRON
coo.31924059551022	378	16	+	+	NOUN
coo.31924059551022	378	17	=	=	ADJ
coo.31924059551022	378	18	a	a	PRON
coo.31924059551022	378	19	=	=	NOUN
coo.31924059551022	378	20	—	—	PUNCT
coo.31924059551022	378	21	4a3	4a3	NUM
coo.31924059551022	378	22	+	+	NUM
coo.31924059551022	378	23	#	#	SYM
coo.31924059551022	378	24	2a	2a	NUM
coo.31924059551022	378	25	—	—	PUNCT
coo.31924059551022	378	26	03	03	NUM
coo.31924059551022	378	27	.	.	PUNCT
coo.31924059551022	379	1	these	these	DET
coo.31924059551022	379	2	values	value	NOUN
coo.31924059551022	379	3	in	in	ADP
coo.31924059551022	379	4	(	(	PUNCT
coo.31924059551022	379	5	44	44	NUM
coo.31924059551022	379	6	)	)	PUNCT
coo.31924059551022	379	7	give	give	VERB
coo.31924059551022	379	8	:	:	PUNCT
coo.31924059551022	379	9	w	w	PROPN
coo.31924059551022	379	10	...........	...........	INTJ
coo.31924059551022	379	11	ιή	ιή	NOUN
coo.31924059551022	379	12	-	-	PUNCT
coo.31924059551022	379	13	α	α	PROPN
coo.31924059551022	379	14	-	-	PUNCT
coo.31924059551022	379	15	ιγ	ιγ	NOUN
coo.31924059551022	379	16	’	'	PUNCT
coo.31924059551022	379	17	·	·	PRON
coo.31924059551022	379	18	*	*	PUNCT
coo.31924059551022	379	19	)	)	PUNCT
coo.31924059551022	379	20	the	the	DET
coo.31924059551022	379	21	last	last	ADJ
coo.31924059551022	379	22	is	be	AUX
coo.31924059551022	379	23	the	the	DET
coo.31924059551022	379	24	form	form	NOUN
coo.31924059551022	379	25	given	give	VERB
coo.31924059551022	379	26	for	for	ADP
coo.31924059551022	379	27	the	the	DET
coo.31924059551022	379	28	expression	expression	NOUN
coo.31924059551022	379	29	cos	cos	ADP
coo.31924059551022	380	1	cx	cx	X
coo.31924059551022	380	2	-f	-f	X
coo.31924059551022	380	3	i	i	PRON
coo.31924059551022	380	4	cos	cos	ADP
coo.31924059551022	381	1	cy	cy	PROPN
coo.31924059551022	381	2	in	in	ADP
coo.31924059551022	381	3	the	the	DET
coo.31924059551022	381	4	solution	solution	NOUN
coo.31924059551022	381	5	of	of	ADP
coo.31924059551022	381	6	the	the	DET
coo.31924059551022	381	7	pendulum	pendulum	NOUN
coo.31924059551022	381	8	problem	problem	NOUN
coo.31924059551022	381	9	in	in	ADP
coo.31924059551022	381	10	the	the	DET
coo.31924059551022	381	11	direct	direct	ADJ
coo.31924059551022	381	12	investigation	investigation	NOUN
coo.31924059551022	381	13	of	of	ADP
coo.31924059551022	381	14	which	which	PRON
coo.31924059551022	381	15	one	one	PRON
coo.31924059551022	381	16	arrives	arrive	VERB
coo.31924059551022	381	17	at	at	ADP
coo.31924059551022	381	18	the	the	DET
coo.31924059551022	381	19	expressions	expression	NOUN
coo.31924059551022	381	20	d2x	d2x	ADJ
coo.31924059551022	381	21	dt2	dt2	DET
coo.31924059551022	381	22	nx	nx	PROPN
coo.31924059551022	381	23	;	;	PUNCT
coo.31924059551022	381	24	d2y	d2y	VERB
coo.31924059551022	381	25	dt2	dt2	NOUN
coo.31924059551022	381	26	=	=	X
coo.31924059551022	381	27	ny	ny	PROPN
coo.31924059551022	381	28	;	;	PUNCT
coo.31924059551022	381	29	d2z	d2z	INTJ
coo.31924059551022	382	1	dt2	dt2	NOUN
coo.31924059551022	382	2	=	=	X
coo.31924059551022	382	3	nz	nz	PROPN
coo.31924059551022	383	1	+	+	CCONJ
coo.31924059551022	383	2	g	g	NOUN
coo.31924059551022	383	3	where	where	SCONJ
coo.31924059551022	383	4	n	n	PROPN
coo.31924059551022	383	5	is	be	AUX
coo.31924059551022	383	6	found	find	VERB
coo.31924059551022	383	7	to	to	PART
coo.31924059551022	383	8	be	be	AUX
coo.31924059551022	383	9	3z2(2pu	3z2(2pu	NUM
coo.31924059551022	383	10	—	—	PUNCT
coo.31924059551022	383	11	ρα2	ρα2	PROPN
coo.31924059551022	383	12	)	)	PUNCT
coo.31924059551022	383	13	which	which	PRON
coo.31924059551022	383	14	causes	cause	VERB
coo.31924059551022	383	15	the	the	DET
coo.31924059551022	383	16	solution	solution	NOUN
coo.31924059551022	383	17	to	to	PART
coo.31924059551022	383	18	depend	depend	VERB
coo.31924059551022	383	19	upon	upon	SCONJ
coo.31924059551022	383	20	lame	lame	PROPN
coo.31924059551022	383	21	’s	’s	PART
coo.31924059551022	383	22	functions	function	NOUN
coo.31924059551022	383	23	.	.	PUNCT
coo.31924059551022	384	1	32	32	NUM
coo.31924059551022	385	1	part	part	NOUN
coo.31924059551022	385	2	iii	iii	NUM
coo.31924059551022	385	3	.	.	PUNCT
coo.31924059551022	386	1	if	if	SCONJ
coo.31924059551022	386	2	we	we	PRON
coo.31924059551022	386	3	take	take	VERB
coo.31924059551022	386	4	a	a	PRON
coo.31924059551022	386	5	—	—	PUNCT
coo.31924059551022	386	6	2b	2b	NOUN
coo.31924059551022	386	7	we	we	PRON
coo.31924059551022	386	8	have	have	VERB
coo.31924059551022	386	9	[	[	PUNCT
coo.31924059551022	386	10	46	46	NUM
coo.31924059551022	386	11	]	]	PUNCT
coo.31924059551022	386	12	p	p	PROPN
coo.31924059551022	386	13	(	(	PUNCT
coo.31924059551022	386	14	v	v	NOUN
coo.31924059551022	386	15	)	)	PUNCT
coo.31924059551022	386	16	=	=	X
coo.31924059551022	386	17	8i3	8i3	NUM
coo.31924059551022	386	18	+	+	CCONJ
coo.31924059551022	386	19	&	&	CCONJ
coo.31924059551022	386	20	12	12	NUM
coo.31924059551022	386	21	62	62	NUM
coo.31924059551022	386	22	—	—	PUNCT
coo.31924059551022	386	23	g2	g2	PROPN
coo.31924059551022	387	1	[	[	X
coo.31924059551022	387	2	47	47	NUM
coo.31924059551022	387	3	]	]	PUNCT
coo.31924059551022	387	4	where	where	SCONJ
coo.31924059551022	387	5	φ	φ	X
coo.31924059551022	387	6	=	=	SYM
coo.31924059551022	387	7	4	4	NUM
coo.31924059551022	387	8	δ3	δ3	PROPN
coo.31924059551022	387	9	—	—	PUNCT
coo.31924059551022	387	10	g.2b	g.2b	NOUN
coo.31924059551022	387	11	for	for	ADP
coo.31924059551022	387	12	x	x	PUNCT
coo.31924059551022	387	13	we	we	PRON
coo.31924059551022	387	14	have	have	VERB
coo.31924059551022	387	15	:	:	PUNCT
coo.31924059551022	387	16	x	x	PUNCT
coo.31924059551022	387	17	=	=	X
coo.31924059551022	387	18	ξ(α	ξ(α	NUM
coo.31924059551022	387	19	—	—	PUNCT
coo.31924059551022	387	20	v	v	NOUN
coo.31924059551022	387	21	)	)	PUNCT
coo.31924059551022	387	22	-f	-f	PUNCT
coo.31924059551022	387	23	%	%	INTJ
coo.31924059551022	387	24	a	a	PRON
coo.31924059551022	387	25	_	_	PUNCT
coo.31924059551022	387	26	_	_	PUNCT
coo.31924059551022	387	27	£	£	X
coo.31924059551022	387	28	ρ'φ	ρ'φ	PROPN
coo.31924059551022	387	29	—	—	PUNCT
coo.31924059551022	387	30	α	α	X
coo.31924059551022	387	31	)	)	PUNCT
coo.31924059551022	387	32	—	—	PUNCT
coo.31924059551022	387	33	p'(a	p'(a	PROPN
coo.31924059551022	387	34	)	)	PUNCT
coo.31924059551022	387	35	p	p	NOUN
coo.31924059551022	387	36	(	(	PUNCT
coo.31924059551022	387	37	h	h	PROPN
coo.31924059551022	387	38	—	—	PUNCT
coo.31924059551022	387	39	a	a	X
coo.31924059551022	387	40	)	)	PUNCT
coo.31924059551022	387	41	-fff'fr	-fff'fr	X
coo.31924059551022	387	42	—	—	PUNCT
coo.31924059551022	387	43	p'a	p'a	ADJ
coo.31924059551022	387	44	2	2	NUM
coo.31924059551022	387	45	p	p	NOUN
coo.31924059551022	387	46	(	(	PUNCT
coo.31924059551022	387	47	6	6	NUM
coo.31924059551022	387	48	—	—	PUNCT
coo.31924059551022	387	49	a	a	X
coo.31924059551022	387	50	)	)	PUNCT
coo.31924059551022	387	51	—	—	PUNCT
coo.31924059551022	387	52	p	p	NOUN
coo.31924059551022	387	53	(	(	PUNCT
coo.31924059551022	387	54	a	a	NOUN
coo.31924059551022	387	55	)	)	PUNCT
coo.31924059551022	387	56	2p(b	2p(b	NUM
coo.31924059551022	387	57	—	—	PUNCT
coo.31924059551022	387	58	a	a	X
coo.31924059551022	387	59	)	)	PUNCT
coo.31924059551022	387	60	—	—	PUNCT
coo.31924059551022	387	61	pi	pi	NOUN
coo.31924059551022	387	62	)	)	PUNCT
coo.31924059551022	387	63	—	—	PUNCT
coo.31924059551022	387	64	pa	pa	PROPN
coo.31924059551022	387	65	9z	9z	PROPN
coo.31924059551022	387	66	and	and	CCONJ
coo.31924059551022	387	67	<	<	NOUN
coo.31924059551022	387	68	p'=	p'=	NUM
coo.31924059551022	388	1	12b2	12b2	NUM
coo.31924059551022	388	2	—	—	PUNCT
coo.31924059551022	388	3	g2	g2	PROPN
coo.31924059551022	388	4	tb	tb	PROPN
coo.31924059551022	388	5	=	=	X
coo.31924059551022	388	6	1	1	NUM
coo.31924059551022	388	7	p	p	NOUN
coo.31924059551022	388	8	(	(	PUNCT
coo.31924059551022	388	9	~h	~h	X
coo.31924059551022	388	10	~	~	PUNCT
coo.31924059551022	388	11	+	+	PROPN
coo.31924059551022	388	12	ì*'6	ì*'6	PROPN
coo.31924059551022	388	13	*	*	SYM
coo.31924059551022	388	14	2	2	NUM
coo.31924059551022	388	15	pq	pq	NOUN
coo.31924059551022	388	16	>	>	X
coo.31924059551022	388	17	—	—	PUNCT
coo.31924059551022	388	18	a	a	X
coo.31924059551022	388	19	)	)	PUNCT
coo.31924059551022	388	20	—	—	PUNCT
coo.31924059551022	388	21	p	p	PROPN
coo.31924059551022	388	22	&	&	CCONJ
coo.31924059551022	388	23	p	p	PROPN
coo.31924059551022	388	24	v	v	PROPN
coo.31924059551022	388	25	2pv	2pv	PROPN
coo.31924059551022	388	26	—	—	PUNCT
coo.31924059551022	388	27	a	a	DET
coo.31924059551022	388	28	since	since	SCONJ
coo.31924059551022	388	29	—	—	PUNCT
coo.31924059551022	388	30	y	y	NOUN
coo.31924059551022	388	31	p'a	p'a	INTJ
coo.31924059551022	388	32	—	—	PUNCT
coo.31924059551022	388	33	ρ'δ	ρ'δ	PROPN
coo.31924059551022	388	34	=	=	PUNCT
coo.31924059551022	388	35	0	0	NUM
coo.31924059551022	388	36	pa	pa	PROPN
coo.31924059551022	388	37	-f	-f	PUNCT
coo.31924059551022	388	38	-	-	PUNCT
coo.31924059551022	388	39	ρδ	ρδ	X
coo.31924059551022	388	40	=	=	NOUN
coo.31924059551022	388	41	a.	a.	NOUN
coo.31924059551022	388	42	combining	combine	VERB
coo.31924059551022	388	43	these	these	DET
coo.31924059551022	388	44	relations	relation	NOUN
coo.31924059551022	388	45	we	we	PRON
coo.31924059551022	388	46	obtain	obtain	VERB
coo.31924059551022	388	47	:	:	PUNCT
coo.31924059551022	388	48	p'v	p'v	PROPN
coo.31924059551022	388	49	i	i	PRON
coo.31924059551022	388	50	τ	τ	PROPN
coo.31924059551022	388	51	^+pv	^+pv	PROPN
coo.31924059551022	388	52	=	=	PROPN
coo.31924059551022	388	53	b	b	PROPN
coo.31924059551022	388	54	and	and	CCONJ
coo.31924059551022	388	55	i)v	i)v	PROPN
coo.31924059551022	388	56	=	=	NOUN
coo.31924059551022	388	57	2(6	2(6	NUM
coo.31924059551022	388	58	-pv	-pv	ADV
coo.31924059551022	388	59	)	)	PUNCT
coo.31924059551022	388	60	=	=	PROPN
coo.31924059551022	388	61	2	2	NUM
coo.31924059551022	388	62	(	(	PUNCT
coo.31924059551022	388	63	6	6	NUM
coo.31924059551022	388	64	]	]	PUNCT
coo.31924059551022	388	65	/3lÿ^	/3lÿ^	NOUN
coo.31924059551022	389	1	=	=	PROPN
coo.31924059551022	389	2	1/3	1/3	NUM
coo.31924059551022	389	3	fe	fe	X
coo.31924059551022	389	4	φ	φ	X
coo.31924059551022	389	5	'	'	PUNCT
coo.31924059551022	389	6	φ	φ	X
coo.31924059551022	389	7	φ	φ	X
coo.31924059551022	389	8	'	'	PUNCT
coo.31924059551022	389	9	r	r	NOUN
coo.31924059551022	389	10	φ	φ	X
coo.31924059551022	389	11	'	'	PUNCT
coo.31924059551022	389	12	'	'	PUNCT
coo.31924059551022	389	13	finally	finally	ADV
coo.31924059551022	389	14	we	we	PRON
coo.31924059551022	389	15	observe	observe	VERB
coo.31924059551022	389	16	that	that	SCONJ
coo.31924059551022	389	17	if	if	SCONJ
coo.31924059551022	389	18	—	—	PUNCT
coo.31924059551022	389	19	u	u	PROPN
coo.31924059551022	389	20	is	be	AUX
coo.31924059551022	389	21	substituted	substitute	VERB
coo.31924059551022	389	22	for	for	ADP
coo.31924059551022	389	23	u	u	PROPN
coo.31924059551022	389	24	in	in	ADP
coo.31924059551022	389	25	hermite	hermite	PROPN
coo.31924059551022	389	26	’s	’s	PART
coo.31924059551022	389	27	equation	equation	NOUN
coo.31924059551022	389	28	it	it	PRON
coo.31924059551022	389	29	remains	remain	VERB
coo.31924059551022	389	30	unaltered	unaltered	ADJ
coo.31924059551022	389	31	which	which	PRON
coo.31924059551022	389	32	gives	give	VERB
coo.31924059551022	389	33	us	we	PRON
coo.31924059551022	389	34	the	the	DET
coo.31924059551022	389	35	second	second	ADJ
coo.31924059551022	389	36	solution	solution	NOUN
coo.31924059551022	389	37	,	,	PUNCT
coo.31924059551022	389	38	namely	namely	ADV
coo.31924059551022	389	39	[	[	X
coo.31924059551022	389	40	48]	48]	NUM
coo.31924059551022	389	41	.................	.................	NUM
coo.31924059551022	389	42	3	3	NUM
coo.31924059551022	389	43	=	=	X
coo.31924059551022	389	44	jj\	jj\	X
coo.31924059551022	389	45	(	(	PUNCT
coo.31924059551022	389	46	a	a	DET
coo.31924059551022	389	47	6	6	NUM
coo.31924059551022	389	48	{	{	PUNCT
coo.31924059551022	389	49	a	a	NOUN
coo.31924059551022	389	50	)	)	PUNCT
coo.31924059551022	389	51	6	6	NUM
coo.31924059551022	389	52	(	(	PUNCT
coo.31924059551022	389	53	u	u	PROPN
coo.31924059551022	389	54	)	)	PUNCT
coo.31924059551022	389	55	gii	gii	PROPN
coo.31924059551022	389	56	l	l	PROPN
coo.31924059551022	389	57	,	,	PUNCT
coo.31924059551022	389	58	a	a	PRON
coo.31924059551022	389	59	x	x	PUNCT
coo.31924059551022	389	60	and	and	CCONJ
coo.31924059551022	389	61	v	v	NOUN
coo.31924059551022	389	62	remaining	remain	VERB
coo.31924059551022	389	63	as	as	ADP
coo.31924059551022	389	64	before	before	ADV
coo.31924059551022	389	65	.	.	PUNCT
coo.31924059551022	390	1	product	product	NOUN
coo.31924059551022	390	2	of	of	ADP
coo.31924059551022	390	3	the	the	DET
coo.31924059551022	390	4	two	two	NUM
coo.31924059551022	390	5	solutions	solution	NOUN
coo.31924059551022	390	6	.	.	PUNCT
coo.31924059551022	391	1	it	it	PRON
coo.31924059551022	391	2	becomes	become	VERB
coo.31924059551022	391	3	evident	evident	ADJ
coo.31924059551022	391	4	from	from	ADP
coo.31924059551022	391	5	the	the	DET
coo.31924059551022	391	6	illustration	illustration	NOUN
coo.31924059551022	391	7	in	in	ADP
coo.31924059551022	391	8	the	the	DET
coo.31924059551022	391	9	previous	previous	ADJ
coo.31924059551022	391	10	paragraph	paragraph	NOUN
coo.31924059551022	391	11	that	that	SCONJ
coo.31924059551022	391	12	while	while	SCONJ
coo.31924059551022	391	13	in	in	ADP
coo.31924059551022	391	14	general	general	ADJ
coo.31924059551022	391	15	the	the	DET
coo.31924059551022	391	16	theory	theory	NOUN
coo.31924059551022	391	17	involved	involve	VERB
coo.31924059551022	391	18	in	in	ADP
coo.31924059551022	391	19	the	the	DET
coo.31924059551022	391	20	solution	solution	NOUN
coo.31924059551022	391	21	just	just	ADV
coo.31924059551022	391	22	given	give	VERB
coo.31924059551022	391	23	holds	hold	VERB
coo.31924059551022	391	24	it	it	PRON
coo.31924059551022	391	25	is	be	AUX
coo.31924059551022	391	26	practically	practically	ADV
coo.31924059551022	391	27	inapplicable	inapplicable	ADJ
coo.31924059551022	391	28	for	for	ADP
coo.31924059551022	391	29	other	other	ADJ
coo.31924059551022	391	30	values	value	NOUN
coo.31924059551022	391	31	of	of	ADP
coo.31924059551022	391	32	n	n	NOUN
coo.31924059551022	391	33	than	than	ADP
coo.31924059551022	391	34	two	two	NUM
coo.31924059551022	391	35	or	or	CCONJ
coo.31924059551022	391	36	at	at	ADP
coo.31924059551022	391	37	most	most	ADV
coo.31924059551022	391	38	three	three	NUM
coo.31924059551022	391	39	whence	whence	NOUN
coo.31924059551022	391	40	one	one	NUM
coo.31924059551022	391	41	is	be	AUX
coo.31924059551022	391	42	led	lead	VERB
coo.31924059551022	391	43	to	to	ADP
coo.31924059551022	391	44	a	a	DET
coo.31924059551022	391	45	study	study	NOUN
coo.31924059551022	391	46	of	of	ADP
coo.31924059551022	391	47	functions	function	NOUN
coo.31924059551022	391	48	of	of	ADP
coo.31924059551022	391	49	the	the	DET
coo.31924059551022	391	50	integral	integral	NOUN
coo.31924059551022	391	51	in	in	ADP
coo.31924059551022	391	52	the	the	DET
coo.31924059551022	391	53	hope	hope	NOUN
coo.31924059551022	391	54	of	of	ADP
coo.31924059551022	391	55	discovering	discover	VERB
coo.31924059551022	391	56	inherent	inherent	ADJ
coo.31924059551022	391	57	properties	property	NOUN
coo.31924059551022	391	58	*	*	PUNCT
coo.31924059551022	391	59	)	)	PUNCT
coo.31924059551022	391	60	compair	compair	NOUN
coo.31924059551022	391	61	results	result	NOUN
coo.31924059551022	391	62	obtained	obtain	VERB
coo.31924059551022	391	63	by	by	ADP
coo.31924059551022	391	64	m.	m.	NOUN
coo.31924059551022	391	65	halphen	halphen	ADV
coo.31924059551022	391	66	and	and	CCONJ
coo.31924059551022	391	67	obtained	obtain	VERB
coo.31924059551022	391	68	in	in	ADP
coo.31924059551022	391	69	a	a	DET
coo.31924059551022	391	70	different	different	ADJ
coo.31924059551022	391	71	manner	manner	NOUN
coo.31924059551022	391	72	,	,	PUNCT
coo.31924059551022	391	73	ii	ii	PROPN
coo.31924059551022	391	74	p.	p.	NOUN
coo.31924059551022	391	75	131	131	NUM
coo.31924059551022	391	76	and	and	CCONJ
coo.31924059551022	391	77	527	527	NUM
coo.31924059551022	391	78	.	.	PUNCT
coo.31924059551022	391	79	integral	integral	PROPN
coo.31924059551022	391	80	as	as	ADP
coo.31924059551022	391	81	a	a	DET
coo.31924059551022	391	82	product	product	NOUN
coo.31924059551022	391	83	.	.	PUNCT
coo.31924059551022	392	1	33	33	NUM
coo.31924059551022	392	2	that	that	PRON
coo.31924059551022	392	3	will	will	AUX
coo.31924059551022	392	4	lead	lead	VERB
coo.31924059551022	392	5	to	to	ADP
coo.31924059551022	392	6	a	a	DET
coo.31924059551022	392	7	more	more	ADV
coo.31924059551022	392	8	practical	practical	ADJ
coo.31924059551022	392	9	result	result	NOUN
coo.31924059551022	392	10	.	.	PUNCT
coo.31924059551022	393	1	the	the	DET
coo.31924059551022	393	2	first	first	ADJ
coo.31924059551022	393	3	of	of	ADP
coo.31924059551022	393	4	such	such	ADJ
coo.31924059551022	393	5	functions	function	NOUN
coo.31924059551022	393	6	to	to	PART
coo.31924059551022	393	7	command	command	VERB
coo.31924059551022	393	8	attention	attention	NOUN
coo.31924059551022	393	9	would	would	AUX
coo.31924059551022	393	10	be	be	AUX
coo.31924059551022	393	11	the	the	DET
coo.31924059551022	393	12	product	product	NOUN
coo.31924059551022	393	13	of	of	ADP
coo.31924059551022	393	14	the	the	DET
coo.31924059551022	393	15	two	two	NUM
coo.31924059551022	393	16	integrals	integral	NOUN
coo.31924059551022	393	17	[	[	PUNCT
coo.31924059551022	393	18	49]	49]	NUM
coo.31924059551022	393	19	................................	................................	PUNCT
coo.31924059551022	393	20	y	y	PROPN
coo.31924059551022	393	21	=	=	NOUN
coo.31924059551022	393	22	ye	ye	X
coo.31924059551022	393	23	which	which	PRON
coo.31924059551022	393	24	we	we	PRON
coo.31924059551022	393	25	will	will	AUX
coo.31924059551022	393	26	proceed	proceed	VERB
coo.31924059551022	393	27	to	to	PART
coo.31924059551022	393	28	develop	develop	VERB
coo.31924059551022	393	29	as	as	SCONJ
coo.31924059551022	393	30	follows	follow	VERB
coo.31924059551022	393	31	:	:	PUNCT
coo.31924059551022	393	32	we	we	PRON
coo.31924059551022	393	33	would	would	AUX
coo.31924059551022	393	34	find	find	VERB
coo.31924059551022	393	35	from	from	ADP
coo.31924059551022	393	36	the	the	DET
coo.31924059551022	393	37	integral	integral	ADJ
coo.31924059551022	393	38	s	s	NOUN
coo.31924059551022	393	39	as	as	ADP
coo.31924059551022	393	40	in	in	ADP
coo.31924059551022	393	41	the	the	DET
coo.31924059551022	393	42	case	case	NOUN
coo.31924059551022	393	43	of	of	ADP
coo.31924059551022	393	44	y	y	PROPN
coo.31924059551022	393	45	=	=	SYM
coo.31924059551022	393	46	σ^	σ^	NOUN
coo.31924059551022	393	47	(	(	PUNCT
coo.31924059551022	393	48	β	β	X
coo.31924059551022	393	49	—	—	PUNCT
coo.31924059551022	393	50	u	u	PROPN
coo.31924059551022	393	51	)	)	PUNCT
coo.31924059551022	393	52	—	—	PUNCT
coo.31924059551022	394	1	%	%	INTJ
coo.31924059551022	394	2	u	u	INTJ
coo.31924059551022	394	3	+	+	CCONJ
coo.31924059551022	394	4	ζά\	ζά\	VERB
coo.31924059551022	394	5	and	and	CCONJ
coo.31924059551022	394	6	combining	combine	VERB
coo.31924059551022	394	7	with	with	ADP
coo.31924059551022	394	8	ΐγ=2τ[ξ(α	ΐγ=2τ[ξ(α	PROPN
coo.31924059551022	394	9	+	+	PROPN
coo.31924059551022	394	10	ω)_ξ(μ)~ξα	ω)_ξ(μ)~ξα	ADP
coo.31924059551022	394	11	]	]	PUNCT
coo.31924059551022	394	12	we	we	PRON
coo.31924059551022	394	13	obtain	obtain	VERB
coo.31924059551022	394	14	y	y	PROPN
coo.31924059551022	394	15	7	7	NUM
coo.31924059551022	395	1	+	+	CCONJ
coo.31924059551022	395	2	α	α	X
coo.31924059551022	395	3	)	)	PUNCT
coo.31924059551022	395	4	50	50	NUM
coo.31924059551022	395	5	“	"	PUNCT
coo.31924059551022	395	6	α	α	X
coo.31924059551022	395	7	)	)	PUNCT
coo.31924059551022	395	8	=	=	X
coo.31924059551022	396	1	~σ^¥~α	~σ^¥~α	PUNCT
coo.31924059551022	397	1	but	but	CCONJ
coo.31924059551022	397	2	β	β	PRON
coo.31924059551022	397	3	(	(	PUNCT
coo.31924059551022	397	4	a	a	PRON
coo.31924059551022	397	5	+	+	ADJ
coo.31924059551022	397	6	u	u	ADJ
coo.31924059551022	397	7	)	)	PUNCT
coo.31924059551022	397	8	g	g	NOUN
coo.31924059551022	397	9	(	(	PUNCT
coo.31924059551022	397	10	a	a	DET
coo.31924059551022	397	11	—	—	PUNCT
coo.31924059551022	397	12	u	u	NOUN
coo.31924059551022	397	13	)	)	PUNCT
coo.31924059551022	397	14	whence	whence	NOUN
coo.31924059551022	397	15	or	or	CCONJ
coo.31924059551022	397	16	y	y	PROPN
coo.31924059551022	397	17	=	=	PROPN
coo.31924059551022	397	18	17	17	NUM
coo.31924059551022	397	19	'	'	PUNCT
coo.31924059551022	397	20	'	'	PUNCT
coo.31924059551022	397	21	p	p	NOUN
coo.31924059551022	397	22	a	a	DET
coo.31924059551022	397	23	yz	yz	X
coo.31924059551022	397	24	—	—	PUNCT
coo.31924059551022	397	25	zy	zy	INTJ
coo.31924059551022	397	26	=	=	X
coo.31924059551022	397	27	>	>	X
coo.31924059551022	397	28	—	—	PUNCT
coo.31924059551022	397	29	---------	---------	PUNCT
coo.31924059551022	397	30	·	·	PUNCT
coo.31924059551022	397	31	j	j	PROPN
coo.31924059551022	397	32	σ	σ	PROPN
coo.31924059551022	397	33	¿	¿	NUM
coo.31924059551022	397	34	mipu	mipu	NOUN
coo.31924059551022	397	35	—	—	PUNCT
coo.31924059551022	397	36	pa	pa	PROPN
coo.31924059551022	397	37	=]	=]	PROPN
coo.31924059551022	397	38	γ	γ	PROPN
coo.31924059551022	397	39	[	[	PUNCT
coo.31924059551022	397	40	(	(	PUNCT
coo.31924059551022	397	41	pu	pu	PROPN
coo.31924059551022	397	42	—	—	PUNCT
coo.31924059551022	397	43	ρα)-	ρα)-	SPACE
coo.31924059551022	397	44	*	*	NOUN
coo.31924059551022	397	45	)	)	PUNCT
coo.31924059551022	397	46	yz	yz	PROPN
coo.31924059551022	397	47	-σ^ίγα	-σ^ίγα	PUNCT
coo.31924059551022	397	48	-tl	-tl	SPACE
coo.31924059551022	397	49	·	·	PUNCT
coo.31924059551022	397	50	*	*	PUNCT
coo.31924059551022	397	51	"	"	PUNCT
coo.31924059551022	397	52	*	*	PUNCT
coo.31924059551022	397	53	β	β	X
coo.31924059551022	397	54	)	)	PUNCT
coo.31924059551022	397	55	=	=	PROPN
coo.31924059551022	397	56	2c	2c	NUM
coo.31924059551022	397	57	2	2	NUM
coo.31924059551022	397	58	g	g	NOUN
coo.31924059551022	397	59	pa	pa	PROPN
coo.31924059551022	397	60	_	_	PUNCT
coo.31924059551022	397	61	_	_	PUNCT
coo.31924059551022	398	1	_	_	PUNCT
coo.31924059551022	398	2	_	_	PUNCT
coo.31924059551022	399	1	pu	pu	PROPN
coo.31924059551022	399	2	—	—	PUNCT
coo.31924059551022	399	3	pa	pa	PROPN
coo.31924059551022	399	4	π	π	PROPN
coo.31924059551022	399	5	(	(	PUNCT
coo.31924059551022	399	6	pu	pu	PROPN
coo.31924059551022	399	7	—	—	PUNCT
coo.31924059551022	399	8	pa	pa	PROPN
coo.31924059551022	399	9	)	)	PUNCT
coo.31924059551022	400	1	*	*	PUNCT
coo.31924059551022	401	1	g	g	ADP
coo.31924059551022	401	2	being	be	AUX
coo.31924059551022	401	3	a	a	DET
coo.31924059551022	401	4	constant	constant	ADJ
coo.31924059551022	401	5	or	or	CCONJ
coo.31924059551022	401	6	expanding	expand	VERB
coo.31924059551022	401	7	and	and	CCONJ
coo.31924059551022	401	8	writing	write	VERB
coo.31924059551022	401	9	t	t	PROPN
coo.31924059551022	402	1	=	=	PROPN
coo.31924059551022	402	2	pu	pu	ADV
coo.31924059551022	402	3	we	we	PRON
coo.31924059551022	402	4	have	have	VERB
coo.31924059551022	402	5	[	[	X
coo.31924059551022	402	6	50	50	NUM
coo.31924059551022	402	7	]	]	PUNCT
coo.31924059551022	403	1	+	+	NUM
coo.31924059551022	403	2	+	+	PUNCT
coo.31924059551022	403	3	+	+	PUNCT
coo.31924059551022	403	4	=	=	SYM
coo.31924059551022	403	5	2	2	NUM
coo.31924059551022	403	6	g	g	NOUN
coo.31924059551022	403	7	t	t	NOUN
coo.31924059551022	403	8	—	—	PUNCT
coo.31924059551022	403	9	a	a	DET
coo.31924059551022	403	10	1	1	NUM
coo.31924059551022	403	11	t	t	PROPN
coo.31924059551022	403	12	—	—	PUNCT
coo.31924059551022	403	13	β	β	PROPN
coo.31924059551022	403	14	1	1	NUM
coo.31924059551022	403	15	t	t	PROPN
coo.31924059551022	403	16	—	—	PUNCT
coo.31924059551022	403	17	y	y	PROPN
coo.31924059551022	403	18	1	1	NUM
coo.31924059551022	403	19	(	(	PUNCT
coo.31924059551022	403	20	t	t	NOUN
coo.31924059551022	403	21	—	—	PUNCT
coo.31924059551022	403	22	a	a	X
coo.31924059551022	403	23	)	)	PUNCT
coo.31924059551022	403	24	(	(	PUNCT
coo.31924059551022	403	25	t	t	PROPN
coo.31924059551022	403	26	—	—	PUNCT
coo.31924059551022	403	27	β	β	PROPN
coo.31924059551022	403	28	)	)	PUNCT
coo.31924059551022	403	29	(	(	PUNCT
coo.31924059551022	403	30	t	t	PROPN
coo.31924059551022	403	31	—	—	PUNCT
coo.31924059551022	403	32	y	y	PROPN
coo.31924059551022	403	33	)	)	PUNCT
coo.31924059551022	403	34	.	.	PUNCT
coo.31924059551022	403	35	..	..	PUNCT
coo.31924059551022	404	1	an	an	DET
coo.31924059551022	404	2	identity	identity	NOUN
coo.31924059551022	404	3	independant	independant	NOUN
coo.31924059551022	404	4	of	of	ADP
coo.31924059551022	404	5	the	the	DET
coo.31924059551022	404	6	value	value	NOUN
coo.31924059551022	404	7	of	of	ADP
coo.31924059551022	404	8	t.	t.	PROPN
coo.31924059551022	404	9	to	to	PART
coo.31924059551022	404	10	determine	determine	VERB
coo.31924059551022	404	11	a\	a\	PROPN
coo.31924059551022	404	12	β	β	NOUN
coo.31924059551022	404	13	'	'	NOUN
coo.31924059551022	404	14	..	..	PUNCT
coo.31924059551022	404	15	.	.	PUNCT
coo.31924059551022	405	1	multiply	multiply	ADJ
coo.31924059551022	405	2	both	both	DET
coo.31924059551022	405	3	members	member	NOUN
coo.31924059551022	405	4	by	by	ADP
coo.31924059551022	405	5	(	(	PUNCT
coo.31924059551022	405	6	t	t	NOUN
coo.31924059551022	405	7	—	—	PUNCT
coo.31924059551022	405	8	a	a	X
coo.31924059551022	405	9	)	)	PUNCT
coo.31924059551022	405	10	,	,	PUNCT
coo.31924059551022	405	11	(	(	PUNCT
coo.31924059551022	405	12	t	t	PROPN
coo.31924059551022	405	13	—	—	PUNCT
coo.31924059551022	405	14	β	β	PROPN
coo.31924059551022	405	15	)	)	PUNCT
coo.31924059551022	405	16	...	...	PUNCT
coo.31924059551022	405	17	and	and	CCONJ
coo.31924059551022	405	18	take	take	VERB
coo.31924059551022	405	19	t	t	PROPN
coo.31924059551022	406	1	=	=	PROPN
coo.31924059551022	406	2	a7	a7	PROPN
coo.31924059551022	406	3	β	β	INTJ
coo.31924059551022	406	4	...	...	PUNCT
coo.31924059551022	406	5	for	for	ADP
coo.31924059551022	406	6	example	example	NOUN
coo.31924059551022	406	7	'	'	PUNCT
coo.31924059551022	406	8	i	i	PRON
coo.31924059551022	406	9	β	β	X
coo.31924059551022	406	10	’	'	PUNCT
coo.31924059551022	406	11	(	(	PUNCT
coo.31924059551022	406	12	t	t	PROPN
coo.31924059551022	406	13	—	—	PUNCT
coo.31924059551022	406	14	«	«	PROPN
coo.31924059551022	406	15	)	)	PUNCT
coo.31924059551022	406	16	,	,	PUNCT
coo.31924059551022	406	17	νίβ	νίβ	PROPN
coo.31924059551022	406	18	—	—	PUNCT
coo.31924059551022	406	19	<	<	X
coo.31924059551022	406	20	*	*	PUNCT
coo.31924059551022	406	21	)	)	PUNCT
coo.31924059551022	406	22	,	,	PUNCT
coo.31924059551022	406	23	_	_	PUNCT
coo.31924059551022	406	24	_	_	PUNCT
coo.31924059551022	406	25	_	_	PUNCT
coo.31924059551022	407	1	_	_	PUNCT
coo.31924059551022	407	2	_	_	PUNCT
coo.31924059551022	408	1	_	_	PUNCT
coo.31924059551022	408	2	_	_	PUNCT
coo.31924059551022	409	1	20	20	NUM
coo.31924059551022	409	2	■	■	NOUN
coo.31924059551022	409	3	r	r	NOUN
coo.31924059551022	409	4	(	(	PUNCT
coo.31924059551022	409	5	ί_β	ί_β	SPACE
coo.31924059551022	409	6	)	)	PUNCT
coo.31924059551022	409	7	-r	-r	X
coo.31924059551022	410	1	t__y	t__y	PROPN
coo.31924059551022	410	2	-r	-r	PUNCT
coo.31924059551022	410	3	·	·	PUNCT
coo.31924059551022	410	4	·	·	PUNCT
coo.31924059551022	410	5	·	·	PUNCT
coo.31924059551022	410	6	{	{	PUNCT
coo.31924059551022	410	7	t	t	NOUN
coo.31924059551022	410	8	_	_	PRON
coo.31924059551022	410	9	β	β	X
coo.31924059551022	410	10	)	)	PUNCT
coo.31924059551022	410	11	{	{	PUNCT
coo.31924059551022	410	12	t_y	t_y	PROPN
coo.31924059551022	410	13	)	)	PUNCT
coo.31924059551022	410	14	_	_	NOUN
coo.31924059551022	411	1	whence	whence	NOUN
coo.31924059551022	411	2	making	make	VERB
coo.31924059551022	411	3	t	t	NOUN
coo.31924059551022	411	4	=	=	NOUN
coo.31924059551022	411	5	a	a	PRON
coo.31924059551022	411	6	we	we	PRON
coo.31924059551022	411	7	have	have	VERB
coo.31924059551022	411	8	[	[	X
coo.31924059551022	411	9	51	51	NUM
coo.31924059551022	411	10	]	]	PUNCT
coo.31924059551022	411	11	2	2	NUM
coo.31924059551022	411	12	c	c	NOUN
coo.31924059551022	411	13	(	(	PUNCT
coo.31924059551022	411	14	α	α	PROPN
coo.31924059551022	411	15	—	—	PUNCT
coo.31924059551022	411	16	(	(	PUNCT
coo.31924059551022	411	17	3	3	X
coo.31924059551022	411	18	)	)	PUNCT
coo.31924059551022	411	19	(	(	PUNCT
coo.31924059551022	411	20	a	a	DET
coo.31924059551022	411	21	—	—	PUNCT
coo.31924059551022	411	22	y	y	PROPN
coo.31924059551022	411	23	)	)	PUNCT
coo.31924059551022	411	24	.	.	PUNCT
coo.31924059551022	412	1	..	..	PUNCT
coo.31924059551022	412	2	and	and	CCONJ
coo.31924059551022	412	3	in	in	ADP
coo.31924059551022	412	4	a	a	DET
coo.31924059551022	412	5	similar	similar	ADJ
coo.31924059551022	412	6	manner	manner	NOUN
coo.31924059551022	412	7	we	we	PRON
coo.31924059551022	412	8	find	find	VERB
coo.31924059551022	412	9	2	2	NUM
coo.31924059551022	412	10	c	c	NOUN
coo.31924059551022	412	11	(	(	PUNCT
coo.31924059551022	412	12	β	β	X
coo.31924059551022	412	13	—	—	PUNCT
coo.31924059551022	412	14	«	«	PUNCT
coo.31924059551022	412	15	)	)	PUNCT
coo.31924059551022	412	16	(	(	PUNCT
coo.31924059551022	412	17	β	β	X
coo.31924059551022	412	18	—	—	PUNCT
coo.31924059551022	412	19	y	y	PROPN
coo.31924059551022	412	20	)	)	PUNCT
coo.31924059551022	412	21	■	■	PUNCT
coo.31924059551022	412	22	■	■	PUNCT
coo.31924059551022	412	23	■	■	PUNCT
coo.31924059551022	412	24	*	*	PUNCT
coo.31924059551022	412	25	)	)	PUNCT
coo.31924059551022	412	26	see	see	VERB
coo.31924059551022	412	27	theory	theory	NOUN
coo.31924059551022	412	28	of	of	ADP
coo.31924059551022	412	29	p	p	PROPN
coo.31924059551022	412	30	and	and	CCONJ
coo.31924059551022	412	31	g	g	PROPN
coo.31924059551022	412	32	functions	function	NOUN
coo.31924059551022	412	33	.	.	PUNCT
coo.31924059551022	413	1	3	3	NUM
coo.31924059551022	413	2	34	34	NUM
coo.31924059551022	413	3	part	part	NOUN
coo.31924059551022	413	4	iti	iti	PROPN
coo.31924059551022	413	5	.	.	PUNCT
coo.31924059551022	414	1	these	these	DET
coo.31924059551022	414	2	values	value	NOUN
coo.31924059551022	414	3	of	of	ADP
coo.31924059551022	414	4	a	a	PRON
coo.31924059551022	414	5	and	and	CCONJ
coo.31924059551022	414	6	β	β	X
coo.31924059551022	414	7	'	'	NUM
coo.31924059551022	414	8	...	...	PUNCT
coo.31924059551022	414	9	determine	determine	VERB
coo.31924059551022	414	10	the	the	DET
coo.31924059551022	414	11	constants	constant	NOUN
coo.31924059551022	414	12	a	a	DET
coo.31924059551022	414	13	,	,	PUNCT
coo.31924059551022	414	14	b	b	X
coo.31924059551022	414	15	...	...	PUNCT
coo.31924059551022	414	16	provided	provide	VERB
coo.31924059551022	414	17	we	we	PRON
coo.31924059551022	414	18	can	can	AUX
coo.31924059551022	414	19	find	find	VERB
coo.31924059551022	414	20	the	the	DET
coo.31924059551022	414	21	value	value	NOUN
coo.31924059551022	414	22	of	of	ADP
coo.31924059551022	414	23	the	the	DET
coo.31924059551022	414	24	constant	constant	ADJ
coo.31924059551022	414	25	c.	c.	NOUN
coo.31924059551022	414	26	it	it	PRON
coo.31924059551022	414	27	is	be	AUX
coo.31924059551022	414	28	also	also	ADV
coo.31924059551022	414	29	clear	clear	ADJ
coo.31924059551022	414	30	that	that	SCONJ
coo.31924059551022	414	31	c	c	X
coo.31924059551022	414	32	muet	muet	X
coo.31924059551022	414	33	be	be	AUX
coo.31924059551022	414	34	a	a	DET
coo.31924059551022	414	35	constant	constant	NOUN
coo.31924059551022	414	36	involved	involve	VERB
coo.31924059551022	414	37	in	in	ADP
coo.31924059551022	414	38	the	the	DET
coo.31924059551022	414	39	relation	relation	PROPN
coo.31924059551022	414	40	y	y	PROPN
coo.31924059551022	415	1	=	=	PROPN
coo.31924059551022	415	2	f	f	PROPN
coo.31924059551022	416	1	and	and	CCONJ
coo.31924059551022	416	2	we	we	PRON
coo.31924059551022	416	3	are	be	AUX
coo.31924059551022	416	4	thus	thus	ADV
coo.31924059551022	416	5	led	lead	VERB
coo.31924059551022	416	6	first	first	ADV
coo.31924059551022	416	7	to	to	ADP
coo.31924059551022	416	8	a	a	DET
coo.31924059551022	416	9	development	development	NOUN
coo.31924059551022	416	10	of	of	ADP
coo.31924059551022	416	11	y	y	PROPN
coo.31924059551022	416	12	according	accord	VERB
coo.31924059551022	416	13	to	to	ADP
coo.31924059551022	416	14	the	the	DET
coo.31924059551022	416	15	powers	power	NOUN
coo.31924059551022	416	16	of	of	ADP
coo.31924059551022	416	17	t	t	NOUN
coo.31924059551022	416	18	and	and	CCONJ
coo.31924059551022	416	19	to	to	ADP
coo.31924059551022	416	20	the	the	DET
coo.31924059551022	416	21	finding	finding	NOUN
coo.31924059551022	416	22	of	of	ADP
coo.31924059551022	416	23	the	the	DET
coo.31924059551022	416	24	relation	relation	NOUN
coo.31924059551022	416	25	between	between	ADP
coo.31924059551022	416	26	the	the	DET
coo.31924059551022	416	27	coefficients	coefficient	NOUN
coo.31924059551022	416	28	.	.	PUNCT
coo.31924059551022	417	1	thus	thus	ADV
coo.31924059551022	417	2	y	y	PROPN
coo.31924059551022	417	3	becomes	become	VERB
coo.31924059551022	417	4	available	available	ADJ
coo.31924059551022	417	5	in	in	ADP
coo.31924059551022	417	6	a	a	DET
coo.31924059551022	417	7	practical	practical	ADJ
coo.31924059551022	417	8	form	form	NOUN
coo.31924059551022	417	9	and	and	CCONJ
coo.31924059551022	417	10	c	c	NOUN
coo.31924059551022	417	11	being	be	AUX
coo.31924059551022	417	12	determined	determine	VERB
coo.31924059551022	417	13	as	as	ADP
coo.31924059551022	417	14	a	a	DET
coo.31924059551022	417	15	function	function	NOUN
coo.31924059551022	417	16	of	of	ADP
coo.31924059551022	417	17	y	y	PROPN
coo.31924059551022	417	18	and	and	CCONJ
coo.31924059551022	417	19	its	its	PRON
coo.31924059551022	417	20	derivatives	derivative	NOUN
coo.31924059551022	417	21	we	we	PRON
coo.31924059551022	417	22	have	have	VERB
coo.31924059551022	417	23	our	our	PRON
coo.31924059551022	417	24	relation	relation	NOUN
coo.31924059551022	417	25	in	in	ADP
coo.31924059551022	417	26	a	a	DET
coo.31924059551022	417	27	new	new	ADJ
coo.31924059551022	417	28	form	form	NOUN
coo.31924059551022	417	29	[	[	PUNCT
coo.31924059551022	417	30	52	52	NUM
coo.31924059551022	417	31	]	]	PUNCT
coo.31924059551022	417	32	......................	......................	PUNCT
coo.31924059551022	418	1	y	y	PROPN
coo.31924059551022	418	2	=	=	PROPN
coo.31924059551022	418	3	±ϋτ	±ϋτ	PROPN
coo.31924059551022	418	4	.	.	PUNCT
coo.31924059551022	419	1	i	i	PRON
coo.31924059551022	419	2	expand	expand	VERB
coo.31924059551022	419	3	these	these	DET
coo.31924059551022	419	4	principles	principle	NOUN
coo.31924059551022	419	5	of	of	ADP
coo.31924059551022	419	6	m.	m.	NOUN
coo.31924059551022	419	7	hermite	hermite	PROPN
coo.31924059551022	419	8	*	*	PUNCT
coo.31924059551022	419	9	)	)	PUNCT
coo.31924059551022	419	10	(	(	PUNCT
coo.31924059551022	419	11	annali	annali	PROPN
coo.31924059551022	419	12	di	di	X
coo.31924059551022	419	13	math	math	PROPN
coo.31924059551022	419	14	.	.	PUNCT
coo.31924059551022	419	15	)	)	PUNCT
coo.31924059551022	420	1	and	and	CCONJ
coo.31924059551022	420	2	halphen	halphen	ADV
coo.31924059551022	420	3	*	*	SYM
coo.31924059551022	420	4	*	*	PUNCT
coo.31924059551022	420	5	)	)	PUNCT
coo.31924059551022	420	6	as	as	SCONJ
coo.31924059551022	420	7	follows	follow	VERB
coo.31924059551022	420	8	:	:	PUNCT
coo.31924059551022	420	9	lame	lame	PROPN
coo.31924059551022	420	10	's	's	PART
coo.31924059551022	420	11	equation	equation	NOUN
coo.31924059551022	420	12	may	may	AUX
coo.31924059551022	420	13	be	be	AUX
coo.31924059551022	420	14	written	write	VERB
coo.31924059551022	420	15	[	[	PUNCT
coo.31924059551022	420	16	53	53	NUM
coo.31924059551022	420	17	]	]	PUNCT
coo.31924059551022	420	18	...................	...................	PUNCT
coo.31924059551022	420	19	y"=	y"=	X
coo.31924059551022	420	20	py	py	PROPN
coo.31924059551022	421	1	where	where	SCONJ
coo.31924059551022	421	2	_	_	PROPN
coo.31924059551022	421	3	p	p	NOUN
coo.31924059551022	421	4	=	=	X
coo.31924059551022	421	5	n	n	NOUN
coo.31924059551022	421	6	(	(	PUNCT
coo.31924059551022	421	7	n	n	X
coo.31924059551022	421	8	+	+	CCONJ
coo.31924059551022	421	9	l)pu	l)pu	PUNCT
coo.31924059551022	421	10	+	+	PUNCT
coo.31924059551022	421	11	b	b	PROPN
coo.31924059551022	421	12	and	and	CCONJ
coo.31924059551022	421	13	y	y	PROPN
coo.31924059551022	421	14	=	=	NOUN
coo.31924059551022	421	15	ÿy	ÿy	NOUN
coo.31924059551022	421	16	.	.	PUNCT
coo.31924059551022	421	17	seeking	seek	VERB
coo.31924059551022	421	18	the	the	DET
coo.31924059551022	421	19	equation	equation	NOUN
coo.31924059551022	421	20	in	in	ADP
coo.31924059551022	421	21	terms	term	NOUN
coo.31924059551022	421	22	of	of	ADP
coo.31924059551022	421	23	y	y	PROPN
coo.31924059551022	421	24	we	we	PRON
coo.31924059551022	421	25	write	write	VERB
coo.31924059551022	421	26	whence	whence	NOUN
coo.31924059551022	421	27	y'=	y'=	NOUN
coo.31924059551022	422	1	2	2	NUM
coo.31924059551022	423	1	yy	yy	INTJ
coo.31924059551022	423	2	y	y	PROPN
coo.31924059551022	423	3	"	"	PUNCT
coo.31924059551022	423	4	=	=	NOUN
coo.31924059551022	423	5	2y'2	2y'2	NUM
coo.31924059551022	423	6	+	+	NUM
coo.31924059551022	423	7	2yy"=	2yy"=	NUM
coo.31924059551022	423	8	2y2	2y2	NUM
coo.31924059551022	423	9	+	+	NUM
coo.31924059551022	423	10	2pif2*/'2+.2ργ	2pif2*/'2+.2ργ	NUM
coo.31924059551022	423	11	,	,	PUNCT
coo.31924059551022	423	12	also	also	ADV
coo.31924059551022	423	13	(	(	PUNCT
coo.31924059551022	423	14	y'f-2p	y'f-2p	NOUN
coo.31924059551022	423	15	y	y	PROPN
coo.31924059551022	423	16	)	)	PUNCT
coo.31924059551022	423	17	'	'	PUNCT
coo.31924059551022	423	18	—	—	PUNCT
coo.31924059551022	423	19	4y'y"=	4y'y"=	NUM
coo.31924059551022	423	20	4pyy'=	4pyy'=	NUM
coo.31924059551022	424	1	2py	2py	NOUN
coo.31924059551022	425	1	whence	whence	NOUN
coo.31924059551022	425	2	[	[	X
coo.31924059551022	425	3	54	54	NUM
coo.31924059551022	425	4	]	]	PUNCT
coo.31924059551022	425	5	................	................	PUNCT
coo.31924059551022	425	6	r"4pr	r"4pr	NUM
coo.31924059551022	425	7	—	—	PUNCT
coo.31924059551022	425	8	2ρ'γ	2ρ'γ	NUM
coo.31924059551022	425	9	=	=	SYM
coo.31924059551022	425	10	0	0	PUNCT
coo.31924059551022	426	1	[	[	X
coo.31924059551022	426	2	55	55	NUM
coo.31924059551022	426	3	]	]	PUNCT
coo.31924059551022	426	4	a	a	DET
coo.31924059551022	426	5	linear	linear	ADJ
coo.31924059551022	426	6	differential	differential	ADJ
coo.31924059551022	426	7	equation	equation	NOUN
coo.31924059551022	426	8	in	in	ADP
coo.31924059551022	426	9	y	y	PROPN
coo.31924059551022	426	10	of	of	ADP
coo.31924059551022	426	11	the	the	DET
coo.31924059551022	426	12	third	third	ADJ
coo.31924059551022	426	13	order	order	NOUN
coo.31924059551022	426	14	.	.	PUNCT
coo.31924059551022	427	1	from	from	ADP
coo.31924059551022	427	2	the	the	DET
coo.31924059551022	427	3	theory	theory	NOUN
coo.31924059551022	427	4	of	of	ADP
coo.31924059551022	427	5	the	the	DET
coo.31924059551022	427	6	linear	linear	ADJ
coo.31924059551022	427	7	differential	differential	ADJ
coo.31924059551022	427	8	equation	equation	NOUN
coo.31924059551022	427	9	,	,	PUNCT
coo.31924059551022	427	10	if	if	SCONJ
coo.31924059551022	427	11	y	y	PROPN
coo.31924059551022	427	12	and	and	CCONJ
coo.31924059551022	427	13	z	z	PROPN
coo.31924059551022	427	14	are	be	AUX
coo.31924059551022	427	15	solutions	solution	NOUN
coo.31924059551022	427	16	of	of	ADP
coo.31924059551022	427	17	(	(	PUNCT
coo.31924059551022	427	18	53	53	NUM
coo.31924059551022	427	19	)	)	PUNCT
coo.31924059551022	428	1	yy	yy	INTJ
coo.31924059551022	428	2	+	+	CCONJ
coo.31924059551022	428	3	qz	qz	INTJ
coo.31924059551022	428	4	will	will	AUX
coo.31924059551022	428	5	also	also	ADV
coo.31924059551022	428	6	be	be	AUX
coo.31924059551022	428	7	a	a	DET
coo.31924059551022	428	8	solution	solution	NOUN
coo.31924059551022	428	9	y	y	PROPN
coo.31924059551022	428	10	and	and	CCONJ
coo.31924059551022	428	11	q	q	X
coo.31924059551022	428	12	being	be	AUX
coo.31924059551022	428	13	arbitrary	arbitrary	ADJ
coo.31924059551022	428	14	constants	constant	NOUN
coo.31924059551022	428	15	,	,	PUNCT
coo.31924059551022	428	16	and	and	CCONJ
coo.31924059551022	428	17	we	we	PRON
coo.31924059551022	428	18	derive	derive	VERB
coo.31924059551022	428	19	also	also	ADV
coo.31924059551022	428	20	as	as	ADP
coo.31924059551022	428	21	distinct	distinct	ADJ
coo.31924059551022	428	22	solutions	solution	NOUN
coo.31924059551022	428	23	of	of	ADP
coo.31924059551022	428	24	the	the	DET
coo.31924059551022	428	25	transformed	transformed	ADJ
coo.31924059551022	428	26	(	(	PUNCT
coo.31924059551022	428	27	54	54	NUM
coo.31924059551022	428	28	)	)	PUNCT
coo.31924059551022	428	29	t/2	t/2	NOUN
coo.31924059551022	428	30	,	,	PUNCT
coo.31924059551022	428	31	y$	y$	X
coo.31924059551022	428	32	and	and	CCONJ
coo.31924059551022	428	33	z2	z2	PROPN
coo.31924059551022	428	34	obtained	obtain	VERB
coo.31924059551022	428	35	from	from	ADP
coo.31924059551022	428	36	the	the	DET
coo.31924059551022	428	37	complex	complex	ADJ
coo.31924059551022	428	38	form	form	NOUN
coo.31924059551022	428	39	(	(	PUNCT
coo.31924059551022	428	40	yy	yy	INTJ
coo.31924059551022	428	41	+	+	CCONJ
coo.31924059551022	428	42	qz)2	qz)2	NOUN
coo.31924059551022	428	43	,	,	PUNCT
coo.31924059551022	428	44	p	p	NOUN
coo.31924059551022	428	45	=	=	SYM
coo.31924059551022	428	46	n(n	n(n	PROPN
coo.31924059551022	428	47	+	+	CCONJ
coo.31924059551022	428	48	l)l	l)l	ADJ
coo.31924059551022	428	49	?	?	PUNCT
coo.31924059551022	429	1	u	u	PROPN
coo.31924059551022	429	2	and	and	CCONJ
coo.31924059551022	429	3	the	the	DET
coo.31924059551022	429	4	transformed	transformed	NOUN
coo.31924059551022	429	5	may	may	AUX
coo.31924059551022	429	6	be	be	AUX
coo.31924059551022	429	7	written	write	VERB
coo.31924059551022	429	8	:	:	PUNCT
coo.31924059551022	429	9	•	•	SYM
coo.31924059551022	429	10	·	·	PUNCT
coo.31924059551022	429	11	f"4[n(n	f"4[n(n	X
coo.31924059551022	429	12	+	+	NUM
coo.31924059551022	429	13	1	1	X
coo.31924059551022	429	14	)	)	PUNCT
coo.31924059551022	429	15	pu	pu	PROPN
coo.31924059551022	429	16	+	+	PROPN
coo.31924059551022	429	17	b	b	X
coo.31924059551022	429	18	]	]	X
coo.31924059551022	429	19	t	t	PROPN
coo.31924059551022	429	20	—	—	PUNCT
coo.31924059551022	429	21	2n(n+	2n(n+	NUM
coo.31924059551022	429	22	1	1	NUM
coo.31924059551022	429	23	)	)	PUNCT
coo.31924059551022	429	24	p'uy=	p'uy=	PROPN
coo.31924059551022	429	25	0	0	NUM
coo.31924059551022	429	26	where	where	SCONJ
coo.31924059551022	429	27	this	this	DET
coo.31924059551022	429	28	value	value	NOUN
coo.31924059551022	429	29	indicates	indicate	VERB
coo.31924059551022	429	30	that	that	SCONJ
coo.31924059551022	429	31	(	(	PUNCT
coo.31924059551022	429	32	55	55	NUM
coo.31924059551022	429	33	)	)	PUNCT
coo.31924059551022	429	34	has	have	VERB
coo.31924059551022	429	35	n	n	PRON
coo.31924059551022	429	36	solutions	solution	NOUN
coo.31924059551022	429	37	in	in	ADP
coo.31924059551022	429	38	terms	term	NOUN
coo.31924059551022	429	39	of	of	ADP
coo.31924059551022	429	40	p	p	NOUN
coo.31924059551022	429	41	(	(	PUNCT
coo.31924059551022	429	42	«	«	NOUN
coo.31924059551022	429	43	)	)	PUNCT
coo.31924059551022	429	44	*	*	PUNCT
coo.31924059551022	429	45	)	)	PUNCT
coo.31924059551022	429	46	bd	bd	PROPN
coo.31924059551022	429	47	.	.	PROPN
coo.31924059551022	429	48	π	π	PROPN
coo.31924059551022	429	49	.	.	PUNCT
coo.31924059551022	430	1	p.	p.	NOUN
coo.31924059551022	430	2	498	498	NUM
coo.31924059551022	430	3	.	.	PUNCT
coo.31924059551022	431	1	*	*	PUNCT
coo.31924059551022	431	2	*	*	PUNCT
coo.31924059551022	431	3	)	)	PUNCT
coo.31924059551022	431	4	bd	bd	PROPN
coo.31924059551022	431	5	.	.	PROPN
coo.31924059551022	431	6	ii	ii	PROPN
coo.31924059551022	431	7	.	.	PUNCT
coo.31924059551022	432	1	p.	p.	NOUN
coo.31924059551022	432	2	498	498	NUM
coo.31924059551022	432	3	.	.	PUNCT
coo.31924059551022	433	1	integral	integral	PROPN
coo.31924059551022	433	2	as	as	ADP
coo.31924059551022	433	3	a	a	DET
coo.31924059551022	433	4	product	product	NOUN
coo.31924059551022	433	5	.	.	PUNCT
coo.31924059551022	434	1	35	35	NUM
coo.31924059551022	434	2	from	from	ADP
coo.31924059551022	434	3	which	which	PRON
coo.31924059551022	434	4	it	it	PRON
coo.31924059551022	434	5	follows	follow	VERB
coo.31924059551022	434	6	also	also	ADV
coo.31924059551022	434	7	that	that	SCONJ
coo.31924059551022	434	8	y	y	PROPN
coo.31924059551022	434	9	may	may	AUX
coo.31924059551022	434	10	be	be	AUX
coo.31924059551022	434	11	written	write	VERB
coo.31924059551022	434	12	as	as	ADP
coo.31924059551022	434	13	an	an	DET
coo.31924059551022	434	14	intire	intire	ADJ
coo.31924059551022	434	15	polynomial	polynomial	NOUN
coo.31924059551022	434	16	of	of	ADP
coo.31924059551022	434	17	the	the	DET
coo.31924059551022	434	18	nth	nth	NOUN
coo.31924059551022	434	19	degree	degree	NOUN
coo.31924059551022	434	20	in	in	ADP
coo.31924059551022	434	21	t	t	PROPN
coo.31924059551022	434	22	=	=	PROPN
coo.31924059551022	434	23	pu	pu	PROPN
coo.31924059551022	434	24	.	.	PUNCT
coo.31924059551022	435	1	that	that	PRON
coo.31924059551022	435	2	is	be	AUX
coo.31924059551022	435	3	[	[	X
coo.31924059551022	435	4	56	56	NUM
coo.31924059551022	435	5	]	]	PUNCT
coo.31924059551022	435	6	·	·	PUNCT
coo.31924059551022	435	7	·	·	PUNCT
coo.31924059551022	435	8	·	·	PUNCT
coo.31924059551022	435	9	·	·	PUNCT
coo.31924059551022	435	10	f=	f=	PROPN
coo.31924059551022	435	11	¿	¿	NUM
coo.31924059551022	435	12	”	"	PUNCT
coo.31924059551022	435	13	+	+	CCONJ
coo.31924059551022	435	14	+	+	CCONJ
coo.31924059551022	435	15	a2tn~2	a2tn~2	ADJ
coo.31924059551022	435	16	h-------h	h-------h	PROPN
coo.31924059551022	435	17	1	1	NUM
coo.31924059551022	435	18	<	<	X
coo.31924059551022	435	19	+	+	CCONJ
coo.31924059551022	435	20	an	an	PRON
coo.31924059551022	435	21	.	.	PUNCT
coo.31924059551022	435	22	equation	equation	NOUN
coo.31924059551022	436	1	[	[	X
coo.31924059551022	436	2	55	55	NUM
coo.31924059551022	436	3	]	]	PUNCT
coo.31924059551022	436	4	is	be	AUX
coo.31924059551022	436	5	written	write	VERB
coo.31924059551022	436	6	in	in	ADP
coo.31924059551022	436	7	terms	term	NOUN
coo.31924059551022	436	8	of	of	ADP
coo.31924059551022	436	9	derivatives	derivative	NOUN
coo.31924059551022	436	10	with	with	ADP
coo.31924059551022	436	11	respect	respect	NOUN
coo.31924059551022	436	12	to	to	ADP
coo.31924059551022	436	13	u	u	PROPN
coo.31924059551022	436	14	whence	whence	NOUN
coo.31924059551022	436	15	to	to	PART
coo.31924059551022	436	16	determine	determine	VERB
coo.31924059551022	436	17	the	the	DET
coo.31924059551022	436	18	coefficients	coefficient	NOUN
coo.31924059551022	436	19	in	in	ADP
coo.31924059551022	436	20	(	(	PUNCT
coo.31924059551022	436	21	56	56	NUM
coo.31924059551022	436	22	)	)	PUNCT
coo.31924059551022	436	23	we	we	PRON
coo.31924059551022	436	24	must	must	AUX
coo.31924059551022	436	25	express	express	VERB
coo.31924059551022	436	26	(	(	PUNCT
coo.31924059551022	436	27	55	55	NUM
coo.31924059551022	436	28	)	)	PUNCT
coo.31924059551022	436	29	also	also	ADV
coo.31924059551022	436	30	in	in	ADP
coo.31924059551022	436	31	terms	term	NOUN
coo.31924059551022	436	32	of	of	ADP
coo.31924059551022	436	33	derivatives	derivative	NOUN
coo.31924059551022	436	34	of	of	ADP
coo.31924059551022	436	35	t	t	PROPN
coo.31924059551022	436	36	—	—	PUNCT
coo.31924059551022	436	37	pu	pu	PROPN
coo.31924059551022	436	38	and	and	CCONJ
coo.31924059551022	436	39	equate	equate	VERB
coo.31924059551022	436	40	the	the	DET
coo.31924059551022	436	41	coefficients	coefficient	NOUN
coo.31924059551022	436	42	of	of	ADP
coo.31924059551022	436	43	like	like	ADJ
coo.31924059551022	436	44	powers	power	NOUN
coo.31924059551022	436	45	in	in	ADP
coo.31924059551022	436	46	the	the	DET
coo.31924059551022	436	47	two	two	NUM
coo.31924059551022	436	48	identities	identity	NOUN
coo.31924059551022	436	49	thus	thus	ADV
coo.31924059551022	436	50	obtained	obtain	VERB
coo.31924059551022	436	51	.	.	PUNCT
coo.31924059551022	437	1	take	take	VERB
coo.31924059551022	437	2	whence	whence	NOUN
coo.31924059551022	437	3	φ	φ	X
coo.31924059551022	437	4	=	=	NOUN
coo.31924059551022	437	5	φ(β	φ(β	SPACE
coo.31924059551022	437	6	)	)	PUNCT
coo.31924059551022	437	7	=	=	NOUN
coo.31924059551022	437	8	4¿3	4¿3	NUM
coo.31924059551022	437	9	—	—	PUNCT
coo.31924059551022	437	10	g2	g2	PROPN
coo.31924059551022	437	11	t	t	NOUN
coo.31924059551022	437	12	—	—	PUNCT
coo.31924059551022	437	13	gs	gs	PROPN
coo.31924059551022	437	14	=	=	PROPN
coo.31924059551022	437	15	p'¡u	p'¡u	PROPN
coo.31924059551022	437	16	di	di	X
coo.31924059551022	437	17	u	u	X
coo.31924059551022	437	18	=	=	X
coo.31924059551022	437	19	φ	φ	PROPN
coo.31924059551022	437	20	and	and	CCONJ
coo.31924059551022	437	21	dtu	dtu	PROPN
coo.31924059551022	437	22	=	=	PUNCT
coo.31924059551022	437	23	—	—	PUNCT
coo.31924059551022	437	24	·	·	PUNCT
coo.31924059551022	437	25	-φ	-φ	PUNCT
coo.31924059551022	437	26	2	2	NUM
coo.31924059551022	437	27	φ	φ	X
coo.31924059551022	437	28	'	'	NUM
coo.31924059551022	437	29	;	;	PUNCT
coo.31924059551022	437	30	d	d	PROPN
coo.31924059551022	437	31	¡	¡	X
coo.31924059551022	437	32	u	u	NOUN
coo.31924059551022	437	33	=	=	VERB
coo.31924059551022	437	34	3	3	NUM
coo.31924059551022	437	35	4	4	NUM
coo.31924059551022	437	36	<	<	X
coo.31924059551022	437	37	p	p	PROPN
coo.31924059551022	437	38	2φ'2	2φ'2	NUM
coo.31924059551022	437	39	—	—	PUNCT
coo.31924059551022	437	40	φ	φ	X
coo.31924059551022	437	41	‘	'	PUNCT
coo.31924059551022	437	42	φ	φ	PROPN
coo.31924059551022	437	43	duy	duy	PROPN
coo.31924059551022	437	44	=	=	SYM
coo.31924059551022	437	45	d	d	PROPN
coo.31924059551022	437	46	(	(	PUNCT
coo.31924059551022	437	47	ydu	ydu	PROPN
coo.31924059551022	437	48	t	t	PROPN
coo.31924059551022	437	49	9>*d	9>*d	SPACE
coo.31924059551022	437	50	«	«	PUNCT
coo.31924059551022	437	51	di	di	X
coo.31924059551022	437	52	y	y	PROPN
coo.31924059551022	437	53	=	=	SYM
coo.31924059551022	437	54	dtutfy	dtutfy	PROPN
coo.31924059551022	437	55	dtyd]u	dtyd]u	PROPN
coo.31924059551022	437	56	(	(	PUNCT
coo.31924059551022	437	57	dtuf	dtuf	X
coo.31924059551022	437	58	rf	rf	PROPN
coo.31924059551022	437	59	v	v	PROPN
coo.31924059551022	437	60	(	(	PUNCT
coo.31924059551022	437	61	τ)*ητ	τ)*ητ	NUM
coo.31924059551022	437	62	df	df	PROPN
coo.31924059551022	437	63	y	y	PROPN
coo.31924059551022	437	64	i	i	PROPN
coo.31924059551022	437	65	)	)	PUNCT
coo.31924059551022	437	66	(	(	PUNCT
coo.31924059551022	437	67	u	u	PROPN
coo.31924059551022	437	68	ΐή	ΐή	PROPN
coo.31924059551022	437	69	wijty	wijty	PROPN
coo.31924059551022	437	70	sd(udluoty+	sd(udluoty+	PROPN
coo.31924059551022	437	71	s(d*uy	s(d*uy	PROPN
coo.31924059551022	437	72	dty	dty	PROPN
coo.31924059551022	437	73	u	u	PROPN
coo.31924059551022	437	74	'	'	PART
coo.31924059551022	437	75	φ,*γ~	φ,*γ~	ADJ
coo.31924059551022	437	76	=	=	SYM
coo.31924059551022	437	77	φ·σζ	φ·σζ	PRON
coo.31924059551022	438	1	y	y	PROPN
coo.31924059551022	438	2	+	+	CCONJ
coo.31924059551022	438	3	}	}	PUNCT
coo.31924059551022	438	4	φ'31	φ'31	X
coo.31924059551022	439	1	yjφ"dt	yjφ"dt	VERB
coo.31924059551022	439	2	y	y	PROPN
coo.31924059551022	439	3	these	these	DET
coo.31924059551022	439	4	substitutions	substitution	NOUN
coo.31924059551022	439	5	give	give	VERB
coo.31924059551022	439	6	:	:	PUNCT
coo.31924059551022	439	7	[	[	X
coo.31924059551022	439	8	57	57	NUM
coo.31924059551022	439	9	]	]	PUNCT
coo.31924059551022	439	10	(	(	PUNCT
coo.31924059551022	439	11	4ί3λί	4ί3λί	NUM
coo.31924059551022	439	12	-	-	SYM
coo.31924059551022	439	13	λ	λ	NOUN
coo.31924059551022	439	14	)	)	PUNCT
coo.31924059551022	439	15	~	~	PUNCT
coo.31924059551022	439	16	+	+	NUM
coo.31924059551022	439	17	3	3	NUM
coo.31924059551022	439	18	(	(	PUNCT
coo.31924059551022	439	19	w-}g2	w-}g2	PROPN
coo.31924059551022	439	20	)	)	PUNCT
coo.31924059551022	439	21	~	~	PUNCT
coo.31924059551022	439	22	4	4	NUM
coo.31924059551022	439	23	l(w2	l(w2	NOUN
coo.31924059551022	439	24	-	-	PUNCT
coo.31924059551022	439	25	fn	fn	NOUN
coo.31924059551022	439	26	3	3	NUM
coo.31924059551022	439	27	)	)	PUNCT
coo.31924059551022	439	28	t	t	PROPN
coo.31924059551022	439	29	+	+	SYM
coo.31924059551022	439	30	b	b	NOUN
coo.31924059551022	439	31	]	]	X
coo.31924059551022	439	32	^	^	NOUN
coo.31924059551022	439	33	—	—	PUNCT
coo.31924059551022	439	34	2«(w	2«(w	NUM
coo.31924059551022	439	35	+	+	CCONJ
coo.31924059551022	439	36	l)t=0	l)t=0	SPACE
coo.31924059551022	439	37	.	.	PUNCT
coo.31924059551022	439	38	from	from	ADP
coo.31924059551022	439	39	[	[	X
coo.31924059551022	439	40	56	56	NUM
coo.31924059551022	439	41	]	]	PUNCT
coo.31924059551022	439	42	we	we	PRON
coo.31924059551022	439	43	obtain	obtain	VERB
coo.31924059551022	439	44	the	the	DET
coo.31924059551022	439	45	values	value	NOUN
coo.31924059551022	439	46	of	of	ADP
coo.31924059551022	439	47	these	these	DET
coo.31924059551022	439	48	derivatives	derivative	NOUN
coo.31924059551022	439	49	,	,	PUNCT
coo.31924059551022	439	50	namely	namely	ADV
coo.31924059551022	439	51	=	=	X
coo.31924059551022	439	52	ntn~1	ntn~1	PROPN
coo.31924059551022	439	53	-f«j	-f«j	PROPN
coo.31924059551022	439	54	(	(	PUNCT
coo.31924059551022	439	55	»	»	PUNCT
coo.31924059551022	439	56	—	—	PUNCT
coo.31924059551022	439	57	l)ib~2	l)ib~2	ADJ
coo.31924059551022	439	58	+	+	CCONJ
coo.31924059551022	439	59	a2	a2	X
coo.31924059551022	439	60	(	(	PUNCT
coo.31924059551022	439	61	w	w	PROPN
coo.31924059551022	439	62	—	—	PUNCT
coo.31924059551022	439	63	2	2	X
coo.31924059551022	439	64	)	)	PUNCT
coo.31924059551022	439	65	tn~3	tn~3	NOUN
coo.31924059551022	440	1	+	+	CCONJ
coo.31924059551022	440	2	ab	ab	NOUN
coo.31924059551022	440	3	(	(	PUNCT
coo.31924059551022	440	4	n	n	NOUN
coo.31924059551022	440	5	—	—	PUNCT
coo.31924059551022	440	6	3	3	X
coo.31924059551022	440	7	)	)	PUNCT
coo.31924059551022	440	8	t"-4	t"-4	PUNCT
coo.31924059551022	441	1	+	+	PUNCT
coo.31924059551022	441	2	aa	aa	NOUN
coo.31924059551022	441	3	(	(	PUNCT
coo.31924059551022	441	4	n	n	NOUN
coo.31924059551022	441	5	—	—	PUNCT
coo.31924059551022	441	6	4	4	X
coo.31924059551022	441	7	)	)	PUNCT
coo.31924059551022	441	8	tn~6	tn~6	PROPN
coo.31924059551022	442	1	+	+	CCONJ
coo.31924059551022	442	2	·	·	PUNCT
coo.31924059551022	442	3	·	·	PUNCT
coo.31924059551022	442	4	·	·	PUNCT
coo.31924059551022	442	5	da	da	PROPN
coo.31924059551022	442	6	y	y	INTJ
coo.31924059551022	442	7	_	_	PUNCT
coo.31924059551022	442	8	=	=	X
coo.31924059551022	442	9	η	η	PROPN
coo.31924059551022	442	10	(	(	PUNCT
coo.31924059551022	442	11	η	η	PROPN
coo.31924059551022	442	12	—	—	PUNCT
coo.31924059551022	442	13	1	1	NUM
coo.31924059551022	442	14	)	)	PUNCT
coo.31924059551022	442	15	t”-2	t”-2	NOUN
coo.31924059551022	443	1	+	+	CCONJ
coo.31924059551022	443	2	oj	oj	INTJ
coo.31924059551022	444	1	(	(	PUNCT
coo.31924059551022	444	2	»	»	PUNCT
coo.31924059551022	444	3	—	—	PUNCT
coo.31924059551022	444	4	1	1	X
coo.31924059551022	444	5	)	)	PUNCT
coo.31924059551022	444	6	(	(	PUNCT
coo.31924059551022	444	7	«	«	PUNCT
coo.31924059551022	444	8	—	—	PUNCT
coo.31924059551022	444	9	2	2	X
coo.31924059551022	444	10	)	)	PUNCT
coo.31924059551022	444	11	tn~3-\a2(n—^)(w	tn~3-\a2(n—^)(w	NUM
coo.31924059551022	444	12	—	—	PUNCT
coo.31924059551022	444	13	3)t*-4	3)t*-4	NUM
coo.31924059551022	444	14	+	+	NUM
coo.31924059551022	444	15	α3	α3	PROPN
coo.31924059551022	444	16	(	(	PUNCT
coo.31924059551022	444	17	ή	ή	X
coo.31924059551022	444	18	—	—	PUNCT
coo.31924059551022	444	19	3	3	X
coo.31924059551022	444	20	)	)	PUNCT
coo.31924059551022	444	21	(	(	PUNCT
coo.31924059551022	444	22	w	w	PROPN
coo.31924059551022	444	23	—	—	PUNCT
coo.31924059551022	444	24	4	4	X
coo.31924059551022	444	25	)	)	PUNCT
coo.31924059551022	444	26	ί*-5	ί*-5	PROPN
coo.31924059551022	444	27	-|-------------------d*y	-|-------------------d*y	X
coo.31924059551022	444	28	—	—	PUNCT
coo.31924059551022	444	29	=	=	PROPN
coo.31924059551022	444	30	n(n	n(n	PROPN
coo.31924059551022	444	31	—	—	PUNCT
coo.31924059551022	444	32	1	1	X
coo.31924059551022	444	33	)	)	PUNCT
coo.31924059551022	444	34	(	(	PUNCT
coo.31924059551022	444	35	«	«	PUNCT
coo.31924059551022	444	36	—	—	PUNCT
coo.31924059551022	444	37	2	2	X
coo.31924059551022	444	38	)	)	PUNCT
coo.31924059551022	444	39	<	<	X
coo.31924059551022	444	40	b-3	b-3	PROPN
coo.31924059551022	444	41	+	+	NUM
coo.31924059551022	444	42	ax	ax	NOUN
coo.31924059551022	444	43	(	(	PUNCT
coo.31924059551022	444	44	n	n	NOUN
coo.31924059551022	444	45	—	—	PUNCT
coo.31924059551022	444	46	1	1	X
coo.31924059551022	444	47	)	)	PUNCT
coo.31924059551022	444	48	(	(	PUNCT
coo.31924059551022	444	49	»	»	PUNCT
coo.31924059551022	444	50	—	—	PUNCT
coo.31924059551022	444	51	2	2	X
coo.31924059551022	444	52	)	)	PUNCT
coo.31924059551022	444	53	(	(	PUNCT
coo.31924059551022	444	54	n	n	NOUN
coo.31924059551022	444	55	—	—	PUNCT
coo.31924059551022	444	56	3	3	X
coo.31924059551022	444	57	)	)	PUNCT
coo.31924059551022	444	58	i»-4	i»-4	PROPN
coo.31924059551022	444	59	+	+	CCONJ
coo.31924059551022	444	60	a2	a2	PROPN
coo.31924059551022	444	61	(	(	PUNCT
coo.31924059551022	444	62	w	w	PROPN
coo.31924059551022	444	63	—	—	PUNCT
coo.31924059551022	444	64	2	2	X
coo.31924059551022	444	65	)	)	PUNCT
coo.31924059551022	444	66	(	(	PUNCT
coo.31924059551022	444	67	w	w	PROPN
coo.31924059551022	444	68	—	—	PUNCT
coo.31924059551022	444	69	3	3	X
coo.31924059551022	444	70	)	)	PUNCT
coo.31924059551022	444	71	(	(	PUNCT
coo.31924059551022	444	72	n	n	NOUN
coo.31924059551022	444	73	—	—	PUNCT
coo.31924059551022	444	74	4	4	X
coo.31924059551022	444	75	)	)	PUNCT
coo.31924059551022	444	76	tn~’j	tn~’j	VERB
coo.31924059551022	445	1	4and	4and	NUM
coo.31924059551022	445	2	equating	equate	VERB
coo.31924059551022	445	3	the	the	DET
coo.31924059551022	445	4	coefficients	coefficient	NOUN
coo.31924059551022	445	5	to	to	ADP
coo.31924059551022	445	6	zero	zero	NUM
coo.31924059551022	445	7	we	we	PRON
coo.31924059551022	445	8	have	have	VERB
coo.31924059551022	445	9	:	:	PUNCT
coo.31924059551022	445	10	3	3	NUM
coo.31924059551022	445	11	36	36	NUM
coo.31924059551022	445	12	part	part	NOUN
coo.31924059551022	445	13	iîl	iîl	PROPN
coo.31924059551022	445	14	η	η	PROPN
coo.31924059551022	445	15	—	—	PUNCT
coo.31924059551022	445	16	3	3	NUM
coo.31924059551022	445	17	:	:	SYM
coo.31924059551022	445	18	4α3	4α3	NUM
coo.31924059551022	446	1	(	(	PUNCT
coo.31924059551022	446	2	«	«	PUNCT
coo.31924059551022	446	3	—	—	PUNCT
coo.31924059551022	446	4	3	3	X
coo.31924059551022	446	5	)	)	PUNCT
coo.31924059551022	446	6	(	(	PUNCT
coo.31924059551022	446	7	«	«	PUNCT
coo.31924059551022	446	8	—	—	PUNCT
coo.31924059551022	446	9	4	4	X
coo.31924059551022	446	10	)	)	PUNCT
coo.31924059551022	446	11	{	{	PUNCT
coo.31924059551022	446	12	η	η	PROPN
coo.31924059551022	446	13	—	—	PUNCT
coo.31924059551022	446	14	5	5	NUM
coo.31924059551022	446	15	)	)	PUNCT
coo.31924059551022	446	16	—	—	PUNCT
coo.31924059551022	446	17	(	(	PUNCT
coo.31924059551022	446	18	ra	ra	PROPN
coo.31924059551022	446	19	—	—	PUNCT
coo.31924059551022	446	20	1	1	X
coo.31924059551022	446	21	)	)	PUNCT
coo.31924059551022	446	22	(	(	PUNCT
coo.31924059551022	446	23	ra	ra	PROPN
coo.31924059551022	446	24	—	—	PUNCT
coo.31924059551022	446	25	2	2	X
coo.31924059551022	446	26	)	)	PUNCT
coo.31924059551022	446	27	(	(	PUNCT
coo.31924059551022	446	28	ra	ra	PROPN
coo.31924059551022	446	29	—	—	PUNCT
coo.31924059551022	446	30	3	3	X
coo.31924059551022	446	31	)	)	PUNCT
coo.31924059551022	446	32	ÿ3w(ra	ÿ3w(ra	NUM
coo.31924059551022	446	33	—	—	PUNCT
coo.31924059551022	446	34	1	1	X
coo.31924059551022	446	35	)	)	PUNCT
coo.31924059551022	446	36	(	(	PUNCT
coo.31924059551022	446	37	»	»	PUNCT
coo.31924059551022	446	38	—	—	PUNCT
coo.31924059551022	446	39	2	2	X
coo.31924059551022	446	40	)	)	PUNCT
coo.31924059551022	446	41	+	+	NUM
coo.31924059551022	446	42	18α3	18α3	NUM
coo.31924059551022	446	43	(	(	PUNCT
coo.31924059551022	446	44	μ	μ	NOUN
coo.31924059551022	446	45	—	—	PUNCT
coo.31924059551022	446	46	3	3	X
coo.31924059551022	446	47	)	)	PUNCT
coo.31924059551022	446	48	(	(	PUNCT
coo.31924059551022	446	49	η	η	PROPN
coo.31924059551022	446	50	—	—	PUNCT
coo.31924059551022	446	51	4	4	NUM
coo.31924059551022	446	52	)	)	PUNCT
coo.31924059551022	446	53	—	—	PUNCT
coo.31924059551022	446	54	1	1	NUM
coo.31924059551022	446	55	&	&	CCONJ
coo.31924059551022	446	56	«	«	PUNCT
coo.31924059551022	446	57	1	1	NUM
coo.31924059551022	446	58	(	(	PUNCT
coo.31924059551022	446	59	w	w	NOUN
coo.31924059551022	446	60	—	—	PUNCT
coo.31924059551022	446	61	1	1	X
coo.31924059551022	446	62	)	)	PUNCT
coo.31924059551022	446	63	(	(	PUNCT
coo.31924059551022	446	64	ra	ra	PROPN
coo.31924059551022	446	65	—	—	PUNCT
coo.31924059551022	446	66	2	2	X
coo.31924059551022	446	67	)	)	PUNCT
coo.31924059551022	446	68	—	—	PUNCT
coo.31924059551022	446	69	4	4	NUM
coo.31924059551022	446	70	(	(	PUNCT
coo.31924059551022	446	71	η+	η+	PUNCT
coo.31924059551022	446	72	»	»	PUNCT
coo.31924059551022	446	73	—	—	PUNCT
coo.31924059551022	446	74	3	3	X
coo.31924059551022	446	75	)	)	PUNCT
coo.31924059551022	446	76	(	(	PUNCT
coo.31924059551022	446	77	η	η	PROPN
coo.31924059551022	446	78	—	—	PUNCT
coo.31924059551022	446	79	3	3	NUM
coo.31924059551022	446	80	)	)	PUNCT
coo.31924059551022	446	81	α3	α3	PROPN
coo.31924059551022	446	82	—	—	PUNCT
coo.31924059551022	446	83	4	4	NUM
coo.31924059551022	446	84	-	-	PUNCT
coo.31924059551022	446	85	β«2	β«2	NOUN
coo.31924059551022	446	86	(	(	PUNCT
coo.31924059551022	446	87	μ	μ	NOUN
coo.31924059551022	446	88	—	—	PUNCT
coo.31924059551022	446	89	2	2	X
coo.31924059551022	446	90	)	)	PUNCT
coo.31924059551022	446	91	—	—	PUNCT
coo.31924059551022	447	1	2	2	X
coo.31924059551022	447	2	«	«	PUNCT
coo.31924059551022	447	3	(	(	PUNCT
coo.31924059551022	447	4	ra	ra	PROPN
coo.31924059551022	447	5	-f1	-f1	PROPN
coo.31924059551022	447	6	)	)	PUNCT
coo.31924059551022	447	7	α3	α3	PROPN
coo.31924059551022	447	8	=	=	SYM
coo.31924059551022	447	9	ο	ο	PROPN
coo.31924059551022	447	10	η	η	NOUN
coo.31924059551022	447	11	—	—	PUNCT
coo.31924059551022	447	12	4	4	NUM
coo.31924059551022	447	13	:	:	SYM
coo.31924059551022	447	14	4α	4α	NUM
coo.31924059551022	447	15	(	(	PUNCT
coo.31924059551022	447	16	μ	μ	NOUN
coo.31924059551022	447	17	—	—	PUNCT
coo.31924059551022	447	18	3	3	X
coo.31924059551022	447	19	)	)	PUNCT
coo.31924059551022	447	20	(	(	PUNCT
coo.31924059551022	447	21	η	η	PROPN
coo.31924059551022	447	22	—	—	PUNCT
coo.31924059551022	447	23	4	4	NUM
coo.31924059551022	447	24	)	)	PUNCT
coo.31924059551022	447	25	(	(	PUNCT
coo.31924059551022	447	26	η	η	PROPN
coo.31924059551022	447	27	—	—	PUNCT
coo.31924059551022	447	28	5	5	NUM
coo.31924059551022	447	29	)	)	PUNCT
coo.31924059551022	447	30	—	—	PUNCT
coo.31924059551022	447	31	g2a2{n	g2a2{n	NOUN
coo.31924059551022	447	32	—	—	PUNCT
coo.31924059551022	447	33	2	2	X
coo.31924059551022	447	34	)	)	PUNCT
coo.31924059551022	447	35	(	(	PUNCT
coo.31924059551022	447	36	ra	ra	PROPN
coo.31924059551022	447	37	—	—	PUNCT
coo.31924059551022	447	38	3	3	X
coo.31924059551022	447	39	)	)	PUNCT
coo.31924059551022	447	40	(	(	PUNCT
coo.31924059551022	447	41	«	«	PUNCT
coo.31924059551022	447	42	—	—	PUNCT
coo.31924059551022	447	43	4	4	X
coo.31924059551022	447	44	)	)	PUNCT
coo.31924059551022	447	45	—	—	PUNCT
coo.31924059551022	447	46	9ζαι	9ζαι	NUM
coo.31924059551022	447	47	(	(	PUNCT
coo.31924059551022	447	48	w	w	NOUN
coo.31924059551022	447	49	—	—	PUNCT
coo.31924059551022	447	50	1	1	X
coo.31924059551022	447	51	)	)	PUNCT
coo.31924059551022	447	52	(	(	PUNCT
coo.31924059551022	447	53	w	w	PROPN
coo.31924059551022	447	54	—	—	PUNCT
coo.31924059551022	447	55	2	2	X
coo.31924059551022	447	56	)	)	PUNCT
coo.31924059551022	447	57	(	(	PUNCT
coo.31924059551022	447	58	ra	ra	PROPN
coo.31924059551022	447	59	—	—	PUNCT
coo.31924059551022	447	60	3	3	X
coo.31924059551022	447	61	)	)	PUNCT
coo.31924059551022	447	62	-f	-f	PUNCT
coo.31924059551022	447	63	·	·	NUM
coo.31924059551022	447	64	18α4	18α4	NUM
coo.31924059551022	447	65	(	(	PUNCT
coo.31924059551022	447	66	ra	ra	PROPN
coo.31924059551022	447	67	—	—	PUNCT
coo.31924059551022	447	68	4)(w	4)(w	NUM
coo.31924059551022	447	69	—	—	PUNCT
coo.31924059551022	447	70	5	5	NUM
coo.31924059551022	447	71	)	)	PUNCT
coo.31924059551022	447	72	---12	---12	SPACE
coo.31924059551022	447	73	)	)	PUNCT
coo.31924059551022	447	74	(	(	PUNCT
coo.31924059551022	447	75	μ	μ	PROPN
coo.31924059551022	447	76	b	b	PROPN
coo.31924059551022	447	77	)	)	PUNCT
coo.31924059551022	447	78	—	—	PUNCT
coo.31924059551022	447	79	4	4	NUM
coo.31924059551022	447	80	(	(	PUNCT
coo.31924059551022	447	81	w2	w2	PROPN
coo.31924059551022	447	82	-(w	-(w	PUNCT
coo.31924059551022	447	83	—	—	PUNCT
coo.31924059551022	447	84	3	3	X
coo.31924059551022	447	85	)	)	PUNCT
coo.31924059551022	447	86	(	(	PUNCT
coo.31924059551022	447	87	w	w	PROPN
coo.31924059551022	447	88	4	4	X
coo.31924059551022	447	89	)	)	PUNCT
coo.31924059551022	447	90	α4	α4	PROPN
coo.31924059551022	447	91	—	—	PUNCT
coo.31924059551022	447	92	42	42	NUM
coo.31924059551022	447	93	?	?	PUNCT
coo.31924059551022	448	1	(	(	PUNCT
coo.31924059551022	448	2	w	w	NOUN
coo.31924059551022	448	3	—	—	PUNCT
coo.31924059551022	448	4	3	3	X
coo.31924059551022	448	5	)	)	PUNCT
coo.31924059551022	448	6	α3	α3	PROPN
coo.31924059551022	448	7	—	—	PUNCT
coo.31924059551022	448	8	2η	2η	NUM
coo.31924059551022	448	9	(	(	PUNCT
coo.31924059551022	448	10	η	η	PROPN
coo.31924059551022	448	11	-f1	-f1	PROPN
coo.31924059551022	448	12	)	)	PUNCT
coo.31924059551022	448	13	α4	α4	PROPN
coo.31924059551022	448	14	=	=	SYM
coo.31924059551022	448	15	ο	ο	PROPN
coo.31924059551022	448	16	η	η	NOUN
coo.31924059551022	448	17	·	·	PUNCT
coo.31924059551022	448	18	—	—	PUNCT
coo.31924059551022	448	19	k	k	X
coo.31924059551022	448	20	:	:	PUNCT
coo.31924059551022	448	21	4α	4α	NUM
coo.31924059551022	448	22	*	*	PUNCT
coo.31924059551022	448	23	(	(	PUNCT
coo.31924059551022	448	24	η	η	PROPN
coo.31924059551022	448	25	—	—	PUNCT
coo.31924059551022	448	26	k	k	PROPN
coo.31924059551022	448	27	)	)	PUNCT
coo.31924059551022	448	28	(	(	PUNCT
coo.31924059551022	448	29	η	η	PROPN
coo.31924059551022	448	30	—	—	PUNCT
coo.31924059551022	448	31	k	k	PROPN
coo.31924059551022	448	32	—	—	PUNCT
coo.31924059551022	448	33	1	1	X
coo.31924059551022	448	34	)	)	PUNCT
coo.31924059551022	448	35	(	(	PUNCT
coo.31924059551022	448	36	η	η	PROPN
coo.31924059551022	448	37	—	—	PUNCT
coo.31924059551022	448	38	k	k	PROPN
coo.31924059551022	448	39	—	—	PUNCT
coo.31924059551022	448	40	2	2	X
coo.31924059551022	448	41	)	)	PUNCT
coo.31924059551022	448	42	—	—	PUNCT
coo.31924059551022	448	43	gÿak-2	gÿak-2	PROPN
coo.31924059551022	448	44	(	(	PUNCT
coo.31924059551022	448	45	η	η	PROPN
coo.31924059551022	448	46	—	—	PUNCT
coo.31924059551022	448	47	k	k	PROPN
coo.31924059551022	448	48	+	+	PROPN
coo.31924059551022	448	49	2	2	X
coo.31924059551022	448	50	)	)	PUNCT
coo.31924059551022	448	51	(	(	PUNCT
coo.31924059551022	448	52	η	η	PROPN
coo.31924059551022	448	53	—	—	PUNCT
coo.31924059551022	448	54	k	k	PROPN
coo.31924059551022	448	55	+	+	PROPN
coo.31924059551022	448	56	1	1	X
coo.31924059551022	448	57	)	)	PUNCT
coo.31924059551022	448	58	(	(	PUNCT
coo.31924059551022	448	59	w	w	PROPN
coo.31924059551022	448	60	—	—	PUNCT
coo.31924059551022	448	61	—	—	PUNCT
coo.31924059551022	448	62	gsak-3(η	gsak-3(η	NOUN
coo.31924059551022	448	63	—	—	PUNCT
coo.31924059551022	448	64	k	k	PROPN
coo.31924059551022	448	65	+	+	PROPN
coo.31924059551022	448	66	3	3	X
coo.31924059551022	448	67	)	)	PUNCT
coo.31924059551022	448	68	(	(	PUNCT
coo.31924059551022	448	69	ra	ra	PROPN
coo.31924059551022	448	70	—	—	PUNCT
coo.31924059551022	448	71	k	k	X
coo.31924059551022	448	72	-f	-f	SYM
coo.31924059551022	448	73	2)(ra	2)(ra	NUM
coo.31924059551022	448	74	—	—	PUNCT
coo.31924059551022	448	75	+	+	NUM
coo.31924059551022	448	76	1	1	X
coo.31924059551022	448	77	)	)	PUNCT
coo.31924059551022	448	78	+	+	NUM
coo.31924059551022	448	79	18a	18a	NUM
coo.31924059551022	448	80	*	*	PUNCT
coo.31924059551022	448	81	(	(	PUNCT
coo.31924059551022	448	82	w	w	NOUN
coo.31924059551022	448	83	—	—	PUNCT
coo.31924059551022	448	84	k)(n	k)(n	PROPN
coo.31924059551022	448	85	—	—	PUNCT
coo.31924059551022	448	86	k—1	k—1	PROPN
coo.31924059551022	448	87	)	)	PUNCT
coo.31924059551022	448	88	—	—	PUNCT
coo.31924059551022	448	89	i	i	PRON
coo.31924059551022	448	90	g^-t	g^-t	PROPN
coo.31924059551022	448	91	(	(	PUNCT
coo.31924059551022	448	92	n	n	NOUN
coo.31924059551022	448	93	—	—	PUNCT
coo.31924059551022	448	94	k	k	PROPN
coo.31924059551022	448	95	-f	-f	SYM
coo.31924059551022	448	96	2	2	NUM
coo.31924059551022	448	97	)	)	PUNCT
coo.31924059551022	448	98	(	(	PUNCT
coo.31924059551022	448	99	n	n	NOUN
coo.31924059551022	448	100	—	—	PUNCT
coo.31924059551022	448	101	k	k	PROPN
coo.31924059551022	448	102	+	+	PROPN
coo.31924059551022	448	103	1	1	NUM
coo.31924059551022	448	104	)	)	PUNCT
coo.31924059551022	448	105	—	—	PUNCT
coo.31924059551022	448	106	4	4	NUM
coo.31924059551022	448	107	(	(	PUNCT
coo.31924059551022	448	108	n2	n2	PROPN
coo.31924059551022	448	109	-fn	-fn	PUNCT
coo.31924059551022	448	110	—	—	PUNCT
coo.31924059551022	448	111	3	3	X
coo.31924059551022	448	112	)	)	PUNCT
coo.31924059551022	448	113	(	(	PUNCT
coo.31924059551022	448	114	n	n	NOUN
coo.31924059551022	448	115	—	—	PUNCT
coo.31924059551022	448	116	/	/	SYM
coo.31924059551022	448	117	,	,	PUNCT
coo.31924059551022	448	118	·	·	PUNCT
coo.31924059551022	448	119	)	)	PUNCT
coo.31924059551022	448	120	«	«	PUNCT
coo.31924059551022	448	121	*	*	PUNCT
coo.31924059551022	448	122	—	—	PUNCT
coo.31924059551022	448	123	41	41	NUM
coo.31924059551022	448	124	!	!	PUNCT
coo.31924059551022	449	1	(	(	PUNCT
coo.31924059551022	449	2	n	n	X
coo.31924059551022	449	3	—	—	PUNCT
coo.31924059551022	449	4	k	k	PROPN
coo.31924059551022	449	5	-f-1	-f-1	PUNCT
coo.31924059551022	449	6	)	)	PUNCT
coo.31924059551022	450	1	a*_i	a*_i	PROPN
coo.31924059551022	450	2	—	—	PUNCT
coo.31924059551022	450	3	2n	2n	NUM
coo.31924059551022	450	4	(	(	PUNCT
coo.31924059551022	450	5	n	n	PROPN
coo.31924059551022	450	6	-f1	-f1	PROPN
coo.31924059551022	450	7	)	)	PUNCT
coo.31924059551022	450	8	a	a	PRON
coo.31924059551022	450	9	*	*	PUNCT
coo.31924059551022	450	10	=	=	SYM
coo.31924059551022	450	11	0	0	NUM
coo.31924059551022	450	12	.	.	PUNCT
coo.31924059551022	451	1	from	from	ADP
coo.31924059551022	451	2	the	the	DET
coo.31924059551022	451	3	last	last	ADJ
coo.31924059551022	451	4	value	value	NOUN
coo.31924059551022	451	5	we	we	PRON
coo.31924059551022	451	6	pass	pass	VERB
coo.31924059551022	451	7	to	to	ADP
coo.31924059551022	451	8	the	the	DET
coo.31924059551022	451	9	ratil	ratil	NOUN
coo.31924059551022	451	10	by	by	ADP
coo.31924059551022	451	11	writing	write	VERB
coo.31924059551022	451	12	k	k	PROPN
coo.31924059551022	451	13	=	=	X
coo.31924059551022	451	14	n	n	X
coo.31924059551022	451	15	—	—	PUNCT
coo.31924059551022	451	16	μ	μ	NUM
coo.31924059551022	451	17	%	%	NOUN
coo.31924059551022	451	18	whence	whence	ADP
coo.31924059551022	451	19	the	the	DET
coo.31924059551022	451	20	recurring	recur	VERB
coo.31924059551022	451	21	formula	formula	NOUN
coo.31924059551022	451	22	:	:	PUNCT
coo.31924059551022	452	1	[	[	X
coo.31924059551022	452	2	58	58	NUM
coo.31924059551022	452	3	]	]	PUNCT
coo.31924059551022	452	4	2	2	NUM
coo.31924059551022	452	5	(	(	PUNCT
coo.31924059551022	452	6	n	n	X
coo.31924059551022	452	7	—	—	PUNCT
coo.31924059551022	452	8	μ	μ	X
coo.31924059551022	452	9	)	)	PUNCT
coo.31924059551022	452	10	(	(	PUNCT
coo.31924059551022	452	11	2	2	NUM
coo.31924059551022	452	12	μ	μ	NOUN
coo.31924059551022	452	13	+	+	NUM
coo.31924059551022	452	14	1	1	NUM
coo.31924059551022	452	15	)	)	PUNCT
coo.31924059551022	452	16	(	(	PUNCT
coo.31924059551022	452	17	f	f	X
coo.31924059551022	452	18	*	*	X
coo.31924059551022	452	19	h	h	PROPN
coo.31924059551022	452	20	”	"	PUNCT
coo.31924059551022	452	21	w	w	X
coo.31924059551022	452	22	η	η	PROPN
coo.31924059551022	452	23	*	*	NOUN
coo.31924059551022	452	24	*	*	PROPN
coo.31924059551022	452	25	1	1	X
coo.31924059551022	452	26	)	)	PUNCT
coo.31924059551022	452	27	αη	αη	NOUN
coo.31924059551022	452	28	—	—	PUNCT
coo.31924059551022	452	29	μ	μ	NOUN
coo.31924059551022	452	30	-f4	-f4	PUNCT
coo.31924059551022	452	31	(	(	PUNCT
coo.31924059551022	452	32	μ	μ	PROPN
coo.31924059551022	452	33	-f1	-f1	PROPN
coo.31924059551022	452	34	)	)	PUNCT
coo.31924059551022	452	35	βαη	βαη	PROPN
coo.31924059551022	452	36	—	—	PUNCT
coo.31924059551022	452	37	μ—\	μ—\	PROPN
coo.31924059551022	452	38	+	+	CCONJ
coo.31924059551022	452	39	7	7	NUM
coo.31924059551022	452	40	λ	λ	NOUN
coo.31924059551022	452	41	(	(	PUNCT
coo.31924059551022	452	42	"	"	PUNCT
coo.31924059551022	452	43	+	+	CCONJ
coo.31924059551022	452	44	^	^	X
coo.31924059551022	452	45	(	(	PUNCT
coo.31924059551022	452	46	*	*	PUNCT
coo.31924059551022	452	47	*	*	PUNCT
coo.31924059551022	452	48	+	+	NUM
coo.31924059551022	452	49	2	2	X
coo.31924059551022	452	50	)	)	PUNCT
coo.31924059551022	452	51	(	(	PUNCT
coo.31924059551022	452	52	2	2	NUM
coo.31924059551022	452	53	μ	μ	NOUN
coo.31924059551022	452	54	+	+	NUM
coo.31924059551022	452	55	3	3	NUM
coo.31924059551022	452	56	)	)	PUNCT
coo.31924059551022	452	57	+	+	CCONJ
coo.31924059551022	452	58	#	#	SYM
coo.31924059551022	452	59	3	3	NUM
coo.31924059551022	452	60	(	(	PUNCT
coo.31924059551022	452	61	f	f	X
coo.31924059551022	452	62	*	*	PUNCT
coo.31924059551022	452	63	+	+	NUM
coo.31924059551022	452	64	1	1	X
coo.31924059551022	452	65	)	)	PUNCT
coo.31924059551022	452	66	(	(	PUNCT
coo.31924059551022	452	67	f4	f4	X
coo.31924059551022	452	68	+	+	PROPN
coo.31924059551022	452	69	2	2	X
coo.31924059551022	452	70	)	)	PUNCT
coo.31924059551022	452	71	(	(	PUNCT
coo.31924059551022	452	72	μ	μ	PROPN
coo.31924059551022	452	73	+	+	NUM
coo.31924059551022	452	74	3	3	NUM
coo.31924059551022	452	75	)	)	PUNCT
coo.31924059551022	452	76	αη_μ_3	αη_μ_3	X
coo.31924059551022	452	77	=	=	NOUN
coo.31924059551022	452	78	0	0	NUM
coo.31924059551022	452	79	from	from	ADP
coo.31924059551022	452	80	which	which	PRON
coo.31924059551022	452	81	equation	equation	NOUN
coo.31924059551022	452	82	we	we	PRON
coo.31924059551022	452	83	find	find	VERB
coo.31924059551022	452	84	the	the	DET
coo.31924059551022	452	85	unknown	unknown	ADJ
coo.31924059551022	452	86	coefficients	coefficient	NOUN
coo.31924059551022	452	87	by	by	ADP
coo.31924059551022	452	88	making	make	VERB
coo.31924059551022	452	89	μ	μ	NOUN
coo.31924059551022	452	90	*	*	PUNCT
coo.31924059551022	452	91	=	=	X
coo.31924059551022	452	92	>	>	X
coo.31924059551022	452	93	n	n	X
coo.31924059551022	452	94	—	—	PUNCT
coo.31924059551022	452	95	1	1	NUM
coo.31924059551022	452	96	,	,	PUNCT
coo.31924059551022	452	97	w	w	NOUN
coo.31924059551022	452	98	—	—	PUNCT
coo.31924059551022	452	99	2	2	NUM
coo.31924059551022	452	100	,	,	PUNCT
coo.31924059551022	452	101	...	...	PUNCT
coo.31924059551022	452	102	or	or	CCONJ
coo.31924059551022	452	103	k=	k=	VERB
coo.31924059551022	452	104	1.2	1.2	NUM
coo.31924059551022	452	105	...	...	PUNCT
coo.31924059551022	453	1	these	these	DET
coo.31924059551022	453	2	results	result	NOUN
coo.31924059551022	453	3	are	be	AUX
coo.31924059551022	453	4	simplified	simplify	VERB
coo.31924059551022	453	5	by	by	ADP
coo.31924059551022	453	6	employing	employ	VERB
coo.31924059551022	453	7	the	the	DET
coo.31924059551022	453	8	notation	notation	NOUN
coo.31924059551022	453	9	introduced	introduce	VERB
coo.31924059551022	453	10	by	by	ADP
coo.31924059551022	453	11	brioschi	brioschi	PROPN
coo.31924059551022	453	12	,	,	PUNCT
coo.31924059551022	453	13	namely	namely	ADV
coo.31924059551022	453	14	:	:	PUNCT
coo.31924059551022	453	15	8	8	NUM
coo.31924059551022	453	16	=	=	SYM
coo.31924059551022	453	17	t	t	PROPN
coo.31924059551022	453	18	—	—	PUNCT
coo.31924059551022	453	19	b	b	NOUN
coo.31924059551022	453	20	:	:	PUNCT
coo.31924059551022	453	21	—	—	PUNCT
coo.31924059551022	453	22	<	<	X
coo.31924059551022	453	23	p(t	p(t	CCONJ
coo.31924059551022	453	24	)	)	PUNCT
coo.31924059551022	453	25	=	=	X
coo.31924059551022	453	26	4t3	4t3	SPACE
coo.31924059551022	453	27	—	—	PUNCT
coo.31924059551022	453	28	g	g	PROPN
coo.31924059551022	453	29	,	,	PUNCT
coo.31924059551022	453	30	t	t	PROPN
coo.31924059551022	453	31	—	—	PUNCT
coo.31924059551022	453	32	g?i	g?i	NOUN
coo.31924059551022	453	33	=	=	X
coo.31924059551022	453	34	<	<	X
coo.31924059551022	454	1	p.	p.	NOUN
coo.31924059551022	454	2	t	t	PROPN
coo.31924059551022	454	3	=	=	PROPN
coo.31924059551022	454	4	pu	pu	PROPN
coo.31924059551022	454	5	,	,	PUNCT
coo.31924059551022	454	6	by	by	ADP
coo.31924059551022	454	7	means	mean	NOUN
coo.31924059551022	454	8	of	of	ADP
coo.31924059551022	454	9	which	which	PRON
coo.31924059551022	454	10	the	the	DET
coo.31924059551022	454	11	above	above	ADJ
coo.31924059551022	454	12	forms	form	NOUN
coo.31924059551022	454	13	are	be	AUX
coo.31924059551022	454	14	expressed	express	VERB
coo.31924059551022	454	15	as	as	SCONJ
coo.31924059551022	454	16	follows	follow	VERB
coo.31924059551022	454	17	:	:	PUNCT
coo.31924059551022	455	1	[	[	X
coo.31924059551022	455	2	59	59	NUM
coo.31924059551022	455	3	]	]	PUNCT
coo.31924059551022	455	4	[	[	X
coo.31924059551022	455	5	4£8	4£8	NUM
coo.31924059551022	455	6	+	+	CCONJ
coo.31924059551022	455	7	i	i	PRON
coo.31924059551022	455	8	φ	φ	X
coo.31924059551022	455	9	"	"	PUNCT
coo.31924059551022	455	10	s2	s2	PROPN
coo.31924059551022	455	11	+	+	CCONJ
coo.31924059551022	455	12	φ’β	φ’β	PROPN
coo.31924059551022	456	1	+	+	CCONJ
coo.31924059551022	456	2	*	*	PUNCT
coo.31924059551022	456	3	>	>	X
coo.31924059551022	456	4	]	]	X
coo.31924059551022	456	5	g	g	NOUN
coo.31924059551022	457	1	+	+	X
coo.31924059551022	457	2	(	(	PUNCT
coo.31924059551022	457	3	l8s2	l8s2	PROPN
coo.31924059551022	457	4	+	+	X
coo.31924059551022	457	5	±	±	NOUN
coo.31924059551022	457	6	φ	φ	NOUN
coo.31924059551022	457	7	"	"	PUNCT
coo.31924059551022	457	8	8	8	NUM
coo.31924059551022	457	9	+	+	CCONJ
coo.31924059551022	457	10	i	i	NOUN
coo.31924059551022	457	11	ψ	ψ	X
coo.31924059551022	457	12	'	'	PUNCT
coo.31924059551022	457	13	)	)	PUNCT
coo.31924059551022	457	14	§	§	X
coo.31924059551022	457	15	£	£	SYM
coo.31924059551022	457	16	~[402	~[402	X
coo.31924059551022	457	17	+	+	CCONJ
coo.31924059551022	457	18	«	«	PUNCT
coo.31924059551022	457	19	—	—	PUNCT
coo.31924059551022	457	20	3	3	X
coo.31924059551022	457	21	)	)	PUNCT
coo.31924059551022	457	22	8	8	NUM
coo.31924059551022	457	23	+	+	CCONJ
coo.31924059551022	457	24	ψ	ψ	PUNCT
coo.31924059551022	458	1	"	"	PUNCT
coo.31924059551022	458	2	]	]	X
coo.31924059551022	458	3	g	g	X
coo.31924059551022	458	4	—	—	PUNCT
coo.31924059551022	458	5	2ra(ra	2ra(ra	NUM
coo.31924059551022	458	6	+	+	NUM
coo.31924059551022	458	7	1	1	NUM
coo.31924059551022	458	8	)	)	PUNCT
coo.31924059551022	458	9	f	f	PROPN
coo.31924059551022	458	10	=	=	PUNCT
coo.31924059551022	458	11	0	0	PUNCT
coo.31924059551022	459	1	[	[	X
coo.31924059551022	459	2	60	60	NUM
coo.31924059551022	459	3	]	]	PUNCT
coo.31924059551022	459	4	f	f	X
coo.31924059551022	459	5	—	—	PUNCT
coo.31924059551022	459	6	s	s	NOUN
coo.31924059551022	459	7	*	*	PUNCT
coo.31924059551022	459	8	+	+	PUNCT
coo.31924059551022	459	9	+	+	PUNCT
coo.31924059551022	459	10	assn~	assn~	PROPN
coo.31924059551022	459	11	*	*	PUNCT
coo.31924059551022	459	12	+	+	PROPN
coo.31924059551022	459	13	-+a	-+a	X
coo.31924059551022	459	14	„	„	PUNCT
coo.31924059551022	459	15	integral	integral	PROPN
coo.31924059551022	459	16	as	as	ADP
coo.31924059551022	459	17	a	a	DET
coo.31924059551022	459	18	product	product	NOUN
coo.31924059551022	459	19	.	.	PUNCT
coo.31924059551022	460	1	37	37	NUM
coo.31924059551022	461	1	[	[	X
coo.31924059551022	461	2	61	61	NUM
coo.31924059551022	461	3	]	]	PUNCT
coo.31924059551022	461	4	2	2	NUM
coo.31924059551022	461	5	(	(	PUNCT
coo.31924059551022	461	6	n	n	X
coo.31924059551022	461	7	—	—	PUNCT
coo.31924059551022	461	8	μ	μ	X
coo.31924059551022	461	9	)	)	PUNCT
coo.31924059551022	461	10	(	(	PUNCT
coo.31924059551022	461	11	2	2	NUM
coo.31924059551022	461	12	μ	μ	NOUN
coo.31924059551022	461	13	-f1	-f1	PROPN
coo.31924059551022	461	14	)	)	PUNCT
coo.31924059551022	461	15	{	{	PUNCT
coo.31924059551022	461	16	μ	μ	PROPN
coo.31924059551022	461	17	+	+	PROPN
coo.31924059551022	461	18	w	w	PROPN
coo.31924059551022	461	19	-f1	-f1	PROPN
coo.31924059551022	461	20	)	)	PUNCT
coo.31924059551022	461	21	αη	αη	ADP
coo.31924059551022	461	22	—	—	PUNCT
coo.31924059551022	461	23	μ	μ	NOUN
coo.31924059551022	461	24	=	=	SYM
coo.31924059551022	461	25	12	12	NUM
coo.31924059551022	461	26	(	(	PUNCT
coo.31924059551022	461	27	ft	ft	NOUN
coo.31924059551022	461	28	+	+	NUM
coo.31924059551022	461	29	1	1	NUM
coo.31924059551022	461	30	)	)	PUNCT
coo.31924059551022	461	31	(	(	PUNCT
coo.31924059551022	461	32	μ	μ	NOUN
coo.31924059551022	461	33	+	+	NOUN
coo.31924059551022	461	34	1	1	NUM
coo.31924059551022	461	35	—	—	PUNCT
coo.31924059551022	461	36	n	n	CCONJ
coo.31924059551022	461	37	)	)	PUNCT
coo.31924059551022	461	38	(	(	PUNCT
coo.31924059551022	461	39	ft	ft	PROPN
coo.31924059551022	461	40	+	+	NOUN
coo.31924059551022	461	41	1	1	NUM
coo.31924059551022	461	42	+	+	CCONJ
coo.31924059551022	461	43	η	η	X
coo.31924059551022	461	44	)	)	PUNCT
coo.31924059551022	461	45	ban	ban	NOUN
coo.31924059551022	461	46	-	-	PUNCT
coo.31924059551022	461	47	fli	fli	NOUN
coo.31924059551022	461	48	+	+	PUNCT
coo.31924059551022	461	49	y	y	NOUN
coo.31924059551022	462	1	(	(	PUNCT
coo.31924059551022	462	2	f4	f4	X
coo.31924059551022	462	3	+	+	PROPN
coo.31924059551022	462	4	1	1	X
coo.31924059551022	462	5	)	)	PUNCT
coo.31924059551022	462	6	(	(	PUNCT
coo.31924059551022	462	7	ƒ	ƒ	X
coo.31924059551022	462	8	*	*	PUNCT
coo.31924059551022	462	9	+	+	NUM
coo.31924059551022	462	10	2	2	X
coo.31924059551022	462	11	)	)	PUNCT
coo.31924059551022	462	12	(	(	PUNCT
coo.31924059551022	462	13	2μ	2μ	NUM
coo.31924059551022	462	14	+	+	PRON
coo.31924059551022	462	15	3	3	X
coo.31924059551022	462	16	)	)	PUNCT
coo.31924059551022	462	17	φ	φ	NOUN
coo.31924059551022	462	18	'	'	PUNCT
coo.31924059551022	462	19	(	(	PUNCT
coo.31924059551022	462	20	6	6	NUM
coo.31924059551022	462	21	)	)	PUNCT
coo.31924059551022	462	22	an	an	DET
coo.31924059551022	462	23	—	—	PUNCT
coo.31924059551022	462	24	μ—2	μ—2	NOUN
coo.31924059551022	462	25	+	+	CCONJ
coo.31924059551022	462	26	(	(	PUNCT
coo.31924059551022	462	27	f	f	X
coo.31924059551022	462	28	*	*	X
coo.31924059551022	462	29	+	+	NUM
coo.31924059551022	462	30	1	1	NUM
coo.31924059551022	462	31	)	)	PUNCT
coo.31924059551022	462	32	0	0	NUM
coo.31924059551022	462	33	*	*	PUNCT
coo.31924059551022	462	34	+	+	NUM
coo.31924059551022	462	35	2	2	X
coo.31924059551022	462	36	)	)	PUNCT
coo.31924059551022	462	37	(	(	PUNCT
coo.31924059551022	462	38	f	f	X
coo.31924059551022	462	39	*	*	PUNCT
coo.31924059551022	462	40	+	+	NUM
coo.31924059551022	462	41	3	3	X
coo.31924059551022	462	42	)	)	PUNCT
coo.31924059551022	462	43	φ	φ	NOUN
coo.31924059551022	462	44	(	(	PUNCT
coo.31924059551022	462	45	6	6	X
coo.31924059551022	462	46	)	)	PUNCT
coo.31924059551022	462	47	αη	αη	PROPN
coo.31924059551022	462	48	-	-	PUNCT
coo.31924059551022	462	49	μ	μ	PROPN
coo.31924059551022	462	50	-	-	PUNCT
coo.31924059551022	462	51	ί	ί	NOUN
coo.31924059551022	462	52	.	.	PROPN
coo.31924059551022	462	53	taking	take	VERB
coo.31924059551022	462	54	μ	μ	NOUN
coo.31924059551022	462	55	=	=	SYM
coo.31924059551022	462	56	n	n	PROPN
coo.31924059551022	462	57	—	—	PUNCT
coo.31924059551022	462	58	1	1	NUM
coo.31924059551022	462	59	we	we	PRON
coo.31924059551022	462	60	find	find	VERB
coo.31924059551022	462	61	al	al	PROPN
coo.31924059551022	462	62	=	=	NOUN
coo.31924059551022	462	63	0	0	NUM
coo.31924059551022	462	64	μ	μ	NOUN
coo.31924059551022	462	65	=	=	SYM
coo.31924059551022	462	66	n	n	CCONJ
coo.31924059551022	462	67	—	—	PUNCT
coo.31924059551022	462	68	2	2	NUM
coo.31924059551022	462	69	:	:	PUNCT
coo.31924059551022	462	70	a0	a0	NOUN
coo.31924059551022	462	71	=	=	SYM
coo.31924059551022	462	72	w	w	PROPN
coo.31924059551022	462	73	(	(	PUNCT
coo.31924059551022	462	74	w	w	PROPN
coo.31924059551022	462	75	1	1	NUM
coo.31924059551022	462	76	)	)	PUNCT
coo.31924059551022	462	77	(	(	PUNCT
coo.31924059551022	462	78	δ	δ	PROPN
coo.31924059551022	462	79	)	)	PUNCT
coo.31924059551022	462	80	8	8	NUM
coo.31924059551022	462	81	(	(	PUNCT
coo.31924059551022	462	82	2	2	NUM
coo.31924059551022	462	83	η	η	NOUN
coo.31924059551022	462	84	—	—	PUNCT
coo.31924059551022	462	85	3	3	X
coo.31924059551022	462	86	)	)	PUNCT
coo.31924059551022	462	87	μ	μ	NOUN
coo.31924059551022	462	88	=	=	NOUN
coo.31924059551022	462	89	ηη	ηη	ADP
coo.31924059551022	462	90	(	(	PUNCT
coo.31924059551022	462	91	η	η	PROPN
coo.31924059551022	462	92	—	—	PUNCT
coo.31924059551022	462	93	2	2	NUM
coo.31924059551022	462	94	/	/	SYM
coo.31924059551022	462	95	,	,	PUNCT
coo.31924059551022	462	96	x	x	SYM
coo.31924059551022	462	97	12	12	NUM
coo.31924059551022	462	98	(	(	PUNCT
coo.31924059551022	462	99	2	2	NUM
coo.31924059551022	462	100	«	«	SYM
coo.31924059551022	462	101	—	—	PUNCT
coo.31924059551022	462	102	5	5	X
coo.31924059551022	462	103	)	)	PUNCT
coo.31924059551022	462	104	μ	μ	PROPN
coo.31924059551022	462	105	(	(	PUNCT
coo.31924059551022	462	106	η	η	PROPN
coo.31924059551022	462	107	—	—	PUNCT
coo.31924059551022	462	108	1	1	X
coo.31924059551022	462	109	)	)	PUNCT
coo.31924059551022	462	110	(	(	PUNCT
coo.31924059551022	462	111	«	«	PUNCT
coo.31924059551022	462	112	—	—	PUNCT
coo.31924059551022	462	113	2	2	X
coo.31924059551022	462	114	)	)	PUNCT
coo.31924059551022	462	115	2	2	NUM
coo.31924059551022	462	116	(	(	PUNCT
coo.31924059551022	462	117	2	2	NUM
coo.31924059551022	462	118	μ	μ	NOUN
coo.31924059551022	462	119	—	—	PUNCT
coo.31924059551022	462	120	3	3	X
coo.31924059551022	462	121	)	)	PUNCT
coo.31924059551022	462	122	(	(	PUNCT
coo.31924059551022	462	123	2	2	NUM
coo.31924059551022	462	124	η	η	NOUN
coo.31924059551022	462	125	—	—	PUNCT
coo.31924059551022	462	126	5	5	NUM
coo.31924059551022	462	127	)	)	PUNCT
coo.31924059551022	462	128	0φ'(6	0φ'(6	NUM
coo.31924059551022	462	129	)	)	PUNCT
coo.31924059551022	462	130	.	.	PUNCT
coo.31924059551022	463	1	and	and	CCONJ
coo.31924059551022	463	2	the	the	DET
coo.31924059551022	463	3	term	term	NOUN
coo.31924059551022	463	4	containing	contain	VERB
coo.31924059551022	463	5	the	the	DET
coo.31924059551022	463	6	highest	high	ADJ
coo.31924059551022	463	7	power	power	NOUN
coo.31924059551022	463	8	of	of	ADP
coo.31924059551022	463	9	b	b	PROPN
coo.31924059551022	463	10	is	be	AUX
coo.31924059551022	463	11	obtained	obtain	VERB
coo.31924059551022	463	12	as	as	SCONJ
coo.31924059551022	463	13	follows	follow	VERB
coo.31924059551022	463	14	:	:	PUNCT
coo.31924059551022	463	15	μ	μ	NOUN
coo.31924059551022	463	16	=	=	SYM
coo.31924059551022	463	17	η	η	PROPN
coo.31924059551022	463	18	—	—	PUNCT
coo.31924059551022	463	19	2	2	NUM
coo.31924059551022	463	20	:	:	SYM
coo.31924059551022	463	21	2	2	NUM
coo.31924059551022	463	22	-	-	SYM
coo.31924059551022	463	23	2	2	NUM
coo.31924059551022	463	24	(	(	PUNCT
coo.31924059551022	463	25	2n	2n	NUM
coo.31924059551022	463	26	—	—	PUNCT
coo.31924059551022	463	27	3	3	X
coo.31924059551022	463	28	)	)	PUNCT
coo.31924059551022	463	29	(	(	PUNCT
coo.31924059551022	463	30	2w	2w	NUM
coo.31924059551022	463	31	—	—	PUNCT
coo.31924059551022	463	32	1	1	X
coo.31924059551022	463	33	)	)	PUNCT
coo.31924059551022	463	34	a2	a2	X
coo.31924059551022	463	35	=	=	PUNCT
coo.31924059551022	463	36	—	—	PUNCT
coo.31924059551022	463	37	4	4	NUM
coo.31924059551022	463	38	(	(	PUNCT
coo.31924059551022	463	39	η	η	PROPN
coo.31924059551022	463	40	—	—	PUNCT
coo.31924059551022	463	41	1	1	X
coo.31924059551022	463	42	)	)	PUNCT
coo.31924059551022	463	43	b	b	NOUN
coo.31924059551022	463	44	_	_	PUNCT
coo.31924059551022	463	45	_	_	PUNCT
coo.31924059551022	463	46	(	(	PUNCT
coo.31924059551022	463	47	η	η	PROPN
coo.31924059551022	463	48	—	—	PUNCT
coo.31924059551022	463	49	1	1	X
coo.31924059551022	463	50	)	)	PUNCT
coo.31924059551022	463	51	i	i	NOUN
coo.31924059551022	463	52	?	?	PUNCT
coo.31924059551022	464	1	0r	0r	PROPN
coo.31924059551022	464	2	(	(	PUNCT
coo.31924059551022	464	3	2	2	NUM
coo.31924059551022	464	4	η	η	NOUN
coo.31924059551022	464	5	—	—	PUNCT
coo.31924059551022	464	6	1	1	X
coo.31924059551022	464	7	)	)	PUNCT
coo.31924059551022	464	8	(	(	PUNCT
coo.31924059551022	464	9	2w	2w	NUM
coo.31924059551022	464	10	—	—	PUNCT
coo.31924059551022	464	11	3	3	NUM
coo.31924059551022	464	12	)	)	PUNCT
coo.31924059551022	464	13	0	0	NUM
coo.31924059551022	465	1	(	(	PUNCT
coo.31924059551022	465	2	w	w	NOUN
coo.31924059551022	465	3	—	—	PUNCT
coo.31924059551022	465	4	2	2	X
coo.31924059551022	465	5	)	)	PUNCT
coo.31924059551022	465	6	b2	b2	PROPN
coo.31924059551022	465	7	(	(	PUNCT
coo.31924059551022	465	8	l	l	NOUN
coo.31924059551022	465	9	—	—	PUNCT
coo.31924059551022	465	10	n	n	X
coo.31924059551022	465	11	3	3	NUM
coo.31924059551022	465	12	:	:	PUNCT
coo.31924059551022	465	13	tt3	tt3	NUM
coo.31924059551022	465	14	—	—	PUNCT
coo.31924059551022	465	15	3	3	NUM
coo.31924059551022	465	16	(	(	PUNCT
coo.31924059551022	465	17	2	2	NUM
coo.31924059551022	465	18	*	*	NOUN
coo.31924059551022	465	19	_	_	NOUN
coo.31924059551022	465	20	1	1	X
coo.31924059551022	465	21	)	)	PUNCT
coo.31924059551022	465	22	(	(	PUNCT
coo.31924059551022	465	23	2w	2w	NOUN
coo.31924059551022	465	24	_	_	PRON
coo.31924059551022	465	25	5	5	X
coo.31924059551022	465	26	)	)	PUNCT
coo.31924059551022	465	27	u	u	PROPN
coo.31924059551022	465	28	=	=	X
coo.31924059551022	465	29	n	n	CCONJ
coo.31924059551022	465	30	—	—	PUNCT
coo.31924059551022	465	31	4	4	X
coo.31924059551022	465	32	·	·	PUNCT
coo.31924059551022	465	33	(	(	PUNCT
coo.31924059551022	465	34	w	w	PROPN
coo.31924059551022	465	35	2	2	X
coo.31924059551022	465	36	)	)	PUNCT
coo.31924059551022	465	37	(	(	PUNCT
coo.31924059551022	465	38	w	w	PROPN
coo.31924059551022	465	39	—	—	PUNCT
coo.31924059551022	465	40	3	3	NUM
coo.31924059551022	465	41	)	)	PUNCT
coo.31924059551022	465	42	jb3	jb3	PROPN
coo.31924059551022	465	43	_	_	PUNCT
coo.31924059551022	465	44	_	_	PUNCT
coo.31924059551022	465	45	_	_	PUNCT
coo.31924059551022	465	46	_	_	PUNCT
coo.31924059551022	465	47	_	_	PUNCT
coo.31924059551022	465	48	_	_	PUNCT
coo.31924059551022	465	49	_	_	PUNCT
coo.31924059551022	465	50	.	.	PUNCT
coo.31924059551022	466	1	...	...	PUNCT
coo.31924059551022	467	1	ft	ft	NOUN
coo.31924059551022	467	2	at	at	ADP
coo.31924059551022	467	3	■	■	NOUN
coo.31924059551022	467	4	*	*	NOUN
coo.31924059551022	467	5	.	.	PUNCT
coo.31924059551022	467	6	it4	it4	X
coo.31924059551022	467	7	2	2	NUM
coo.31924059551022	467	8	·	·	SYM
coo.31924059551022	467	9	3·(2	3·(2	NUM
coo.31924059551022	467	10	»	»	PUNCT
coo.31924059551022	467	11	—	—	PUNCT
coo.31924059551022	467	12	l)(2w	l)(2w	PROPN
coo.31924059551022	467	13	—	—	PUNCT
coo.31924059551022	467	14	3)(2w	3)(2w	NUM
coo.31924059551022	467	15	—	—	PUNCT
coo.31924059551022	467	16	5)(2	5)(2	NUM
coo.31924059551022	467	17	«	«	PUNCT
coo.31924059551022	467	18	—	—	PUNCT
coo.31924059551022	467	19	7	7	X
coo.31924059551022	467	20	)	)	PUNCT
coo.31924059551022	467	21	'	'	PUNCT
coo.31924059551022	467	22	(	(	PUNCT
coo.31924059551022	467	23	n	n	X
coo.31924059551022	467	24	—	—	PUNCT
coo.31924059551022	467	25	3	3	X
coo.31924059551022	467	26	)	)	PUNCT
coo.31924059551022	467	27	(	(	PUNCT
coo.31924059551022	467	28	n	n	NOUN
coo.31924059551022	467	29	—	—	PUNCT
coo.31924059551022	467	30	4	4	X
coo.31924059551022	467	31	)	)	PUNCT
coo.31924059551022	467	32	b	b	NOUN
coo.31924059551022	467	33	*	*	PUNCT
coo.31924059551022	467	34	.	.	PUNCT
coo.31924059551022	467	35	^	^	X
coo.31924059551022	468	1	=	=	PUNCT
coo.31924059551022	468	2	n	n	CCONJ
coo.31924059551022	468	3	0	0	NUM
coo.31924059551022	468	4	:	:	PUNCT
coo.31924059551022	468	5	®	®	NUM
coo.31924059551022	468	6	5	5	NUM
coo.31924059551022	468	7	—	—	PUNCT
coo.31924059551022	468	8	2	2	NUM
coo.31924059551022	468	9	·	·	SYM
coo.31924059551022	468	10	3	3	NUM
coo.31924059551022	468	11	■	■	SYM
coo.31924059551022	468	12	5(2n	5(2n	NUM
coo.31924059551022	468	13	—	—	PUNCT
coo.31924059551022	468	14	1	1	X
coo.31924059551022	468	15	)	)	PUNCT
coo.31924059551022	468	16	(	(	PUNCT
coo.31924059551022	468	17	2	2	NUM
coo.31924059551022	468	18	«	«	SYM
coo.31924059551022	468	19	—	—	PUNCT
coo.31924059551022	468	20	3	3	X
coo.31924059551022	468	21	)	)	PUNCT
coo.31924059551022	468	22	(	(	PUNCT
coo.31924059551022	468	23	2w	2w	NUM
coo.31924059551022	468	24	—	—	PUNCT
coo.31924059551022	468	25	5)(2n7)(2w	5)(2n7)(2w	NUM
coo.31924059551022	468	26	—	—	PUNCT
coo.31924059551022	468	27	9	9	X
coo.31924059551022	468	28	)	)	PUNCT
coo.31924059551022	468	29	■	■	NOUN
coo.31924059551022	468	30	rtíoi	rtíoi	NOUN
coo.31924059551022	468	31	1	1	NUM
coo.31924059551022	468	32	·	·	PUNCT
coo.31924059551022	468	33	(	(	PUNCT
coo.31924059551022	468	34	l	l	NOUN
coo.31924059551022	468	35	)	)	PUNCT
coo.31924059551022	468	36	’	'	PUNCT
coo.31924059551022	468	37	*	*	PUNCT
coo.31924059551022	468	38	·	·	PUNCT
coo.31924059551022	468	39	»	»	PUNCT
coo.31924059551022	468	40	*	*	PUNCT
coo.31924059551022	468	41	i	i	PRON
coo.31924059551022	468	42	[	[	X
coo.31924059551022	468	43	62j	62j	NOUN
coo.31924059551022	468	44	ft	ft	NOUN
coo.31924059551022	468	45	=	=	SYM
coo.31924059551022	468	46	1	1	NUM
coo.31924059551022	468	47	:	:	PUNCT
coo.31924059551022	468	48	α»-ι=[3.5·7···2«-ΐτ	α»-ι=[3.5·7···2«-ΐτ	PROPN
coo.31924059551022	468	49	+	+	CCONJ
coo.31924059551022	468	50	·	·	PUNCT
coo.31924059551022	468	51	'	'	NUM
coo.31924059551022	468	52	·	·	PUNCT
coo.31924059551022	468	53	direct	direct	ADJ
coo.31924059551022	468	54	solution	solution	NOUN
coo.31924059551022	468	55	.	.	PUNCT
coo.31924059551022	469	1	having	have	VERB
coo.31924059551022	469	2	y	y	PROPN
coo.31924059551022	469	3	=	=	PROPN
coo.31924059551022	469	4	yg	yg	PROPN
coo.31924059551022	469	5	,	,	PUNCT
coo.31924059551022	469	6	we	we	PRON
coo.31924059551022	469	7	are	be	AUX
coo.31924059551022	469	8	enabled	enable	VERB
coo.31924059551022	469	9	to	to	PART
coo.31924059551022	469	10	obtain	obtain	VERB
coo.31924059551022	469	11	a	a	DET
coo.31924059551022	469	12	rigid	rigid	ADJ
coo.31924059551022	469	13	and	and	CCONJ
coo.31924059551022	469	14	direct	direct	ADJ
coo.31924059551022	469	15	solution	solution	NOUN
coo.31924059551022	469	16	of	of	ADP
coo.31924059551022	469	17	hermite	hermite	PROPN
coo.31924059551022	469	18	’s	’s	PART
coo.31924059551022	469	19	equation	equation	NOUN
coo.31924059551022	469	20	in	in	ADP
coo.31924059551022	469	21	the	the	DET
coo.31924059551022	469	22	form	form	NOUN
coo.31924059551022	469	23	of	of	ADP
coo.31924059551022	469	24	a	a	DET
coo.31924059551022	469	25	product	product	NOUN
coo.31924059551022	469	26	as	as	SCONJ
coo.31924059551022	469	27	follows	follow	VERB
coo.31924059551022	469	28	:	:	PUNCT
coo.31924059551022	469	29	in	in	ADP
coo.31924059551022	469	30	addition	addition	NOUN
coo.31924059551022	469	31	to	to	ADP
coo.31924059551022	469	32	y	y	PROPN
coo.31924059551022	469	33	we	we	PRON
coo.31924059551022	469	34	have	have	VERB
coo.31924059551022	469	35	:	:	PUNCT
coo.31924059551022	469	36	y	y	PROPN
coo.31924059551022	469	37	'	'	PUNCT
coo.31924059551022	469	38	=	=	PROPN
coo.31924059551022	470	1	y	y	PROPN
coo.31924059551022	470	2	s	s	NOUN
coo.31924059551022	470	3	'	'	PUNCT
coo.31924059551022	470	4	+	+	NOUN
coo.31924059551022	470	5	sy	sy	PROPN
coo.31924059551022	470	6	'	'	PUNCT
coo.31924059551022	470	7	and	and	CCONJ
coo.31924059551022	470	8	yg	yg	PROPN
coo.31924059551022	470	9	—	—	PUNCT
coo.31924059551022	470	10	=	=	PROPN
coo.31924059551022	470	11	2(7	2(7	NUM
coo.31924059551022	470	12	.	.	PUNCT
coo.31924059551022	471	1	whence	whence	ADP
coo.31924059551022	471	2	2	2	NUM
coo.31924059551022	471	3	ys’^=	ys’^=	PROPN
coo.31924059551022	471	4	20	20	NUM
coo.31924059551022	471	5	+	+	NUM
coo.31924059551022	471	6	f	f	PROPN
coo.31924059551022	471	7	,	,	PUNCT
coo.31924059551022	471	8	0	0	NUM
coo.31924059551022	471	9	'	'	NUM
coo.31924059551022	471	10	20	20	NUM
coo.31924059551022	471	11	+	+	NUM
coo.31924059551022	471	12	y	y	NOUN
coo.31924059551022	471	13	'	'	PUNCT
coo.31924059551022	471	14	0r	0r	NOUN
coo.31924059551022	471	15	2=	2=	NUM
coo.31924059551022	471	16	27	27	NUM
coo.31924059551022	471	17	and	and	CCONJ
coo.31924059551022	471	18	—	—	PUNCT
coo.31924059551022	471	19	2sy'=2c	2sy'=2c	NUM
coo.31924059551022	471	20	~	~	PROPN
coo.31924059551022	471	21	t	t	PROPN
coo.31924059551022	471	22	,	,	PUNCT
coo.31924059551022	471	23	y	y	PROPN
coo.31924059551022	471	24	·	·	PUNCT
coo.31924059551022	471	25	y'—2c	y'—2c	PROPN
coo.31924059551022	471	26	or	or	CCONJ
coo.31924059551022	471	27	2f	2f	NUM
coo.31924059551022	471	28	whence	whence	ADV
coo.31924059551022	471	29	yy"—y'2_y'i	yy"—y'2_y'i	PROPN
coo.31924059551022	471	30	/	/	SYM
coo.31924059551022	472	1	2/'\2	2/'\2	PROPN
coo.31924059551022	472	2	υγy2	υγy2	NOUN
coo.31924059551022	472	3	y	y	X
coo.31924059551022	472	4	‘	'	PUNCT
coo.31924059551022	472	5	y	y	PROPN
coo.31924059551022	472	6	'	'	PUNCT
coo.31924059551022	472	7	.y	.y	PROPN
coo.31924059551022	472	8	)	)	PUNCT
coo.31924059551022	473	1	~~	~~	NUM
coo.31924059551022	473	2	2p	2p	NOUN
coo.31924059551022	473	3	or	or	CCONJ
coo.31924059551022	473	4	y	y	PROPN
coo.31924059551022	473	5	"	"	PUNCT
coo.31924059551022	473	6	2	2	NUM
coo.31924059551022	473	7	yy"r,2	yy"r,2	PROPN
coo.31924059551022	473	8	+	+	NUM
coo.31924059551022	473	9	4c2	4c2	NUM
coo.31924059551022	473	10	y	y	PROPN
coo.31924059551022	473	11	4	4	NUM
coo.31924059551022	473	12	y2	y2	PROPN
coo.31924059551022	473	13	38	38	NUM
coo.31924059551022	473	14	part	part	NOUN
coo.31924059551022	473	15	iii	iii	ADJ
coo.31924059551022	473	16	.	.	PUNCT
coo.31924059551022	474	1	this	this	DET
coo.31924059551022	474	2	value	value	NOUN
coo.31924059551022	474	3	in	in	ADP
coo.31924059551022	474	4	hermite	hermite	PROPN
coo.31924059551022	474	5	’s	’s	PART
coo.31924059551022	474	6	equation	equation	NOUN
coo.31924059551022	474	7	gives	give	VERB
coo.31924059551022	474	8	:	:	PUNCT
coo.31924059551022	474	9	[	[	X
coo.31924059551022	474	10	63j	63j	NOUN
coo.31924059551022	474	11	....	....	PUNCT
coo.31924059551022	474	12	2	2	NUM
coo.31924059551022	474	13	yy"~	yy"~	NOUN
coo.31924059551022	474	14	f2	f2	PROPN
coo.31924059551022	475	1	+	+	CCONJ
coo.31924059551022	475	2	4c2	4c2	NUM
coo.31924059551022	475	3	=	=	PUNCT
coo.31924059551022	476	1	[	[	X
coo.31924059551022	476	2	n(n	n(n	X
coo.31924059551022	476	3	+	+	CCONJ
coo.31924059551022	476	4	1	1	NUM
coo.31924059551022	476	5	)	)	PUNCT
coo.31924059551022	476	6	pu	pu	PROPN
coo.31924059551022	476	7	+	+	PROPN
coo.31924059551022	476	8	b	b	NOUN
coo.31924059551022	476	9	]	]	X
coo.31924059551022	476	10	4	4	NUM
coo.31924059551022	476	11	y2	y2	PROPN
coo.31924059551022	476	12	.	.	PUNCT
coo.31924059551022	477	1	whence	whence	ADV
coo.31924059551022	477	2	we	we	PRON
coo.31924059551022	477	3	derive	derive	VERB
coo.31924059551022	477	4	the	the	DET
coo.31924059551022	477	5	value	value	NOUN
coo.31924059551022	477	6	of	of	ADP
coo.31924059551022	477	7	g	g	PROPN
coo.31924059551022	477	8	sought	seek	VERB
coo.31924059551022	477	9	,	,	PUNCT
coo.31924059551022	477	10	namely	namely	ADV
coo.31924059551022	477	11	[	[	PUNCT
coo.31924059551022	477	12	64	64	NUM
coo.31924059551022	477	13	]	]	PUNCT
coo.31924059551022	477	14	.	.	PUNCT
coo.31924059551022	478	1	4(72=	4(72=	NUM
coo.31924059551022	478	2	f2	f2	PROPN
coo.31924059551022	478	3	2	2	NUM
coo.31924059551022	478	4	γγ+	γγ+	ADJ
coo.31924059551022	478	5	4[n(n	4[n(n	NUM
coo.31924059551022	478	6	+	+	NUM
coo.31924059551022	478	7	1	1	NUM
coo.31924059551022	478	8	)	)	PUNCT
coo.31924059551022	478	9	pu	pu	PROPN
coo.31924059551022	478	10	+	+	PROPN
coo.31924059551022	478	11	b	b	ADP
coo.31924059551022	478	12	]	]	X
coo.31924059551022	478	13	γ2	γ2	NOUN
coo.31924059551022	478	14	.	.	PUNCT
coo.31924059551022	478	15	let	let	VERB
coo.31924059551022	478	16	a	a	PRON
coo.31924059551022	478	17	,	,	PUNCT
coo.31924059551022	478	18	β	β	X
coo.31924059551022	478	19	,	,	PUNCT
coo.31924059551022	478	20	γ	γ	NOUN
coo.31924059551022	478	21	·	·	PUNCT
coo.31924059551022	478	22	*	*	PUNCT
coo.31924059551022	478	23	·	·	PUNCT
coo.31924059551022	478	24	=	=	PROPN
coo.31924059551022	478	25	pa	pa	PROPN
coo.31924059551022	478	26	,	,	PUNCT
coo.31924059551022	478	27	pb	pb	PROPN
coo.31924059551022	478	28	,	,	PUNCT
coo.31924059551022	478	29	py	py	PROPN
coo.31924059551022	478	30	·	·	PUNCT
coo.31924059551022	478	31	·	·	PUNCT
coo.31924059551022	478	32	·	·	PUNCT
coo.31924059551022	478	33	be	be	AUX
coo.31924059551022	478	34	roots	root	NOUN
coo.31924059551022	478	35	of	of	ADP
coo.31924059551022	478	36	y.	y.	PROPN
coo.31924059551022	479	1	then	then	ADV
coo.31924059551022	479	2	yu	yu	PROPN
coo.31924059551022	479	3	=	=	PROPN
coo.31924059551022	479	4	a	a	PROPN
coo.31924059551022	479	5	·	·	PUNCT
coo.31924059551022	479	6	6	6	NUM
coo.31924059551022	479	7	·	·	SYM
coo.31924059551022	479	8	·	·	PUNCT
coo.31924059551022	479	9	=	=	PUNCT
coo.31924059551022	479	10	tn	tn	PROPN
coo.31924059551022	479	11	-(a1tri~~1	-(a1tri~~1	NOUN
coo.31924059551022	479	12	0	0	NUM
coo.31924059551022	480	1	κ	κ	NOUN
coo.31924059551022	480	2	=	=	PUNCT
coo.31924059551022	480	3	β·6	β·6	ADP
coo.31924059551022	480	4	..	..	PUNCT
coo.31924059551022	480	5	=	=	PUNCT
coo.31924059551022	480	6	-1)£λ”2ί'+	-1)£λ”2ί'+	NOUN
coo.31924059551022	480	7	·	·	PUNCT
coo.31924059551022	480	8	·	·	PUNCT
coo.31924059551022	480	9	·	·	PUNCT
coo.31924059551022	480	10	=	=	SYM
coo.31924059551022	480	11	0	0	NUM
coo.31924059551022	480	12	or	or	CCONJ
coo.31924059551022	480	13	whence	whence	NOUN
coo.31924059551022	480	14	and	and	CCONJ
coo.31924059551022	480	15	dt	dt	PROPN
coo.31924059551022	480	16	du	du	PROPN
coo.31924059551022	480	17	v	v	PROPN
coo.31924059551022	480	18	,	,	PUNCT
coo.31924059551022	480	19	,	,	PUNCT
coo.31924059551022	480	20	ár	ár	PROPN
coo.31924059551022	480	21	4c>-/	4c>-/	NUM
coo.31924059551022	480	22	>	>	X
coo.31924059551022	480	23	(	(	PUNCT
coo.31924059551022	480	24	«	«	NOUN
coo.31924059551022	480	25	)	)	PUNCT
coo.31924059551022	481	1	[	[	X
coo.31924059551022	481	2	i£-l„r	i£-l„r	X
coo.31924059551022	481	3	.	.	PUNCT
coo.31924059551022	482	1	*	*	PUNCT
coo.31924059551022	482	2	>	>	X
coo.31924059551022	482	3	·	·	PUNCT
coo.31924059551022	482	4	·	·	PUNCT
coo.31924059551022	482	5	·	·	PUNCT
coo.31924059551022	482	6	but	but	CCONJ
coo.31924059551022	482	7	from	from	ADP
coo.31924059551022	482	8	algebra	algebra	NOUN
coo.31924059551022	482	9	we	we	PRON
coo.31924059551022	482	10	have	have	VERB
coo.31924059551022	482	11	[	[	X
coo.31924059551022	482	12	s=	s=	SPACE
coo.31924059551022	482	13	*	*	PROPN
coo.31924059551022	482	14	~	~	PROPN
coo.31924059551022	482	15	r	r	X
coo.31924059551022	482	16	)	)	PUNCT
coo.31924059551022	482	17	·	·	PUNCT
coo.31924059551022	482	18	·	·	PUNCT
coo.31924059551022	482	19	·	·	PUNCT
coo.31924059551022	482	20	whence	whence	ADP
coo.31924059551022	482	21	[	[	X
coo.31924059551022	482	22	65]	65]	NUM
coo.31924059551022	482	23	...............	...............	SYM
coo.31924059551022	482	24	2c	2c	NUM
coo.31924059551022	482	25	=	=	X
coo.31924059551022	482	26	cc	cc	PROPN
coo.31924059551022	482	27	'	'	PUNCT
coo.31924059551022	482	28	(	(	PUNCT
coo.31924059551022	482	29	a	a	DET
coo.31924059551022	482	30	—	—	PUNCT
coo.31924059551022	482	31	β	β	X
coo.31924059551022	482	32	)	)	PUNCT
coo.31924059551022	482	33	(	(	PUNCT
coo.31924059551022	482	34	cc	cc	PROPN
coo.31924059551022	482	35	γ	γ	PROPN
coo.31924059551022	482	36	)	)	PUNCT
coo.31924059551022	482	37	.	.	PUNCT
coo.31924059551022	482	38	.	.	PUNCT
coo.31924059551022	482	39	.	.	PUNCT
coo.31924059551022	483	1	with	with	ADP
coo.31924059551022	483	2	like	like	INTJ
coo.31924059551022	483	3	expressions	expression	NOUN
coo.31924059551022	483	4	for	for	ADP
coo.31924059551022	483	5	the	the	DET
coo.31924059551022	483	6	other	other	ADJ
coo.31924059551022	483	7	roots	root	NOUN
coo.31924059551022	483	8	which	which	PRON
coo.31924059551022	483	9	we	we	PRON
coo.31924059551022	483	10	observe	observe	VERB
coo.31924059551022	483	11	are	be	AUX
coo.31924059551022	483	12	the	the	DET
coo.31924059551022	483	13	values	value	NOUN
coo.31924059551022	483	14	obtain	obtain	VERB
coo.31924059551022	483	15	before	before	ADV
coo.31924059551022	483	16	(	(	PUNCT
coo.31924059551022	483	17	see	see	VERB
coo.31924059551022	483	18	[	[	X
coo.31924059551022	483	19	51	51	NUM
coo.31924059551022	483	20	]	]	PUNCT
coo.31924059551022	483	21	)	)	PUNCT
coo.31924059551022	483	22	,	,	PUNCT
coo.31924059551022	483	23	namely	namely	ADV
coo.31924059551022	483	24	2	2	NUM
coo.31924059551022	483	25	g	g	NOUN
coo.31924059551022	483	26	a	a	PRON
coo.31924059551022	483	27	—	—	PUNCT
coo.31924059551022	483	28	β	β	NOUN
coo.31924059551022	483	29	'	'	PUNCT
coo.31924059551022	483	30	=	=	X
coo.31924059551022	483	31	(	(	PUNCT
coo.31924059551022	483	32	«	«	PUNCT
coo.31924059551022	483	33	—	—	PUNCT
coo.31924059551022	483	34	p	p	NOUN
coo.31924059551022	483	35	)	)	PUNCT
coo.31924059551022	483	36	(	(	PUNCT
coo.31924059551022	483	37	cc	cc	PROPN
coo.31924059551022	483	38	—	—	PUNCT
coo.31924059551022	483	39	y	y	PROPN
coo.31924059551022	483	40	)	)	PUNCT
coo.31924059551022	483	41	.	.	PUNCT
coo.31924059551022	483	42	.	.	PUNCT
coo.31924059551022	483	43	.	.	PUNCT
coo.31924059551022	484	1	_	_	PUNCT
coo.31924059551022	484	2	_	_	PUNCT
coo.31924059551022	484	3	_	_	PUNCT
coo.31924059551022	484	4	_	_	PUNCT
coo.31924059551022	485	1	_	_	PUNCT
coo.31924059551022	485	2	_	_	PUNCT
coo.31924059551022	486	1	_	_	PUNCT
coo.31924059551022	486	2	_	_	PUNCT
coo.31924059551022	487	1	_	_	PUNCT
coo.31924059551022	487	2	_	_	PUNCT
coo.31924059551022	488	1	_	_	PUNCT
coo.31924059551022	488	2	_	_	PUNCT
coo.31924059551022	489	1	_	_	PUNCT
coo.31924059551022	489	2	2	2	NUM
coo.31924059551022	489	3	g	g	NOUN
coo.31924059551022	489	4	(	(	PUNCT
coo.31924059551022	489	5	β	β	NOUN
coo.31924059551022	489	6	—	—	PUNCT
coo.31924059551022	489	7	α	α	X
coo.31924059551022	489	8	)	)	PUNCT
coo.31924059551022	489	9	(	(	PUNCT
coo.31924059551022	489	10	β	β	PROPN
coo.31924059551022	489	11	-t	-t	X
coo.31924059551022	489	12	y	y	PROPN
coo.31924059551022	489	13	)	)	PUNCT
coo.31924059551022	489	14	.	.	PUNCT
coo.31924059551022	489	15	.	.	PUNCT
coo.31924059551022	489	16	.	.	PUNCT
coo.31924059551022	490	1	to	to	PART
coo.31924059551022	490	2	obtain	obtain	VERB
coo.31924059551022	490	3	y	y	PROPN
coo.31924059551022	490	4	we	we	PRON
coo.31924059551022	490	5	have	have	VERB
coo.31924059551022	490	6	:	:	PUNCT
coo.31924059551022	490	7	2	2	NUM
coo.31924059551022	490	8	g	g	NOUN
coo.31924059551022	490	9	=	=	PUNCT
coo.31924059551022	490	10	y'a=	y'a=	PROPN
coo.31924059551022	490	11	y'b	y'b	PROPN
coo.31924059551022	490	12	—	—	PUNCT
coo.31924059551022	490	13	y'c	y'c	PRON
coo.31924059551022	490	14	=	=	PUNCT
coo.31924059551022	490	15	·	·	PUNCT
coo.31924059551022	490	16	‘	'	PUNCT
coo.31924059551022	490	17	.	.	PUNCT
coo.31924059551022	491	1	+	+	CCONJ
coo.31924059551022	491	2	a	a	DET
coo.31924059551022	491	3	,	,	PUNCT
coo.31924059551022	491	4	+6	+6	X
coo.31924059551022	491	5	,	,	PUNCT
coo.31924059551022	491	6	+	+	X
coo.31924059551022	491	7	c	c	ADP
coo.31924059551022	491	8	being	be	AUX
coo.31924059551022	491	9	the	the	DET
coo.31924059551022	491	10	roots	root	NOUN
coo.31924059551022	491	11	of	of	ADP
coo.31924059551022	491	12	y	y	PROPN
coo.31924059551022	491	13	=	=	PROPN
coo.31924059551022	491	14	f(u	f(u	PROPN
coo.31924059551022	491	15	)	)	PUNCT
coo.31924059551022	491	16	.	.	PUNCT
coo.31924059551022	492	1	we	we	PRON
coo.31924059551022	492	2	have	have	VERB
coo.31924059551022	492	3	also	also	ADV
coo.31924059551022	492	4	:	:	PUNCT
coo.31924059551022	492	5	2c	2c	NUM
coo.31924059551022	492	6	=	=	X
coo.31924059551022	492	7	yz	yz	X
coo.31924059551022	492	8	—	—	PUNCT
coo.31924059551022	492	9	£	£	SYM
coo.31924059551022	492	10	?	?	PUNCT
coo.31924059551022	492	11	/	/	SYM
coo.31924059551022	492	12	'	'	PUNCT
coo.31924059551022	492	13	=	=	PRON
coo.31924059551022	492	14	y	y	PROPN
coo.31924059551022	492	15	,	,	PUNCT
coo.31924059551022	492	16	ù(u	ù(u	PROPN
coo.31924059551022	492	17	+	+	CCONJ
coo.31924059551022	492	18	«	«	PUNCT
coo.31924059551022	492	19	)	)	PUNCT
coo.31924059551022	492	20	’	'	PUNCT
coo.31924059551022	492	21	—	—	PUNCT
coo.31924059551022	492	22	so	so	ADV
coo.31924059551022	492	23	—	—	PUNCT
coo.31924059551022	492	24	«	«	PUNCT
coo.31924059551022	492	25	)	)	PUNCT
coo.31924059551022	492	26	2£(a)]ys	2£(a)]ys	NUM
coo.31924059551022	492	27	or	or	CCONJ
coo.31924059551022	492	28	2a	2a	NUM
coo.31924059551022	492	29	r	r	NOUN
coo.31924059551022	492	30	=	=	X
coo.31924059551022	492	31	^[sq	^[sq	PUNCT
coo.31924059551022	492	32	+	+	PUNCT
coo.31924059551022	492	33	«	«	PUNCT
coo.31924059551022	492	34	)	)	PUNCT
coo.31924059551022	492	35	—	—	PUNCT
coo.31924059551022	492	36	so	so	ADV
coo.31924059551022	492	37	—	—	PUNCT
coo.31924059551022	492	38	a	a	X
coo.31924059551022	492	39	)	)	PUNCT
coo.31924059551022	492	40	—	—	PUNCT
coo.31924059551022	492	41	2	2	NUM
coo.31924059551022	492	42	g	g	NOUN
coo.31924059551022	492	43	(	(	PUNCT
coo.31924059551022	492	44	a	a	X
coo.31924059551022	492	45	)	)	PUNCT
coo.31924059551022	492	46	]	]	PUNCT
coo.31924059551022	492	47	.	.	PUNCT
coo.31924059551022	493	1	2	2	NUM
coo.31924059551022	493	2	(	(	PUNCT
coo.31924059551022	493	3	pu	pu	PROPN
coo.31924059551022	493	4	pa	pa	PROPN
coo.31924059551022	493	5	)	)	PUNCT
coo.31924059551022	493	6	“	"	PUNCT
coo.31924059551022	493	7	t	t	PROPN
coo.31924059551022	493	8	[	[	X
coo.31924059551022	493	9	£	£	X
coo.31924059551022	493	10	(	(	PUNCT
coo.31924059551022	493	11	«	«	PUNCT
coo.31924059551022	493	12	+	+	CCONJ
coo.31924059551022	493	13	«	«	PUNCT
coo.31924059551022	493	14	)	)	PUNCT
coo.31924059551022	494	1	+	+	CCONJ
coo.31924059551022	494	2	é	é	X
coo.31924059551022	494	3	(	(	PUNCT
coo.31924059551022	494	4	«	«	PUNCT
coo.31924059551022	494	5	—	—	PUNCT
coo.31924059551022	494	6	«	«	PUNCT
coo.31924059551022	494	7	)	)	PUNCT
coo.31924059551022	494	8	2	2	NUM
coo.31924059551022	494	9	ga	ga	NOUN
coo.31924059551022	494	10	]	]	X
coo.31924059551022	494	11	but	but	CCONJ
coo.31924059551022	494	12	integral	integral	PROPN
coo.31924059551022	494	13	as	as	ADP
coo.31924059551022	494	14	a	a	DET
coo.31924059551022	494	15	product	product	NOUN
coo.31924059551022	494	16	.	.	PUNCT
coo.31924059551022	495	1	39	39	NUM
coo.31924059551022	495	2	whence	whence	NOUN
coo.31924059551022	495	3	t	t	NOUN
coo.31924059551022	495	4	=	=	SYM
coo.31924059551022	495	5	2ΐξ(μ	2ΐξ(μ	NUM
coo.31924059551022	495	6	+	+	SYM
coo.31924059551022	495	7	®	®	NUM
coo.31924059551022	495	8	)	)	PUNCT
coo.31924059551022	496	1	2{pu^-pàj	2{pu^-pàj	NUM
coo.31924059551022	496	2	h	h	NOUN
coo.31924059551022	496	3	=	=	X
coo.31924059551022	496	4	ƒ^[logg(w	ƒ^[logg(w	X
coo.31924059551022	496	5	+	+	CCONJ
coo.31924059551022	496	6	a	a	X
coo.31924059551022	496	7	)	)	PUNCT
coo.31924059551022	496	8	—	—	PUNCT
coo.31924059551022	496	9	log	log	VERB
coo.31924059551022	496	10	|/pw	|/pw	PROPN
coo.31924059551022	496	11	—	—	PUNCT
coo.31924059551022	496	12	pa	pa	PROPN
coo.31924059551022	496	13	—	—	PUNCT
coo.31924059551022	496	14	log	log	PROPN
coo.31924059551022	496	15	eu	eu	PROPN
coo.31924059551022	496	16	—	—	PUNCT
coo.31924059551022	496	17	wg	wg	PROPN
coo.31924059551022	496	18	«	«	PUNCT
coo.31924059551022	496	19	]	]	PUNCT
coo.31924059551022	496	20	=	=	NOUN
coo.31924059551022	496	21	¿	¿	X
coo.31924059551022	496	22	log]7	log]7	NOUN
coo.31924059551022	496	23	=	=	PUNCT
coo.31924059551022	496	24	æ	æ	X
coo.31924059551022	497	1	1ο%πα	1ο%πα	NUM
coo.31924059551022	497	2	a(u	a(u	PROPN
coo.31924059551022	497	3	+	+	CCONJ
coo.31924059551022	497	4	a	a	X
coo.31924059551022	497	5	)	)	PUNCT
coo.31924059551022	497	6	c_mí	c_mí	NOUN
coo.31924059551022	497	7	:	:	PUNCT
coo.31924059551022	497	8	a	a	PRON
coo.31924059551022	497	9	]	]	X
coo.31924059551022	497	10	/pw	/pw	PUNCT
coo.31924059551022	497	11	—	—	PUNCT
coo.31924059551022	497	12	pa	pa	PROPN
coo.31924059551022	497	13	■	■	PUNCT
coo.31924059551022	497	14	cu	cu	PROPN
coo.31924059551022	497	15	+	+	CCONJ
coo.31924059551022	497	16	«	«	NOUN
coo.31924059551022	497	17	)	)	PUNCT
coo.31924059551022	497	18	g	g	NOUN
coo.31924059551022	497	19	-	-	PUNCT
coo.31924059551022	497	20	κζα_______íl	κζα_______íl	X
coo.31924059551022	497	21	σΐί	σΐί	PROPN
coo.31924059551022	497	22	d	d	NOUN
coo.31924059551022	497	23	ft	ft	PROPN
coo.31924059551022	497	24	l	l	PROPN
coo.31924059551022	497	25	°	°	PROPN
coo.31924059551022	497	26	g]7	g]7	PROPN
coo.31924059551022	497	27	—	—	PUNCT
coo.31924059551022	497	28	pa	pa	PROPN
coo.31924059551022	497	29	.	.	PUNCT
coo.31924059551022	498	1	but	but	CCONJ
coo.31924059551022	498	2	1	1	NUM
coo.31924059551022	498	3	2	2	NUM
coo.31924059551022	498	4	a	a	DET
coo.31924059551022	498	5	y	y	PROPN
coo.31924059551022	498	6	j^jypu	j^jypu	PROPN
coo.31924059551022	498	7	—	—	PUNCT
coo.31924059551022	498	8	pa	pa	PROPN
coo.31924059551022	498	9	=	=	PUNCT
coo.31924059551022	498	10	y2z	y2z	PROPN
coo.31924059551022	498	11	;	;	PUNCT
coo.31924059551022	498	12	lü«j7	lü«j7	X
coo.31924059551022	498	13	0	0	X
coo.31924059551022	498	14	(	(	PUNCT
coo.31924059551022	498	15	m	m	PROPN
coo.31924059551022	498	16	“	"	PUNCT
coo.31924059551022	498	17	4	4	NUM
coo.31924059551022	498	18	“	"	PUNCT
coo.31924059551022	498	19	öt	öt	NOUN
coo.31924059551022	498	20	)	)	PUNCT
coo.31924059551022	498	21	£	£	SYM
coo.31924059551022	498	22	2	2	NUM
coo.31924059551022	498	23	55	55	NUM
coo.31924059551022	498	24	ke	ke	NOUN
coo.31924059551022	498	25	»	»	VERB
coo.31924059551022	498	26	*	*	PROPN
coo.31924059551022	498	27	*	*	NOUN
coo.31924059551022	498	28	whence	whence	NOUN
coo.31924059551022	498	29	=	=	X
coo.31924059551022	498	30	—	—	PUNCT
coo.31924059551022	498	31	+	+	CCONJ
coo.31924059551022	498	32	¿	¿	NUM
coo.31924059551022	498	33	logjf7	logjf7	PROPN
coo.31924059551022	499	1	+	+	CCONJ
coo.31924059551022	499	2	«	«	NOUN
coo.31924059551022	499	3	)	)	PUNCT
coo.31924059551022	499	4	¿	¿	NUM
coo.31924059551022	499	5	-«ça	-«ça	INTJ
coo.31924059551022	499	6	_	_	NOUN
coo.31924059551022	499	7	1	1	NUM
coo.31924059551022	499	8	^	^	NOUN
coo.31924059551022	499	9	'	'	PUNCT
coo.31924059551022	500	1	+	+	CCONJ
coo.31924059551022	500	2	^	^	NOUN
coo.31924059551022	500	3	'	'	PART
coo.31924059551022	500	4	σ	σ	PROPN
coo.31924059551022	500	5	(	(	PUNCT
coo.31924059551022	500	6	w	w	NOUN
coo.31924059551022	500	7	4	4	NUM
coo.31924059551022	500	8	"	"	PUNCT
coo.31924059551022	500	9	λ	λ	PROPN
coo.31924059551022	500	10	)	)	PUNCT
coo.31924059551022	500	11	dft	dft	PROPN
coo.31924059551022	500	12	ƒ	ƒ	X
coo.31924059551022	501	1	i	i	PRON
coo.31924059551022	501	2	au	au	X
coo.31924059551022	501	3	e	e	X
coo.31924059551022	501	4	%	%	INTJ
coo.31924059551022	501	5	yz	yz	X
coo.31924059551022	501	6	2c	2c	NOUN
coo.31924059551022	501	7	2	2	NUM
coo.31924059551022	501	8	y	y	PROPN
coo.31924059551022	501	9	2	2	NUM
coo.31924059551022	501	10	y	y	PROPN
coo.31924059551022	501	11	2/	2/	NUM
coo.31924059551022	501	12	dft	dft	NOUN
coo.31924059551022	501	13	a	a	DET
coo.31924059551022	501	14	dft	dft	NOUN
coo.31924059551022	501	15	g	g	PROPN
coo.31924059551022	501	16	—	—	PUNCT
coo.31924059551022	501	17	uça	uça	NOUN
coo.31924059551022	501	18	'	'	PUNCT
coo.31924059551022	501	19	g(u	g(u	PROPN
coo.31924059551022	501	20	)	)	PUNCT
coo.31924059551022	501	21	l0*ij—,e-	l0*ij—,e-	PROPN
coo.31924059551022	501	22	·	·	PUNCT
coo.31924059551022	501	23	!	!	PUNCT
coo.31924059551022	501	24	"	"	PUNCT
coo.31924059551022	502	1	or	or	CCONJ
coo.31924059551022	502	2	log	log	VERB
coo.31924059551022	502	3	y	y	PROPN
coo.31924059551022	502	4	=	=	PROPN
coo.31924059551022	502	5	logjj^	logjj^	VERB
coo.31924059551022	502	6	“	"	PUNCT
coo.31924059551022	502	7	los	los	PROPN
coo.31924059551022	502	8	c	c	PROPN
coo.31924059551022	502	9	0	0	PUNCT
coo.31924059551022	502	10	=	=	PUNCT
coo.31924059551022	502	11	/7σα	/7σα	PUNCT
coo.31924059551022	502	12	.	.	PUNCT
coo.31924059551022	503	1	whence	whence	SCONJ
coo.31924059551022	503	2	the	the	DET
coo.31924059551022	503	3	value	value	NOUN
coo.31924059551022	503	4	of	of	ADP
coo.31924059551022	503	5	«	«	VERB
coo.31924059551022	503	6	/	/	SYM
coo.31924059551022	503	7	is	be	AUX
coo.31924059551022	503	8	obtained	obtain	VERB
coo.31924059551022	503	9	directly	directly	ADV
coo.31924059551022	503	10	,	,	PUNCT
coo.31924059551022	503	11	namely	namely	ADV
coo.31924059551022	503	12	[	[	X
coo.31924059551022	503	13	661	661	NUM
coo.31924059551022	503	14	·	·	PUNCT
coo.31924059551022	503	15	·	·	PUNCT
coo.31924059551022	503	16	·	·	PUNCT
coo.31924059551022	503	17	.	.	PUNCT
coo.31924059551022	503	18	·	·	PUNCT
coo.31924059551022	503	19	·	·	PUNCT
coo.31924059551022	503	20	·	·	PUNCT
coo.31924059551022	503	21	·	·	PUNCT
coo.31924059551022	503	22	·	·	PUNCT
coo.31924059551022	504	1	y	y	PROPN
coo.31924059551022	504	2	<	<	X
coo.31924059551022	504	3	r“te	r“te	X
coo.31924059551022	504	4	·	·	PUNCT
coo.31924059551022	504	5	the	the	DET
coo.31924059551022	504	6	third	third	ADJ
coo.31924059551022	504	7	method	method	NOUN
coo.31924059551022	504	8	of	of	ADP
coo.31924059551022	504	9	integration	integration	NOUN
coo.31924059551022	504	10	is	be	AUX
coo.31924059551022	504	11	then	then	ADV
coo.31924059551022	504	12	the	the	DET
coo.31924059551022	504	13	following	follow	VERB
coo.31924059551022	504	14	:	:	PUNCT
coo.31924059551022	504	15	calculate	calculate	VERB
coo.31924059551022	504	16	the	the	DET
coo.31924059551022	504	17	polynomial	polynomial	ADJ
coo.31924059551022	504	18	y	y	NOUN
coo.31924059551022	504	19	by	by	ADP
coo.31924059551022	504	20	the	the	DET
coo.31924059551022	504	21	aid	aid	NOUN
coo.31924059551022	504	22	of	of	ADP
coo.31924059551022	504	23	the	the	DET
coo.31924059551022	504	24	relation	relation	NOUN
coo.31924059551022	504	25	[	[	X
coo.31924059551022	504	26	58	58	NUM
coo.31924059551022	504	27	]	]	PUNCT
coo.31924059551022	504	28	or	or	CCONJ
coo.31924059551022	504	29	[	[	X
coo.31924059551022	504	30	61	61	NUM
coo.31924059551022	504	31	]	]	PUNCT
coo.31924059551022	504	32	from	from	ADP
coo.31924059551022	504	33	which	which	PRON
coo.31924059551022	504	34	derive	derive	VERB
coo.31924059551022	504	35	the	the	DET
coo.31924059551022	504	36	constant	constant	ADJ
coo.31924059551022	504	37	c2	c2	NOUN
coo.31924059551022	504	38	by	by	ADP
coo.31924059551022	504	39	means	mean	NOUN
coo.31924059551022	504	40	of	of	ADP
coo.31924059551022	504	41	equation	equation	NOUN
coo.31924059551022	504	42	[	[	X
coo.31924059551022	504	43	64	64	NUM
coo.31924059551022	504	44	]	]	PUNCT
coo.31924059551022	504	45	extracting	extract	VERB
coo.31924059551022	504	46	the	the	DET
coo.31924059551022	504	47	square	square	ADJ
coo.31924059551022	504	48	root	root	NOUN
coo.31924059551022	504	49	to	to	PART
coo.31924059551022	504	50	obtain	obtain	VERB
coo.31924059551022	504	51	c	c	PROPN
coo.31924059551022	504	52	and	and	CCONJ
coo.31924059551022	504	53	finally	finally	ADV
coo.31924059551022	504	54	obtain	obtain	VERB
coo.31924059551022	504	55	the	the	DET
coo.31924059551022	504	56	constants	constants	ADJ
coo.31924059551022	504	57	2	2	NUM
coo.31924059551022	504	58	c	c	NOUN
coo.31924059551022	504	59	,	,	PUNCT
coo.31924059551022	504	60	7	7	NUM
coo.31924059551022	504	61	2	2	NUM
coo.31924059551022	504	62	g	g	NOUN
coo.31924059551022	504	63	p	p	NOUN
coo.31924059551022	504	64	a	a	PRON
coo.31924059551022	504	65	—	—	PUNCT
coo.31924059551022	504	66	p'b	p'b	ADJ
coo.31924059551022	504	67	=	=	X
coo.31924059551022	504	68	(	(	PUNCT
coo.31924059551022	504	69	oc	oc	PROPN
coo.31924059551022	504	70	—	—	PUNCT
coo.31924059551022	504	71	β	β	PROPN
coo.31924059551022	504	72	)	)	PUNCT
coo.31924059551022	504	73	(	(	PUNCT
coo.31924059551022	504	74	cc	cc	PROPN
coo.31924059551022	504	75	—	—	PUNCT
coo.31924059551022	504	76	y	y	PROPN
coo.31924059551022	504	77	)	)	PUNCT
coo.31924059551022	504	78	·	·	PUNCT
coo.31924059551022	504	79	.	.	PUNCT
coo.31924059551022	504	80	·	·	PUNCT
coo.31924059551022	504	81	’	'	PUNCT
coo.31924059551022	504	82	^	^	X
coo.31924059551022	504	83	"	"	PUNCT
coo.31924059551022	505	1	_	_	PRON
coo.31924059551022	505	2	(	(	PUNCT
coo.31924059551022	505	3	β	β	X
coo.31924059551022	505	4	—	—	PUNCT
coo.31924059551022	505	5	cc	cc	PROPN
coo.31924059551022	505	6	)	)	PUNCT
coo.31924059551022	505	7	β	β	PROPN
coo.31924059551022	505	8	—	—	PUNCT
coo.31924059551022	505	9	y	y	PROPN
coo.31924059551022	505	10	)	)	PUNCT
coo.31924059551022	505	11	'	'	PUNCT
coo.31924059551022	505	12	·	·	PUNCT
coo.31924059551022	505	13	wheat	wheat	NOUN
coo.31924059551022	505	14	a	a	DET
coo.31924059551022	505	15	=	=	NOUN
coo.31924059551022	505	16	γα	γα	PROPN
coo.31924059551022	505	17	,	,	PUNCT
coo.31924059551022	505	18	b	b	PROPN
coo.31924059551022	505	19	—	—	PUNCT
coo.31924059551022	505	20	yb	yb	PROPN
coo.31924059551022	505	21	.	.	PUNCT
coo.31924059551022	505	22	.	.	PUNCT
coo.31924059551022	505	23	.	.	PUNCT
coo.31924059551022	506	1	are	be	AUX
coo.31924059551022	506	2	¿	¿	NUM
coo.31924059551022	506	3	ae	ae	PROPN
coo.31924059551022	506	4	roofe	roofe	PROPN
coo.31924059551022	506	5	of	of	ADP
coo.31924059551022	506	6	y.	y.	PROPN
coo.31924059551022	507	1	these	these	DET
coo.31924059551022	507	2	relations	relation	NOUN
coo.31924059551022	507	3	determine	determine	VERB
coo.31924059551022	507	4	the	the	DET
coo.31924059551022	507	5	arguments	argument	NOUN
coo.31924059551022	507	6	a	a	DET
coo.31924059551022	507	7	b	b	NOUN
coo.31924059551022	507	8	·	·	PUNCT
coo.31924059551022	507	9	c	c	X
coo.31924059551022	507	10	...	...	PUNCT
coo.31924059551022	507	11	,	,	PUNCT
coo.31924059551022	507	12	having	have	VERB
coo.31924059551022	507	13	which	which	PRON
coo.31924059551022	507	14	the	the	DET
coo.31924059551022	507	15	solution	solution	NOUN
coo.31924059551022	507	16	is	be	AUX
coo.31924059551022	507	17	y	y	PROPN
coo.31924059551022	507	18	=	=	X
coo.31924059551022	508	1	j	j	X
coo.31924059551022	508	2	jf	jf	X
coo.31924059551022	508	3	°	°	X
coo.31924059551022	508	4	—	—	PUNCT
coo.31924059551022	508	5	e~~m	e~~m	NOUN
coo.31924059551022	508	6	a	a	NOUN
coo.31924059551022	508	7	if	if	SCONJ
coo.31924059551022	508	8	we	we	PRON
coo.31924059551022	508	9	take	take	VERB
coo.31924059551022	508	10	the	the	DET
coo.31924059551022	508	11	second	second	ADJ
coo.31924059551022	508	12	root	root	NOUN
coo.31924059551022	508	13	of	of	ADP
coo.31924059551022	508	14	c2	c2	PROPN
coo.31924059551022	508	15	we	we	PRON
coo.31924059551022	508	16	obtain	obtain	VERB
coo.31924059551022	508	17	the	the	DET
coo.31924059551022	508	18	integral	integral	ADJ
coo.31924059551022	508	19	&	&	CCONJ
coo.31924059551022	508	20	obtained	obtain	VERB
coo.31924059551022	508	21	also	also	ADV
coo.31924059551022	508	22	from	from	ADP
coo.31924059551022	508	23	y	y	PROPN
coo.31924059551022	508	24	by	by	ADP
coo.31924059551022	508	25	changing	change	VERB
coo.31924059551022	508	26	u	u	PROPN
coo.31924059551022	508	27	into	into	ADP
coo.31924059551022	508	28	—	—	PUNCT
coo.31924059551022	508	29	ft	ft	NOUN
coo.31924059551022	508	30	.	.	NOUN
coo.31924059551022	508	31	40	40	SPACE
coo.31924059551022	508	32	part	part	PROPN
coo.31924059551022	508	33	iii	iii	PROPN
coo.31924059551022	508	34	.	.	PUNCT
coo.31924059551022	509	1	determination	determination	NOUN
coo.31924059551022	509	2	of	of	ADP
coo.31924059551022	509	3	y	y	PROPN
coo.31924059551022	509	4	for	for	ADP
coo.31924059551022	509	5	n	n	CCONJ
coo.31924059551022	509	6	=	=	SYM
coo.31924059551022	509	7	3	3	X
coo.31924059551022	509	8	.	.	PUNCT
coo.31924059551022	510	1	the	the	DET
coo.31924059551022	510	2	foregoing	forego	VERB
coo.31924059551022	510	3	solution	solution	NOUN
coo.31924059551022	510	4	while	while	SCONJ
coo.31924059551022	510	5	complete	complete	ADJ
coo.31924059551022	510	6	and	and	CCONJ
coo.31924059551022	510	7	rigid	rigid	ADJ
coo.31924059551022	510	8	from	from	ADP
coo.31924059551022	510	9	a	a	DET
coo.31924059551022	510	10	theoretical	theoretical	ADJ
coo.31924059551022	510	11	standpoint	standpoint	NOUN
coo.31924059551022	510	12	needs	need	VERB
coo.31924059551022	510	13	to	to	PART
coo.31924059551022	510	14	be	be	AUX
coo.31924059551022	510	15	greatly	greatly	ADV
coo.31924059551022	510	16	perfected	perfect	VERB
coo.31924059551022	510	17	before	before	SCONJ
coo.31924059551022	510	18	it	it	PRON
coo.31924059551022	510	19	becomes	become	VERB
coo.31924059551022	510	20	practically	practically	ADV
coo.31924059551022	510	21	applicable	applicable	ADJ
coo.31924059551022	510	22	.	.	PUNCT
coo.31924059551022	511	1	it	it	PRON
coo.31924059551022	511	2	is	be	AUX
coo.31924059551022	511	3	indeed	indeed	ADV
coo.31924059551022	511	4	but	but	CCONJ
coo.31924059551022	511	5	another	another	DET
coo.31924059551022	511	6	example	example	NOUN
coo.31924059551022	511	7	,	,	PUNCT
coo.31924059551022	511	8	the	the	DET
coo.31924059551022	511	9	invariant	invariant	ADJ
coo.31924059551022	511	10	theory	theory	NOUN
coo.31924059551022	511	11	being	be	AUX
coo.31924059551022	511	12	a	a	DET
coo.31924059551022	511	13	second	second	NOUN
coo.31924059551022	511	14	of	of	ADP
coo.31924059551022	511	15	the	the	DET
coo.31924059551022	511	16	fact	fact	NOUN
coo.31924059551022	511	17	that	that	SCONJ
coo.31924059551022	511	18	it	it	PRON
coo.31924059551022	511	19	is	be	AUX
coo.31924059551022	511	20	often	often	ADV
coo.31924059551022	511	21	an	an	DET
coo.31924059551022	511	22	easier	easy	ADJ
coo.31924059551022	511	23	task	task	NOUN
coo.31924059551022	511	24	to	to	PART
coo.31924059551022	511	25	obtain	obtain	VERB
coo.31924059551022	511	26	a	a	DET
coo.31924059551022	511	27	general	general	NOUN
coo.31924059551022	511	28	than	than	ADP
coo.31924059551022	511	29	an	an	DET
coo.31924059551022	511	30	explicit	explicit	ADJ
coo.31924059551022	511	31	form	form	NOUN
coo.31924059551022	511	32	.	.	PUNCT
coo.31924059551022	512	1	having	having	AUX
coo.31924059551022	512	2	determined	determine	VERB
coo.31924059551022	512	3	the	the	DET
coo.31924059551022	512	4	explicit	explicit	ADJ
coo.31924059551022	512	5	forms	form	NOUN
coo.31924059551022	512	6	for	for	ADP
coo.31924059551022	512	7	n	n	X
coo.31924059551022	512	8	2	2	NUM
coo.31924059551022	512	9	let	let	VERB
coo.31924059551022	512	10	us	we	PRON
coo.31924059551022	512	11	attempt	attempt	VERB
coo.31924059551022	512	12	to	to	PART
coo.31924059551022	512	13	apply	apply	VERB
coo.31924059551022	512	14	the	the	DET
coo.31924059551022	512	15	above	above	ADJ
coo.31924059551022	512	16	rule	rule	NOUN
coo.31924059551022	512	17	to	to	ADP
coo.31924059551022	512	18	the	the	DET
coo.31924059551022	512	19	next	next	ADJ
coo.31924059551022	512	20	case	case	NOUN
coo.31924059551022	512	21	n	n	X
coo.31924059551022	512	22	=	=	X
coo.31924059551022	512	23	3	3	NUM
coo.31924059551022	512	24	.	.	PUNCT
coo.31924059551022	512	25	from	from	ADP
coo.31924059551022	512	26	(	(	PUNCT
coo.31924059551022	512	27	60	60	NUM
coo.31924059551022	512	28	)	)	PUNCT
coo.31924059551022	512	29	and	and	CCONJ
coo.31924059551022	512	30	(	(	PUNCT
coo.31924059551022	512	31	61	61	X
coo.31924059551022	512	32	)	)	PUNCT
coo.31924059551022	512	33	we	we	PRON
coo.31924059551022	512	34	obtain	obtain	VERB
coo.31924059551022	512	35	.	.	PUNCT
coo.31924059551022	513	1	given	give	VERB
coo.31924059551022	513	2	n	n	CCONJ
coo.31924059551022	513	3	=	=	SYM
coo.31924059551022	513	4	3	3	NUM
coo.31924059551022	513	5	fw	fw	NOUN
coo.31924059551022	513	6	=	=	PUNCT
coo.31924059551022	513	7	3	3	NUM
coo.31924059551022	513	8	=	=	SYM
coo.31924059551022	513	9	“	"	PUNCT
coo.31924059551022	513	10	f	f	PROPN
coo.31924059551022	513	11	*	*	SYM
coo.31924059551022	513	12	-ags	-ag	NOUN
coo.31924059551022	513	13	a3	a3	NOUN
coo.31924059551022	513	14	where	where	SCONJ
coo.31924059551022	513	15	a2	a2	PROPN
coo.31924059551022	513	16	a3	a3	PROPN
coo.31924059551022	513	17	n(n	n(n	PROPN
coo.31924059551022	513	18	—	—	PUNCT
coo.31924059551022	513	19	1	1	X
coo.31924059551022	513	20	)	)	PUNCT
coo.31924059551022	513	21	8(2	8(2	NUM
coo.31924059551022	513	22	n	n	CCONJ
coo.31924059551022	513	23	—	—	PUNCT
coo.31924059551022	513	24	3	3	X
coo.31924059551022	513	25	)	)	PUNCT
coo.31924059551022	513	26	<	<	X
coo.31924059551022	513	27	p'(v	p'(v	X
coo.31924059551022	513	28	)	)	PUNCT
coo.31924059551022	513	29	—	—	PUNCT
coo.31924059551022	513	30	t	t	PROPN
coo.31924059551022	513	31	9>'0	9>'0	PROPN
coo.31924059551022	513	32	)	)	PUNCT
coo.31924059551022	513	33	—	—	PUNCT
coo.31924059551022	513	34	t	t	PROPN
coo.31924059551022	513	35	(	(	PUNCT
coo.31924059551022	513	36	12&2	12&2	NUM
coo.31924059551022	513	37	—	—	PUNCT
coo.31924059551022	513	38	t	t	PROPN
coo.31924059551022	513	39	ft	ft	PROPN
coo.31924059551022	513	40	)	)	PUNCT
coo.31924059551022	513	41	n(n	n(n	PROPN
coo.31924059551022	513	42	—	—	PUNCT
coo.31924059551022	513	43	2	2	X
coo.31924059551022	513	44	)	)	PUNCT
coo.31924059551022	513	45	12	12	NUM
coo.31924059551022	513	46	(	(	PUNCT
coo.31924059551022	513	47	2	2	NUM
coo.31924059551022	513	48	n	n	CCONJ
coo.31924059551022	513	49	—	—	PUNCT
coo.31924059551022	513	50	5	5	X
coo.31924059551022	513	51	)	)	PUNCT
coo.31924059551022	513	52	ψφ)~	ψφ)~	PROPN
coo.31924059551022	513	53	n{n	n{n	NOUN
coo.31924059551022	513	54	—	—	PUNCT
coo.31924059551022	513	55	1	1	X
coo.31924059551022	513	56	)	)	PUNCT
coo.31924059551022	513	57	(	(	PUNCT
coo.31924059551022	513	58	n	n	NOUN
coo.31924059551022	513	59	—	—	PUNCT
coo.31924059551022	513	60	2	2	X
coo.31924059551022	513	61	)	)	PUNCT
coo.31924059551022	513	62	2(2n	2(2n	NUM
coo.31924059551022	513	63	—	—	PUNCT
coo.31924059551022	513	64	3	3	X
coo.31924059551022	513	65	)	)	PUNCT
coo.31924059551022	513	66	(	(	PUNCT
coo.31924059551022	513	67	2n	2n	NUM
coo.31924059551022	513	68	—	—	PUNCT
coo.31924059551022	513	69	~5	~5	X
coo.31924059551022	513	70	)	)	PUNCT
coo.31924059551022	513	71	btp'b	btp'b	ADJ
coo.31924059551022	513	72	=	=	NOUN
coo.31924059551022	513	73	~φ(ί	~φ(ί	NOUN
coo.31924059551022	513	74	>	>	X
coo.31924059551022	513	75	)	)	PUNCT
coo.31924059551022	513	76	—	—	PUNCT
coo.31924059551022	513	77	bq)'b	bq)'b	PROPN
coo.31924059551022	513	78	-τ(44δ3	-τ(44δ3	SPACE
coo.31924059551022	513	79	-	-	PROPN
coo.31924059551022	513	80	3^δ	3^δ	NUM
coo.31924059551022	513	81	+	+	PUNCT
coo.31924059551022	513	82	^.	^.	VERB
coo.31924059551022	513	83	again	again	ADV
coo.31924059551022	513	84	8	8	NUM
coo.31924059551022	513	85	—	—	PUNCT
coo.31924059551022	513	86	t	t	NOUN
coo.31924059551022	513	87	—	—	PUNCT
coo.31924059551022	513	88	b	b	X
coo.31924059551022	513	89	.	.	PUNCT
coo.31924059551022	513	90	·	·	PUNCT
coo.31924059551022	513	91	.	.	PUNCT
coo.31924059551022	513	92	φ(ί	φ(ί	X
coo.31924059551022	513	93	)	)	PUNCT
coo.31924059551022	514	1	=	=	PROPN
coo.31924059551022	514	2	4	4	NUM
coo.31924059551022	514	3	(	(	PUNCT
coo.31924059551022	514	4	£	£	SYM
coo.31924059551022	514	5	+	+	CCONJ
coo.31924059551022	514	6	δ)3	δ)3	PROPN
coo.31924059551022	514	7	&	&	CCONJ
coo.31924059551022	514	8	(	(	PUNCT
coo.31924059551022	514	9	s	s	PROPN
coo.31924059551022	514	10	+	+	PROPN
coo.31924059551022	514	11	δ	δ	NOUN
coo.31924059551022	514	12	}	}	X
coo.31924059551022	514	13	ÿ	ÿ	NOUN
coo.31924059551022	514	14	,	,	PUNCT
coo.31924059551022	514	15	·	·	PUNCT
coo.31924059551022	514	16	=	=	PRON
coo.31924059551022	514	17	4s3	4s3	NUM
coo.31924059551022	514	18	+	+	NUM
coo.31924059551022	514	19	12δ32	12δ32	NUM
coo.31924059551022	514	20	+	+	NUM
coo.31924059551022	514	21	12δ2	12δ2	NUM
coo.31924059551022	514	22	£	£	SYM
coo.31924059551022	514	23	+	+	NUM
coo.31924059551022	514	24	4δ3	4δ3	NUM
coo.31924059551022	514	25	—	—	PUNCT
coo.31924059551022	514	26	g2	g2	PROPN
coo.31924059551022	514	27	s	s	PART
coo.31924059551022	514	28	bg	bg	PROPN
coo.31924059551022	514	29	,	,	PUNCT
coo.31924059551022	514	30	—	—	PUNCT
coo.31924059551022	514	31	g3	g3	X
coo.31924059551022	514	32	=	=	X
coo.31924059551022	514	33	4ss	4ss	PROPN
coo.31924059551022	515	1	+	+	NUM
coo.31924059551022	515	2	12bs2	12bs2	NUM
coo.31924059551022	516	1	+	+	NUM
coo.31924059551022	516	2	(	(	PUNCT
coo.31924059551022	516	3	12δ2	12δ2	NUM
coo.31924059551022	516	4	gt	gt	NOUN
coo.31924059551022	516	5	)	)	PUNCT
coo.31924059551022	516	6	s	s	PROPN
coo.31924059551022	516	7	+	+	PROPN
coo.31924059551022	516	8	4δ3	4δ3	NUM
coo.31924059551022	516	9	hg2	hg2	NOUN
coo.31924059551022	516	10	g3	g3	NOUN
coo.31924059551022	516	11	=	=	NOUN
coo.31924059551022	516	12	4	4	NUM
coo.31924059551022	516	13	s3	s3	PROPN
coo.31924059551022	516	14	+	+	NUM
coo.31924059551022	516	15	12bs2	12bs2	NUM
coo.31924059551022	516	16	+	+	CCONJ
coo.31924059551022	516	17	φ’8	φ’8	ADJ
coo.31924059551022	517	1	+	+	CCONJ
coo.31924059551022	518	1	φ	φ	X
coo.31924059551022	518	2	.	.	PUNCT
coo.31924059551022	518	3	·	·	PUNCT
coo.31924059551022	518	4	·	·	PUNCT
coo.31924059551022	518	5	·	·	PUNCT
coo.31924059551022	518	6	s	s	X
coo.31924059551022	518	7	’	'	PUNCT
coo.31924059551022	518	8	t	t	PROPN
coo.31924059551022	518	9	*	*	PUNCT
coo.31924059551022	518	10	(	(	PUNCT
coo.31924059551022	518	11	<	<	X
coo.31924059551022	518	12	)	)	PUNCT
coo.31924059551022	518	13	36s	36s	X
coo.31924059551022	518	14	*	*	PUNCT
coo.31924059551022	518	15	!	!	PUNCT
coo.31924059551022	519	1	φ'-s	φ'-s	PROPN
coo.31924059551022	519	2	-	-	PUNCT
coo.31924059551022	519	3	i	i	PRON
coo.31924059551022	519	4	φ	φ	PROPN
coo.31924059551022	519	5	.	.	PUNCT
coo.31924059551022	520	1	hence	hence	ADV
coo.31924059551022	520	2	[	[	X
coo.31924059551022	520	3	67j	67j	NUM
coo.31924059551022	520	4	·	·	PUNCT
coo.31924059551022	520	5	■	■	PUNCT
coo.31924059551022	520	6	în	în	PROPN
coo.31924059551022	520	7	=	=	PROPN
coo.31924059551022	520	8	z==s	z==s	X
coo.31924059551022	520	9	*	*	PROPN
coo.31924059551022	520	10	+	+	CCONJ
coo.31924059551022	520	11	a2s+as	a2s+as	PROPN
coo.31924059551022	520	12	=	=	SYM
coo.31924059551022	520	13	s3	s3	PROPN
coo.31924059551022	521	1	+	+	PROPN
coo.31924059551022	521	2	jg	jg	PROPN
coo.31924059551022	521	3	/	/	SYM
coo.31924059551022	521	4	s	s	NOUN
coo.31924059551022	521	5	+	+	CCONJ
coo.31924059551022	521	6	\φ-1φ	\φ-1φ	NOUN
coo.31924059551022	521	7	'	'	PUNCT
coo.31924059551022	521	8	*	*	NOUN
coo.31924059551022	521	9	=	=	SYM
coo.31924059551022	521	10	s3	s3	PROPN
coo.31924059551022	521	11	+	+	CCONJ
coo.31924059551022	521	12	(	(	PUNCT
coo.31924059551022	521	13	3δ2	3δ2	NUM
coo.31924059551022	521	14	¿	¿	NUM
coo.31924059551022	521	15	<	<	X
coo.31924059551022	521	16	/2	/2	NOUN
coo.31924059551022	521	17	)	)	PUNCT
coo.31924059551022	521	18	8(44	8(44	NUM
coo.31924059551022	521	19	δ3	δ3	PROPN
coo.31924059551022	521	20	3	3	NUM
coo.31924059551022	521	21	ft	ft	NOUN
coo.31924059551022	521	22	δ	δ	PROPN
coo.31924059551022	521	23	+	+	CCONJ
coo.31924059551022	521	24	λ	λ	PROPN
coo.31924059551022	521	25	)	)	PUNCT
coo.31924059551022	521	26	=	=	PROPN
coo.31924059551022	521	27	1φ(ί)_δ(φ	1φ(ί)_δ(φ	NUM
coo.31924059551022	521	28	'	'	PUNCT
coo.31924059551022	521	29	+	+	CCONJ
coo.31924059551022	521	30	3«2	3«2	NUM
coo.31924059551022	521	31	)	)	PUNCT
coo.31924059551022	521	32	=	=	NOUN
coo.31924059551022	522	1	χ?>(0	χ?>(0	NOUN
coo.31924059551022	522	2	~	~	PUNCT
coo.31924059551022	522	3	+	+	NUM
coo.31924059551022	522	4	3(ί	3(ί	NUM
coo.31924059551022	522	5	—	—	PUNCT
coo.31924059551022	522	6	δ)2	δ)2	PROPN
coo.31924059551022	522	7	]	]	X
coo.31924059551022	522	8	=	=	PUNCT
coo.31924059551022	522	9	*	*	PUNCT
coo.31924059551022	522	10	3	3	NUM
coo.31924059551022	522	11	3δί2	3δί2	NUM
coo.31924059551022	522	12	+	+	NUM
coo.31924059551022	522	13	(	(	PUNCT
coo.31924059551022	522	14	6δ2	6δ2	NUM
coo.31924059551022	522	15	t	t	NOUN
coo.31924059551022	522	16	(	(	PUNCT
coo.31924059551022	522	17	ι5δ3	ι5δ3	PUNCT
coo.31924059551022	522	18	λδ	λδ	PROPN
coo.31924059551022	522	19	+	+	PROPN
coo.31924059551022	522	20	\g3	\g3	PROPN
coo.31924059551022	522	21	)	)	PUNCT
coo.31924059551022	522	22	.	.	PUNCT
coo.31924059551022	523	1	whence	whence	ADV
coo.31924059551022	523	2	γ'=3£2	γ'=3£2	NUM
coo.31924059551022	523	3	+	+	NUM
coo.31924059551022	523	4	λ	λ	PROPN
coo.31924059551022	523	5	,	,	PUNCT
coo.31924059551022	523	6	γ"=6	γ"=6	NOUN
coo.31924059551022	523	7	£	£	NOUN
coo.31924059551022	523	8	,	,	PUNCT
coo.31924059551022	523	9	2	2	NUM
coo.31924059551022	523	10	υυ"=	υυ"=	NUM
coo.31924059551022	523	11	128(83	128(83	NUM
coo.31924059551022	523	12	+	+	NUM
coo.31924059551022	523	13	α28+α3	α28+α3	NUM
coo.31924059551022	523	14	)	)	PUNCT
coo.31924059551022	523	15	and	and	CCONJ
coo.31924059551022	523	16	substituting	substitute	VERB
coo.31924059551022	523	17	in	in	ADP
coo.31924059551022	523	18	(	(	PUNCT
coo.31924059551022	523	19	64	64	NUM
coo.31924059551022	523	20	)	)	PUNCT
coo.31924059551022	523	21	we	we	PRON
coo.31924059551022	523	22	have	have	VERB
coo.31924059551022	523	23	[	[	X
coo.31924059551022	523	24	68	68	NUM
coo.31924059551022	523	25	]	]	PUNCT
coo.31924059551022	523	26	....	....	PUNCT
coo.31924059551022	524	1	c2	c2	PROPN
coo.31924059551022	524	2	=	=	PROPN
coo.31924059551022	524	3	ì(3	ì(3	PROPN
coo.31924059551022	524	4	/	/	SYM
coo.31924059551022	524	5	s2	s2	PROPN
coo.31924059551022	524	6	+	+	SYM
coo.31924059551022	524	7	¿	¿	NUM
coo.31924059551022	524	8	2)2	2)2	NUM
coo.31924059551022	524	9	3	3	NUM
coo.31924059551022	524	10	/	/	SYM
coo.31924059551022	524	11	s(/s3	s(/s3	X
coo.31924059551022	525	1	+	+	NUM
coo.31924059551022	525	2	λ	λ	NOUN
coo.31924059551022	525	3	£	£	SYM
coo.31924059551022	525	4	+	+	CCONJ
coo.31924059551022	525	5	a	a	PRON
coo.31924059551022	525	6	,	,	PUNCT
coo.31924059551022	525	7	)	)	PUNCT
coo.31924059551022	525	8	+	+	CCONJ
coo.31924059551022	526	1	3(4s-+	3(4s-+	NUM
coo.31924059551022	526	2	3δ)(δ’3	3δ)(δ’3	NUM
coo.31924059551022	526	3	+	+	PUNCT
coo.31924059551022	526	4	λ^+λ)2	λ^+λ)2	ADP
coo.31924059551022	526	5	·	·	PUNCT
coo.31924059551022	526	6	integral	integral	PROPN
coo.31924059551022	526	7	as	as	ADP
coo.31924059551022	526	8	a	a	DET
coo.31924059551022	526	9	product	product	NOUN
coo.31924059551022	526	10	.	.	PUNCT
coo.31924059551022	527	1	41	41	NUM
coo.31924059551022	527	2	to	to	PART
coo.31924059551022	527	3	attempt	attempt	VERB
coo.31924059551022	527	4	to	to	PART
coo.31924059551022	527	5	extract	extract	VERB
coo.31924059551022	527	6	the	the	DET
coo.31924059551022	527	7	square	square	ADJ
coo.31924059551022	527	8	roots	root	NOUN
coo.31924059551022	527	9	of	of	ADP
coo.31924059551022	527	10	this	this	DET
coo.31924059551022	527	11	equation	equation	NOUN
coo.31924059551022	527	12	in	in	ADP
coo.31924059551022	527	13	accordance	accordance	NOUN
coo.31924059551022	527	14	with	with	ADP
coo.31924059551022	527	15	the	the	DET
coo.31924059551022	527	16	theory	theory	NOUN
coo.31924059551022	527	17	,	,	PUNCT
coo.31924059551022	527	18	g2	g2	PROPN
coo.31924059551022	527	19	being	be	AUX
coo.31924059551022	527	20	expressed	express	VERB
coo.31924059551022	527	21	as	as	ADP
coo.31924059551022	527	22	an	an	DET
coo.31924059551022	527	23	equation	equation	NOUN
coo.31924059551022	527	24	of	of	ADP
coo.31924059551022	527	25	the	the	DET
coo.31924059551022	527	26	7th	7th	ADJ
coo.31924059551022	527	27	degree	degree	NOUN
coo.31924059551022	527	28	in	in	ADP
coo.31924059551022	527	29	s	s	PROPN
coo.31924059551022	527	30	or	or	CCONJ
coo.31924059551022	527	31	t	t	PROPN
coo.31924059551022	527	32	were	be	AUX
coo.31924059551022	527	33	clearly	clearly	ADV
coo.31924059551022	527	34	impossible	impossible	ADJ
coo.31924059551022	527	35	without	without	SCONJ
coo.31924059551022	527	36	some	some	DET
coo.31924059551022	527	37	further	further	ADJ
coo.31924059551022	527	38	knowledge	knowledge	NOUN
coo.31924059551022	527	39	of	of	ADP
coo.31924059551022	527	40	the	the	DET
coo.31924059551022	527	41	properties	property	NOUN
coo.31924059551022	527	42	of	of	ADP
coo.31924059551022	527	43	c.	c.	PROPN
coo.31924059551022	527	44	to	to	PART
coo.31924059551022	527	45	arrive	arrive	VERB
coo.31924059551022	527	46	at	at	ADP
coo.31924059551022	527	47	such	such	ADJ
coo.31924059551022	527	48	knowledge	knowledge	NOUN
coo.31924059551022	527	49	we	we	PRON
coo.31924059551022	527	50	are	be	AUX
coo.31924059551022	527	51	led	lead	VERB
coo.31924059551022	527	52	ultimately	ultimately	ADV
coo.31924059551022	527	53	back	back	ADV
coo.31924059551022	527	54	to	to	ADP
coo.31924059551022	527	55	a	a	DET
coo.31924059551022	527	56	study	study	NOUN
coo.31924059551022	527	57	of	of	ADP
coo.31924059551022	527	58	the	the	DET
coo.31924059551022	527	59	special	special	ADJ
coo.31924059551022	527	60	functions	function	NOUN
coo.31924059551022	527	61	of	of	ADP
coo.31924059551022	527	62	lamé	lamé	NOUN
coo.31924059551022	527	63	.	.	PUNCT
coo.31924059551022	528	1	part	part	X
coo.31924059551022	528	2	iy	iy	PROPN
coo.31924059551022	528	3	.	.	PUNCT
coo.31924059551022	529	1	the	the	DET
coo.31924059551022	529	2	special	special	ADJ
coo.31924059551022	529	3	fan	fan	NOUN
coo.31924059551022	529	4	étions	étion	NOUN
coo.31924059551022	529	5	of	of	ADP
coo.31924059551022	529	6	lamé	lamé	NOUN
coo.31924059551022	529	7	.	.	PUNCT
coo.31924059551022	530	1	functions	function	NOUN
coo.31924059551022	530	2	of	of	ADP
coo.31924059551022	530	3	the	the	DET
coo.31924059551022	530	4	first	first	ADJ
coo.31924059551022	530	5	sort	sort	NOUN
coo.31924059551022	530	6	.	.	PUNCT
coo.31924059551022	531	1	lamé	lamé	NOUN
coo.31924059551022	531	2	derived	derive	VERB
coo.31924059551022	531	3	originally	originally	ADV
coo.31924059551022	531	4	functions	function	NOUN
coo.31924059551022	531	5	of	of	ADP
coo.31924059551022	531	6	three	three	NUM
coo.31924059551022	531	7	different	different	ADJ
coo.31924059551022	531	8	sorts	sort	NOUN
coo.31924059551022	531	9	,	,	PUNCT
coo.31924059551022	531	10	values	value	NOUN
coo.31924059551022	531	11	for	for	ADP
coo.31924059551022	531	12	y7	y7	NOUN
coo.31924059551022	531	13	depending	depend	VERB
coo.31924059551022	531	14	on	on	ADP
coo.31924059551022	531	15	the	the	DET
coo.31924059551022	531	16	value	value	NOUN
coo.31924059551022	531	17	of	of	ADP
coo.31924059551022	531	18	n	n	NOUN
coo.31924059551022	531	19	and	and	CCONJ
coo.31924059551022	531	20	corresponding	corresponding	ADJ
coo.31924059551022	531	21	‘	'	PUNCT
coo.31924059551022	531	22	in	in	ADP
coo.31924059551022	531	23	each	each	DET
coo.31924059551022	531	24	case	case	NOUN
coo.31924059551022	531	25	to	to	ADP
coo.31924059551022	531	26	a	a	DET
coo.31924059551022	531	27	specific	specific	ADJ
coo.31924059551022	531	28	value	value	NOUN
coo.31924059551022	531	29	of	of	ADP
coo.31924059551022	531	30	b7	b7	PROPN
coo.31924059551022	531	31	the	the	DET
coo.31924059551022	531	32	chief	chief	ADJ
coo.31924059551022	531	33	peculiarity	peculiarity	NOUN
coo.31924059551022	531	34	being	be	AUX
coo.31924059551022	531	35	that	that	SCONJ
coo.31924059551022	531	36	for	for	ADP
coo.31924059551022	531	37	these	these	DET
coo.31924059551022	531	38	values	value	NOUN
coo.31924059551022	531	39	y	y	PROPN
coo.31924059551022	531	40	is	be	AUX
coo.31924059551022	531	41	doubly	doubly	ADV
coo.31924059551022	531	42	periodic	periodic	ADJ
coo.31924059551022	531	43	.	.	PUNCT
coo.31924059551022	532	1	the	the	DET
coo.31924059551022	532	2	functions	function	NOUN
coo.31924059551022	532	3	of	of	ADP
coo.31924059551022	532	4	the	the	DET
coo.31924059551022	532	5	first	first	ADJ
coo.31924059551022	532	6	class	class	NOUN
coo.31924059551022	532	7	are	be	AUX
coo.31924059551022	532	8	characterized	characterize	VERB
coo.31924059551022	532	9	as	as	ADP
coo.31924059551022	532	10	developable	developable	ADJ
coo.31924059551022	532	11	in	in	ADP
coo.31924059551022	532	12	the	the	DET
coo.31924059551022	532	13	form	form	NOUN
coo.31924059551022	532	14	[	[	X
coo.31924059551022	532	15	69	69	NUM
coo.31924059551022	532	16	]	]	PUNCT
coo.31924059551022	532	17	....	....	PUNCT
coo.31924059551022	533	1	y	y	PROPN
coo.31924059551022	533	2	=	=	PROPN
coo.31924059551022	533	3	p(n—2	p(n—2	PROPN
coo.31924059551022	533	4	)	)	PUNCT
coo.31924059551022	533	5	-f—4	-f—4	SPACE
coo.31924059551022	533	6	)	)	PUNCT
coo.31924059551022	533	7	a2p(rl	a2p(rl	SPACE
coo.31924059551022	533	8	~	~	PUNCT
coo.31924059551022	533	9	g	g	X
coo.31924059551022	533	10	)	)	PUNCT
coo.31924059551022	533	11	+	+	CCONJ
coo.31924059551022	533	12	·	·	PUNCT
coo.31924059551022	534	1	■	■	PUNCT
coo.31924059551022	534	2	·	·	PUNCT
coo.31924059551022	534	3	and	and	CCONJ
coo.31924059551022	534	4	that	that	SCONJ
coo.31924059551022	534	5	such	such	DET
coo.31924059551022	534	6	an	an	DET
coo.31924059551022	534	7	integral	integral	ADJ
coo.31924059551022	534	8	may	may	AUX
coo.31924059551022	534	9	exist	exist	VERB
coo.31924059551022	534	10	is	be	AUX
coo.31924059551022	534	11	seen	see	VERB
coo.31924059551022	534	12	from	from	ADP
coo.31924059551022	534	13	the	the	DET
coo.31924059551022	534	14	following	follow	VERB
coo.31924059551022	534	15	:	:	PUNCT
coo.31924059551022	534	16	writing	write	VERB
coo.31924059551022	534	17	the	the	DET
coo.31924059551022	534	18	corresponding	corresponding	ADJ
coo.31924059551022	534	19	function	function	NOUN
coo.31924059551022	534	20	of	of	ADP
coo.31924059551022	534	21	the	the	DET
coo.31924059551022	534	22	same	same	ADJ
coo.31924059551022	534	23	sort	sort	NOUN
coo.31924059551022	534	24	y	y	PROPN
coo.31924059551022	534	25	-	-	PUNCT
coo.31924059551022	534	26	p(u	p(u	PROPN
coo.31924059551022	534	27	)	)	PUNCT
coo.31924059551022	534	28	we	we	PRON
coo.31924059551022	534	29	have	have	VERB
coo.31924059551022	534	30	n(n	n(n	PROPN
coo.31924059551022	534	31	+	+	CCONJ
coo.31924059551022	534	32	1	1	NUM
coo.31924059551022	534	33	)	)	PUNCT
coo.31924059551022	534	34	yp(u	yp(u	PROPN
coo.31924059551022	534	35	)	)	PUNCT
coo.31924059551022	534	36	=	=	NOUN
coo.31924059551022	534	37	pin	pin	NOUN
coo.31924059551022	534	38	)	)	PUNCT
coo.31924059551022	534	39	+	+	CCONJ
coo.31924059551022	534	40	^ip(*“2	^ip(*“2	SPACE
coo.31924059551022	534	41	)	)	PUNCT
coo.31924059551022	534	42	+	+	NUM
coo.31924059551022	535	1	a2p^n-^	a2p^n-^	PUNCT
coo.31924059551022	536	1	+	+	PUNCT
coo.31924059551022	536	2	·	·	PUNCT
coo.31924059551022	536	3	·	·	PUNCT
coo.31924059551022	536	4	*	*	PUNCT
coo.31924059551022	536	5	whence	whence	ADP
coo.31924059551022	536	6	by	by	ADP
coo.31924059551022	536	7	subtraction	subtraction	NOUN
coo.31924059551022	536	8	y	y	NOUN
coo.31924059551022	536	9	"	"	PUNCT
coo.31924059551022	536	10	—	—	PUNCT
coo.31924059551022	536	11	n(n	n(n	PROPN
coo.31924059551022	536	12	+	+	CCONJ
coo.31924059551022	536	13	1	1	NUM
coo.31924059551022	536	14	)	)	PUNCT
coo.31924059551022	536	15	yp	yp	PROPN
coo.31924059551022	536	16	=	=	PROPN
coo.31924059551022	536	17	(	(	PUNCT
coo.31924059551022	536	18	at	at	ADP
coo.31924059551022	536	19	—	—	PUNCT
coo.31924059551022	536	20	ajp^-	ajp^-	SPACE
coo.31924059551022	536	21	®	®	NOUN
coo.31924059551022	536	22	+	+	CCONJ
coo.31924059551022	536	23	(	(	PUNCT
coo.31924059551022	536	24	a2	a2	X
coo.31924059551022	536	25	—	—	PUNCT
coo.31924059551022	536	26	a^p^-^	a^p^-^	NOUN
coo.31924059551022	536	27	+	+	CCONJ
coo.31924059551022	536	28	·	·	PUNCT
coo.31924059551022	536	29	·	·	PUNCT
coo.31924059551022	536	30	=	=	VERB
coo.31924059551022	536	31	by	by	ADP
coo.31924059551022	536	32	that	that	PRON
coo.31924059551022	536	33	is	be	AUX
coo.31924059551022	536	34	a	a	DET
coo.31924059551022	536	35	function	function	NOUN
coo.31924059551022	536	36	of	of	ADP
coo.31924059551022	536	37	the	the	DET
coo.31924059551022	536	38	first	first	ADJ
coo.31924059551022	536	39	sort	sort	NOUN
coo.31924059551022	536	40	will	will	AUX
coo.31924059551022	536	41	be	be	AUX
coo.31924059551022	536	42	a	a	DET
coo.31924059551022	536	43	root	root	NOUN
coo.31924059551022	536	44	of	of	ADP
coo.31924059551022	536	45	hermite	hermite	NOUN
coo.31924059551022	536	46	’s	’s	PART
coo.31924059551022	536	47	equation	equation	NOUN
coo.31924059551022	536	48	provided	provide	VERB
coo.31924059551022	536	49	at	at	ADP
coo.31924059551022	536	50	—	—	PUNCT
coo.31924059551022	536	51	at	at	ADP
coo.31924059551022	536	52	=	=	SYM
coo.31924059551022	536	53	b	b	NOUN
coo.31924059551022	536	54	:	:	PUNCT
coo.31924059551022	536	55	a2	a2	X
coo.31924059551022	536	56	—	—	PUNCT
coo.31924059551022	536	57	a2	a2	X
coo.31924059551022	536	58	=	=	X
coo.31924059551022	536	59	bax	bax	NOUN
coo.31924059551022	536	60	:	:	PUNCT
coo.31924059551022	536	61	a3	a3	NOUN
coo.31924059551022	536	62	—	—	PUNCT
coo.31924059551022	536	63	a3	a3	NOUN
coo.31924059551022	536	64	=	=	PUNCT
coo.31924059551022	536	65	ba2	ba2	PRON
coo.31924059551022	536	66	etc	etc	X
coo.31924059551022	536	67	.	.	X
coo.31924059551022	536	68	where	where	SCONJ
coo.31924059551022	536	69	the	the	DET
coo.31924059551022	536	70	quantities	quantity	NOUN
coo.31924059551022	536	71	(	(	PUNCT
coo.31924059551022	536	72	a	a	X
coo.31924059551022	536	73	)	)	PUNCT
coo.31924059551022	536	74	are	be	AUX
coo.31924059551022	536	75	linear	linear	ADJ
coo.31924059551022	536	76	functions	function	NOUN
coo.31924059551022	536	77	of	of	ADP
coo.31924059551022	536	78	the	the	DET
coo.31924059551022	536	79	quantities	quantity	NOUN
coo.31924059551022	536	80	(	(	PUNCT
coo.31924059551022	536	81	a	a	X
coo.31924059551022	536	82	)	)	PUNCT
coo.31924059551022	536	83	.	.	PUNCT
coo.31924059551022	537	1	but	but	CCONJ
coo.31924059551022	537	2	since	since	SCONJ
coo.31924059551022	537	3	the	the	DET
coo.31924059551022	537	4	number	number	NOUN
coo.31924059551022	537	5	of	of	ADP
coo.31924059551022	537	6	these	these	DET
coo.31924059551022	537	7	condition	condition	NOUN
coo.31924059551022	537	8	equations	equation	NOUN
coo.31924059551022	537	9	is	be	AUX
coo.31924059551022	537	10	greater	great	ADJ
coo.31924059551022	537	11	by	by	ADP
coo.31924059551022	537	12	unity	unity	NOUN
coo.31924059551022	537	13	than	than	ADP
coo.31924059551022	537	14	the	the	DET
coo.31924059551022	537	15	number	number	NOUN
coo.31924059551022	537	16	of	of	ADP
coo.31924059551022	537	17	unknown	unknown	ADJ
coo.31924059551022	537	18	(	(	PUNCT
coo.31924059551022	537	19	a	a	X
coo.31924059551022	537	20	)	)	PUNCT
coo.31924059551022	537	21	it	it	PRON
coo.31924059551022	537	22	follows	follow	VERB
coo.31924059551022	537	23	that	that	SCONJ
coo.31924059551022	537	24	upon	upon	SCONJ
coo.31924059551022	537	25	their	their	PRON
coo.31924059551022	537	26	ellimination	ellimination	NOUN
coo.31924059551022	537	27	we	we	PRON
coo.31924059551022	537	28	obtain	obtain	VERB
coo.31924059551022	537	29	an	an	DET
coo.31924059551022	537	30	equation	equation	NOUN
coo.31924059551022	537	31	in	in	ADP
coo.31924059551022	537	32	b	b	PROPN
coo.31924059551022	537	33	whose	whose	DET
coo.31924059551022	537	34	degree	degree	NOUN
coo.31924059551022	537	35	will	will	AUX
coo.31924059551022	537	36	equal	equal	VERB
coo.31924059551022	537	37	the	the	DET
coo.31924059551022	537	38	number	number	NOUN
coo.31924059551022	537	39	of	of	ADP
coo.31924059551022	537	40	equations	equation	NOUN
coo.31924059551022	537	41	,	,	PUNCT
coo.31924059551022	537	42	that	that	PRON
coo.31924059551022	537	43	is	be	AUX
coo.31924059551022	537	44	γη	γη	PROPN
coo.31924059551022	537	45	+	+	NUM
coo.31924059551022	537	46	1	1	NUM
coo.31924059551022	538	1	if	if	SCONJ
coo.31924059551022	538	2	w	w	NOUN
coo.31924059551022	538	3	is	be	AUX
coo.31924059551022	538	4	even	even	ADV
coo.31924059551022	538	5	and	and	CCONJ
coo.31924059551022	538	6	γ(η	γ(η	NUM
coo.31924059551022	538	7	—	—	PUNCT
coo.31924059551022	538	8	1	1	X
coo.31924059551022	538	9	)	)	PUNCT
coo.31924059551022	538	10	if	if	SCONJ
coo.31924059551022	538	11	n	n	ADV
coo.31924059551022	538	12	is	be	AUX
coo.31924059551022	538	13	uneven	uneven	ADJ
coo.31924059551022	538	14	:	:	PUNCT
coo.31924059551022	538	15	for	for	ADP
coo.31924059551022	538	16	example	example	NOUN
coo.31924059551022	538	17	take	take	VERB
coo.31924059551022	538	18	n	n	CCONJ
coo.31924059551022	538	19	=	=	SYM
coo.31924059551022	538	20	2	2	NUM
coo.31924059551022	538	21	,	,	PUNCT
coo.31924059551022	538	22	whence	whence	ADP
coo.31924059551022	538	23	y	y	PROPN
coo.31924059551022	538	24	=	=	X
coo.31924059551022	538	25	p	p	PROPN
coo.31924059551022	538	26	-fat	-fat	PUNCT
coo.31924059551022	538	27	and	and	CCONJ
coo.31924059551022	538	28	y"=	y"=	VERB
coo.31924059551022	538	29	p	p	NOUN
coo.31924059551022	538	30	”	"	PUNCT
coo.31924059551022	538	31	and	and	CCONJ
coo.31924059551022	538	32	we	we	PRON
coo.31924059551022	538	33	derive	derive	VERB
coo.31924059551022	538	34	p	p	NOUN
coo.31924059551022	538	35	”	"	PUNCT
coo.31924059551022	538	36	—	—	PUNCT
coo.31924059551022	539	1	6(p	6(p	NUM
coo.31924059551022	539	2	+	+	CCONJ
coo.31924059551022	539	3	<	<	X
coo.31924059551022	539	4	^i)p	^i)p	PROPN
coo.31924059551022	539	5	—	—	PUNCT
coo.31924059551022	539	6	bp	bp	PROPN
coo.31924059551022	539	7	—	—	PUNCT
coo.31924059551022	539	8	or	or	CCONJ
coo.31924059551022	539	9	bax	bax	PROPN
coo.31924059551022	539	10	-f	-f	PUNCT
coo.31924059551022	539	11	\g2	\g2	ADJ
coo.31924059551022	539	12	=	=	NOUN
coo.31924059551022	539	13	0	0	NUM
coo.31924059551022	539	14	,	,	PUNCT
coo.31924059551022	539	15	also	also	ADV
coo.31924059551022	539	16	6^	6^	NUM
coo.31924059551022	539	17	-fb	-fb	PUNCT
coo.31924059551022	539	18	=	=	SYM
coo.31924059551022	539	19	0	0	NUM
coo.31924059551022	539	20	the	the	DET
coo.31924059551022	539	21	special	special	ADJ
coo.31924059551022	539	22	functions	function	NOUN
coo.31924059551022	539	23	of	of	ADP
coo.31924059551022	539	24	lamé	lamé	NOUN
coo.31924059551022	539	25	.	.	PUNCT
coo.31924059551022	540	1	•	•	PUNCT
coo.31924059551022	540	2	43	43	NUM
coo.31924059551022	540	3	whence	whence	ADV
coo.31924059551022	541	1	and	and	CCONJ
coo.31924059551022	541	2	we	we	PRON
coo.31924059551022	541	3	find	find	VERB
coo.31924059551022	541	4	y	y	PROPN
coo.31924059551022	541	5	—	—	PUNCT
coo.31924059551022	541	6	p	p	PROPN
coo.31924059551022	541	7	—	—	PUNCT
coo.31924059551022	541	8	j	j	PROPN
coo.31924059551022	541	9	b	b	NOUN
coo.31924059551022	541	10	where	where	SCONJ
coo.31924059551022	541	11	p2	p2	PROPN
coo.31924059551022	541	12	—	—	PUNCT
coo.31924059551022	541	13	3¿/2	3¿/2	NUM
coo.31924059551022	541	14	=	=	SYM
coo.31924059551022	541	15	0	0	NUM
coo.31924059551022	541	16	.	.	PUNCT
coo.31924059551022	541	17	again	again	ADV
coo.31924059551022	541	18	let	let	VERB
coo.31924059551022	541	19	n	n	CCONJ
coo.31924059551022	541	20	=	=	X
coo.31924059551022	541	21	3	3	NUM
coo.31924059551022	541	22	in	in	ADP
coo.31924059551022	541	23	which	which	DET
coo.31924059551022	541	24	case	case	NOUN
coo.31924059551022	541	25	the	the	DET
coo.31924059551022	541	26	equation	equation	NOUN
coo.31924059551022	541	27	in	in	ADP
coo.31924059551022	541	28	b	b	PROPN
coo.31924059551022	541	29	would	would	AUX
coo.31924059551022	541	30	be	be	AUX
coo.31924059551022	541	31	of	of	ADP
coo.31924059551022	541	32	degree	degree	NOUN
coo.31924059551022	541	33	y	y	PROPN
coo.31924059551022	541	34	(	(	PUNCT
coo.31924059551022	541	35	n	n	NOUN
coo.31924059551022	541	36	—	—	PUNCT
coo.31924059551022	541	37	1	1	X
coo.31924059551022	541	38	)	)	PUNCT
coo.31924059551022	541	39	=	=	PROPN
coo.31924059551022	541	40	1	1	NUM
coo.31924059551022	541	41	,	,	PUNCT
coo.31924059551022	541	42	that	that	PRON
coo.31924059551022	541	43	is	be	AUX
coo.31924059551022	541	44	b	b	PROPN
coo.31924059551022	541	45	=	=	NOUN
coo.31924059551022	541	46	0	0	NUM
coo.31924059551022	541	47	,	,	PUNCT
coo.31924059551022	541	48	for	for	ADP
coo.31924059551022	541	49	which	which	DET
coo.31924059551022	541	50	value	value	NOUN
coo.31924059551022	541	51	we	we	PRON
coo.31924059551022	541	52	have	have	VERB
coo.31924059551022	541	53	at	at	ADP
coo.31924059551022	541	54	once	once	ADV
coo.31924059551022	541	55	y==p'(u	y==p'(u	PROPN
coo.31924059551022	541	56	)	)	PUNCT
coo.31924059551022	541	57	.	.	PUNCT
coo.31924059551022	542	1	substituting	substitute	VERB
coo.31924059551022	542	2	indeed	indeed	ADV
coo.31924059551022	542	3	this	this	DET
coo.31924059551022	542	4	value	value	NOUN
coo.31924059551022	542	5	in	in	ADP
coo.31924059551022	542	6	hermite	hermite	PROPN
coo.31924059551022	542	7	’s	’s	PART
coo.31924059551022	542	8	equation	equation	NOUN
coo.31924059551022	542	9	for	for	ADP
coo.31924059551022	542	10	n	n	NOUN
coo.31924059551022	542	11	—	—	PUNCT
coo.31924059551022	542	12	3	3	NUM
coo.31924059551022	542	13	we	we	PRON
coo.31924059551022	542	14	derive	derive	VERB
coo.31924059551022	542	15	at	at	ADP
coo.31924059551022	542	16	once	once	ADV
coo.31924059551022	542	17	p	p	NOUN
coo.31924059551022	542	18	"	"	PUNCT
coo.31924059551022	542	19	—	—	PUNCT
coo.31924059551022	542	20	12	12	NUM
coo.31924059551022	542	21	pp	pp	NOUN
coo.31924059551022	542	22	=	=	SYM
coo.31924059551022	542	23	0	0	NUM
coo.31924059551022	542	24	a	a	DET
coo.31924059551022	542	25	well	well	ADV
coo.31924059551022	542	26	known	know	VERB
coo.31924059551022	542	27	identity	identity	NOUN
coo.31924059551022	542	28	.	.	PUNCT
coo.31924059551022	543	1	define	define	VERB
coo.31924059551022	543	2	(	(	PUNCT
coo.31924059551022	543	3	p	p	NOUN
coo.31924059551022	543	4	=	=	SYM
coo.31924059551022	543	5	0	0	NUM
coo.31924059551022	543	6	)	)	PUNCT
coo.31924059551022	543	7	equal	equal	ADJ
coo.31924059551022	543	8	to	to	ADP
coo.31924059551022	543	9	the	the	DET
coo.31924059551022	543	10	equation	equation	NOUN
coo.31924059551022	543	11	in	in	ADP
coo.31924059551022	543	12	b	b	PROPN
coo.31924059551022	543	13	of	of	ADP
coo.31924059551022	543	14	degree	degree	PROPN
coo.31924059551022	543	15	y	y	PROPN
coo.31924059551022	543	16	(	(	PUNCT
coo.31924059551022	543	17	n	n	NOUN
coo.31924059551022	543	18	—	—	PUNCT
coo.31924059551022	543	19	1	1	X
coo.31924059551022	543	20	)	)	PUNCT
coo.31924059551022	543	21	that	that	SCONJ
coo.31924059551022	543	22	in	in	ADP
coo.31924059551022	543	23	any	any	DET
coo.31924059551022	543	24	case	case	NOUN
coo.31924059551022	543	25	determines	determine	VERB
coo.31924059551022	543	26	the	the	DET
coo.31924059551022	543	27	values	value	NOUN
coo.31924059551022	543	28	of	of	ADP
coo.31924059551022	543	29	b	b	PRON
coo.31924059551022	543	30	giving	giving	NOUN
coo.31924059551022	543	31	rise	rise	NOUN
coo.31924059551022	543	32	to	to	ADP
coo.31924059551022	543	33	an	an	DET
coo.31924059551022	543	34	integral	integral	NOUN
coo.31924059551022	543	35	of	of	ADP
coo.31924059551022	543	36	the	the	DET
coo.31924059551022	543	37	first	first	ADJ
coo.31924059551022	543	38	sort	sort	NOUN
coo.31924059551022	543	39	.	.	PUNCT
coo.31924059551022	544	1	we	we	PRON
coo.31924059551022	544	2	have	have	VERB
coo.31924059551022	544	3	then	then	ADV
coo.31924059551022	544	4	that	that	SCONJ
coo.31924059551022	544	5	when	when	SCONJ
coo.31924059551022	544	6	p=	p=	ADJ
coo.31924059551022	544	7	0	0	NUM
coo.31924059551022	544	8	the	the	DET
coo.31924059551022	544	9	general	general	ADJ
coo.31924059551022	544	10	solution	solution	NOUN
coo.31924059551022	544	11	of	of	ADP
coo.31924059551022	544	12	hermite	hermite	NOUN
coo.31924059551022	544	13	as	as	ADP
coo.31924059551022	544	14	a	a	DET
coo.31924059551022	544	15	sum	sum	NOUN
coo.31924059551022	544	16	has	have	VERB
coo.31924059551022	544	17	in	in	ADP
coo.31924059551022	544	18	place	place	NOUN
coo.31924059551022	544	19	of	of	ADP
coo.31924059551022	544	20	f(u	f(u	NOUN
coo.31924059551022	544	21	)	)	PUNCT
coo.31924059551022	544	22	the	the	DET
coo.31924059551022	544	23	p(u	p(u	PROPN
coo.31924059551022	544	24	)	)	PUNCT
coo.31924059551022	544	25	and	and	CCONJ
coo.31924059551022	544	26	may	may	AUX
coo.31924059551022	544	27	be	be	AUX
coo.31924059551022	544	28	written	write	VERB
coo.31924059551022	544	29	[	[	PUNCT
coo.31924059551022	544	30	70	70	NUM
coo.31924059551022	544	31	]	]	PUNCT
coo.31924059551022	544	32	·	·	PUNCT
coo.31924059551022	544	33	·	·	PUNCT
coo.31924059551022	544	34	·	·	PUNCT
coo.31924059551022	544	35	(	(	PUNCT
coo.31924059551022	544	36	—	—	PUNCT
coo.31924059551022	544	37	l)’y	l)’y	NUM
coo.31924059551022	544	38	—	—	PUNCT
coo.31924059551022	544	39	fft	fft	NOUN
coo.31924059551022	544	40	,	,	PUNCT
coo.31924059551022	544	41	ƒ<	ƒ<	SPACE
coo.31924059551022	544	42	■	■	NOUN
coo.31924059551022	544	43	-	-	NOUN
coo.31924059551022	544	44	»	»	NOUN
coo.31924059551022	544	45	(	(	PUNCT
coo.31924059551022	544	46	»	»	X
coo.31924059551022	544	47	)	)	PUNCT
coo.31924059551022	544	48	+	+	CCONJ
coo.31924059551022	544	49	fn	fn	NOUN
coo.31924059551022	544	50	:	:	PUNCT
coo.31924059551022	544	51	i)1	i)1	NOUN
coo.31924059551022	544	52	the	the	DET
coo.31924059551022	544	53	coefficients	coefficient	NOUN
coo.31924059551022	544	54	being	be	AUX
coo.31924059551022	544	55	the	the	DET
coo.31924059551022	544	56	same	same	ADJ
coo.31924059551022	544	57	as	as	ADP
coo.31924059551022	544	58	in	in	ADP
coo.31924059551022	544	59	the	the	DET
coo.31924059551022	544	60	corresponding	corresponding	ADJ
coo.31924059551022	544	61	general	general	ADJ
coo.31924059551022	544	62	development	development	NOUN
coo.31924059551022	544	63	.	.	PUNCT
coo.31924059551022	544	64	*	*	SYM
coo.31924059551022	544	65	)	)	PUNCT
coo.31924059551022	544	66	functions	function	NOUN
coo.31924059551022	544	67	of	of	ADP
coo.31924059551022	544	68	the	the	DET
coo.31924059551022	544	69	second	second	ADJ
coo.31924059551022	544	70	sort	sort	NOUN
coo.31924059551022	544	71	.	.	PUNCT
coo.31924059551022	545	1	to	to	PART
coo.31924059551022	545	2	attain	attain	VERB
coo.31924059551022	545	3	a	a	DET
coo.31924059551022	545	4	function	function	NOUN
coo.31924059551022	545	5	of	of	ADP
coo.31924059551022	545	6	the	the	DET
coo.31924059551022	545	7	second	second	ADJ
coo.31924059551022	545	8	sort	sort	NOUN
coo.31924059551022	545	9	assume	assume	VERB
coo.31924059551022	545	10	that	that	SCONJ
coo.31924059551022	545	11	n	n	CCONJ
coo.31924059551022	545	12	is	be	AUX
coo.31924059551022	545	13	odd	odd	ADJ
coo.31924059551022	545	14	and	and	CCONJ
coo.31924059551022	545	15	that	that	SCONJ
coo.31924059551022	545	16	the	the	DET
coo.31924059551022	545	17	solution	solution	NOUN
coo.31924059551022	545	18	has	have	VERB
coo.31924059551022	545	19	the	the	DET
coo.31924059551022	545	20	form	form	NOUN
coo.31924059551022	545	21	[	[	PUNCT
coo.31924059551022	545	22	71]	71]	NUM
coo.31924059551022	545	23	..........................	..........................	PUNCT
coo.31924059551022	545	24	y	y	NOUN
coo.31924059551022	545	25	=	=	PUNCT
coo.31924059551022	545	26	#	#	ADP
coo.31924059551022	545	27	ÿpu	ÿpu	NOUN
coo.31924059551022	545	28	—	—	PUNCT
coo.31924059551022	545	29	ea	ea	X
coo.31924059551022	545	30	«	«	SYM
coo.31924059551022	545	31	=	=	SYM
coo.31924059551022	545	32	1.2.3	1.2.3	NUM
coo.31924059551022	545	33	where	where	SCONJ
coo.31924059551022	545	34	z	z	PROPN
coo.31924059551022	545	35	may	may	AUX
coo.31924059551022	545	36	be	be	AUX
coo.31924059551022	545	37	developed	develop	VERB
coo.31924059551022	545	38	in	in	ADP
coo.31924059551022	545	39	the	the	DET
coo.31924059551022	545	40	form	form	NOUN
coo.31924059551022	545	41	z	z	PROPN
coo.31924059551022	545	42	=	=	PROPN
coo.31924059551022	545	43	p(n	p(n	PROPN
coo.31924059551022	545	44	—	—	PUNCT
coo.31924059551022	545	45	s	s	PROPN
coo.31924059551022	545	46	)	)	PUNCT
coo.31924059551022	545	47	-f+	-f+	PROPN
coo.31924059551022	545	48	a2p^a~~7	a2p^a~~7	PROPN
coo.31924059551022	545	49	)	)	PUNCT
coo.31924059551022	545	50	an	an	DET
coo.31924059551022	545	51	equation	equation	NOUN
coo.31924059551022	545	52	in	in	ADP
coo.31924059551022	545	53	p	p	PROPN
coo.31924059551022	545	54	differing	differ	VERB
coo.31924059551022	545	55	from	from	ADP
coo.31924059551022	545	56	(	(	PUNCT
coo.31924059551022	545	57	70	70	NUM
coo.31924059551022	545	58	)	)	PUNCT
coo.31924059551022	545	59	in	in	ADP
coo.31924059551022	545	60	the	the	DET
coo.31924059551022	545	61	degree	degree	NOUN
coo.31924059551022	545	62	of	of	ADP
coo.31924059551022	545	63	the	the	DET
coo.31924059551022	545	64	derivatives	derivative	NOUN
coo.31924059551022	545	65	only	only	ADV
coo.31924059551022	545	66	.	.	PUNCT
coo.31924059551022	546	1	proceeding	proceed	VERB
coo.31924059551022	546	2	as	as	ADP
coo.31924059551022	546	3	in	in	ADP
coo.31924059551022	546	4	the	the	DET
coo.31924059551022	546	5	former	former	ADJ
coo.31924059551022	546	6	case	case	NOUN
coo.31924059551022	546	7	by	by	ADP
coo.31924059551022	546	8	substituting	substitute	VERB
coo.31924059551022	546	9	in	in	ADP
coo.31924059551022	546	10	hermite	hermite	PROPN
coo.31924059551022	546	11	’s	’s	PART
coo.31924059551022	546	12	equation	equation	NOUN
coo.31924059551022	546	13	one	one	PRON
coo.31924059551022	546	14	finds	find	VERB
coo.31924059551022	546	15	that	that	SCONJ
coo.31924059551022	546	16	the	the	DET
coo.31924059551022	546	17	solution	solution	NOUN
coo.31924059551022	546	18	holds	holds	AUX
coo.31924059551022	546	19	provided	provide	VERB
coo.31924059551022	546	20	b	b	ADP
coo.31924059551022	546	21	be	be	AUX
coo.31924059551022	546	22	now	now	ADV
coo.31924059551022	546	23	taken	take	VERB
coo.31924059551022	546	24	equal	equal	ADJ
coo.31924059551022	546	25	to	to	ADP
coo.31924059551022	546	26	any	any	DET
coo.31924059551022	546	27	one	one	NUM
coo.31924059551022	546	28	of	of	ADP
coo.31924059551022	546	29	the	the	DET
coo.31924059551022	546	30	roots	root	NOUN
coo.31924059551022	546	31	of	of	ADP
coo.31924059551022	546	32	a	a	DET
coo.31924059551022	546	33	perfectly	perfectly	ADV
coo.31924059551022	546	34	determined	determined	ADJ
coo.31924059551022	546	35	equation	equation	NOUN
coo.31924059551022	546	36	of	of	ADP
coo.31924059551022	546	37	degree	degree	NOUN
coo.31924059551022	546	38	y(w+	y(w+	PROPN
coo.31924059551022	546	39	1	1	NUM
coo.31924059551022	546	40	)	)	PUNCT
coo.31924059551022	546	41	,	,	PUNCT
coo.31924059551022	546	42	the	the	DET
coo.31924059551022	546	43	right	right	ADJ
coo.31924059551022	546	44	hand	hand	NOUN
coo.31924059551022	546	45	member	member	NOUN
coo.31924059551022	546	46	of	of	ADP
coo.31924059551022	546	47	which	which	PRON
coo.31924059551022	546	48	we	we	PRON
coo.31924059551022	546	49	will	will	AUX
coo.31924059551022	546	50	define	define	VERB
coo.31924059551022	546	51	as	as	ADP
coo.31924059551022	546	52	qa	qa	PROPN
coo.31924059551022	546	53	which	which	PRON
coo.31924059551022	546	54	is	be	AUX
coo.31924059551022	546	55	equal	equal	ADJ
coo.31924059551022	546	56	to	to	ADP
coo.31924059551022	546	57	zero	zero	NUM
coo.31924059551022	546	58	.	.	PUNCT
coo.31924059551022	547	1	*	*	PUNCT
coo.31924059551022	547	2	)	)	PUNCT
coo.31924059551022	547	3	see	see	VERB
coo.31924059551022	547	4	(	(	PUNCT
coo.31924059551022	547	5	34	34	NUM
coo.31924059551022	547	6	)	)	PUNCT
coo.31924059551022	547	7	and	and	CCONJ
coo.31924059551022	547	8	(	(	PUNCT
coo.31924059551022	547	9	26	26	NUM
coo.31924059551022	547	10	)	)	PUNCT
coo.31924059551022	547	11	.	.	PUNCT
coo.31924059551022	548	1	44	44	X
coo.31924059551022	548	2	·	·	PUNCT
coo.31924059551022	548	3	part	part	NOUN
coo.31924059551022	548	4	iv	iv	PROPN
coo.31924059551022	548	5	.	.	PUNCT
coo.31924059551022	549	1	the	the	DET
coo.31924059551022	549	2	special	special	ADJ
coo.31924059551022	549	3	functions	function	NOUN
coo.31924059551022	549	4	of	of	ADP
coo.31924059551022	549	5	lamé	lamé	NOUN
coo.31924059551022	549	6	.	.	PUNCT
coo.31924059551022	550	1	writing	write	VERB
coo.31924059551022	550	2	for	for	ADP
coo.31924059551022	550	3	convenience	convenience	NOUN
coo.31924059551022	550	4	hermite	hermite	NOUN
coo.31924059551022	550	5	's	's	PART
coo.31924059551022	550	6	equation	equation	NOUN
coo.31924059551022	550	7	in	in	ADP
coo.31924059551022	550	8	terms	term	NOUN
coo.31924059551022	550	9	of	of	ADP
coo.31924059551022	550	10	the	the	DET
coo.31924059551022	550	11	derivatives	derivative	NOUN
coo.31924059551022	550	12	of	of	ADP
coo.31924059551022	550	13	z	z	PROPN
coo.31924059551022	550	14	with	with	ADP
coo.31924059551022	550	15	respect	respect	NOUN
coo.31924059551022	550	16	to	to	ADP
coo.31924059551022	550	17	pu	pu	PROPN
coo.31924059551022	550	18	by	by	ADP
coo.31924059551022	550	19	aid	aid	NOUN
coo.31924059551022	550	20	of	of	ADP
coo.31924059551022	550	21	the	the	DET
coo.31924059551022	550	22	identity	identity	NOUN
coo.31924059551022	550	23	i	i	PRON
coo.31924059551022	550	24	>	>	X
coo.31924059551022	550	25	*	*	PUNCT
coo.31924059551022	550	26	=	=	SYM
coo.31924059551022	550	27	4p3	4p3	NUM
coo.31924059551022	550	28	—	—	PUNCT
coo.31924059551022	550	29	9sp	9sp	NOUN
coo.31924059551022	550	30	—	—	PUNCT
coo.31924059551022	550	31	9s	9s	NUM
coo.31924059551022	550	32	we	we	PRON
coo.31924059551022	550	33	fiave	fiave	VERB
coo.31924059551022	550	34	*	*	PUNCT
coo.31924059551022	550	35	)	)	PUNCT
coo.31924059551022	551	1	[	[	X
coo.31924059551022	551	2	72	72	NUM
coo.31924059551022	551	3	]	]	PUNCT
coo.31924059551022	551	4	·	·	PUNCT
coo.31924059551022	551	5	·	·	PUNCT
coo.31924059551022	551	6	(	(	PUNCT
coo.31924059551022	551	7	4pb	4pb	PROPN
coo.31924059551022	551	8	—	—	PUNCT
coo.31924059551022	551	9	<	<	X
coo.31924059551022	551	10	jtp	jtp	PROPN
coo.31924059551022	551	11	—	—	PUNCT
coo.31924059551022	551	12	ga	ga	PROPN
coo.31924059551022	551	13	)	)	PUNCT
coo.31924059551022	551	14	ddy	ddy	PROPN
coo.31924059551022	551	15	+	+	CCONJ
coo.31924059551022	551	16	(	(	PUNCT
coo.31924059551022	551	17	lop2	lop2	PROPN
coo.31924059551022	551	18	+	+	PROPN
coo.31924059551022	551	19	4	4	NUM
coo.31924059551022	551	20	eap	eap	NOUN
coo.31924059551022	551	21	+	+	CCONJ
coo.31924059551022	551	22	4e2	4e2	NUM
coo.31924059551022	551	23	f	f	PROPN
coo.31924059551022	551	24	&	&	CCONJ
coo.31924059551022	551	25	)	)	PUNCT
coo.31924059551022	551	26	^	^	X
coo.31924059551022	552	1	*	*	PUNCT
coo.31924059551022	552	2	=[	=[	X
coo.31924059551022	552	3	(	(	PUNCT
coo.31924059551022	552	4	»	»	PUNCT
coo.31924059551022	552	5	—	—	PUNCT
coo.31924059551022	552	6	1	1	X
coo.31924059551022	552	7	)	)	PUNCT
coo.31924059551022	552	8	(	(	PUNCT
coo.31924059551022	552	9	»	»	PUNCT
coo.31924059551022	552	10	+	+	NUM
coo.31924059551022	552	11	2)p	2)p	NUM
coo.31924059551022	552	12	-f	-f	PUNCT
coo.31924059551022	552	13	b	b	X
coo.31924059551022	552	14	—	—	PUNCT
coo.31924059551022	552	15	ea	ea	X
coo.31924059551022	552	16	]	]	X
coo.31924059551022	552	17	λ	λ	NOUN
coo.31924059551022	552	18	take	take	VERB
coo.31924059551022	552	19	now	now	ADV
coo.31924059551022	552	20	for	for	ADP
coo.31924059551022	552	21	example	example	NOUN
coo.31924059551022	552	22	w	w	NOUN
coo.31924059551022	552	23	=	=	SYM
coo.31924059551022	552	24	3	3	NUM
coo.31924059551022	552	25	.	.	PUNCT
coo.31924059551022	553	1	whence	whence	ADV
coo.31924059551022	553	2	.'“	.'“	PROPN
coo.31924059551022	554	1	■	■	PROPN
coo.31924059551022	554	2	p	p	NOUN
coo.31924059551022	554	3	+	+	CCONJ
coo.31924059551022	554	4	®	®	NOUN
coo.31924059551022	554	5	jÿ-1	jÿ-1	X
coo.31924059551022	554	6	^	^	X
coo.31924059551022	554	7	=	=	PUNCT
coo.31924059551022	554	8	°	°	PROPN
coo.31924059551022	554	9	and	and	CCONJ
coo.31924059551022	554	10	(	(	PUNCT
coo.31924059551022	554	11	72	72	NUM
coo.31924059551022	554	12	)	)	PUNCT
coo.31924059551022	554	13	becomes	become	VERB
coo.31924059551022	554	14	lop2	lop2	PROPN
coo.31924059551022	554	15	+	+	PROPN
coo.31924059551022	554	16	4e«|	4e«|	NUM
coo.31924059551022	554	17	)	)	PUNCT
coo.31924059551022	554	18	+	+	CCONJ
coo.31924059551022	554	19	4e2	4e2	NUM
coo.31924059551022	554	20	—	—	PUNCT
coo.31924059551022	554	21	\g2	\g2	NOUN
coo.31924059551022	554	22	=	=	NOUN
coo.31924059551022	554	23	(	(	PUNCT
coo.31924059551022	554	24	10ji	10ji	PROPN
coo.31924059551022	554	25	+	+	CCONJ
coo.31924059551022	554	26	b	b	X
coo.31924059551022	554	27	—	—	PUNCT
coo.31924059551022	554	28	ea	ea	PROPN
coo.31924059551022	554	29	)	)	PUNCT
coo.31924059551022	554	30	(	(	PUNCT
coo.31924059551022	554	31	p	p	NOUN
coo.31924059551022	554	32	+	+	CCONJ
coo.31924059551022	554	33	«	«	PUNCT
coo.31924059551022	554	34	j	j	X
coo.31924059551022	554	35	and	and	CCONJ
coo.31924059551022	554	36	differentiating	differentiate	VERB
coo.31924059551022	554	37	we	we	PRON
coo.31924059551022	554	38	have	have	VERB
coo.31924059551022	554	39	4βα	4βα	NOUN
coo.31924059551022	554	40	=	=	SYM
coo.31924059551022	554	41	10	10	NUM
coo.31924059551022	554	42	öq	öq	ADP
coo.31924059551022	554	43	“	"	PUNCT
coo.31924059551022	554	44	jb	jb	PROPN
coo.31924059551022	554	45	—	—	PUNCT
coo.31924059551022	554	46	ea	ea	NOUN
coo.31924059551022	554	47	or	or	CCONJ
coo.31924059551022	554	48	whence	whence	NOUN
coo.31924059551022	554	49	and	and	CCONJ
coo.31924059551022	554	50	1	1	NUM
coo.31924059551022	554	51	1	1	NUM
coo.31924059551022	554	52	t	t	PROPN
coo.31924059551022	554	53	)	)	PUNCT
coo.31924059551022	554	54	«	«	PUNCT
coo.31924059551022	554	55	i	i	PRON
coo.31924059551022	554	56	=	=	X
coo.31924059551022	554	57	te	te	X
coo.31924059551022	554	58	«	«	PUNCT
coo.31924059551022	554	59	ϊ0ΰ	ϊ0ΰ	PROPN
coo.31924059551022	554	60	p	p	NOUN
coo.31924059551022	554	61	+	+	NOUN
coo.31924059551022	554	62	t«e	t«e	ADJ
coo.31924059551022	554	63	—	—	PUNCT
coo.31924059551022	554	64	[	[	X
coo.31924059551022	554	65	73	73	NUM
coo.31924059551022	554	66	]	]	PUNCT
coo.31924059551022	554	67	....	....	PUNCT
coo.31924059551022	554	68	qa==b2	qa==b2	X
coo.31924059551022	554	69	_	_	PROPN
coo.31924059551022	554	70	6eab	6eab	NUM
coo.31924059551022	554	71	+	+	NUM
coo.31924059551022	554	72	45e2	45e2	NUM
coo.31924059551022	554	73	15	15	NUM
coo.31924059551022	554	74	&	&	CCONJ
coo.31924059551022	554	75	=	=	SYM
coo.31924059551022	554	76	0	0	NUM
coo.31924059551022	554	77	an	an	DET
coo.31924059551022	554	78	equation	equation	NOUN
coo.31924059551022	554	79	whose	whose	DET
coo.31924059551022	554	80	degree	degree	NOUN
coo.31924059551022	554	81	is	be	AUX
coo.31924059551022	554	82	γ(η	γ(η	PROPN
coo.31924059551022	554	83	+	+	CCONJ
coo.31924059551022	554	84	1	1	X
coo.31924059551022	554	85	)	)	PUNCT
coo.31924059551022	554	86	=	=	VERB
coo.31924059551022	554	87	2	2	X
coo.31924059551022	554	88	?	?	PUNCT
coo.31924059551022	555	1	and	and	CCONJ
coo.31924059551022	555	2	as	as	ADP
coo.31924059551022	555	3	a	a	PRON
coo.31924059551022	555	4	may	may	AUX
coo.31924059551022	555	5	have	have	VERB
coo.31924059551022	555	6	the	the	DET
coo.31924059551022	555	7	values	value	NOUN
coo.31924059551022	555	8	1	1	NUM
coo.31924059551022	555	9	,	,	PUNCT
coo.31924059551022	555	10	2	2	NUM
coo.31924059551022	555	11	or	or	CCONJ
coo.31924059551022	555	12	3	3	NUM
coo.31924059551022	555	13	we	we	PRON
coo.31924059551022	555	14	have	have	VERB
coo.31924059551022	555	15	in	in	ADP
coo.31924059551022	555	16	all	all	DET
coo.31924059551022	555	17	six	six	NUM
coo.31924059551022	555	18	values	value	NOUN
coo.31924059551022	555	19	of	of	ADP
coo.31924059551022	555	20	b	b	NOUN
coo.31924059551022	555	21	giving	give	VERB
coo.31924059551022	555	22	a	a	DET
coo.31924059551022	555	23	doubly	doubly	ADV
coo.31924059551022	555	24	periodic	periodic	ADJ
coo.31924059551022	555	25	solution	solution	NOUN
coo.31924059551022	555	26	of	of	ADP
coo.31924059551022	555	27	the	the	DET
coo.31924059551022	555	28	second	second	ADJ
coo.31924059551022	555	29	sort	sort	NOUN
coo.31924059551022	555	30	and	and	CCONJ
coo.31924059551022	555	31	determined	determine	VERB
coo.31924059551022	555	32	by	by	ADP
coo.31924059551022	555	33	an	an	DET
coo.31924059551022	555	34	equation	equation	NOUN
coo.31924059551022	555	35	of	of	ADP
coo.31924059551022	555	36	the	the	DET
coo.31924059551022	555	37	sixth	sixth	ADJ
coo.31924059551022	555	38	degree	degree	NOUN
coo.31924059551022	555	39	defined	define	VERB
coo.31924059551022	555	40	as	as	ADP
coo.31924059551022	555	41	[	[	X
coo.31924059551022	555	42	^4]	^4]	NUM
coo.31924059551022	555	43	.........................	.........................	SYM
coo.31924059551022	555	44	q	q	X
coo.31924059551022	555	45	—	—	PUNCT
coo.31924059551022	555	46	φ1φ2φ3	φ1φ2φ3	SPACE
coo.31924059551022	555	47	·	·	PUNCT
coo.31924059551022	555	48	*	*	PUNCT
coo.31924059551022	555	49	functions	function	NOUN
coo.31924059551022	555	50	of	of	ADP
coo.31924059551022	555	51	the	the	DET
coo.31924059551022	555	52	third	third	ADJ
coo.31924059551022	555	53	sort	sort	NOUN
coo.31924059551022	555	54	.	.	PUNCT
coo.31924059551022	556	1	we	we	PRON
coo.31924059551022	556	2	have	have	VERB
coo.31924059551022	556	3	finally	finally	ADV
coo.31924059551022	556	4	solutions	solution	NOUN
coo.31924059551022	556	5	that	that	PRON
coo.31924059551022	556	6	are	be	AUX
coo.31924059551022	556	7	doubly	doubly	ADV
coo.31924059551022	556	8	periodic	periodic	ADJ
coo.31924059551022	556	9	of	of	ADP
coo.31924059551022	556	10	a	a	DET
coo.31924059551022	556	11	third	third	ADJ
coo.31924059551022	556	12	sort	sort	NOUN
coo.31924059551022	556	13	the	the	DET
coo.31924059551022	556	14	integral	integral	ADJ
coo.31924059551022	556	15	being	be	AUX
coo.31924059551022	556	16	written	write	VERB
coo.31924059551022	556	17	in	in	ADP
coo.31924059551022	556	18	the	the	DET
coo.31924059551022	556	19	form	form	NOUN
coo.31924059551022	556	20	:	:	PUNCT
coo.31924059551022	556	21	[	[	X
coo.31924059551022	556	22	75	75	NUM
coo.31924059551022	556	23	]	]	PUNCT
coo.31924059551022	556	24	...................	...................	PUNCT
coo.31924059551022	557	1	y	y	PROPN
coo.31924059551022	557	2	=	=	PUNCT
coo.31924059551022	557	3	ey(pu	ey(pu	VERB
coo.31924059551022	557	4	—	—	PUNCT
coo.31924059551022	557	5	efi)(pn	efi)(pn	NOUN
coo.31924059551022	557	6	—	—	PUNCT
coo.31924059551022	557	7	ett	ett	PROPN
coo.31924059551022	557	8	)	)	PUNCT
coo.31924059551022	557	9	where	where	SCONJ
coo.31924059551022	557	10	n	n	PROPN
coo.31924059551022	557	11	is	be	AUX
coo.31924059551022	557	12	restricted	restrict	VERB
coo.31924059551022	557	13	to	to	ADP
coo.31924059551022	557	14	an	an	DET
coo.31924059551022	557	15	even	even	ADV
coo.31924059551022	557	16	member	member	NOUN
coo.31924059551022	557	17	and	and	CCONJ
coo.31924059551022	557	18	s	s	PRON
coo.31924059551022	557	19	has	have	VERB
coo.31924059551022	557	20	the	the	DET
coo.31924059551022	557	21	form	form	NOUN
coo.31924059551022	557	22	s	s	PART
coo.31924059551022	557	23	=	=	NOUN
coo.31924059551022	557	24	=	=	X
coo.31924059551022	557	25	jp(»—4	jp(»—4	NOUN
coo.31924059551022	557	26	)	)	PUNCT
coo.31924059551022	557	27	¿	¿	NUM
coo.31924059551022	557	28	y)(»-6	y)(»-6	PROPN
coo.31924059551022	557	29	>	>	SYM
coo.31924059551022	557	30	4	4	NUM
coo.31924059551022	557	31	+	+	NUM
coo.31924059551022	557	32	·	·	PUNCT
coo.31924059551022	557	33	‘	'	PUNCT
coo.31924059551022	557	34	·	·	PUNCT
coo.31924059551022	557	35	and	and	CCONJ
coo.31924059551022	557	36	a	a	DET
coo.31924059551022	557	37	similar	similar	ADJ
coo.31924059551022	557	38	analysis	analysis	NOUN
coo.31924059551022	557	39	to	to	ADP
coo.31924059551022	557	40	the	the	DET
coo.31924059551022	557	41	former	former	ADJ
coo.31924059551022	557	42	cases	case	NOUN
coo.31924059551022	557	43	shows	show	VERB
coo.31924059551022	557	44	that	that	SCONJ
coo.31924059551022	557	45	this	this	DET
coo.31924059551022	557	46	solution	solution	NOUN
coo.31924059551022	557	47	holds	hold	VERB
coo.31924059551022	557	48	when	when	SCONJ
coo.31924059551022	557	49	b	b	PROPN
coo.31924059551022	557	50	is	be	AUX
coo.31924059551022	557	51	the	the	DET
coo.31924059551022	557	52	root	root	NOUN
coo.31924059551022	557	53	of	of	ADP
coo.31924059551022	557	54	a	a	DET
coo.31924059551022	557	55	determinate	determinate	ADJ
coo.31924059551022	557	56	equation	equation	NOUN
coo.31924059551022	557	57	whose	whose	DET
coo.31924059551022	557	58	degree	degree	NOUN
coo.31924059551022	557	59	is	be	AUX
coo.31924059551022	557	60	4	4	NUM
coo.31924059551022	557	61	-	-	PUNCT
coo.31924059551022	557	62	w.	w.	NOUN
coo.31924059551022	557	63	*	*	NOUN
coo.31924059551022	557	64	)	)	PUNCT
coo.31924059551022	557	65	compair	compair	NOUN
coo.31924059551022	557	66	transformation	transformation	NOUN
coo.31924059551022	557	67	p.	p.	NOUN
coo.31924059551022	557	68	35	35	NUM
coo.31924059551022	557	69	.	.	PUNCT
coo.31924059551022	558	1	part	part	X
coo.31924059551022	558	2	v.	v.	ADP
coo.31924059551022	558	3	reduction	reduction	NOUN
coo.31924059551022	558	4	of	of	ADP
coo.31924059551022	558	5	the	the	DET
coo.31924059551022	558	6	forms	form	NOUN
coo.31924059551022	558	7	when	when	SCONJ
coo.31924059551022	558	8	n	n	SYM
coo.31924059551022	558	9	equals	equal	VERB
coo.31924059551022	558	10	three	three	NUM
coo.31924059551022	558	11	.	.	PUNCT
coo.31924059551022	559	1	identity	identity	NOUN
coo.31924059551022	559	2	of	of	ADP
coo.31924059551022	559	3	solutions	solution	NOUN
coo.31924059551022	559	4	.	.	PUNCT
coo.31924059551022	560	1	having	having	AUX
coo.31924059551022	560	2	developed	develop	VERB
coo.31924059551022	560	3	in	in	ADP
coo.31924059551022	560	4	the	the	DET
coo.31924059551022	560	5	foregoing	forego	VERB
coo.31924059551022	560	6	the	the	DET
coo.31924059551022	560	7	necessary	necessary	ADJ
coo.31924059551022	560	8	underlying	underlying	ADJ
coo.31924059551022	560	9	principles	principle	NOUN
coo.31924059551022	560	10	we	we	PRON
coo.31924059551022	560	11	return	return	VERB
coo.31924059551022	560	12	to	to	ADP
coo.31924059551022	560	13	the	the	DET
coo.31924059551022	560	14	case	case	NOUN
coo.31924059551022	560	15	where	where	SCONJ
coo.31924059551022	560	16	n	n	CCONJ
coo.31924059551022	560	17	equals	equal	VERB
coo.31924059551022	560	18	three	three	NUM
coo.31924059551022	560	19	,	,	PUNCT
coo.31924059551022	560	20	that	that	PRON
coo.31924059551022	560	21	is	be	AUX
coo.31924059551022	560	22	to	to	ADP
coo.31924059551022	560	23	a	a	DET
coo.31924059551022	560	24	determination	determination	NOUN
coo.31924059551022	560	25	of	of	ADP
coo.31924059551022	560	26	the	the	DET
coo.31924059551022	560	27	integral	integral	NOUN
coo.31924059551022	560	28	of	of	ADP
coo.31924059551022	560	29	the	the	DET
coo.31924059551022	560	30	equation	equation	NOUN
coo.31924059551022	560	31	[	[	X
coo.31924059551022	560	32	76	76	NUM
coo.31924059551022	560	33	]	]	PUNCT
coo.31924059551022	560	34	·	·	PUNCT
coo.31924059551022	560	35	..................	..................	NUM
coo.31924059551022	560	36	y''=[12p(u	y''=[12p(u	X
coo.31924059551022	560	37	)	)	PUNCT
coo.31924059551022	561	1	+	+	CCONJ
coo.31924059551022	562	1	b}y	b}y	INTJ
coo.31924059551022	562	2	where	where	SCONJ
coo.31924059551022	562	3	b	b	NOUN
coo.31924059551022	562	4	is	be	AUX
coo.31924059551022	562	5	to	to	PART
coo.31924059551022	562	6	be	be	AUX
coo.31924059551022	562	7	arbitrarily	arbitrarily	ADV
coo.31924059551022	562	8	chosen	choose	VERB
coo.31924059551022	562	9	.	.	PUNCT
coo.31924059551022	563	1	the	the	DET
coo.31924059551022	563	2	first	first	ADJ
coo.31924059551022	563	3	form	form	NOUN
coo.31924059551022	563	4	obtain	obtain	VERB
coo.31924059551022	563	5	from	from	ADP
coo.31924059551022	563	6	(	(	PUNCT
coo.31924059551022	563	7	32	32	NUM
coo.31924059551022	563	8	)	)	PUNCT
coo.31924059551022	563	9	is	be	AUX
coo.31924059551022	563	10	y	y	PROPN
coo.31924059551022	563	11	=	=	X
coo.31924059551022	563	12	jf	jf	INTJ
coo.31924059551022	563	13	"	"	PUNCT
coo.31924059551022	563	14	+	+	CCONJ
coo.31924059551022	563	15	and	and	CCONJ
coo.31924059551022	563	16	from	from	ADP
coo.31924059551022	563	17	the	the	DET
coo.31924059551022	563	18	first	first	ADJ
coo.31924059551022	563	19	of	of	ADP
coo.31924059551022	563	20	equations	equation	NOUN
coo.31924059551022	563	21	(	(	PUNCT
coo.31924059551022	563	22	26	26	NUM
coo.31924059551022	563	23	)	)	PUNCT
coo.31924059551022	563	24	we	we	PRON
coo.31924059551022	563	25	have	have	VERB
coo.31924059551022	563	26	■	■	SPACE
coo.31924059551022	563	27	β	β	NOUN
coo.31924059551022	563	28	.	.	PUNCT
coo.31924059551022	564	1	ht	ht	INTJ
coo.31924059551022	564	2	—	—	PUNCT
coo.31924059551022	564	3	—	—	PUNCT
coo.31924059551022	564	4	tq	tq	X
coo.31924059551022	564	5	’	'	PUNCT
coo.31924059551022	564	6	where	where	SCONJ
coo.31924059551022	564	7	b	b	PROPN
coo.31924059551022	564	8	=	=	PROPN
coo.31924059551022	564	9	156	156	NUM
coo.31924059551022	564	10	hence	hence	ADV
coo.31924059551022	564	11	disregarding	disregard	VERB
coo.31924059551022	564	12	the	the	DET
coo.31924059551022	564	13	constant	constant	ADJ
coo.31924059551022	564	14	the	the	DET
coo.31924059551022	564	15	integral	integral	NOUN
coo.31924059551022	564	16	is	be	AUX
coo.31924059551022	564	17	[	[	X
coo.31924059551022	564	18	77]	77]	NUM
coo.31924059551022	564	19	........................	........................	SYM
coo.31924059551022	564	20	y^f'-sbf	y^f'-sbf	ADJ
coo.31924059551022	564	21	where	where	SCONJ
coo.31924059551022	564	22	'	'	VERB
coo.31924059551022	564	23	6{μ)α{ν	6{μ)α{ν	NUM
coo.31924059551022	564	24	)	)	PUNCT
coo.31924059551022	564	25	and	and	CCONJ
coo.31924059551022	564	26	x	x	PUNCT
coo.31924059551022	565	1	and	and	CCONJ
coo.31924059551022	565	2	v	v	ADP
coo.31924059551022	565	3	satisfy	satisfy	VERB
coo.31924059551022	565	4	the	the	DET
coo.31924059551022	565	5	conditions	condition	NOUN
coo.31924059551022	565	6	(	(	PUNCT
coo.31924059551022	565	7	35	35	NUM
coo.31924059551022	565	8	)	)	PUNCT
coo.31924059551022	565	9	jtf2	jtf2	PROPN
coo.31924059551022	565	10	+	+	CCONJ
coo.31924059551022	565	11	k	k	PROPN
coo.31924059551022	565	12	=	=	PUNCT
coo.31924059551022	566	1	where	where	SCONJ
coo.31924059551022	566	2	x	x	PUNCT
coo.31924059551022	567	1	=	=	X
coo.31924059551022	567	2	ξν	ξν	VERB
coo.31924059551022	567	3	—	—	PUNCT
coo.31924059551022	567	4	ξα	ξα	INTJ
coo.31924059551022	567	5	—	—	PUNCT
coo.31924059551022	567	6	ξό	ξό	INTJ
coo.31924059551022	567	7	—	—	PUNCT
coo.31924059551022	567	8	ξο	ξο	ADP
coo.31924059551022	567	9	v	v	ADP
coo.31924059551022	567	10	=	=	NOUN
coo.31924059551022	567	11	=	=	PROPN
coo.31924059551022	567	12	ci	ci	NOUN
coo.31924059551022	567	13	-jb	-jb	PUNCT
coo.31924059551022	567	14	-fc	-fc	PUNCT
coo.31924059551022	567	15	.	.	PUNCT
coo.31924059551022	568	1	(	(	PUNCT
coo.31924059551022	568	2	p.	p.	NOUN
coo.31924059551022	568	3	17	17	NUM
coo.31924059551022	568	4	and	and	CCONJ
coo.31924059551022	568	5	p.	p.	NOUN
coo.31924059551022	568	6	16	16	NUM
coo.31924059551022	568	7	.	.	PUNCT
coo.31924059551022	568	8	)	)	PUNCT
coo.31924059551022	569	1	ist	ist	ADJ
coo.31924059551022	569	2	solution	solution	NOUN
coo.31924059551022	569	3	.	.	PUNCT
coo.31924059551022	570	1	46	46	NUM
coo.31924059551022	570	2	part	part	NOUN
coo.31924059551022	570	3	v.	v.	ADP
coo.31924059551022	570	4	the	the	DET
coo.31924059551022	570	5	second	second	ADJ
coo.31924059551022	570	6	form	form	NOUN
coo.31924059551022	570	7	.obtained	.obtaine	VERB
coo.31924059551022	570	8	from	from	ADP
coo.31924059551022	570	9	(	(	PUNCT
coo.31924059551022	570	10	66	66	NUM
coo.31924059551022	570	11	)	)	PUNCT
coo.31924059551022	570	12	is	be	AUX
coo.31924059551022	570	13	[	[	X
coo.31924059551022	570	14	79	79	NUM
coo.31924059551022	570	15	]	]	PUNCT
coo.31924059551022	570	16	»	»	PUNCT
coo.31924059551022	570	17	=	=	X
coo.31924059551022	570	18	γτσ	γτσ	NOUN
coo.31924059551022	570	19	(	(	PUNCT
coo.31924059551022	570	20	’	'	PUNCT
coo.31924059551022	570	21	*	*	PUNCT
coo.31924059551022	570	22	+	+	CCONJ
coo.31924059551022	570	23	α	α	X
coo.31924059551022	570	24	)	)	PUNCT
coo.31924059551022	570	25	e	e	NOUN
coo.31924059551022	570	26	«	«	PUNCT
coo.31924059551022	570	27	t	t	PROPN
coo.31924059551022	570	28	«	«	PUNCT
coo.31924059551022	570	29	=	=	X
coo.31924059551022	570	30	γ7	γ7	PROPN
coo.31924059551022	570	31	°	°	PROPN
coo.31924059551022	570	32	---ç	---ç	X
coo.31924059551022	570	33	«	«	PUNCT
coo.31924059551022	570	34	^	^	X
coo.31924059551022	571	1	jl	jl	PROPN
coo.31924059551022	571	2	1	1	NUM
coo.31924059551022	571	3	6a	6a	NUM
coo.31924059551022	571	4	au	au	ADP
coo.31924059551022	571	5	χ	χ	NOUN
coo.31924059551022	571	6	x	x	PUNCT
coo.31924059551022	571	7	~'-a	~'-a	PUNCT
coo.31924059551022	571	8	e	e	NOUN
coo.31924059551022	571	9	where	where	SCONJ
coo.31924059551022	571	10	and	and	CCONJ
coo.31924059551022	571	11	«	«	PUNCT
coo.31924059551022	571	12	(	(	PUNCT
coo.31924059551022	571	13	<	<	X
coo.31924059551022	571	14	*	*	PUNCT
coo.31924059551022	571	15	)	)	PUNCT
coo.31924059551022	571	16	e	e	NOUN
coo.31924059551022	571	17	(	(	PUNCT
coo.31924059551022	571	18	«	«	NOUN
coo.31924059551022	571	19	)	)	PUNCT
coo.31924059551022	571	20	gfr	gfr	PROPN
coo.31924059551022	571	21	a	a	X
coo.31924059551022	571	22	)	)	PUNCT
coo.31924059551022	571	23	c)^8	c)^8	PROPN
coo.31924059551022	571	24	+	+	CCONJ
coo.31924059551022	571	25	tt+c	tt+c	PROPN
coo.31924059551022	571	26	®	®	NOUN
coo.31924059551022	571	27	(	(	PUNCT
coo.31924059551022	571	28	a	a	PRON
coo.31924059551022	571	29	)	)	PUNCT
coo.31924059551022	571	30	e(6	e(6	PROPN
coo.31924059551022	571	31	)	)	PUNCT
coo.31924059551022	571	32	<	<	X
coo.31924059551022	571	33	r(c	r(c	SPACE
coo.31924059551022	571	34	)	)	PUNCT
coo.31924059551022	571	35	σ3α	σ3α	PROPN
coo.31924059551022	571	36	>	>	X
coo.31924059551022	571	37	a	a	PRON
coo.31924059551022	571	38	'	'	PUNCT
coo.31924059551022	571	39	=	=	NOUN
coo.31924059551022	571	40	p’(a	p’(a	PROPN
coo.31924059551022	571	41	)	)	PUNCT
coo.31924059551022	571	42	—	—	PUNCT
coo.31924059551022	571	43	2c	2c	NUM
coo.31924059551022	571	44	*	*	SYM
coo.31924059551022	571	45	0	0	NOUN
coo.31924059551022	571	46	'	'	PUNCT
coo.31924059551022	571	47	=	=	NOUN
coo.31924059551022	571	48	ρ'(δ	ρ'(δ	X
coo.31924059551022	571	49	)	)	PUNCT
coo.31924059551022	571	50	=	=	PROPN
coo.31924059551022	571	51	y	y	PROPN
coo.31924059551022	571	52	—	—	PUNCT
coo.31924059551022	571	53	p	p	NOUN
coo.31924059551022	571	54	(	(	PUNCT
coo.31924059551022	571	55	c	c	NOUN
coo.31924059551022	571	56	)	)	PUNCT
coo.31924059551022	571	57	—	—	PUNCT
coo.31924059551022	571	58	(	(	PUNCT
coo.31924059551022	571	59	y	y	PROPN
coo.31924059551022	571	60	_	_	PUNCT
coo.31924059551022	571	61	tt	tt	PROPN
coo.31924059551022	571	62	)	)	PUNCT
coo.31924059551022	571	63	(	(	PUNCT
coo.31924059551022	571	64	γ^~β	γ^~β	PROPN
coo.31924059551022	571	65	)	)	PUNCT
coo.31924059551022	571	66	c=±vt	c=±vt	ADP
coo.31924059551022	571	67	·	·	PUNCT
coo.31924059551022	571	68	,	,	PUNCT
coo.31924059551022	571	69	γ=53+λ	γ=53+λ	SPACE
coo.31924059551022	571	70	«	«	PUNCT
coo.31924059551022	571	71	+	+	CCONJ
coo.31924059551022	571	72	λ	λ	NOUN
coo.31924059551022	571	73	(	(	PUNCT
coo.31924059551022	571	74	a	a	DET
coo.31924059551022	571	75	—	—	PUNCT
coo.31924059551022	571	76	β	β	X
coo.31924059551022	571	77	)	)	PUNCT
coo.31924059551022	571	78	'	'	PUNCT
coo.31924059551022	571	79	(	(	PUNCT
coo.31924059551022	571	80	a	a	DET
coo.31924059551022	571	81	—	—	PUNCT
coo.31924059551022	571	82	y	y	PROPN
coo.31924059551022	571	83	)	)	PUNCT
coo.31924059551022	571	84	2	2	NUM
coo.31924059551022	572	1	c	c	NOUN
coo.31924059551022	572	2	^	^	NOUN
coo.31924059551022	572	3	(	(	PUNCT
coo.31924059551022	572	4	β	β	PROPN
coo.31924059551022	572	5	a	a	X
coo.31924059551022	572	6	)	)	PUNCT
coo.31924059551022	572	7	(	(	PUNCT
coo.31924059551022	572	8	β	β	X
coo.31924059551022	572	9	—	—	PUNCT
coo.31924059551022	572	10	y	y	PROPN
coo.31924059551022	572	11	)	)	PUNCT
coo.31924059551022	572	12	2(7	2(7	NOUN
coo.31924059551022	572	13	(	(	PUNCT
coo.31924059551022	572	14	p.	p.	NOUN
coo.31924059551022	572	15	40	40	NUM
coo.31924059551022	572	16	.	.	PUNCT
coo.31924059551022	572	17	)	)	PUNCT
coo.31924059551022	572	18	^	^	X
coo.31924059551022	573	1	=	=	X
coo.31924059551022	573	2	ί	ί	X
coo.31924059551022	573	3	—	—	PUNCT
coo.31924059551022	573	4	δ	δ	PROPN
coo.31924059551022	573	5	;	;	PUNCT
coo.31924059551022	573	6	λ	λ	NOUN
coo.31924059551022	573	7	=	=	X
coo.31924059551022	573	8	t	t	PROPN
coo.31924059551022	573	9	(	(	PUNCT
coo.31924059551022	573	10	126	126	NUM
coo.31924059551022	573	11	‘	'	PUNCT
coo.31924059551022	573	12	¿	¿	NUM
coo.31924059551022	573	13	t	t	PROPN
coo.31924059551022	573	14	&	&	CCONJ
coo.31924059551022	573	15	)	)	PUNCT
coo.31924059551022	573	16	;	;	PUNCT
coo.31924059551022	573	17	λ	λ	X
coo.31924059551022	573	18	=	=	SYM
coo.31924059551022	573	19	7	7	NUM
coo.31924059551022	573	20	(	(	PUNCT
coo.31924059551022	573	21	44δ3	44δ3	NUM
coo.31924059551022	573	22	—	—	PUNCT
coo.31924059551022	573	23	3&δ	3&δ	NUM
coo.31924059551022	573	24	+	+	NUM
coo.31924059551022	573	25	the	the	DET
coo.31924059551022	573	26	transformation	transformation	NOUN
coo.31924059551022	573	27	of	of	ADP
coo.31924059551022	573	28	form	form	NOUN
coo.31924059551022	573	29	(	(	PUNCT
coo.31924059551022	573	30	79	79	NUM
coo.31924059551022	573	31	)	)	PUNCT
coo.31924059551022	573	32	to	to	PART
coo.31924059551022	573	33	form	form	VERB
coo.31924059551022	573	34	(	(	PUNCT
coo.31924059551022	573	35	77	77	NUM
coo.31924059551022	573	36	)	)	PUNCT
coo.31924059551022	573	37	may	may	AUX
coo.31924059551022	573	38	be	be	AUX
coo.31924059551022	573	39	accomplished	accomplish	VERB
coo.31924059551022	573	40	as	as	SCONJ
coo.31924059551022	573	41	follows	follow	NOUN
coo.31924059551022	573	42	.	.	PUNCT
coo.31924059551022	574	1	taking	take	VERB
coo.31924059551022	574	2	the	the	DET
coo.31924059551022	574	3	eliments	eliment	NOUN
coo.31924059551022	574	4	we	we	PRON
coo.31924059551022	574	5	have	have	VERB
coo.31924059551022	574	6	g(m	g(m	VERB
coo.31924059551022	574	7	+	+	ADJ
coo.31924059551022	574	8	<	<	X
coo.31924059551022	574	9	*	*	PUNCT
coo.31924059551022	574	10	)	)	PUNCT
coo.31924059551022	574	11	r	r	PROPN
coo.31924059551022	574	12	-	-	PUNCT
coo.31924059551022	574	13	uta	uta	PROPN
coo.31924059551022	574	14	au	au	PROPN
coo.31924059551022	574	15	aa	aa	PROPN
coo.31924059551022	574	16	u	u	PROPN
coo.31924059551022	575	1	y	y	PROPN
coo.31924059551022	575	2	pa	pa	PROPN
coo.31924059551022	575	3	4whence	4whence	PROPN
coo.31924059551022	575	4	y	y	PROPN
coo.31924059551022	575	5	■	■	NOUN
coo.31924059551022	575	6	■	■	NOUN
coo.31924059551022	575	7	6j^±3	6j^±3	NUM
coo.31924059551022	575	8	e	e	NOUN
coo.31924059551022	575	9	-	-	VERB
coo.31924059551022	575	10	utb_±._!lnh	utb_±._!lnh	ADJ
coo.31924059551022	575	11	.	.	PUNCT
coo.31924059551022	576	1	e	e	X
coo.31924059551022	577	1	~	~	PUNCT
coo.31924059551022	577	2	u	u	PROPN
coo.31924059551022	577	3	2	2	NUM
coo.31924059551022	577	4	pb	pb	X
coo.31924059551022	577	5	+	+	CCONJ
coo.31924059551022	577	6	g(u	g(u	ADJ
coo.31924059551022	577	7	+	+	CCONJ
coo.31924059551022	577	8	c	c	X
coo.31924059551022	577	9	)	)	PUNCT
coo.31924059551022	577	10	u	u	PROPN
coo.31924059551022	577	11	1	1	NUM
coo.31924059551022	577	12	u	u	PROPN
coo.31924059551022	577	13	6u6c	6u6c	PROPN
coo.31924059551022	577	14	u	u	PROPN
coo.31924059551022	577	15	’	'	PUNCT
coo.31924059551022	577	16	2	2	NUM
coo.31924059551022	577	17	pc	pc	NOUN
coo.31924059551022	577	18	take	take	VERB
coo.31924059551022	577	19	^_±d)a(^±b	^_±d)a(^±b	SPACE
coo.31924059551022	577	20	)	)	PUNCT
coo.31924059551022	577	21	a(u	a(u	PROPN
coo.31924059551022	577	22	+	+	PROPN
coo.31924059551022	577	23	^	^	NOUN
coo.31924059551022	577	24	e_(^+?6+fc	e_(^+?6+fc	X
coo.31924059551022	577	25	)	)	PUNCT
coo.31924059551022	577	26	„	„	PUNCT
coo.31924059551022	577	27	a(a	a(a	ADV
coo.31924059551022	577	28	)	)	PUNCT
coo.31924059551022	577	29	6(b	6(b	NUM
coo.31924059551022	577	30	)	)	PUNCT
coo.31924059551022	577	31	6(c	6(c	NUM
coo.31924059551022	577	32	)	)	PUNCT
coo.31924059551022	577	33	o3u	o3u	ADV
coo.31924059551022	577	34	=	=	PUNCT
coo.31924059551022	578	1	[	[	X
coo.31924059551022	578	2	ω5	ω5	X
coo.31924059551022	578	3	τ(ρα	τ(ρα	NOUN
coo.31924059551022	578	4	h"pv	h"pv	SPACE
coo.31924059551022	578	5	)	)	PUNCT
coo.31924059551022	579	1	+	+	CCONJ
coo.31924059551022	579	2	]	]	X
coo.31924059551022	579	3	(	(	PUNCT
coo.31924059551022	579	4	v	v	NOUN
coo.31924059551022	579	5	—	—	PUNCT
coo.31924059551022	579	6	yp(c	yp(c	PROPN
coo.31924059551022	579	7	)	)	PUNCT
coo.31924059551022	579	8	+	+	PROPN
coo.31924059551022	579	9	)	)	PUNCT
coo.31924059551022	580	1	f	f	PROPN
coo.31924059551022	580	2	=	=	PUNCT
coo.31924059551022	580	3	c-“^“+f6	c-“^“+f6	VERB
coo.31924059551022	580	4	+	+	PROPN
coo.31924059551022	580	5	fe	fe	X
coo.31924059551022	580	6	)	)	PUNCT
coo.31924059551022	580	7	=	=	PROPN
coo.31924059551022	580	8	(	(	PUNCT
coo.31924059551022	580	9	_	_	PUNCT
coo.31924059551022	580	10	“	"	PUNCT
coo.31924059551022	580	11	+	+	PROPN
coo.31924059551022	580	12	jo	jo	PROPN
coo.31924059551022	580	13	(	(	PUNCT
coo.31924059551022	580	14	x	x	PROPN
coo.31924059551022	580	15	-	-	NOUN
coo.31924059551022	580	16	iv)n	iv)n	ADJ
coo.31924059551022	580	17	e	e	NOUN
coo.31924059551022	580	18	(	(	PUNCT
coo.31924059551022	580	19	«	«	PUNCT
coo.31924059551022	580	20	+	+	CCONJ
coo.31924059551022	580	21	ö	ö	NOUN
coo.31924059551022	580	22	+	+	PUNCT
coo.31924059551022	580	23	c)öm	c)öm	PROPN
coo.31924059551022	580	24	°	°	PROPN
coo.31924059551022	580	25	auav	auav	PROPN
coo.31924059551022	580	26	e	e	NOUN
coo.31924059551022	580	27	~y	~y	SPACE
coo.31924059551022	581	1	~	~	PUNCT
coo.31924059551022	581	2	y	y	PROPN
coo.31924059551022	581	3	(	(	PUNCT
coo.31924059551022	581	4	pa	pa	PROPN
coo.31924059551022	581	5	+	+	PROPN
coo.31924059551022	581	6	pb-\pc	pb-\pc	PROPN
coo.31924059551022	581	7	)	)	PUNCT
coo.31924059551022	581	8	h--------f	h--------f	NOUN
coo.31924059551022	581	9	y	y	PROPN
coo.31924059551022	581	10	¡	¡	PROPN
coo.31924059551022	582	1	—	—	PUNCT
coo.31924059551022	583	1	i	i	PRON
coo.31924059551022	584	1	(	(	PUNCT
coo.31924059551022	585	1	pa	pa	PROPN
coo.31924059551022	585	2	+	+	NOUN
coo.31924059551022	585	3	ρδ	ρδ	PROPN
coo.31924059551022	585	4	+	+	PRON
coo.31924059551022	585	5	pe	pe	X
coo.31924059551022	585	6	)	)	PUNCT
coo.31924059551022	585	7	------------ƒ	------------ƒ	PUNCT
coo.31924059551022	585	8	"	"	PUNCT
coo.31924059551022	585	9	_	_	PUNCT
coo.31924059551022	585	10	_	_	PUNCT
coo.31924059551022	585	11	_	_	PUNCT
coo.31924059551022	585	12	2	2	NUM
coo.31924059551022	585	13	?	?	PUNCT
coo.31924059551022	585	14	/	/	PUNCT
coo.31924059551022	586	1	—	—	PUNCT
coo.31924059551022	586	2	55	55	NUM
coo.31924059551022	586	3	+	+	NUM
coo.31924059551022	586	4	·	·	PUNCT
coo.31924059551022	586	5	·	·	PUNCT
coo.31924059551022	586	6	·	·	PUNCT
coo.31924059551022	586	7	whence	whence	SCONJ
coo.31924059551022	586	8	we	we	PRON
coo.31924059551022	586	9	observe	observe	VERB
coo.31924059551022	586	10	that	that	SCONJ
coo.31924059551022	586	11	we	we	PRON
coo.31924059551022	586	12	may	may	AUX
coo.31924059551022	586	13	write	write	VERB
coo.31924059551022	586	14	y	y	PROPN
coo.31924059551022	586	15	~	~	PROPN
coo.31924059551022	586	16	~2	~2	PROPN
coo.31924059551022	586	17	if"u	if"u	NOUN
coo.31924059551022	586	18	—	—	PUNCT
coo.31924059551022	586	19	(	(	PUNCT
coo.31924059551022	586	20	pa	pa	PROPN
coo.31924059551022	586	21	+	+	PROPN
coo.31924059551022	586	22	pi	pi	NOUN
coo.31924059551022	586	23	>	>	X
coo.31924059551022	586	24	+	+	X
coo.31924059551022	586	25	pc	pc	NOUN
coo.31924059551022	586	26	)	)	PUNCT
coo.31924059551022	586	27	fu\.	fu\.	PROPN
coo.31924059551022	586	28	but	but	CCONJ
coo.31924059551022	586	29	*	*	PUNCT
coo.31924059551022	587	1	pa	pa	PROPN
coo.31924059551022	587	2	+	+	CCONJ
coo.31924059551022	587	3	pb	pb	X
coo.31924059551022	587	4	pc	pc	NOUN
coo.31924059551022	587	5	=	=	PROPN
coo.31924059551022	587	6	\	\	PROPN
coo.31924059551022	587	7	b	b	PROPN
coo.31924059551022	587	8	=	=	PROPN
coo.31924059551022	587	9	36	36	NUM
coo.31924059551022	587	10	•	•	SYM
coo.31924059551022	587	11	2d	2d	NOUN
coo.31924059551022	587	12	solution	solution	NOUN
coo.31924059551022	587	13	.	.	PUNCT
coo.31924059551022	588	1	reduction	reduction	NUM
coo.31924059551022	588	2	of	of	ADP
coo.31924059551022	588	3	the	the	DET
coo.31924059551022	588	4	forms	form	NOUN
coo.31924059551022	588	5	when	when	SCONJ
coo.31924059551022	588	6	n	n	SYM
coo.31924059551022	588	7	equals	equal	VERB
coo.31924059551022	588	8	three	three	NUM
coo.31924059551022	588	9	.	.	PUNCT
coo.31924059551022	589	1	47	47	NUM
coo.31924059551022	589	2	and	and	CCONJ
coo.31924059551022	589	3	,	,	PUNCT
coo.31924059551022	589	4	disregarding	disregard	VERB
coo.31924059551022	589	5	the	the	DET
coo.31924059551022	589	6	factor	factor	NOUN
coo.31924059551022	589	7	we	we	PRON
coo.31924059551022	589	8	obtain	obtain	VERB
coo.31924059551022	589	9	the	the	DET
coo.31924059551022	589	10	first	first	ADJ
coo.31924059551022	589	11	form	form	NOUN
coo.31924059551022	589	12	:	:	PUNCT
coo.31924059551022	589	13	y	y	PROPN
coo.31924059551022	589	14	=	=	SYM
coo.31924059551022	589	15	f"-m	f"-m	VERB
coo.31924059551022	589	16	having	have	VERB
coo.31924059551022	589	17	then	then	ADV
coo.31924059551022	589	18	a	a	DET
coo.31924059551022	589	19	method	method	NOUN
coo.31924059551022	589	20	of	of	ADP
coo.31924059551022	589	21	reduction	reduction	NOUN
coo.31924059551022	589	22	the	the	DET
coo.31924059551022	589	23	determination	determination	NOUN
coo.31924059551022	589	24	of	of	ADP
coo.31924059551022	589	25	a	a	PRON
coo.31924059551022	589	26	:	:	PUNCT
coo.31924059551022	589	27	δ	δ	NOUN
coo.31924059551022	589	28	:	:	PUNCT
coo.31924059551022	589	29	c	c	PROPN
coo.31924059551022	589	30	is	be	AUX
coo.31924059551022	589	31	involved	involve	VERB
coo.31924059551022	589	32	in	in	ADP
coo.31924059551022	589	33	the	the	DET
coo.31924059551022	589	34	determinate	determinate	NOUN
coo.31924059551022	589	35	of	of	ADP
coo.31924059551022	589	36	v.	v.	NOUN
coo.31924059551022	589	37	determination	determination	NOUN
coo.31924059551022	589	38	of	of	ADP
coo.31924059551022	589	39	x	x	SYM
coo.31924059551022	589	40	and	and	CCONJ
coo.31924059551022	589	41	v.	v.	ADP
coo.31924059551022	589	42	first	first	ADJ
coo.31924059551022	589	43	method	method	NOUN
coo.31924059551022	589	44	.	.	PUNCT
coo.31924059551022	590	1	to	to	ADP
coo.31924059551022	590	2	this	this	DET
coo.31924059551022	590	3	end	end	NOUN
coo.31924059551022	590	4	we	we	PRON
coo.31924059551022	590	5	have	have	VERB
coo.31924059551022	590	6	from	from	ADP
coo.31924059551022	590	7	(	(	PUNCT
coo.31924059551022	590	8	31	31	NUM
coo.31924059551022	590	9	)	)	PUNCT
coo.31924059551022	590	10	and	and	CCONJ
coo.31924059551022	590	11	(	(	PUNCT
coo.31924059551022	590	12	26	26	NUM
coo.31924059551022	590	13	)	)	PUNCT
coo.31924059551022	590	14	h0	h0	PROPN
coo.31924059551022	591	1	=	=	X
coo.31924059551022	591	2	x	x	X
coo.31924059551022	591	3	]	]	X
coo.31924059551022	591	4	ht	ht	NOUN
coo.31924059551022	591	5	=	=	X
coo.31924059551022	591	6	y	y	PROPN
coo.31924059551022	591	7	(	(	PUNCT
coo.31924059551022	591	8	x2	x2	PROPN
coo.31924059551022	591	9	+	+	CCONJ
coo.31924059551022	591	10	po	po	NOUN
coo.31924059551022	591	11	;	;	PUNCT
coo.31924059551022	591	12	s2	s2	PROPN
coo.31924059551022	591	13	=	=	PUNCT
coo.31924059551022	591	14	y(æ3	y(æ3	X
coo.31924059551022	592	1	+	+	PUNCT
coo.31924059551022	592	2	3	3	NUM
coo.31924059551022	592	3	p2x	p2x	NOUN
coo.31924059551022	592	4	+	+	NUM
coo.31924059551022	592	5	p8	p8	PROPN
coo.31924059551022	592	6	)	)	PUNCT
coo.31924059551022	592	7	and	and	CCONJ
coo.31924059551022	592	8	also	also	ADV
coo.31924059551022	592	9	ht	ht	NOUN
coo.31924059551022	592	10	=	=	SYM
coo.31924059551022	592	11	b	b	PROPN
coo.31924059551022	592	12	10	10	NUM
coo.31924059551022	592	13	2?2	2?2	NUM
coo.31924059551022	592	14	120	120	NUM
coo.31924059551022	593	1	whence	whence	NOUN
coo.31924059551022	593	2	relations	relation	NOUN
coo.31924059551022	593	3	(	(	PUNCT
coo.31924059551022	593	4	78	78	NUM
coo.31924059551022	593	5	)	)	PUNCT
coo.31924059551022	593	6	become	become	VERB
coo.31924059551022	593	7	l	l	NOUN
coo.31924059551022	593	8	·	·	PUNCT
coo.31924059551022	593	9	20	20	NUM
coo.31924059551022	593	10	1(*3	1(*3	NUM
coo.31924059551022	594	1	+	+	NUM
coo.31924059551022	594	2	3p2	3p2	NUM
coo.31924059551022	594	3	*	*	PUNCT
coo.31924059551022	594	4	+	+	SYM
coo.31924059551022	594	5	p3)-|z	p3)-|z	NOUN
coo.31924059551022	594	6	=	=	PUNCT
coo.31924059551022	594	7	0	0	PUNCT
coo.31924059551022	595	1	±(x*+6p2x*+4p3x	±(x*+6p2x*+4p3x	PROPN
coo.31924059551022	595	2	+	+	CCONJ
coo.31924059551022	595	3	p4	p4	PROPN
coo.31924059551022	595	4	)	)	PUNCT
coo.31924059551022	595	5	f	f	PROPN
coo.31924059551022	596	1	(	(	PUNCT
coo.31924059551022	596	2	*	*	PUNCT
coo.31924059551022	596	3	*	*	PUNCT
coo.31924059551022	596	4	+	+	NUM
coo.31924059551022	596	5	p2	p2	X
coo.31924059551022	596	6	)	)	PUNCT
coo.31924059551022	596	7	=	=	PROPN
coo.31924059551022	596	8	f	f	PROPN
coo.31924059551022	596	9	f	f	PROPN
coo.31924059551022	596	10	set	set	PROPN
coo.31924059551022	596	11	í	í	PROPN
coo.31924059551022	596	12	-	-	PUNCT
coo.31924059551022	596	13	t.b	t.b	PROPN
coo.31924059551022	596	14	or	or	CCONJ
coo.31924059551022	596	15	and	and	CCONJ
coo.31924059551022	596	16	take	take	VERB
coo.31924059551022	596	17	from	from	ADP
coo.31924059551022	596	18	(	(	PUNCT
coo.31924059551022	596	19	p.	p.	NOUN
coo.31924059551022	596	20	24	24	NUM
coo.31924059551022	596	21	)	)	PUNCT
coo.31924059551022	596	22	p2	p2	PROPN
coo.31924059551022	596	23	=	=	X
coo.31924059551022	596	24	p3	p3	PROPN
coo.31924059551022	596	25	=	=	PUNCT
coo.31924059551022	596	26	—	—	PUNCT
coo.31924059551022	596	27	pv	pv	ADP
coo.31924059551022	596	28	;	;	PUNCT
coo.31924059551022	596	29	p4	p4	PROPN
coo.31924059551022	596	30	=	=	NOUN
coo.31924059551022	596	31	—	—	PUNCT
coo.31924059551022	596	32	3p2v	3p2v	NOUN
coo.31924059551022	596	33	+	+	CCONJ
coo.31924059551022	596	34	|	|	NOUN
coo.31924059551022	596	35	&	&	CCONJ
coo.31924059551022	596	36	¡	¡	ADJ
coo.31924059551022	596	37	which	which	DET
coo.31924059551022	596	38	values	value	NOUN
coo.31924059551022	596	39	reduce	reduce	VERB
coo.31924059551022	596	40	our	our	PRON
coo.31924059551022	596	41	relations	relation	NOUN
coo.31924059551022	596	42	to	to	ADP
coo.31924059551022	596	43	the	the	DET
coo.31924059551022	596	44	form	form	NOUN
coo.31924059551022	596	45	(	(	PUNCT
coo.31924059551022	596	46	a	a	X
coo.31924059551022	596	47	)	)	PUNCT
coo.31924059551022	596	48	lx3	lx3	NOUN
coo.31924059551022	596	49	—	—	PUNCT
coo.31924059551022	596	50	3p{v)x	3p{v)x	NUM
coo.31924059551022	596	51	—	—	PUNCT
coo.31924059551022	596	52	p'(v	p'(v	NOUN
coo.31924059551022	596	53	)	)	PUNCT
coo.31924059551022	596	54	—	—	PUNCT
coo.31924059551022	596	55	3lx	3lx	NOUN
coo.31924059551022	596	56	=	=	SYM
coo.31924059551022	596	57	0	0	NUM
coo.31924059551022	596	58	γ	γ	NOUN
coo.31924059551022	596	59	80	80	NUM
coo.31924059551022	596	60	]	]	PUNCT
coo.31924059551022	597	1	j	j	PROPN
coo.31924059551022	597	2	c72	c72	PROPN
coo.31924059551022	597	3	(	(	PUNCT
coo.31924059551022	597	4	b	b	NOUN
coo.31924059551022	597	5	)	)	PUNCT
coo.31924059551022	597	6	he4	he4	NOUN
coo.31924059551022	597	7	6p(v)x2	6p(v)x2	NUM
coo.31924059551022	597	8	—	—	PUNCT
coo.31924059551022	597	9	4p	4p	NUM
coo.31924059551022	597	10	(	(	PUNCT
coo.31924059551022	597	11	v)x	v)x	X
coo.31924059551022	597	12	3p2	3p2	NUM
coo.31924059551022	597	13	(	(	PUNCT
coo.31924059551022	597	14	v	v	NOUN
coo.31924059551022	597	15	)	)	PUNCT
coo.31924059551022	597	16	—	—	PUNCT
coo.31924059551022	597	17	21	21	NUM
coo.31924059551022	597	18	+	+	NUM
coo.31924059551022	597	19	2	2	NUM
coo.31924059551022	597	20	ip	ip	NOUN
coo.31924059551022	597	21	(	(	PUNCT
coo.31924059551022	597	22	v	v	NOUN
coo.31924059551022	597	23	)	)	PUNCT
coo.31924059551022	597	24	=	=	PUNCT
coo.31924059551022	597	25	~	~	PUNCT
coo.31924059551022	597	26	—	—	PUNCT
coo.31924059551022	597	27	//2	//2	PUNCT
coo.31924059551022	598	1	i	i	PRON
coo.31924059551022	598	2	o	o	X
coo.31924059551022	598	3	which	which	PRON
coo.31924059551022	598	4	are	be	AUX
coo.31924059551022	598	5	reduced	reduce	VERB
coo.31924059551022	598	6	forms	form	NOUN
coo.31924059551022	598	7	of	of	ADP
coo.31924059551022	598	8	the	the	DET
coo.31924059551022	598	9	equations	equation	NOUN
coo.31924059551022	598	10	of	of	ADP
coo.31924059551022	598	11	condition	condition	NOUN
coo.31924059551022	598	12	that	that	SCONJ
coo.31924059551022	598	13	y	y	PROPN
coo.31924059551022	598	14	=	=	PROPN
coo.31924059551022	598	15	fx	fx	PROPN
coo.31924059551022	598	16	(	(	PUNCT
coo.31924059551022	598	17	x	x	SYM
coo.31924059551022	598	18	)	)	PUNCT
coo.31924059551022	598	19	be	be	AUX
coo.31924059551022	598	20	a	a	DET
coo.31924059551022	598	21	solution	solution	NOUN
coo.31924059551022	598	22	in	in	ADP
coo.31924059551022	598	23	addition	addition	NOUN
coo.31924059551022	598	24	to	to	ADP
coo.31924059551022	598	25	which	which	PRON
coo.31924059551022	598	26	we	we	PRON
coo.31924059551022	598	27	have	have	VERB
coo.31924059551022	598	28	the	the	DET
coo.31924059551022	598	29	identity	identity	NOUN
coo.31924059551022	598	30	p'o)2	p'o)2	VERB
coo.31924059551022	598	31	=	=	X
coo.31924059551022	598	32	4ps(v	4ps(v	NUM
coo.31924059551022	598	33	)	)	PUNCT
coo.31924059551022	598	34	—	—	PUNCT
coo.31924059551022	598	35	g2p(y	g2p(y	PROPN
coo.31924059551022	598	36	)	)	PUNCT
coo.31924059551022	598	37	—	—	PUNCT
coo.31924059551022	598	38	g3	g3	PROPN
coo.31924059551022	598	39	and	and	CCONJ
coo.31924059551022	598	40	the	the	DET
coo.31924059551022	598	41	useful	useful	ADJ
coo.31924059551022	598	42	relation	relation	NOUN
coo.31924059551022	598	43	h1=\	h1=\	PUNCT
coo.31924059551022	598	44	(	(	PUNCT
coo.31924059551022	598	45	a;2	a;2	PROPN
coo.31924059551022	598	46	—	—	PUNCT
coo.31924059551022	598	47	p(v	p(v	PROPN
coo.31924059551022	598	48	)	)	PUNCT
coo.31924059551022	598	49	)	)	PUNCT
coo.31924059551022	598	50	.	.	PUNCT
coo.31924059551022	599	1	or	or	CCONJ
coo.31924059551022	599	2	p(v	p(v	PROPN
coo.31924059551022	599	3	)	)	PUNCT
coo.31924059551022	600	1	=	=	PUNCT
coo.31924059551022	600	2	x	x	PUNCT
coo.31924059551022	600	3	?	?	PUNCT
coo.31924059551022	601	1	—	—	PUNCT
coo.31924059551022	601	2	2hv	2hv	ADJ
coo.31924059551022	601	3	the	the	DET
coo.31924059551022	601	4	product	product	NOUN
coo.31924059551022	601	5	of	of	ADP
coo.31924059551022	601	6	equations	equation	NOUN
coo.31924059551022	601	7	(	(	PUNCT
coo.31924059551022	601	8	80	80	NUM
coo.31924059551022	601	9	)	)	PUNCT
coo.31924059551022	601	10	is	be	AUX
coo.31924059551022	601	11	an	an	DET
coo.31924059551022	601	12	equation	equation	NOUN
coo.31924059551022	601	13	of	of	ADP
coo.31924059551022	601	14	the	the	DET
coo.31924059551022	601	15	seventh	seventh	ADJ
coo.31924059551022	601	16	degree	degree	NOUN
coo.31924059551022	601	17	in	in	ADP
coo.31924059551022	601	18	x	x	PROPN
coo.31924059551022	601	19	the	the	DET
coo.31924059551022	601	20	roots	root	NOUN
coo.31924059551022	601	21	of	of	ADP
coo.31924059551022	601	22	which	which	PRON
coo.31924059551022	601	23	are	be	AUX
coo.31924059551022	601	24	functions	function	NOUN
coo.31924059551022	601	25	of	of	ADP
coo.31924059551022	601	26	v	v	PROPN
coo.31924059551022	601	27	and	and	CCONJ
coo.31924059551022	601	28	b	b	PROPN
coo.31924059551022	601	29	and	and	CCONJ
coo.31924059551022	601	30	hence	hence	ADV
coo.31924059551022	601	31	the	the	DET
coo.31924059551022	601	32	values	value	NOUN
coo.31924059551022	601	33	of	of	ADP
coo.31924059551022	601	34	b	b	PROPN
coo.31924059551022	601	35	that	that	PRON
coo.31924059551022	601	36	will	will	AUX
coo.31924059551022	601	37	reduce	reduce	VERB
coo.31924059551022	601	38	x	x	PROPN
coo.31924059551022	601	39	to	to	ADP
coo.31924059551022	601	40	zero	zero	NUM
coo.31924059551022	601	41	are	be	AUX
coo.31924059551022	601	42	in	in	ADP
coo.31924059551022	601	43	number	number	NOUN
coo.31924059551022	601	44	not	not	PART
coo.31924059551022	601	45	more	more	ADJ
coo.31924059551022	601	46	than	than	ADP
coo.31924059551022	601	47	seven	seven	NUM
coo.31924059551022	601	48	.	.	PUNCT
coo.31924059551022	602	1	but	but	CCONJ
coo.31924059551022	602	2	when	when	SCONJ
coo.31924059551022	602	3	x	x	PUNCT
coo.31924059551022	602	4	equals	equal	VERB
coo.31924059551022	602	5	zero	zero	NUM
coo.31924059551022	602	6	(	(	PUNCT
coo.31924059551022	602	7	and	and	CCONJ
coo.31924059551022	602	8	v	v	X
coo.31924059551022	602	9	=	=	X
coo.31924059551022	602	10	w%\	w%\	PROPN
coo.31924059551022	603	1	y	y	PROPN
coo.31924059551022	603	2	is	be	AUX
coo.31924059551022	603	3	in	in	ADP
coo.31924059551022	603	4	general	general	ADJ
coo.31924059551022	603	5	a	a	DET
coo.31924059551022	603	6	doubly	doubly	ADV
coo.31924059551022	603	7	periodic	periodic	ADJ
coo.31924059551022	603	8	function	function	NOUN
coo.31924059551022	603	9	and	and	CCONJ
coo.31924059551022	603	10	the	the	DET
coo.31924059551022	603	11	doubly	doubly	ADV
coo.31924059551022	603	12	periodic	periodic	ADJ
coo.31924059551022	603	13	special	special	ADJ
coo.31924059551022	603	14	functions	function	NOUN
coo.31924059551022	603	15	of	of	ADP
coo.31924059551022	603	16	lamé	lamé	NOUN
coo.31924059551022	603	17	48	48	NUM
coo.31924059551022	603	18	part	part	NOUN
coo.31924059551022	603	19	v.	v.	ADP
coo.31924059551022	603	20	are	be	AUX
coo.31924059551022	603	21	in	in	ADP
coo.31924059551022	603	22	all	all	DET
coo.31924059551022	603	23	seven	seven	NUM
coo.31924059551022	603	24	in	in	ADP
coo.31924059551022	603	25	number	number	NOUN
coo.31924059551022	603	26	for	for	ADP
coo.31924059551022	603	27	n	n	NOUN
coo.31924059551022	603	28	equals	equal	VERB
coo.31924059551022	603	29	three	three	NUM
coo.31924059551022	603	30	one	one	NUM
coo.31924059551022	603	31	being	being	NOUN
coo.31924059551022	603	32	of	of	ADP
coo.31924059551022	603	33	the	the	DET
coo.31924059551022	603	34	first	first	ADJ
coo.31924059551022	603	35	sort	sort	NOUN
coo.31924059551022	603	36	and	and	CCONJ
coo.31924059551022	603	37	six	six	NUM
coo.31924059551022	603	38	of	of	ADP
coo.31924059551022	603	39	the	the	DET
coo.31924059551022	603	40	second	second	ADJ
coo.31924059551022	603	41	.	.	PUNCT
coo.31924059551022	604	1	it	it	PRON
coo.31924059551022	604	2	follows	follow	VERB
coo.31924059551022	604	3	then	then	ADV
coo.31924059551022	604	4	that	that	SCONJ
coo.31924059551022	604	5	by	by	ADP
coo.31924059551022	604	6	elliminating	elliminate	VERB
coo.31924059551022	604	7	p(v	p(v	PROPN
coo.31924059551022	604	8	)	)	PUNCT
coo.31924059551022	604	9	and	and	CCONJ
coo.31924059551022	604	10	p'(v	p'(v	PROPN
coo.31924059551022	604	11	)	)	PUNCT
coo.31924059551022	604	12	,	,	PUNCT
coo.31924059551022	604	13	we	we	PRON
coo.31924059551022	604	14	should	should	AUX
coo.31924059551022	604	15	obtain	obtain	VERB
coo.31924059551022	604	16	æ	æ	X
coo.31924059551022	604	17	as	as	ADP
coo.31924059551022	604	18	a	a	DET
coo.31924059551022	604	19	function	function	NOUN
coo.31924059551022	604	20	of	of	ADP
coo.31924059551022	604	21	φ	φ	NOUN
coo.31924059551022	604	22	where	where	SCONJ
coo.31924059551022	604	23	φ	φ	PROPN
coo.31924059551022	604	24	is	be	AUX
coo.31924059551022	604	25	a	a	DET
coo.31924059551022	604	26	function	function	NOUN
coo.31924059551022	604	27	of	of	ADP
coo.31924059551022	604	28	b	b	NOUN
coo.31924059551022	604	29	the	the	DET
coo.31924059551022	604	30	vanishing	vanishing	NOUN
coo.31924059551022	604	31	of	of	ADP
coo.31924059551022	604	32	which	which	PRON
coo.31924059551022	604	33	will	will	AUX
coo.31924059551022	604	34	be	be	AUX
coo.31924059551022	604	35	the	the	DET
coo.31924059551022	604	36	condition	condition	NOUN
coo.31924059551022	604	37	for	for	ADP
coo.31924059551022	604	38	the	the	DET
coo.31924059551022	604	39	special	special	ADJ
coo.31924059551022	604	40	functions	function	NOUN
coo.31924059551022	604	41	of	of	ADP
coo.31924059551022	604	42	lamé	lamé	NOUN
coo.31924059551022	604	43	.	.	PUNCT
coo.31924059551022	605	1	this	this	DET
coo.31924059551022	605	2	complicated	complicated	ADJ
coo.31924059551022	605	3	ellimination	ellimination	NOUN
coo.31924059551022	605	4	,	,	PUNCT
coo.31924059551022	605	5	suggesting	suggest	VERB
coo.31924059551022	605	6	the	the	DET
coo.31924059551022	605	7	practical	practical	ADJ
coo.31924059551022	605	8	uselesness	uselesness	NOUN
coo.31924059551022	605	9	of	of	ADP
coo.31924059551022	605	10	.	.	PUNCT
coo.31924059551022	606	1	this	this	DET
coo.31924059551022	606	2	method	method	NOUN
coo.31924059551022	606	3	for	for	ADP
coo.31924059551022	606	4	any	any	DET
coo.31924059551022	606	5	higher	high	ADJ
coo.31924059551022	606	6	value	value	NOUN
coo.31924059551022	606	7	of	of	ADP
coo.31924059551022	606	8	n	n	CCONJ
coo.31924059551022	606	9	is	be	AUX
coo.31924059551022	606	10	performed	perform	VERB
coo.31924059551022	606	11	as	as	SCONJ
coo.31924059551022	606	12	follows	follow	NOUN
coo.31924059551022	606	13	.	.	PUNCT
coo.31924059551022	607	1	multiplying	multiply	VERB
coo.31924059551022	607	2	the	the	DET
coo.31924059551022	607	3	first	first	ADJ
coo.31924059551022	607	4	equation	equation	NOUN
coo.31924059551022	607	5	by	by	ADP
coo.31924059551022	607	6	four	four	NUM
coo.31924059551022	607	7	and	and	CCONJ
coo.31924059551022	607	8	subtracting	subtract	VERB
coo.31924059551022	607	9	we	we	PRON
coo.31924059551022	607	10	obtain	obtain	VERB
coo.31924059551022	607	11	3	3	NUM
coo.31924059551022	607	12	a:4	a:4	NOUN
coo.31924059551022	607	13	6p(v)x2	6p(v)x2	NUM
coo.31924059551022	607	14	—	—	PUNCT
coo.31924059551022	607	15	10lx2	10lx2	NUM
coo.31924059551022	607	16	2lp(v	2lp(v	NUM
coo.31924059551022	607	17	)	)	PUNCT
coo.31924059551022	608	1	+	+	NUM
coo.31924059551022	608	2	3/0	3/0	NUM
coo.31924059551022	608	3	)	)	PUNCT
coo.31924059551022	608	4	=	=	PUNCT
coo.31924059551022	608	5	—	—	PUNCT
coo.31924059551022	608	6	~	~	PUNCT
coo.31924059551022	608	7	+	+	PUNCT
coo.31924059551022	608	8	g2	g2	PROPN
coo.31924059551022	608	9	whence	whence	ADP
coo.31924059551022	608	10	the	the	DET
coo.31924059551022	608	11	relation	relation	NOUN
coo.31924059551022	608	12	p(v	p(v	PROPN
coo.31924059551022	608	13	)	)	PUNCT
coo.31924059551022	608	14	—	—	PUNCT
coo.31924059551022	608	15	x2	x2	INTJ
coo.31924059551022	608	16	—	—	PUNCT
coo.31924059551022	608	17	2	2	NUM
coo.31924059551022	608	18	h1	h1	NOUN
coo.31924059551022	608	19	gives	give	VERB
coo.31924059551022	608	20	(	(	PUNCT
coo.31924059551022	608	21	c	c	NOUN
coo.31924059551022	608	22	)	)	PUNCT
coo.31924059551022	608	23	36	36	NUM
coo.31924059551022	608	24	hi	hi	INTJ
coo.31924059551022	608	25	—	—	PUNCT
coo.31924059551022	609	1	3	3	NUM
coo.31924059551022	609	2	ux2	ux2	NOUN
coo.31924059551022	609	3	+	+	NUM
coo.31924059551022	609	4	12	12	NUM
coo.31924059551022	609	5	lht	lht	NOUN
coo.31924059551022	609	6	+	+	PROPN
coo.31924059551022	609	7	5z2	5z2	NUM
coo.31924059551022	609	8	—	—	PUNCT
coo.31924059551022	609	9	3	3	NUM
coo.31924059551022	609	10	g2	g2	PROPN
coo.31924059551022	609	11	=	=	SYM
coo.31924059551022	609	12	0	0	NUM
coo.31924059551022	609	13	.	.	PUNCT
coo.31924059551022	609	14	again	again	ADV
coo.31924059551022	609	15	from	from	ADP
coo.31924059551022	609	16	(	(	PUNCT
coo.31924059551022	609	17	b	b	NOUN
coo.31924059551022	609	18	)	)	PUNCT
coo.31924059551022	609	19	and	and	CCONJ
coo.31924059551022	609	20	the	the	DET
coo.31924059551022	609	21	identity	identity	NOUN
coo.31924059551022	609	22	p'(y)2	p'(y)2	NOUN
coo.31924059551022	609	23	=	=	NOUN
coo.31924059551022	609	24	(	(	PUNCT
coo.31924059551022	609	25	3hx	3hx	PROPN
coo.31924059551022	609	26	-j3p(v)x	-j3p(v)x	X
coo.31924059551022	609	27	—	—	PUNCT
coo.31924059551022	609	28	χ3)2	χ3)2	NOUN
coo.31924059551022	609	29	=	=	PROPN
coo.31924059551022	609	30	9ϋ2χ2-\-9ρ2(ν)χ2-\-χ(ί-\18bp(v)x2	9ϋ2χ2-\-9ρ2(ν)χ2-\-χ(ί-\18bp(v)x2	NUM
coo.31924059551022	609	31	—	—	PUNCT
coo.31924059551022	609	32	6bx4	6bx4	NUM
coo.31924059551022	609	33	—	—	PUNCT
coo.31924059551022	609	34	6jp(v)x4	6jp(v)x4	NUM
coo.31924059551022	609	35	=	=	SYM
coo.31924059551022	609	36	9b2x2	9b2x2	NUM
coo.31924059551022	609	37	-f	-f	PUNCT
coo.31924059551022	609	38	9íc204	9íc204	NUM
coo.31924059551022	609	39	4a;2it	4a;2it	NUM
coo.31924059551022	609	40	,	,	PUNCT
coo.31924059551022	609	41	+	+	NUM
coo.31924059551022	609	42	4hf	4hf	ADJ
coo.31924059551022	609	43	)	)	PUNCT
coo.31924059551022	610	1	+	+	PUNCT
coo.31924059551022	610	2	a;0	a;0	PROPN
coo.31924059551022	611	1	+	+	CCONJ
coo.31924059551022	611	2	\ux\xì	\ux\xì	X
coo.31924059551022	611	3	—	—	PUNCT
coo.31924059551022	611	4	2iq	2iq	NOUN
coo.31924059551022	611	5	—	—	PUNCT
coo.31924059551022	611	6	qbx4	qbx4	NOUN
coo.31924059551022	611	7	—	—	PUNCT
coo.31924059551022	611	8	6x4(x2	6x4(x2	NUM
coo.31924059551022	611	9	—	—	PUNCT
coo.31924059551022	611	10	2	2	NUM
coo.31924059551022	611	11	-	-	PUNCT
coo.31924059551022	611	12	ítj	ítj	NOUN
coo.31924059551022	611	13	)	)	PUNCT
coo.31924059551022	611	14	—	—	PUNCT
coo.31924059551022	611	15	4(íc	4(íc	NUM
coo.31924059551022	611	16	«	«	PUNCT
coo.31924059551022	612	1	6xihl	6xihl	NUM
coo.31924059551022	612	2	+	+	NUM
coo.31924059551022	612	3	12a2hi	12a2hi	NUM
coo.31924059551022	612	4	8hî	8hî	NOUN
coo.31924059551022	612	5	)	)	PUNCT
coo.31924059551022	612	6	g2	g2	PROPN
coo.31924059551022	612	7	(	(	PUNCT
coo.31924059551022	612	8	x2	x2	PROPN
coo.31924059551022	612	9	2hj	2hj	NOUN
coo.31924059551022	612	10	—	—	PUNCT
coo.31924059551022	612	11	g%	g%	NOUN
coo.31924059551022	612	12	or	or	CCONJ
coo.31924059551022	612	13	multiplying	multiply	VERB
coo.31924059551022	612	14	by	by	ADP
coo.31924059551022	612	15	9	9	NUM
coo.31924059551022	612	16	(	(	PUNCT
coo.31924059551022	612	17	d	d	NOUN
coo.31924059551022	612	18	)	)	PUNCT
coo.31924059551022	612	19	81	81	NUM
coo.31924059551022	612	20	l2x2	l2x2	X
coo.31924059551022	613	1	108x2h\	108x2h\	NOUN
coo.31924059551022	613	2	+	+	SYM
coo.31924059551022	613	3	108lx	108lx	NOUN
coo.31924059551022	613	4	*	*	PUNCT
coo.31924059551022	613	5	—	—	PUNCT
coo.31924059551022	613	6	9	9	NUM
coo.31924059551022	613	7	·	·	SYM
coo.31924059551022	613	8	36zh	36zh	PROPN
coo.31924059551022	613	9	,	,	PUNCT
coo.31924059551022	613	10	a:2	a:2	PROPN
coo.31924059551022	613	11	+	+	PROPN
coo.31924059551022	613	12	9	9	NUM
coo.31924059551022	613	13	·	·	PUNCT
coo.31924059551022	613	14	32h\	32h\	NUM
coo.31924059551022	613	15	+	+	NUM
coo.31924059551022	613	16	9	9	NUM
coo.31924059551022	613	17	g2x	g2x	NOUN
coo.31924059551022	613	18	?	?	PUNCT
coo.31924059551022	613	19	—	—	PUNCT
coo.31924059551022	614	1	18	18	NUM
coo.31924059551022	614	2	+	+	NUM
coo.31924059551022	614	3	9g3	9g3	NUM
coo.31924059551022	614	4	=	=	SYM
coo.31924059551022	614	5	0	0	NUM
coo.31924059551022	614	6	.	.	PUNCT
coo.31924059551022	615	1	from	from	ADP
coo.31924059551022	615	2	(	(	PUNCT
coo.31924059551022	615	3	a	a	NOUN
coo.31924059551022	615	4	)	)	PUNCT
coo.31924059551022	615	5	,	,	PUNCT
coo.31924059551022	615	6	(	(	PUNCT
coo.31924059551022	615	7	b	b	NOUN
coo.31924059551022	615	8	)	)	PUNCT
coo.31924059551022	615	9	and	and	CCONJ
coo.31924059551022	615	10	the	the	DET
coo.31924059551022	615	11	value	value	NOUN
coo.31924059551022	615	12	for	for	ADP
coo.31924059551022	615	13	p(v	p(v	NOUN
coo.31924059551022	615	14	)	)	PUNCT
coo.31924059551022	615	15	a:4	a:4	PROPN
coo.31924059551022	615	16	—	—	PUNCT
coo.31924059551022	615	17	&	&	CCONJ
coo.31924059551022	615	18	x2	x2	PROPN
coo.31924059551022	615	19	(	(	PUNCT
coo.31924059551022	615	20	x2	x2	ADJ
coo.31924059551022	615	21	—	—	PUNCT
coo.31924059551022	615	22	2	2	NUM
coo.31924059551022	615	23	h	h	NOUN
coo.31924059551022	615	24	,	,	PUNCT
coo.31924059551022	615	25	)	)	PUNCT
coo.31924059551022	615	26	—	—	PUNCT
coo.31924059551022	615	27	4a:(a;s	4a:(a;s	NUM
coo.31924059551022	615	28	—	—	PUNCT
coo.31924059551022	615	29	3	3	NUM
coo.31924059551022	615	30	p	p	NOUN
coo.31924059551022	615	31	(	(	PUNCT
coo.31924059551022	615	32	v)x	v)x	NOUN
coo.31924059551022	615	33	—	—	PUNCT
coo.31924059551022	615	34	3	3	NUM
coo.31924059551022	615	35	bx	bx	X
coo.31924059551022	615	36	)	)	PUNCT
coo.31924059551022	615	37	—	—	PUNCT
coo.31924059551022	616	1	3	3	X
coo.31924059551022	616	2	(	(	PUNCT
coo.31924059551022	616	3	[	[	X
coo.31924059551022	616	4	x4	x4	PROPN
coo.31924059551022	616	5	—	—	PUNCT
coo.31924059551022	616	6	4	4	X
coo.31924059551022	616	7	:	:	PUNCT
coo.31924059551022	616	8	x2hí+4	x2hí+4	PROPN
coo.31924059551022	616	9	hf	hf	PROPN
coo.31924059551022	616	10	)	)	PUNCT
coo.31924059551022	616	11	2lx2	2lx2	NUM
coo.31924059551022	616	12	+	+	NUM
coo.31924059551022	616	13	2l{x2	2l{x2	NUM
coo.31924059551022	616	14	2hj	2hj	NOUN
coo.31924059551022	616	15	=	=	PUNCT
coo.31924059551022	616	16	^	^	X
coo.31924059551022	616	17	&	&	CCONJ
coo.31924059551022	616	18	or	or	CCONJ
coo.31924059551022	616	19	(	(	PUNCT
coo.31924059551022	616	20	e	e	NOUN
coo.31924059551022	616	21	)	)	PUNCT
coo.31924059551022	616	22	12za:2	12za:2	NUM
coo.31924059551022	616	23	12hj	12hj	PROPN
coo.31924059551022	616	24	4bh	4bh	PROPN
coo.31924059551022	616	25	,	,	PUNCT
coo.31924059551022	616	26	—	—	PUNCT
coo.31924059551022	616	27	ψg2	ψg2	NOUN
coo.31924059551022	616	28	and	and	CCONJ
coo.31924059551022	616	29	multiplying	multiplying	NOUN
coo.31924059551022	616	30	(	(	PUNCT
coo.31924059551022	616	31	e	e	NOUN
coo.31924059551022	616	32	)	)	PUNCT
coo.31924059551022	616	33	by	by	ADP
coo.31924059551022	616	34	3	3	NUM
coo.31924059551022	616	35	and	and	CCONJ
coo.31924059551022	616	36	85^	85^	NUM
coo.31924059551022	616	37	it	it	PRON
coo.31924059551022	616	38	becomes	become	VERB
coo.31924059551022	616	39	(	(	PUNCT
coo.31924059551022	616	40	f	f	X
coo.31924059551022	616	41	)	)	PUNCT
coo.31924059551022	616	42	36	36	NUM
coo.31924059551022	616	43	·	·	PUNCT
coo.31924059551022	616	44	8lx2b	8lx2b	NUM
coo.31924059551022	616	45	*	*	SYM
coo.31924059551022	616	46	36	36	NUM
coo.31924059551022	616	47	·	·	SYM
coo.31924059551022	616	48	8h	8h	NUM
coo.31924059551022	616	49	?	?	PUNCT
coo.31924059551022	617	1	961hì	961hì	NOUN
coo.31924059551022	617	2	=	=	NOUN
coo.31924059551022	617	3	40z2h	40z2h	NUM
coo.31924059551022	617	4	,	,	PUNCT
coo.31924059551022	617	5	—	—	PUNCT
coo.31924059551022	617	6	24g2h	24g2h	NUM
coo.31924059551022	617	7	,	,	PUNCT
coo.31924059551022	617	8	whence	whence	ADV
coo.31924059551022	617	9	from	from	ADP
coo.31924059551022	617	10	(	(	PUNCT
coo.31924059551022	617	11	c	c	X
coo.31924059551022	617	12	)	)	PUNCT
coo.31924059551022	617	13	elliminating	elliminate	VERB
coo.31924059551022	617	14	bx	bx	X
coo.31924059551022	617	15	(	(	PUNCT
coo.31924059551022	617	16	g	g	PROPN
coo.31924059551022	617	17	)	)	PUNCT
coo.31924059551022	617	18	81	81	NUM
coo.31924059551022	618	1	z2	z2	PROPN
coo.31924059551022	618	2	*	*	SYM
coo.31924059551022	618	3	2	2	NUM
coo.31924059551022	618	4	108x2h	108x2h	NUM
coo.31924059551022	618	5	¡	¡	NUM
coo.31924059551022	618	6	+	+	NUM
coo.31924059551022	618	7	108za;4	108za;4	X
coo.31924059551022	618	8	36lhtx2	36lhtx2	NUM
coo.31924059551022	618	9	96ibi	96ibi	NUM
coo.31924059551022	618	10	=	=	PUNCT
coo.31924059551022	618	11	40z2h	40z2h	NUM
coo.31924059551022	618	12	,	,	PUNCT
coo.31924059551022	618	13	—	—	PUNCT
coo.31924059551022	618	14	6g2h1	6g2h1	NOUN
coo.31924059551022	618	15	—	—	PUNCT
coo.31924059551022	618	16	9	9	NUM
coo.31924059551022	618	17	g2x2	g2x2	SYM
coo.31924059551022	618	18	—	—	PUNCT
coo.31924059551022	618	19	9gs	9gs	ADJ
coo.31924059551022	618	20	.	.	PUNCT
coo.31924059551022	619	1	reduction	reduction	NUM
coo.31924059551022	619	2	of	of	ADP
coo.31924059551022	619	3	the	the	DET
coo.31924059551022	619	4	forms	form	NOUN
coo.31924059551022	619	5	when	when	SCONJ
coo.31924059551022	619	6	n	n	SYM
coo.31924059551022	619	7	equals	equal	VERB
coo.31924059551022	619	8	three	three	NUM
coo.31924059551022	619	9	.	.	PUNCT
coo.31924059551022	620	1	49	49	NUM
coo.31924059551022	620	2	whence	whence	NOUN
coo.31924059551022	620	3	a	a	DET
coo.31924059551022	620	4	further	further	ADJ
coo.31924059551022	620	5	combination	combination	NOUN
coo.31924059551022	620	6	with	with	ADP
coo.31924059551022	620	7	(	(	PUNCT
coo.31924059551022	620	8	c	c	NOUN
coo.31924059551022	620	9	)	)	PUNCT
coo.31924059551022	620	10	gives	give	VERB
coo.31924059551022	620	11	(	(	PUNCT
coo.31924059551022	620	12	h	h	PROPN
coo.31924059551022	620	13	)	)	PUNCT
coo.31924059551022	620	14	72i2a;2	72i2a;2	SYM
coo.31924059551022	620	15	"	"	PUNCT
coo.31924059551022	620	16	721h\	721h\	NUM
coo.31924059551022	620	17	32ph1	32ph1	NUM
coo.31924059551022	620	18	+	+	NUM
coo.31924059551022	621	1	6~	6~	INTJ
coo.31924059551022	621	2	+	+	CCONJ
coo.31924059551022	621	3	9gt	9gt	ADJ
coo.31924059551022	621	4	2lg2	2lg2	NUM
coo.31924059551022	621	5	0	0	NUM
coo.31924059551022	621	6	and	and	CCONJ
coo.31924059551022	621	7	again	again	ADV
coo.31924059551022	621	8	(	(	PUNCT
coo.31924059551022	621	9	i	i	NOUN
coo.31924059551022	621	10	)	)	PUNCT
coo.31924059551022	621	11	whence	whence	ADP
coo.31924059551022	621	12	where	where	SCONJ
coo.31924059551022	621	13	8	8	NUM
coo.31924059551022	621	14	l2ht	l2ht	PRON
coo.31924059551022	621	15	sg.h	sg.h	NOUN
coo.31924059551022	621	16	,	,	PUNCT
coo.31924059551022	621	17	^	^	X
coo.31924059551022	621	18	9λ	9λ	NUM
coo.31924059551022	621	19	+	+	CCONJ
coo.31924059551022	621	20	8	8	NUM
coo.31924059551022	621	21	lg2	lg2	CCONJ
coo.31924059551022	621	22	=	=	NOUN
coo.31924059551022	621	23	0	0	NUM
coo.31924059551022	621	24	.	.	PROPN
coo.31924059551022	621	25	10	10	NUM
coo.31924059551022	621	26	z3	z3	PROPN
coo.31924059551022	621	27	—	—	PUNCT
coo.31924059551022	621	28	6z^2	6z^2	NUM
coo.31924059551022	621	29	+	+	CCONJ
coo.31924059551022	621	30	—	—	PUNCT
coo.31924059551022	621	31	#	#	SYM
coo.31924059551022	621	32	3	3	NUM
coo.31924059551022	621	33	~	~	PUNCT
coo.31924059551022	621	34	6(22	6(22	NUM
coo.31924059551022	621	35	—	—	PUNCT
coo.31924059551022	621	36	10	10	NUM
coo.31924059551022	621	37	z3	z3	PROPN
coo.31924059551022	621	38	—	—	PUNCT
coo.31924059551022	621	39	8	8	NUM
coo.31924059551022	621	40	ax	ax	NOUN
coo.31924059551022	621	41	l	l	NOUN
coo.31924059551022	621	42	—	—	PUNCT
coo.31924059551022	621	43	b1	b1	NOUN
coo.31924059551022	621	44	■	■	PUNCT
coo.31924059551022	621	45	6(za	6(za	PROPN
coo.31924059551022	621	46	—	—	PUNCT
coo.31924059551022	621	47	ax	ax	NOUN
coo.31924059551022	621	48	)	)	PUNCT
coo.31924059551022	621	49	and	and	CCONJ
coo.31924059551022	621	50	bi	bi	PROPN
coo.31924059551022	621	51	=	=	PROPN
coo.31924059551022	621	52	2z	2z	PROPN
coo.31924059551022	621	53	t?8	t?8	ADJ
coo.31924059551022	621	54	·	·	PUNCT
coo.31924059551022	621	55	prom	prom	PROPN
coo.31924059551022	621	56	this	this	DET
coo.31924059551022	621	57	value	value	NOUN
coo.31924059551022	621	58	of	of	ADP
coo.31924059551022	621	59	we	we	PRON
coo.31924059551022	621	60	have	have	VERB
coo.31924059551022	621	61	by	by	ADP
coo.31924059551022	621	62	substituting	substitute	VERB
coo.31924059551022	621	63	in	in	ADP
coo.31924059551022	621	64	(	(	PUNCT
coo.31924059551022	621	65	c	c	NOUN
coo.31924059551022	621	66	)	)	PUNCT
coo.31924059551022	621	67	125z6	125z6	NUM
coo.31924059551022	621	68	—	—	PUNCT
coo.31924059551022	621	69	210a1z4	210a1z4	NUM
coo.31924059551022	621	70	—	—	PUNCT
coo.31924059551022	622	1	22&jz3	22&jz3	NUM
coo.31924059551022	622	2	+	+	CCONJ
coo.31924059551022	622	3	93af	93af	INTJ
coo.31924059551022	622	4	z2	z2	X
coo.31924059551022	622	5	+	+	NUM
coo.31924059551022	622	6	18a	18a	NUM
coo.31924059551022	622	7	,	,	PUNCT
coo.31924059551022	622	8	^	^	X
coo.31924059551022	623	1	z	z	PROPN
coo.31924059551022	623	2	+	+	CCONJ
coo.31924059551022	623	3	b\	b\	NUM
coo.31924059551022	623	4	—	—	PUNCT
coo.31924059551022	623	5	4af	4af	NOUN
coo.31924059551022	623	6	®	®	NOUN
coo.31924059551022	623	7	=	=	VERB
coo.31924059551022	623	8	36	36	NUM
coo.31924059551022	623	9	z	z	X
coo.31924059551022	623	10	(	(	PUNCT
coo.31924059551022	623	11	z2	z2	PROPN
coo.31924059551022	623	12	—	—	PUNCT
coo.31924059551022	623	13	aj2	aj2	CCONJ
coo.31924059551022	623	14	~	~	PUNCT
coo.31924059551022	623	15	_	_	PUNCT
coo.31924059551022	623	16	_	_	PUNCT
coo.31924059551022	623	17	4(z2	4(z2	NUM
coo.31924059551022	623	18	—	—	PUNCT
coo.31924059551022	623	19	a,)3	a,)3	NOUN
coo.31924059551022	624	1	+	+	PUNCT
coo.31924059551022	624	2	(	(	PUNCT
coo.31924059551022	624	3	11z3	11z3	NUM
coo.31924059551022	624	4	—	—	PUNCT
coo.31924059551022	624	5	9a	9a	NUM
coo.31924059551022	624	6	,	,	PUNCT
coo.31924059551022	624	7	z	z	PROPN
coo.31924059551022	624	8	—	—	PUNCT
coo.31924059551022	624	9	&	&	CCONJ
coo.31924059551022	624	10	x)2	x)2	PROPN
coo.31924059551022	624	11	—	—	PUNCT
coo.31924059551022	624	12	~	~	PUNCT
coo.31924059551022	624	13	"	"	PUNCT
coo.31924059551022	624	14	36z(z2	36z(z2	NUM
coo.31924059551022	624	15	aj)2	aj)2	PROPN
coo.31924059551022	624	16	—	—	PUNCT
coo.31924059551022	624	17	sd2	sd2	ADJ
coo.31924059551022	624	18	where	where	SCONJ
coo.31924059551022	624	19	φ(0	φ(0	VERB
coo.31924059551022	624	20	=	=	PRON
coo.31924059551022	624	21	125ï6	125ï6	NUM
coo.31924059551022	624	22	—	—	PUNCT
coo.31924059551022	624	23	210a,£4	210a,£4	NUM
coo.31924059551022	624	24	226^	226^	NUM
coo.31924059551022	624	25	*	*	PUNCT
coo.31924059551022	624	26	+	+	NUM
coo.31924059551022	624	27	93a2i2	93a2i2	NUM
coo.31924059551022	625	1	+	+	NUM
coo.31924059551022	626	1	18av	18av	ADJ
coo.31924059551022	627	1	+	+	CCONJ
coo.31924059551022	627	2	δ2	δ2	PROPN
coo.31924059551022	627	3	—	—	PUNCT
coo.31924059551022	627	4	4a\	4a\	NUM
coo.31924059551022	627	5	s	s	VERB
coo.31924059551022	627	6	=	=	NOUN
coo.31924059551022	627	7	m	m	NOUN
coo.31924059551022	627	8	,	,	PUNCT
coo.31924059551022	627	9	_	_	PROPN
coo.31924059551022	627	10	d	d	X
coo.31924059551022	627	11	=	=	PUNCT
coo.31924059551022	627	12	(	(	PUNCT
coo.31924059551022	627	13	z2	z2	PROPN
coo.31924059551022	627	14	—	—	PUNCT
coo.31924059551022	627	15	ax	ax	PROPN
coo.31924059551022	627	16	)	)	PUNCT
coo.31924059551022	627	17	,	,	PUNCT
coo.31924059551022	627	18	l	l	PROPN
coo.31924059551022	627	19	=	=	PROPN
coo.31924059551022	627	20	y	y	PROPN
coo.31924059551022	627	21	b	b	PROPN
coo.31924059551022	627	22	=	=	PUNCT
coo.31924059551022	627	23	3b	3b	NOUN
coo.31924059551022	627	24	«	«	PUNCT
coo.31924059551022	627	25	x=3f	x=3f	X
coo.31924059551022	627	26	=	=	PROPN
coo.31924059551022	627	27	p	p	PROPN
coo.31924059551022	627	28	(	(	PUNCT
coo.31924059551022	627	29	!	!	PUNCT
coo.31924059551022	628	1	+	+	CCONJ
coo.31924059551022	628	2	fc4	fc4	PROPN
coo.31924059551022	628	3	)	)	PUNCT
coo.31924059551022	628	4	;	;	PUNCT
coo.31924059551022	629	1	=	=	PROPN
coo.31924059551022	629	2	2^s=	2^s=	NUM
coo.31924059551022	629	3	¿	¿	NUM
coo.31924059551022	629	4	(	(	PUNCT
coo.31924059551022	629	5	1	1	NUM
coo.31924059551022	629	6	+	+	NUM
coo.31924059551022	629	7	*	*	PUNCT
coo.31924059551022	629	8	!	!	PUNCT
coo.31924059551022	629	9	)	)	PUNCT
coo.31924059551022	630	1	(	(	PUNCT
coo.31924059551022	630	2	2	2	NUM
coo.31924059551022	630	3	f)(l	f)(l	NUM
coo.31924059551022	630	4	2p	2p	NOUN
coo.31924059551022	630	5	)	)	PUNCT
coo.31924059551022	630	6	.	.	PUNCT
coo.31924059551022	631	1	*	*	PUNCT
coo.31924059551022	631	2	)	)	PUNCT
coo.31924059551022	631	3	φ(ζ	φ(ζ	SPACE
coo.31924059551022	631	4	)	)	PUNCT
coo.31924059551022	632	1	=	=	PROPN
coo.31924059551022	632	2	0	0	NUM
coo.31924059551022	633	1	is	be	AUX
coo.31924059551022	633	2	then	then	ADV
coo.31924059551022	633	3	the	the	DET
coo.31924059551022	633	4	condition	condition	NOUN
coo.31924059551022	633	5	for	for	ADP
coo.31924059551022	633	6	the	the	DET
coo.31924059551022	633	7	existence	existence	NOUN
coo.31924059551022	633	8	of	of	ADP
coo.31924059551022	633	9	the	the	DET
coo.31924059551022	633	10	special	special	ADJ
coo.31924059551022	633	11	functions	function	NOUN
coo.31924059551022	633	12	of	of	ADP
coo.31924059551022	633	13	lamé	lamé	NOUN
coo.31924059551022	633	14	the	the	DET
coo.31924059551022	633	15	seventh	seventh	ADJ
coo.31924059551022	633	16	value	value	NOUN
coo.31924059551022	633	17	of	of	ADP
coo.31924059551022	633	18	b	b	NOUN
coo.31924059551022	633	19	;	;	PUNCT
coo.31924059551022	633	20	as	as	SCONJ
coo.31924059551022	633	21	we	we	PRON
coo.31924059551022	633	22	have	have	AUX
coo.31924059551022	633	23	already	already	ADV
coo.31924059551022	633	24	seen	see	VERB
coo.31924059551022	633	25	(	(	PUNCT
coo.31924059551022	633	26	p.	p.	NOUN
coo.31924059551022	633	27	43	43	NUM
coo.31924059551022	633	28	)	)	PUNCT
coo.31924059551022	633	29	,	,	PUNCT
coo.31924059551022	633	30	being	be	AUX
coo.31924059551022	633	31	b	b	ADP
coo.31924059551022	633	32	=	=	SYM
coo.31924059551022	633	33	0	0	NUM
coo.31924059551022	633	34	.	.	PUNCT
coo.31924059551022	633	35	φ(1	φ(1	SPACE
coo.31924059551022	633	36	)	)	PUNCT
coo.31924059551022	633	37	must	must	AUX
coo.31924059551022	633	38	then	then	ADV
coo.31924059551022	633	39	be	be	AUX
coo.31924059551022	633	40	q(l	q(l	PROPN
coo.31924059551022	633	41	)	)	PUNCT
coo.31924059551022	633	42	times	time	NOUN
coo.31924059551022	633	43	a	a	DET
coo.31924059551022	633	44	constant	constant	ADJ
coo.31924059551022	633	45	and	and	CCONJ
coo.31924059551022	633	46	as	as	SCONJ
coo.31924059551022	633	47	we	we	PRON
coo.31924059551022	633	48	have	have	AUX
coo.31924059551022	633	49	seen	see	VERB
coo.31924059551022	633	50	that	that	SCONJ
coo.31924059551022	633	51	q	q	NOUN
coo.31924059551022	633	52	is	be	AUX
coo.31924059551022	633	53	separable	separable	ADJ
coo.31924059551022	633	54	into	into	ADP
coo.31924059551022	633	55	three	three	NUM
coo.31924059551022	633	56	factors	factor	NOUN
coo.31924059551022	633	57	of	of	ADP
coo.31924059551022	633	58	the	the	DET
coo.31924059551022	633	59	second	second	ADJ
coo.31924059551022	633	60	degree	degree	NOUN
coo.31924059551022	633	61	it	it	PRON
coo.31924059551022	633	62	follows	follow	VERB
coo.31924059551022	633	63	that	that	SCONJ
coo.31924059551022	633	64	φ(ΐ	φ(ΐ	SPACE
coo.31924059551022	633	65	)	)	PUNCT
coo.31924059551022	633	66	is	be	AUX
coo.31924059551022	633	67	a	a	DET
coo.31924059551022	633	68	reducable	reducable	ADJ
coo.31924059551022	633	69	equation	equation	NOUN
coo.31924059551022	633	70	of	of	ADP
coo.31924059551022	633	71	the	the	DET
coo.31924059551022	633	72	sixth	sixth	ADJ
coo.31924059551022	633	73	degree	degree	NOUN
coo.31924059551022	633	74	.	.	PUNCT
coo.31924059551022	634	1	*	*	PUNCT
coo.31924059551022	634	2	*	*	PUNCT
coo.31924059551022	634	3	)	)	PUNCT
coo.31924059551022	634	4	moreover	moreover	ADV
coo.31924059551022	634	5	if	if	SCONJ
coo.31924059551022	634	6	we	we	PRON
coo.31924059551022	634	7	make	make	VERB
coo.31924059551022	634	8	the	the	DET
coo.31924059551022	634	9	transformation	transformation	NOUN
coo.31924059551022	634	10	ï-6f	ï-6f	SPACE
coo.31924059551022	634	11	*	*	PUNCT
coo.31924059551022	635	1	*	*	PUNCT
coo.31924059551022	635	2	)	)	PUNCT
coo.31924059551022	636	1	the	the	DET
coo.31924059551022	636	2	expressions	expression	NOUN
coo.31924059551022	636	3	used	use	VERB
coo.31924059551022	636	4	here	here	ADV
coo.31924059551022	636	5	are	be	AUX
coo.31924059551022	636	6	essentially	essentially	ADV
coo.31924059551022	636	7	the	the	DET
coo.31924059551022	636	8	same	same	ADJ
coo.31924059551022	636	9	as	as	ADP
coo.31924059551022	636	10	those	those	PRON
coo.31924059551022	636	11	of	of	ADP
coo.31924059551022	636	12	m.	m.	NOUN
coo.31924059551022	636	13	hermite	hermite	NOUN
coo.31924059551022	636	14	in	in	ADP
coo.31924059551022	636	15	his	his	PRON
coo.31924059551022	636	16	celebrated	celebrated	ADJ
coo.31924059551022	636	17	memoir	memoir	PROPN
coo.31924059551022	636	18	.	.	PUNCT
coo.31924059551022	637	1	the	the	DET
coo.31924059551022	637	2	following	follow	VERB
coo.31924059551022	637	3	reduction	reduction	NOUN
coo.31924059551022	637	4	of	of	ADP
coo.31924059551022	637	5	the	the	DET
coo.31924059551022	637	6	function	function	NOUN
coo.31924059551022	637	7	φ(ζ	φ(ζ	SPACE
coo.31924059551022	637	8	)	)	PUNCT
coo.31924059551022	637	9	is	be	AUX
coo.31924059551022	637	10	also	also	ADV
coo.31924059551022	637	11	indicated	indicate	VERB
coo.31924059551022	637	12	by	by	ADP
coo.31924059551022	637	13	hermite	hermite	NOUN
coo.31924059551022	637	14	.	.	PUNCT
coo.31924059551022	638	1	*	*	PUNCT
coo.31924059551022	638	2	*	*	PUNCT
coo.31924059551022	638	3	)	)	PUNCT
coo.31924059551022	638	4	it	it	PRON
coo.31924059551022	638	5	is	be	AUX
coo.31924059551022	638	6	interesting	interesting	ADJ
coo.31924059551022	638	7	to	to	PART
coo.31924059551022	638	8	note	note	VERB
coo.31924059551022	638	9	that	that	SCONJ
coo.31924059551022	638	10	it	it	PRON
coo.31924059551022	638	11	is	be	AUX
coo.31924059551022	638	12	not	not	PART
coo.31924059551022	638	13	given	give	VERB
coo.31924059551022	638	14	under	under	ADP
coo.31924059551022	638	15	the	the	DET
coo.31924059551022	638	16	head	head	NOUN
coo.31924059551022	638	17	of	of	ADP
coo.31924059551022	638	18	reducable	reducable	ADJ
coo.31924059551022	638	19	forms	form	NOUN
coo.31924059551022	638	20	of	of	ADP
coo.31924059551022	638	21	the	the	DET
coo.31924059551022	638	22	sixth	sixth	ADJ
coo.31924059551022	638	23	degree	degree	NOUN
coo.31924059551022	638	24	by	by	ADP
coo.31924059551022	638	25	either	either	DET
coo.31924059551022	638	26	clebsch	clebsch	PROPN
coo.31924059551022	638	27	or	or	CCONJ
coo.31924059551022	638	28	gordan	gordan	PROPN
coo.31924059551022	638	29	.	.	PUNCT
coo.31924059551022	639	1	50	50	X
coo.31924059551022	639	2	part	part	NOUN
coo.31924059551022	639	3	v.	v.	ADP
coo.31924059551022	639	4	the	the	DET
coo.31924059551022	639	5	coefficients	coefficient	NOUN
coo.31924059551022	639	6	of	of	ADP
coo.31924059551022	639	7	φ	φ	NOUN
coo.31924059551022	639	8	all	all	PRON
coo.31924059551022	639	9	reduce	reduce	VERB
coo.31924059551022	639	10	to	to	ADP
coo.31924059551022	639	11	functions	function	NOUN
coo.31924059551022	639	12	of	of	ADP
coo.31924059551022	639	13	the	the	DET
coo.31924059551022	639	14	absolute	absolute	ADJ
coo.31924059551022	639	15	invariant	invariant	NOUN
coo.31924059551022	639	16	of	of	ADP
coo.31924059551022	639	17	the	the	DET
coo.31924059551022	639	18	fourth	fourth	ADJ
coo.31924059551022	639	19	degree	degree	NOUN
coo.31924059551022	639	20	,	,	PUNCT
coo.31924059551022	639	21	3	3	NUM
coo.31924059551022	639	22	_	_	PUNCT
coo.31924059551022	639	23	<	<	X
coo.31924059551022	640	1	4	4	NUM
coo.31924059551022	640	2	i	i	PRON
coo.31924059551022	640	3	$	$	SYM
coo.31924059551022	640	4	_	_	NOUN
coo.31924059551022	640	5	(	(	PUNCT
coo.31924059551022	640	6	1	1	NUM
coo.31924059551022	640	7	—	—	PUNCT
coo.31924059551022	641	1	¥	¥	SYM
coo.31924059551022	641	2	+	+	NUM
coo.31924059551022	641	3	le4)3	le4)3	NOUN
coo.31924059551022	641	4	bi	bi	NOUN
coo.31924059551022	641	5	c	c	NOUN
coo.31924059551022	641	6	b\	b\	PROPN
coo.31924059551022	641	7	108	108	NUM
coo.31924059551022	641	8	g\	g\	NUM
coo.31924059551022	641	9	(	(	PUNCT
coo.31924059551022	641	10	1	1	NUM
coo.31924059551022	641	11	+	+	CCONJ
coo.31924059551022	641	12	¿	¿	NUM
coo.31924059551022	641	13	\>2	\>2	NUM
coo.31924059551022	641	14	(	(	PUNCT
coo.31924059551022	641	15	2	2	NUM
coo.31924059551022	641	16	vf	vf	NOUN
coo.31924059551022	641	17	(	(	PUNCT
coo.31924059551022	641	18	1	1	NUM
coo.31924059551022	641	19	2	2	NUM
coo.31924059551022	641	20	icy	icy	NOUN
coo.31924059551022	642	1	and	and	CCONJ
coo.31924059551022	642	2	we	we	PRON
coo.31924059551022	642	3	have	have	VERB
coo.31924059551022	642	4	the	the	DET
coo.31924059551022	642	5	form	form	NOUN
coo.31924059551022	642	6	:	:	PUNCT
coo.31924059551022	642	7	[	[	X
coo.31924059551022	642	8	83	83	NUM
coo.31924059551022	642	9	]	]	PUNCT
coo.31924059551022	642	10	·	·	PUNCT
coo.31924059551022	642	11	φ	φ	PROPN
coo.31924059551022	642	12	&	&	CCONJ
coo.31924059551022	642	13	)	)	PUNCT
coo.31924059551022	642	14	=	=	X
coo.31924059551022	642	15	=	=	X
coo.31924059551022	643	1	125ξβ	125ξβ	NOUN
coo.31924059551022	643	2	—	—	PUNCT
coo.31924059551022	643	3	210c|4	210c|4	NUM
coo.31924059551022	643	4	—	—	PUNCT
coo.31924059551022	643	5	22|3	22|3	NUM
coo.31924059551022	643	6	+	+	SYM
coo.31924059551022	643	7	93c2|2	93c2|2	NUM
coo.31924059551022	643	8	+	+	NUM
coo.31924059551022	643	9	·	·	PUNCT
coo.31924059551022	643	10	18c|	18c|	NUM
coo.31924059551022	643	11	+	+	NUM
coo.31924059551022	643	12	1	1	NUM
coo.31924059551022	643	13	_	_	NOUN
coo.31924059551022	643	14	4c3	4c3	NUM
coo.31924059551022	643	15	=	=	SYM
coo.31924059551022	643	16	0	0	NUM
coo.31924059551022	643	17	.	.	PUNCT
coo.31924059551022	644	1	if	if	SCONJ
coo.31924059551022	644	2	then	then	ADV
coo.31924059551022	644	3	this	this	DET
coo.31924059551022	644	4	equation	equation	NOUN
coo.31924059551022	644	5	be	be	AUX
coo.31924059551022	644	6	written	write	VERB
coo.31924059551022	644	7	in	in	ADP
coo.31924059551022	644	8	its	its	PRON
coo.31924059551022	644	9	expanded	expand	VERB
coo.31924059551022	644	10	form	form	NOUN
coo.31924059551022	644	11	in	in	ADP
coo.31924059551022	644	12	terms	term	NOUN
coo.31924059551022	644	13	of	of	ADP
coo.31924059551022	644	14	the	the	DET
coo.31924059551022	644	15	modulus	modulus	NOUN
coo.31924059551022	644	16	h	h	NOUN
coo.31924059551022	644	17	it	it	PRON
coo.31924059551022	644	18	will	will	AUX
coo.31924059551022	644	19	not	not	PART
coo.31924059551022	644	20	be	be	AUX
coo.31924059551022	644	21	difficult	difficult	ADJ
coo.31924059551022	644	22	to	to	PART
coo.31924059551022	644	23	see	see	VERB
coo.31924059551022	644	24	by	by	ADP
coo.31924059551022	644	25	inspection	inspection	NOUN
coo.31924059551022	644	26	(	(	PUNCT
coo.31924059551022	644	27	for	for	ADP
coo.31924059551022	644	28	rigorous	rigorous	ADJ
coo.31924059551022	644	29	proof	proof	NOUN
coo.31924059551022	644	30	see	see	VERB
coo.31924059551022	644	31	p.	p.	NOUN
coo.31924059551022	644	32	56	56	NUM
coo.31924059551022	644	33	)	)	PUNCT
coo.31924059551022	645	1	that	that	SCONJ
coo.31924059551022	645	2	if	if	SCONJ
coo.31924059551022	645	3	we	we	PRON
coo.31924059551022	645	4	write	write	VERB
coo.31924059551022	645	5	[	[	X
coo.31924059551022	645	6	84	84	NUM
coo.31924059551022	645	7	]	]	PUNCT
coo.31924059551022	645	8	.........................	.........................	PUNCT
coo.31924059551022	645	9	φ	φ	X
coo.31924059551022	645	10	=	=	X
coo.31924059551022	645	11	φ	φ	PROPN
coo.31924059551022	645	12	,	,	PUNCT
coo.31924059551022	645	13	φ2φ3	φ2φ3	PUNCT
coo.31924059551022	645	14	these	these	DET
coo.31924059551022	645	15	factors	factor	NOUN
coo.31924059551022	645	16	of	of	ADP
coo.31924059551022	645	17	φ	φ	PROPN
coo.31924059551022	645	18	corresponding	correspond	VERB
coo.31924059551022	645	19	to	to	ADP
coo.31924059551022	645	20	the	the	DET
coo.31924059551022	645	21	special	special	ADJ
coo.31924059551022	645	22	functions	function	NOUN
coo.31924059551022	645	23	of	of	ADP
coo.31924059551022	645	24	the	the	DET
coo.31924059551022	645	25	second	second	ADJ
coo.31924059551022	645	26	sort	sort	NOUN
coo.31924059551022	645	27	are	be	AUX
coo.31924059551022	645	28	,	,	PUNCT
coo.31924059551022	645	29	as	as	SCONJ
coo.31924059551022	645	30	given	give	VERB
coo.31924059551022	645	31	by	by	ADP
coo.31924059551022	645	32	m.	m.	NOUN
coo.31924059551022	645	33	hermite	hermite	PROPN
coo.31924059551022	645	34	:	:	PUNCT
coo.31924059551022	645	35	φ	φ	X
coo.31924059551022	645	36	,	,	PUNCT
coo.31924059551022	645	37	=	=	SYM
coo.31924059551022	645	38	5l2	5l2	NUM
coo.31924059551022	645	39	2{h2	2{h2	NUM
coo.31924059551022	645	40	2)1	2)1	NUM
coo.31924059551022	645	41	u4	u4	NOUN
coo.31924059551022	645	42	[	[	X
coo.31924059551022	645	43	85	85	NUM
coo.31924059551022	645	44	]	]	PUNCT
coo.31924059551022	645	45	·	·	PUNCT
coo.31924059551022	645	46	·	·	PUNCT
coo.31924059551022	645	47	·	·	PUNCT
coo.31924059551022	645	48	·	·	PUNCT
coo.31924059551022	645	49	■	■	PUNCT
coo.31924059551022	645	50	φ2	φ2	PROPN
coo.31924059551022	645	51	=	=	X
coo.31924059551022	645	52	bl2	bl2	ADV
coo.31924059551022	645	53	2(1	2(1	NUM
coo.31924059551022	645	54	—	—	PUNCT
coo.31924059551022	645	55	27c2	27c2	NUM
coo.31924059551022	645	56	)	)	PUNCT
coo.31924059551022	645	57	?	?	PUNCT
coo.31924059551022	646	1	—	—	PUNCT
coo.31924059551022	646	2	3	3	NUM
coo.31924059551022	646	3	φ3	φ3	PROPN
coo.31924059551022	646	4	=	=	SYM
coo.31924059551022	646	5	512	512	NUM
coo.31924059551022	646	6	—	—	PUNCT
coo.31924059551022	646	7	2(1	2(1	NUM
coo.31924059551022	646	8	+	+	CCONJ
coo.31924059551022	646	9	lc2)l	lc2)l	PROPN
coo.31924059551022	646	10	—	—	PUNCT
coo.31924059551022	646	11	3(1	3(1	PROPN
coo.31924059551022	646	12	—	—	PUNCT
coo.31924059551022	646	13	jc2)2	jc2)2	PROPN
coo.31924059551022	646	14	.	.	PUNCT
coo.31924059551022	646	15	'	'	PUNCT
coo.31924059551022	647	1	when	when	SCONJ
coo.31924059551022	647	2	φ	φ	PROPN
coo.31924059551022	647	3	=	=	X
coo.31924059551022	647	4	0	0	NUM
coo.31924059551022	648	1	we	we	PRON
coo.31924059551022	648	2	have	have	VERB
coo.31924059551022	648	3	x	x	SYM
coo.31924059551022	648	4	=	=	SYM
coo.31924059551022	648	5	0	0	NUM
coo.31924059551022	648	6	whence	whence	ADV
coo.31924059551022	648	7	,	,	PUNCT
coo.31924059551022	648	8	as	as	SCONJ
coo.31924059551022	648	9	before	before	SCONJ
coo.31924059551022	648	10	stated	state	VERB
coo.31924059551022	648	11	,	,	PUNCT
coo.31924059551022	648	12	φ	φ	NOUN
coo.31924059551022	648	13	=	=	SYM
coo.31924059551022	648	14	0	0	NUM
coo.31924059551022	648	15	is	be	AUX
coo.31924059551022	648	16	a	a	DET
coo.31924059551022	648	17	necessary	necessary	ADJ
coo.31924059551022	648	18	condition	condition	NOUN
coo.31924059551022	648	19	for	for	ADP
coo.31924059551022	648	20	the	the	DET
coo.31924059551022	648	21	existence	existence	NOUN
coo.31924059551022	648	22	of	of	ADP
coo.31924059551022	648	23	a	a	DET
coo.31924059551022	648	24	doubly	doubly	ADV
coo.31924059551022	648	25	periodic	periodic	ADJ
coo.31924059551022	648	26	function	function	NOUN
coo.31924059551022	648	27	.	.	PUNCT
coo.31924059551022	649	1	but	but	CCONJ
coo.31924059551022	649	2	in	in	ADP
coo.31924059551022	649	3	order	order	NOUN
coo.31924059551022	649	4	to	to	PART
coo.31924059551022	649	5	be	be	AUX
coo.31924059551022	649	6	a	a	DET
coo.31924059551022	649	7	sufficient	sufficient	ADJ
coo.31924059551022	649	8	condition	condition	NOUN
coo.31924059551022	649	9	it	it	PRON
coo.31924059551022	649	10	must	must	AUX
coo.31924059551022	649	11	involve	involve	VERB
coo.31924059551022	649	12	a	a	DET
coo.31924059551022	649	13	definite	definite	ADJ
coo.31924059551022	649	14	value	value	NOUN
coo.31924059551022	649	15	of	of	ADP
coo.31924059551022	649	16	v	v	NOUN
coo.31924059551022	649	17	,	,	PUNCT
coo.31924059551022	649	18	that	that	PRON
coo.31924059551022	649	19	is	be	AUX
coo.31924059551022	649	20	v	v	NOUN
coo.31924059551022	649	21	must	must	AUX
coo.31924059551022	649	22	be	be	AUX
coo.31924059551022	649	23	a	a	DET
coo.31924059551022	649	24	half	half	ADJ
coo.31924059551022	649	25	-	-	PUNCT
coo.31924059551022	649	26	period	period	NOUN
coo.31924059551022	649	27	.	.	PUNCT
coo.31924059551022	650	1	that	that	SCONJ
coo.31924059551022	650	2	this	this	PRON
coo.31924059551022	650	3	is	be	AUX
coo.31924059551022	650	4	the	the	DET
coo.31924059551022	650	5	case	case	NOUN
coo.31924059551022	650	6	,	,	PUNCT
coo.31924059551022	650	7	although	although	SCONJ
coo.31924059551022	650	8	the	the	DET
coo.31924059551022	650	9	reverse	reverse	NOUN
coo.31924059551022	650	10	as	as	SCONJ
coo.31924059551022	650	11	we	we	PRON
coo.31924059551022	650	12	shall	shall	AUX
coo.31924059551022	650	13	find	find	VERB
coo.31924059551022	650	14	later	later	ADV
coo.31924059551022	650	15	does	do	AUX
coo.31924059551022	650	16	not	not	PART
coo.31924059551022	650	17	hold	hold	VERB
coo.31924059551022	650	18	,	,	PUNCT
coo.31924059551022	650	19	is	be	AUX
coo.31924059551022	650	20	seen	see	VERB
coo.31924059551022	650	21	by	by	ADP
coo.31924059551022	650	22	a	a	DET
coo.31924059551022	650	23	determination	determination	NOUN
coo.31924059551022	650	24	of	of	ADP
coo.31924059551022	650	25	v	v	NOUN
coo.31924059551022	650	26	as	as	SCONJ
coo.31924059551022	650	27	follows	follow	VERB
coo.31924059551022	650	28	:	:	PUNCT
coo.31924059551022	650	29	we	we	PRON
coo.31924059551022	650	30	have	have	VERB
coo.31924059551022	650	31	(	(	PUNCT
coo.31924059551022	650	32	p.	p.	NOUN
coo.31924059551022	650	33	47	47	NUM
coo.31924059551022	650	34	)	)	PUNCT
coo.31924059551022	650	35	p(v	p(v	PROPN
coo.31924059551022	650	36	)	)	PUNCT
coo.31924059551022	650	37	=	=	PROPN
coo.31924059551022	650	38	—	—	PUNCT
coo.31924059551022	650	39	2	2	NUM
coo.31924059551022	650	40	h	h	NOUN
coo.31924059551022	650	41	,	,	PUNCT
coo.31924059551022	650	42	_	_	NOUN
coo.31924059551022	650	43	φ(ζ	φ(ζ	SPACE
coo.31924059551022	650	44	)	)	PUNCT
coo.31924059551022	650	45	—	—	PUNCT
coo.31924059551022	650	46	12z(z2	12z(z2	NUM
coo.31924059551022	650	47	—	—	PUNCT
coo.31924059551022	650	48	αχ)(ί013	αχ)(ί013	PROPN
coo.31924059551022	650	49	—	—	PUNCT
coo.31924059551022	650	50	saj	saj	PROPN
coo.31924059551022	650	51	—	—	PUNCT
coo.31924059551022	650	52	bt)~	bt)~	PROPN
coo.31924059551022	650	53	36	36	NUM
coo.31924059551022	650	54	z	z	PROPN
coo.31924059551022	650	55	(	(	PUNCT
coo.31924059551022	650	56	z2	z2	PROPN
coo.31924059551022	650	57	—	—	PUNCT
coo.31924059551022	650	58	axy	axy	PROPN
coo.31924059551022	650	59	define	define	VERB
coo.31924059551022	650	60	ψ(0	ψ(0	PROPN
coo.31924059551022	650	61	—	—	PUNCT
coo.31924059551022	650	62	φ(0	φ(0	VERB
coo.31924059551022	650	63	—	—	PUNCT
coo.31924059551022	650	64	12?(i2	12?(i2	NUM
coo.31924059551022	650	65	—	—	PUNCT
coo.31924059551022	650	66	ax	ax	NOUN
coo.31924059551022	650	67	)	)	PUNCT
coo.31924059551022	650	68	(	(	PUNCT
coo.31924059551022	650	69	10z3	10z3	NUM
coo.31924059551022	650	70	—	—	PUNCT
coo.31924059551022	650	71	8axl	8axl	NUM
coo.31924059551022	650	72	—	—	PUNCT
coo.31924059551022	650	73	\	\	PROPN
coo.31924059551022	650	74	)	)	PUNCT
coo.31924059551022	650	75	=	=	VERB
coo.31924059551022	650	76	5	5	NUM
coo.31924059551022	650	77	?	?	SYM
coo.31924059551022	650	78	6	6	NUM
coo.31924059551022	651	1	+	+	NUM
coo.31924059551022	651	2	6	6	NUM
coo.31924059551022	651	3	aj	aj	PROPN
coo.31924059551022	651	4	—	—	PUNCT
coo.31924059551022	651	5	lob^—sall2	lob^—sall2	PROPN
coo.31924059551022	651	6	+	+	CCONJ
coo.31924059551022	651	7	6	6	NUM
coo.31924059551022	651	8	ajtj	ajtj	NOUN
coo.31924059551022	651	9	+	+	PROPN
coo.31924059551022	651	10	h\	h\	PROPN
coo.31924059551022	651	11	—	—	PUNCT
coo.31924059551022	651	12	4	4	NUM
coo.31924059551022	651	13	a	a	DET
coo.31924059551022	651	14	¡	¡	NOUN
coo.31924059551022	651	15	.	.	PUNCT
coo.31924059551022	652	1	whence	whence	ADV
coo.31924059551022	652	2	we	we	PRON
coo.31924059551022	652	3	write	write	VERB
coo.31924059551022	652	4	t86]	t86]	SPACE
coo.31924059551022	652	5	.............	.............	PUNCT
coo.31924059551022	652	6	^(v	^(v	NOUN
coo.31924059551022	652	7	)	)	PUNCT
coo.31924059551022	652	8	=	=	PUNCT
coo.31924059551022	652	9	tc2	tc2	X
coo.31924059551022	652	10	sn2	sn2	PROPN
coo.31924059551022	652	11	ω	ω	PROPN
coo.31924059551022	652	12	—	—	PUNCT
coo.31924059551022	652	13	·	·	PUNCT
coo.31924059551022	652	14	returning	return	VERB
coo.31924059551022	652	15	to	to	ADP
coo.31924059551022	652	16	(	(	PUNCT
coo.31924059551022	652	17	80	80	NUM
coo.31924059551022	652	18	,	,	PUNCT
coo.31924059551022	652	19	a	a	X
coo.31924059551022	652	20	)	)	PUNCT
coo.31924059551022	652	21	we	we	PRON
coo.31924059551022	652	22	have	have	VERB
coo.31924059551022	652	23	p(v	p(v	SPACE
coo.31924059551022	652	24	)	)	PUNCT
coo.31924059551022	652	25	=	=	X
coo.31924059551022	652	26	=	=	X
coo.31924059551022	652	27	»	»	PUNCT
coo.31924059551022	652	28	x(x2	x(x2	NUM
coo.31924059551022	652	29	—	—	PUNCT
coo.31924059551022	652	30	3pv	3pv	NOUN
coo.31924059551022	652	31	—	—	PUNCT
coo.31924059551022	652	32	3	3	X
coo.31924059551022	652	33	?	?	PUNCT
coo.31924059551022	652	34	)	)	PUNCT
coo.31924059551022	652	35	_	_	PUNCT
coo.31924059551022	652	36	φ(ζ	φ(ζ	SPACE
coo.31924059551022	652	37	)	)	PUNCT
coo.31924059551022	652	38	—	—	PUNCT
coo.31924059551022	652	39	3τρ(ΐ	3τρ(ΐ	NUM
coo.31924059551022	652	40	)	)	PUNCT
coo.31924059551022	652	41	—	—	PUNCT
coo.31924059551022	652	42	108	108	NUM
coo.31924059551022	652	43	z2	z2	PROPN
coo.31924059551022	652	44	(	(	PUNCT
coo.31924059551022	652	45	z2	z2	PROPN
coo.31924059551022	652	46	—	—	PUNCT
coo.31924059551022	652	47	axf	axf	PROPN
coo.31924059551022	652	48	—	—	PUNCT
coo.31924059551022	652	49	χ	χ	X
coo.31924059551022	652	50	mnp	mnp	PROPN
coo.31924059551022	652	51	-	-	NOUN
coo.31924059551022	652	52	ayy	ayy	NOUN
coo.31924059551022	652	53	_	_	PUNCT
coo.31924059551022	652	54	_	_	PUNCT
coo.31924059551022	652	55	_	_	PUNCT
coo.31924059551022	652	56	·	·	PUNCT
coo.31924059551022	652	57	>	>	PUNCT
coo.31924059551022	652	58	'	'	PUNCT
coo.31924059551022	652	59	·	·	PUNCT
coo.31924059551022	652	60	χ	χ	X
coo.31924059551022	652	61	_	_	NOUN
coo.31924059551022	652	62	_	_	PUNCT
coo.31924059551022	652	63	18	18	NUM
coo.31924059551022	652	64	z	z	PROPN
coo.31924059551022	652	65	(	(	PUNCT
coo.31924059551022	652	66	z4	z4	PROPN
coo.31924059551022	652	67	—	—	PUNCT
coo.31924059551022	652	68	axy	axy	NOUN
coo.31924059551022	652	69	reduction	reduction	NUM
coo.31924059551022	652	70	of	of	ADP
coo.31924059551022	652	71	the	the	DET
coo.31924059551022	652	72	forms	form	NOUN
coo.31924059551022	652	73	when	when	SCONJ
coo.31924059551022	652	74	n	n	SYM
coo.31924059551022	652	75	equals	equal	VERB
coo.31924059551022	652	76	three	three	NUM
coo.31924059551022	652	77	.	.	PUNCT
coo.31924059551022	653	1	51	51	NUM
coo.31924059551022	653	2	where	where	SCONJ
coo.31924059551022	653	3	we	we	PRON
coo.31924059551022	653	4	define	define	VERB
coo.31924059551022	653	5	x	x	PUNCT
coo.31924059551022	653	6	=	=	X
coo.31924059551022	653	7	y	y	X
coo.31924059551022	653	8	[	[	X
coo.31924059551022	653	9	φ(1	φ(1	X
coo.31924059551022	653	10	>	>	X
coo.31924059551022	653	11	—	—	PUNCT
coo.31924059551022	653	12	3ψ(0	3ψ(0	NUM
coo.31924059551022	653	13	í0sp(p	í0sp(p	SPACE
coo.31924059551022	653	14	—	—	PUNCT
coo.31924059551022	653	15	αχ)2	αχ)2	PROPN
coo.31924059551022	653	16	]	]	PUNCT
coo.31924059551022	653	17	=	=	PROPN
coo.31924059551022	653	18	p	p	X
coo.31924059551022	653	19	—	—	PUNCT
coo.31924059551022	653	20	gaj	gaj	ADJ
coo.31924059551022	653	21	*	*	PUNCT
coo.31924059551022	653	22	+	+	CCONJ
coo.31924059551022	653	23	áòjz8	áòjz8	NOUN
coo.31924059551022	653	24	—	—	PUNCT
coo.31924059551022	653	25	3α*ζ	3α*ζ	NUM
coo.31924059551022	653	26	—	—	PUNCT
coo.31924059551022	653	27	h\	h\	PROPN
coo.31924059551022	653	28	+	+	CCONJ
coo.31924059551022	653	29	4	4	NUM
coo.31924059551022	653	30	α	α	NOUN
coo.31924059551022	653	31	»	»	X
coo.31924059551022	653	32	=	=	NOUN
coo.31924059551022	653	33	*	*	PUNCT
coo.31924059551022	653	34	a	a	X
coo.31924059551022	653	35	·	·	PUNCT
coo.31924059551022	653	36	e	e	SYM
coo.31924059551022	653	37	■	■	PUNCT
coo.31924059551022	653	38	c.	c.	PROPN
coo.31924059551022	653	39	*	*	PUNCT
coo.31924059551022	653	40	)	)	PUNCT
coo.31924059551022	654	1	where	where	SCONJ
coo.31924059551022	654	2	a	a	DET
coo.31924059551022	654	3	=	=	NOUN
coo.31924059551022	654	4	p	p	NOUN
coo.31924059551022	654	5	—	—	PUNCT
coo.31924059551022	654	6	(	(	PUNCT
coo.31924059551022	654	7	1	1	NUM
coo.31924059551022	654	8	+	+	NUM
coo.31924059551022	654	9	#	#	SYM
coo.31924059551022	654	10	·	·	X
coo.31924059551022	654	11	)	)	PUNCT
coo.31924059551022	654	12	*	*	PUNCT
coo.31924059551022	654	13	—	—	PUNCT
coo.31924059551022	654	14	3¿2	3¿2	NUM
coo.31924059551022	654	15	b	b	NOUN
coo.31924059551022	654	16	=	=	SYM
coo.31924059551022	654	17	l2	l2	PROPN
coo.31924059551022	654	18	—	—	PUNCT
coo.31924059551022	654	19	(	(	PUNCT
coo.31924059551022	654	20	1	1	NUM
coo.31924059551022	654	21	—	—	PUNCT
coo.31924059551022	654	22	2a2	2a2	NUM
coo.31924059551022	654	23	)	)	PUNCT
coo.31924059551022	654	24	?	?	PUNCT
coo.31924059551022	655	1	+	+	CCONJ
coo.31924059551022	655	2	3(ft2	3(ft2	NUM
coo.31924059551022	655	3	—	—	PUNCT
coo.31924059551022	655	4	fc4	fc4	PROPN
coo.31924059551022	655	5	)	)	PUNCT
coo.31924059551022	656	1	[	[	X
coo.31924059551022	656	2	87	87	NUM
coo.31924059551022	656	3	]	]	PUNCT
coo.31924059551022	656	4	.............	.............	PUNCT
coo.31924059551022	656	5	c	c	X
coo.31924059551022	656	6	—	—	PUNCT
coo.31924059551022	656	7	p	p	NOUN
coo.31924059551022	656	8	—	—	PUNCT
coo.31924059551022	656	9	(	(	PUNCT
coo.31924059551022	656	10	ip	ip	NOUN
coo.31924059551022	656	11	—	—	PUNCT
coo.31924059551022	656	12	2)i	2)i	NUM
coo.31924059551022	656	13	—	—	PUNCT
coo.31924059551022	656	14	3(1	3(1	NOUN
coo.31924059551022	656	15	—	—	PUNCT
coo.31924059551022	656	16	¿	¿	PROPN
coo.31924059551022	656	17	2	2	NUM
coo.31924059551022	656	18	)	)	PUNCT
coo.31924059551022	656	19	.	.	PUNCT
coo.31924059551022	657	1	refering	refer	VERB
coo.31924059551022	657	2	then	then	ADV
coo.31924059551022	657	3	to	to	PART
coo.31924059551022	657	4	note	note	VERB
coo.31924059551022	657	5	(	(	PUNCT
coo.31924059551022	657	6	p.	p.	NOUN
coo.31924059551022	657	7	24	24	NUM
coo.31924059551022	657	8	)	)	PUNCT
coo.31924059551022	657	9	we	we	PRON
coo.31924059551022	657	10	have	have	VERB
coo.31924059551022	657	11	:	:	PUNCT
coo.31924059551022	657	12	[	[	X
coo.31924059551022	657	13	88	88	NUM
coo.31924059551022	657	14	]	]	PUNCT
coo.31924059551022	657	15	·	·	PUNCT
coo.31924059551022	657	16	■	■	PUNCT
coo.31924059551022	657	17	·	·	PUNCT
coo.31924059551022	657	18	·	·	PUNCT
coo.31924059551022	657	19	p'(v	p'(v	NOUN
coo.31924059551022	657	20	)	)	PUNCT
coo.31924059551022	657	21	=	=	PROPN
coo.31924059551022	657	22	—	—	PUNCT
coo.31924059551022	657	23	ipsvpv	ipsvpv	NOUN
coo.31924059551022	657	24	■	■	PUNCT
coo.31924059551022	657	25	cn2v	cn2v	NOUN
coo.31924059551022	657	26	-drpv	-drpv	NOUN
coo.31924059551022	657	27	=	=	PROPN
coo.31924059551022	657	28	that	that	PRON
coo.31924059551022	657	29	is	be	AUX
coo.31924059551022	657	30	p'(v	p'(v	ADJ
coo.31924059551022	657	31	)	)	PUNCT
coo.31924059551022	657	32	vanishes	vanish	VERB
coo.31924059551022	657	33	where	where	SCONJ
coo.31924059551022	657	34	¿	¿	NUM
coo.31924059551022	657	35	r	r	NOUN
coo.31924059551022	657	36	vanishes	vanishe	NOUN
coo.31924059551022	657	37	which	which	PRON
coo.31924059551022	657	38	gives	give	VERB
coo.31924059551022	657	39	v	v	NOUN
coo.31924059551022	657	40	—	—	PUNCT
coo.31924059551022	657	41	wi	wi	PROPN
coo.31924059551022	657	42	a	a	DET
coo.31924059551022	657	43	semi	semi	ADJ
coo.31924059551022	657	44	-	-	NOUN
coo.31924059551022	657	45	period	period	NOUN
coo.31924059551022	657	46	,	,	PUNCT
coo.31924059551022	657	47	and	and	CCONJ
coo.31924059551022	657	48	in	in	ADP
coo.31924059551022	657	49	consequence	consequence	NOUN
coo.31924059551022	657	50	,	,	PUNCT
coo.31924059551022	657	51	when	when	SCONJ
coo.31924059551022	657	52	φ	φ	PROPN
coo.31924059551022	657	53	=	=	X
coo.31924059551022	657	54	0	0	NUM
coo.31924059551022	657	55	,	,	PUNCT
coo.31924059551022	657	56	f	f	PROPN
coo.31924059551022	657	57	reduces	reduce	VERB
coo.31924059551022	657	58	to	to	ADP
coo.31924059551022	657	59	=	=	PROPN
coo.31924059551022	657	60	c(m	c(m	PROPN
coo.31924059551022	657	61	+	+	CCONJ
coo.31924059551022	657	62	w	w	NOUN
coo.31924059551022	657	63	*	*	NOUN
coo.31924059551022	657	64	)	)	PUNCT
coo.31924059551022	657	65	e	e	NUM
coo.31924059551022	657	66	_	_	PRON
coo.31924059551022	657	67	.c(ei	.c(ei	PUNCT
coo.31924059551022	657	68	)	)	PUNCT
coo.31924059551022	657	69	e!îw	e!îw	NOUN
coo.31924059551022	657	70	.	.	PUNCT
coo.31924059551022	658	1	·	·	PUNCT
coo.31924059551022	658	2	<	<	X
coo.31924059551022	658	3	y(w	y(w	X
coo.31924059551022	658	4	)	)	PUNCT
coo.31924059551022	658	5	^w?)==tix	^w?)==tix	VERB
coo.31924059551022	658	6	the	the	DET
coo.31924059551022	658	7	value	value	NOUN
coo.31924059551022	658	8	of	of	ADP
coo.31924059551022	658	9	the	the	DET
coo.31924059551022	658	10	function	function	NOUN
coo.31924059551022	658	11	of	of	ADP
coo.31924059551022	658	12	lamé	lamé	NOUN
coo.31924059551022	658	13	corresponding	correspond	VERB
coo.31924059551022	658	14	to	to	ADP
coo.31924059551022	658	15	any	any	DET
coo.31924059551022	658	16	value	value	NOUN
coo.31924059551022	658	17	of	of	ADP
coo.31924059551022	658	18	b	b	NOUN
coo.31924059551022	658	19	giving	giving	NOUN
coo.31924059551022	658	20	rise	rise	NOUN
coo.31924059551022	658	21	to	to	ADP
coo.31924059551022	658	22	the	the	DET
coo.31924059551022	658	23	condition	condition	NOUN
coo.31924059551022	658	24	φ	φ	X
coo.31924059551022	659	1	=	=	PUNCT
coo.31924059551022	659	2	0	0	NUM
coo.31924059551022	659	3	is	be	AUX
coo.31924059551022	659	4	then	then	ADV
coo.31924059551022	659	5	deduced	deduce	VERB
coo.31924059551022	659	6	as	as	SCONJ
coo.31924059551022	659	7	follows	follow	NOUN
coo.31924059551022	659	8	.	.	PUNCT
coo.31924059551022	660	1	from	from	ADP
coo.31924059551022	660	2	φ3	φ3	PROPN
coo.31924059551022	660	3	=	=	SYM
coo.31924059551022	660	4	0	0	PUNCT
coo.31924059551022	660	5	we	we	PRON
coo.31924059551022	660	6	derive	derive	VERB
coo.31924059551022	660	7	:	:	PUNCT
coo.31924059551022	660	8	e	e	X
coo.31924059551022	660	9	=	=	SYM
coo.31924059551022	660	10	5	5	X
coo.31924059551022	660	11	?	?	NUM
coo.31924059551022	660	12	—	—	PUNCT
coo.31924059551022	660	13	1	1	NUM
coo.31924059551022	660	14	+	+	PUNCT
coo.31924059551022	660	15	ip	ip	NOUN
coo.31924059551022	660	16	+	+	CCONJ
coo.31924059551022	660	17	2	2	NUM
coo.31924059551022	660	18	j	j	NOUN
coo.31924059551022	660	19	/	/	SYM
coo.31924059551022	660	20	ï9(l	ï9(l	X
coo.31924059551022	660	21	—	—	PUNCT
coo.31924059551022	660	22	vf	vf	NOUN
coo.31924059551022	660	23	+	+	CCONJ
coo.31924059551022	660	24	¥	¥	NUM
coo.31924059551022	661	1	and	and	CCONJ
coo.31924059551022	661	2	the	the	DET
coo.31924059551022	661	3	special	special	ADJ
coo.31924059551022	661	4	equation	equation	NOUN
coo.31924059551022	661	5	of	of	ADP
coo.31924059551022	661	6	lamé	lamé	NOUN
coo.31924059551022	661	7	becomes	become	VERB
coo.31924059551022	661	8	y"=	y"=	NOUN
coo.31924059551022	662	1	[	[	PUNCT
coo.31924059551022	662	2	l	l	NOUN
coo.31924059551022	662	3	2_p	2_p	NUM
coo.31924059551022	662	4	(	(	PUNCT
coo.31924059551022	662	5	u	u	NOUN
coo.31924059551022	662	6	)	)	PUNCT
coo.31924059551022	662	7	+	+	NUM
coo.31924059551022	662	8	1	1	NUM
coo.31924059551022	662	9	+	+	NUM
coo.31924059551022	662	10	¥	¥	NUM
coo.31924059551022	662	11	+	+	NUM
coo.31924059551022	662	12	21/19jï^¥f~+¥]y	21/19jï^¥f~+¥]y	NUM
coo.31924059551022	662	13	and	and	CCONJ
coo.31924059551022	662	14	from	from	ADP
coo.31924059551022	662	15	the	the	DET
coo.31924059551022	662	16	general	general	ADJ
coo.31924059551022	662	17	form	form	NOUN
coo.31924059551022	662	18	of	of	ADP
coo.31924059551022	662	19	the	the	DET
coo.31924059551022	662	20	integral	integral	ADJ
coo.31924059551022	662	21	[	[	X
coo.31924059551022	662	22	77	77	NUM
coo.31924059551022	662	23	]	]	PUNCT
coo.31924059551022	662	24	y	y	NOUN
coo.31924059551022	662	25	=	=	X
coo.31924059551022	662	26	n	n	X
coo.31924059551022	662	27	—	—	PUNCT
coo.31924059551022	662	28	y	y	PROPN
coo.31924059551022	662	29	{	{	PUNCT
coo.31924059551022	662	30	1	1	NUM
coo.31924059551022	662	31	+	+	NOUN
coo.31924059551022	662	32	w	w	ADJ
coo.31924059551022	662	33	+	+	NUM
coo.31924059551022	662	34	21/19(1	21/19(1	NUM
coo.31924059551022	662	35	—	—	PUNCT
coo.31924059551022	662	36	f)2	f)2	PROPN
coo.31924059551022	662	37	+	+	CCONJ
coo.31924059551022	662	38	t2	t2	PROPN
coo.31924059551022	662	39	}	}	PUNCT
coo.31924059551022	662	40	/	/	PUNCT
coo.31924059551022	662	41	]	]	X
coo.31924059551022	662	42	.	.	PUNCT
coo.31924059551022	663	1	but	but	CCONJ
coo.31924059551022	663	2	differentiating	differentiate	VERB
coo.31924059551022	663	3	ƒ	ƒ	PROPN
coo.31924059551022	663	4	*	*	PUNCT
coo.31924059551022	663	5	we	we	PRON
coo.31924059551022	663	6	have	have	VERB
coo.31924059551022	663	7	k	k	PROPN
coo.31924059551022	663	8	=	=	PUNCT
coo.31924059551022	664	1	[	[	X
coo.31924059551022	664	2	2jp	2jp	X
coo.31924059551022	664	3	(	(	PUNCT
coo.31924059551022	664	4	«	«	NOUN
coo.31924059551022	664	5	)	)	PUNCT
coo.31924059551022	664	6	+	+	CCONJ
coo.31924059551022	664	7	inlf	inlf	NOUN
coo.31924059551022	664	8	,	,	PUNCT
coo.31924059551022	664	9	=	=	X
coo.31924059551022	664	10	[	[	X
coo.31924059551022	664	11	2p	2p	NOUN
coo.31924059551022	664	12	(	(	PUNCT
coo.31924059551022	664	13	«	«	NOUN
coo.31924059551022	664	14	)	)	PUNCT
coo.31924059551022	664	15	+	+	CCONJ
coo.31924059551022	664	16	ea	ea	X
coo.31924059551022	664	17	]	]	X
coo.31924059551022	664	18	fv	fv	X
coo.31924059551022	664	19	hence	hence	ADV
coo.31924059551022	664	20	y	y	X
coo.31924059551022	664	21	=	=	PUNCT
coo.31924059551022	665	1	[	[	X
coo.31924059551022	665	2	2p	2p	NOUN
coo.31924059551022	665	3	(	(	PUNCT
coo.31924059551022	665	4	«	«	PROPN
coo.31924059551022	665	5	)	)	PUNCT
coo.31924059551022	665	6	+	+	CCONJ
coo.31924059551022	665	7	i	i	PRON
coo.31924059551022	665	8	(	(	PUNCT
coo.31924059551022	665	9	1	1	NUM
coo.31924059551022	665	10	+	+	CCONJ
coo.31924059551022	665	11	tp	tp	PROPN
coo.31924059551022	665	12	)	)	PUNCT
coo.31924059551022	665	13	f	f	PROPN
coo.31924059551022	665	14	l	l	NOUN
coo.31924059551022	665	15	/	/	SYM
coo.31924059551022	665	16	ï9(l	ï9(l	X
coo.31924059551022	666	1	a2)2	a2)2	X
coo.31924059551022	667	1	+	+	NUM
coo.31924059551022	667	2	fc2	fc2	NUM
coo.31924059551022	667	3	]	]	X
coo.31924059551022	667	4	^	^	X
coo.31924059551022	667	5	=	=	PUNCT
coo.31924059551022	668	1	[	[	X
coo.31924059551022	668	2	2	2	NUM
coo.31924059551022	668	3	pm	pm	NOUN
coo.31924059551022	669	1	+	+	PROPN
coo.31924059551022	669	2	ea	ea	INTJ
coo.31924059551022	669	3	|(1	|(1	NOUN
coo.31924059551022	669	4	+	+	CCONJ
coo.31924059551022	669	5	λ	λ	NOUN
coo.31924059551022	669	6	*	*	PUNCT
coo.31924059551022	669	7	)	)	PUNCT
coo.31924059551022	669	8	—	—	PUNCT
coo.31924059551022	669	9	41/19(1	41/19(1	NUM
coo.31924059551022	669	10	—	—	PUNCT
coo.31924059551022	669	11	¿	¿	VERB
coo.31924059551022	669	12	2)2	2)2	NUM
coo.31924059551022	669	13	+	+	NUM
coo.31924059551022	669	14	¿	¿	NUM
coo.31924059551022	669	15	2	2	NUM
coo.31924059551022	669	16	]	]	PUNCT
coo.31924059551022	669	17	1	1	NUM
coo.31924059551022	669	18	/	/	SYM
coo.31924059551022	669	19	pu	pu	X
coo.31924059551022	669	20	—	—	PUNCT
coo.31924059551022	669	21	ea	ea	NOUN
coo.31924059551022	669	22	=	=	SYM
coo.31924059551022	669	23	2	2	NUM
coo.31924059551022	670	1	[	[	X
coo.31924059551022	670	2	k	k	X
coo.31924059551022	670	3	*	*	PUNCT
coo.31924059551022	670	4	*	*	PUNCT
coo.31924059551022	670	5	)	)	PUNCT
coo.31924059551022	670	6	+	+	CCONJ
coo.31924059551022	670	7	4e	4e	PUNCT
coo.31924059551022	670	8	«	«	PUNCT
coo.31924059551022	670	9	—	—	PUNCT
coo.31924059551022	670	10	¿	¿	X
coo.31924059551022	670	11	-b	-b	X
coo.31924059551022	670	12	]	]	X
coo.31924059551022	670	13	w	w	X
coo.31924059551022	670	14	—	—	PUNCT
coo.31924059551022	670	15	e	e	NOUN
coo.31924059551022	670	16	«	«	NOUN
coo.31924059551022	670	17	or	or	CCONJ
coo.31924059551022	670	18	y	y	PROPN
coo.31924059551022	670	19	=	=	PUNCT
coo.31924059551022	670	20	s|/f	s|/f	PROPN
coo.31924059551022	670	21	>	>	SYM
coo.31924059551022	670	22	m	m	PROPN
coo.31924059551022	670	23	—	—	PUNCT
coo.31924059551022	670	24	ea	ea	NOUN
coo.31924059551022	670	25	where	where	SCONJ
coo.31924059551022	670	26	0	0	NUM
coo.31924059551022	670	27	has	have	VERB
coo.31924059551022	670	28	the	the	DET
coo.31924059551022	670	29	value	value	NOUN
coo.31924059551022	670	30	determined	determine	VERB
coo.31924059551022	670	31	by	by	ADP
coo.31924059551022	670	32	the	the	DET
coo.31924059551022	670	33	elimentary	elimentary	ADJ
coo.31924059551022	670	34	consideration	consideration	NOUN
coo.31924059551022	670	35	(	(	PUNCT
coo.31924059551022	670	36	p	p	NOUN
coo.31924059551022	670	37	·	·	NUM
coo.31924059551022	670	38	44	44	NUM
coo.31924059551022	670	39	)	)	PUNCT
coo.31924059551022	670	40	.	.	PUNCT
coo.31924059551022	671	1	*	*	PUNCT
coo.31924059551022	671	2	)	)	PUNCT
coo.31924059551022	671	3	compair	compair	NOUN
coo.31924059551022	672	1	[	[	X
coo.31924059551022	672	2	161	161	NUM
coo.31924059551022	672	3	]	]	PUNCT
coo.31924059551022	672	4	p.	p.	NOUN
coo.31924059551022	672	5	73	73	NUM
coo.31924059551022	672	6	.	.	PUNCT
coo.31924059551022	673	1	4	4	NUM
coo.31924059551022	673	2	*	*	NUM
coo.31924059551022	673	3	52	52	NUM
coo.31924059551022	673	4	part	part	NOUN
coo.31924059551022	673	5	y.	y.	NOUN
coo.31924059551022	673	6	case	case	NOUN
coo.31924059551022	673	7	χ	χ	X
coo.31924059551022	673	8	=	=	NOUN
coo.31924059551022	673	9	0	0	NUM
coo.31924059551022	673	10	.	.	PUNCT
coo.31924059551022	674	1	if	if	SCONJ
coo.31924059551022	674	2	%	%	NOUN
coo.31924059551022	674	3	=	=	SYM
coo.31924059551022	674	4	0	0	NUM
coo.31924059551022	674	5	we	we	PRON
coo.31924059551022	674	6	have	have	VERB
coo.31924059551022	674	7	a	a	DET
coo.31924059551022	674	8	second	second	ADJ
coo.31924059551022	674	9	case	case	NOUN
coo.31924059551022	674	10	in	in	ADP
coo.31924059551022	674	11	which	which	PRON
coo.31924059551022	674	12	the	the	DET
coo.31924059551022	674	13	p	p	NOUN
coo.31924059551022	674	14	(	(	PUNCT
coo.31924059551022	674	15	y	y	PROPN
coo.31924059551022	674	16	)	)	PUNCT
coo.31924059551022	674	17	vanishes	vanish	VERB
coo.31924059551022	674	18	,	,	PUNCT
coo.31924059551022	674	19	v	v	ADP
coo.31924059551022	674	20	taking	take	VERB
coo.31924059551022	674	21	the	the	DET
coo.31924059551022	674	22	value	value	NOUN
coo.31924059551022	674	23	of	of	ADP
coo.31924059551022	674	24	a	a	DET
coo.31924059551022	674	25	semi	semi	ADJ
coo.31924059551022	674	26	-	-	NOUN
coo.31924059551022	674	27	period	period	NOUN
coo.31924059551022	674	28	,	,	PUNCT
coo.31924059551022	674	29	but	but	CCONJ
coo.31924059551022	674	30	as	as	SCONJ
coo.31924059551022	674	31	this	this	PRON
coo.31924059551022	674	32	may	may	AUX
coo.31924059551022	674	33	occur	occur	VERB
coo.31924059551022	674	34	without	without	ADP
coo.31924059551022	674	35	reducing	reduce	VERB
coo.31924059551022	674	36	x	x	PROPN
coo.31924059551022	674	37	to	to	PART
coo.31924059551022	674	38	zero	zero	NUM
coo.31924059551022	674	39	the	the	DET
coo.31924059551022	674	40	eliment	eliment	NOUN
coo.31924059551022	674	41	will	will	AUX
coo.31924059551022	674	42	not	not	PART
coo.31924059551022	674	43	be	be	AUX
coo.31924059551022	674	44	doubly	doubly	ADV
coo.31924059551022	674	45	periodic	periodic	ADJ
coo.31924059551022	674	46	since	since	SCONJ
coo.31924059551022	674	47	it	it	PRON
coo.31924059551022	674	48	will	will	AUX
coo.31924059551022	674	49	contain	contain	VERB
coo.31924059551022	674	50	an	an	DET
coo.31924059551022	674	51	exponential	exponential	ADJ
coo.31924059551022	674	52	factor	factor	NOUN
coo.31924059551022	674	53	e?u	e?u	NOUN
coo.31924059551022	674	54	.	.	PUNCT
coo.31924059551022	675	1	if	if	SCONJ
coo.31924059551022	675	2	then	then	ADV
coo.31924059551022	675	3	χ	χ	X
coo.31924059551022	675	4	=	=	SYM
coo.31924059551022	675	5	0	0	NUM
coo.31924059551022	676	1	we	we	PRON
coo.31924059551022	676	2	will	will	AUX
coo.31924059551022	676	3	have	have	VERB
coo.31924059551022	676	4	from	from	ADP
coo.31924059551022	676	5	(	(	PUNCT
coo.31924059551022	676	6	87	87	NUM
coo.31924059551022	676	7	)	)	PUNCT
coo.31924059551022	676	8	six	six	NUM
coo.31924059551022	676	9	values	value	NOUN
coo.31924059551022	676	10	of	of	ADP
coo.31924059551022	676	11	b	b	PROPN
coo.31924059551022	676	12	for	for	ADP
coo.31924059551022	676	13	which	which	PRON
coo.31924059551022	676	14	the	the	DET
coo.31924059551022	676	15	integral	integral	NOUN
coo.31924059551022	676	16	will	will	AUX
coo.31924059551022	676	17	take	take	VERB
coo.31924059551022	676	18	the	the	DET
coo.31924059551022	676	19	form	form	NOUN
coo.31924059551022	676	20	y	y	PROPN
coo.31924059551022	676	21	=	=	X
coo.31924059551022	676	22	f	f	X
coo.31924059551022	676	23	"	"	PUNCT
coo.31924059551022	676	24	—	—	PUNCT
coo.31924059551022	676	25	~	~	PROPN
coo.31924059551022	676	26	bnf	bnf	PROPN
coo.31924059551022	676	27	,	,	PUNCT
coo.31924059551022	676	28	where	where	SCONJ
coo.31924059551022	676	29	f2	f2	PROPN
coo.31924059551022	676	30	=	=	X
coo.31924059551022	676	31	^	^	X
coo.31924059551022	676	32	(	(	PUNCT
coo.31924059551022	676	33	*	*	PUNCT
coo.31924059551022	676	34	—	—	PUNCT
coo.31924059551022	676	35	v	v	ADP
coo.31924059551022	676	36	1	1	NUM
coo.31924059551022	676	37	2	2	NUM
coo.31924059551022	676	38	5	5	NUM
coo.31924059551022	676	39	2/2	2/2	NUM
coo.31924059551022	676	40	i	i	PRON
coo.31924059551022	676	41	¿	¿	X
coo.31924059551022	676	42	eu	eu	PROPN
coo.31924059551022	676	43	a	a	DET
coo.31924059551022	676	44	ωλ	ωλ	PROPN
coo.31924059551022	676	45	c7u	c7u	PROPN
coo.31924059551022	676	46	_	_	PUNCT
coo.31924059551022	676	47	_	_	PUNCT
coo.31924059551022	676	48	a	a	DET
coo.31924059551022	676	49	qxu	qxu	PROPN
coo.31924059551022	676	50	6u	6u	NUM
coo.31924059551022	676	51	moreover	moreover	ADV
coo.31924059551022	676	52	the	the	DET
coo.31924059551022	676	53	second	second	ADJ
coo.31924059551022	676	54	integral	integral	NOUN
coo.31924059551022	676	55	will	will	AUX
coo.31924059551022	676	56	be	be	AUX
coo.31924059551022	676	57	the	the	DET
coo.31924059551022	676	58	form	form	NOUN
coo.31924059551022	676	59	remaining	remain	VERB
coo.31924059551022	676	60	unchanged	unchanged	ADJ
coo.31924059551022	676	61	which	which	PRON
coo.31924059551022	676	62	is	be	AUX
coo.31924059551022	676	63	not	not	PART
coo.31924059551022	676	64	as	as	SCONJ
coo.31924059551022	676	65	we	we	PRON
coo.31924059551022	676	66	have	have	AUX
coo.31924059551022	676	67	seen	see	VERB
coo.31924059551022	676	68	in	in	ADP
coo.31924059551022	676	69	general	general	ADJ
coo.31924059551022	676	70	the	the	DET
coo.31924059551022	676	71	case	case	NOUN
coo.31924059551022	676	72	.	.	PUNCT
coo.31924059551022	677	1	case	case	NOUN
coo.31924059551022	677	2	ό	ό	X
coo.31924059551022	677	3	=	=	SYM
coo.31924059551022	677	4	0	0	NUM
coo.31924059551022	677	5	.	.	PUNCT
coo.31924059551022	678	1	the	the	DET
coo.31924059551022	678	2	only	only	ADJ
coo.31924059551022	678	3	remaining	remain	VERB
coo.31924059551022	678	4	case	case	NOUN
coo.31924059551022	678	5	to	to	PART
coo.31924059551022	678	6	be	be	AUX
coo.31924059551022	678	7	considered	consider	VERB
coo.31924059551022	678	8	is	be	AUX
coo.31924059551022	678	9	where	where	SCONJ
coo.31924059551022	678	10	d	d	X
coo.31924059551022	678	11	—	—	PUNCT
coo.31924059551022	678	12	0	0	NUM
coo.31924059551022	678	13	,	,	PUNCT
coo.31924059551022	678	14	or	or	CCONJ
coo.31924059551022	678	15	p	p	NOUN
coo.31924059551022	678	16	-	-	PUNCT
coo.31924059551022	678	17	,	,	PUNCT
coo.31924059551022	678	18	a1	a1	PROPN
coo.31924059551022	678	19	=	=	NOUN
coo.31924059551022	678	20	v	v	NOUN
coo.31924059551022	678	21	—	—	PUNCT
coo.31924059551022	678	22	1	1	NUM
coo.31924059551022	678	23	+	+	CCONJ
coo.31924059551022	678	24	k	k	X
coo.31924059551022	678	25	*	*	PUNCT
coo.31924059551022	678	26	—	—	PUNCT
coo.31924059551022	678	27	=	=	NOUN
coo.31924059551022	678	28	0	0	NUM
coo.31924059551022	678	29	or	or	CCONJ
coo.31924059551022	678	30	l	l	NOUN
coo.31924059551022	678	31	=	=	VERB
coo.31924059551022	678	32	±(l	±(l	ADV
coo.31924059551022	678	33	—	—	PUNCT
coo.31924059551022	678	34	¥	¥	SYM
coo.31924059551022	678	35	+	+	CCONJ
coo.31924059551022	678	36	=	=	NOUN
coo.31924059551022	678	37	since	since	SCONJ
coo.31924059551022	678	38	x2g2	x2g2	PUNCT
coo.31924059551022	678	39	—	—	PUNCT
coo.31924059551022	678	40	y	y	PROPN
coo.31924059551022	678	41	(	(	PUNCT
coo.31924059551022	678	42	1	1	NUM
coo.31924059551022	678	43	—	—	PUNCT
coo.31924059551022	678	44	k2	k2	ADJ
coo.31924059551022	678	45	+	+	CCONJ
coo.31924059551022	678	46	¥	¥	X
coo.31924059551022	678	47	)	)	PUNCT
coo.31924059551022	678	48	.	.	PUNCT
coo.31924059551022	679	1	also	also	ADV
coo.31924059551022	679	2	l	l	PRON
coo.31924059551022	679	3	=	=	VERB
coo.31924059551022	679	4	3	3	NUM
coo.31924059551022	679	5	&	&	CCONJ
coo.31924059551022	679	6	whence	whence	PROPN
coo.31924059551022	679	7	or	or	CCONJ
coo.31924059551022	679	8	12	12	NUM
coo.31924059551022	679	9	l·2	l·2	PROPN
coo.31924059551022	679	10	—	—	PUNCT
coo.31924059551022	679	11	9	9	NUM
coo.31924059551022	679	12	%	%	NOUN
coo.31924059551022	679	13	=	=	NOUN
coo.31924059551022	679	14	φ'(ρ	φ'(ρ	ADV
coo.31924059551022	679	15	)	)	PUNCT
coo.31924059551022	679	16	=	=	PROPN
coo.31924059551022	679	17	0	0	NUM
coo.31924059551022	679	18	.	.	PUNCT
coo.31924059551022	680	1	that	that	PRON
coo.31924059551022	680	2	is	be	AUX
coo.31924059551022	680	3	d	d	X
coo.31924059551022	680	4	=	=	NOUN
coo.31924059551022	680	5	0	0	NUM
coo.31924059551022	680	6	and	and	CCONJ
coo.31924059551022	680	7	φ'(δ	φ'(δ	PROPN
coo.31924059551022	680	8	)	)	PUNCT
coo.31924059551022	680	9	=	=	PUNCT
coo.31924059551022	680	10	0	0	NUM
coo.31924059551022	680	11	are	be	AUX
coo.31924059551022	680	12	conditions	condition	NOUN
coo.31924059551022	680	13	for	for	ADP
coo.31924059551022	680	14	one	one	NUM
coo.31924059551022	680	15	and	and	CCONJ
coo.31924059551022	680	16	the	the	DET
coo.31924059551022	680	17	same	same	ADJ
coo.31924059551022	680	18	function	function	NOUN
coo.31924059551022	680	19	of	of	ADP
coo.31924059551022	680	20	lamé	lamé	NOUN
coo.31924059551022	680	21	.	.	PUNCT
coo.31924059551022	681	1	in	in	ADP
coo.31924059551022	681	2	this	this	DET
coo.31924059551022	681	3	case	case	NOUN
coo.31924059551022	681	4	p(v	p(v	SPACE
coo.31924059551022	681	5	)	)	PUNCT
coo.31924059551022	681	6	and	and	CCONJ
coo.31924059551022	681	7	also	also	ADV
coo.31924059551022	681	8	the	the	DET
coo.31924059551022	681	9	p'{y	p'{y	NOUN
coo.31924059551022	681	10	)	)	PUNCT
coo.31924059551022	681	11	become	become	VERB
coo.31924059551022	681	12	infinite	infinite	NOUN
coo.31924059551022	681	13	which	which	PRON
coo.31924059551022	681	14	gives	give	VERB
coo.31924059551022	681	15	v	v	NOUN
coo.31924059551022	681	16	=	=	NOUN
coo.31924059551022	681	17	0	0	NUM
coo.31924059551022	681	18	or	or	CCONJ
coo.31924059551022	681	19	the	the	DET
coo.31924059551022	681	20	congruent	congruent	ADJ
coo.31924059551022	681	21	values	value	NOUN
coo.31924059551022	681	22	2mw	2mw	ADJ
coo.31924059551022	681	23	-f	-f	X
coo.31924059551022	681	24	*	*	SYM
coo.31924059551022	681	25	2	2	NUM
coo.31924059551022	681	26	m	m	NOUN
coo.31924059551022	681	27	w.	w.	ADJ
coo.31924059551022	681	28	the	the	DET
coo.31924059551022	681	29	general	general	ADJ
coo.31924059551022	681	30	form	form	NOUN
coo.31924059551022	681	31	of	of	ADP
coo.31924059551022	681	32	our	our	PRON
coo.31924059551022	681	33	integral	integral	ADJ
coo.31924059551022	681	34	will	will	AUX
coo.31924059551022	681	35	not	not	PART
coo.31924059551022	681	36	hold	hold	VERB
coo.31924059551022	681	37	for	for	ADP
coo.31924059551022	681	38	this	this	DET
coo.31924059551022	681	39	exceptional	exceptional	ADJ
coo.31924059551022	681	40	case	case	NOUN
coo.31924059551022	681	41	and	and	CCONJ
coo.31924059551022	681	42	we	we	PRON
coo.31924059551022	681	43	are	be	AUX
coo.31924059551022	681	44	obliged	oblige	VERB
coo.31924059551022	681	45	to	to	PART
coo.31924059551022	681	46	return	return	VERB
coo.31924059551022	681	47	to	to	ADP
coo.31924059551022	681	48	the	the	DET
coo.31924059551022	681	49	treatment	treatment	NOUN
coo.31924059551022	681	50	of	of	ADP
coo.31924059551022	681	51	the	the	DET
coo.31924059551022	681	52	subject	subject	NOUN
coo.31924059551022	681	53	from	from	ADP
coo.31924059551022	681	54	the	the	DET
coo.31924059551022	681	55	standpoint	standpoint	NOUN
coo.31924059551022	681	56	of	of	ADP
coo.31924059551022	681	57	a	a	DET
coo.31924059551022	681	58	product	product	NOUN
coo.31924059551022	681	59	.	.	PUNCT
coo.31924059551022	682	1	helation	helation	NOUN
coo.31924059551022	682	2	of	of	ADP
coo.31924059551022	682	3	y	y	PROPN
coo.31924059551022	682	4	and	and	CCONJ
coo.31924059551022	682	5	c	c	NOUN
coo.31924059551022	682	6	to	to	ADP
coo.31924059551022	682	7	the	the	DET
coo.31924059551022	682	8	special	special	ADJ
coo.31924059551022	682	9	functions	function	NOUN
coo.31924059551022	682	10	of	of	ADP
coo.31924059551022	682	11	lamé	lamé	NOUN
coo.31924059551022	682	12	.	.	PUNCT
coo.31924059551022	683	1	returning	return	VERB
coo.31924059551022	683	2	first	first	ADV
coo.31924059551022	683	3	to	to	ADP
coo.31924059551022	683	4	(	(	PUNCT
coo.31924059551022	683	5	part	part	NOUN
coo.31924059551022	683	6	iv	iv	X
coo.31924059551022	683	7	,	,	PUNCT
coo.31924059551022	683	8	p.	p.	NOUN
coo.31924059551022	683	9	42	42	NUM
coo.31924059551022	683	10	)	)	PUNCT
coo.31924059551022	683	11	,	,	PUNCT
coo.31924059551022	683	12	the	the	DET
coo.31924059551022	683	13	elimentary	elimentary	ADJ
coo.31924059551022	683	14	determination	determination	NOUN
coo.31924059551022	683	15	of	of	ADP
coo.31924059551022	683	16	the	the	DET
coo.31924059551022	683	17	special	special	ADJ
coo.31924059551022	683	18	functions	function	NOUN
coo.31924059551022	683	19	of	of	ADP
coo.31924059551022	683	20	lamé	lamé	NOUN
coo.31924059551022	683	21	,	,	PUNCT
coo.31924059551022	683	22	we	we	PRON
coo.31924059551022	683	23	there	there	ADV
coo.31924059551022	683	24	found	find	VERB
coo.31924059551022	683	25	with	with	ADP
coo.31924059551022	683	26	reference	reference	NOUN
coo.31924059551022	683	27	to	to	ADP
coo.31924059551022	683	28	b	b	PROPN
coo.31924059551022	683	29	that	that	PRON
coo.31924059551022	683	30	,	,	PUNCT
coo.31924059551022	683	31	first	first	ADV
coo.31924059551022	683	32	,	,	PUNCT
coo.31924059551022	683	33	if	if	SCONJ
coo.31924059551022	683	34	n	n	CCONJ
coo.31924059551022	683	35	be	be	AUX
coo.31924059551022	683	36	odd	odd	ADJ
coo.31924059551022	683	37	,	,	PUNCT
coo.31924059551022	683	38	it	it	PRON
coo.31924059551022	683	39	is	be	AUX
coo.31924059551022	683	40	determined	determine	VERB
coo.31924059551022	683	41	by	by	ADP
coo.31924059551022	683	42	two	two	NUM
coo.31924059551022	683	43	sorts	sort	NOUN
coo.31924059551022	683	44	of	of	ADP
coo.31924059551022	683	45	equations	equation	NOUN
coo.31924059551022	683	46	,	,	PUNCT
coo.31924059551022	683	47	one	one	NUM
coo.31924059551022	683	48	of	of	ADP
coo.31924059551022	683	49	degree	degree	NOUN
coo.31924059551022	683	50	~	~	PUNCT
coo.31924059551022	683	51	(	(	PUNCT
coo.31924059551022	683	52	n	n	X
coo.31924059551022	683	53	—	—	PUNCT
coo.31924059551022	683	54	1	1	X
coo.31924059551022	683	55	)	)	PUNCT
coo.31924059551022	683	56	giving	give	VERB
coo.31924059551022	683	57	rise	rise	NOUN
coo.31924059551022	683	58	to	to	ADP
coo.31924059551022	683	59	functions	function	NOUN
coo.31924059551022	683	60	of	of	ADP
coo.31924059551022	683	61	the	the	DET
coo.31924059551022	683	62	reduction	reduction	NUM
coo.31924059551022	683	63	of	of	ADP
coo.31924059551022	683	64	the	the	DET
coo.31924059551022	683	65	forms	form	NOUN
coo.31924059551022	683	66	when	when	SCONJ
coo.31924059551022	683	67	n	n	SYM
coo.31924059551022	683	68	equals	equal	VERB
coo.31924059551022	683	69	three	three	NUM
coo.31924059551022	683	70	.	.	PUNCT
coo.31924059551022	684	1	53	53	NUM
coo.31924059551022	684	2	first	first	ADJ
coo.31924059551022	684	3	sort	sort	NOUN
coo.31924059551022	684	4	,	,	PUNCT
coo.31924059551022	684	5	and	and	CCONJ
coo.31924059551022	684	6	the	the	DET
coo.31924059551022	684	7	other	other	ADJ
coo.31924059551022	684	8	,	,	PUNCT
coo.31924059551022	684	9	three	three	NUM
coo.31924059551022	684	10	in	in	ADP
coo.31924059551022	684	11	all	all	PRON
coo.31924059551022	684	12	,	,	PUNCT
coo.31924059551022	684	13	of	of	ADP
coo.31924059551022	684	14	degree	degree	NOUN
coo.31924059551022	684	15	γ	γ	PROPN
coo.31924059551022	684	16	(	(	PUNCT
coo.31924059551022	684	17	n	n	CCONJ
coo.31924059551022	684	18	+	+	CCONJ
coo.31924059551022	684	19	1	1	X
coo.31924059551022	684	20	)	)	PUNCT
coo.31924059551022	684	21	giving	give	VERB
coo.31924059551022	684	22	rise	rise	NOUN
coo.31924059551022	684	23	to	to	ADP
coo.31924059551022	684	24	functions	function	NOUN
coo.31924059551022	684	25	of	of	ADP
coo.31924059551022	684	26	the	the	DET
coo.31924059551022	684	27	second	second	ADJ
coo.31924059551022	684	28	sort	sort	NOUN
coo.31924059551022	684	29	;	;	PUNCT
coo.31924059551022	685	1	whence	whence	ADV
coo.31924059551022	685	2	combining	combine	VERB
coo.31924059551022	685	3	we	we	PRON
coo.31924059551022	685	4	have	have	VERB
coo.31924059551022	685	5	,	,	PUNCT
coo.31924059551022	685	6	n	n	CCONJ
coo.31924059551022	685	7	being	be	AUX
coo.31924059551022	685	8	odd	odd	ADJ
coo.31924059551022	685	9	,	,	PUNCT
coo.31924059551022	685	10	b	b	X
coo.31924059551022	685	11	determined	determine	VERB
coo.31924059551022	685	12	by	by	ADP
coo.31924059551022	685	13	an	an	DET
coo.31924059551022	685	14	equation	equation	NOUN
coo.31924059551022	685	15	of	of	ADP
coo.31924059551022	685	16	degree	degree	NOUN
coo.31924059551022	685	17	γ	γ	PROPN
coo.31924059551022	685	18	(	(	PUNCT
coo.31924059551022	685	19	n	n	PROPN
coo.31924059551022	685	20	-f1	-f1	PROPN
coo.31924059551022	685	21	)	)	PUNCT
coo.31924059551022	685	22	+	+	PROPN
coo.31924059551022	685	23	y	y	PROPN
coo.31924059551022	685	24	(	(	PUNCT
coo.31924059551022	685	25	n	n	CCONJ
coo.31924059551022	685	26	~~	~~	X
coo.31924059551022	685	27	1	1	X
coo.31924059551022	685	28	)	)	PUNCT
coo.31924059551022	685	29	=	=	PUNCT
coo.31924059551022	685	30	2n	2n	NUM
coo.31924059551022	686	1	+	+	CCONJ
coo.31924059551022	686	2	1	1	X
coo.31924059551022	686	3	.	.	PUNCT
coo.31924059551022	687	1	if	if	SCONJ
coo.31924059551022	687	2	n	n	ADV
coo.31924059551022	687	3	is	be	AUX
coo.31924059551022	687	4	even	even	ADV
coo.31924059551022	687	5	we	we	PRON
coo.31924059551022	687	6	find	find	VERB
coo.31924059551022	687	7	but	but	CCONJ
coo.31924059551022	687	8	one	one	NUM
coo.31924059551022	687	9	equation	equation	NOUN
coo.31924059551022	687	10	,	,	PUNCT
coo.31924059551022	687	11	degree	degree	NOUN
coo.31924059551022	687	12	-\1	-\1	SPACE
coo.31924059551022	687	13	,	,	PUNCT
coo.31924059551022	687	14	for	for	ADP
coo.31924059551022	687	15	functions	function	NOUN
coo.31924059551022	687	16	of	of	ADP
coo.31924059551022	687	17	the	the	DET
coo.31924059551022	687	18	first	first	ADJ
coo.31924059551022	687	19	sort	sort	NOUN
coo.31924059551022	687	20	and	and	CCONJ
coo.31924059551022	687	21	three	three	NUM
coo.31924059551022	687	22	equations	equation	NOUN
coo.31924059551022	687	23	,	,	PUNCT
coo.31924059551022	687	24	degree	degree	VERB
coo.31924059551022	687	25	γ	γ	PROPN
coo.31924059551022	687	26	n9	n9	PROPN
coo.31924059551022	687	27	for	for	ADP
coo.31924059551022	687	28	those	those	PRON
coo.31924059551022	687	29	of	of	ADP
coo.31924059551022	687	30	the	the	DET
coo.31924059551022	687	31	second	second	ADJ
coo.31924059551022	687	32	sort	sort	NOUN
coo.31924059551022	687	33	making	make	VERB
coo.31924059551022	687	34	a	a	DET
coo.31924059551022	687	35	single	single	ADJ
coo.31924059551022	687	36	equation	equation	NOUN
coo.31924059551022	687	37	whose	whose	DET
coo.31924059551022	687	38	degree	degree	NOUN
coo.31924059551022	687	39	as	as	ADP
coo.31924059551022	687	40	in	in	ADP
coo.31924059551022	687	41	the	the	DET
coo.31924059551022	687	42	first	first	ADJ
coo.31924059551022	687	43	case	case	NOUN
coo.31924059551022	687	44	is	be	AUX
coo.31924059551022	687	45	2n	2n	PROPN
coo.31924059551022	687	46	-f1	-f1	PROPN
coo.31924059551022	687	47	.	.	PUNCT
coo.31924059551022	688	1	if	if	SCONJ
coo.31924059551022	688	2	then	then	ADV
coo.31924059551022	688	3	these	these	DET
coo.31924059551022	688	4	roots	root	NOUN
coo.31924059551022	688	5	are	be	AUX
coo.31924059551022	688	6	all	all	ADV
coo.31924059551022	688	7	different	different	ADJ
coo.31924059551022	688	8	we	we	PRON
coo.31924059551022	688	9	have	have	AUX
coo.31924059551022	688	10	in	in	ADP
coo.31924059551022	688	11	all	all	DET
coo.31924059551022	688	12	2	2	NUM
coo.31924059551022	688	13	n	n	CCONJ
coo.31924059551022	688	14	-f1	-f1	PROPN
coo.31924059551022	688	15	special	special	ADJ
coo.31924059551022	688	16	functions	function	NOUN
coo.31924059551022	688	17	of	of	ADP
coo.31924059551022	688	18	lamé	lamé	NOUN
coo.31924059551022	688	19	.	.	PUNCT
coo.31924059551022	689	1	returning	return	VERB
coo.31924059551022	689	2	now	now	ADV
coo.31924059551022	689	3	to	to	ADP
coo.31924059551022	689	4	the	the	DET
coo.31924059551022	689	5	forms	form	NOUN
coo.31924059551022	689	6	(	(	PUNCT
coo.31924059551022	689	7	65	65	NUM
coo.31924059551022	689	8	)	)	PUNCT
coo.31924059551022	689	9	2	2	NUM
coo.31924059551022	689	10	g	g	NOUN
coo.31924059551022	689	11	=	=	NOUN
coo.31924059551022	689	12	a	a	DET
coo.31924059551022	689	13	(	(	PUNCT
coo.31924059551022	689	14	a	a	DET
coo.31924059551022	689	15	—	—	PUNCT
coo.31924059551022	689	16	fi	fi	NOUN
coo.31924059551022	689	17	)	)	PUNCT
coo.31924059551022	689	18	(	(	PUNCT
coo.31924059551022	689	19	a	a	DET
coo.31924059551022	689	20	—	—	PUNCT
coo.31924059551022	689	21	γ	γ	NOUN
coo.31924059551022	689	22	)	)	PUNCT
coo.31924059551022	689	23	·	·	PUNCT
coo.31924059551022	689	24	·	·	PUNCT
coo.31924059551022	689	25	·	·	PUNCT
coo.31924059551022	689	26	we	we	PRON
coo.31924059551022	689	27	have	have	VERB
coo.31924059551022	689	28	the	the	DET
coo.31924059551022	689	29	half	half	ADJ
coo.31924059551022	689	30	periods	period	NOUN
coo.31924059551022	689	31	or	or	CCONJ
coo.31924059551022	689	32	values	value	NOUN
coo.31924059551022	689	33	of	of	ADP
coo.31924059551022	689	34	the	the	DET
coo.31924059551022	689	35	roots	root	NOUN
coo.31924059551022	689	36	a	a	PRON
coo.31924059551022	689	37	,	,	PUNCT
coo.31924059551022	689	38	β	β	X
coo.31924059551022	689	39	that	that	PRON
coo.31924059551022	689	40	will	will	AUX
coo.31924059551022	689	41	reduce	reduce	VERB
coo.31924059551022	689	42	them	they	PRON
coo.31924059551022	689	43	to	to	ADP
coo.31924059551022	689	44	zero	zero	NUM
coo.31924059551022	689	45	.	.	PUNCT
coo.31924059551022	690	1	moreover	moreover	ADV
coo.31924059551022	690	2	they	they	PRON
coo.31924059551022	690	3	will	will	AUX
coo.31924059551022	690	4	not	not	PART
coo.31924059551022	690	5	be	be	AUX
coo.31924059551022	690	6	double	double	ADJ
coo.31924059551022	690	7	roots	root	NOUN
coo.31924059551022	690	8	,	,	PUNCT
coo.31924059551022	690	9	for	for	ADP
coo.31924059551022	690	10	consider	consider	VERB
coo.31924059551022	690	11	t	t	NOUN
coo.31924059551022	690	12	=	=	ADV
coo.31924059551022	690	13	e%	e%	ADV
coo.31924059551022	690	14	as	as	ADP
coo.31924059551022	690	15	a	a	DET
coo.31924059551022	690	16	double	double	ADJ
coo.31924059551022	690	17	root	root	NOUN
coo.31924059551022	690	18	of	of	ADP
coo.31924059551022	690	19	y	y	PROPN
coo.31924059551022	690	20	in	in	ADP
coo.31924059551022	690	21	which	which	DET
coo.31924059551022	690	22	case	case	NOUN
coo.31924059551022	690	23	all	all	DET
coo.31924059551022	690	24	the	the	DET
coo.31924059551022	690	25	terms	term	NOUN
coo.31924059551022	690	26	of	of	ADP
coo.31924059551022	690	27	equation	equation	NOUN
coo.31924059551022	690	28	(	(	PUNCT
coo.31924059551022	690	29	57	57	NUM
coo.31924059551022	690	30	)	)	PUNCT
coo.31924059551022	690	31	will	will	AUX
coo.31924059551022	690	32	reduce	reduce	VERB
coo.31924059551022	690	33	to	to	ADP
coo.31924059551022	690	34	zero	zero	NUM
coo.31924059551022	690	35	save	save	VERB
coo.31924059551022	690	36	the	the	DET
coo.31924059551022	690	37	second	second	ADJ
coo.31924059551022	690	38	which	which	PRON
coo.31924059551022	690	39	will	will	AUX
coo.31924059551022	690	40	be	be	AUX
coo.31924059551022	690	41	identically	identically	ADV
coo.31924059551022	690	42	zero	zero	NUM
coo.31924059551022	690	43	,	,	PUNCT
coo.31924059551022	690	44	which	which	PRON
coo.31924059551022	690	45	is	be	AUX
coo.31924059551022	690	46	a	a	DET
coo.31924059551022	690	47	condition	condition	NOUN
coo.31924059551022	690	48	that	that	SCONJ
coo.31924059551022	690	49	the	the	DET
coo.31924059551022	690	50	root	root	NOUN
coo.31924059551022	690	51	be	be	AUX
coo.31924059551022	690	52	tripple	tripple	NOUN
coo.31924059551022	690	53	.	.	PUNCT
coo.31924059551022	691	1	differentiating	differentiate	VERB
coo.31924059551022	691	2	we	we	PRON
coo.31924059551022	691	3	find	find	VERB
coo.31924059551022	691	4	an	an	DET
coo.31924059551022	691	5	analogous	analogous	ADJ
coo.31924059551022	691	6	equation	equation	NOUN
coo.31924059551022	691	7	and	and	CCONJ
coo.31924059551022	691	8	a	a	DET
coo.31924059551022	691	9	similar	similar	ADJ
coo.31924059551022	691	10	course	course	NOUN
coo.31924059551022	691	11	of	of	ADP
coo.31924059551022	691	12	reasoning	reasoning	NOUN
coo.31924059551022	691	13	shows	show	VERB
coo.31924059551022	691	14	that	that	SCONJ
coo.31924059551022	691	15	the	the	DET
coo.31924059551022	691	16	root	root	NOUN
coo.31924059551022	691	17	must	must	AUX
coo.31924059551022	691	18	be	be	AUX
coo.31924059551022	691	19	quadruple	quadruple	ADJ
coo.31924059551022	691	20	and	and	CCONJ
coo.31924059551022	691	21	so	so	ADV
coo.31924059551022	691	22	on	on	ADP
coo.31924059551022	691	23	which	which	PRON
coo.31924059551022	691	24	is	be	AUX
coo.31924059551022	691	25	absurde	absurde	ADJ
coo.31924059551022	691	26	.	.	PUNCT
coo.31924059551022	692	1	hence	hence	ADV
coo.31924059551022	692	2	the	the	DET
coo.31924059551022	692	3	roots	root	NOUN
coo.31924059551022	692	4	that	that	PRON
coo.31924059551022	692	5	are	be	AUX
coo.31924059551022	692	6	half	half	ADJ
coo.31924059551022	692	7	-	-	PUNCT
coo.31924059551022	692	8	periods	period	NOUN
coo.31924059551022	692	9	are	be	AUX
coo.31924059551022	692	10	not	not	PART
coo.31924059551022	692	11	double	double	ADJ
coo.31924059551022	692	12	.	.	PUNCT
coo.31924059551022	693	1	on	on	ADP
coo.31924059551022	693	2	the	the	DET
coo.31924059551022	693	3	other	other	ADJ
coo.31924059551022	693	4	hand	hand	NOUN
coo.31924059551022	693	5	any	any	DET
coo.31924059551022	693	6	other	other	ADJ
coo.31924059551022	693	7	root	root	NOUN
coo.31924059551022	693	8	of	of	ADP
coo.31924059551022	693	9	y	y	PROPN
coo.31924059551022	693	10	may	may	AUX
coo.31924059551022	693	11	be	be	AUX
coo.31924059551022	693	12	double	double	ADJ
coo.31924059551022	693	13	but	but	CCONJ
coo.31924059551022	693	14	as	as	ADP
coo.31924059551022	693	15	a	a	DET
coo.31924059551022	693	16	similar	similar	ADJ
coo.31924059551022	693	17	course	course	NOUN
coo.31924059551022	693	18	of	of	ADP
coo.31924059551022	693	19	reasoning	reasoning	NOUN
coo.31924059551022	693	20	shows	show	VERB
coo.31924059551022	693	21	it	it	PRON
coo.31924059551022	693	22	could	could	AUX
coo.31924059551022	693	23	not	not	PART
coo.31924059551022	693	24	be	be	AUX
coo.31924059551022	693	25	tripple	tripple	NOUN
coo.31924059551022	693	26	.	.	PUNCT
coo.31924059551022	694	1	if	if	SCONJ
coo.31924059551022	694	2	then	then	ADV
coo.31924059551022	694	3	c	c	X
coo.31924059551022	694	4	=	=	SYM
coo.31924059551022	694	5	0	0	NUM
coo.31924059551022	695	1	all	all	DET
coo.31924059551022	695	2	the	the	DET
coo.31924059551022	695	3	roots	root	NOUN
coo.31924059551022	695	4	will	will	AUX
coo.31924059551022	695	5	be	be	AUX
coo.31924059551022	695	6	double	double	ADJ
coo.31924059551022	695	7	unless	unless	SCONJ
coo.31924059551022	695	8	they	they	PRON
coo.31924059551022	695	9	are	be	AUX
coo.31924059551022	695	10	semi	semi	ADJ
coo.31924059551022	695	11	-	-	NOUN
coo.31924059551022	695	12	periods	period	NOUN
coo.31924059551022	695	13	and	and	CCONJ
coo.31924059551022	695	14	we	we	PRON
coo.31924059551022	695	15	may^	may^	VERB
coo.31924059551022	695	16	write	write	VERB
coo.31924059551022	695	17	[	[	X
coo.31924059551022	695	18	89	89	NUM
coo.31924059551022	695	19	]	]	PUNCT
coo.31924059551022	695	20	.	.	PUNCT
coo.31924059551022	695	21	.	.	PUNCT
coo.31924059551022	695	22	.	.	PUNCT
coo.31924059551022	696	1	y	y	NOUN
coo.31924059551022	696	2	=	=	PROPN
coo.31924059551022	696	3	(	(	PUNCT
coo.31924059551022	696	4	pu	pu	X
coo.31924059551022	696	5	—	—	PUNCT
coo.31924059551022	696	6	ef)s	ef)s	PROPN
coo.31924059551022	696	7	(	(	PUNCT
coo.31924059551022	696	8	pu	pu	PROPN
coo.31924059551022	696	9	—	—	PUNCT
coo.31924059551022	696	10	e2y	e2y	NOUN
coo.31924059551022	696	11	(	(	PUNCT
coo.31924059551022	696	12	pu	pu	X
coo.31924059551022	696	13	—	—	PUNCT
coo.31924059551022	696	14	e3	e3	PROPN
coo.31924059551022	696	15	)	)	PUNCT
coo.31924059551022	696	16	*	*	PUNCT
coo.31924059551022	696	17	"	"	PUNCT
coo.31924059551022	696	18	π(pu	π(pu	PRON
coo.31924059551022	696	19	cm	cm	PROPN
coo.31924059551022	696	20	1	1	NUM
coo.31924059551022	696	21	whence	whence	NOUN
coo.31924059551022	696	22	[	[	X
coo.31924059551022	696	23	90	90	NUM
coo.31924059551022	696	24	]	]	PUNCT
coo.31924059551022	696	25	•	•	PUNCT
coo.31924059551022	696	26	·	·	PUNCT
coo.31924059551022	696	27	·	·	PUNCT
coo.31924059551022	696	28	y	y	PROPN
coo.31924059551022	696	29	=	=	SYM
coo.31924059551022	696	30	v(pu	v(pu	X
coo.31924059551022	696	31	—	—	PUNCT
coo.31924059551022	696	32	ety	ety	PROPN
coo.31924059551022	696	33	{	{	PUNCT
coo.31924059551022	696	34	pu	pu	PROPN
coo.31924059551022	696	35	—	—	PUNCT
coo.31924059551022	696	36	e2y	e2y	NOUN
coo.31924059551022	696	37	(	(	PUNCT
coo.31924059551022	696	38	jm	jm	NOUN
coo.31924059551022	696	39	—	—	PUNCT
coo.31924059551022	696	40	e3	e3	PROPN
coo.31924059551022	696	41	)	)	PUNCT
coo.31924059551022	696	42	°	°	NOUN
coo.31924059551022	696	43	"	"	PUNCT
coo.31924059551022	697	1	π(pu	π(pu	PROPN
coo.31924059551022	697	2	-pa	-pa	SPACE
coo.31924059551022	697	3	)	)	PUNCT
coo.31924059551022	697	4	where	where	SCONJ
coo.31924059551022	697	5	£	£	PROPN
coo.31924059551022	697	6	,	,	PUNCT
coo.31924059551022	697	7	s	s	VERB
coo.31924059551022	697	8	,	,	PUNCT
coo.31924059551022	697	9	b	b	NOUN
coo.31924059551022	697	10	"	"	PUNCT
coo.31924059551022	697	11	=	=	NOUN
coo.31924059551022	697	12	0	0	NUM
coo.31924059551022	697	13	or	or	CCONJ
coo.31924059551022	697	14	1	1	NUM
coo.31924059551022	697	15	.	.	PUNCT
coo.31924059551022	698	1	but	but	CCONJ
coo.31924059551022	698	2	this	this	DET
coo.31924059551022	698	3	form	form	NOUN
coo.31924059551022	698	4	we	we	PRON
coo.31924059551022	698	5	observe	observe	VERB
coo.31924059551022	698	6	at	at	ADP
coo.31924059551022	698	7	once	once	ADV
coo.31924059551022	698	8	is	be	AUX
coo.31924059551022	698	9	that	that	PRON
coo.31924059551022	698	10	assumed	assume	VERB
coo.31924059551022	698	11	in	in	ADP
coo.31924059551022	698	12	every	every	DET
coo.31924059551022	698	13	case	case	NOUN
coo.31924059551022	698	14	by	by	ADP
coo.31924059551022	698	15	the	the	DET
coo.31924059551022	698	16	special	special	ADJ
coo.31924059551022	698	17	functions	function	NOUN
coo.31924059551022	698	18	of	of	ADP
coo.31924059551022	698	19	lamé	lamé	NOUN
coo.31924059551022	698	20	where	where	SCONJ
coo.31924059551022	698	21	we	we	PRON
coo.31924059551022	698	22	found	find	VERB
coo.31924059551022	698	23	y	y	PROPN
coo.31924059551022	698	24	always	always	ADV
coo.31924059551022	698	25	equal	equal	ADJ
coo.31924059551022	698	26	to	to	ADP
coo.31924059551022	698	27	a	a	DET
coo.31924059551022	698	28	polynomial	polynomial	ADJ
coo.31924059551022	698	29	in	in	ADP
coo.31924059551022	698	30	p(u	p(u	PROPN
coo.31924059551022	698	31	)	)	PUNCT
coo.31924059551022	698	32	times	time	NOUN
coo.31924059551022	698	33	some	some	DET
coo.31924059551022	698	34	one	one	NUM
coo.31924059551022	698	35	or	or	CCONJ
coo.31924059551022	698	36	more	more	ADJ
coo.31924059551022	698	37	of	of	ADP
coo.31924059551022	698	38	the	the	DET
coo.31924059551022	698	39	factors	factor	NOUN
coo.31924059551022	698	40	(	(	PUNCT
coo.31924059551022	698	41	pu	pu	X
coo.31924059551022	698	42	—	—	PUNCT
coo.31924059551022	698	43	that	that	PRON
coo.31924059551022	698	44	is	be	AUX
coo.31924059551022	698	45	c	c	NOUN
coo.31924059551022	698	46	=	=	SYM
coo.31924059551022	698	47	0	0	NUM
coo.31924059551022	698	48	is	be	AUX
coo.31924059551022	698	49	a	a	DET
coo.31924059551022	698	50	condition	condition	NOUN
coo.31924059551022	698	51	that	that	SCONJ
coo.31924059551022	698	52	the	the	DET
coo.31924059551022	698	53	integrals	integral	NOUN
coo.31924059551022	698	54	he	he	PRON
coo.31924059551022	698	55	the	the	DET
coo.31924059551022	698	56	special	special	ADJ
coo.31924059551022	698	57	double	double	ADJ
coo.31924059551022	698	58	periodic	periodic	ADJ
coo.31924059551022	698	59	functions	function	NOUN
coo.31924059551022	698	60	of	of	ADP
coo.31924059551022	698	61	lamé	lamé	NOUN
coo.31924059551022	698	62	.	.	PUNCT
coo.31924059551022	699	1	by	by	ADP
coo.31924059551022	699	2	a	a	DET
coo.31924059551022	699	3	transformation	transformation	NOUN
coo.31924059551022	699	4	similar	similar	ADJ
coo.31924059551022	699	5	to	to	ADP
coo.31924059551022	699	6	that	that	PRON
coo.31924059551022	699	7	on	on	ADP
coo.31924059551022	699	8	p.	p.	NOUN
coo.31924059551022	699	9	35	35	NUM
coo.31924059551022	699	10	we	we	PRON
coo.31924059551022	699	11	'	'	AUX
coo.31924059551022	699	12	may	may	AUX
coo.31924059551022	699	13	write	write	VERB
coo.31924059551022	699	14	equation	equation	NOUN
coo.31924059551022	699	15	(	(	PUNCT
coo.31924059551022	699	16	64	64	NUM
coo.31924059551022	699	17	,	,	PUNCT
coo.31924059551022	699	18	p.	p.	NOUN
coo.31924059551022	699	19	38	38	NUM
coo.31924059551022	699	20	)	)	PUNCT
coo.31924059551022	699	21	in	in	ADP
coo.31924059551022	699	22	the	the	DET
coo.31924059551022	699	23	form	form	NOUN
coo.31924059551022	699	24	:	:	PUNCT
coo.31924059551022	699	25	54	54	NUM
coo.31924059551022	699	26	part	part	NOUN
coo.31924059551022	699	27	v.	v.	ADP
coo.31924059551022	699	28	4	4	NUM
coo.31924059551022	699	29	c2	c2	PROPN
coo.31924059551022	699	30	=	=	SYM
coo.31924059551022	699	31	(	(	PUNCT
coo.31924059551022	699	32	4	4	NUM
coo.31924059551022	699	33	ís	ís	NOUN
coo.31924059551022	699	34	—	—	PUNCT
coo.31924059551022	699	35	g2	g2	PROPN
coo.31924059551022	699	36	t	t	PROPN
coo.31924059551022	699	37	93)[(^	93)[(^	NUM
coo.31924059551022	699	38	dt	dt	PROPN
coo.31924059551022	699	39	)	)	PUNCT
coo.31924059551022	699	40	2	2	NUM
coo.31924059551022	699	41	¥	¥	NUM
coo.31924059551022	699	42	d	d	X
coo.31924059551022	699	43	*	*	X
coo.31924059551022	699	44	r	r	X
coo.31924059551022	699	45	dt	dt	X
coo.31924059551022	700	1	*	*	X
coo.31924059551022	700	2	]	]	X
coo.31924059551022	700	3	—	—	PUNCT
coo.31924059551022	700	4	(	(	PUNCT
coo.31924059551022	700	5	12i2	12i2	NUM
coo.31924059551022	700	6	λ)γϊ	λ)γϊ	NOUN
coo.31924059551022	700	7	and	and	CCONJ
coo.31924059551022	700	8	we	we	PRON
coo.31924059551022	700	9	have	have	VERB
coo.31924059551022	700	10	(	(	PUNCT
coo.31924059551022	700	11	62	62	NUM
coo.31924059551022	700	12	,	,	PUNCT
coo.31924059551022	700	13	p.	p.	NOUN
coo.31924059551022	700	14	37	37	NUM
coo.31924059551022	700	15	)	)	PUNCT
coo.31924059551022	700	16	γ	γ	NOUN
coo.31924059551022	700	17	=	=	PUNCT
coo.31924059551022	700	18	+	+	NUM
coo.31924059551022	700	19	4	4	NUM
coo.31924059551022	701	1	[	[	X
coo.31924059551022	701	2	n(n	n(n	PROPN
coo.31924059551022	701	3	+	+	CCONJ
coo.31924059551022	701	4	1	1	NUM
coo.31924059551022	701	5	)	)	PUNCT
coo.31924059551022	701	6	t+	t+	X
coo.31924059551022	701	7	b	b	X
coo.31924059551022	701	8	]	]	X
coo.31924059551022	701	9	y2	y2	PROPN
coo.31924059551022	701	10	(	(	PUNCT
coo.31924059551022	701	11	_	_	PROPN
coo.31924059551022	701	12	_	_	PUNCT
coo.31924059551022	702	1	xyibn	xyibn	PROPN
coo.31924059551022	703	1	[	[	X
coo.31924059551022	703	2	3	3	NUM
coo.31924059551022	703	3	·	·	SYM
coo.31924059551022	703	4	5	5	NUM
coo.31924059551022	703	5	·	·	SYM
coo.31924059551022	703	6	7	7	NUM
coo.31924059551022	703	7	·	·	SYM
coo.31924059551022	703	8	·	·	PUNCT
coo.31924059551022	703	9	2	2	NUM
coo.31924059551022	703	10	w	w	NOUN
coo.31924059551022	703	11	—	—	PUNCT
coo.31924059551022	703	12	1	1	NUM
coo.31924059551022	703	13	]	]	SYM
coo.31924059551022	703	14	12	12	NUM
coo.31924059551022	703	15	+	+	NUM
coo.31924059551022	703	16	from	from	ADP
coo.31924059551022	703	17	which	which	PRON
coo.31924059551022	703	18	relations	relation	NOUN
coo.31924059551022	703	19	we	we	PRON
coo.31924059551022	703	20	see	see	VERB
coo.31924059551022	703	21	that	that	SCONJ
coo.31924059551022	703	22	the	the	DET
coo.31924059551022	703	23	highest	high	ADJ
coo.31924059551022	703	24	power	power	NOUN
coo.31924059551022	703	25	of	of	ADP
coo.31924059551022	703	26	b	b	PROPN
coo.31924059551022	703	27	in	in	ADP
coo.31924059551022	703	28	c2	c2	PROPN
coo.31924059551022	703	29	is	be	AUX
coo.31924059551022	703	30	2	2	NUM
coo.31924059551022	703	31	w	w	NOUN
coo.31924059551022	703	32	+	+	CCONJ
coo.31924059551022	703	33	1	1	NUM
coo.31924059551022	704	1	and	and	CCONJ
coo.31924059551022	704	2	that	that	SCONJ
coo.31924059551022	704	3	the	the	DET
coo.31924059551022	704	4	condition	condition	NOUN
coo.31924059551022	704	5	(	(	PUNCT
coo.31924059551022	704	6	7=0	7=0	NUM
coo.31924059551022	704	7	gives	gives	AUX
coo.31924059551022	704	8	rise	rise	VERB
coo.31924059551022	704	9	to	to	ADP
coo.31924059551022	704	10	an	an	DET
coo.31924059551022	704	11	equation	equation	NOUN
coo.31924059551022	704	12	of	of	ADP
coo.31924059551022	704	13	the	the	DET
coo.31924059551022	704	14	2n	2n	NUM
coo.31924059551022	704	15	+	+	NUM
coo.31924059551022	704	16	1st	1st	ADJ
coo.31924059551022	704	17	degree	degree	NOUN
coo.31924059551022	704	18	in	in	ADP
coo.31924059551022	704	19	b	b	PROPN
coo.31924059551022	704	20	which	which	PRON
coo.31924059551022	704	21	is	be	AUX
coo.31924059551022	704	22	as	as	ADP
coo.31924059551022	704	23	the	the	DET
coo.31924059551022	704	24	number	number	NOUN
coo.31924059551022	704	25	of	of	ADP
coo.31924059551022	704	26	the	the	DET
coo.31924059551022	704	27	special	special	ADJ
coo.31924059551022	704	28	functions	function	NOUN
coo.31924059551022	704	29	of	of	ADP
coo.31924059551022	704	30	lamé	lamé	NOUN
coo.31924059551022	704	31	.	.	PUNCT
coo.31924059551022	705	1	refering	refer	VERB
coo.31924059551022	705	2	to	to	ADP
coo.31924059551022	705	3	(	(	PUNCT
coo.31924059551022	705	4	68	68	NUM
coo.31924059551022	705	5	,	,	PUNCT
coo.31924059551022	705	6	p.	p.	NOUN
coo.31924059551022	705	7	40	40	NUM
coo.31924059551022	705	8	)	)	PUNCT
coo.31924059551022	705	9	we	we	PRON
coo.31924059551022	705	10	see	see	VERB
coo.31924059551022	705	11	that	that	SCONJ
coo.31924059551022	705	12	c2	c2	PROPN
coo.31924059551022	705	13	=	=	SYM
coo.31924059551022	705	14	0	0	NUM
coo.31924059551022	705	15	has	have	AUX
coo.31924059551022	705	16	been	be	AUX
coo.31924059551022	705	17	fornidas	fornida	VERB
coo.31924059551022	705	18	an	an	DET
coo.31924059551022	705	19	equation	equation	NOUN
coo.31924059551022	705	20	of	of	ADP
coo.31924059551022	705	21	the	the	DET
coo.31924059551022	705	22	seventh	seventh	ADJ
coo.31924059551022	705	23	degree	degree	NOUN
coo.31924059551022	705	24	in	in	ADP
coo.31924059551022	705	25	b	b	PROPN
coo.31924059551022	705	26	as	as	SCONJ
coo.31924059551022	705	27	required	require	VERB
coo.31924059551022	705	28	by	by	ADP
coo.31924059551022	705	29	the	the	DET
coo.31924059551022	705	30	above	above	ADJ
coo.31924059551022	705	31	theory	theory	NOUN
coo.31924059551022	705	32	.	.	PUNCT
coo.31924059551022	706	1	functions	function	NOUN
coo.31924059551022	706	2	of	of	ADP
coo.31924059551022	706	3	the	the	DET
coo.31924059551022	706	4	first	first	ADJ
coo.31924059551022	706	5	sort	sort	NOUN
coo.31924059551022	706	6	following	follow	VERB
coo.31924059551022	706	7	the	the	DET
coo.31924059551022	706	8	notation	notation	NOUN
coo.31924059551022	706	9	of	of	ADP
coo.31924059551022	706	10	m.	m.	PROPN
coo.31924059551022	706	11	halphen	halphen	ADV
coo.31924059551022	706	12	designate	designate	ADJ
coo.31924059551022	706	13	by	by	ADP
coo.31924059551022	706	14	p	p	PROPN
coo.31924059551022	706	15	the	the	DET
coo.31924059551022	706	16	first	first	ADJ
coo.31924059551022	706	17	member	member	NOUN
coo.31924059551022	706	18	of	of	ADP
coo.31924059551022	706	19	the	the	DET
coo.31924059551022	706	20	equation	equation	NOUN
coo.31924059551022	706	21	that	that	PRON
coo.31924059551022	706	22	determines	determine	VERB
coo.31924059551022	706	23	b	b	PROPN
coo.31924059551022	706	24	corresponding	correspond	VERB
coo.31924059551022	706	25	to	to	ADP
coo.31924059551022	706	26	functions	function	NOUN
coo.31924059551022	706	27	of	of	ADP
coo.31924059551022	706	28	the	the	DET
coo.31924059551022	706	29	first	first	ADJ
coo.31924059551022	706	30	sort	sort	NOUN
coo.31924059551022	706	31	.	.	PUNCT
coo.31924059551022	707	1	refering	refer	VERB
coo.31924059551022	707	2	again	again	ADV
coo.31924059551022	707	3	to	to	ADP
coo.31924059551022	707	4	(	(	PUNCT
coo.31924059551022	707	5	part	part	NOUN
coo.31924059551022	707	6	iv	iv	X
coo.31924059551022	707	7	)	)	PUNCT
coo.31924059551022	707	8	we	we	PRON
coo.31924059551022	707	9	observe	observe	VERB
coo.31924059551022	707	10	that	that	SCONJ
coo.31924059551022	707	11	if	if	SCONJ
coo.31924059551022	707	12	n	n	ADP
coo.31924059551022	707	13	is	be	AUX
coo.31924059551022	707	14	odd	odd	ADJ
coo.31924059551022	707	15	each	each	PRON
coo.31924059551022	707	16	of	of	ADP
coo.31924059551022	707	17	these	these	DET
coo.31924059551022	707	18	functions	function	NOUN
coo.31924059551022	707	19	contains	contain	VERB
coo.31924059551022	707	20	the	the	DET
coo.31924059551022	707	21	factor	factor	NOUN
coo.31924059551022	707	22	pu	pu	PROPN
coo.31924059551022	707	23	.	.	PUNCT
coo.31924059551022	708	1	for	for	ADP
coo.31924059551022	708	2	example	example	NOUN
coo.31924059551022	708	3	we	we	PRON
coo.31924059551022	708	4	have	have	VERB
coo.31924059551022	708	5	:	:	PUNCT
coo.31924059551022	708	6	n	n	CCONJ
coo.31924059551022	708	7	=	=	X
coo.31924059551022	708	8	3	3	NUM
coo.31924059551022	708	9	:	:	PUNCT
coo.31924059551022	709	1	y	y	NOUN
coo.31924059551022	709	2	=	=	X
coo.31924059551022	709	3	p	p	PROPN
coo.31924059551022	709	4	where	where	SCONJ
coo.31924059551022	709	5	b	b	NOUN
coo.31924059551022	709	6	=	=	SYM
coo.31924059551022	709	7	0	0	NUM
coo.31924059551022	709	8	,	,	PUNCT
coo.31924059551022	709	9	the	the	DET
coo.31924059551022	709	10	degree	degree	NOUN
coo.31924059551022	709	11	in	in	ADP
coo.31924059551022	709	12	b	b	PROPN
coo.31924059551022	709	13	being	be	AUX
coo.31924059551022	709	14	unity	unity	NOUN
coo.31924059551022	709	15	.	.	PUNCT
coo.31924059551022	710	1	n	n	CCONJ
coo.31924059551022	710	2	=	=	X
coo.31924059551022	710	3	5	5	NUM
coo.31924059551022	710	4	:	:	PUNCT
coo.31924059551022	710	5	y	y	NOUN
coo.31924059551022	710	6	=	=	X
coo.31924059551022	710	7	p	p	NOUN
coo.31924059551022	710	8	"	"	PUNCT
coo.31924059551022	710	9	—	—	PUNCT
coo.31924059551022	710	10	y	y	PROPN
coo.31924059551022	710	11	bp	bp	PROPN
coo.31924059551022	710	12	=	=	PROPN
coo.31924059551022	710	13	p	p	PROPN
coo.31924059551022	710	14	(	(	PUNCT
coo.31924059551022	710	15	12p	12p	NUM
coo.31924059551022	710	16	—	—	PUNCT
coo.31924059551022	710	17	jb	jb	PROPN
coo.31924059551022	710	18	)	)	PUNCT
coo.31924059551022	710	19	where	where	SCONJ
coo.31924059551022	710	20	b2	b2	PROPN
coo.31924059551022	710	21	—	—	PUNCT
coo.31924059551022	710	22	21	21	NUM
coo.31924059551022	710	23	g2	g2	PROPN
coo.31924059551022	710	24	=	=	SYM
coo.31924059551022	710	25	0	0	PUNCT
coo.31924059551022	710	26	the	the	DET
coo.31924059551022	710	27	degree	degree	NOUN
coo.31924059551022	710	28	being	be	AUX
coo.31924059551022	710	29	two	two	NUM
coo.31924059551022	710	30	,	,	PUNCT
coo.31924059551022	710	31	etc	etc	X
coo.31924059551022	710	32	.	.	X
coo.31924059551022	711	1	but	but	CCONJ
coo.31924059551022	711	2	p	p	NOUN
coo.31924059551022	711	3	'	'	PUNCT
coo.31924059551022	711	4	(	(	PUNCT
coo.31924059551022	711	5	u	u	NOUN
coo.31924059551022	711	6	)	)	PUNCT
coo.31924059551022	711	7	=	=	NOUN
coo.31924059551022	711	8	4	4	NUM
coo.31924059551022	711	9	(	(	PUNCT
coo.31924059551022	711	10	pu	pu	PROPN
coo.31924059551022	711	11	—	—	PUNCT
coo.31924059551022	711	12	ef	ef	PROPN
coo.31924059551022	711	13	)	)	PUNCT
coo.31924059551022	711	14	(	(	PUNCT
coo.31924059551022	711	15	pu	pu	PROPN
coo.31924059551022	711	16	—	—	PUNCT
coo.31924059551022	711	17	e2	e2	PROPN
coo.31924059551022	711	18	)	)	PUNCT
coo.31924059551022	711	19	(	(	PUNCT
coo.31924059551022	711	20	pu	pu	PROPN
coo.31924059551022	711	21	—	—	PUNCT
coo.31924059551022	711	22	e3	e3	PROPN
coo.31924059551022	711	23	)	)	PUNCT
coo.31924059551022	711	24	whence	whence	NOUN
coo.31924059551022	711	25	for	for	ADP
coo.31924059551022	711	26	n	n	NOUN
coo.31924059551022	711	27	odd	odd	ADJ
coo.31924059551022	711	28	or	or	CCONJ
coo.31924059551022	711	29	equal	equal	ADJ
coo.31924059551022	711	30	to	to	ADP
coo.31924059551022	711	31	three	three	NUM
coo.31924059551022	711	32	,	,	PUNCT
coo.31924059551022	711	33	f	f	PROPN
coo.31924059551022	711	34	,	,	PUNCT
coo.31924059551022	711	35	ε	ε	PROPN
coo.31924059551022	711	36	,	,	PUNCT
coo.31924059551022	711	37	έ	έ	PROPN
coo.31924059551022	711	38	'	'	PUNCT
coo.31924059551022	711	39	are	be	AUX
coo.31924059551022	711	40	all	all	PRON
coo.31924059551022	711	41	equal	equal	ADJ
coo.31924059551022	711	42	to	to	ADP
coo.31924059551022	711	43	unity	unity	NOUN
coo.31924059551022	711	44	.	.	PUNCT
coo.31924059551022	712	1	moreover	moreover	ADV
coo.31924059551022	712	2	we	we	PRON
coo.31924059551022	712	3	have	have	AUX
coo.31924059551022	712	4	obtained	obtain	VERB
coo.31924059551022	712	5	y	y	PROPN
coo.31924059551022	712	6	(	(	PUNCT
coo.31924059551022	712	7	67	67	NUM
coo.31924059551022	712	8	,	,	PUNCT
coo.31924059551022	712	9	p.	p.	NOUN
coo.31924059551022	712	10	40	40	NUM
coo.31924059551022	712	11	)	)	PUNCT
coo.31924059551022	712	12	expressed	express	VERB
coo.31924059551022	712	13	as	as	ADP
coo.31924059551022	712	14	a	a	DET
coo.31924059551022	712	15	polynomial	polynomial	NOUN
coo.31924059551022	712	16	in	in	ADP
coo.31924059551022	712	17	t	t	PROPN
coo.31924059551022	712	18	and	and	CCONJ
coo.31924059551022	712	19	h	h	NOUN
coo.31924059551022	712	20	in	in	ADP
coo.31924059551022	712	21	the	the	DET
coo.31924059551022	712	22	form	form	NOUN
coo.31924059551022	712	23	γη=ΐ={φ(*)-δ[φ	γη=ΐ={φ(*)-δ[φ	PROPN
coo.31924059551022	712	24	'	'	PUNCT
coo.31924059551022	712	25	+	+	PROPN
coo.31924059551022	712	26	3(*-&)2	3(*-&)2	NUM
coo.31924059551022	712	27	]	]	PUNCT
coo.31924059551022	712	28	and	and	CCONJ
coo.31924059551022	712	29	since	since	SCONJ
coo.31924059551022	712	30	p	p	PROPN
coo.31924059551022	712	31	�	�	SPACE
coo.31924059551022	712	32	i	i	X
coo.31924059551022	712	33	)	)	PUNCT
coo.31924059551022	712	34	=	=	VERB
coo.31924059551022	713	1	t	t	PROPN
coo.31924059551022	713	2	'	'	PUNCT
coo.31924059551022	713	3	(	(	PUNCT
coo.31924059551022	713	4	βχ	βχ	NOUN
coo.31924059551022	713	5	)	)	PUNCT
coo.31924059551022	713	6	=	=	SYM
coo.31924059551022	713	7	0	0	NUM
coo.31924059551022	714	1	we	we	PRON
coo.31924059551022	714	2	derive	derive	VERB
coo.31924059551022	714	3	[	[	PUNCT
coo.31924059551022	714	4	91]	91]	NUM
coo.31924059551022	714	5	..............	..............	PUNCT
coo.31924059551022	714	6	yn	yn	X
coo.31924059551022	714	7	=	=	NOUN
coo.31924059551022	714	8	z(ef	z(ef	X
coo.31924059551022	714	9	)	)	PUNCT
coo.31924059551022	714	10	—	—	PUNCT
coo.31924059551022	714	11	—	—	PUNCT
coo.31924059551022	714	12	b	b	X
coo.31924059551022	714	13	[	[	X
coo.31924059551022	714	14	φ	φ	X
coo.31924059551022	714	15	+	+	PROPN
coo.31924059551022	714	16	3	3	NUM
coo.31924059551022	714	17	(	(	PUNCT
coo.31924059551022	714	18	βχ	βχ	ADP
coo.31924059551022	714	19	—	—	PUNCT
coo.31924059551022	714	20	δ	δ	X
coo.31924059551022	714	21	)	)	PUNCT
coo.31924059551022	714	22	]	]	PUNCT
coo.31924059551022	714	23	.	.	PUNCT
coo.31924059551022	715	1	hence	hence	ADV
coo.31924059551022	715	2	pw==3	pw==3	X
coo.31924059551022	715	3	—	—	PUNCT
coo.31924059551022	715	4	p	p	NOUN
coo.31924059551022	715	5	=	=	SYM
coo.31924059551022	715	6	15	15	NUM
coo.31924059551022	716	1	δ	δ	PROPN
coo.31924059551022	716	2	is	be	AUX
coo.31924059551022	716	3	a	a	DET
coo.31924059551022	716	4	factor	factor	NOUN
coo.31924059551022	716	5	of	of	ADP
coo.31924059551022	716	6	yn=$(ex	yn=$(ex	PROPN
coo.31924059551022	716	7	)	)	PUNCT
coo.31924059551022	716	8	times	time	NOUN
coo.31924059551022	716	9	a	a	DET
coo.31924059551022	716	10	constant	constant	ADJ
coo.31924059551022	716	11	.	.	PUNCT
coo.31924059551022	717	1	if	if	SCONJ
coo.31924059551022	717	2	on	on	ADP
coo.31924059551022	717	3	the	the	DET
coo.31924059551022	717	4	other	other	ADJ
coo.31924059551022	717	5	hand	hand	NOUN
coo.31924059551022	717	6	n	n	CCONJ
coo.31924059551022	717	7	be	be	AUX
coo.31924059551022	717	8	even	even	ADV
coo.31924059551022	717	9	none	none	NOUN
coo.31924059551022	717	10	of	of	ADP
coo.31924059551022	717	11	the	the	DET
coo.31924059551022	717	12	functions	function	NOUN
coo.31924059551022	717	13	of	of	ADP
coo.31924059551022	717	14	the	the	DET
coo.31924059551022	717	15	first	first	ADJ
coo.31924059551022	717	16	sort	sort	NOUN
coo.31924059551022	717	17	contain	contain	VERB
coo.31924059551022	717	18	a	a	DET
coo.31924059551022	717	19	factor	factor	NOUN
coo.31924059551022	717	20	]	]	PUNCT
coo.31924059551022	717	21	/pu	/pu	PUNCT
coo.31924059551022	717	22	—	—	PUNCT
coo.31924059551022	717	23	βχ	βχ	ADP
coo.31924059551022	717	24	and	and	CCONJ
coo.31924059551022	717	25	pm==2	pm==2	PROPN
coo.31924059551022	717	26	*	*	PUNCT
coo.31924059551022	717	27	will	will	AUX
coo.31924059551022	717	28	not	not	PART
coo.31924059551022	717	29	be	be	AUX
coo.31924059551022	717	30	a	a	DET
coo.31924059551022	717	31	factor	factor	NOUN
coo.31924059551022	717	32	of	of	ADP
coo.31924059551022	717	33	yn==	yn==	ADJ
coo.31924059551022	717	34	%	%	NOUN
coo.31924059551022	717	35	x(ex	x(ex	X
coo.31924059551022	717	36	)	)	PUNCT
coo.31924059551022	717	37	.	.	PUNCT
coo.31924059551022	718	1	•reduction	•reduction	NUM
coo.31924059551022	718	2	of	of	ADP
coo.31924059551022	718	3	the	the	DET
coo.31924059551022	718	4	forms	form	NOUN
coo.31924059551022	718	5	when	when	SCONJ
coo.31924059551022	718	6	n	n	SYM
coo.31924059551022	718	7	equals	equal	VERB
coo.31924059551022	718	8	three	three	NUM
coo.31924059551022	718	9	.	.	PUNCT
coo.31924059551022	719	1	55	55	NUM
coo.31924059551022	719	2	functions	function	NOUN
coo.31924059551022	719	3	of	of	ADP
coo.31924059551022	719	4	the	the	DET
coo.31924059551022	719	5	second	second	ADJ
coo.31924059551022	719	6	sort	sort	NOUN
coo.31924059551022	719	7	.	.	PUNCT
coo.31924059551022	720	1	we	we	PRON
coo.31924059551022	720	2	have	have	AUX
coo.31924059551022	720	3	found	find	VERB
coo.31924059551022	720	4	three	three	NUM
coo.31924059551022	720	5	equations	equation	NOUN
coo.31924059551022	720	6	each	each	PRON
coo.31924059551022	720	7	of	of	ADP
coo.31924059551022	720	8	degree	degree	NOUN
coo.31924059551022	720	9	~	~	PUNCT
coo.31924059551022	720	10	(	(	PUNCT
coo.31924059551022	720	11	n	n	PROPN
coo.31924059551022	720	12	-f1	-f1	PROPN
coo.31924059551022	720	13	)	)	PUNCT
coo.31924059551022	720	14	or	or	CCONJ
coo.31924059551022	720	15	y	y	PROPN
coo.31924059551022	720	16	n	n	CCONJ
coo.31924059551022	720	17	as	as	ADP
coo.31924059551022	720	18	n	n	ADV
coo.31924059551022	720	19	is	be	AUX
coo.31924059551022	720	20	taken	take	VERB
coo.31924059551022	720	21	odd	odd	ADJ
coo.31924059551022	720	22	or	or	CCONJ
coo.31924059551022	720	23	even	even	ADV
coo.31924059551022	720	24	,	,	PUNCT
coo.31924059551022	720	25	that	that	PRON
coo.31924059551022	720	26	give	give	VERB
coo.31924059551022	720	27	values	value	NOUN
coo.31924059551022	720	28	of	of	ADP
coo.31924059551022	720	29	b	b	NOUN
coo.31924059551022	720	30	that	that	PRON
coo.31924059551022	720	31	,	,	PUNCT
coo.31924059551022	720	32	if	if	SCONJ
coo.31924059551022	720	33	n	n	ADV
coo.31924059551022	720	34	he	he	PRON
coo.31924059551022	720	35	odd	odd	ADJ
coo.31924059551022	720	36	,	,	PUNCT
coo.31924059551022	720	37	correspond	correspond	VERB
coo.31924059551022	720	38	to	to	ADP
coo.31924059551022	720	39	functions	function	NOUN
coo.31924059551022	720	40	of	of	ADP
coo.31924059551022	720	41	the	the	DET
coo.31924059551022	720	42	second	second	ADJ
coo.31924059551022	720	43	sort	sort	NOUN
coo.31924059551022	720	44	,	,	PUNCT
coo.31924059551022	720	45	or	or	CCONJ
coo.31924059551022	720	46	,	,	PUNCT
coo.31924059551022	720	47	if	if	SCONJ
coo.31924059551022	720	48	n	n	AUX
coo.31924059551022	720	49	be	be	AUX
coo.31924059551022	720	50	even	even	ADV
coo.31924059551022	720	51	,	,	PUNCT
coo.31924059551022	720	52	to	to	ADP
coo.31924059551022	720	53	functions	function	NOUN
coo.31924059551022	720	54	of	of	ADP
coo.31924059551022	720	55	the	the	DET
coo.31924059551022	720	56	third	third	ADJ
coo.31924059551022	720	57	sort	sort	NOUN
coo.31924059551022	720	58	.	.	PUNCT
coo.31924059551022	721	1	designate	designate	ADJ
coo.31924059551022	721	2	?	?	PUNCT
coo.31924059551022	722	1	the	the	DET
coo.31924059551022	722	2	first	first	ADJ
coo.31924059551022	722	3	members	member	NOUN
coo.31924059551022	722	4	,	,	PUNCT
coo.31924059551022	722	5	by	by	ADP
coo.31924059551022	722	6	qu	qu	PROPN
coo.31924059551022	722	7	q2	q2	PROPN
coo.31924059551022	722	8	,	,	PUNCT
coo.31924059551022	722	9	and	and	CCONJ
coo.31924059551022	722	10	q3	q3	PROPN
coo.31924059551022	722	11	.	.	PUNCT
coo.31924059551022	722	12	refering	refer	VERB
coo.31924059551022	722	13	again	again	ADV
coo.31924059551022	722	14	to	to	ADP
coo.31924059551022	722	15	lame	lame	PROPN
coo.31924059551022	722	16	's	's	PART
coo.31924059551022	722	17	special	special	ADJ
coo.31924059551022	722	18	functions	function	NOUN
coo.31924059551022	722	19	we	we	PRON
coo.31924059551022	722	20	see	see	VERB
coo.31924059551022	722	21	that	that	SCONJ
coo.31924059551022	722	22	if	if	SCONJ
coo.31924059551022	722	23	qt	qt	NOUN
coo.31924059551022	722	24	=	=	SYM
coo.31924059551022	722	25	0	0	NUM
coo.31924059551022	722	26	the	the	DET
coo.31924059551022	722	27	function	function	NOUN
coo.31924059551022	722	28	of	of	ADP
coo.31924059551022	722	29	lamé	lamé	NOUN
coo.31924059551022	722	30	corresponding	corresponding	NOUN
coo.31924059551022	722	31	contains	contain	VERB
coo.31924059551022	722	32	the	the	DET
coo.31924059551022	722	33	factor	factor	NOUN
coo.31924059551022	722	34	ypu	ypu	PRON
coo.31924059551022	722	35	—	—	PUNCT
coo.31924059551022	722	36	et	et	NOUN
coo.31924059551022	722	37	if	if	SCONJ
coo.31924059551022	722	38	n	n	CCONJ
coo.31924059551022	722	39	is	be	AUX
coo.31924059551022	722	40	odd	odd	ADJ
coo.31924059551022	722	41	and	and	CCONJ
coo.31924059551022	722	42	the	the	DET
coo.31924059551022	722	43	two	two	NUM
coo.31924059551022	722	44	corresponding	corresponding	ADJ
coo.31924059551022	722	45	factors	factor	NOUN
coo.31924059551022	722	46	y	y	PROPN
coo.31924059551022	722	47	pu	pu	PROPN
coo.31924059551022	722	48	—	—	PUNCT
coo.31924059551022	722	49	e2	e2	PROPN
coo.31924059551022	722	50	,	,	PUNCT
coo.31924059551022	722	51	y	y	PROPN
coo.31924059551022	722	52	pu	pu	PROPN
coo.31924059551022	722	53	—	—	PUNCT
coo.31924059551022	722	54	e3	e3	PROPN
coo.31924059551022	722	55	if	if	SCONJ
coo.31924059551022	722	56	n	n	CCONJ
coo.31924059551022	722	57	is	be	AUX
coo.31924059551022	722	58	even	even	ADV
coo.31924059551022	722	59	.	.	PUNCT
coo.31924059551022	723	1	in	in	ADP
coo.31924059551022	723	2	the	the	DET
coo.31924059551022	723	3	first	first	ADJ
coo.31924059551022	723	4	case	case	NOUN
coo.31924059551022	723	5	qt	qt	PROPN
coo.31924059551022	723	6	is	be	AUX
coo.31924059551022	723	7	a	a	DET
coo.31924059551022	723	8	factor	factor	NOUN
coo.31924059551022	723	9	of	of	ADP
coo.31924059551022	723	10	y(e±	y(e±	PROPN
coo.31924059551022	723	11	)	)	PUNCT
coo.31924059551022	723	12	and	and	CCONJ
coo.31924059551022	723	13	in	in	ADP
coo.31924059551022	723	14	the	the	DET
coo.31924059551022	723	15	second	second	ADJ
coo.31924059551022	723	16	case	case	NOUN
coo.31924059551022	723	17	of	of	ADP
coo.31924059551022	723	18	y(e2	y(e2	PROPN
coo.31924059551022	723	19	)	)	PUNCT
coo.31924059551022	723	20	and	and	CCONJ
coo.31924059551022	723	21	of	of	ADP
coo.31924059551022	723	22	y(e3	y(e3	PROPN
coo.31924059551022	723	23	)	)	PUNCT
coo.31924059551022	723	24	,	,	PUNCT
coo.31924059551022	723	25	while	while	SCONJ
coo.31924059551022	723	26	in	in	ADP
coo.31924059551022	723	27	the	the	DET
coo.31924059551022	723	28	second	second	ADJ
coo.31924059551022	723	29	case	case	NOUN
coo.31924059551022	723	30	we	we	PRON
coo.31924059551022	723	31	have	have	AUX
coo.31924059551022	723	32	also	also	ADV
coo.31924059551022	723	33	y(ef	y(ef	VERB
coo.31924059551022	723	34	)	)	PUNCT
coo.31924059551022	723	35	contains	contain	VERB
coo.31924059551022	723	36	the	the	DET
coo.31924059551022	723	37	factor	factor	NOUN
coo.31924059551022	723	38	q2qs	q2qs	PUNCT
coo.31924059551022	723	39	.	.	PUNCT
coo.31924059551022	724	1	returning	return	VERB
coo.31924059551022	724	2	to	to	ADP
coo.31924059551022	724	3	n	n	NOUN
coo.31924059551022	724	4	=	=	SYM
coo.31924059551022	724	5	3	3	NUM
coo.31924059551022	724	6	we	we	PRON
coo.31924059551022	724	7	have	have	AUX
coo.31924059551022	724	8	(	(	PUNCT
coo.31924059551022	724	9	see	see	VERB
coo.31924059551022	724	10	(	(	PUNCT
coo.31924059551022	724	11	73	73	NUM
coo.31924059551022	724	12	)	)	PUNCT
coo.31924059551022	724	13	p.	p.	NOUN
coo.31924059551022	724	14	44	44	NUM
coo.31924059551022	724	15	)	)	PUNCT
coo.31924059551022	725	1	[	[	X
coo.31924059551022	725	2	&	&	CCONJ
coo.31924059551022	725	3	]	]	X
coo.31924059551022	725	4	*	*	PUNCT
coo.31924059551022	725	5	=3	=3	VERB
coo.31924059551022	725	6	=	=	SYM
coo.31924059551022	725	7	6	6	NUM
coo.31924059551022	725	8	^	^	SYM
coo.31924059551022	725	9	b	b	NOUN
coo.31924059551022	726	1	+	+	PROPN
coo.31924059551022	726	2	45	45	NUM
coo.31924059551022	726	3	c,2	c,2	VERB
coo.31924059551022	726	4	15	15	NUM
coo.31924059551022	726	5	#	#	SYM
coo.31924059551022	726	6	2	2	NUM
coo.31924059551022	726	7	[	[	X
coo.31924059551022	726	8	92	92	NUM
coo.31924059551022	726	9	]	]	PUNCT
coo.31924059551022	726	10	........	........	PUNCT
coo.31924059551022	727	1	[	[	X
coo.31924059551022	727	2	&	&	CCONJ
coo.31924059551022	727	3	u3	u3	PROPN
coo.31924059551022	727	4	=	=	X
coo.31924059551022	727	5	b	b	PROPN
coo.31924059551022	727	6	*	*	PUNCT
coo.31924059551022	727	7	6	6	NUM
coo.31924059551022	728	1	e2b	e2b	ADJ
coo.31924059551022	728	2	+	+	NUM
coo.31924059551022	728	3	45e22	45e22	NUM
coo.31924059551022	728	4	10g2	10g2	NUM
coo.31924059551022	729	1	[	[	X
coo.31924059551022	729	2	q3	q3	X
coo.31924059551022	729	3	=3	=3	PROPN
coo.31924059551022	729	4	=	=	SYM
coo.31924059551022	729	5	b2	b2	PROPN
coo.31924059551022	729	6	—	—	PUNCT
coo.31924059551022	729	7	6es	6es	PROPN
coo.31924059551022	729	8	b	b	PROPN
coo.31924059551022	729	9	+	+	PROPN
coo.31924059551022	729	10	45	45	NUM
coo.31924059551022	729	11	e32	e32	NOUN
coo.31924059551022	729	12	—	—	PUNCT
coo.31924059551022	729	13	lbg2	lbg2	ADJ
coo.31924059551022	729	14	or	or	CCONJ
coo.31924059551022	729	15	in	in	ADP
coo.31924059551022	729	16	general	general	ADJ
coo.31924059551022	729	17	writing	writing	NOUN
coo.31924059551022	729	18	b	b	PROPN
coo.31924059551022	729	19	=	=	SYM
coo.31924059551022	729	20	15	15	NUM
coo.31924059551022	729	21	&	&	CCONJ
coo.31924059551022	729	22	and	and	CCONJ
coo.31924059551022	729	23	φ	φ	X
coo.31924059551022	729	24	=	=	X
coo.31924059551022	729	25	<	<	X
coo.31924059551022	729	26	p(b	p(b	X
coo.31924059551022	729	27	)	)	PUNCT
coo.31924059551022	729	28	=	=	PROPN
coo.31924059551022	729	29	4&3	4&3	NUM
coo.31924059551022	729	30	—	—	PUNCT
coo.31924059551022	729	31	g2b	g2b	PROPN
coo.31924059551022	729	32	—	—	PUNCT
coo.31924059551022	730	1	g3	g3	X
coo.31924059551022	731	1	[	[	X
coo.31924059551022	731	2	93	93	NUM
coo.31924059551022	731	3	]	]	PUNCT
coo.31924059551022	731	4	...........	...........	PUNCT
coo.31924059551022	732	1	[	[	X
coo.31924059551022	732	2	qx]n=3	qx]n=3	X
coo.31924059551022	732	3	=	=	PRON
coo.31924059551022	732	4	32.5	32.5	NUM
coo.31924059551022	732	5	w	w	NOUN
coo.31924059551022	732	6	+	+	SYM
coo.31924059551022	732	7	3	3	NUM
coo.31924059551022	733	1	(	(	PUNCT
coo.31924059551022	733	2	ex	ex	NOUN
coo.31924059551022	733	3	ft)2	ft)2	PROPN
coo.31924059551022	733	4	]	]	PUNCT
coo.31924059551022	733	5	.	.	PUNCT
coo.31924059551022	734	1	also	also	ADV
coo.31924059551022	734	2	from	from	ADP
coo.31924059551022	734	3	(	(	PUNCT
coo.31924059551022	734	4	91	91	NUM
coo.31924059551022	734	5	)	)	PUNCT
coo.31924059551022	734	6	.	.	PUNCT
coo.31924059551022	735	1	[	[	X
coo.31924059551022	735	2	94	94	NUM
coo.31924059551022	735	3	]	]	PUNCT
coo.31924059551022	735	4	·	·	PUNCT
coo.31924059551022	735	5	.	.	PUNCT
coo.31924059551022	735	6	.	.	PUNCT
coo.31924059551022	735	7	.	.	PUNCT
coo.31924059551022	736	1	γ(0«-δ[φ+	γ(0«-δ[φ+	NOUN
coo.31924059551022	736	2	3	3	NUM
coo.31924059551022	736	3	—	—	PUNCT
coo.31924059551022	736	4	&	&	CCONJ
coo.31924059551022	736	5	)	)	PUNCT
coo.31924059551022	736	6	2	2	NUM
coo.31924059551022	736	7	]	]	PUNCT
coo.31924059551022	736	8	—	—	PUNCT
coo.31924059551022	736	9	b	b	X
coo.31924059551022	736	10	[	[	X
coo.31924059551022	736	11	lbb2	lbb2	NOUN
coo.31924059551022	736	12	+	+	CCONJ
coo.31924059551022	736	13	3e,2	3e,2	NUM
coo.31924059551022	736	14	6etb	6etb	NUM
coo.31924059551022	736	15	g2	g2	PROPN
coo.31924059551022	736	16	]	]	X
coo.31924059551022	737	1	b	b	ADP
coo.31924059551022	737	2	γβ2	γβ2	NOUN
coo.31924059551022	737	3	15	15	NUM
coo.31924059551022	737	4	l	l	NOUN
coo.31924059551022	737	5	15	15	NUM
coo.31924059551022	737	6	'	'	NUM
coo.31924059551022	737	7	6etb	6etb	NUM
coo.31924059551022	737	8	15	15	NUM
coo.31924059551022	737	9	+	+	NUM
coo.31924059551022	737	10	—	—	PUNCT
coo.31924059551022	737	11	ft	ft	NOUN
coo.31924059551022	737	12	]	]	X
coo.31924059551022	737	13	=	=	X
coo.31924059551022	737	14	cb	cb	X
coo.31924059551022	737	15	[	[	X
coo.31924059551022	737	16	b2	b2	PROPN
coo.31924059551022	737	17	—	—	PUNCT
coo.31924059551022	737	18	6^b	6^b	NUM
coo.31924059551022	737	19	+	+	NUM
coo.31924059551022	737	20	45e2	45e2	NUM
coo.31924059551022	737	21	15	15	NUM
coo.31924059551022	737	22	ft	ft	NOUN
coo.31924059551022	737	23	]	]	PUNCT
coo.31924059551022	737	24	=	=	ADP
coo.31924059551022	737	25	c*&p	c*&p	NOUN
coo.31924059551022	738	1	[	[	X
coo.31924059551022	738	2	95	95	NUM
coo.31924059551022	738	3	]	]	PUNCT
coo.31924059551022	738	4	where	where	SCONJ
coo.31924059551022	738	5	in	in	ADP
coo.31924059551022	738	6	general	general	ADJ
coo.31924059551022	738	7	_	_	PUNCT
coo.31924059551022	738	8	_	_	PUNCT
coo.31924059551022	739	1	l	l	NOUN
coo.31924059551022	739	2	c	c	X
coo.31924059551022	740	1	3	3	NUM
coo.31924059551022	740	2	.	.	PUNCT
coo.31924059551022	740	3	5	5	NUM
coo.31924059551022	740	4	·	·	PUNCT
coo.31924059551022	740	5	·	·	PUNCT
coo.31924059551022	740	6	.	.	PUNCT
coo.31924059551022	741	1	2n	2n	NUM
coo.31924059551022	741	2	—	—	PUNCT
coo.31924059551022	741	3	ï	ï	ADV
coo.31924059551022	741	4	'	'	PUNCT
coo.31924059551022	741	5	the	the	DET
coo.31924059551022	741	6	quantities	quantity	NOUN
coo.31924059551022	741	7	q	q	PROPN
coo.31924059551022	741	8	are	be	AUX
coo.31924059551022	741	9	also	also	ADV
coo.31924059551022	741	10	necessarily	necessarily	ADV
coo.31924059551022	741	11	the	the	DET
coo.31924059551022	741	12	functions	function	NOUN
coo.31924059551022	741	13	φ	φ	PROPN
coo.31924059551022	741	14	times	times	PROPN
coo.31924059551022	741	15	a	a	DET
coo.31924059551022	741	16	factor	factor	NOUN
coo.31924059551022	741	17	as	as	SCONJ
coo.31924059551022	741	18	is	be	AUX
coo.31924059551022	741	19	shown	show	VERB
coo.31924059551022	741	20	by	by	ADP
coo.31924059551022	741	21	taking	take	VERB
coo.31924059551022	741	22	the	the	DET
coo.31924059551022	741	23	substitutions	substitution	NOUN
coo.31924059551022	741	24	ƒ	ƒ	X
coo.31924059551022	742	1	=	=	X
coo.31924059551022	742	2	à	à	ADP
coo.31924059551022	742	3	c1	c1	PROPN
coo.31924059551022	742	4	*	*	PUNCT
coo.31924059551022	742	5	*	*	PUNCT
coo.31924059551022	742	6	+	+	PUNCT
coo.31924059551022	742	7	^	^	PUNCT
coo.31924059551022	743	1	[	[	X
coo.31924059551022	743	2	&	&	CCONJ
coo.31924059551022	743	3	]	]	X
coo.31924059551022	743	4	.=	.=	X
coo.31924059551022	743	5	»	»	X
coo.31924059551022	743	6	=	=	X
coo.31924059551022	743	7	b*-\{2tc2)b	b*-\{2tc2)b	NOUN
coo.31924059551022	743	8	[	[	PUNCT
coo.31924059551022	743	9	&	&	CCONJ
coo.31924059551022	743	10	]	]	X
coo.31924059551022	743	11	„	„	PUNCT
coo.31924059551022	743	12	=	=	NOUN
coo.31924059551022	743	13	s	s	X
coo.31924059551022	743	14	=	=	NOUN
coo.31924059551022	743	15	b2	b2	PROPN
coo.31924059551022	743	16	\	\	PROPN
coo.31924059551022	743	17	(	(	PUNCT
coo.31924059551022	743	18	1	1	NUM
coo.31924059551022	743	19	2k2	2k2	NUM
coo.31924059551022	743	20	)	)	PUNCT
coo.31924059551022	743	21	b	b	NOUN
coo.31924059551022	743	22	~	~	PUNCT
coo.31924059551022	743	23	[	[	X
coo.31924059551022	743	24	&	&	CCONJ
coo.31924059551022	743	25	]	]	X
coo.31924059551022	743	26	.=.	.=.	PUNCT
coo.31924059551022	743	27	=	=	PROPN
coo.31924059551022	743	28	b2	b2	PROPN
coo.31924059551022	743	29	\	\	PROPN
coo.31924059551022	743	30	(	(	PUNCT
coo.31924059551022	743	31	1	1	NUM
coo.31924059551022	743	32	+	+	NUM
coo.31924059551022	743	33	¥	¥	X
coo.31924059551022	743	34	)	)	PUNCT
coo.31924059551022	743	35	b	b	NOUN
coo.31924059551022	743	36	8-*(1jl-*y	8-*(1jl-*y	NUM
coo.31924059551022	743	37	.	.	PUNCT
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coo.31924059551022	744	2	:	:	PUNCT
coo.31924059551022	744	3	56	56	NUM
coo.31924059551022	744	4	part	part	NOUN
coo.31924059551022	744	5	y.	y.	NOUN
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coo.31924059551022	744	7	making	make	VERB
coo.31924059551022	744	8	λ	λ	NOUN
coo.31924059551022	744	9	—	—	PUNCT
coo.31924059551022	744	10	constant	constant	ADJ
coo.31924059551022	744	11	,	,	PUNCT
coo.31924059551022	744	12	equal	equal	ADJ
coo.31924059551022	744	13	—	—	PUNCT
coo.31924059551022	744	14	1	1	NUM
coo.31924059551022	744	15	and	and	CCONJ
coo.31924059551022	744	16	b	b	X
coo.31924059551022	744	17	=	=	NOUN
coo.31924059551022	744	18	61	61	NUM
coo.31924059551022	744	19	=	=	SYM
coo.31924059551022	744	20	15	15	NUM
coo.31924059551022	744	21	δ	δ	NOUN
coo.31924059551022	744	22	we	we	PRON
coo.31924059551022	744	23	obtain	obtain	VERB
coo.31924059551022	744	24	mn=	mn=	PROPN
coo.31924059551022	744	25	*	*	PUNCT
coo.31924059551022	744	26	=	=	SYM
coo.31924059551022	744	27	5	5	NUM
coo.31924059551022	744	28	φ	φ	NOUN
coo.31924059551022	744	29	,	,	PUNCT
coo.31924059551022	744	30	=	=	SYM
coo.31924059551022	744	31	5	5	NUM
coo.31924059551022	744	32	[	[	X
coo.31924059551022	744	33	bl2	bl2	NOUN
coo.31924059551022	744	34	2	2	NUM
coo.31924059551022	744	35	(	(	PUNCT
coo.31924059551022	744	36	h2	h2	NOUN
coo.31924059551022	744	37	2	2	X
coo.31924059551022	744	38	)	)	PUNCT
coo.31924059551022	744	39	l	l	NOUN
coo.31924059551022	744	40	3	3	NUM
coo.31924059551022	745	1	[	[	X
coo.31924059551022	745	2	96	96	NUM
coo.31924059551022	745	3	]	]	PUNCT
coo.31924059551022	745	4	·	·	PUNCT
coo.31924059551022	745	5	.	.	PUNCT
coo.31924059551022	746	1	[	[	X
coo.31924059551022	746	2	ρ2],==3=5φ2	ρ2],==3=5φ2	PROPN
coo.31924059551022	746	3	=	=	NOUN
coo.31924059551022	746	4	5[5ϊ2	5[5ϊ2	NUM
coo.31924059551022	746	5	-	-	PUNCT
coo.31924059551022	746	6	2(1	2(1	NUM
coo.31924059551022	746	7	-2a2)i^3	-2a2)i^3	X
coo.31924059551022	746	8	]	]	X
coo.31924059551022	747	1	[	[	X
coo.31924059551022	747	2	^3]n=3	^3]n=3	NOUN
coo.31924059551022	747	3	5.φ3	5.φ3	NUM
coo.31924059551022	747	4	5	5	NUM
coo.31924059551022	748	1	[	[	PUNCT
coo.31924059551022	748	2	51	51	NUM
coo.31924059551022	748	3	®	®	NOUN
coo.31924059551022	748	4	2	2	NUM
coo.31924059551022	748	5	(	(	PUNCT
coo.31924059551022	748	6	1	1	NUM
coo.31924059551022	748	7	+	+	CCONJ
coo.31924059551022	748	8	v	v	NOUN
coo.31924059551022	748	9	)	)	PUNCT
coo.31924059551022	748	10	l	l	NOUN
coo.31924059551022	748	11	3	3	NUM
coo.31924059551022	748	12	(	(	PUNCT
coo.31924059551022	748	13	1	1	NUM
coo.31924059551022	748	14	v	v	NOUN
coo.31924059551022	748	15	)	)	PUNCT
coo.31924059551022	748	16	*	*	PUNCT
coo.31924059551022	748	17	]	]	X
coo.31924059551022	748	18	.	.	PUNCT
coo.31924059551022	749	1	hence	hence	ADV
coo.31924059551022	749	2	also	also	ADV
coo.31924059551022	749	3	:	:	PUNCT
coo.31924059551022	749	4	[	[	X
coo.31924059551022	749	5	97	97	NUM
coo.31924059551022	749	6	]	]	PUNCT
coo.31924059551022	749	7	q	q	X
coo.31924059551022	749	8	-	-	PUNCT
coo.31924059551022	749	9	qxq%q,-^φφ	qxq%q,-^φφ	PROPN
coo.31924059551022	749	10	-	-	PUNCT
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coo.31924059551022	749	12	®	®	NUM
coo.31924059551022	749	13	^	^	NOUN
coo.31924059551022	749	14	,	,	PUNCT
coo.31924059551022	749	15	®	®	PROPN
coo.31924059551022	749	16	,	,	PUNCT
coo.31924059551022	749	17	=	=	NOUN
coo.31924059551022	749	18	53	53	NUM
coo.31924059551022	749	19	[	[	PUNCT
coo.31924059551022	749	20	4	4	NUM
coo.31924059551022	749	21	(	(	PUNCT
coo.31924059551022	749	22	ï2	ï2	PROPN
coo.31924059551022	749	23	aty	aty	PROPN
coo.31924059551022	749	24	+	+	PROPN
coo.31924059551022	749	25	(	(	PUNCT
coo.31924059551022	749	26	11	11	NUM
coo.31924059551022	749	27	i3	i3	PROPN
coo.31924059551022	749	28	9	9	NUM
coo.31924059551022	749	29	v	v	NOUN
coo.31924059551022	749	30	δ,)2	δ,)2	PROPN
coo.31924059551022	749	31	]	]	X
coo.31924059551022	749	32	=	=	ADP
coo.31924059551022	749	33	53	53	NUM
coo.31924059551022	750	1	[	[	PUNCT
coo.31924059551022	750	2	12516	12516	NUM
coo.31924059551022	750	3	—	—	PUNCT
coo.31924059551022	750	4	210^|4	210^|4	NUM
coo.31924059551022	750	5	—	—	PUNCT
coo.31924059551022	750	6	22|3	22|3	NUM
coo.31924059551022	750	7	+	+	NUM
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coo.31924059551022	750	9	+	+	NUM
coo.31924059551022	750	10	18	18	NUM
coo.31924059551022	750	11	01	01	NUM
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coo.31924059551022	750	13	1	1	NUM
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coo.31924059551022	750	18	=	=	X
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coo.31924059551022	750	20	,	,	PUNCT
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coo.31924059551022	750	22	3__v	3__v	NUM
coo.31924059551022	750	23	_	_	VERB
coo.31924059551022	750	24	_	_	PUNCT
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coo.31924059551022	750	28	!	!	PUNCT
coo.31924059551022	751	1	_	_	PUNCT
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coo.31924059551022	752	1	(	(	PUNCT
coo.31924059551022	752	2	1	1	NUM
coo.31924059551022	752	3	-	-	PUNCT
coo.31924059551022	752	4	f	f	X
coo.31924059551022	752	5	+	+	NOUN
coo.31924059551022	752	6	fc4)3	fc4)3	NOUN
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coo.31924059551022	752	8	_	_	PUNCT
coo.31924059551022	752	9	_	_	PUNCT
coo.31924059551022	753	1	_	_	PUNCT
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coo.31924059551022	753	3	&	&	CCONJ
coo.31924059551022	753	4	t	t	PROPN
coo.31924059551022	753	5	»	»	PUNCT
coo.31924059551022	753	6	“	"	PUNCT
coo.31924059551022	753	7	108	108	NUM
coo.31924059551022	753	8	*	*	PUNCT
coo.31924059551022	753	9	^	^	X
coo.31924059551022	753	10	iuo	iuo	PROPN
coo.31924059551022	753	11	(	(	PUNCT
coo.31924059551022	753	12	1	1	NUM
coo.31924059551022	753	13	+	+	NUM
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coo.31924059551022	753	15	2)2	2)2	NUM
coo.31924059551022	753	16	(	(	PUNCT
coo.31924059551022	753	17	2	2	NUM
coo.31924059551022	753	18	—	—	PUNCT
coo.31924059551022	753	19	¿	¿	VERB
coo.31924059551022	753	20	2)2	2)2	NUM
coo.31924059551022	753	21	(	(	PUNCT
coo.31924059551022	753	22	!	!	PUNCT
coo.31924059551022	753	23	_	_	PUNCT
coo.31924059551022	754	1	_	_	PUNCT
coo.31924059551022	754	2	2	2	NUM
coo.31924059551022	754	3	¿	¿	NUM
coo.31924059551022	754	4	2)2	2)2	NUM
coo.31924059551022	755	1	we	we	PRON
coo.31924059551022	755	2	have	have	VERB
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coo.31924059551022	755	4	that	that	SCONJ
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coo.31924059551022	755	7	that	that	PRON
coo.31924059551022	755	8	the	the	DET
coo.31924059551022	755	9	integrals	integral	NOUN
coo.31924059551022	755	10	be	be	VERB
coo.31924059551022	755	11	special	special	ADJ
coo.31924059551022	755	12	functions	function	NOUN
coo.31924059551022	755	13	of	of	ADP
coo.31924059551022	755	14	lamé	lamé	NOUN
coo.31924059551022	755	15	are	be	AUX
coo.31924059551022	755	16	that	that	DET
coo.31924059551022	755	17	qlf	qlf	NOUN
coo.31924059551022	756	1	q2j	q2j	NOUN
coo.31924059551022	756	2	q3	q3	PROPN
coo.31924059551022	756	3	and	and	CCONJ
coo.31924059551022	756	4	p	p	PROPN
coo.31924059551022	756	5	vanish	vanish	VERB
coo.31924059551022	756	6	.	.	PUNCT
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coo.31924059551022	757	2	c2	c2	PROPN
coo.31924059551022	757	3	—	—	PUNCT
coo.31924059551022	757	4	0	0	NUM
coo.31924059551022	757	5	was	be	AUX
coo.31924059551022	757	6	also	also	ADV
coo.31924059551022	757	7	found	find	VERB
coo.31924059551022	757	8	to	to	PART
coo.31924059551022	757	9	be	be	AUX
coo.31924059551022	757	10	a	a	DET
coo.31924059551022	757	11	condition	condition	NOUN
coo.31924059551022	758	1	and	and	CCONJ
coo.31924059551022	758	2	we	we	PRON
coo.31924059551022	758	3	note	note	VERB
coo.31924059551022	758	4	that	that	SCONJ
coo.31924059551022	758	5	the	the	DET
coo.31924059551022	758	6	sum	sum	NOUN
coo.31924059551022	758	7	of	of	ADP
coo.31924059551022	758	8	the	the	DET
coo.31924059551022	758	9	degrees	degree	NOUN
coo.31924059551022	758	10	of	of	ADP
coo.31924059551022	758	11	qi	qi	PROPN
coo.31924059551022	758	12	and	and	CCONJ
coo.31924059551022	758	13	p	p	PROPN
coo.31924059551022	758	14	is	be	AUX
coo.31924059551022	758	15	equal	equal	ADJ
coo.31924059551022	758	16	to	to	ADP
coo.31924059551022	758	17	the	the	DET
coo.31924059551022	758	18	degree	degree	NOUN
coo.31924059551022	758	19	of	of	ADP
coo.31924059551022	758	20	g2	g2	PROPN
coo.31924059551022	758	21	which	which	PRON
coo.31924059551022	758	22	equals	equal	VERB
coo.31924059551022	758	23	the	the	DET
coo.31924059551022	758	24	number	number	NOUN
coo.31924059551022	758	25	of	of	ADP
coo.31924059551022	758	26	the	the	DET
coo.31924059551022	758	27	functions	function	NOUN
coo.31924059551022	758	28	of	of	ADP
coo.31924059551022	758	29	lamé	lamé	NOUN
coo.31924059551022	758	30	.	.	PUNCT
coo.31924059551022	759	1	we	we	PRON
coo.31924059551022	759	2	must	must	AUX
coo.31924059551022	759	3	have	have	VERB
coo.31924059551022	759	4	then	then	ADV
coo.31924059551022	759	5	the	the	DET
coo.31924059551022	759	6	relation	relation	NOUN
coo.31924059551022	759	7	c2	c2	PROPN
coo.31924059551022	759	8	=	=	SYM
coo.31924059551022	759	9	c'q1q2q3p	c'q1q2q3p	PROPN
coo.31924059551022	759	10	.	.	PUNCT
coo.31924059551022	760	1	but	but	CCONJ
coo.31924059551022	760	2	we	we	PRON
coo.31924059551022	760	3	have	have	AUX
coo.31924059551022	760	4	shown	show	VERB
coo.31924059551022	760	5	that	that	SCONJ
coo.31924059551022	760	6	the	the	DET
coo.31924059551022	760	7	highest	high	ADJ
coo.31924059551022	760	8	power	power	NOUN
coo.31924059551022	760	9	of	of	ADP
coo.31924059551022	760	10	b	b	PROPN
coo.31924059551022	760	11	in	in	ADP
coo.31924059551022	760	12	the	the	DET
coo.31924059551022	760	13	development	development	NOUN
coo.31924059551022	760	14	of	of	ADP
coo.31924059551022	760	15	ac2	ac2	NOUN
coo.31924059551022	760	16	is	be	AUX
coo.31924059551022	760	17	(	(	PUNCT
coo.31924059551022	760	18	p.	p.	NOUN
coo.31924059551022	760	19	38	38	NUM
coo.31924059551022	760	20	)	)	PUNCT
coo.31924059551022	760	21	4/72	4/72	NUM
coo.31924059551022	760	22	=	=	PUNCT
coo.31924059551022	761	1	aby2	aby2	PROPN
coo.31924059551022	761	2	4	4	NUM
coo.31924059551022	761	3	...	...	PUNCT
coo.31924059551022	761	4	_	_	PUNCT
coo.31924059551022	761	5	_	_	PUNCT
coo.31924059551022	761	6	_	_	PUNCT
coo.31924059551022	762	1	_	_	PUNCT
coo.31924059551022	762	2	4	4	NUM
coo.31924059551022	762	3	#	#	SYM
coo.31924059551022	762	4	(	(	PUNCT
coo.31924059551022	762	5	—	—	PUNCT
coo.31924059551022	762	6	b)2n	b)2n	ADJ
coo.31924059551022	762	7	i	i	PRON
coo.31924059551022	762	8	.	.	PUNCT
coo.31924059551022	762	9	.	.	PUNCT
coo.31924059551022	762	10	.	.	PUNCT
coo.31924059551022	763	1	40	40	NUM
coo.31924059551022	763	2	λ	λ	PROPN
coo.31924059551022	763	3	-	-	PUNCT
coo.31924059551022	763	4	f	f	X
coo.31924059551022	763	5	—	—	PUNCT
coo.31924059551022	763	6	[	[	X
coo.31924059551022	763	7	3	3	NUM
coo.31924059551022	763	8	.	.	SYM
coo.31924059551022	763	9	5	5	NUM
coo.31924059551022	763	10	.	.	PUNCT
coo.31924059551022	763	11	.	.	PUNCT
coo.31924059551022	763	12	.	.	PUNCT
coo.31924059551022	764	1	(	(	PUNCT
coo.31924059551022	764	2	2n	2n	X
coo.31924059551022	764	3	_	_	INTJ
coo.31924059551022	765	1	i	i	PRON
coo.31924059551022	765	2	)	)	PUNCT
coo.31924059551022	765	3	]	]	PUNCT
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coo.31924059551022	766	2	+	+	CCONJ
coo.31924059551022	766	3	whence	whence	ADP
coo.31924059551022	766	4	c	c	NOUN
coo.31924059551022	766	5	'	'	PUNCT
coo.31924059551022	766	6	=	=	SYM
coo.31924059551022	766	7	_	_	PUNCT
coo.31924059551022	766	8	_	_	PUNCT
coo.31924059551022	766	9	_	_	PUNCT
coo.31924059551022	767	1	_	_	PUNCT
coo.31924059551022	767	2	_	_	PUNCT
coo.31924059551022	768	1	_	_	PUNCT
coo.31924059551022	768	2	_	_	PUNCT
coo.31924059551022	769	1	_	_	PUNCT
coo.31924059551022	769	2	_	_	PUNCT
coo.31924059551022	770	1	_	_	PUNCT
coo.31924059551022	770	2	_	_	PUNCT
coo.31924059551022	771	1	_	_	PUNCT
coo.31924059551022	771	2	_	_	PUNCT
coo.31924059551022	772	1	_	_	PUNCT
coo.31924059551022	772	2	_	_	PUNCT
coo.31924059551022	773	1	=	=	PUNCT
coo.31924059551022	773	2	é	é	X
coo.31924059551022	774	1	[	[	X
coo.31924059551022	774	2	3	3	NUM
coo.31924059551022	774	3	·	·	SYM
coo.31924059551022	774	4	5	5	NUM
coo.31924059551022	774	5	·	·	PUNCT
coo.31924059551022	774	6	·	·	PUNCT
coo.31924059551022	774	7	.	.	PUNCT
coo.31924059551022	775	1	(	(	PUNCT
coo.31924059551022	775	2	2w	2w	NOUN
coo.31924059551022	775	3	—	—	PUNCT
coo.31924059551022	775	4	l)]4	l)]4	PROPN
coo.31924059551022	775	5	6	6	NUM
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coo.31924059551022	775	7	for	for	ADP
coo.31924059551022	775	8	n	n	NOUN
coo.31924059551022	775	9	=	=	AUX
coo.31924059551022	775	10	3	3	NUM
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coo.31924059551022	775	12	as	as	ADP
coo.31924059551022	775	13	before	before	ADP
coo.31924059551022	775	14	taken	take	VERB
coo.31924059551022	775	15	c	c	PROPN
coo.31924059551022	775	16	—	—	PUNCT
coo.31924059551022	775	17	~-=	~-=	NUM
coo.31924059551022	775	18	■	■	NOUN
coo.31924059551022	775	19	·	·	PUNCT
coo.31924059551022	775	20	0	0	NUM
coo.31924059551022	775	21	*	*	PUNCT
coo.31924059551022	775	22	0	0	NUM
coo.31924059551022	775	23	we	we	PRON
coo.31924059551022	775	24	have	have	AUX
coo.31924059551022	775	25	then	then	ADV
coo.31924059551022	775	26	in	in	ADP
coo.31924059551022	775	27	general	general	ADJ
coo.31924059551022	775	28	[	[	X
coo.31924059551022	775	29	98	98	NUM
coo.31924059551022	775	30	]	]	PUNCT
coo.31924059551022	775	31	·	·	PUNCT
coo.31924059551022	775	32	·	·	PUNCT
coo.31924059551022	775	33	.··'	.··'	NUM
coo.31924059551022	775	34	......	......	PROPN
coo.31924059551022	775	35	cp	cp	PROPN
coo.31924059551022	775	36	—	—	PUNCT
coo.31924059551022	775	37	àpqiqiq	àpqiqiq	ADJ
coo.31924059551022	775	38	»	»	PUNCT
coo.31924059551022	775	39	and	and	CCONJ
coo.31924059551022	775	40	when	when	SCONJ
coo.31924059551022	775	41	n	n	ADP
coo.31924059551022	775	42	=	=	SYM
coo.31924059551022	775	43	3	3	NUM
coo.31924059551022	775	44	to	to	PART
coo.31924059551022	775	45	............	............	PUNCT
coo.31924059551022	775	46	c'-m	c'-m	PROPN
coo.31924059551022	775	47	-	-	PUNCT
coo.31924059551022	775	48	qf-^fq	qf-^fq	PROPN
coo.31924059551022	775	49	·	·	PUNCT
coo.31924059551022	775	50	if	if	SCONJ
coo.31924059551022	775	51	then	then	ADV
coo.31924059551022	775	52	we	we	PRON
coo.31924059551022	775	53	take	take	VERB
coo.31924059551022	775	54	q	q	PROPN
coo.31924059551022	775	55	,	,	PUNCT
coo.31924059551022	775	56	=	=	SYM
coo.31924059551022	775	57	0	0	NUM
coo.31924059551022	776	1	:	:	PUNCT
coo.31924059551022	776	2	b	b	X
coo.31924059551022	776	3	=	=	NOUN
coo.31924059551022	776	4	3c	3c	NUM
coo.31924059551022	776	5	,	,	PUNCT
coo.31924059551022	776	6	+	+	NOUN
coo.31924059551022	776	7	y$(—12^+5	y$(—12^+5	NOUN
coo.31924059551022	776	8	¿	¿	NUM
coo.31924059551022	776	9	¡	¡	PROPN
coo.31924059551022	776	10	)	)	PUNCT
coo.31924059551022	776	11	=	=	NOUN
coo.31924059551022	776	12	7c2	7c2	NUM
coo.31924059551022	776	13	—	—	PUNCT
coo.31924059551022	776	14	2	2	NUM
coo.31924059551022	776	15	±	±	NOUN
coo.31924059551022	776	16	v(h2	v(h2	NOUN
coo.31924059551022	776	17	—	—	PUNCT
coo.31924059551022	776	18	2)2	2)2	NUM
coo.31924059551022	776	19	+	+	NUM
coo.31924059551022	776	20	15	15	NUM
coo.31924059551022	777	1	*	*	PUNCT
coo.31924059551022	777	2	*	*	PUNCT
coo.31924059551022	777	3	y~{ï	y~{ï	INTJ
coo.31924059551022	777	4	,	,	PUNCT
coo.31924059551022	777	5	jr	jr	PROPN
coo.31924059551022	777	6	jei	jei	PROPN
coo.31924059551022	777	7	¿	¿	PROPN
coo.31924059551022	777	8	(	(	PUNCT
coo.31924059551022	777	9	3^	3^	NUM
coo.31924059551022	777	10	±	±	NOUN
coo.31924059551022	778	1	ÿ3	ÿ3	NOUN
coo.31924059551022	778	2	(	(	PUNCT
coo.31924059551022	778	3	5	5	NUM
coo.31924059551022	778	4	^	^	NUM
coo.31924059551022	778	5	2	2	NUM
coo.31924059551022	778	6	—	—	PUNCT
coo.31924059551022	778	7	ï2e|	ï2e|	NOUN
coo.31924059551022	778	8	}	}	PUNCT
coo.31924059551022	778	9	)	)	PUNCT
coo.31924059551022	778	10	}	}	PUNCT
coo.31924059551022	778	11	=	=	X
coo.31924059551022	778	12	{	{	PUNCT
coo.31924059551022	778	13	p	p	NOUN
coo.31924059551022	778	14	+	+	X
coo.31924059551022	778	15	ά	ά	NOUN
coo.31924059551022	778	16	(	(	PUNCT
coo.31924059551022	778	17	fc2	fc2	PROPN
coo.31924059551022	778	18	2	2	NUM
coo.31924059551022	778	19	)	)	PUNCT
coo.31924059551022	778	20	±	±	NOUN
coo.31924059551022	778	21	¿	¿	ADP
coo.31924059551022	778	22	νζν-2γ+ΐδ	νζν-2γ+ΐδ	SPACE
coo.31924059551022	778	23	&	&	CCONJ
coo.31924059551022	778	24	}	}	PUNCT
coo.31924059551022	778	25	vp	vp	PROPN
coo.31924059551022	778	26	j(k2	j(k2	PROPN
coo.31924059551022	778	27	2	2	X
coo.31924059551022	778	28	)	)	PUNCT
coo.31924059551022	778	29	reduction	reduction	NUM
coo.31924059551022	778	30	of	of	ADP
coo.31924059551022	778	31	the	the	DET
coo.31924059551022	778	32	forms	form	NOUN
coo.31924059551022	778	33	when	when	SCONJ
coo.31924059551022	778	34	n	n	SYM
coo.31924059551022	778	35	equals	equal	VERB
coo.31924059551022	778	36	three	three	NUM
coo.31924059551022	778	37	.	.	PUNCT
coo.31924059551022	779	1	57	57	NUM
coo.31924059551022	780	1	[	[	X
coo.31924059551022	780	2	10ò	10ò	NUM
coo.31924059551022	780	3	]	]	PUNCT
coo.31924059551022	780	4	q2	q2	NOUN
coo.31924059551022	780	5	=	=	SYM
coo.31924059551022	780	6	0	0	NUM
coo.31924059551022	780	7	:	:	PUNCT
coo.31924059551022	780	8	b	b	X
coo.31924059551022	780	9	=	=	NOUN
coo.31924059551022	780	10	3e2	3e2	VERB
coo.31924059551022	780	11	+	+	CCONJ
coo.31924059551022	780	12	]	]	X
coo.31924059551022	780	13	/3	/3	PUNCT
coo.31924059551022	780	14	(	(	PUNCT
coo.31924059551022	780	15	5g2	5g2	NUM
coo.31924059551022	780	16	12e	12e	NOUN
coo.31924059551022	780	17	,	,	PUNCT
coo.31924059551022	780	18	)	)	PUNCT
coo.31924059551022	780	19	=	=	PROPN
coo.31924059551022	780	20	1	1	NUM
coo.31924059551022	780	21	27c2	27c2	NUM
coo.31924059551022	780	22	+	+	CCONJ
coo.31924059551022	780	23	]	]	X
coo.31924059551022	780	24	/(l	/(l	PUNCT
coo.31924059551022	780	25	—	—	PUNCT
coo.31924059551022	780	26	2¿2)2	2¿2)2	NUM
coo.31924059551022	780	27	+	+	NUM
coo.31924059551022	780	28	15	15	NUM
coo.31924059551022	780	29	y	y	NOUN
coo.31924059551022	780	30	=	=	PUNCT
coo.31924059551022	781	1	+	+	CCONJ
coo.31924059551022	781	2	i	i	PRON
coo.31924059551022	781	3	«	«	PUNCT
coo.31924059551022	781	4	*	*	PUNCT
coo.31924059551022	781	5	fo	fo	ADP
coo.31924059551022	781	6	±	±	NOUN
coo.31924059551022	781	7	ν	ν	X
coo.31924059551022	781	8	'	'	NOUN
coo.31924059551022	781	9	»	»	PUNCT
coo.31924059551022	781	10	(	(	PUNCT
coo.31924059551022	781	11	5λí2	5λí2	NUM
coo.31924059551022	781	12	^	^	NUM
coo.31924059551022	781	13	1	1	NUM
coo.31924059551022	781	14	)	)	PUNCT
coo.31924059551022	781	15	)	)	PUNCT
coo.31924059551022	781	16	}	}	PUNCT
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coo.31924059551022	781	18	*	*	PUNCT
coo.31924059551022	781	19	=	=	PUNCT
coo.31924059551022	781	20	{	{	PUNCT
coo.31924059551022	781	21	*	*	PUNCT
coo.31924059551022	781	22	>	>	X
coo.31924059551022	781	23	+	+	PROPN
coo.31924059551022	781	24	è	è	X
coo.31924059551022	781	25	(	(	PUNCT
coo.31924059551022	781	26	1	1	NUM
coo.31924059551022	781	27	-	-	SYM
coo.31924059551022	781	28	2j	2j	NUM
coo.31924059551022	781	29	*	*	NOUN
coo.31924059551022	781	30	)	)	PUNCT
coo.31924059551022	781	31	+	+	CCONJ
coo.31924059551022	781	32	¿	¿	NUM
coo.31924059551022	781	33	y(ï=2^+ï5	y(ï=2^+ï5	PROPN
coo.31924059551022	781	34	}	}	PUNCT
coo.31924059551022	781	35	l	l	PROPN
coo.31924059551022	781	36	/	/	SYM
coo.31924059551022	781	37	p	p	NOUN
coo.31924059551022	781	38	-	-	PUNCT
coo.31924059551022	781	39	fíl-2f	fíl-2f	PROPN
coo.31924059551022	781	40	)	)	PUNCT
coo.31924059551022	781	41	ç3	ç3	PROPN
coo.31924059551022	781	42	=	=	PUNCT
coo.31924059551022	781	43	0	0	NUM
coo.31924059551022	781	44	:	:	PUNCT
coo.31924059551022	781	45	b==3e3	b==3e3	NOUN
coo.31924059551022	781	46	+	+	ADV
coo.31924059551022	781	47	]	]	X
coo.31924059551022	781	48	/3(5</2	/3(5</2	PROPN
coo.31924059551022	781	49	—	—	PUNCT
coo.31924059551022	781	50	12e|	12e|	X
coo.31924059551022	781	51	)	)	PUNCT
coo.31924059551022	781	52	=	=	PROPN
coo.31924059551022	781	53	1	1	NUM
coo.31924059551022	782	1	+	+	NUM
coo.31924059551022	782	2	+	+	NUM
coo.31924059551022	782	3	2	2	NUM
coo.31924059551022	782	4	v(2	v(2	ADV
coo.31924059551022	782	5	—	—	PUNCT
coo.31924059551022	782	6	f)2	f)2	PROPN
coo.31924059551022	782	7	3fc	3fc	PROPN
coo.31924059551022	782	8	2/	2/	NUM
coo.31924059551022	782	9	=	=	X
coo.31924059551022	782	10	íi	íi	X
coo.31924059551022	782	11	>	>	X
coo.31924059551022	782	12	+	+	PROPN
coo.31924059551022	782	13	t«b	t«b	PROPN
coo.31924059551022	782	14	¿	¿	NOUN
coo.31924059551022	782	15	(	(	PUNCT
coo.31924059551022	782	16	3ea	3ea	PROPN
coo.31924059551022	782	17	±	±	NOUN
coo.31924059551022	782	18	y3(5	y3(5	X
coo.31924059551022	782	19	^	^	NOUN
coo.31924059551022	782	20	-12e	-12e	ADJ
coo.31924059551022	782	21	·	·	PUNCT
coo.31924059551022	782	22	)	)	PUNCT
coo.31924059551022	782	23	)	)	PUNCT
coo.31924059551022	782	24	}	}	PUNCT
coo.31924059551022	782	25	“	"	PUNCT
coo.31924059551022	782	26	h	h	PROPN
coo.31924059551022	782	27	+	+	NOUN
coo.31924059551022	782	28	¿	¿	NUM
coo.31924059551022	782	29	(	(	PUNCT
coo.31924059551022	782	30	1	1	NUM
coo.31924059551022	782	31	+	+	NUM
coo.31924059551022	782	32	m	m	VERB
coo.31924059551022	782	33	±	±	NOUN
coo.31924059551022	783	1	i	i	PRON
coo.31924059551022	783	2	v(2	v(2	PROPN
coo.31924059551022	783	3	-	-	PUNCT
coo.31924059551022	783	4	k*f	k*f	NOUN
coo.31924059551022	783	5	-	-	PUNCT
coo.31924059551022	783	6	m	m	NOUN
coo.31924059551022	783	7	}	}	PUNCT
coo.31924059551022	783	8	yp	yp	PROPN
coo.31924059551022	783	9	-	-	PROPN
coo.31924059551022	783	10	l(l	l(l	PROPN
coo.31924059551022	783	11	+	+	CCONJ
coo.31924059551022	783	12	¥	¥	X
coo.31924059551022	783	13	)	)	PUNCT
coo.31924059551022	783	14	all	all	PRON
coo.31924059551022	783	15	of	of	ADP
coo.31924059551022	783	16	which	which	PRON
coo.31924059551022	783	17	are	be	AUX
coo.31924059551022	783	18	special	special	ADJ
coo.31924059551022	783	19	functions	function	NOUN
coo.31924059551022	783	20	of	of	ADP
coo.31924059551022	783	21	lamé	lamé	NOUN
coo.31924059551022	783	22	of	of	ADP
coo.31924059551022	783	23	the	the	DET
coo.31924059551022	783	24	second	second	ADJ
coo.31924059551022	783	25	species	specie	NOUN
coo.31924059551022	783	26	,	,	PUNCT
coo.31924059551022	783	27	the	the	DET
coo.31924059551022	783	28	general	general	ADJ
coo.31924059551022	783	29	form	form	NOUN
coo.31924059551022	783	30	being	be	AUX
coo.31924059551022	783	31	y	y	X
coo.31924059551022	783	32	=	=	PROPN
coo.31924059551022	783	33	ζγρη	ζγρη	PROPN
coo.31924059551022	783	34	—	—	PUNCT
coo.31924059551022	783	35	ea	ea	NOUN
coo.31924059551022	783	36	where	where	SCONJ
coo.31924059551022	783	37	z	z	PROPN
coo.31924059551022	783	38	=	=	NOUN
coo.31924059551022	783	39	p(*~3	p(*~3	NOUN
coo.31924059551022	783	40	)	)	PUNCT
coo.31924059551022	783	41	4	4	NUM
coo.31924059551022	783	42	“	"	PUNCT
coo.31924059551022	783	43	«	«	PUNCT
coo.31924059551022	783	44	ip(?î	ip(?î	NOUN
coo.31924059551022	783	45	—	—	PUNCT
coo.31924059551022	783	46	5	5	X
coo.31924059551022	783	47	)	)	PUNCT
coo.31924059551022	784	1	+	+	NUM
coo.31924059551022	784	2	·	·	PUNCT
coo.31924059551022	784	3	·	·	PUNCT
coo.31924059551022	784	4	.	.	PUNCT
coo.31924059551022	784	5	·	·	PUNCT
coo.31924059551022	785	1	+	+	CCONJ
coo.31924059551022	785	2	c	c	X
coo.31924059551022	785	3	,	,	PUNCT
coo.31924059551022	785	4	and	and	CCONJ
coo.31924059551022	785	5	as	as	SCONJ
coo.31924059551022	785	6	given	give	VERB
coo.31924059551022	785	7	(	(	PUNCT
coo.31924059551022	785	8	p.	p.	NOUN
coo.31924059551022	785	9	43	43	NUM
coo.31924059551022	785	10	)	)	PUNCT
coo.31924059551022	785	11	the	the	DET
coo.31924059551022	785	12	general	general	ADJ
coo.31924059551022	785	13	form	form	NOUN
coo.31924059551022	785	14	for	for	ADP
coo.31924059551022	785	15	n	n	CCONJ
coo.31924059551022	785	16	=	=	SYM
coo.31924059551022	785	17	3	3	NUM
coo.31924059551022	785	18	including	include	VERB
coo.31924059551022	785	19	the	the	DET
coo.31924059551022	785	20	above	above	ADJ
coo.31924059551022	785	21	is	be	AUX
coo.31924059551022	785	22	[	[	X
coo.31924059551022	785	23	101	101	NUM
coo.31924059551022	785	24	]	]	SYM
coo.31924059551022	785	25	·	·	PUNCT
coo.31924059551022	785	26	·	·	PUNCT
coo.31924059551022	785	27	■	■	NOUN
coo.31924059551022	785	28	·	·	PUNCT
coo.31924059551022	785	29	·	·	NUM
coo.31924059551022	785	30	·	·	NUM
coo.31924059551022	785	31	·	·	PUNCT
coo.31924059551022	785	32	y-(p	y-(p	X
coo.31924059551022	785	33	+	+	PUNCT
coo.31924059551022	785	34	tee-¡5b)yp=^	tee-¡5b)yp=^	ADJ
coo.31924059551022	785	35	where	where	SCONJ
coo.31924059551022	785	36	b	b	NOUN
coo.31924059551022	785	37	=	=	PRON
coo.31924059551022	785	38	3ea±	3ea±	NUM
coo.31924059551022	785	39	γ3(δg2	γ3(δg2	PROPN
coo.31924059551022	785	40	12e	12e	NOUN
coo.31924059551022	785	41	*	*	PUNCT
coo.31924059551022	785	42	)	)	PUNCT
coo.31924059551022	785	43	.	.	PUNCT
coo.31924059551022	786	1	the	the	DET
coo.31924059551022	786	2	discriminant	discriminant	NOUN
coo.31924059551022	786	3	of	of	ADP
coo.31924059551022	786	4	y.	y.	PROPN
coo.31924059551022	786	5	from	from	ADP
coo.31924059551022	786	6	(	(	PUNCT
coo.31924059551022	786	7	65	65	NUM
coo.31924059551022	786	8	)	)	PUNCT
coo.31924059551022	787	1	p.	p.	NOUN
coo.31924059551022	787	2	38	38	NUM
coo.31924059551022	788	1	we	we	PRON
coo.31924059551022	788	2	have	have	VERB
coo.31924059551022	788	3	2(7=	2(7=	NUM
coo.31924059551022	788	4	a	a	DET
coo.31924059551022	788	5	(	(	PUNCT
coo.31924059551022	788	6	a	a	DET
coo.31924059551022	788	7	—	—	PUNCT
coo.31924059551022	788	8	β	β	X
coo.31924059551022	788	9	)	)	PUNCT
coo.31924059551022	788	10	(	(	PUNCT
coo.31924059551022	788	11	cc	cc	PROPN
coo.31924059551022	788	12	γ	γ	PROPN
coo.31924059551022	788	13	)	)	PUNCT
coo.31924059551022	788	14	■	■	PUNCT
coo.31924059551022	788	15	■	■	PUNCT
coo.31924059551022	788	16	·	·	PUNCT
coo.31924059551022	788	17	=	=	PUNCT
coo.31924059551022	788	18	β'(β	β'(β	NOUN
coo.31924059551022	788	19	—	—	PUNCT
coo.31924059551022	788	20	a	a	X
coo.31924059551022	788	21	)	)	PUNCT
coo.31924059551022	788	22	(	(	PUNCT
coo.31924059551022	788	23	β	β	X
coo.31924059551022	788	24	—	—	PUNCT
coo.31924059551022	788	25	γ	γ	PROPN
coo.31924059551022	788	26	)	)	PUNCT
coo.31924059551022	788	27	·	·	PUNCT
coo.31924059551022	788	28	·	·	PUNCT
coo.31924059551022	788	29	·	·	PUNCT
coo.31924059551022	788	30	=	=	PUNCT
coo.31924059551022	788	31	·	·	PUNCT
coo.31924059551022	788	32	■	■	PUNCT
coo.31924059551022	788	33	·	·	PUNCT
coo.31924059551022	788	34	=	=	SYM
coo.31924059551022	788	35	ϋφ	ϋφ	INTJ
coo.31924059551022	788	36	(	(	PUNCT
coo.31924059551022	788	37	α	α	NOUN
coo.31924059551022	788	38	)	)	PUNCT
coo.31924059551022	788	39	(	(	PUNCT
coo.31924059551022	788	40	α	α	PROPN
coo.31924059551022	788	41	—	—	PUNCT
coo.31924059551022	788	42	β)(α	β)(α	NUM
coo.31924059551022	788	43	—	—	PUNCT
coo.31924059551022	788	44	γ	γ	X
coo.31924059551022	788	45	)	)	PUNCT
coo.31924059551022	788	46	■	■	PUNCT
coo.31924059551022	788	47	■	■	PUNCT
coo.31924059551022	788	48	·	·	PUNCT
coo.31924059551022	788	49	]	]	X
coo.31924059551022	788	50	/φ	/φ	PUNCT
coo.31924059551022	788	51	(	(	PUNCT
coo.31924059551022	788	52	b	b	NOUN
coo.31924059551022	788	53	)	)	PUNCT
coo.31924059551022	788	54	(	(	PUNCT
coo.31924059551022	788	55	β	β	PROPN
coo.31924059551022	788	56	—	—	PUNCT
coo.31924059551022	788	57	α)(β	α)(β	NUM
coo.31924059551022	788	58	γ	γ	X
coo.31924059551022	788	59	)	)	PUNCT
coo.31924059551022	788	60	·	·	PUNCT
coo.31924059551022	788	61	·	·	PUNCT
coo.31924059551022	788	62	·	·	PUNCT
coo.31924059551022	788	63	=	=	PUNCT
coo.31924059551022	788	64	·	·	PUNCT
coo.31924059551022	788	65	·	·	PUNCT
coo.31924059551022	788	66	·	·	PUNCT
coo.31924059551022	788	67	where	where	SCONJ
coo.31924059551022	788	68	·	·	PUNCT
coo.31924059551022	788	69	ψ	ψ	PROPN
coo.31924059551022	788	70	(	(	PUNCT
coo.31924059551022	788	71	«	«	NOUN
coo.31924059551022	788	72	)	)	PUNCT
coo.31924059551022	788	73	=	=	PROPN
coo.31924059551022	788	74	4	4	NUM
coo.31924059551022	788	75	(	(	PUNCT
coo.31924059551022	788	76	l	l	NOUN
coo.31924059551022	788	77	>	>	X
coo.31924059551022	788	78	«	«	PUNCT
coo.31924059551022	788	79	—	—	PUNCT
coo.31924059551022	788	80	e	e	PROPN
coo.31924059551022	788	81	,	,	PUNCT
coo.31924059551022	788	82	)	)	PUNCT
coo.31924059551022	788	83	(	(	PUNCT
coo.31924059551022	788	84	#	#	SYM
coo.31924059551022	788	85	μ	μ	NUM
coo.31924059551022	788	86	—	—	PUNCT
coo.31924059551022	788	87	e2	e2	PROPN
coo.31924059551022	788	88	)	)	PUNCT
coo.31924059551022	788	89	(	(	PUNCT
coo.31924059551022	788	90	pu	pu	PROPN
coo.31924059551022	788	91	—	—	PUNCT
coo.31924059551022	788	92	¿	¿	PROPN
coo.31924059551022	788	93	3	3	NUM
coo.31924059551022	788	94	)	)	PUNCT
coo.31924059551022	788	95	γ	γ	PROPN
coo.31924059551022	788	96	"	"	PUNCT
coo.31924059551022	788	97	=	=	X
coo.31924059551022	788	98	(	(	PUNCT
coo.31924059551022	788	99	pw	pw	X
coo.31924059551022	788	100	—	—	PUNCT
coo.31924059551022	788	101	ei	ei	PROPN
coo.31924059551022	788	102	)	)	PUNCT
coo.31924059551022	788	103	'	'	PUNCT
coo.31924059551022	788	104	(	(	PUNCT
coo.31924059551022	788	105	ρμ	ρμ	PROPN
coo.31924059551022	788	106	—	—	PUNCT
coo.31924059551022	788	107	e2y	e2y	NOUN
coo.31924059551022	788	108	(	(	PUNCT
coo.31924059551022	788	109	pu	pu	X
coo.31924059551022	788	110	—	—	PUNCT
coo.31924059551022	788	111	e3)f	e3)f	PROPN
coo.31924059551022	788	112	"	"	PUNCT
coo.31924059551022	788	113	π	π	NOUN
coo.31924059551022	788	114	(	(	PUNCT
coo.31924059551022	788	115	pu	pu	PROPN
coo.31924059551022	788	116	—	—	PUNCT
coo.31924059551022	788	117	pa	pa	PROPN
coo.31924059551022	788	118	)	)	PUNCT
coo.31924059551022	788	119	.	.	PUNCT
coo.31924059551022	789	1	the	the	DET
coo.31924059551022	789	2	roots	root	NOUN
coo.31924059551022	789	3	of	of	ADP
coo.31924059551022	789	4	ψ	ψ	PROPN
coo.31924059551022	789	5	(	(	PUNCT
coo.31924059551022	789	6	a	a	X
coo.31924059551022	789	7	)	)	PUNCT
coo.31924059551022	789	8	=	=	SYM
coo.31924059551022	789	9	0	0	NUM
coo.31924059551022	789	10	are	be	AUX
coo.31924059551022	789	11	e	e	NOUN
coo.31924059551022	789	12	¡	¡	PROPN
coo.31924059551022	789	13	,	,	PUNCT
coo.31924059551022	789	14	e2	e2	PROPN
coo.31924059551022	789	15	,	,	PUNCT
coo.31924059551022	789	16	es	es	PROPN
coo.31924059551022	789	17	.	.	PUNCT
coo.31924059551022	790	1	the	the	DET
coo.31924059551022	790	2	roots	root	NOUN
coo.31924059551022	790	3	of	of	ADP
coo.31924059551022	790	4	y=	y=	NOUN
coo.31924059551022	790	5	0	0	NUM
coo.31924059551022	790	6	are	be	AUX
coo.31924059551022	790	7	el7	el7	PROPN
coo.31924059551022	790	8	e2	e2	PROPN
coo.31924059551022	790	9	,	,	PUNCT
coo.31924059551022	790	10	es	es	PROPN
coo.31924059551022	790	11	,	,	PUNCT
coo.31924059551022	790	12	α1βί	α1βί	NUM
coo.31924059551022	790	13	·	·	PUNCT
coo.31924059551022	790	14	·	·	PUNCT
coo.31924059551022	790	15	·	·	PUNCT
coo.31924059551022	790	16	whence	whence	ADP
coo.31924059551022	790	17	the	the	DET
coo.31924059551022	790	18	resultant	resultant	NOUN
coo.31924059551022	790	19	of	of	ADP
coo.31924059551022	790	20	φ(α	φ(α	SPACE
coo.31924059551022	790	21	)	)	PUNCT
coo.31924059551022	790	22	and	and	CCONJ
coo.31924059551022	790	23	y	y	PROPN
coo.31924059551022	790	24	written	write	VERB
coo.31924059551022	790	25	as	as	ADP
coo.31924059551022	790	26	the	the	DET
coo.31924059551022	790	27	product	product	NOUN
coo.31924059551022	790	28	of	of	ADP
coo.31924059551022	790	29	the	the	DET
coo.31924059551022	790	30	differences	difference	NOUN
coo.31924059551022	790	31	of	of	ADP
coo.31924059551022	790	32	the	the	DET
coo.31924059551022	790	33	roots	root	NOUN
coo.31924059551022	790	34	is	be	AUX
coo.31924059551022	790	35	h	h	NOUN
coo.31924059551022	790	36	=	=	PROPN
coo.31924059551022	790	37	n{a	n{a	PROPN
coo.31924059551022	790	38	—	—	PUNCT
coo.31924059551022	790	39	ex	ex	PROPN
coo.31924059551022	790	40	)	)	PUNCT
coo.31924059551022	790	41	,	,	PUNCT
coo.31924059551022	791	1	where	where	SCONJ
coo.31924059551022	791	2	α	α	NOUN
coo.31924059551022	791	3	=	=	NOUN
coo.31924059551022	791	4	α1/31	α1/31	ADV
coo.31924059551022	791	5	·	·	PUNCT
coo.31924059551022	791	6	·	·	PUNCT
coo.31924059551022	791	7	·	·	PUNCT
coo.31924059551022	791	8	to	to	ADP
coo.31924059551022	791	9	n	n	NOUN
coo.31924059551022	791	10	letters	letter	NOUN
coo.31924059551022	791	11	and	and	CCONJ
coo.31924059551022	791	12	λ	λ	NOUN
coo.31924059551022	791	13	=	=	SYM
coo.31924059551022	791	14	1	1	NUM
coo.31924059551022	791	15	,	,	PUNCT
coo.31924059551022	791	16	2	2	NUM
coo.31924059551022	791	17	or	or	CCONJ
coo.31924059551022	791	18	3	3	NUM
coo.31924059551022	791	19	=	=	PUNCT
coo.31924059551022	791	20	[	[	X
coo.31924059551022	791	21	(	(	PUNCT
coo.31924059551022	791	22	«	«	PUNCT
coo.31924059551022	791	23	—	—	PUNCT
coo.31924059551022	791	24	ei	ei	PROPN
coo.31924059551022	791	25	)	)	PUNCT
coo.31924059551022	791	26	0	0	NUM
coo.31924059551022	791	27	—	—	PUNCT
coo.31924059551022	791	28	e2	e2	PROPN
coo.31924059551022	791	29	)	)	PUNCT
coo.31924059551022	791	30	(	(	PUNCT
coo.31924059551022	791	31	«	«	PUNCT
coo.31924059551022	791	32	—	—	PUNCT
coo.31924059551022	791	33	e2ji	e2ji	PRON
coo.31924059551022	791	34	[	[	X
coo.31924059551022	791	35	(	(	PUNCT
coo.31924059551022	791	36	β	β	X
coo.31924059551022	791	37	—	—	PUNCT
coo.31924059551022	791	38	β,)(β	β,)(β	NOUN
coo.31924059551022	791	39	—	—	PUNCT
coo.31924059551022	791	40	<	<	X
coo.31924059551022	791	41	h	h	X
coo.31924059551022	791	42	)	)	PUNCT
coo.31924059551022	791	43	(	(	PUNCT
coo.31924059551022	791	44	β	β	NOUN
coo.31924059551022	791	45	~	~	PUNCT
coo.31924059551022	791	46	«	«	SYM
coo.31924059551022	791	47	3	3	NUM
coo.31924059551022	791	48	)	)	PUNCT
coo.31924059551022	791	49	]	]	PUNCT
coo.31924059551022	792	1	*	*	PUNCT
coo.31924059551022	792	2	'	'	PUNCT
coo.31924059551022	792	3	'	'	PUNCT
coo.31924059551022	792	4	=	=	PRON
coo.31924059551022	792	5	^τίφ^	^τίφ^	NUM
coo.31924059551022	792	6	·	·	PUNCT
coo.31924059551022	792	7	58	58	NUM
coo.31924059551022	792	8	part	part	NOUN
coo.31924059551022	792	9	v.	v.	NOUN
coo.31924059551022	792	10	but	but	CCONJ
coo.31924059551022	792	11	again	again	ADV
coo.31924059551022	792	12	t(et	t(et	NOUN
coo.31924059551022	792	13	)	)	PUNCT
coo.31924059551022	792	14	=	=	PUNCT
coo.31924059551022	793	1	[	[	X
coo.31924059551022	793	2	(	(	PUNCT
coo.31924059551022	793	3	«	«	X
coo.31924059551022	793	4	e	e	NOUN
coo.31924059551022	793	5	,	,	PUNCT
coo.31924059551022	793	6	)	)	PUNCT
coo.31924059551022	793	7	(	(	PUNCT
coo.31924059551022	793	8	β	β	X
coo.31924059551022	793	9	(	(	PUNCT
coo.31924059551022	793	10	y	y	PROPN
coo.31924059551022	793	11	e	e	PROPN
coo.31924059551022	793	12	,	,	PUNCT
coo.31924059551022	793	13	)	)	PUNCT
coo.31924059551022	793	14	]	]	PUNCT
coo.31924059551022	793	15	·	·	PUNCT
coo.31924059551022	793	16	·	·	PUNCT
coo.31924059551022	793	17	·	·	PUNCT
coo.31924059551022	793	18	r(c2	r(c2	PROPN
coo.31924059551022	793	19	)	)	PUNCT
coo.31924059551022	793	20	=	=	PUNCT
coo.31924059551022	794	1	[	[	X
coo.31924059551022	794	2	(	(	PUNCT
coo.31924059551022	794	3	«	«	PUNCT
coo.31924059551022	794	4	e2	e2	PROPN
coo.31924059551022	794	5	)	)	PUNCT
coo.31924059551022	794	6	(	(	PUNCT
coo.31924059551022	794	7	β	β	PROPN
coo.31924059551022	794	8	e2	e2	PROPN
coo.31924059551022	794	9	)	)	PUNCT
coo.31924059551022	794	10	(	(	PUNCT
coo.31924059551022	794	11	y	y	PROPN
coo.31924059551022	794	12	-e	-e	PROPN
coo.31924059551022	794	13	,	,	PUNCT
coo.31924059551022	794	14	)	)	PUNCT
coo.31924059551022	794	15	]	]	PUNCT
coo.31924059551022	794	16	·	·	PUNCT
coo.31924059551022	794	17	·	·	PUNCT
coo.31924059551022	794	18	·	·	PUNCT
coo.31924059551022	794	19	*	*	PROPN
coo.31924059551022	794	20	&	&	CCONJ
coo.31924059551022	794	21	)	)	PUNCT
coo.31924059551022	794	22	-[(«-0.(0-'»)(r-<%	-[(«-0.(0-'»)(r-<%	NOUN
coo.31924059551022	794	23	)	)	PUNCT
coo.31924059551022	794	24	]	]	PUNCT
coo.31924059551022	794	25	·	·	PUNCT
coo.31924059551022	794	26	·	·	PUNCT
coo.31924059551022	794	27	·	·	PUNCT
coo.31924059551022	794	28	whence	whence	ADP
coo.31924059551022	794	29	β	β	X
coo.31924059551022	794	30	=	=	NOUN
coo.31924059551022	794	31	π(~α-^==^πφ(α	π(~α-^==^πφ(α	X
coo.31924059551022	794	32	)	)	PUNCT
coo.31924059551022	794	33	(	(	PUNCT
coo.31924059551022	794	34	~-1)'ítr(ei	~-1)'ítr(ei	PROPN
coo.31924059551022	794	35	)	)	PUNCT
coo.31924059551022	794	36	·	·	PUNCT
coo.31924059551022	794	37	again	again	ADV
coo.31924059551022	794	38	we	we	PRON
coo.31924059551022	794	39	have	have	AUX
coo.31924059551022	794	40	shown	show	VERB
coo.31924059551022	794	41	(	(	PUNCT
coo.31924059551022	794	42	94	94	NUM
coo.31924059551022	794	43	;	;	PUNCT
coo.31924059551022	794	44	p.	p.	NOUN
coo.31924059551022	794	45	55	55	NUM
coo.31924059551022	794	46	)	)	PUNCT
coo.31924059551022	795	1	that	that	SCONJ
coo.31924059551022	795	2	for	for	ADP
coo.31924059551022	795	3	w	w	PROPN
coo.31924059551022	795	4	—	—	PUNCT
coo.31924059551022	795	5	3	3	NUM
coo.31924059551022	795	6	;	;	PUNCT
coo.31924059551022	795	7	and	and	CCONJ
coo.31924059551022	795	8	the	the	DET
coo.31924059551022	795	9	same	same	ADJ
coo.31924059551022	795	10	method	method	NOUN
coo.31924059551022	795	11	gives	give	VERB
coo.31924059551022	795	12	in	in	ADP
coo.31924059551022	795	13	general	general	ADJ
coo.31924059551022	795	14	for	for	ADP
coo.31924059551022	795	15	n	n	ADP
coo.31924059551022	795	16	odd	odd	ADJ
coo.31924059551022	795	17	:	:	PUNCT
coo.31924059551022	795	18	w	w	PROPN
coo.31924059551022	795	19	odd	odd	ADJ
coo.31924059551022	795	20	:	:	PUNCT
coo.31924059551022	795	21	r(0	r(0	NOUN
coo.31924059551022	795	22	=	=	PUNCT
coo.31924059551022	795	23	-c2p(?i	-c2p(?i	PROPN
coo.31924059551022	795	24	;	;	PUNCT
coo.31924059551022	795	25	y(e2	y(e2	PROPN
coo.31924059551022	795	26	)	)	PUNCT
coo.31924059551022	795	27	=	=	VERB
coo.31924059551022	795	28	—	—	PUNCT
coo.31924059551022	795	29	c2	c2	PROPN
coo.31924059551022	795	30	pq2	pq2	NOUN
coo.31924059551022	795	31	¡	¡	NUM
coo.31924059551022	795	32	y(e3	y(e3	PROPN
coo.31924059551022	795	33	)	)	PUNCT
coo.31924059551022	795	34	=	=	PROPN
coo.31924059551022	795	35	c2pç3	c2pç3	VERB
coo.31924059551022	795	36	and	and	CCONJ
coo.31924059551022	795	37	likewise	likewise	ADV
coo.31924059551022	795	38	»	»	PUNCT
coo.31924059551022	795	39	even	even	ADV
coo.31924059551022	795	40	:	:	PUNCT
coo.31924059551022	795	41	y(et	y(et	X
coo.31924059551022	795	42	)	)	PUNCT
coo.31924059551022	795	43	=	=	PUNCT
coo.31924059551022	795	44	c2q2qs	c2q2qs	SPACE
coo.31924059551022	795	45	·	·	PUNCT
coo.31924059551022	795	46	,	,	PUNCT
coo.31924059551022	795	47	y(e2	y(e2	PROPN
coo.31924059551022	795	48	)	)	PUNCT
coo.31924059551022	795	49	=	=	PROPN
coo.31924059551022	795	50	c*<?s	c*<?s	PROPN
coo.31924059551022	795	51	&	&	CCONJ
coo.31924059551022	795	52	;	;	PUNCT
coo.31924059551022	795	53	γ(tv	γ(tv	PROPN
coo.31924059551022	795	54	)	)	PUNCT
coo.31924059551022	795	55	=	=	PUNCT
coo.31924059551022	796	1	c2#^	c2#^	ADV
coo.31924059551022	796	2	whence	whence	ADP
coo.31924059551022	796	3	we	we	PRON
coo.31924059551022	796	4	finally	finally	ADV
coo.31924059551022	796	5	derive	derive	VERB
coo.31924059551022	796	6	[	[	PUNCT
coo.31924059551022	796	7	102	102	NUM
coo.31924059551022	796	8	]	]	PUNCT
coo.31924059551022	796	9	r	r	NOUN
coo.31924059551022	796	10	-π	-π	PUNCT
coo.31924059551022	796	11	»	»	PUNCT
coo.31924059551022	796	12	«	«	PUNCT
coo.31924059551022	796	13	)	)	PUNCT
coo.31924059551022	796	14	=(	=(	NOUN
coo.31924059551022	796	15	'	'	PUNCT
coo.31924059551022	796	16	)	)	PUNCT
coo.31924059551022	796	17	·	·	PUNCT
coo.31924059551022	797	1	ΐ7	ΐ7	PROPN
coo.31924059551022	797	2	^>lí	^>lí	PART
coo.31924059551022	797	3	£	£	SYM
coo.31924059551022	797	4	v	v	ADP
coo.31924059551022	797	5	*	*	SYM
coo.31924059551022	797	6	α	α	NOUN
coo.31924059551022	797	7	.	.	PUNCT
coo.31924059551022	798	1	λ	λ	NOUN
coo.31924059551022	798	2	λ	λ	PROPN
coo.31924059551022	798	3	7	7	NUM
coo.31924059551022	798	4	now	now	ADV
coo.31924059551022	798	5	the	the	DET
coo.31924059551022	798	6	discriminant	discriminant	NOUN
coo.31924059551022	798	7	of	of	ADP
coo.31924059551022	798	8	y	y	PROPN
coo.31924059551022	798	9	equals	equal	VERB
coo.31924059551022	798	10	the	the	DET
coo.31924059551022	798	11	product	product	NOUN
coo.31924059551022	798	12	of	of	ADP
coo.31924059551022	798	13	the	the	DET
coo.31924059551022	798	14	squares	square	NOUN
coo.31924059551022	798	15	of	of	ADP
coo.31924059551022	798	16	the	the	DET
coo.31924059551022	798	17	differences	difference	NOUN
coo.31924059551022	798	18	of	of	ADP
coo.31924059551022	798	19	the	the	DET
coo.31924059551022	798	20	roots	root	NOUN
coo.31924059551022	798	21	and	and	CCONJ
coo.31924059551022	798	22	may	may	AUX
coo.31924059551022	798	23	be	be	AUX
coo.31924059551022	798	24	written	write	VERB
coo.31924059551022	798	25	:	:	PUNCT
coo.31924059551022	798	26	a	a	DET
coo.31924059551022	798	27	=	=	NOUN
coo.31924059551022	798	28	=	=	X
coo.31924059551022	798	29	(	(	PUNCT
coo.31924059551022	798	30	«	«	PUNCT
coo.31924059551022	798	31	—	—	PUNCT
coo.31924059551022	798	32	β)2	β)2	PROPN
coo.31924059551022	798	33	(	(	PUNCT
coo.31924059551022	798	34	«	«	PUNCT
coo.31924059551022	798	35	—	—	PUNCT
coo.31924059551022	798	36	γ)2	γ)2	NOUN
coo.31924059551022	798	37	·	·	PUNCT
coo.31924059551022	798	38	■	■	PUNCT
coo.31924059551022	798	39	■	■	PUNCT
coo.31924059551022	798	40	whence	whence	NOUN
coo.31924059551022	798	41	from	from	ADP
coo.31924059551022	798	42	(	(	PUNCT
coo.31924059551022	798	43	65	65	NUM
coo.31924059551022	798	44	)	)	PUNCT
coo.31924059551022	798	45	22	22	NUM
coo.31924059551022	798	46	(	(	PUNCT
coo.31924059551022	798	47	72	72	NUM
coo.31924059551022	798	48	2	2	NUM
coo.31924059551022	798	49	2c2	2c2	NUM
coo.31924059551022	798	50	22w£2	22w£2	NUM
coo.31924059551022	798	51	»	»	PUNCT
coo.31924059551022	798	52	δ2	δ2	PROPN
coo.31924059551022	798	53	φ(α	φ(α	SPACE
coo.31924059551022	798	54	)	)	PUNCT
coo.31924059551022	798	55	φ	φ	PROPN
coo.31924059551022	798	56	(	(	PUNCT
coo.31924059551022	798	57	b	b	X
coo.31924059551022	798	58	)	)	PUNCT
coo.31924059551022	798	59	πφ(α	πφ(α	SPACE
coo.31924059551022	798	60	)	)	PUNCT
coo.31924059551022	798	61	πφ	πφ	PROPN
coo.31924059551022	798	62	(	(	PUNCT
coo.31924059551022	798	63	a	a	X
coo.31924059551022	798	64	)	)	PUNCT
coo.31924059551022	798	65	=	=	PUNCT
coo.31924059551022	798	66	4rip	4rip	NUM
coo.31924059551022	798	67	c2n	c2n	NOUN
coo.31924059551022	799	1	δ2	δ2	PROPN
coo.31924059551022	799	2	=	=	PROPN
coo.31924059551022	800	1	but	but	CCONJ
coo.31924059551022	800	2	we	we	PRON
coo.31924059551022	800	3	have	have	AUX
coo.31924059551022	800	4	first	first	ADV
coo.31924059551022	800	5	found	find	VERB
coo.31924059551022	800	6	whence	whence	ADV
coo.31924059551022	800	7	again	again	ADV
coo.31924059551022	800	8	c2	c2	PROPN
coo.31924059551022	800	9	=	=	PUNCT
coo.31924059551022	800	10	c4p$	c4p$	PROPN
coo.31924059551022	801	1	and	and	CCONJ
coo.31924059551022	801	2	we	we	PRON
coo.31924059551022	801	3	derive	derive	VERB
coo.31924059551022	801	4	from	from	ADP
coo.31924059551022	801	5	these	these	PRON
coo.31924059551022	801	6	n	n	CCONJ
coo.31924059551022	801	7	being	be	AUX
coo.31924059551022	801	8	odd	odd	ADJ
coo.31924059551022	801	9	λ	λ	NOUN
coo.31924059551022	801	10	2	2	NUM
coo.31924059551022	801	11	_	_	PUNCT
coo.31924059551022	801	12	c2n	c2n	NOUN
coo.31924059551022	801	13	_	_	NOUN
coo.31924059551022	802	1	(	(	PUNCT
coo.31924059551022	802	2	cy	cy	INTJ
coo.31924059551022	802	3	_	_	PROPN
coo.31924059551022	802	4	c4w	c4w	PROPN
coo.31924059551022	802	5	pnqn	pnqn	PROPN
coo.31924059551022	802	6	_	_	X
coo.31924059551022	802	7	^	^	PUNCT
coo.31924059551022	803	1	~	~	PUNCT
coo.31924059551022	803	2	β	β	X
coo.31924059551022	803	3	~	~	PROPN
coo.31924059551022	803	4	b	b	X
coo.31924059551022	803	5	~~	~~	X
coo.31924059551022	803	6	cqp*q~	cqp*q~	PROPN
coo.31924059551022	803	7	(	(	PUNCT
coo.31924059551022	803	8	from	from	ADP
coo.31924059551022	803	9	99	99	NUM
coo.31924059551022	803	10	)	)	PUNCT
coo.31924059551022	803	11	c2(2n	c2(2n	NOUN
coo.31924059551022	803	12	—	—	PUNCT
coo.31924059551022	803	13	3)pn—3qn	3)pn—3qn	NUM
coo.31924059551022	803	14	—	—	PUNCT
coo.31924059551022	803	15	l	l	NOUN
coo.31924059551022	803	16	or	or	CCONJ
coo.31924059551022	803	17	n	n	NOUN
coo.31924059551022	803	18	—	—	PUNCT
coo.31924059551022	803	19	1	1	NUM
coo.31924059551022	803	20	n	n	CCONJ
coo.31924059551022	803	21	—	—	PUNCT
coo.31924059551022	803	22	3	3	NUM
coo.31924059551022	803	23	n	n	CCONJ
coo.31924059551022	803	24	—	—	PUNCT
coo.31924059551022	803	25	1	1	NUM
coo.31924059551022	803	26	δ	δ	NOUN
coo.31924059551022	803	27	=	=	SYM
coo.31924059551022	803	28	(	(	PUNCT
coo.31924059551022	803	29	—	—	PUNCT
coo.31924059551022	803	30	1	1	X
coo.31924059551022	803	31	)	)	PUNCT
coo.31924059551022	803	32	2	2	NUM
coo.31924059551022	803	33	c2n~~bp	c2n~~bp	PROPN
coo.31924059551022	803	34	s	s	PART
coo.31924059551022	803	35	q	q	NOUN
coo.31924059551022	803	36	2	2	NUM
coo.31924059551022	803	37	:	:	PUNCT
coo.31924059551022	803	38	n	n	CCONJ
coo.31924059551022	803	39	odd	odd	ADJ
coo.31924059551022	803	40	[	[	PUNCT
coo.31924059551022	803	41	103	103	NUM
coo.31924059551022	803	42	]	]	PUNCT
coo.31924059551022	803	43	and	and	CCONJ
coo.31924059551022	803	44	in	in	ADP
coo.31924059551022	803	45	like	like	ADJ
coo.31924059551022	803	46	manner	manner	NOUN
coo.31924059551022	803	47	we	we	PRON
coo.31924059551022	803	48	derive	derive	VERB
coo.31924059551022	803	49	(	(	PUNCT
coo.31924059551022	803	50	sign	sign	VERB
coo.31924059551022	803	51	ambiguous	ambiguous	ADJ
coo.31924059551022	803	52	)	)	PUNCT
coo.31924059551022	803	53	δ	δ	NOUN
coo.31924059551022	803	54	=	=	SYM
coo.31924059551022	803	55	(	(	PUNCT
coo.31924059551022	803	56	—	—	PUNCT
coo.31924059551022	803	57	i)2c2^p~2	i)2c2^p~2	ADP
coo.31924059551022	803	58	ρ2	ρ2	PROPN
coo.31924059551022	803	59	n	n	CCONJ
coo.31924059551022	803	60	even	even	ADV
coo.31924059551022	803	61	and	and	CCONJ
coo.31924059551022	803	62	we	we	PRON
coo.31924059551022	803	63	have	have	VERB
coo.31924059551022	803	64	also	also	ADV
coo.31924059551022	803	65	δ	δ	PROPN
coo.31924059551022	803	66	=	=	SYM
coo.31924059551022	803	67	0	0	NUM
coo.31924059551022	803	68	since	since	SCONJ
coo.31924059551022	803	69	y	y	PROPN
coo.31924059551022	803	70	has	have	VERB
coo.31924059551022	803	71	at	at	ADV
coo.31924059551022	803	72	least	least	ADV
coo.31924059551022	803	73	one	one	NUM
coo.31924059551022	803	74	double	double	ADJ
coo.31924059551022	803	75	root	root	NOUN
coo.31924059551022	803	76	.	.	PUNCT
coo.31924059551022	804	1	reduction	reduction	NUM
coo.31924059551022	804	2	of	of	ADP
coo.31924059551022	804	3	the	the	DET
coo.31924059551022	804	4	forms	form	NOUN
coo.31924059551022	804	5	when	when	SCONJ
coo.31924059551022	804	6	n	n	SYM
coo.31924059551022	804	7	equals	equal	VERB
coo.31924059551022	804	8	three	three	NUM
coo.31924059551022	804	9	.	.	PUNCT
coo.31924059551022	805	1	59	59	NUM
coo.31924059551022	805	2	case	case	NOUN
coo.31924059551022	805	3	n	n	X
coo.31924059551022	805	4	=	=	X
coo.31924059551022	805	5	3	3	X
coo.31924059551022	805	6	.	.	PUNCT
coo.31924059551022	806	1	[	[	X
coo.31924059551022	806	2	104	104	NUM
coo.31924059551022	806	3	]	]	PUNCT
coo.31924059551022	806	4	b	b	NOUN
coo.31924059551022	806	5	=	=	X
coo.31924059551022	806	6	(	(	PUNCT
coo.31924059551022	806	7	a	a	DET
coo.31924059551022	806	8	—	—	PUNCT
coo.31924059551022	806	9	et	et	X
coo.31924059551022	806	10	)	)	PUNCT
coo.31924059551022	806	11	(	(	PUNCT
coo.31924059551022	806	12	a	a	DET
coo.31924059551022	806	13	—	—	PUNCT
coo.31924059551022	806	14	e2	e2	PROPN
coo.31924059551022	806	15	)	)	PUNCT
coo.31924059551022	806	16	(	(	PUNCT
coo.31924059551022	806	17	a	a	DET
coo.31924059551022	806	18	—	—	PUNCT
coo.31924059551022	806	19	e3)(β	e3)(β	NOUN
coo.31924059551022	806	20	—	—	PUNCT
coo.31924059551022	806	21	ο,)(β	ο,)(β	PROPN
coo.31924059551022	806	22	—	—	PUNCT
coo.31924059551022	806	23	ε2)(/3	ε2)(/3	PROPN
coo.31924059551022	806	24	—	—	PUNCT
coo.31924059551022	806	25	e3)(y	e3)(y	NOUN
coo.31924059551022	806	26	—	—	PUNCT
coo.31924059551022	806	27	ex)(y	ex)(y	PROPN
coo.31924059551022	806	28	—	—	PUNCT
coo.31924059551022	806	29	e,)(y	e,)(y	PROPN
coo.31924059551022	806	30	-	-	PROPN
coo.31924059551022	806	31	e.	e.	PROPN
coo.31924059551022	806	32	¡	¡	PROPN
coo.31924059551022	806	33	)	)	PUNCT
coo.31924059551022	806	34	=	=	X
coo.31924059551022	806	35	¿	¿	X
coo.31924059551022	806	36	(	(	PUNCT
coo.31924059551022	806	37	«	«	PUNCT
coo.31924059551022	806	38	3	3	NUM
coo.31924059551022	806	39	—	—	PUNCT
coo.31924059551022	806	40	·	·	PUNCT
coo.31924059551022	806	41	λ	λ	PROPN
coo.31924059551022	806	42	«	«	NOUN
coo.31924059551022	806	43	9s	9s	NUM
coo.31924059551022	806	44	)	)	PUNCT
coo.31924059551022	806	45	(	(	PUNCT
coo.31924059551022	806	46	β3	β3	PROPN
coo.31924059551022	806	47	92	92	NUM
coo.31924059551022	806	48	β~	β~	NUM
coo.31924059551022	806	49	9s	9s	NUM
coo.31924059551022	806	50	)	)	PUNCT
coo.31924059551022	806	51	(	(	PUNCT
coo.31924059551022	806	52	73	73	NUM
coo.31924059551022	806	53	—	—	PUNCT
coo.31924059551022	806	54	927	927	NUM
coo.31924059551022	806	55	—	—	PUNCT
coo.31924059551022	806	56	9s	9s	NUM
coo.31924059551022	806	57	)	)	PUNCT
coo.31924059551022	806	58	=	=	PUNCT
coo.31924059551022	807	1	~	~	PUNCT
coo.31924059551022	807	2	vw+z	vw+z	PROPN
coo.31924059551022	807	3	fe	fe	PROPN
coo.31924059551022	807	4	¿	¿	PROPN
coo.31924059551022	807	5	fe	fe	PROPN
coo.31924059551022	807	6	]	]	X
coo.31924059551022	808	1	[	[	X
coo.31924059551022	808	2	φ'+	φ'+	ADV
coo.31924059551022	808	3	3	3	NUM
coo.31924059551022	808	4	fe	fe	X
coo.31924059551022	808	5	¿	¿	X
coo.31924059551022	808	6	fe	fe	X
coo.31924059551022	808	7	]	]	X
coo.31924059551022	809	1	[	[	X
coo.31924059551022	809	2	φ'+	φ'+	PROPN
coo.31924059551022	809	3	b	b	PROPN
coo.31924059551022	809	4	fe	fe	PROPN
coo.31924059551022	809	5	¿	¿	PROPN
coo.31924059551022	809	6	fe	fe	PROPN
coo.31924059551022	809	7	]	]	X
coo.31924059551022	810	1	[	[	X
coo.31924059551022	810	2	105	105	NUM
coo.31924059551022	810	3	]	]	PUNCT
coo.31924059551022	810	4	a	a	DET
coo.31924059551022	810	5	=	=	NOUN
coo.31924059551022	810	6	¿	¿	NUM
coo.31924059551022	810	7	p	p	PROPN
coo.31924059551022	810	8	°	°	X
coo.31924059551022	810	9	<	<	X
coo.31924059551022	810	10	?	?	PUNCT
coo.31924059551022	811	1	=	=	PUNCT
coo.31924059551022	812	1	g)01<?2<?3	g)01<?2<?3	ADV
coo.31924059551022	812	2	=	=	PUNCT
coo.31924059551022	812	3	33[φ	33[φ	NUM
coo.31924059551022	812	4	'	'	PART
coo.31924059551022	812	5	+	+	CCONJ
coo.31924059551022	812	6	3(6	3(6	PROPN
coo.31924059551022	812	7	,	,	PUNCT
coo.31924059551022	812	8	h)2	h)2	VERB
coo.31924059551022	812	9	]	]	PUNCT
coo.31924059551022	812	10	[	[	X
coo.31924059551022	812	11	φ'-f	φ'-f	PROPN
coo.31924059551022	812	12	3(e2	3(e2	NUM
coo.31924059551022	812	13	—	—	PUNCT
coo.31924059551022	812	14	b)2	b)2	X
coo.31924059551022	812	15	]	]	X
coo.31924059551022	813	1	[	[	X
coo.31924059551022	813	2	φ	φ	X
coo.31924059551022	813	3	'	'	PUNCT
coo.31924059551022	813	4	+	+	NUM
coo.31924059551022	813	5	3	3	NUM
coo.31924059551022	813	6	fe	fe	X
coo.31924059551022	813	7	l·)2	l·)2	SPACE
coo.31924059551022	813	8	]	]	PUNCT
coo.31924059551022	813	9	(	(	PUNCT
coo.31924059551022	813	10	see	see	VERB
coo.31924059551022	813	11	(	(	PUNCT
coo.31924059551022	813	12	94	94	NUM
coo.31924059551022	813	13	)	)	PUNCT
coo.31924059551022	813	14	)	)	PUNCT
coo.31924059551022	814	1	which	which	PRON
coo.31924059551022	814	2	for	for	ADP
coo.31924059551022	814	3	the	the	DET
coo.31924059551022	814	4	special	special	ADJ
coo.31924059551022	814	5	case	case	NOUN
coo.31924059551022	814	6	n	n	X
coo.31924059551022	814	7	=	=	X
coo.31924059551022	814	8	3	3	NUM
coo.31924059551022	814	9	furnishes	furnishe	NOUN
coo.31924059551022	814	10	the	the	DET
coo.31924059551022	814	11	interesting	interesting	ADJ
coo.31924059551022	814	12	relation	relation	NOUN
coo.31924059551022	814	13	,	,	PUNCT
coo.31924059551022	814	14	q	q	X
coo.31924059551022	814	15	differs	differ	VERB
coo.31924059551022	814	16	only	only	ADV
coo.31924059551022	814	17	by	by	ADP
coo.31924059551022	814	18	a	a	DET
coo.31924059551022	814	19	constant	constant	ADJ
coo.31924059551022	814	20	factor	factor	NOUN
coo.31924059551022	814	21	from	from	ADP
coo.31924059551022	814	22	the	the	DET
coo.31924059551022	814	23	discriminant	discriminant	NOUN
coo.31924059551022	814	24	of	of	ADP
coo.31924059551022	814	25	y.	y.	PROPN
coo.31924059551022	814	26	remembering	remembering	NOUN
coo.31924059551022	814	27	that	that	SCONJ
coo.31924059551022	814	28	λ	λ	PROPN
coo.31924059551022	814	29	has	have	AUX
coo.31924059551022	814	30	been	be	AUX
coo.31924059551022	814	31	determined	determine	VERB
coo.31924059551022	814	32	equal	equal	ADJ
coo.31924059551022	814	33	to	to	ADP
coo.31924059551022	814	34	(	(	PUNCT
coo.31924059551022	814	35	—	—	PUNCT
coo.31924059551022	814	36	1	1	X
coo.31924059551022	814	37	)	)	PUNCT
coo.31924059551022	814	38	we	we	PRON
coo.31924059551022	814	39	have	have	VERB
coo.31924059551022	814	40	from	from	ADP
coo.31924059551022	814	41	(	(	PUNCT
coo.31924059551022	814	42	97	97	NUM
coo.31924059551022	814	43	)	)	PUNCT
coo.31924059551022	814	44	q	q	PROPN
coo.31924059551022	814	45	=	=	SYM
coo.31924059551022	814	46	53[4	53[4	NOUN
coo.31924059551022	814	47	{	{	PUNCT
coo.31924059551022	814	48	l2	l2	NOUN
coo.31924059551022	814	49	α	α	PROPN
coo.31924059551022	814	50	,	,	PUNCT
coo.31924059551022	814	51	γ	γ	NOUN
coo.31924059551022	815	1	+	+	PROPN
coo.31924059551022	815	2	(	(	PUNCT
coo.31924059551022	815	3	11	11	NUM
coo.31924059551022	815	4	is	be	AUX
coo.31924059551022	815	5	~	~	PROPN
coo.31924059551022	815	6	9al	9al	PROPN
coo.31924059551022	815	7	b)2	b)2	X
coo.31924059551022	815	8	]	]	X
coo.31924059551022	815	9	and	and	CCONJ
coo.31924059551022	815	10	the	the	DET
coo.31924059551022	815	11	relations	relation	NOUN
coo.31924059551022	815	12	:	:	PUNCT
coo.31924059551022	815	13	i	i	PRON
coo.31924059551022	815	14	=	=	VERB
coo.31924059551022	815	15	3b	3b	NOUN
coo.31924059551022	815	16	:	:	PUNCT
coo.31924059551022	815	17	al	al	PROPN
coo.31924059551022	815	18	—	—	PUNCT
coo.31924059551022	815	19	=	=	SYM
coo.31924059551022	815	20	=	=	X
coo.31924059551022	815	21	f	f	PROPN
coo.31924059551022	815	22	9s	9s	NUM
coo.31924059551022	815	23	■	■	PUNCT
coo.31924059551022	815	24	a	a	DET
coo.31924059551022	815	25	=	=	NOUN
coo.31924059551022	815	26	t	t	PROPN
coo.31924059551022	815	27	(	(	PUNCT
coo.31924059551022	815	28	12	12	NUM
coo.31924059551022	815	29	δ2	δ2	PROPN
coo.31924059551022	815	30	—	—	PUNCT
coo.31924059551022	815	31	£	£	SYM
coo.31924059551022	815	32	2	2	NUM
coo.31924059551022	815	33	)	)	PUNCT
coo.31924059551022	815	34	:	:	PUNCT
coo.31924059551022	816	1	a	a	DET
coo.31924059551022	816	2	=	=	NOUN
coo.31924059551022	816	3	—	—	PUNCT
coo.31924059551022	816	4	j	j	X
coo.31924059551022	816	5	(	(	PUNCT
coo.31924059551022	816	6	44ft3	44ft3	NUM
coo.31924059551022	816	7	—	—	PUNCT
coo.31924059551022	816	8	+	+	NUM
coo.31924059551022	816	9	</3	</3	SPACE
coo.31924059551022	816	10	)	)	PUNCT
coo.31924059551022	816	11	4fe	4fe	PROPN
coo.31924059551022	816	12	—	—	PUNCT
coo.31924059551022	816	13	a,)3	a,)3	VERB
coo.31924059551022	816	14	=	=	PUNCT
coo.31924059551022	816	15	4	4	NUM
coo.31924059551022	816	16	·	·	SYM
coo.31924059551022	816	17	27a|	27a|	NUM
coo.31924059551022	816	18	:	:	PUNCT
coo.31924059551022	816	19	11z3	11z3	NUM
coo.31924059551022	816	20	—	—	PUNCT
coo.31924059551022	816	21	9atl	9atl	NUM
coo.31924059551022	816	22	—	—	PUNCT
coo.31924059551022	816	23	¿	¿	NUM
coo.31924059551022	816	24	>	>	X
coo.31924059551022	816	25	fe	fe	X
coo.31924059551022	816	26	=	=	NOUN
coo.31924059551022	816	27	—	—	PUNCT
coo.31924059551022	816	28	27as	27as	NOUN
coo.31924059551022	816	29	[	[	X
coo.31924059551022	816	30	106	106	NUM
coo.31924059551022	816	31	]	]	PUNCT
coo.31924059551022	816	32	·	·	PUNCT
coo.31924059551022	816	33	·	·	PUNCT
coo.31924059551022	816	34	·	·	PUNCT
coo.31924059551022	816	35	...........	...........	PUNCT
coo.31924059551022	816	36	ç	ç	PROPN
coo.31924059551022	816	37	=	=	PROPN
coo.31924059551022	816	38	3s-53[44	3s-53[44	NUM
coo.31924059551022	816	39	+	+	NUM
coo.31924059551022	816	40	27^	27^	NUM
coo.31924059551022	816	41	]	]	PUNCT
coo.31924059551022	816	42	[	[	X
coo.31924059551022	816	43	107	107	NUM
coo.31924059551022	816	44	]	]	PUNCT
coo.31924059551022	816	45	.............	.............	PUNCT
coo.31924059551022	816	46	a	a	X
coo.31924059551022	816	47	=	=	X
coo.31924059551022	816	48	[	[	X
coo.31924059551022	816	49	4ja	4ja	X
coo.31924059551022	816	50	+	+	NUM
coo.31924059551022	816	51	27^ì	27^ì	NUM
coo.31924059551022	816	52	]	]	PUNCT
coo.31924059551022	816	53	which	which	DET
coo.31924059551022	816	54	latter	latter	ADJ
coo.31924059551022	816	55	value	value	NOUN
coo.31924059551022	816	56	we	we	PRON
coo.31924059551022	816	57	would	would	AUX
coo.31924059551022	816	58	have	have	AUX
coo.31924059551022	816	59	derived	derive	VERB
coo.31924059551022	816	60	directly	directly	ADV
coo.31924059551022	816	61	from	from	ADP
coo.31924059551022	816	62	the	the	DET
coo.31924059551022	816	63	form	form	NOUN
coo.31924059551022	816	64	y	y	PROPN
coo.31924059551022	816	65	=	=	SYM
coo.31924059551022	816	66	s	s	NOUN
coo.31924059551022	816	67	*	*	NOUN
coo.31924059551022	816	68	+	+	PUNCT
coo.31924059551022	816	69	a2s	a2s	NOUN
coo.31924059551022	816	70	+	+	CCONJ
coo.31924059551022	816	71	a3	a3	PROPN
coo.31924059551022	816	72	.	.	PUNCT
coo.31924059551022	817	1	writing	write	VERB
coo.31924059551022	817	2	a2	a2	PROPN
coo.31924059551022	817	3	=	=	PROPN
coo.31924059551022	817	4	y	y	PROPN
coo.31924059551022	817	5	<	<	X
coo.31924059551022	817	6	p	p	PROPN
coo.31924059551022	817	7	'	'	PUNCT
coo.31924059551022	817	8	and	and	CCONJ
coo.31924059551022	817	9	α3	α3	PROPN
coo.31924059551022	817	10	=	=	SYM
coo.31924059551022	817	11	~φ	~φ	SPACE
coo.31924059551022	817	12	—	—	PUNCT
coo.31924059551022	817	13	b	b	X
coo.31924059551022	817	14	<	<	X
coo.31924059551022	817	15	p	p	X
coo.31924059551022	817	16	'	'	PUNCT
coo.31924059551022	817	17	we	we	PRON
coo.31924059551022	817	18	derive	derive	VERB
coo.31924059551022	817	19	still	still	ADV
coo.31924059551022	817	20	another	another	DET
coo.31924059551022	817	21	form	form	NOUN
coo.31924059551022	817	22	for	for	ADP
coo.31924059551022	817	23	q	q	X
coo.31924059551022	817	24	namely	namely	ADV
coo.31924059551022	817	25	[	[	PUNCT
coo.31924059551022	817	26	108	108	NUM
coo.31924059551022	817	27	]	]	PUNCT
coo.31924059551022	817	28	·	·	PUNCT
coo.31924059551022	817	29	·	·	PUNCT
coo.31924059551022	817	30	<	<	X
coo.31924059551022	817	31	?	?	PUNCT
coo.31924059551022	818	1	=	=	PUNCT
coo.31924059551022	818	2	-^[φ/3	-^[φ/3	X
coo.31924059551022	819	1	+	+	NUM
coo.31924059551022	819	2	27φ28·27δφφ	27φ28·27δφφ	NUM
coo.31924059551022	819	3	'	'	PUNCT
coo.31924059551022	819	4	+	+	NUM
coo.31924059551022	819	5	16·27δ2φ'2	16·27δ2φ'2	NUM
coo.31924059551022	819	6	]	]	PUNCT
coo.31924059551022	819	7	.	.	PUNCT
coo.31924059551022	820	1	again	again	ADV
coo.31924059551022	820	2	we	we	PRON
coo.31924059551022	820	3	find	find	VERB
coo.31924059551022	820	4	[	[	X
coo.31924059551022	820	5	109	109	NUM
coo.31924059551022	820	6	]	]	PUNCT
coo.31924059551022	820	7	·	·	PUNCT
coo.31924059551022	820	8	·	·	PUNCT
coo.31924059551022	820	9	·	·	PUNCT
coo.31924059551022	820	10	.2	.2	NUM
coo.31924059551022	820	11	_	_	NOUN
coo.31924059551022	820	12	φ(0	φ(0	VERB
coo.31924059551022	820	13	36ϊ	36ϊ	NOUN
coo.31924059551022	820	14	(	(	PUNCT
coo.31924059551022	820	15	ϊ2	ϊ2	PROPN
coo.31924059551022	820	16	“	"	PUNCT
coo.31924059551022	820	17	—	—	PUNCT
coo.31924059551022	820	18	a	a	DET
coo.31924059551022	820	19	¡	¡	NUM
coo.31924059551022	820	20	)	)	PUNCT
coo.31924059551022	820	21	4233δ	4233δ	NUM
coo.31924059551022	820	22	36	36	NUM
coo.31924059551022	820	23	·	·	PUNCT
coo.31924059551022	820	24	336φ'2	336φ'2	NUM
coo.31924059551022	820	25	_	_	PUNCT
coo.31924059551022	820	26	{	{	PUNCT
coo.31924059551022	820	27	2	2	NUM
coo.31924059551022	820	28	ΐ/4αϊ+27α|γ	ΐ/4αϊ+27α|γ	NUM
coo.31924059551022	821	1	13φ'κ	13φ'κ	NUM
coo.31924059551022	822	1	δ~	δ~	PROPN
coo.31924059551022	822	2	j	j	NOUN
coo.31924059551022	822	3	from	from	ADP
coo.31924059551022	822	4	which	which	PRON
coo.31924059551022	822	5	value	value	NOUN
coo.31924059551022	822	6	we	we	PRON
coo.31924059551022	822	7	again	again	ADV
coo.31924059551022	822	8	see	see	VERB
coo.31924059551022	822	9	that	that	SCONJ
coo.31924059551022	822	10	the	the	DET
coo.31924059551022	822	11	vanishing	vanishing	NOUN
coo.31924059551022	822	12	of	of	ADP
coo.31924059551022	822	13	ψ	ψ	PROPN
coo.31924059551022	822	14	’	'	PUNCT
coo.31924059551022	822	15	is	be	AUX
coo.31924059551022	822	16	equivalent	equivalent	ADJ
coo.31924059551022	822	17	to	to	ADP
coo.31924059551022	822	18	the	the	DET
coo.31924059551022	822	19	vanishing	vanishing	NOUN
coo.31924059551022	822	20	of	of	ADP
coo.31924059551022	822	21	ώ	ώ	PROPN
coo.31924059551022	822	22	.	.	PUNCT
coo.31924059551022	822	23	(	(	PUNCT
coo.31924059551022	822	24	compair	compair	NOUN
coo.31924059551022	822	25	p.	p.	NOUN
coo.31924059551022	822	26	49	49	NUM
coo.31924059551022	822	27	and	and	CCONJ
coo.31924059551022	822	28	52	52	NUM
coo.31924059551022	822	29	.	.	PUNCT
coo.31924059551022	822	30	)	)	PUNCT
coo.31924059551022	823	1	60	60	NUM
coo.31924059551022	823	2	part	part	NOUN
coo.31924059551022	823	3	v.	v.	ADP
coo.31924059551022	823	4	determination	determination	NOUN
coo.31924059551022	823	5	of	of	ADP
coo.31924059551022	823	6	x	x	SYM
coo.31924059551022	823	7	and	and	CCONJ
coo.31924059551022	823	8	v.	v.	ADP
coo.31924059551022	823	9	second	second	ADJ
coo.31924059551022	823	10	method	method	NOUN
coo.31924059551022	823	11	.	.	PUNCT
coo.31924059551022	824	1	we	we	PRON
coo.31924059551022	824	2	have	have	VERB
coo.31924059551022	824	3	the	the	DET
coo.31924059551022	824	4	general	general	ADJ
coo.31924059551022	824	5	theorem	theorem	NOUN
coo.31924059551022	824	6	:	:	PUNCT
coo.31924059551022	824	7	every	every	DET
coo.31924059551022	824	8	rational	rational	ADJ
coo.31924059551022	824	9	function	function	NOUN
coo.31924059551022	824	10	of	of	ADP
coo.31924059551022	824	11	pu	pu	PROPN
coo.31924059551022	824	12	and	and	CCONJ
coo.31924059551022	824	13	pu	pu	PROPN
coo.31924059551022	824	14	can	can	AUX
coo.31924059551022	824	15	be	be	AUX
coo.31924059551022	824	16	written	write	VERB
coo.31924059551022	824	17	in	in	ADP
coo.31924059551022	824	18	the	the	DET
coo.31924059551022	824	19	form	form	NOUN
coo.31924059551022	824	20	:	:	PUNCT
coo.31924059551022	824	21	ac	ac	PROPN
coo.31924059551022	824	22	(	(	PUNCT
coo.31924059551022	824	23	u	u	PROPN
coo.31924059551022	824	24	—	—	PUNCT
coo.31924059551022	824	25	vj	vj	PROPN
coo.31924059551022	824	26	a	a	PRON
coo.31924059551022	824	27	(	(	PUNCT
coo.31924059551022	824	28	u	u	PROPN
coo.31924059551022	824	29	—	—	PUNCT
coo.31924059551022	824	30	v%	v%	PROPN
coo.31924059551022	824	31	)	)	PUNCT
coo.31924059551022	824	32	·	·	PUNCT
coo.31924059551022	824	33	·	·	PUNCT
coo.31924059551022	824	34	·	·	PUNCT
coo.31924059551022	824	35	a	a	X
coo.31924059551022	824	36	(	(	PUNCT
coo.31924059551022	824	37	u	u	PROPN
coo.31924059551022	824	38	—	—	PUNCT
coo.31924059551022	824	39	vu	vu	PROPN
coo.31924059551022	824	40	)	)	PUNCT
coo.31924059551022	824	41	<	<	X
coo.31924059551022	824	42	pl	pl	X
coo.31924059551022	824	43	w	w	PROPN
coo.31924059551022	824	44	g(u	g(u	PROPN
coo.31924059551022	824	45	—	—	PUNCT
coo.31924059551022	824	46	1//	1//	NUM
coo.31924059551022	824	47	)	)	PUNCT
coo.31924059551022	824	48	o(u	o(u	PROPN
coo.31924059551022	824	49	—	—	PUNCT
coo.31924059551022	824	50	v%	v%	X
coo.31924059551022	824	51	'	'	PUNCT
coo.31924059551022	824	52	)	)	PUNCT
coo.31924059551022	824	53	·	·	PUNCT
coo.31924059551022	824	54	·	·	PUNCT
coo.31924059551022	824	55	*	*	PUNCT
coo.31924059551022	824	56	6	6	NUM
coo.31924059551022	824	57	(	(	PUNCT
coo.31924059551022	824	58	u	u	PROPN
coo.31924059551022	824	59	—	—	PUNCT
coo.31924059551022	824	60	v'u	v'u	ADV
coo.31924059551022	824	61	)	)	PUNCT
coo.31924059551022	824	62	where	where	SCONJ
coo.31924059551022	824	63	the	the	DET
coo.31924059551022	824	64	number	number	NOUN
coo.31924059551022	824	65	of	of	ADP
coo.31924059551022	824	66	functions	function	NOUN
coo.31924059551022	824	67	in	in	ADP
coo.31924059551022	824	68	the	the	DET
coo.31924059551022	824	69	numerator	numerator	NOUN
coo.31924059551022	824	70	equals	equal	VERB
coo.31924059551022	824	71	the	the	DET
coo.31924059551022	824	72	number	number	NOUN
coo.31924059551022	824	73	in	in	ADP
coo.31924059551022	824	74	the	the	DET
coo.31924059551022	824	75	denominator	denominator	NOUN
coo.31924059551022	824	76	,	,	PUNCT
coo.31924059551022	824	77	making	make	VERB
coo.31924059551022	824	78	the	the	DET
coo.31924059551022	824	79	number	number	NOUN
coo.31924059551022	824	80	of	of	ADP
coo.31924059551022	824	81	zeros	zero	NOUN
coo.31924059551022	824	82	equal	equal	ADJ
coo.31924059551022	824	83	to	to	ADP
coo.31924059551022	824	84	the	the	DET
coo.31924059551022	824	85	number	number	NOUN
coo.31924059551022	824	86	of	of	ADP
coo.31924059551022	824	87	infinites	infinite	NOUN
coo.31924059551022	824	88	.	.	PUNCT
coo.31924059551022	825	1	the	the	DET
coo.31924059551022	825	2	reverse	reverse	ADJ
coo.31924059551022	825	3	theorem	theorem	NOUN
coo.31924059551022	825	4	is	be	AUX
coo.31924059551022	825	5	also	also	ADV
coo.31924059551022	825	6	known	know	VERB
coo.31924059551022	825	7	and	and	CCONJ
coo.31924059551022	825	8	we	we	PRON
coo.31924059551022	825	9	may	may	AUX
coo.31924059551022	825	10	write	write	VERB
coo.31924059551022	825	11	:	:	PUNCT
coo.31924059551022	825	12	[	[	X
coo.31924059551022	825	13	u0	u0	X
coo.31924059551022	825	14	]	]	X
coo.31924059551022	825	15	(	(	PUNCT
coo.31924059551022	825	16	_	_	PROPN
coo.31924059551022	825	17	irii	irii	VERB
coo.31924059551022	825	18	_	_	PUNCT
coo.31924059551022	825	19	0(pu	0(pu	NUM
coo.31924059551022	825	20	)	)	PUNCT
coo.31924059551022	826	1	_	_	PROPN
coo.31924059551022	827	1	w	w	X
coo.31924059551022	827	2	(	(	PUNCT
coo.31924059551022	827	3	pu	pu	PROPN
coo.31924059551022	827	4	)	)	PUNCT
coo.31924059551022	827	5	where	where	SCONJ
coo.31924059551022	827	6	φ	φ	PROPN
coo.31924059551022	827	7	and	and	CCONJ
coo.31924059551022	827	8	ψ	ψ	PROPN
coo.31924059551022	827	9	are	be	AUX
coo.31924059551022	827	10	intire	intire	ADJ
coo.31924059551022	827	11	polynomials	polynomial	NOUN
coo.31924059551022	827	12	in	in	ADP
coo.31924059551022	827	13	pu	pu	PROPN
coo.31924059551022	827	14	and	and	CCONJ
coo.31924059551022	827	15	p'u	p'u	ADV
coo.31924059551022	827	16	,	,	PUNCT
coo.31924059551022	827	17	\	\	PROPN
coo.31924059551022	827	18	a	a	DET
coo.31924059551022	827	19	constant	constant	NOUN
coo.31924059551022	827	20	to	to	PART
coo.31924059551022	827	21	be	be	AUX
coo.31924059551022	827	22	determined	determine	VERB
coo.31924059551022	827	23	and	and	CCONJ
coo.31924059551022	827	24	the	the	DET
coo.31924059551022	827	25	relation	relation	NOUN
coo.31924059551022	827	26	exists	exist	VERB
coo.31924059551022	827	27	«	«	PUNCT
coo.31924059551022	827	28	+	+	CCONJ
coo.31924059551022	828	1	b	b	X
coo.31924059551022	828	2	+	+	CCONJ
coo.31924059551022	828	3	c	c	NOUN
coo.31924059551022	828	4	=	=	SYM
coo.31924059551022	828	5	also	also	ADV
coo.31924059551022	828	6	,	,	PUNCT
coo.31924059551022	828	7	from	from	ADP
coo.31924059551022	828	8	the	the	DET
coo.31924059551022	828	9	general	general	ADJ
coo.31924059551022	828	10	theory	theory	NOUN
coo.31924059551022	828	11	,	,	PUNCT
coo.31924059551022	828	12	the	the	DET
coo.31924059551022	828	13	degree	degree	NOUN
coo.31924059551022	828	14	of	of	ADP
coo.31924059551022	828	15	the	the	DET
coo.31924059551022	828	16	right	right	ADJ
coo.31924059551022	828	17	hand	hand	NOUN
coo.31924059551022	828	18	member	member	NOUN
coo.31924059551022	828	19	is	be	AUX
coo.31924059551022	828	20	four	four	NUM
coo.31924059551022	828	21	,	,	PUNCT
coo.31924059551022	828	22	p	p	NOUN
coo.31924059551022	828	23	(	(	PUNCT
coo.31924059551022	828	24	u	u	NOUN
coo.31924059551022	828	25	)	)	PUNCT
coo.31924059551022	828	26	being	be	AUX
coo.31924059551022	828	27	considered	consider	VERB
coo.31924059551022	828	28	as	as	ADP
coo.31924059551022	828	29	of	of	ADP
coo.31924059551022	828	30	the	the	DET
coo.31924059551022	828	31	second	second	ADJ
coo.31924059551022	828	32	degree	degree	NOUN
coo.31924059551022	828	33	and	and	CCONJ
coo.31924059551022	828	34	p'(u	p'(u	PROPN
coo.31924059551022	828	35	)	)	PUNCT
coo.31924059551022	828	36	of	of	ADP
coo.31924059551022	828	37	the	the	DET
coo.31924059551022	828	38	third	third	ADJ
coo.31924059551022	828	39	.	.	PUNCT
coo.31924059551022	829	1	the	the	DET
coo.31924059551022	829	2	degree	degree	NOUN
coo.31924059551022	829	3	of	of	ADP
coo.31924059551022	829	4	φ	φ	PROPN
coo.31924059551022	829	5	and	and	CCONJ
coo.31924059551022	829	6	ψ	ψ	PROPN
coo.31924059551022	829	7	are	be	AUX
coo.31924059551022	829	8	thus	thus	ADV
coo.31924059551022	829	9	determined	determine	VERB
coo.31924059551022	829	10	as	as	SCONJ
coo.31924059551022	829	11	follows	follow	VERB
coo.31924059551022	829	12	:	:	PUNCT
coo.31924059551022	829	13	φ	φ	PROPN
coo.31924059551022	829	14	ψ	ψ	PROPN
coo.31924059551022	830	1	n	n	ADP
coo.31924059551022	830	2	odd	odd	ADJ
coo.31924059551022	830	3	:	:	PUNCT
coo.31924059551022	830	4	|	|	SYM
coo.31924059551022	830	5	(	(	PUNCT
coo.31924059551022	830	6	w	w	X
coo.31924059551022	830	7	+	+	NUM
coo.31924059551022	830	8	1	1	NUM
coo.31924059551022	830	9	)	)	PUNCT
coo.31924059551022	830	10	~	~	PUNCT
coo.31924059551022	830	11	(	(	PUNCT
coo.31924059551022	830	12	n	n	X
coo.31924059551022	830	13	—	—	PUNCT
coo.31924059551022	830	14	3	3	X
coo.31924059551022	830	15	)	)	PUNCT
coo.31924059551022	830	16	'	'	PUNCT
coo.31924059551022	830	17	n	n	CCONJ
coo.31924059551022	830	18	even	even	ADV
coo.31924059551022	830	19	~n	~n	NUM
coo.31924059551022	830	20	—	—	PUNCT
coo.31924059551022	830	21	1	1	NUM
coo.31924059551022	830	22	n	n	CCONJ
coo.31924059551022	830	23	=	=	SYM
coo.31924059551022	830	24	3	3	NUM
coo.31924059551022	830	25	2	2	NUM
coo.31924059551022	830	26	0	0	NUM
coo.31924059551022	830	27	.	.	PUNCT
coo.31924059551022	831	1	the	the	DET
coo.31924059551022	831	2	n	n	ADJ
coo.31924059551022	831	3	roots	root	NOUN
coo.31924059551022	831	4	of	of	ADP
coo.31924059551022	831	5	the	the	DET
coo.31924059551022	831	6	first	first	ADJ
coo.31924059551022	831	7	member	member	NOUN
coo.31924059551022	831	8	in	in	ADP
coo.31924059551022	831	9	the	the	DET
coo.31924059551022	831	10	general	general	ADJ
coo.31924059551022	831	11	case	case	NOUN
coo.31924059551022	831	12	being	be	AUX
coo.31924059551022	831	13	a	a	DET
coo.31924059551022	831	14	,	,	PUNCT
coo.31924059551022	831	15	6	6	NUM
coo.31924059551022	831	16	,	,	PUNCT
coo.31924059551022	831	17	c	c	NOUN
coo.31924059551022	831	18	...	...	PUNCT
coo.31924059551022	831	19	we	we	PRON
coo.31924059551022	831	20	have	have	VERB
coo.31924059551022	831	21	:	:	PUNCT
coo.31924059551022	831	22	[	[	X
coo.31924059551022	831	23	111	111	NUM
coo.31924059551022	831	24	]	]	PUNCT
coo.31924059551022	831	25	................	................	PUNCT
coo.31924059551022	831	26	φ(α	φ(α	SPACE
coo.31924059551022	831	27	’	'	PUNCT
coo.31924059551022	831	28	)	)	PUNCT
coo.31924059551022	831	29	—	—	PUNCT
coo.31924059551022	831	30	^1α'ψ(α	^1α'ψ(α	SPACE
coo.31924059551022	831	31	)	)	PUNCT
coo.31924059551022	831	32	=	=	PROPN
coo.31924059551022	831	33	0	0	NUM
coo.31924059551022	832	1	where	where	SCONJ
coo.31924059551022	832	2	u	u	PROPN
coo.31924059551022	832	3	—	—	PUNCT
coo.31924059551022	832	4	p'(a)7	p'(a)7	PROPN
coo.31924059551022	832	5	a	a	DET
coo.31924059551022	832	6	=	=	NOUN
coo.31924059551022	832	7	p(a	p(a	NOUN
coo.31924059551022	832	8	)	)	PUNCT
coo.31924059551022	832	9	.	.	PUNCT
coo.31924059551022	833	1	from	from	ADP
coo.31924059551022	833	2	(	(	PUNCT
coo.31924059551022	833	3	p.	p.	NOUN
coo.31924059551022	833	4	38	38	NUM
coo.31924059551022	833	5	)	)	PUNCT
coo.31924059551022	833	6	dy	dy	PROPN
coo.31924059551022	833	7	2c	2c	PROPN
coo.31924059551022	833	8	f	f	PROPN
coo.31924059551022	833	9	'	'	PUNCT
coo.31924059551022	833	10	t	t	PROPN
coo.31924059551022	833	11	'	'	PUNCT
coo.31924059551022	833	12	\	\	PROPN
coo.31924059551022	833	13	~dt	~dt	X
coo.31924059551022	833	14	=	=	PUNCT
coo.31924059551022	833	15	«	«	PUNCT
coo.31924059551022	833	16	'	'	PUNCT
coo.31924059551022	833	17	=(	=(	X
coo.31924059551022	833	18	“	"	PUNCT
coo.31924059551022	833	19	β	β	X
coo.31924059551022	833	20	)	)	PUNCT
coo.31924059551022	833	21	(	(	PUNCT
coo.31924059551022	833	22	“	"	PUNCT
coo.31924059551022	833	23	r	r	NOUN
coo.31924059551022	833	24	)	)	PUNCT
coo.31924059551022	833	25	·	·	PUNCT
coo.31924059551022	833	26	■	■	PUNCT
coo.31924059551022	833	27	■	■	PUNCT
coo.31924059551022	833	28	whence	whence	ADP
coo.31924059551022	833	29	j	j	X
coo.31924059551022	833	30	_	_	PRON
coo.31924059551022	833	31	,	,	PUNCT
coo.31924059551022	833	32	_	_	PRON
coo.31924059551022	833	33	(	(	PUNCT
coo.31924059551022	833	34	dt\	dt\	X
coo.31924059551022	833	35	2	2	NUM
coo.31924059551022	833	36	c	c	X
coo.31924059551022	833	37	®	®	NOUN
coo.31924059551022	833	38	.	.	PUNCT
coo.31924059551022	833	39	\dyji	\dyji	ADV
coo.31924059551022	833	40	=	=	PRON
coo.31924059551022	833	41	a	a	NOUN
coo.31924059551022	833	42	and	and	CCONJ
coo.31924059551022	833	43	[	[	X
coo.31924059551022	833	44	111	111	NUM
coo.31924059551022	833	45	]	]	PUNCT
coo.31924059551022	833	46	becomes	become	VERB
coo.31924059551022	833	47	[	[	X
coo.31924059551022	833	48	112	112	NUM
coo.31924059551022	833	49	]	]	PUNCT
coo.31924059551022	833	50	.............	.............	PUNCT
coo.31924059551022	833	51	γφ^ι	γφ^ι	SPACE
coo.31924059551022	833	52	-	-	PUNCT
coo.31924059551022	833	53	ψί	ψί	NOUN
coo.31924059551022	833	54	=	=	SYM
coo.31924059551022	833	55	0	0	NUM
coo.31924059551022	833	56	.	.	PUNCT
coo.31924059551022	834	1	but	but	CCONJ
coo.31924059551022	834	2	a	a	DET
coo.31924059551022	834	3	,	,	PUNCT
coo.31924059551022	834	4	β	β	X
coo.31924059551022	834	5	,	,	PUNCT
coo.31924059551022	834	6	y	y	PROPN
coo.31924059551022	834	7	,	,	PUNCT
coo.31924059551022	834	8	...	...	PUNCT
coo.31924059551022	834	9	are	be	AUX
coo.31924059551022	834	10	also	also	ADV
coo.31924059551022	834	11	roots	root	NOUN
coo.31924059551022	834	12	of	of	ADP
coo.31924059551022	834	13	yf	yf	NOUN
coo.31924059551022	834	14	whence	whence	INTJ
coo.31924059551022	834	15	the	the	PRON
coo.31924059551022	834	16	.	.	PUNCT
coo.31924059551022	835	1	relation	relation	PROPN
coo.31924059551022	835	2	[	[	X
coo.31924059551022	835	3	113	113	NUM
coo.31924059551022	835	4	]	]	PUNCT
coo.31924059551022	835	5	·	·	PUNCT
coo.31924059551022	835	6	...............	...............	PUNCT
coo.31924059551022	835	7	ψ	ψ	X
coo.31924059551022	835	8	=	=	X
coo.31924059551022	836	1	ευ	ευ	X
coo.31924059551022	836	2	where	where	SCONJ
coo.31924059551022	836	3	e	e	NOUN
coo.31924059551022	836	4	is	be	AUX
coo.31924059551022	836	5	also	also	ADV
coo.31924059551022	836	6	in	in	ADP
coo.31924059551022	836	7	general	general	ADJ
coo.31924059551022	836	8	an	an	DET
coo.31924059551022	836	9	intire	intire	ADJ
coo.31924059551022	836	10	polynomial	polynomial	NOUN
coo.31924059551022	836	11	in	in	ADP
coo.31924059551022	836	12	t	t	PROPN
coo.31924059551022	836	13	whence	whence	NOUN
coo.31924059551022	836	14	t114j	t114j	NOUN
coo.31924059551022	836	15	...................	...................	PUNCT
coo.31924059551022	836	16	#4?=^+	#4?=^+	PROPN
coo.31924059551022	836	17	?	?	PUNCT
coo.31924059551022	836	18	'	'	PUNCT
coo.31924059551022	837	1	reduction	reduction	NOUN
coo.31924059551022	837	2	of	of	ADP
coo.31924059551022	837	3	the	the	DET
coo.31924059551022	837	4	forms	form	NOUN
coo.31924059551022	837	5	when	when	SCONJ
coo.31924059551022	837	6	n	n	SYM
coo.31924059551022	837	7	equals	equal	VERB
coo.31924059551022	837	8	three	three	NUM
coo.31924059551022	837	9	.	.	PUNCT
coo.31924059551022	838	1	61	61	NUM
coo.31924059551022	838	2	we	we	PRON
coo.31924059551022	838	3	have	have	VERB
coo.31924059551022	838	4	also	also	ADV
coo.31924059551022	838	5	[	[	X
coo.31924059551022	838	6	«	«	PUNCT
coo.31924059551022	838	7	"	"	PUNCT
coo.31924059551022	838	8	-ίί·.-0	-ίί·.-0	PROPN
coo.31924059551022	838	9	etc	etc	X
coo.31924059551022	838	10	.	.	X
coo.31924059551022	839	1	for	for	ADP
coo.31924059551022	839	2	the	the	DET
coo.31924059551022	839	3	other	other	ADJ
coo.31924059551022	839	4	roots	root	NOUN
coo.31924059551022	839	5	of	of	ADP
coo.31924059551022	839	6	y.	y.	NOUN
coo.31924059551022	839	7	the	the	DET
coo.31924059551022	839	8	degrees	degree	NOUN
coo.31924059551022	839	9	of	of	ADP
coo.31924059551022	839	10	[	[	PUNCT
coo.31924059551022	839	11	114	114	NUM
coo.31924059551022	839	12	]	]	PUNCT
coo.31924059551022	839	13	are	be	AUX
coo.31924059551022	839	14	7js	7js	PROPN
coo.31924059551022	839	15	y	y	PROPN
coo.31924059551022	839	16	.	.	PUNCT
coo.31924059551022	840	1	φ	φ	PROPN
coo.31924059551022	841	1	n	n	X
coo.31924059551022	841	2	odd	odd	ADJ
coo.31924059551022	841	3	:	:	PUNCT
coo.31924059551022	841	4	,	,	PUNCT
coo.31924059551022	841	5	-----------------i---------r	-----------------i---------r	ADJ
coo.31924059551022	841	6	ί----------|(h-8)-	ί----------|(h-8)-	SPACE
coo.31924059551022	841	7	»	»	PUNCT
coo.31924059551022	841	8	=	=	PUNCT
coo.31924059551022	841	9	-i	-i	PUNCT
coo.31924059551022	841	10	(	(	PUNCT
coo.31924059551022	841	11	»	»	PUNCT
coo.31924059551022	841	12	+	+	NUM
coo.31924059551022	841	13	8)	8)	NUM
coo.31924059551022	841	14	}	}	PUNCT
coo.31924059551022	841	15	(	(	PUNCT
coo.31924059551022	841	16	n	n	CCONJ
coo.31924059551022	841	17	+	+	CCONJ
coo.31924059551022	841	18	3	3	X
coo.31924059551022	841	19	)	)	PUNCT
coo.31924059551022	841	20	-1	-1	PROPN
coo.31924059551022	841	21	n	n	CCONJ
coo.31924059551022	841	22	even	even	ADV
coo.31924059551022	841	23	:	:	PUNCT
coo.31924059551022	841	24	γ	γ	NOUN
coo.31924059551022	841	25	(	(	PUNCT
coo.31924059551022	841	26	n	n	NOUN
coo.31924059551022	841	27	)	)	PUNCT
coo.31924059551022	841	28	—	—	PUNCT
coo.31924059551022	841	29	1	1	NUM
coo.31924059551022	841	30	—	—	PUNCT
coo.31924059551022	841	31	n	n	CCONJ
coo.31924059551022	841	32	=	=	PUNCT
coo.31924059551022	841	33	—	—	PUNCT
coo.31924059551022	841	34	(	(	PUNCT
coo.31924059551022	841	35	γ	γ	NOUN
coo.31924059551022	841	36	n	n	X
coo.31924059551022	841	37	+	+	PRON
coo.31924059551022	841	38	l	l	NOUN
coo.31924059551022	841	39	)	)	PUNCT
coo.31924059551022	841	40	,	,	PUNCT
coo.31924059551022	841	41	(	(	PUNCT
coo.31924059551022	841	42	j	j	X
coo.31924059551022	841	43	«	«	SYM
coo.31924059551022	841	44	+	+	CCONJ
coo.31924059551022	841	45	l	l	NOUN
coo.31924059551022	841	46	]	]	X
coo.31924059551022	841	47	—	—	PUNCT
coo.31924059551022	841	48	1	1	X
coo.31924059551022	841	49	.	.	X
coo.31924059551022	842	1	we	we	PRON
coo.31924059551022	842	2	have	have	VERB
coo.31924059551022	842	3	.	.	PUNCT
coo.31924059551022	843	1	y	y	PROPN
coo.31924059551022	843	2	=	=	X
coo.31924059551022	843	3	tn	tn	PROPN
coo.31924059551022	843	4	-faltn~1	-faltn~1	X
coo.31924059551022	843	5	-fa2tn~~2	-fa2tn~~2	X
coo.31924059551022	843	6	-f	-f	PUNCT
coo.31924059551022	843	7	·	·	PUNCT
coo.31924059551022	843	8	·	·	PUNCT
coo.31924059551022	843	9	·	·	PUNCT
coo.31924059551022	843	10	-fan	-fan	NUM
coo.31924059551022	844	1	-	-	NOUN
coo.31924059551022	844	2	xt	xt	PROPN
coo.31924059551022	844	3	-fun	-fun	X
coo.31924059551022	844	4	y	y	NOUN
coo.31924059551022	844	5	'	'	PUNCT
coo.31924059551022	844	6	=	=	PRON
coo.31924059551022	844	7	ntn	ntn	PROPN
coo.31924059551022	844	8	~	~	PROPN
coo.31924059551022	844	9	x	x	SYM
coo.31924059551022	844	10	+	+	CCONJ
coo.31924059551022	844	11	(	(	PUNCT
coo.31924059551022	844	12	m	m	PROPN
coo.31924059551022	844	13	—	—	PUNCT
coo.31924059551022	844	14	1	1	X
coo.31924059551022	844	15	)	)	PUNCT
coo.31924059551022	844	16	a±tn~2	a±tn~2	NOUN
coo.31924059551022	844	17	+	+	CCONJ
coo.31924059551022	844	18	(	(	PUNCT
coo.31924059551022	844	19	n	n	X
coo.31924059551022	844	20	—	—	PUNCT
coo.31924059551022	844	21	2	2	X
coo.31924059551022	844	22	)	)	PUNCT
coo.31924059551022	844	23	a2tn~3	a2tn~3	PROPN
coo.31924059551022	845	1	+	+	PUNCT
coo.31924059551022	845	2	·	·	PUNCT
coo.31924059551022	845	3	·	·	PUNCT
coo.31924059551022	845	4	·	·	PUNCT
coo.31924059551022	845	5	+	+	CCONJ
coo.31924059551022	845	6	an	an	X
coo.31924059551022	845	7	—	—	PUNCT
coo.31924059551022	845	8	i	i	PRON
coo.31924059551022	845	9	and	and	CCONJ
coo.31924059551022	845	10	y	y	NOUN
coo.31924059551022	845	11	_	_	PUNCT
coo.31924059551022	845	12	=	=	PUNCT
coo.31924059551022	846	1	nt"-1	nt"-1	ADJ
coo.31924059551022	846	2	+	+	CCONJ
coo.31924059551022	846	3	ax	ax	ADJ
coo.31924059551022	846	4	(	(	PUNCT
coo.31924059551022	846	5	η	η	PROPN
coo.31924059551022	846	6	—	—	PUNCT
coo.31924059551022	846	7	1	1	X
coo.31924059551022	846	8	)	)	PUNCT
coo.31924059551022	846	9	tn~2	tn~2	NOUN
coo.31924059551022	846	10	-\-	-\-	NOUN
coo.31924059551022	847	1	_	_	X
coo.31924059551022	848	1	h	h	X
coo.31924059551022	848	2	>	>	X
coo.31924059551022	849	1	i	i	PRON
coo.31924059551022	849	2	h	h	VERB
coo.31924059551022	849	3	jl	jl	PROPN
coo.31924059551022	849	4	h	h	PROPN
coo.31924059551022	849	5	4	4	NUM
coo.31924059551022	849	6	.	.	PUNCT
coo.31924059551022	849	7	.	.	PUNCT
coo.31924059551022	850	1	y	y	PROPN
coo.31924059551022	850	2	f1	f1	PROPN
coo.31924059551022	850	3	+	+	CCONJ
coo.31924059551022	850	4	α	α	NOUN
coo.31924059551022	850	5	,	,	PUNCT
coo.31924059551022	850	6	γ"1	γ"1	VERB
coo.31924059551022	850	7	+	+	ADP
coo.31924059551022	850	8	a2tn~2	a2tn~2	ADJ
coo.31924059551022	851	1	+	+	PUNCT
coo.31924059551022	851	2	·	·	PUNCT
coo.31924059551022	851	3	.	.	PUNCT
coo.31924059551022	852	1	^	^	X
coo.31924059551022	852	2	*	*	PUNCT
coo.31924059551022	853	1	i2	i2	PROPN
coo.31924059551022	853	2	'	'	PUNCT
coo.31924059551022	853	3	”	"	PUNCT
coo.31924059551022	853	4	*	*	PUNCT
coo.31924059551022	853	5	or	or	CCONJ
coo.31924059551022	853	6	ntn~1	ntn~1	ADJ
coo.31924059551022	854	1	+	+	CCONJ
coo.31924059551022	854	2	ax	ax	NOUN
coo.31924059551022	854	3	(	(	PUNCT
coo.31924059551022	854	4	n	n	NOUN
coo.31924059551022	854	5	—	—	PUNCT
coo.31924059551022	854	6	1	1	X
coo.31924059551022	854	7	)	)	PUNCT
coo.31924059551022	854	8	tn~2	tn~2	NOUN
coo.31924059551022	854	9	-fa2	-fa2	PROPN
coo.31924059551022	855	1	(	(	PUNCT
coo.31924059551022	855	2	n	n	X
coo.31924059551022	855	3	—	—	PUNCT
coo.31924059551022	855	4	2	2	X
coo.31924059551022	855	5	)	)	PUNCT
coo.31924059551022	855	6	¿	¿	NOUN
coo.31924059551022	855	7	w—3	w—3	PROPN
coo.31924059551022	856	1	+	+	CCONJ
coo.31924059551022	856	2	·	·	PUNCT
coo.31924059551022	856	3	·	·	PUNCT
coo.31924059551022	856	4	·	·	PUNCT
coo.31924059551022	856	5	=	=	PUNCT
coo.31924059551022	856	6	a	a	NOUN
coo.31924059551022	856	7	+	+	ADJ
coo.31924059551022	856	8	*	*	PUNCT
coo.31924059551022	856	9	·	·	PUNCT
coo.31924059551022	856	10	’	’	NUM
coo.31924059551022	856	11	·	·	PUNCT
coo.31924059551022	856	12	)	)	PUNCT
coo.31924059551022	856	13	+	+	CCONJ
coo.31924059551022	856	14	(	(	PUNCT
coo.31924059551022	856	15	*	*	PUNCT
coo.31924059551022	856	16	”	"	PUNCT
coo.31924059551022	856	17	~2	~2	PROPN
coo.31924059551022	856	18	+	+	CCONJ
coo.31924059551022	856	19	mn~3	mn~3	PROPN
coo.31924059551022	856	20	+	+	PUNCT
coo.31924059551022	856	21	·	·	PUNCT
coo.31924059551022	856	22	*	*	PUNCT
coo.31924059551022	856	23	0	0	NUM
coo.31924059551022	856	24	and	and	CCONJ
coo.31924059551022	856	25	equating	equate	VERB
coo.31924059551022	856	26	the	the	DET
coo.31924059551022	856	27	corresponding	corresponding	ADJ
coo.31924059551022	856	28	coefficients	coefficient	NOUN
coo.31924059551022	856	29	we	we	PRON
coo.31924059551022	856	30	obtain	obtain	VERB
coo.31924059551022	856	31	:	:	PUNCT
coo.31924059551022	856	32	\	\	X
coo.31924059551022	856	33	=	=	X
coo.31924059551022	856	34	n	n	X
coo.31924059551022	856	35	at	at	ADP
coo.31924059551022	856	36	(	(	PUNCT
coo.31924059551022	856	37	n	n	NOUN
coo.31924059551022	856	38	—	—	PUNCT
coo.31924059551022	856	39	1	1	X
coo.31924059551022	856	40	)	)	PUNCT
coo.31924059551022	856	41	=	=	X
coo.31924059551022	856	42	nat	nat	PROPN
coo.31924059551022	856	43	+	+	CCONJ
coo.31924059551022	856	44	^	^	NOUN
coo.31924059551022	856	45	or	or	CCONJ
coo.31924059551022	856	46	=	=	VERB
coo.31924059551022	856	47	—	—	PUNCT
coo.31924059551022	856	48	«	«	PUNCT
coo.31924059551022	856	49	1	1	X
coo.31924059551022	856	50	[	[	X
coo.31924059551022	856	51	115]·	115]·	X
coo.31924059551022	856	52	.................	.................	PUNCT
coo.31924059551022	856	53	δ2	δ2	PROPN
coo.31924059551022	856	54	=	=	PROPN
coo.31924059551022	856	55	—	—	PUNCT
coo.31924059551022	856	56	2	2	NUM
coo.31924059551022	856	57	ft	ft	NOUN
coo.31924059551022	856	58	+	+	NOUN
coo.31924059551022	856	59	aî	aî	NOUN
coo.31924059551022	856	60	g	g	NOUN
coo.31924059551022	856	61	=	=	PUNCT
coo.31924059551022	856	62	—	—	PUNCT
coo.31924059551022	856	63	3	3	X
coo.31924059551022	856	64	-	-	PUNCT
coo.31924059551022	856	65	{	{	PUNCT
coo.31924059551022	856	66	—	—	PUNCT
coo.31924059551022	856	67	öq	öq	X
coo.31924059551022	856	68	$	$	SYM
coo.31924059551022	856	69	2	2	NUM
coo.31924059551022	856	70	—	—	PUNCT
coo.31924059551022	856	71	etc	etc	X
coo.31924059551022	856	72	.	.	X
coo.31924059551022	856	73	.	.	PUNCT
coo.31924059551022	857	1	—	—	PUNCT
coo.31924059551022	857	2	—	—	PUNCT
coo.31924059551022	857	3	—	—	PUNCT
coo.31924059551022	857	4	—	—	PUNCT
coo.31924059551022	857	5	—	—	PUNCT
coo.31924059551022	857	6	proceeding	proceed	VERB
coo.31924059551022	857	7	in	in	ADP
coo.31924059551022	857	8	like	like	ADJ
coo.31924059551022	857	9	manner	manner	NOUN
coo.31924059551022	857	10	we	we	PRON
coo.31924059551022	857	11	write	write	VERB
coo.31924059551022	857	12	:	:	PUNCT
coo.31924059551022	857	13	φ	φ	X
coo.31924059551022	857	14	=	=	PROPN
coo.31924059551022	857	15	b0v	b0v	PROPN
coo.31924059551022	857	16	+	+	CCONJ
coo.31924059551022	857	17	jbji—1	jbji—1	PROPN
coo.31924059551022	857	18	-1	-1	X
coo.31924059551022	857	19	-	-	NOUN
coo.31924059551022	857	20	-----h	-----h	NOUN
coo.31924059551022	858	1	+	+	CCONJ
coo.31924059551022	858	2	-br	-br	PUNCT
coo.31924059551022	858	3	where	where	SCONJ
coo.31924059551022	858	4	v	v	ADP
coo.31924059551022	858	5	=[	=[	X
coo.31924059551022	858	6	}	}	PUNCT
coo.31924059551022	858	7	(	(	PUNCT
coo.31924059551022	858	8	w+	w+	PROPN
coo.31924059551022	858	9	1	1	NUM
coo.31924059551022	858	10	)	)	PUNCT
coo.31924059551022	858	11	,	,	PUNCT
coo.31924059551022	858	12	4w	4w	NOUN
coo.31924059551022	858	13	]	]	X
coo.31924059551022	858	14	whence	whence	NOUN
coo.31924059551022	858	15	(	(	PUNCT
coo.31924059551022	858	16	τ	τ	NOUN
coo.31924059551022	858	17	+	+	NOUN
coo.31924059551022	858	18	ψ	ψ	PUNCT
coo.31924059551022	859	1	+	+	PUNCT
coo.31924059551022	859	2	f	f	X
coo.31924059551022	859	3	+	+	PUNCT
coo.31924059551022	859	4	·	·	PUNCT
coo.31924059551022	859	5	·	·	PUNCT
coo.31924059551022	859	6	·	·	PUNCT
coo.31924059551022	859	7	)	)	PUNCT
coo.31924059551022	859	8	w	w	PROPN
coo.31924059551022	859	9	+	+	NOUN
coo.31924059551022	859	10	b^~l	b^~l	NOUN
coo.31924059551022	859	11	+	+	CCONJ
coo.31924059551022	859	12	'	'	PUNCT
coo.31924059551022	859	13	'	'	PUNCT
coo.31924059551022	859	14	'	'	PUNCT
coo.31924059551022	859	15	■	■	PUNCT
coo.31924059551022	859	16	+	+	CCONJ
coo.31924059551022	859	17	μ	μ	NOUN
coo.31924059551022	859	18	+	+	NOUN
coo.31924059551022	859	19	*	*	PUNCT
coo.31924059551022	859	20	)	)	PUNCT
coo.31924059551022	859	21	=	=	NOUN
coo.31924059551022	859	22	60	60	NUM
coo.31924059551022	859	23	(	(	PUNCT
coo.31924059551022	859	24	ΰοί’-1	ΰοί’-1	PROPN
coo.31924059551022	859	25	+	+	ADP
coo.31924059551022	859	26	η,#»-	η,#»-	SPACE
coo.31924059551022	859	27	*	*	PUNCT
coo.31924059551022	859	28	+	+	NUM
coo.31924059551022	859	29	■	■	NOUN
coo.31924059551022	859	30	·	·	PUNCT
coo.31924059551022	859	31	·	·	PUNCT
coo.31924059551022	859	32	+	+	NUM
coo.31924059551022	859	33	b	b	X
coo.31924059551022	859	34	,	,	PUNCT
coo.31924059551022	859	35	_	_	NOUN
coo.31924059551022	859	36	!	!	PUNCT
coo.31924059551022	860	1	+	+	PUNCT
coo.31924059551022	860	2	*	*	PUNCT
coo.31924059551022	860	3	’	'	PUNCT
coo.31924059551022	860	4	-	-	PUNCT
coo.31924059551022	860	5	)	)	PUNCT
coo.31924059551022	861	1	+	+	CCONJ
coo.31924059551022	861	2	δ	δ	X
coo.31924059551022	861	3	,	,	PUNCT
coo.31924059551022	861	4	(	(	PUNCT
coo.31924059551022	861	5	-b0¿”-2	-b0¿”-2	NOUN
coo.31924059551022	861	6	+	+	CCONJ
coo.31924059551022	861	7	b**»-	b**»-	SPACE
coo.31924059551022	861	8	»	»	PUNCT
coo.31924059551022	861	9	h	h	PROPN
coo.31924059551022	861	10	---	---	PUNCT
coo.31924059551022	861	11	l	l	NOUN
coo.31924059551022	861	12	·	·	PUNCT
coo.31924059551022	861	13	-b	-b	PUNCT
coo.31924059551022	861	14	.	.	PUNCT
coo.31924059551022	862	1	-2	-2	X
coo.31924059551022	863	1	+	+	CCONJ
coo.31924059551022	863	2	br	br	NOUN
coo.31924059551022	863	3	-	-	NOUN
coo.31924059551022	863	4	i*"1	i*"1	NOUN
coo.31924059551022	863	5	+	+	PUNCT
coo.31924059551022	863	6	-β	-β	X
coo.31924059551022	863	7	,	,	PUNCT
coo.31924059551022	863	8	ί-2	ί-2	X
coo.31924059551022	863	9	)	)	PUNCT
coo.31924059551022	863	10	+	+	CCONJ
coo.31924059551022	863	11	\	\	PROPN
coo.31924059551022	864	1	(	(	PUNCT
coo.31924059551022	864	2	-b0¿r—8	-b0¿r—8	PROPN
coo.31924059551022	864	3	+	+	X
coo.31924059551022	864	4	bt	bt	PROPN
coo.31924059551022	864	5	£	£	SYM
coo.31924059551022	864	6	’	’	NUM
coo.31924059551022	864	7	~4	~4	NUM
coo.31924059551022	864	8	-f	-f	SYM
coo.31924059551022	864	9	·	·	PUNCT
coo.31924059551022	864	10	·	·	NUM
coo.31924059551022	864	11	·	·	PUNCT
coo.31924059551022	864	12	)	)	PUNCT
coo.31924059551022	865	1	+	+	CCONJ
coo.31924059551022	865	2	·	·	PUNCT
coo.31924059551022	865	3	·	·	PUNCT
coo.31924059551022	865	4	·	·	PUNCT
coo.31924059551022	865	5	62	62	NUM
coo.31924059551022	865	6	part	part	NOUN
coo.31924059551022	865	7	v.	v.	ADP
coo.31924059551022	865	8	[	[	X
coo.31924059551022	865	9	11.6	11.6	NUM
coo.31924059551022	865	10	]	]	PUNCT
coo.31924059551022	865	11	^+vu1+iiw+w^+"'+f'7+'·1^	^+vu1+iiw+w^+"'+f'7+'·1^	NOUN
coo.31924059551022	865	12	+	+	CCONJ
coo.31924059551022	865	13	\bvir	\bvir	X
coo.31924059551022	865	14	*	*	NOUN
coo.31924059551022	865	15	+	+	SYM
coo.31924059551022	865	16	b.bv	b.bv	NOUN
coo.31924059551022	865	17	-	-	PUNCT
coo.31924059551022	865	18	it-1	it-1	PRON
coo.31924059551022	866	1	+	+	PUNCT
coo.31924059551022	866	2	\br	\br	PROPN
coo.31924059551022	866	3	-	-	PUNCT
coo.31924059551022	866	4	i	i	NOUN
coo.31924059551022	866	5	+	+	CCONJ
coo.31924059551022	866	6	hb,-»t	hb,-»t	PROPN
coo.31924059551022	867	1	+	+	PUNCT
coo.31924059551022	867	2	·	·	PUNCT
coo.31924059551022	867	3	+	+	CCONJ
coo.31924059551022	867	4	’	'	PUNCT
coo.31924059551022	867	5	.	.	PUNCT
coo.31924059551022	868	1	,	,	PUNCT
coo.31924059551022	868	2	+	+	PUNCT
coo.31924059551022	868	3	hv-1bvt	hv-1bvt	X
coo.31924059551022	868	4	~	~	SYM
coo.31924059551022	868	5	v+	v+	NOUN
coo.31924059551022	868	6	-----h	-----h	PUNCT
coo.31924059551022	868	7	®	®	NOUN
coo.31924059551022	868	8	*	*	PUNCT
coo.31924059551022	868	9	-i	-i	X
coo.31924059551022	868	10	=	=	PUNCT
coo.31924059551022	868	11	+	+	X
coo.31924059551022	868	12	h0b,-ip	h0b,-ip	NOUN
coo.31924059551022	868	13	+	+	CCONJ
coo.31924059551022	868	14	b0bv-^+l-\-l	b0bv-^+l-\-l	ADJ
coo.31924059551022	868	15	·	·	PUNCT
coo.31924059551022	868	16	kbj2	kbj2	PROPN
coo.31924059551022	868	17	+	+	CCONJ
coo.31924059551022	868	18	b0b0t**-1+t	b0b0t**-1+t	NOUN
coo.31924059551022	868	19	>	>	SYM
coo.31924059551022	868	20	ibvt''-2+b1br	ibvt''-2+b1br	NUM
coo.31924059551022	868	21	-	-	PUNCT
coo.31924059551022	868	22	it*-1-\-hbv	it*-1-\-hbv	ADV
coo.31924059551022	868	23	-	-	PUNCT
coo.31924059551022	868	24	i!t''+	i!t''+	ADJ
coo.31924059551022	868	25	■	■	NOUN
coo.31924059551022	868	26	·	·	PUNCT
coo.31924059551022	868	27	from	from	ADP
coo.31924059551022	868	28	whence	whence	ADP
coo.31924059551022	868	29	the	the	DET
coo.31924059551022	868	30	relations	relation	NOUN
coo.31924059551022	868	31	:	:	PUNCT
coo.31924059551022	868	32	\βν	\βν	PROPN
coo.31924059551022	868	33	+	+	CCONJ
coo.31924059551022	868	34	\bv	\bv	PROPN
coo.31924059551022	868	35	-	-	PUNCT
coo.31924059551022	868	36	i	i	NOUN
coo.31924059551022	868	37	+	+	CCONJ
coo.31924059551022	868	38	b2br-2	b2br-2	ADP
coo.31924059551022	868	39	+	+	NOUN
coo.31924059551022	868	40	·	·	PUNCT
coo.31924059551022	868	41	·	·	PUNCT
coo.31924059551022	868	42	·	·	PUNCT
coo.31924059551022	868	43	+	+	CCONJ
coo.31924059551022	868	44	b	b	X
coo.31924059551022	868	45	>	>	X
coo.31924059551022	868	46	vb0	vb0	X
coo.31924059551022	868	47	=	=	SYM
coo.31924059551022	868	48	0	0	X
coo.31924059551022	868	49	\βύ	\βύ	PROPN
coo.31924059551022	868	50	+	+	NUM
coo.31924059551022	868	51	\br-1	\br-1	PUNCT
coo.31924059551022	868	52	+	+	NUM
coo.31924059551022	868	53	h----l	h----l	NOUN
coo.31924059551022	868	54	·	·	PUNCT
coo.31924059551022	868	55	^r+l-^o	^r+l-^o	X
coo.31924059551022	868	56	=	=	SYM
coo.31924059551022	868	57	0	0	NUM
coo.31924059551022	868	58	v	v	NOUN
coo.31924059551022	868	59	—	—	PUNCT
coo.31924059551022	868	60	2	2	NUM
coo.31924059551022	868	61	bv	bv	PROPN
coo.31924059551022	868	62	-	-	PUNCT
coo.31924059551022	868	63	xbv	xbv	PROPN
coo.31924059551022	868	64	+	+	CCONJ
coo.31924059551022	868	65	bvbv-1	bvbv-1	NOUN
coo.31924059551022	868	66	+	+	CCONJ
coo.31924059551022	868	67	br+tbv-2	br+tbv-2	VERB
coo.31924059551022	868	68	h---------1&2,-i#c	h---------1&2,-i#c	ADJ
coo.31924059551022	868	69	=	=	NOUN
coo.31924059551022	868	70	0	0	NUM
coo.31924059551022	868	71	we	we	PRON
coo.31924059551022	868	72	will	will	AUX
coo.31924059551022	868	73	define	define	VERB
coo.31924059551022	868	74	:	:	PUNCT
coo.31924059551022	868	75	[	[	X
coo.31924059551022	868	76	117	117	NUM
coo.31924059551022	868	77	]	]	X
coo.31924059551022	868	78	dm	dm	PROPN
coo.31924059551022	868	79	=	=	X
coo.31924059551022	868	80	w	w	PROPN
coo.31924059551022	868	81	&	&	CCONJ
coo.31924059551022	868	82	1	1	PROPN
coo.31924059551022	868	83	&	&	CCONJ
coo.31924059551022	868	84	2	2	NUM
coo.31924059551022	868	85	*	*	PUNCT
coo.31924059551022	868	86	*	*	PUNCT
coo.31924059551022	868	87	’	'	PUNCT
coo.31924059551022	868	88	bm	bm	X
coo.31924059551022	868	89	*	*	PUNCT
coo.31924059551022	868	90	‘	'	PUNCT
coo.31924059551022	868	91	*	*	PUNCT
coo.31924059551022	868	92	.^m	.^m	PUNCT
coo.31924059551022	869	1	+	+	PUNCT
coo.31924059551022	869	2	l	l	NOUN
coo.31924059551022	869	3	^m^ra	^m^ra	PUNCT
coo.31924059551022	869	4	+	+	CCONJ
coo.31924059551022	869	5	1	1	NUM
coo.31924059551022	869	6	^m	^m	NOUN
coo.31924059551022	869	7	-	-	SYM
coo.31924059551022	869	8	f-2	f-2	PROPN
coo.31924059551022	869	9	*	*	PUNCT
coo.31924059551022	869	10	*	*	PUNCT
coo.31924059551022	870	1	*	*	PUNCT
coo.31924059551022	870	2	^2	^2	PRON
coo.31924059551022	870	3	m	m	VERB
coo.31924059551022	870	4	we	we	PRON
coo.31924059551022	870	5	will	will	AUX
coo.31924059551022	870	6	define	define	VERB
coo.31924059551022	870	7	b	b	NOUN
coo.31924059551022	870	8	,	,	PUNCT
coo.31924059551022	870	9	=	=	X
coo.31924059551022	870	10	^r—1	^r—1	VERB
coo.31924059551022	871	1	and	and	CCONJ
coo.31924059551022	871	2	we	we	PRON
coo.31924059551022	871	3	will	will	AUX
coo.31924059551022	871	4	then	then	ADV
coo.31924059551022	871	5	have	have	VERB
coo.31924059551022	871	6	from	from	ADP
coo.31924059551022	871	7	the	the	DET
coo.31924059551022	871	8	above	above	ADJ
coo.31924059551022	871	9	conditions	condition	NOUN
coo.31924059551022	871	10	,	,	PUNCT
coo.31924059551022	871	11	all	all	DET
coo.31924059551022	871	12	the	the	DET
coo.31924059551022	871	13	coefficients	coefficient	NOUN
coo.31924059551022	871	14	b1b2	b1b2	ADP
coo.31924059551022	871	15	,	,	PUNCT
coo.31924059551022	871	16	..	..	PUNCT
coo.31924059551022	871	17	as	as	ADP
coo.31924059551022	871	18	intire	intire	ADJ
coo.31924059551022	871	19	functions	function	NOUN
coo.31924059551022	871	20	of	of	ADP
coo.31924059551022	871	21	w	w	PROPN
coo.31924059551022	871	22	...	...	PUNCT
coo.31924059551022	871	23	which	which	PRON
coo.31924059551022	871	24	are	be	AUX
coo.31924059551022	871	25	in	in	ADP
coo.31924059551022	871	26	turn	turn	NOUN
coo.31924059551022	871	27	functions	function	NOUN
coo.31924059551022	871	28	of	of	ADP
coo.31924059551022	871	29	a19	a19	PROPN
coo.31924059551022	871	30	a2	a2	PROPN
coo.31924059551022	871	31	...	...	PUNCT
coo.31924059551022	871	32	which	which	PRON
coo.31924059551022	871	33	finally	finally	ADV
coo.31924059551022	871	34	are	be	AUX
coo.31924059551022	871	35	expressed	express	VERB
coo.31924059551022	871	36	as	as	ADP
coo.31924059551022	871	37	functions	function	NOUN
coo.31924059551022	871	38	of	of	ADP
coo.31924059551022	871	39	b	b	NOUN
coo.31924059551022	871	40	,	,	PUNCT
coo.31924059551022	871	41	g2	g2	PROPN
coo.31924059551022	871	42	and	and	CCONJ
coo.31924059551022	871	43	g3	g3	PROPN
coo.31924059551022	871	44	.	.	PUNCT
coo.31924059551022	872	1	that	that	PRON
coo.31924059551022	872	2	is	be	AUX
coo.31924059551022	872	3	we	we	PRON
coo.31924059551022	872	4	have	have	AUX
coo.31924059551022	872	5	obtained	obtain	VERB
coo.31924059551022	872	6	φ	φ	PROPN
coo.31924059551022	872	7	,	,	PUNCT
coo.31924059551022	872	8	of	of	ADP
coo.31924059551022	872	9	which	which	PRON
coo.31924059551022	872	10	the	the	DET
coo.31924059551022	872	11	first	first	ADJ
coo.31924059551022	872	12	coefficient	coefficient	NOUN
coo.31924059551022	872	13	shall	shall	AUX
coo.31924059551022	872	14	be	be	AUX
coo.31924059551022	872	15	âv^x	âv^x	X
coo.31924059551022	872	16	intire	intire	NOUN
coo.31924059551022	872	17	in	in	ADP
coo.31924059551022	872	18	terms	term	NOUN
coo.31924059551022	872	19	of	of	ADP
coo.31924059551022	872	20	t	t	PROPN
coo.31924059551022	872	21	,	,	PUNCT
coo.31924059551022	872	22	b	b	PROPN
coo.31924059551022	872	23	,	,	PUNCT
coo.31924059551022	872	24	g2	g2	PROPN
coo.31924059551022	872	25	and	and	CCONJ
coo.31924059551022	872	26	g3	g3	PROPN
coo.31924059551022	872	27	.	.	PROPN
coo.31924059551022	873	1	case	case	PROPN
coo.31924059551022	873	2	n	n	X
coo.31924059551022	873	3	=	=	SYM
coo.31924059551022	873	4	3	3	NUM
coo.31924059551022	873	5	we	we	PRON
coo.31924059551022	873	6	have	have	VERB
coo.31924059551022	873	7	:	:	PUNCT
coo.31924059551022	873	8	b	b	X
coo.31924059551022	873	9	5	5	NUM
coo.31924059551022	873	10	from	from	ADP
coo.31924059551022	873	11	(	(	PUNCT
coo.31924059551022	873	12	p.	p.	NOUN
coo.31924059551022	873	13	36	36	NUM
coo.31924059551022	873	14	)	)	PUNCT
coo.31924059551022	873	15	μ	μ	NOUN
coo.31924059551022	873	16	=	=	SYM
coo.31924059551022	873	17	2	2	NUM
coo.31924059551022	873	18	:	:	SYM
coo.31924059551022	873	19	2	2	NUM
coo.31924059551022	873	20	·	·	SYM
coo.31924059551022	873	21	1	1	NUM
coo.31924059551022	873	22	·	·	SYM
coo.31924059551022	873	23	5	5	NUM
coo.31924059551022	873	24	·	·	PUNCT
coo.31924059551022	873	25	6at	6at	NOUN
coo.31924059551022	873	26	+	+	CCONJ
coo.31924059551022	873	27	4	4	X
coo.31924059551022	873	28	·	·	PUNCT
coo.31924059551022	873	29	sb	sb	PROPN
coo.31924059551022	873	30	=	=	PUNCT
coo.31924059551022	873	31	0	0	NUM
coo.31924059551022	873	32	or	or	CCONJ
coo.31924059551022	873	33	μ	μ	NOUN
coo.31924059551022	873	34	=	=	SYM
coo.31924059551022	873	35	1	1	NUM
coo.31924059551022	873	36	:	:	PUNCT
coo.31924059551022	873	37	a2	a2	NOUN
coo.31924059551022	873	38	=	=	X
coo.31924059551022	873	39	2	2	NUM
coo.31924059551022	873	40	*	*	NOUN
coo.31924059551022	873	41	’	'	PUNCT
coo.31924059551022	873	42	λ	λ	NOUN
coo.31924059551022	873	43	3	3	NUM
coo.31924059551022	873	44	·	·	PUNCT
coo.31924059551022	873	45	δ2	δ2	PROPN
coo.31924059551022	873	46	4	4	NUM
coo.31924059551022	873	47	μ	μ	NOUN
coo.31924059551022	873	48	=	=	SYM
coo.31924059551022	873	49	0	0	NUM
coo.31924059551022	873	50	:	:	PUNCT
coo.31924059551022	873	51	as	as	ADP
coo.31924059551022	873	52	=	=	PUNCT
coo.31924059551022	873	53	b3	b3	PROPN
coo.31924059551022	873	54	i	i	PRON
coo.31924059551022	873	55	3	3	NUM
coo.31924059551022	873	56	*	*	SYM
coo.31924059551022	873	57	52	52	NUM
coo.31924059551022	873	58	1	1	NUM
coo.31924059551022	873	59	”	"	PUNCT
coo.31924059551022	873	60	3	3	NUM
coo.31924059551022	873	61	-5	-5	NUM
coo.31924059551022	873	62	93	93	NUM
coo.31924059551022	873	63	4	4	NUM
coo.31924059551022	873	64	and	and	CCONJ
coo.31924059551022	873	65	from	from	ADP
coo.31924059551022	873	66	(	(	PUNCT
coo.31924059551022	873	67	115	115	NUM
coo.31924059551022	873	68	)	)	PUNCT
coo.31924059551022	873	69	tn-1	tn-1	SPACE
coo.31924059551022	873	70	n	n	CCONJ
coo.31924059551022	873	71	=	=	SYM
coo.31924059551022	873	72	b0	b0	NOUN
coo.31924059551022	873	73	¿	¿	NOUN
coo.31924059551022	873	74	«	«	PUNCT
coo.31924059551022	873	75	-2	-2	NOUN
coo.31924059551022	873	76	al	al	PROPN
coo.31924059551022	873	77	(	(	PUNCT
coo.31924059551022	873	78	n	n	NOUN
coo.31924059551022	873	79	—	—	PUNCT
coo.31924059551022	873	80	.1	.1	NUM
coo.31924059551022	873	81	)	)	PUNCT
coo.31924059551022	873	82	=	=	VERB
coo.31924059551022	874	1	kaû	kaû	ADV
coo.31924059551022	874	2	\	\	X
coo.31924059551022	874	3	=	=	ADP
coo.31924059551022	874	4	‘	'	PUNCT
coo.31924059551022	874	5	■	■	NOUN
coo.31924059551022	874	6	—	—	PUNCT
coo.31924059551022	874	7	οχ	οχ	X
coo.31924059551022	874	8	a2(n	a2(n	PROPN
coo.31924059551022	874	9	—	—	PUNCT
coo.31924059551022	874	10	■	■	PRON
coo.31924059551022	874	11	2	2	NUM
coo.31924059551022	874	12	)	)	PUNCT
coo.31924059551022	874	13	=	=	PUNCT
coo.31924059551022	875	1	b0a2	b0a2	ADP
coo.31924059551022	875	2	-fl>1	-fl>1	PUNCT
coo.31924059551022	875	3	al	al	PROPN
coo.31924059551022	875	4	+	+	CCONJ
coo.31924059551022	875	5	^2	^2	NOUN
coo.31924059551022	875	6	;	;	PUNCT
coo.31924059551022	875	7	htn	htn	PROPN
coo.31924059551022	875	8	^	^	PROPN
coo.31924059551022	875	9	as	as	ADP
coo.31924059551022	875	10	(	(	PUNCT
coo.31924059551022	875	11	m	m	PROPN
coo.31924059551022	875	12	—	—	PUNCT
coo.31924059551022	875	13	3	3	X
coo.31924059551022	875	14	)	)	PUNCT
coo.31924059551022	875	15	—	—	PUNCT
coo.31924059551022	875	16	�	�	VERB
coo.31924059551022	875	17	3	3	NUM
coo.31924059551022	875	18	+	+	NUM
coo.31924059551022	875	19	+	+	PUNCT
coo.31924059551022	875	20	+	+	CCONJ
coo.31924059551022	875	21	v	v	NOUN
coo.31924059551022	875	22	>	>	X
coo.31924059551022	875	23	reduction	reduction	NUM
coo.31924059551022	875	24	of	of	ADP
coo.31924059551022	875	25	the	the	DET
coo.31924059551022	875	26	forms	form	NOUN
coo.31924059551022	875	27	when	when	SCONJ
coo.31924059551022	875	28	n	n	SYM
coo.31924059551022	875	29	equals	equal	VERB
coo.31924059551022	875	30	three	three	NUM
coo.31924059551022	875	31	.	.	PUNCT
coo.31924059551022	875	32	63	63	NUM
coo.31924059551022	876	1	the	the	DET
coo.31924059551022	876	2	conditions	condition	NOUN
coo.31924059551022	876	3	(	(	PUNCT
coo.31924059551022	876	4	116	116	NUM
coo.31924059551022	876	5	)	)	PUNCT
coo.31924059551022	876	6	become	become	VERB
coo.31924059551022	876	7	:	:	PUNCT
coo.31924059551022	876	8	b0b2	b0b2	PUNCT
coo.31924059551022	877	1	+	+	CCONJ
coo.31924059551022	877	2	\bi	\bi	PROPN
coo.31924059551022	877	3	+	+	X
coo.31924059551022	877	4	b2b0	b2b0	PUNCT
coo.31924059551022	877	5	*	*	PUNCT
coo.31924059551022	877	6	=	=	SYM
coo.31924059551022	877	7	0	0	NUM
coo.31924059551022	877	8	\b2	\b2	PROPN
coo.31924059551022	877	9	+	+	CCONJ
coo.31924059551022	877	10	b2	b2	PROPN
coo.31924059551022	877	11	b1	b1	PROPN
coo.31924059551022	877	12	+	+	CCONJ
coo.31924059551022	877	13	bsb0	bsb0	NOUN
coo.31924059551022	877	14	=	=	SYM
coo.31924059551022	877	15	0	0	NUM
coo.31924059551022	877	16	whence	whence	NOUN
coo.31924059551022	877	17	(	(	PUNCT
coo.31924059551022	877	18	6λ-^)^-(δλ-^)50	6λ-^)^-(δλ-^)50	NUM
coo.31924059551022	877	19	(	(	PUNCT
coo.31924059551022	877	20	po^2	po^2	NOUN
coo.31924059551022	877	21	hi	hi	PROPN
coo.31924059551022	877	22	)	)	PUNCT
coo.31924059551022	877	23	-	-	PUNCT
coo.31924059551022	877	24	®	®	NUM
coo.31924059551022	877	25	i	i	PRON
coo.31924059551022	877	26	—	—	PUNCT
coo.31924059551022	877	27	(	(	PUNCT
coo.31924059551022	877	28	bxb2	bxb2	PROPN
coo.31924059551022	877	29	b0b3	b0b3	SPACE
coo.31924059551022	877	30	)	)	PUNCT
coo.31924059551022	877	31	b0	b0	PROPN
coo.31924059551022	877	32	.	.	PUNCT
coo.31924059551022	878	1	but	but	CCONJ
coo.31924059551022	878	2	b0	b0	NOUN
coo.31924059551022	878	3	=	=	PUNCT
coo.31924059551022	878	4	&	&	CCONJ
coo.31924059551022	878	5	λ	λ	X
coo.31924059551022	878	6	bí	bí	PROPN
coo.31924059551022	878	7	=	=	VERB
coo.31924059551022	878	8	\gi	\gi	PROPN
coo.31924059551022	878	9	b	b	NOUN
coo.31924059551022	878	10	*	*	PUNCT
coo.31924059551022	878	11	=	=	SYM
coo.31924059551022	878	12	4	4	NUM
coo.31924059551022	878	13	g218	g218	PROPN
coo.31924059551022	878	14	δ2	δ2	PROPN
coo.31924059551022	878	15	=	=	VERB
coo.31924059551022	878	16	6a2	6a2	NUM
coo.31924059551022	878	17	=	=	PROPN
coo.31924059551022	878	18	f	f	X
coo.31924059551022	878	19	φ'2	φ'2	NOUN
coo.31924059551022	878	20	whence	whence	ADP
coo.31924059551022	878	21	jb2=	jb2=	NOUN
coo.31924059551022	878	22	(	(	PUNCT
coo.31924059551022	878	23	—	—	PUNCT
coo.31924059551022	878	24	%	%	NOUN
coo.31924059551022	878	25	)	)	PUNCT
coo.31924059551022	878	26	φαχα2	φαχα2	PROPN
coo.31924059551022	878	27	—	—	PUNCT
coo.31924059551022	878	28	3α3	3α3	NUM
coo.31924059551022	878	29	—	—	PUNCT
coo.31924059551022	878	30	α	α	PROPN
coo.31924059551022	878	31	®	®	NUM
coo.31924059551022	878	32	)	)	PUNCT
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coo.31924059551022	878	34	(	(	PUNCT
coo.31924059551022	878	35	4α|	4α|	NUM
coo.31924059551022	878	36	—	—	PUNCT
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coo.31924059551022	878	38	+	+	CCONJ
coo.31924059551022	878	39	<	<	X
coo.31924059551022	878	40	ή	ή	X
coo.31924059551022	878	41	)	)	PUNCT
coo.31924059551022	878	42	=	=	VERB
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coo.31924059551022	878	44	+	+	NUM
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coo.31924059551022	878	46	—	—	PUNCT
coo.31924059551022	878	47	4α|	4α|	NUM
coo.31924059551022	878	48	=	=	PUNCT
coo.31924059551022	878	49	i	i	PRON
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coo.31924059551022	878	51	*	*	PUNCT
coo.31924059551022	878	52	,	,	PUNCT
coo.31924059551022	878	53	_	_	NOUN
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coo.31924059551022	878	57	*	*	PUNCT
coo.31924059551022	878	58	.	.	PUNCT
coo.31924059551022	879	1	53	53	NUM
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coo.31924059551022	879	3	*	*	NOUN
coo.31924059551022	879	4	'	'	NUM
coo.31924059551022	879	5	4	4	NUM
coo.31924059551022	879	6	·	·	SYM
coo.31924059551022	879	7	5	5	NUM
coo.31924059551022	879	8	4	4	NUM
coo.31924059551022	879	9	y2	y2	PROPN
coo.31924059551022	879	10	=	=	SYM
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coo.31924059551022	879	12	·	·	PUNCT
coo.31924059551022	879	13	5δ4	5δ4	NUM
coo.31924059551022	879	14	+	+	NUM
coo.31924059551022	879	15	τ	τ	NOUN
coo.31924059551022	879	16	^	^	X
coo.31924059551022	880	1	+	+	CCONJ
coo.31924059551022	880	2	t	t	NOUN
coo.31924059551022	880	3	—	—	PUNCT
coo.31924059551022	880	4	τ	τ	NOUN
coo.31924059551022	880	5	^2	^2	X
coo.31924059551022	881	1	β1	β1	NOUN
coo.31924059551022	881	2	=	=	X
coo.31924059551022	881	3	(	(	PUNCT
coo.31924059551022	881	4	—	—	PUNCT
coo.31924059551022	881	5	%	%	NOUN
coo.31924059551022	881	6	)	)	PUNCT
coo.31924059551022	881	7	(	(	PUNCT
coo.31924059551022	881	8	α2	α2	NOUN
coo.31924059551022	881	9	—	—	PUNCT
coo.31924059551022	881	10	2	2	NUM
coo.31924059551022	881	11	α	α	NOUN
coo.31924059551022	881	12	,	,	PUNCT
coo.31924059551022	881	13	)	)	PUNCT
coo.31924059551022	881	14	—	—	PUNCT
coo.31924059551022	881	15	3	3	NUM
coo.31924059551022	881	16	(	(	PUNCT
coo.31924059551022	881	17	3	3	NUM
coo.31924059551022	881	18	α	α	NOUN
coo.31924059551022	881	19	,	,	PUNCT
coo.31924059551022	881	20	«	«	PUNCT
coo.31924059551022	881	21	2	2	NUM
coo.31924059551022	881	22	—	—	PUNCT
coo.31924059551022	881	23	3	3	NUM
coo.31924059551022	881	24	—	—	PUNCT
coo.31924059551022	881	25	α	α	X
coo.31924059551022	881	26	®	®	NUM
coo.31924059551022	881	27	)	)	PUNCT
coo.31924059551022	881	28	=	=	X
coo.31924059551022	882	1	2α	2α	NUM
coo.31924059551022	882	2	®	®	NOUN
coo.31924059551022	882	3	—	—	PUNCT
coo.31924059551022	882	4	ία^α^	ία^α^	PROPN
coo.31924059551022	882	5	+	+	NUM
coo.31924059551022	882	6	9α3	9α3	NUM
coo.31924059551022	882	7	7β	7β	NUM
coo.31924059551022	882	8	°	°	PROPN
coo.31924059551022	882	9	g	g	PROPN
coo.31924059551022	882	10	,	,	PUNCT
coo.31924059551022	882	11	b	b	PROPN
coo.31924059551022	882	12	3	3	NUM
coo.31924059551022	882	13	v	v	NOUN
coo.31924059551022	882	14	3	3	NUM
coo.31924059551022	882	15	·	·	SYM
coo.31924059551022	882	16	53	53	NUM
coo.31924059551022	882	17	"	"	PUNCT
coo.31924059551022	882	18	τ	τ	PROPN
coo.31924059551022	882	19	"	"	PUNCT
coo.31924059551022	882	20	4	4	NUM
coo.31924059551022	882	21	4	4	NUM
coo.31924059551022	882	22	=	=	SYM
coo.31924059551022	882	23	3276	3276	NUM
coo.31924059551022	882	24	®	®	PROPN
coo.31924059551022	882	25	+^2δ-|5ί3	+^2δ-|5ί3	PROPN
coo.31924059551022	882	26	=	=	SYM
coo.31924059551022	882	27	9	9	NUM
coo.31924059551022	882	28	^	^	NOUN
coo.31924059551022	882	29	3	3	NUM
coo.31924059551022	882	30	+	+	NUM
coo.31924059551022	882	31	126	126	NUM
coo.31924059551022	882	32	α2	α2	NOUN
coo.31924059551022	882	33	—	—	PUNCT
coo.31924059551022	882	34	-jφ	-jφ	PUNCT
coo.31924059551022	882	35	—	—	PUNCT
coo.31924059551022	882	36	6δφ\	6δφ\	NUM
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coo.31924059551022	882	38	derive	derive	VERB
coo.31924059551022	882	39	then	then	ADV
coo.31924059551022	882	40	,	,	PUNCT
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coo.31924059551022	882	42	φ	φ	X
coo.31924059551022	882	43	=	=	PROPN
coo.31924059551022	882	44	5	5	NUM
coo.31924059551022	882	45	*	*	PUNCT
coo.31924059551022	882	46	»	»	PUNCT
coo.31924059551022	882	47	+	+	CCONJ
coo.31924059551022	882	48	btt	btt	VERB
coo.31924059551022	882	49	+	+	CCONJ
coo.31924059551022	882	50	b2	b2	PROPN
coo.31924059551022	882	51	—	—	PUNCT
coo.31924059551022	882	52	—	—	PUNCT
coo.31924059551022	882	53	6(362	6(362	NUM
coo.31924059551022	882	54	—	—	PUNCT
coo.31924059551022	882	55	■	■	NOUN
coo.31924059551022	882	56	!	!	PUNCT
coo.31924059551022	882	57	·	·	PUNCT
coo.31924059551022	882	58	<	<	X
coo.31924059551022	882	59	?	?	NUM
coo.31924059551022	882	60	2	2	NUM
coo.31924059551022	882	61	)	)	PUNCT
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coo.31924059551022	882	65	+	+	NUM
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coo.31924059551022	882	67	+	+	PUNCT
coo.31924059551022	882	68	δ2	δ2	PROPN
coo.31924059551022	882	69	)	)	PUNCT
coo.31924059551022	882	70	+	+	NUM
coo.31924059551022	882	71	(	(	PUNCT
coo.31924059551022	882	72	636»+“&6	636»+“&6	NUM
coo.31924059551022	882	73	-	-	NOUN
coo.31924059551022	882	74	-|&)(s	-|&)(s	NOUN
coo.31924059551022	882	75	+	+	NUM
coo.31924059551022	882	76	6	6	NUM
coo.31924059551022	882	77	)	)	PUNCT
coo.31924059551022	882	78	+	+	NUM
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coo.31924059551022	882	80	+	+	PUNCT
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coo.31924059551022	882	82	—	—	PUNCT
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coo.31924059551022	882	84	.	.	PUNCT
coo.31924059551022	883	1	s2	s2	PROPN
coo.31924059551022	883	2	is	be	AUX
coo.31924059551022	883	3	6	6	NUM
coo.31924059551022	883	4	'	'	PUNCT
coo.31924059551022	883	5	(	(	PUNCT
coo.31924059551022	883	6	3	3	NUM
coo.31924059551022	883	7	δ2	δ2	PROPN
coo.31924059551022	883	8	-	-	PUNCT
coo.31924059551022	883	9	·	·	PUNCT
coo.31924059551022	883	10	|	|	PROPN
coo.31924059551022	883	11	&	&	CCONJ
coo.31924059551022	883	12	)	)	PUNCT
coo.31924059551022	883	13	=	=	VERB
coo.31924059551022	883	14	6	6	NUM
coo.31924059551022	883	15	„	„	NUM
coo.31924059551022	883	16	5ϊ8	5ϊ8	NUM
coo.31924059551022	883	17	-	-	NUM
coo.31924059551022	883	18	9(-116»+|λ6-|λ)=9λ	9(-116»+|λ6-|λ)=9λ	NUM
coo.31924059551022	883	19	»	»	X
coo.31924059551022	883	20	s	s	VERB
coo.31924059551022	883	21	°	°	X
coo.31924059551022	883	22	„	„	PUNCT
coo.31924059551022	883	23	-4(3δ2-|λ)2	-4(3δ2-|λ)2	PROPN
coo.31924059551022	883	24	=	=	SYM
coo.31924059551022	883	25	-4	-4	PROPN
coo.31924059551022	883	26	^	^	X
coo.31924059551022	883	27	2	2	NUM
coo.31924059551022	883	28	hence	hence	ADV
coo.31924059551022	883	29	[	[	X
coo.31924059551022	883	30	118	118	NUM
coo.31924059551022	883	31	]	]	PUNCT
coo.31924059551022	883	32	φ	φ	X
coo.31924059551022	883	33	=	=	X
coo.31924059551022	883	34	6	6	NUM
coo.31924059551022	883	35	(	(	PUNCT
coo.31924059551022	883	36	3δ2	3δ2	NUM
coo.31924059551022	883	37	—	—	PUNCT
coo.31924059551022	883	38	jg2	jg2	NOUN
coo.31924059551022	883	39	)	)	PUNCT
coo.31924059551022	883	40	s2	s2	PROPN
coo.31924059551022	883	41	+	+	PROPN
coo.31924059551022	883	42	9	9	NUM
coo.31924059551022	883	43	(	(	PUNCT
coo.31924059551022	883	44	11δ	11δ	NUM
coo.31924059551022	883	45	®	®	PROPN
coo.31924059551022	883	46	+	+	CCONJ
coo.31924059551022	883	47	±gib	±gib	PROPN
coo.31924059551022	883	48	-	-	PUNCT
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coo.31924059551022	883	50	)	)	PUNCT
coo.31924059551022	883	51	‘	'	PUNCT
coo.31924059551022	883	52	=	=	PRON
coo.31924059551022	883	53	6	6	NUM
coo.31924059551022	883	54	j.2s2	j.2s2	NOUN
coo.31924059551022	883	55	+	+	NUM
coo.31924059551022	883	56	9aa8	9aa8	NUM
coo.31924059551022	883	57	—	—	PUNCT
coo.31924059551022	883	58	4	4	NUM
coo.31924059551022	883	59	at	at	ADP
coo.31924059551022	883	60	having	having	AUX
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coo.31924059551022	883	62	φ	φ	PROPN
coo.31924059551022	883	63	,	,	PUNCT
coo.31924059551022	883	64	the	the	DET
coo.31924059551022	883	65	calculation	calculation	NOUN
coo.31924059551022	883	66	of	of	ADP
coo.31924059551022	883	67	ψ	ψ	PROPN
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coo.31924059551022	883	69	e	e	PROPN
coo.31924059551022	883	70	is	be	AUX
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coo.31924059551022	883	73	the	the	DET
coo.31924059551022	883	74	following	follow	VERB
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coo.31924059551022	883	76	:	:	PUNCT
coo.31924059551022	883	77	64	64	NUM
coo.31924059551022	883	78	part	part	NOUN
coo.31924059551022	883	79	y.	y.	NOUN
coo.31924059551022	883	80	let	let	VERB
coo.31924059551022	883	81	n	n	ADV
coo.31924059551022	883	82	be	be	AUX
coo.31924059551022	883	83	taken	take	VERB
coo.31924059551022	883	84	odd	odd	ADJ
coo.31924059551022	883	85	and	and	CCONJ
coo.31924059551022	883	86	take	take	VERB
coo.31924059551022	883	87	for	for	ADP
coo.31924059551022	883	88	b	b	PROPN
coo.31924059551022	883	89	a	a	DET
coo.31924059551022	883	90	root	root	NOUN
coo.31924059551022	883	91	of	of	ADP
coo.31924059551022	883	92	the	the	DET
coo.31924059551022	883	93	equation	equation	NOUN
coo.31924059551022	883	94	qi	qi	PROPN
coo.31924059551022	883	95	=	=	PROPN
coo.31924059551022	883	96	0	0	NUM
coo.31924059551022	883	97	.	.	PUNCT
coo.31924059551022	884	1	in	in	ADP
coo.31924059551022	884	2	this	this	DET
coo.31924059551022	884	3	case	case	NOUN
coo.31924059551022	884	4	(	(	PUNCT
coo.31924059551022	884	5	see	see	VERB
coo.31924059551022	884	6	p.	p.	NOUN
coo.31924059551022	884	7	54	54	NUM
coo.31924059551022	884	8	)	)	PUNCT
coo.31924059551022	885	1	we	we	PRON
coo.31924059551022	885	2	have	have	VERB
coo.31924059551022	885	3	y	y	PROPN
coo.31924059551022	885	4	as	as	ADP
coo.31924059551022	885	5	a	a	DET
coo.31924059551022	885	6	·	·	PUNCT
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coo.31924059551022	885	8	of	of	ADP
coo.31924059551022	885	9	t	t	PROPN
coo.31924059551022	885	10	—	—	PUNCT
coo.31924059551022	885	11	ei	ei	PROPN
coo.31924059551022	885	12	by	by	ADP
coo.31924059551022	885	13	a	a	DET
coo.31924059551022	885	14	polynomial	polynomial	ADJ
coo.31924059551022	885	15	tp	tp	PRON
coo.31924059551022	885	16	where	where	SCONJ
coo.31924059551022	885	17	u	u	PROPN
coo.31924059551022	885	18	has	have	VERB
coo.31924059551022	885	19	the	the	DET
coo.31924059551022	885	20	degree	degree	NOUN
coo.31924059551022	885	21	~	~	PUNCT
coo.31924059551022	885	22	(	(	PUNCT
coo.31924059551022	885	23	n	n	X
coo.31924059551022	885	24	—	—	PUNCT
coo.31924059551022	885	25	1	1	X
coo.31924059551022	885	26	)	)	PUNCT
coo.31924059551022	885	27	.	.	PUNCT
coo.31924059551022	886	1	moreover	moreover	ADV
coo.31924059551022	886	2	u	u	PROPN
coo.31924059551022	886	3	enters	enter	VERB
coo.31924059551022	886	4	as	as	ADP
coo.31924059551022	886	5	a	a	DET
coo.31924059551022	886	6	double	double	ADJ
coo.31924059551022	886	7	factor	factor	NOUN
coo.31924059551022	886	8	and	and	CCONJ
coo.31924059551022	886	9	is	be	AUX
coo.31924059551022	886	10	therefore	therefore	ADV
coo.31924059551022	886	11	also	also	ADV
coo.31924059551022	886	12	a	a	DET
coo.31924059551022	886	13	factor	factor	NOUN
coo.31924059551022	886	14	of	of	ADP
coo.31924059551022	886	15	y\	y\	NOUN
coo.31924059551022	886	16	whence	whence	NOUN
coo.31924059551022	886	17	,	,	PUNCT
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coo.31924059551022	886	19	the	the	DET
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coo.31924059551022	886	21	·	·	PUNCT
coo.31924059551022	887	1	φ	φ	X
coo.31924059551022	887	2	~	~	PUNCT
coo.31924059551022	887	3	—	—	PUNCT
coo.31924059551022	887	4	ψ	ψ	X
coo.31924059551022	887	5	=	=	X
coo.31924059551022	887	6	ey	ey	INTJ
coo.31924059551022	887	7	at	at	ADP
coo.31924059551022	887	8	we	we	PRON
coo.31924059551022	887	9	find	find	VERB
coo.31924059551022	887	10	that	that	SCONJ
coo.31924059551022	887	11	u	u	PROPN
coo.31924059551022	887	12	must	must	AUX
coo.31924059551022	887	13	also	also	ADV
coo.31924059551022	887	14	be	be	AUX
coo.31924059551022	887	15	a	a	DET
coo.31924059551022	887	16	factor	factor	NOUN
coo.31924059551022	887	17	of	of	ADP
coo.31924059551022	887	18	ψ	ψ	PROPN
coo.31924059551022	887	19	.	.	PUNCT
coo.31924059551022	888	1	this	this	PRON
coo.31924059551022	888	2	,	,	PUNCT
coo.31924059551022	888	3	however	however	ADV
coo.31924059551022	888	4	,	,	PUNCT
coo.31924059551022	888	5	we	we	PRON
coo.31924059551022	888	6	know	know	VERB
coo.31924059551022	888	7	to	to	PART
coo.31924059551022	888	8	be	be	AUX
coo.31924059551022	888	9	impossible	impossible	ADJ
coo.31924059551022	888	10	since	since	SCONJ
coo.31924059551022	888	11	the	the	DET
coo.31924059551022	888	12	degree	degree	NOUN
coo.31924059551022	888	13	of	of	ADP
coo.31924059551022	888	14	u	u	PROPN
coo.31924059551022	888	15	is	be	AUX
coo.31924059551022	888	16	γ	γ	PROPN
coo.31924059551022	888	17	(	(	PUNCT
coo.31924059551022	888	18	n	n	NOUN
coo.31924059551022	888	19	—	—	PUNCT
coo.31924059551022	888	20	1	1	NUM
coo.31924059551022	888	21	)	)	PUNCT
coo.31924059551022	888	22	and	and	CCONJ
coo.31924059551022	888	23	that	that	PRON
coo.31924059551022	888	24	of	of	ADP
coo.31924059551022	888	25	ψ	ψ	PROPN
coo.31924059551022	888	26	only	only	ADV
coo.31924059551022	888	27	y	y	PROPN
coo.31924059551022	888	28	(	(	PUNCT
coo.31924059551022	888	29	n	n	X
coo.31924059551022	888	30	—	—	PUNCT
coo.31924059551022	888	31	3	3	X
coo.31924059551022	888	32	)	)	PUNCT
coo.31924059551022	888	33	(	(	PUNCT
coo.31924059551022	888	34	p.	p.	NOUN
coo.31924059551022	888	35	60	60	NUM
coo.31924059551022	888	36	)	)	PUNCT
coo.31924059551022	888	37	.	.	PUNCT
coo.31924059551022	889	1	the	the	DET
coo.31924059551022	889	2	only	only	ADJ
coo.31924059551022	889	3	conclusion	conclusion	NOUN
coo.31924059551022	889	4	possible	possible	ADJ
coo.31924059551022	889	5	then	then	ADV
coo.31924059551022	889	6	is	be	AUX
coo.31924059551022	889	7	that	that	SCONJ
coo.31924059551022	889	8	ψ	ψ	PROPN
coo.31924059551022	889	9	contains	contain	VERB
coo.31924059551022	889	10	a	a	DET
coo.31924059551022	889	11	zero	zero	NUM
coo.31924059551022	889	12	factor	factor	NOUN
coo.31924059551022	889	13	.	.	PUNCT
coo.31924059551022	890	1	we	we	PRON
coo.31924059551022	890	2	know	know	VERB
coo.31924059551022	890	3	also	also	ADV
coo.31924059551022	890	4	that	that	SCONJ
coo.31924059551022	890	5	b	b	NOUN
coo.31924059551022	890	6	being	be	AUX
coo.31924059551022	890	7	any	any	DET
coo.31924059551022	890	8	value	value	NOUN
coo.31924059551022	890	9	whatever	whatever	PRON
coo.31924059551022	890	10	,	,	PUNCT
coo.31924059551022	890	11	ψ	ψ	PROPN
coo.31924059551022	890	12	considered	consider	VERB
coo.31924059551022	890	13	as	as	ADP
coo.31924059551022	890	14	a	a	DET
coo.31924059551022	890	15	function	function	NOUN
coo.31924059551022	890	16	of	of	ADP
coo.31924059551022	890	17	b	b	PROPN
coo.31924059551022	890	18	contains	contain	VERB
coo.31924059551022	890	19	the	the	DET
coo.31924059551022	890	20	factors	factor	NOUN
coo.31924059551022	890	21	ql7	ql7	ADJ
coo.31924059551022	890	22	q2	q2	PROPN
coo.31924059551022	890	23	and	and	CCONJ
coo.31924059551022	890	24	q3	q3	PROPN
coo.31924059551022	890	25	and	and	CCONJ
coo.31924059551022	890	26	it	it	PRON
coo.31924059551022	890	27	follows	follow	VERB
coo.31924059551022	890	28	that	that	SCONJ
coo.31924059551022	890	29	we	we	PRON
coo.31924059551022	890	30	may	may	AUX
coo.31924059551022	890	31	write	write	VERB
coo.31924059551022	890	32	*	*	PUNCT
coo.31924059551022	890	33	pnote	pnote	X
coo.31924059551022	890	34	=	=	NOUN
coo.31924059551022	890	35	q	q	NOUN
coo.31924059551022	890	36	®	®	NOUN
coo.31924059551022	890	37	where	where	SCONJ
coo.31924059551022	890	38	q	q	PROPN
coo.31924059551022	890	39	=	=	NOUN
coo.31924059551022	890	40	0	0	NUM
coo.31924059551022	890	41	,	,	PUNCT
coo.31924059551022	890	42	if	if	SCONJ
coo.31924059551022	890	43	b	b	NOUN
coo.31924059551022	890	44	be	be	AUX
coo.31924059551022	890	45	taken	take	VERB
coo.31924059551022	890	46	as	as	ADP
coo.31924059551022	890	47	a	a	DET
coo.31924059551022	890	48	root	root	NOUN
coo.31924059551022	890	49	of	of	ADP
coo.31924059551022	890	50	qt	qt	PROPN
coo.31924059551022	890	51	=	=	SYM
coo.31924059551022	890	52	0	0	NUM
coo.31924059551022	890	53	,	,	PUNCT
coo.31924059551022	890	54	(	(	PUNCT
coo.31924059551022	890	55	)	)	PUNCT
coo.31924059551022	890	56	2=0	2=0	NUM
coo.31924059551022	890	57	,	,	PUNCT
coo.31924059551022	890	58	or	or	CCONJ
coo.31924059551022	890	59	q3	q3	PROPN
coo.31924059551022	890	60	=	=	PROPN
coo.31924059551022	890	61	0	0	NUM
coo.31924059551022	890	62	,	,	PUNCT
coo.31924059551022	890	63	and	and	CCONJ
coo.31924059551022	890	64	θ	θ	X
coo.31924059551022	890	65	=	=	X
coo.31924059551022	890	66	f	f	X
coo.31924059551022	890	67	®	®	PROPN
coo.31924059551022	890	68	(	(	PUNCT
coo.31924059551022	890	69	t	t	PROPN
coo.31924059551022	890	70	)	)	PUNCT
coo.31924059551022	890	71	.	.	PUNCT
coo.31924059551022	891	1	by	by	ADP
coo.31924059551022	891	2	a	a	DET
coo.31924059551022	891	3	similar	similar	ADJ
coo.31924059551022	891	4	course	course	NOUN
coo.31924059551022	891	5	of	of	ADP
coo.31924059551022	891	6	reasoning	reasoning	NOUN
coo.31924059551022	891	7	we	we	PRON
coo.31924059551022	891	8	show	show	VERB
coo.31924059551022	891	9	that	that	SCONJ
coo.31924059551022	891	10	if	if	SCONJ
coo.31924059551022	891	11	b	b	NOUN
coo.31924059551022	891	12	be	be	AUX
coo.31924059551022	891	13	taken	take	VERB
coo.31924059551022	891	14	as	as	ADP
coo.31924059551022	891	15	a	a	DET
coo.31924059551022	891	16	root	root	NOUN
coo.31924059551022	891	17	of	of	ADP
coo.31924059551022	891	18	p	p	NOUN
coo.31924059551022	891	19	,	,	PUNCT
coo.31924059551022	891	20	n	n	CCONJ
coo.31924059551022	891	21	being	be	AUX
coo.31924059551022	891	22	even	even	ADV
coo.31924059551022	891	23	,	,	PUNCT
coo.31924059551022	891	24	y	y	PROPN
coo.31924059551022	891	25	will	will	AUX
coo.31924059551022	891	26	be	be	AUX
coo.31924059551022	891	27	the	the	DET
coo.31924059551022	891	28	square	square	NOUN
coo.31924059551022	891	29	of	of	ADP
coo.31924059551022	891	30	a	a	DET
coo.31924059551022	891	31	polynomial	polynomial	ADJ
coo.31924059551022	891	32	v	v	NOUN
coo.31924059551022	891	33	of	of	ADP
coo.31924059551022	891	34	degree	degree	NOUN
coo.31924059551022	891	35	γ	γ	PROPN
coo.31924059551022	891	36	n	n	NOUN
coo.31924059551022	891	37	where	where	SCONJ
coo.31924059551022	891	38	ψ	ψ	PROPN
coo.31924059551022	891	39	is	be	AUX
coo.31924059551022	891	40	only	only	ADV
coo.31924059551022	891	41	of	of	ADP
coo.31924059551022	891	42	degree	degree	NOUN
coo.31924059551022	891	43	γ	γ	PROPN
coo.31924059551022	891	44	n	n	PROPN
coo.31924059551022	891	45	—	—	PUNCT
coo.31924059551022	891	46	1	1	NUM
coo.31924059551022	891	47	,	,	PUNCT
coo.31924059551022	891	48	and	and	CCONJ
coo.31924059551022	891	49	that	that	SCONJ
coo.31924059551022	891	50	in	in	ADP
coo.31924059551022	891	51	consequence	consequence	NOUN
coo.31924059551022	891	52	one	one	NUM
coo.31924059551022	891	53	has	have	VERB
coo.31924059551022	891	54	uneven	uneven	ADJ
coo.31924059551022	891	55	=	=	NOUN
coo.31924059551022	891	56	p@	p@	NOUN
coo.31924059551022	892	1	hence	hence	ADV
coo.31924059551022	892	2	we	we	PRON
coo.31924059551022	892	3	write	write	VERB
coo.31924059551022	892	4	:	:	PUNCT
coo.31924059551022	892	5	wodd	wodd	PROPN
coo.31924059551022	892	6	:	:	PUNCT
coo.31924059551022	892	7	0~-q@	0~-q@	X
coo.31924059551022	892	8	=	=	X
coo.31924059551022	892	9	ey	ey	INTJ
coo.31924059551022	893	1	n	n	CCONJ
coo.31924059551022	893	2	even	even	ADV
coo.31924059551022	893	3	:	:	PUNCT
coo.31924059551022	893	4	φ	φ	X
coo.31924059551022	893	5	—	—	PUNCT
coo.31924059551022	893	6	ρθ	ρθ	NOUN
coo.31924059551022	893	7	=	=	X
coo.31924059551022	893	8	ey	ey	INTJ
coo.31924059551022	893	9	dt	dt	INTJ
coo.31924059551022	893	10	where	where	SCONJ
coo.31924059551022	893	11	all	all	DET
coo.31924059551022	893	12	the	the	DET
coo.31924059551022	893	13	functions	function	NOUN
coo.31924059551022	893	14	are	be	AUX
coo.31924059551022	893	15	intire	intire	ADJ
coo.31924059551022	893	16	in	in	ADP
coo.31924059551022	893	17	t.	t.	PROPN
coo.31924059551022	893	18	as	as	SCONJ
coo.31924059551022	893	19	we	we	PRON
coo.31924059551022	893	20	have	have	AUX
coo.31924059551022	893	21	before	before	ADP
coo.31924059551022	893	22	determined	determine	VERB
coo.31924059551022	893	23	the	the	DET
coo.31924059551022	893	24	first	first	ADJ
coo.31924059551022	893	25	coefficient	coefficient	NOUN
coo.31924059551022	893	26	of	of	ADP
coo.31924059551022	893	27	φ	φ	PROPN
coo.31924059551022	893	28	is	be	AUX
coo.31924059551022	893	29	the	the	DET
coo.31924059551022	893	30	determinant	determinant	NOUN
coo.31924059551022	893	31	and	and	CCONJ
coo.31924059551022	893	32	in	in	ADP
coo.31924059551022	893	33	like	like	ADJ
coo.31924059551022	893	34	manner	manner	NOUN
coo.31924059551022	893	35	we	we	PRON
coo.31924059551022	893	36	find	find	VERB
coo.31924059551022	893	37	the	the	DET
coo.31924059551022	893	38	first	first	ADJ
coo.31924059551022	893	39	coefficient	coefficient	NOUN
coo.31924059551022	893	40	of	of	ADP
coo.31924059551022	893	41	ψ	ψ	PROPN
coo.31924059551022	893	42	to	to	PART
coo.31924059551022	893	43	be	be	AUX
coo.31924059551022	893	44	[	[	X
coo.31924059551022	893	45	120]	120]	NUM
coo.31924059551022	893	46	.............	.............	PUNCT
coo.31924059551022	893	47	dv	dv	PROPN
coo.31924059551022	893	48	=	=	PROPN
coo.31924059551022	893	49	bvbv	bvbv	PROPN
coo.31924059551022	893	50	-f~	-f~	NOUN
coo.31924059551022	894	1	i	i	PRON
coo.31924059551022	894	2	-{-···-	-{-···-	SPACE
coo.31924059551022	894	3	[	[	X
coo.31924059551022	894	4	“	"	PUNCT
coo.31924059551022	894	5	^2vbq	^2vbq	SPACE
coo.31924059551022	894	6	.	.	PUNCT
coo.31924059551022	895	1	hence	hence	ADV
coo.31924059551022	895	2	if	if	SCONJ
coo.31924059551022	895	3	we	we	PRON
coo.31924059551022	895	4	divide	divide	VERB
coo.31924059551022	895	5	δν	δν	ADV
coo.31924059551022	895	6	by	by	ADP
coo.31924059551022	895	7	q	q	PROPN
coo.31924059551022	895	8	,	,	PUNCT
coo.31924059551022	895	9	n	n	CCONJ
coo.31924059551022	895	10	being	be	AUX
coo.31924059551022	895	11	odd	odd	ADJ
coo.31924059551022	895	12	we	we	PRON
coo.31924059551022	895	13	will	will	AUX
coo.31924059551022	895	14	have	have	VERB
coo.31924059551022	895	15	γ7	γ7	VERB
coo.31924059551022	895	16	the	the	DET
coo.31924059551022	895	17	first	first	ADJ
coo.31924059551022	895	18	coefficient	coefficient	NOUN
coo.31924059551022	895	19	of	of	ADP
coo.31924059551022	895	20	θ	θ	PROPN
coo.31924059551022	895	21	.	.	PUNCT
coo.31924059551022	896	1	[	[	X
coo.31924059551022	896	2	119	119	NUM
coo.31924059551022	896	3	]	]	PUNCT
coo.31924059551022	896	4	65	65	NUM
coo.31924059551022	896	5	reduction	reduction	NOUN
coo.31924059551022	896	6	of	of	ADP
coo.31924059551022	896	7	the	the	DET
coo.31924059551022	896	8	forms	form	NOUN
coo.31924059551022	896	9	when	when	SCONJ
coo.31924059551022	896	10	n	n	SYM
coo.31924059551022	896	11	equals	equal	VERB
coo.31924059551022	896	12	three	three	NUM
coo.31924059551022	896	13	.	.	PUNCT
coo.31924059551022	897	1	to	to	PART
coo.31924059551022	897	2	find	find	VERB
coo.31924059551022	897	3	έ	έ	PROPN
coo.31924059551022	897	4	,	,	PUNCT
coo.31924059551022	897	5	n	n	CCONJ
coo.31924059551022	897	6	=	=	SYM
coo.31924059551022	897	7	3	3	X
coo.31924059551022	897	8	.	.	PUNCT
coo.31924059551022	898	1	the	the	DET
coo.31924059551022	898	2	degree	degree	NOUN
coo.31924059551022	898	3	of	of	ADP
coo.31924059551022	898	4	φ	φ	PROPN
coo.31924059551022	898	5	is	be	AUX
coo.31924059551022	898	6	—	—	PUNCT
coo.31924059551022	898	7	(	(	PUNCT
coo.31924059551022	898	8	n	n	CCONJ
coo.31924059551022	898	9	+	+	CCONJ
coo.31924059551022	898	10	1	1	NUM
coo.31924059551022	898	11	)	)	PUNCT
coo.31924059551022	898	12	,	,	PUNCT
coo.31924059551022	898	13	the	the	DET
coo.31924059551022	898	14	degree	degree	NOUN
coo.31924059551022	898	15	of	of	ADP
coo.31924059551022	898	16	y	y	PROPN
coo.31924059551022	898	17	is	be	AUX
coo.31924059551022	898	18	n	n	ADJ
coo.31924059551022	898	19	—	—	PUNCT
coo.31924059551022	898	20	1	1	NUM
coo.31924059551022	898	21	and	and	CCONJ
coo.31924059551022	898	22	the	the	DET
coo.31924059551022	898	23	degree	degree	NOUN
coo.31924059551022	898	24	of	of	ADP
coo.31924059551022	898	25	ψ	ψ	PROPN
coo.31924059551022	898	26	is	be	AUX
coo.31924059551022	898	27	~{n	~{n	NOUN
coo.31924059551022	898	28	—	—	PUNCT
coo.31924059551022	898	29	3	3	X
coo.31924059551022	898	30	)	)	PUNCT
coo.31924059551022	898	31	less	less	ADJ
coo.31924059551022	898	32	than	than	ADP
coo.31924059551022	898	33	y.	y.	NOUN
coo.31924059551022	898	34	hence	hence	ADV
coo.31924059551022	898	35	from	from	ADP
coo.31924059551022	898	36	the	the	DET
coo.31924059551022	898	37	relation	relation	NOUN
coo.31924059551022	898	38	on	on	ADP
coo.31924059551022	898	39	p(64	p(64	NOUN
coo.31924059551022	898	40	)	)	PUNCT
coo.31924059551022	898	41	,	,	PUNCT
coo.31924059551022	898	42	the	the	DET
coo.31924059551022	898	43	degree	degree	NOUN
coo.31924059551022	898	44	of	of	ADP
coo.31924059551022	898	45	ey	ey	PRON
coo.31924059551022	898	46	must	must	AUX
coo.31924059551022	898	47	be	be	AUX
coo.31924059551022	898	48	j(«+l	j(«+l	X
coo.31924059551022	898	49	)	)	PUNCT
coo.31924059551022	899	1	+	+	CCONJ
coo.31924059551022	899	2	(	(	PUNCT
coo.31924059551022	899	3	w	w	NOUN
coo.31924059551022	899	4	-	-	NOUN
coo.31924059551022	899	5	l	l	NOUN
coo.31924059551022	899	6	)	)	PUNCT
coo.31924059551022	899	7	=	=	PUNCT
coo.31924059551022	899	8	ί·(3«-1	ί·(3«-1	PROPN
coo.31924059551022	899	9	)	)	PUNCT
coo.31924059551022	899	10	.	.	PUNCT
coo.31924059551022	900	1	but	but	CCONJ
coo.31924059551022	900	2	the	the	DET
coo.31924059551022	900	3	degree	degree	NOUN
coo.31924059551022	900	4	of	of	ADP
coo.31924059551022	900	5	y	y	PROPN
coo.31924059551022	900	6	is	be	AUX
coo.31924059551022	900	7	n	n	ADJ
coo.31924059551022	900	8	and	and	CCONJ
coo.31924059551022	900	9	hence	hence	ADV
coo.31924059551022	900	10	the	the	DET
coo.31924059551022	900	11	degree	degree	NOUN
coo.31924059551022	900	12	of	of	ADP
coo.31924059551022	900	13	έ	έ	PROPN
coo.31924059551022	900	14	is	be	AUX
coo.31924059551022	900	15	-~(w	-~(w	ADJ
coo.31924059551022	900	16	—	—	PUNCT
coo.31924059551022	900	17	1	1	X
coo.31924059551022	900	18	)	)	PUNCT
coo.31924059551022	900	19	.	.	PUNCT
coo.31924059551022	901	1	we	we	PRON
coo.31924059551022	901	2	have	have	VERB
coo.31924059551022	901	3	then	then	ADV
coo.31924059551022	901	4	[	[	X
coo.31924059551022	901	5	121	121	NUM
coo.31924059551022	901	6	]	]	PUNCT
coo.31924059551022	901	7	æu3	æu3	NOUN
coo.31924059551022	901	8	=	=	PUNCT
coo.31924059551022	901	9	ηί+ηι	ηί+ηι	PROPN
coo.31924059551022	901	10	and	and	CCONJ
coo.31924059551022	901	11	ψ	ψ	PROPN
coo.31924059551022	901	12	reduces	reduce	VERB
coo.31924059551022	901	13	to	to	ADP
coo.31924059551022	901	14	a	a	DET
coo.31924059551022	901	15	constant	constant	ADJ
coo.31924059551022	901	16	,	,	PUNCT
coo.31924059551022	901	17	namely	namely	ADV
coo.31924059551022	901	18	:	:	PUNCT
coo.31924059551022	901	19	[	[	X
coo.31924059551022	901	20	122	122	NUM
coo.31924059551022	901	21	]	]	PUNCT
coo.31924059551022	901	22	ψη==3	ψη==3	PUNCT
coo.31924059551022	902	1	=	=	PUNCT
coo.31924059551022	902	2	γρ	γρ	INTJ
coo.31924059551022	902	3	we	we	PRON
coo.31924059551022	902	4	have	have	VERB
coo.31924059551022	902	5	:	:	PUNCT
coo.31924059551022	902	6	r3	r3	PROPN
coo.31924059551022	902	7	=	=	NOUN
coo.31924059551022	902	8	s	s	NOUN
coo.31924059551022	902	9	*	*	PUNCT
coo.31924059551022	902	10	+	+	PUNCT
coo.31924059551022	902	11	a2s	a2s	NOUN
coo.31924059551022	902	12	+	+	CCONJ
coo.31924059551022	902	13	a	a	X
coo.31924059551022	902	14	,	,	PUNCT
coo.31924059551022	902	15	γ3	γ3	PROPN
coo.31924059551022	902	16	'	'	PUNCT
coo.31924059551022	902	17	=	=	VERB
coo.31924059551022	902	18	3^	3^	NUM
coo.31924059551022	902	19	+	+	NUM
coo.31924059551022	902	20	λ	λ	X
coo.31924059551022	902	21	φ	φ	X
coo.31924059551022	902	22	=	=	PUNCT
coo.31924059551022	902	23	—	—	PUNCT
coo.31924059551022	903	1	6a2s	6a2s	PROPN
coo.31924059551022	903	2	*	*	PUNCT
coo.31924059551022	903	3	+	+	PUNCT
coo.31924059551022	903	4	—	—	PUNCT
coo.31924059551022	903	5	â22	â22	NOUN
coo.31924059551022	903	6	and	and	CCONJ
coo.31924059551022	903	7	substituting	substitute	VERB
coo.31924059551022	903	8	we	we	PRON
coo.31924059551022	903	9	derive	derive	VERB
coo.31924059551022	903	10	(	(	PUNCT
coo.31924059551022	903	11	3^+λχ-6λ«2	3^+λχ-6λ«2	PROPN
coo.31924059551022	903	12	+	+	NUM
coo.31924059551022	903	13	9λ^4λ2)=(^	9λ^4λ2)=(^	PROPN
coo.31924059551022	903	14	+	+	CCONJ
coo.31924059551022	903	15	ι?0(^+λ^	ι?0(^+λ^	PUNCT
coo.31924059551022	903	16	+	+	CCONJ
coo.31924059551022	903	17	λ)+^	λ)+^	X
coo.31924059551022	903	18	«	«	PUNCT
coo.31924059551022	903	19	.	.	PUNCT
coo.31924059551022	904	1	and	and	CCONJ
coo.31924059551022	904	2	from	from	ADP
coo.31924059551022	904	3	these	these	PRON
coo.31924059551022	904	4	we	we	PRON
coo.31924059551022	904	5	have	have	VERB
coo.31924059551022	904	6	r	r	NOUN
coo.31924059551022	904	7	¡	¡	ADJ
coo.31924059551022	904	8	=	=	NOUN
coo.31924059551022	904	9	—	—	PUNCT
coo.31924059551022	904	10	18	18	NUM
coo.31924059551022	904	11	δ2·7	δ2·7	NOUN
coo.31924059551022	904	12	ηί	ηί	ADP
coo.31924059551022	904	13	=	=	SYM
coo.31924059551022	904	14	27	27	NUM
coo.31924059551022	904	15	a	a	PRON
coo.31924059551022	904	16	?	?	NOUN
coo.31924059551022	904	17	,	,	PUNCT
coo.31924059551022	904	18	whence	whence	NOUN
coo.31924059551022	904	19	[	[	X
coo.31924059551022	904	20	123	123	NUM
coo.31924059551022	904	21	]	]	PUNCT
coo.31924059551022	904	22	es	es	X
coo.31924059551022	904	23	=	=	PROPN
coo.31924059551022	904	24	9[2a2s—3a3	9[2a2s—3a3	PROPN
coo.31924059551022	904	25	]	]	X
coo.31924059551022	904	26	.	.	PUNCT
coo.31924059551022	905	1	returning	return	VERB
coo.31924059551022	905	2	to	to	ADP
coo.31924059551022	905	3	our	our	PRON
coo.31924059551022	905	4	original	original	ADJ
coo.31924059551022	905	5	form	form	NOUN
coo.31924059551022	905	6	we	we	PRON
coo.31924059551022	905	7	find	find	VERB
coo.31924059551022	905	8	that	that	SCONJ
coo.31924059551022	905	9	when	when	SCONJ
coo.31924059551022	905	10	n	n	SYM
coo.31924059551022	905	11	is	be	AUX
coo.31924059551022	905	12	three	three	NUM
coo.31924059551022	905	13	we	we	PRON
coo.31924059551022	905	14	may	may	AUX
coo.31924059551022	905	15	write	write	VERB
coo.31924059551022	905	16	:	:	PUNCT
coo.31924059551022	905	17	[	[	X
coo.31924059551022	905	18	124	124	NUM
coo.31924059551022	905	19	]	]	PUNCT
coo.31924059551022	905	20	(	(	PUNCT
coo.31924059551022	905	21	+	+	NOUN
coo.31924059551022	905	22	*	*	PUNCT
coo.31924059551022	905	23	)	)	PUNCT
coo.31924059551022	905	24	_	_	PROPN
coo.31924059551022	905	25	φ(ρη	φ(ρη	PROPN
coo.31924059551022	905	26	)	)	PUNCT
coo.31924059551022	906	1	l	l	X
coo.31924059551022	906	2	j	j	PROPN
coo.31924059551022	906	3	1	1	NUM
coo.31924059551022	907	1	eaobec{6uy	eaobec{6uy	NOUN
coo.31924059551022	907	2	*	*	SYM
coo.31924059551022	907	3	2	2	NUM
coo.31924059551022	907	4	c	c	NOUN
coo.31924059551022	907	5	pu	pu	PROPN
coo.31924059551022	907	6	w(pu	w(pu	PROPN
coo.31924059551022	907	7	)	)	PUNCT
coo.31924059551022	907	8	=	=	X
coo.31924059551022	907	9	φ	φ	X
coo.31924059551022	907	10	—	—	PUNCT
coo.31924059551022	907	11	yçs'yq=(6λ	yçs'yq=(6λ	X
coo.31924059551022	907	12	s2	s2	PROPN
coo.31924059551022	907	13	+	+	CCONJ
coo.31924059551022	907	14	9λ5	9λ5	NUM
coo.31924059551022	907	15	4	4	NUM
coo.31924059551022	907	16	λ	λ	NOUN
coo.31924059551022	907	17	*	*	NOUN
coo.31924059551022	907	18	)	)	PUNCT
coo.31924059551022	907	19	+	+	CCONJ
coo.31924059551022	907	20	ios	ios	X
coo.31924059551022	907	21	’	'	PUNCT
coo.31924059551022	907	22	(	(	PUNCT
coo.31924059551022	907	23	4	4	NUM
coo.31924059551022	907	24	aj+21a	aj+21a	NUM
coo.31924059551022	907	25	*	*	PUNCT
coo.31924059551022	907	26	)	)	PUNCT
coo.31924059551022	908	1	.	.	PUNCT
coo.31924059551022	909	1	having	have	VERB
coo.31924059551022	909	2	this	this	DET
coo.31924059551022	909	3	development	development	NOUN
coo.31924059551022	909	4	,	,	PUNCT
coo.31924059551022	909	5	the	the	DET
coo.31924059551022	909	6	determination	determination	NOUN
coo.31924059551022	909	7	of	of	ADP
coo.31924059551022	909	8	x	x	SYM
coo.31924059551022	909	9	and	and	CCONJ
coo.31924059551022	909	10	v	v	NOUN
coo.31924059551022	909	11	is	be	AUX
coo.31924059551022	909	12	made	make	VERB
coo.31924059551022	909	13	possible	possible	ADJ
coo.31924059551022	909	14	as	as	SCONJ
coo.31924059551022	909	15	follows	follow	VERB
coo.31924059551022	909	16	:	:	PUNCT
coo.31924059551022	909	17	—	—	PUNCT
coo.31924059551022	909	18	taking	take	VERB
coo.31924059551022	909	19	the	the	DET
coo.31924059551022	909	20	derivative	derivative	NOUN
coo.31924059551022	909	21	of	of	ADP
coo.31924059551022	909	22	the	the	DET
coo.31924059551022	909	23	log	log	NOUN
coo.31924059551022	909	24	.	.	PUNCT
coo.31924059551022	910	1	of	of	ADP
coo.31924059551022	910	2	the	the	DET
coo.31924059551022	910	3	first	first	ADJ
coo.31924059551022	910	4	member	member	NOUN
coo.31924059551022	910	5	,	,	PUNCT
coo.31924059551022	910	6	a	a	PRON
coo.31924059551022	910	7	,	,	PUNCT
coo.31924059551022	910	8	and	and	CCONJ
coo.31924059551022	910	9	developing	develop	VERB
coo.31924059551022	910	10	according	accord	VERB
coo.31924059551022	910	11	to	to	ADP
coo.31924059551022	910	12	the	the	DET
coo.31924059551022	910	13	powers	power	NOUN
coo.31924059551022	910	14	of	of	ADP
coo.31924059551022	910	15	u	u	PROPN
coo.31924059551022	910	16	we	we	PRON
coo.31924059551022	910	17	write	write	VERB
coo.31924059551022	910	18	in	in	ADP
coo.31924059551022	910	19	general	general	ADJ
coo.31924059551022	910	20	a	a	DET
coo.31924059551022	910	21	=	=	NOUN
coo.31924059551022	910	22	ci	ci	X
coo.31924059551022	910	23	[	[	X
coo.31924059551022	910	24	£	£	X
coo.31924059551022	910	25	(	(	PUNCT
coo.31924059551022	910	26	w	w	NOUN
coo.31924059551022	910	27	—	—	PUNCT
coo.31924059551022	910	28	a	a	X
coo.31924059551022	910	29	)	)	PUNCT
coo.31924059551022	911	1	+	+	CCONJ
coo.31924059551022	911	2	g(w	g(w	PROPN
coo.31924059551022	911	3	—	—	PUNCT
coo.31924059551022	911	4	l	l	NOUN
coo.31924059551022	911	5	·	·	PUNCT
coo.31924059551022	911	6	)	)	PUNCT
coo.31924059551022	911	7	+	+	CCONJ
coo.31924059551022	911	8	g(w	g(w	PROPN
coo.31924059551022	911	9	—	—	PUNCT
coo.31924059551022	911	10	c	c	X
coo.31924059551022	911	11	)	)	PUNCT
coo.31924059551022	911	12	·	·	PUNCT
coo.31924059551022	911	13	■	■	PUNCT
coo.31924059551022	911	14	·	·	PUNCT
coo.31924059551022	911	15	ξ(η	ξ(η	VERB
coo.31924059551022	912	1	+	+	PUNCT
coo.31924059551022	912	2	ν)—(η	ν)—(η	NUM
coo.31924059551022	912	3	+	+	NUM
coo.31924059551022	912	4	1	1	NUM
coo.31924059551022	912	5	)	)	PUNCT
coo.31924059551022	912	6	ζιι	ζιι	PROPN
coo.31924059551022	912	7	.	.	PUNCT
coo.31924059551022	913	1	but	but	CCONJ
coo.31924059551022	913	2	the	the	DET
coo.31924059551022	913	3	developments	development	NOUN
coo.31924059551022	913	4	are	be	AUX
coo.31924059551022	913	5	known	know	VERB
coo.31924059551022	913	6	:	:	PUNCT
coo.31924059551022	913	7	ξ(ιι	ξ(ιι	NUM
coo.31924059551022	913	8	+	+	X
coo.31924059551022	913	9	v	v	NOUN
coo.31924059551022	913	10	)	)	PUNCT
coo.31924059551022	913	11	—	—	PUNCT
coo.31924059551022	914	1	%	%	INTJ
coo.31924059551022	914	2	u	u	PROPN
coo.31924059551022	914	3	=	=	X
coo.31924059551022	914	4	ζ(ν	ζ(ν	PROPN
coo.31924059551022	914	5	)	)	PUNCT
coo.31924059551022	914	6	—	—	PUNCT
coo.31924059551022	914	7	ì	ì	INTJ
coo.31924059551022	914	8	—	—	PUNCT
coo.31924059551022	914	9	up	up	ADV
coo.31924059551022	914	10	(	(	PUNCT
coo.31924059551022	914	11	v	v	NOUN
coo.31924059551022	914	12	)	)	PUNCT
coo.31924059551022	914	13	2	2	NUM
coo.31924059551022	914	14	g	g	NOUN
coo.31924059551022	914	15	(	(	PUNCT
coo.31924059551022	914	16	w	w	NOUN
coo.31924059551022	914	17	—	—	PUNCT
coo.31924059551022	914	18	a	a	X
coo.31924059551022	914	19	)	)	PUNCT
coo.31924059551022	914	20	—	—	PUNCT
coo.31924059551022	914	21	g	g	NOUN
coo.31924059551022	914	22	(	(	PUNCT
coo.31924059551022	914	23	m	m	NOUN
coo.31924059551022	914	24	)	)	PUNCT
coo.31924059551022	914	25	=	=	PUNCT
coo.31924059551022	914	26	»	»	PUNCT
coo.31924059551022	914	27	—	—	PUNCT
coo.31924059551022	914	28	ga	ga	INTJ
coo.31924059551022	914	29	—	—	PUNCT
coo.31924059551022	914	30	ί	ί	X
coo.31924059551022	914	31	—	—	PUNCT
coo.31924059551022	914	32	«	«	PUNCT
coo.31924059551022	914	33	pa	pa	PROPN
coo.31924059551022	914	34	—	—	PUNCT
coo.31924059551022	914	35	p	p	PROPN
coo.31924059551022	914	36	a	a	X
coo.31924059551022	914	37	■	■	NOUN
coo.31924059551022	914	38	■	■	NOUN
coo.31924059551022	914	39	■	■	PUNCT
coo.31924059551022	914	40	g	g	NOUN
coo.31924059551022	914	41	(	(	PUNCT
coo.31924059551022	914	42	«	«	PUNCT
coo.31924059551022	914	43	—	—	PUNCT
coo.31924059551022	914	44	δ	δ	X
coo.31924059551022	914	45	)	)	PUNCT
coo.31924059551022	914	46	—	—	PUNCT
coo.31924059551022	914	47	g	g	NOUN
coo.31924059551022	914	48	(	(	PUNCT
coo.31924059551022	914	49	w	w	NOUN
coo.31924059551022	914	50	)	)	PUNCT
coo.31924059551022	914	51	=	=	PUNCT
coo.31924059551022	914	52	—	—	PUNCT
coo.31924059551022	914	53	g6	g6	PROPN
coo.31924059551022	914	54	—	—	PUNCT
coo.31924059551022	914	55	^	^	PROPN
coo.31924059551022	914	56	—	—	PUNCT
coo.31924059551022	914	57	~pb	~pb	X
coo.31924059551022	914	58	·	·	X
coo.31924059551022	914	59	·	·	PUNCT
coo.31924059551022	914	60	·	·	SYM
coo.31924059551022	914	61	5	5	NUM
coo.31924059551022	914	62	66	66	NUM
coo.31924059551022	914	63	part	part	NOUN
coo.31924059551022	914	64	v.	v.	ADP
coo.31924059551022	915	1	and	and	CCONJ
coo.31924059551022	915	2	we	we	PRON
coo.31924059551022	915	3	may	may	AUX
coo.31924059551022	915	4	write	write	VERB
coo.31924059551022	915	5	α-*($ν	α-*($ν	PROPN
coo.31924059551022	915	6	—	—	PUNCT
coo.31924059551022	915	7	ξα	ξα	INTJ
coo.31924059551022	915	8	—	—	PUNCT
coo.31924059551022	915	9	ζό	ζό	INTJ
coo.31924059551022	915	10	—	—	PUNCT
coo.31924059551022	915	11	ξο	ξο	PROPN
coo.31924059551022	915	12	·	·	PROPN
coo.31924059551022	915	13	·	·	PUNCT
coo.31924059551022	915	14	)	)	PUNCT
coo.31924059551022	915	15	—	—	PUNCT
coo.31924059551022	915	16	1	1	NUM
coo.31924059551022	915	17	_	_	NOUN
coo.31924059551022	915	18	(	(	PUNCT
coo.31924059551022	915	19	pv	pv	INTJ
coo.31924059551022	915	20	+	+	NOUN
coo.31924059551022	915	21	«	«	PUNCT
coo.31924059551022	915	22	+	+	CCONJ
coo.31924059551022	915	23	β	β	X
coo.31924059551022	915	24	+	+	CCONJ
coo.31924059551022	915	25	γ	γ	NOUN
coo.31924059551022	915	26	+	+	NOUN
coo.31924059551022	915	27	..	..	PUNCT
coo.31924059551022	915	28	)	)	PUNCT
coo.31924059551022	915	29	«	«	PUNCT
coo.31924059551022	916	1	ΐτ	ΐτ	VERB
coo.31924059551022	916	2	(	(	PUNCT
coo.31924059551022	916	3	ί»'ν	ί»'ν	PROPN
coo.31924059551022	916	4	+	+	CCONJ
coo.31924059551022	916	5	pa	pa	PROPN
coo.31924059551022	916	6	+	+	VERB
coo.31924059551022	916	7	p'b	p'b	ADJ
coo.31924059551022	916	8	+	+	PUNCT
coo.31924059551022	916	9	·	·	PUNCT
coo.31924059551022	916	10	·	·	PUNCT
coo.31924059551022	916	11	)	)	PUNCT
coo.31924059551022	916	12	·	·	PUNCT
coo.31924059551022	916	13	■	■	ADP
coo.31924059551022	916	14	·	·	PUNCT
coo.31924059551022	916	15	but	but	CCONJ
coo.31924059551022	916	16	ζν	ζν	X
coo.31924059551022	916	17	—	—	PUNCT
coo.31924059551022	916	18	ζα	ζα	NOUN
coo.31924059551022	916	19	—	—	PUNCT
coo.31924059551022	916	20	ζό	ζό	INTJ
coo.31924059551022	916	21	—	—	PUNCT
coo.31924059551022	916	22	ζο	ζο	INTJ
coo.31924059551022	916	23	—	—	PUNCT
coo.31924059551022	916	24	—	—	PUNCT
coo.31924059551022	916	25	x	x	PUNCT
coo.31924059551022	916	26	and	and	CCONJ
coo.31924059551022	916	27	_	_	PRON
coo.31924059551022	916	28	ρ'α'+	ρ'α'+	PROPN
coo.31924059551022	916	29	p'b	p'b	ADV
coo.31924059551022	916	30	p'c	p'c	ADV
coo.31924059551022	916	31	-1	-1	X
coo.31924059551022	916	32	·	·	PUNCT
coo.31924059551022	916	33	·	·	PUNCT
coo.31924059551022	916	34	=	=	PUNCT
coo.31924059551022	916	35	o	o	X
coo.31924059551022	916	36	(	(	PUNCT
coo.31924059551022	916	37	see	see	VERB
coo.31924059551022	916	38	pages	page	NOUN
coo.31924059551022	916	39	25	25	NUM
coo.31924059551022	916	40	and	and	CCONJ
coo.31924059551022	916	41	45	45	NUM
coo.31924059551022	916	42	)	)	PUNCT
coo.31924059551022	916	43	;	;	PUNCT
coo.31924059551022	917	1	whence	whence	NOUN
coo.31924059551022	917	2	[	[	X
coo.31924059551022	917	3	125	125	NUM
coo.31924059551022	917	4	]	]	PUNCT
coo.31924059551022	917	5	a	a	DET
coo.31924059551022	917	6	=	=	NOUN
coo.31924059551022	917	7	—	—	PUNCT
coo.31924059551022	917	8	+	+	CCONJ
coo.31924059551022	917	9	a	a	PRON
coo.31924059551022	917	10	:	:	PUNCT
coo.31924059551022	917	11	—	—	PUNCT
coo.31924059551022	917	12	(	(	PUNCT
coo.31924059551022	917	13	a	a	X
coo.31924059551022	917	14	+	+	NOUN
coo.31924059551022	917	15	/3	/3	PUNCT
coo.31924059551022	917	16	+	+	PUNCT
coo.31924059551022	917	17	y	y	X
coo.31924059551022	917	18	+	+	PUNCT
coo.31924059551022	917	19	·	·	PUNCT
coo.31924059551022	917	20	+	+	CCONJ
coo.31924059551022	917	21	pv	pv	ADP
coo.31924059551022	917	22	)	)	PUNCT
coo.31924059551022	917	23	u	u	NOUN
coo.31924059551022	917	24	—	—	PUNCT
coo.31924059551022	917	25	\pv	\pv	PROPN
coo.31924059551022	917	26	-f	-f	PUNCT
coo.31924059551022	917	27	·	·	PUNCT
coo.31924059551022	917	28	·	·	PUNCT
coo.31924059551022	917	29	the	the	DET
coo.31924059551022	917	30	degree	degree	NOUN
coo.31924059551022	917	31	of	of	ADP
coo.31924059551022	917	32	φ	φ	PROPN
coo.31924059551022	917	33	is	be	AUX
coo.31924059551022	917	34	γ	γ	PROPN
coo.31924059551022	917	35	(	(	PUNCT
coo.31924059551022	917	36	w	w	NOUN
coo.31924059551022	917	37	+	+	NUM
coo.31924059551022	917	38	1	1	NUM
coo.31924059551022	917	39	)	)	PUNCT
coo.31924059551022	917	40	,	,	PUNCT
coo.31924059551022	917	41	°	°	PROPN
coo.31924059551022	917	42	f	f	PROPN
coo.31924059551022	917	43	b	b	NOUN
coo.31924059551022	917	44	’	'	PUNCT
coo.31924059551022	917	45	,	,	PUNCT
coo.31924059551022	917	46	3	3	NUM
coo.31924059551022	917	47	,	,	PUNCT
coo.31924059551022	917	48	of	of	ADP
coo.31924059551022	917	49	ψ	ψ	PROPN
coo.31924059551022	917	50	,	,	PUNCT
coo.31924059551022	917	51	\	\	PROPN
coo.31924059551022	917	52	(	(	PUNCT
coo.31924059551022	917	53	n	n	NOUN
coo.31924059551022	917	54	—	—	PUNCT
coo.31924059551022	917	55	3	3	NUM
coo.31924059551022	917	56	)	)	PUNCT
coo.31924059551022	917	57	,	,	PUNCT
coo.31924059551022	917	58	and	and	CCONJ
coo.31924059551022	917	59	of	of	ADP
coo.31924059551022	917	60	p	p	NOUN
coo.31924059551022	917	61	,	,	PUNCT
coo.31924059551022	917	62	γ	γ	PROPN
coo.31924059551022	917	63	which	which	PRON
coo.31924059551022	917	64	gives	give	VERB
coo.31924059551022	917	65	the	the	DET
coo.31924059551022	917	66	degree	degree	NOUN
coo.31924059551022	917	67	of	of	ADP
coo.31924059551022	917	68	the	the	DET
coo.31924059551022	917	69	second	second	ADJ
coo.31924059551022	917	70	member	member	NOUN
coo.31924059551022	917	71	as	as	ADP
coo.31924059551022	917	72	γ	γ	PROPN
coo.31924059551022	917	73	(	(	PUNCT
coo.31924059551022	917	74	w	w	PROPN
coo.31924059551022	917	75	-f1	-f1	PROPN
coo.31924059551022	917	76	)	)	PUNCT
coo.31924059551022	917	77	,	,	PUNCT
coo.31924059551022	917	78	also	also	ADV
coo.31924059551022	917	79	1	1	NUM
coo.31924059551022	917	80	.	.	PUNCT
coo.31924059551022	917	81	.	.	PUNCT
coo.31924059551022	918	1	-	-	PUNCT
coo.31924059551022	918	2	<	<	X
coo.31924059551022	918	3	*	*	PUNCT
coo.31924059551022	919	1	+	+	PUNCT
coo.31924059551022	919	2	»	»	PUNCT
coo.31924059551022	920	1	>	>	X
coo.31924059551022	920	2	1	1	NUM
coo.31924059551022	920	3	i	i	PRON
coo.31924059551022	920	4	_	_	PUNCT
coo.31924059551022	920	5	1	1	NUM
coo.31924059551022	920	6	,	,	PUNCT
coo.31924059551022	920	7	*	*	PUNCT
coo.31924059551022	920	8	«	«	NOUN
coo.31924059551022	920	9	-*+	-*+	NOUN
coo.31924059551022	920	10	·	·	PUNCT
coo.31924059551022	920	11	·	·	PUNCT
coo.31924059551022	920	12	·	·	PUNCT
coo.31924059551022	920	13	whence	whence	ADP
coo.31924059551022	920	14	p	p	NOUN
coo.31924059551022	920	15	*	*	PUNCT
coo.31924059551022	920	16	=	=	SYM
coo.31924059551022	920	17	‘	'	PUNCT
coo.31924059551022	920	18	and	and	CCONJ
coo.31924059551022	920	19	developing	develop	VERB
coo.31924059551022	920	20	the	the	DET
coo.31924059551022	920	21	second	second	ADJ
coo.31924059551022	920	22	member	member	NOUN
coo.31924059551022	920	23	(	(	PUNCT
coo.31924059551022	920	24	b	b	NOUN
coo.31924059551022	920	25	)	)	PUNCT
coo.31924059551022	920	26	we	we	PRON
coo.31924059551022	920	27	write	write	VERB
coo.31924059551022	920	28	,	,	PUNCT
coo.31924059551022	920	29	disregarding	disregard	VERB
coo.31924059551022	920	30	the	the	DET
coo.31924059551022	920	31	constant	constant	ADJ
coo.31924059551022	920	32	factor	factor	NOUN
coo.31924059551022	920	33	b	b	X
coo.31924059551022	920	34	<	<	X
coo.31924059551022	920	35	h	h	PROPN
coo.31924059551022	920	36	,	,	PUNCT
coo.31924059551022	920	37	i___?8	i___?8	PROPN
coo.31924059551022	920	38	-	-	PUNCT
coo.31924059551022	920	39	---l	---l	PROPN
coo.31924059551022	920	40	.	.	PUNCT
coo.31924059551022	921	1	+	+	NUM
coo.31924059551022	921	2	77	77	NUM
coo.31924059551022	921	3	+	+	CCONJ
coo.31924059551022	921	4	,	,	PUNCT
coo.31924059551022	921	5	,	,	PUNCT
coo.31924059551022	921	6	η-1	η-1	X
coo.31924059551022	921	7	^	^	X
coo.31924059551022	921	8	^	^	X
coo.31924059551022	921	9	„	„	PUNCT
coo.31924059551022	921	10	"	"	PUNCT
coo.31924059551022	921	11	+1	+1	ADJ
coo.31924059551022	921	12	whence	whence	NOUN
coo.31924059551022	921	13	[	[	X
coo.31924059551022	921	14	126	126	NUM
coo.31924059551022	921	15	]	]	PUNCT
coo.31924059551022	921	16	rf	rf	PROPN
coo.31924059551022	921	17	log	log	NOUN
coo.31924059551022	921	18	b	b	PROPN
coo.31924059551022	921	19	=	=	X
coo.31924059551022	921	20	w	w	NOUN
coo.31924059551022	921	21	+	+	PROPN
coo.31924059551022	921	22	1	1	NUM
coo.31924059551022	921	23	,	,	PUNCT
coo.31924059551022	921	24	7”+2	7”+2	NUM
coo.31924059551022	921	25	_	_	PUNCT
coo.31924059551022	921	26	¡	¡	PROPN
coo.31924059551022	921	27	5+ϊ	5+ϊ	NUM
coo.31924059551022	922	1	(	(	PUNCT
coo.31924059551022	922	2	η	η	NOUN
coo.31924059551022	922	3	—	—	PUNCT
coo.31924059551022	922	4	1	1	X
coo.31924059551022	922	5	]	]	PUNCT
coo.31924059551022	922	6	_	_	PUNCT
coo.31924059551022	922	7	_	_	PUNCT
coo.31924059551022	922	8	_	_	PUNCT
coo.31924059551022	922	9	(	(	PUNCT
coo.31924059551022	922	10	m	m	NOUN
coo.31924059551022	922	11	—	—	PUNCT
coo.31924059551022	922	12	2	2	X
coo.31924059551022	922	13	)	)	PUNCT
coo.31924059551022	922	14	qs	qs	PROPN
coo.31924059551022	922	15	~	~	X
coo.31924059551022	922	16	u	u	NOUN
coo.31924059551022	922	17	„	„	PUNCT
coo.31924059551022	922	18	«	«	PUNCT
coo.31924059551022	922	19	+1	+1	NOUN
coo.31924059551022	922	20	+	+	ADJ
coo.31924059551022	922	21	-^	-^	PUNCT
coo.31924059551022	923	1	+	+	CCONJ
coo.31924059551022	923	2	i	i	PRON
coo.31924059551022	923	3	—	—	PUNCT
coo.31924059551022	923	4	2	2	NUM
coo.31924059551022	923	5	»	»	SYM
coo.31924059551022	923	6	1	1	NUM
coo.31924059551022	923	7	(	(	PUNCT
coo.31924059551022	923	8	n	n	CCONJ
coo.31924059551022	923	9	+	+	ADP
coo.31924059551022	923	10	1	1	NUM
coo.31924059551022	923	11	)	)	PUNCT
coo.31924059551022	923	12	+	+	NUM
coo.31924059551022	923	13	*	*	PUNCT
coo.31924059551022	923	14	jigi_±i!l±i^,+,(v	jigi_±i!l±i^,+,(v	NOUN
coo.31924059551022	923	15	:	:	PUNCT
coo.31924059551022	923	16	2)-^^	2)-^^	NUM
coo.31924059551022	923	17	·	·	PUNCT
coo.31924059551022	923	18	i---	i---	PROPN
coo.31924059551022	923	19	!	!	PUNCT
coo.31924059551022	923	20	4w	4w	PROPN
coo.31924059551022	924	1	+	+	PUNCT
coo.31924059551022	924	2	3ΐ	3ΐ	NUM
coo.31924059551022	924	3	«	«	PUNCT
coo.31924059551022	924	4	+	+	CCONJ
coo.31924059551022	924	5	9c	9c	X
coo.31924059551022	924	6	“	"	PUNCT
coo.31924059551022	924	7	■	■	NOUN
coo.31924059551022	924	8	+	+	NUM
coo.31924059551022	924	9	·	·	PUNCT
coo.31924059551022	924	10	·	·	PUNCT
coo.31924059551022	924	11	·	·	PUNCT
coo.31924059551022	924	12	=	=	PUNCT
coo.31924059551022	924	13	_	_	PUNCT
coo.31924059551022	924	14	»	»	PUNCT
coo.31924059551022	925	1	+	+	CCONJ
coo.31924059551022	925	2	i	i	PRON
coo.31924059551022	926	1	i	i	PRON
coo.31924059551022	926	2	s^(2gt	s^(2gt	ADJ
coo.31924059551022	926	3	—	—	PUNCT
coo.31924059551022	926	4	g/)u	g/)u	PROPN
coo.31924059551022	926	5	+	+	CCONJ
coo.31924059551022	926	6	(	(	PUNCT
coo.31924059551022	926	7	3g3—3gtg,+&>?+	3g3—3gtg,+&>?+	NUM
coo.31924059551022	926	8	..	..	PUNCT
coo.31924059551022	926	9	·	·	PUNCT
coo.31924059551022	926	10	again	again	ADV
coo.31924059551022	926	11	:	:	PUNCT
coo.31924059551022	926	12	,	,	PUNCT
coo.31924059551022	926	13	...	...	PUNCT
coo.31924059551022	927	1	φ	φ	X
coo.31924059551022	927	2	=	=	X
coo.31924059551022	928	1	i	i	PRON
coo.31924059551022	928	2	>	>	X
coo.31924059551022	928	3	y2	y2	PROPN
coo.31924059551022	928	4	1	1	NUM
coo.31924059551022	928	5	.}(»+	.}(»+	NUM
coo.31924059551022	928	6	»	»	PUNCT
coo.31924059551022	928	7	_	_	PUNCT
coo.31924059551022	928	8	f	f	X
coo.31924059551022	928	9	_	_	X
coo.31924059551022	928	10	^	^	SYM
coo.31924059551022	928	11	2	2	NUM
coo.31924059551022	928	12	.	.	PUNCT
coo.31924059551022	929	1	íb	íb	X
coo.31924059551022	929	2	—	—	PUNCT
coo.31924059551022	929	3	3	3	NUM
coo.31924059551022	929	4	>	>	X
coo.31924059551022	929	5	θ	θ	X
coo.31924059551022	929	6	=	=	X
coo.31924059551022	929	7	y	y	PROPN
coo.31924059551022	929	8	t2	t2	PROPN
coo.31924059551022	929	9	p	p	PROPN
coo.31924059551022	929	10	’	'	PUNCT
coo.31924059551022	929	11	=	=	NOUN
coo.31924059551022	929	12	(	(	PUNCT
coo.31924059551022	929	13	4	4	NUM
coo.31924059551022	929	14	f	f	X
coo.31924059551022	929	15	tfft	tfft	PROPN
coo.31924059551022	929	16	+	+	CCONJ
coo.31924059551022	929	17	&	&	CCONJ
coo.31924059551022	929	18	)	)	PUNCT
coo.31924059551022	929	19	+	+	CCONJ
coo.31924059551022	929	20	_	_	PUNCT
coo.31924059551022	930	1	l	l	X
coo.31924059551022	930	2	(	(	PUNCT
coo.31924059551022	930	3	rt	rt	PROPN
coo.31924059551022	930	4	—	—	PUNCT
coo.31924059551022	930	5	5	5	X
coo.31924059551022	930	6	)	)	PUNCT
coo.31924059551022	930	7	3)+1ί*2	3)+1ί*2	NUM
coo.31924059551022	930	8	+	+	CCONJ
coo.31924059551022	930	9	¿	¿	NUM
coo.31924059551022	930	10	2	2	NUM
coo.31924059551022	930	11	'	'	NUM
coo.31924059551022	930	12	2	2	NUM
coo.31924059551022	930	13	=	=	NOUN
coo.31924059551022	930	14	=	=	SYM
coo.31924059551022	930	15	—	—	PUNCT
coo.31924059551022	930	16	¡	¡	X
coo.31924059551022	930	17	te	te	X
coo.31924059551022	930	18	+	+	CCONJ
coo.31924059551022	930	19	whence	whence	NOUN
coo.31924059551022	930	20	/	/	SYM
coo.31924059551022	930	21	ì(*+1)i	ì(*+1)i	NUM
coo.31924059551022	930	22	7}iï("_1,j	7}iï("_1,j	NUM
coo.31924059551022	930	23	.	.	PUNCT
coo.31924059551022	930	24	)	)	PUNCT
coo.31924059551022	931	1	_	_	PUNCT
coo.31924059551022	931	2	γγ(4^—í#gβ=(ΰ0ί2	γγ(4^—í#gβ=(ΰ0ί2	PROPN
coo.31924059551022	932	1	+	+	CCONJ
coo.31924059551022	932	2	^1	^1	PUNCT
coo.31924059551022	932	3	*	*	PUNCT
coo.31924059551022	932	4	+	+	PUNCT
coo.31924059551022	932	5	·	·	PUNCT
coo.31924059551022	932	6	·	·	SYM
coo.31924059551022	932	7	7	7	NUM
coo.31924059551022	932	8	26	26	NUM
coo.31924059551022	932	9	r,),/:(ytl	r,),/:(ytl	NOUN
coo.31924059551022	933	1	(	(	PUNCT
coo.31924059551022	933	2	η	η	X
coo.31924059551022	933	3	-j	-j	PUNCT
coo.31924059551022	933	4	-	-	PUNCT
coo.31924059551022	933	5	yí2	yí2	NOUN
coo.31924059551022	933	6	<	<	NUM
coo.31924059551022	933	7	m	m	NOUN
coo.31924059551022	933	8	5	5	NUM
coo.31924059551022	933	9	)	)	PUNCT
coo.31924059551022	933	10	-.«/d	-.«/d	PUNCT
coo.31924059551022	934	1	+	+	PUNCT
coo.31924059551022	934	2	_	_	PUNCT
coo.31924059551022	935	1	υ0	υ0	PROPN
coo.31924059551022	935	2	,	,	PUNCT
coo.31924059551022	935	3	or.+	or.+	PROPN
coo.31924059551022	935	4	-&-.+ττγ~	-&-.+ττγ~	NOUN
coo.31924059551022	935	5	,	,	PUNCT
coo.31924059551022	935	6	—	—	PUNCT
coo.31924059551022	935	7	y+ï	y+ï	NUM
coo.31924059551022	935	8	^	^	NOUN
coo.31924059551022	935	9	cuk	cuk	VERB
coo.31924059551022	935	10	“	"	PUNCT
coo.31924059551022	935	11	(	(	PUNCT
coo.31924059551022	935	12	η	η	PROPN
coo.31924059551022	935	13	~	~	SYM
coo.31924059551022	935	14	ι	ι	X
coo.31924059551022	935	15	)	)	PUNCT
coo.31924059551022	935	16	οϊι~	οϊι~	X
coo.31924059551022	935	17	4£7^	4£7^	NUM
coo.31924059551022	935	18	reduction	reduction	NUM
coo.31924059551022	935	19	of	of	ADP
coo.31924059551022	935	20	the	the	DET
coo.31924059551022	935	21	forms	form	NOUN
coo.31924059551022	935	22	when	when	SCONJ
coo.31924059551022	935	23	n	n	SYM
coo.31924059551022	935	24	equals	equal	VERB
coo.31924059551022	935	25	three	three	NUM
coo.31924059551022	935	26	.	.	PUNCT
coo.31924059551022	936	1	67	67	NUM
coo.31924059551022	936	2	and	and	CCONJ
coo.31924059551022	936	3	[	[	X
coo.31924059551022	936	4	127	127	NUM
coo.31924059551022	936	5	]	]	PUNCT
coo.31924059551022	936	6	dlog	dlog	NOUN
coo.31924059551022	936	7	.	.	PUNCT
coo.31924059551022	937	1	b	b	X
coo.31924059551022	937	2	=	=	NOUN
coo.31924059551022	937	3	b0[î±i	b0[î±i	NOUN
coo.31924059551022	937	4	+	+	NUM
coo.31924059551022	937	5	%	%	NOUN
coo.31924059551022	937	6	y	y	X
coo.31924059551022	937	7	+	+	CCONJ
coo.31924059551022	937	8	(	(	PUNCT
coo.31924059551022	937	9	2b	2b	NUM
coo.31924059551022	937	10	,	,	PUNCT
coo.31924059551022	937	11	^-)u+(^p^2?1	^-)u+(^p^2?1	SPACE
coo.31924059551022	937	12	+	+	NUM
coo.31924059551022	937	13	2?1s)]m2	2?1s)]m2	NUM
coo.31924059551022	937	14	+	+	CCONJ
coo.31924059551022	937	15	·	·	PUNCT
coo.31924059551022	937	16	prom	prom	PROPN
coo.31924059551022	937	17	developments	development	NOUN
coo.31924059551022	937	18	[	[	X
coo.31924059551022	937	19	126	126	NUM
coo.31924059551022	937	20	]	]	PUNCT
coo.31924059551022	937	21	and	and	CCONJ
coo.31924059551022	937	22	[	[	X
coo.31924059551022	937	23	127	127	X
coo.31924059551022	937	24	]	]	PUNCT
coo.31924059551022	937	25	we	we	PRON
coo.31924059551022	937	26	find	find	VERB
coo.31924059551022	937	27	[	[	X
coo.31924059551022	937	28	128	128	NUM
coo.31924059551022	937	29	]	]	PUNCT
coo.31924059551022	937	30	·	·	PUNCT
coo.31924059551022	937	31	·	·	PUNCT
coo.31924059551022	937	32	·	·	PUNCT
coo.31924059551022	937	33	·	·	PUNCT
coo.31924059551022	937	34	2	2	NUM
coo.31924059551022	937	35	,	,	PUNCT
coo.31924059551022	937	36	=	=	PROPN
coo.31924059551022	937	37	^jr	^jr	PROPN
coo.31924059551022	937	38	;	;	PUNCT
coo.31924059551022	937	39	&	&	CCONJ
coo.31924059551022	937	40	=	=	X
coo.31924059551022	937	41	§	§	X
coo.31924059551022	937	42	‘	'	PUNCT
coo.31924059551022	937	43	;	;	PUNCT
coo.31924059551022	937	44	qs==bwo	qs==bwo	PROPN
coo.31924059551022	937	45	’	'	PUNCT
coo.31924059551022	937	46	nhein9om	nhein9om	X
coo.31924059551022	937	47	>	>	X
coo.31924059551022	937	48	and	and	CCONJ
coo.31924059551022	937	49	from	from	ADP
coo.31924059551022	937	50	developments	development	NOUN
coo.31924059551022	937	51	[	[	X
coo.31924059551022	937	52	125	125	NUM
coo.31924059551022	937	53	]	]	PUNCT
coo.31924059551022	937	54	and	and	CCONJ
coo.31924059551022	937	55	[	[	X
coo.31924059551022	937	56	126	126	NUM
coo.31924059551022	937	57	]	]	PUNCT
coo.31924059551022	937	58	:	:	PUNCT
coo.31924059551022	937	59	r	r	NOUN
coo.31924059551022	937	60	—	—	PUNCT
coo.31924059551022	937	61	n	n	X
coo.31924059551022	937	62	—	—	PUNCT
coo.31924059551022	937	63	9.t	9.t	NUM
coo.31924059551022	937	64	x	x	PUNCT
coo.31924059551022	937	65	qi~	qi~	PROPN
coo.31924059551022	937	66	uba	uba	PROPN
coo.31924059551022	938	1	[	[	X
coo.31924059551022	938	2	129	129	NUM
coo.31924059551022	938	3	]	]	PUNCT
coo.31924059551022	938	4	«	«	PUNCT
coo.31924059551022	938	5	+	+	CCONJ
coo.31924059551022	938	6	β	β	X
coo.31924059551022	938	7	+	+	CCONJ
coo.31924059551022	938	8	γ	γ	NOUN
coo.31924059551022	938	9	η-----1pv	η-----1pv	SPACE
coo.31924059551022	938	10	)	)	PUNCT
coo.31924059551022	938	11	=	=	X
coo.31924059551022	938	12	q	q	PROPN
coo.31924059551022	938	13	*	*	PUNCT
coo.31924059551022	938	14	—	—	PUNCT
coo.31924059551022	938	15	2	2	NUM
coo.31924059551022	938	16	q	q	X
coo.31924059551022	938	17	<	<	X
coo.31924059551022	938	18	¡	¡	NUM
coo.31924059551022	938	19	p'v	p'v	NOUN
coo.31924059551022	938	20	=	=	VERB
coo.31924059551022	938	21	2(3qiq2	2(3qiq2	NUM
coo.31924059551022	938	22	3qs	3qs	NOUN
coo.31924059551022	938	23	+	+	CCONJ
coo.31924059551022	938	24	q	q	X
coo.31924059551022	938	25	*	*	PUNCT
coo.31924059551022	938	26	)	)	PUNCT
coo.31924059551022	939	1	*	*	PUNCT
coo.31924059551022	939	2	these	these	DET
coo.31924059551022	939	3	forms	form	NOUN
coo.31924059551022	939	4	are	be	AUX
coo.31924059551022	939	5	transformed	transform	VERB
coo.31924059551022	939	6	by	by	ADP
coo.31924059551022	939	7	the	the	DET
coo.31924059551022	939	8	aid	aid	NOUN
coo.31924059551022	939	9	of	of	ADP
coo.31924059551022	939	10	the	the	DET
coo.31924059551022	939	11	relations	relation	NOUN
coo.31924059551022	939	12	c	c	X
coo.31924059551022	939	13	=	=	PUNCT
coo.31924059551022	939	14	<	<	X
coo.31924059551022	939	15	?	?	PUNCT
coo.31924059551022	939	16	ypq	ypq	NOUN
coo.31924059551022	939	17	(	(	PUNCT
coo.31924059551022	939	18	p.	p.	NOUN
coo.31924059551022	939	19	56	56	NUM
coo.31924059551022	939	20	)	)	PUNCT
coo.31924059551022	939	21	;	;	PUNCT
coo.31924059551022	939	22	(	(	PUNCT
coo.31924059551022	939	23	2η	2η	NUM
coo.31924059551022	939	24	—	—	PUNCT
coo.31924059551022	940	1	1)(cc	1)(cc	NUM
coo.31924059551022	940	2	+	+	NUM
coo.31924059551022	940	3	β	β	X
coo.31924059551022	940	4	+	+	CCONJ
coo.31924059551022	940	5	γ	γ	NOUN
coo.31924059551022	940	6	+	+	NOUN
coo.31924059551022	940	7	·	·	PUNCT
coo.31924059551022	940	8	·	·	PUNCT
coo.31924059551022	940	9	·	·	PUNCT
coo.31924059551022	940	10	)	)	PUNCT
coo.31924059551022	940	11	=	=	PROPN
coo.31924059551022	940	12	b	b	X
coo.31924059551022	940	13	(	(	PUNCT
coo.31924059551022	940	14	p.	p.	NOUN
coo.31924059551022	940	15	29	29	NUM
coo.31924059551022	940	16	)	)	PUNCT
coo.31924059551022	940	17	(	(	PUNCT
coo.31924059551022	940	18	2η	2η	NUM
coo.31924059551022	940	19	1	1	NUM
coo.31924059551022	940	20	)	)	PUNCT
coo.31924059551022	940	21	α	α	NOUN
coo.31924059551022	940	22	,	,	PUNCT
coo.31924059551022	940	23	=	=	NOUN
coo.31924059551022	940	24	—	—	PUNCT
coo.31924059551022	940	25	b	b	X
coo.31924059551022	940	26	(	(	PUNCT
coo.31924059551022	940	27	p.	p.	NOUN
coo.31924059551022	940	28	86	86	NUM
coo.31924059551022	940	29	)	)	PUNCT
coo.31924059551022	941	1	whence	whence	NOUN
coo.31924059551022	941	2	(	(	PUNCT
coo.31924059551022	941	3	«	«	PUNCT
coo.31924059551022	941	4	+	+	CCONJ
coo.31924059551022	941	5	β	β	X
coo.31924059551022	941	6	+	+	CCONJ
coo.31924059551022	941	7	γ	γ	NOUN
coo.31924059551022	941	8	+	+	NOUN
coo.31924059551022	941	9	·	·	PUNCT
coo.31924059551022	941	10	·	·	PUNCT
coo.31924059551022	941	11	·	·	PUNCT
coo.31924059551022	941	12	)	)	PUNCT
coo.31924059551022	941	13	=	=	PUNCT
coo.31924059551022	941	14	—	—	PUNCT
coo.31924059551022	941	15	α	α	X
coo.31924059551022	941	16	,	,	PUNCT
coo.31924059551022	941	17	=	=	SYM
coo.31924059551022	941	18	2	2	NUM
coo.31924059551022	941	19	χ	χ	X
coo.31924059551022	941	20	giving	giving	NOUN
coo.31924059551022	941	21	as	as	ADP
coo.31924059551022	941	22	result	result	NOUN
coo.31924059551022	941	23	:	:	PUNCT
coo.31924059551022	941	24	_	_	PUNCT
coo.31924059551022	941	25	qy	qy	INTJ
coo.31924059551022	941	26	_	_	X
coo.31924059551022	942	1	y	y	PROPN
coo.31924059551022	942	2	i	i	PRON
coo.31924059551022	942	3	/	/	SYM
coo.31924059551022	942	4	q	q	PROPN
coo.31924059551022	942	5	cb0	cb0	PROPN
coo.31924059551022	943	1	c¿b0	c¿b0	PROPN
coo.31924059551022	943	2	v	v	PROPN
coo.31924059551022	943	3	p	p	PROPN
coo.31924059551022	943	4	qyt	qyt	PROPN
coo.31924059551022	943	5	¿	¿	PROPN
coo.31924059551022	943	6	2βλ	2βλ	PROPN
coo.31924059551022	943	7	β	β	X
coo.31924059551022	943	8	«	«	NOUN
coo.31924059551022	943	9	v	v	NOUN
coo.31924059551022	943	10	■	■	SYM
coo.31924059551022	943	11	2	2	NUM
coo.31924059551022	943	12	bl	bl	X
coo.31924059551022	943	13	¿	¿	PROPN
coo.31924059551022	943	14	v	v	NOUN
coo.31924059551022	943	15	6qybi	6qybi	NUM
coo.31924059551022	943	16	sqyi	sqyi	NOUN
coo.31924059551022	943	17	i	i	PRON
coo.31924059551022	943	18	2<?v	2<?v	NUM
coo.31924059551022	943	19	ob	ob	NOUN
coo.31924059551022	943	20	,	,	PUNCT
coo.31924059551022	943	21	‘	'	PUNCT
coo.31924059551022	943	22	6'3p„3	6'3p„3	NOUN
coo.31924059551022	943	23	ob	ob	NOUN
coo.31924059551022	943	24	,	,	PUNCT
coo.31924059551022	943	25	*	*	PUNCT
coo.31924059551022	943	26	[	[	X
coo.31924059551022	943	27	130	130	X
coo.31924059551022	943	28	]	]	X
coo.31924059551022	943	29	x	x	PUNCT
coo.31924059551022	943	30	η	η	PROPN
coo.31924059551022	943	31	odd	odd	ADJ
coo.31924059551022	943	32	.	.	PUNCT
coo.31924059551022	944	1	pv	pv	INTJ
coo.31924059551022	944	2	c*pb	c*pb	NOUN
coo.31924059551022	944	3	,	,	PUNCT
coo.31924059551022	944	4	2	2	NUM
coo.31924059551022	944	5	2bj	2bj	NOUN
coo.31924059551022	944	6	β~	β~	PUNCT
coo.31924059551022	944	7	2	2	NUM
coo.31924059551022	944	8	η	η	PROPN
coo.31924059551022	944	9	—	—	PUNCT
coo.31924059551022	944	10	1	1	NUM
coo.31924059551022	944	11	1	1	NUM
coo.31924059551022	944	12	ν	ν	PROPN
coo.31924059551022	944	13	c2	c2	PROPN
coo.31924059551022	944	14	le	le	X
coo.31924059551022	944	15	*	*	X
coo.31924059551022	944	16	pp*3	pp*3	PROPN
coo.31924059551022	944	17	β02	β02	PUNCT
coo.31924059551022	944	18	^	^	X
coo.31924059551022	945	1	ρ0	ρ0	PROPN
coo.31924059551022	945	2	i	i	PRON
coo.31924059551022	945	3	k	k	X
coo.31924059551022	945	4	ρ	ρ	INTJ
coo.31924059551022	945	5	and	and	CCONJ
coo.31924059551022	945	6	from	from	ADP
coo.31924059551022	945	7	these	these	PRON
coo.31924059551022	945	8	the	the	DET
coo.31924059551022	945	9	combined	combine	VERB
coo.31924059551022	945	10	forms	form	NOUN
coo.31924059551022	945	11	arise	arise	VERB
coo.31924059551022	945	12	3yx	3yx	PROPN
coo.31924059551022	945	13	p	p	PROPN
coo.31924059551022	945	14	v	v	PROPN
coo.31924059551022	945	15	2x	2x	NUM
coo.31924059551022	945	16	<	<	X
coo.31924059551022	945	17	?	?	PUNCT
coo.31924059551022	946	1	y	y	PROPN
coo.31924059551022	947	1	*	*	PUNCT
coo.31924059551022	947	2	_	_	NOUN
coo.31924059551022	947	3	4	4	NUM
coo.31924059551022	947	4	_	_	NOUN
coo.31924059551022	948	1	c*pb	c*pb	NOUN
coo.31924059551022	948	2	*	*	PUNCT
coo.31924059551022	948	3	’	'	PUNCT
coo.31924059551022	948	4	bñ	bñ	INTJ
coo.31924059551022	948	5	p'v	p'v	X
coo.31924059551022	948	6	bx	bx	X
coo.31924059551022	948	7	3	3	NUM
coo.31924059551022	948	8	yx	yx	NOUN
coo.31924059551022	949	1	+	+	NOUN
coo.31924059551022	949	2	pv	pv	ADP
coo.31924059551022	949	3	=	=	NOUN
coo.31924059551022	949	4	w2x	w2x	PROPN
coo.31924059551022	949	5	1	1	NUM
coo.31924059551022	950	1	γ	γ	PROPN
coo.31924059551022	950	2	b0	b0	PROPN
coo.31924059551022	950	3	y	y	PROPN
coo.31924059551022	950	4	2	2	NUM
coo.31924059551022	950	5	n	n	CCONJ
coo.31924059551022	950	6	—	—	PUNCT
coo.31924059551022	950	7	1	1	NUM
coo.31924059551022	950	8	these	these	DET
coo.31924059551022	950	9	formules	formule	NOUN
coo.31924059551022	950	10	are	be	AUX
coo.31924059551022	950	11	perfectly	perfectly	ADV
coo.31924059551022	950	12	general	general	ADJ
coo.31924059551022	950	13	for	for	ADP
coo.31924059551022	950	14	n	n	ADP
coo.31924059551022	950	15	odd	odd	ADJ
coo.31924059551022	950	16	and	and	CCONJ
coo.31924059551022	950	17	the	the	DET
coo.31924059551022	950	18	corresponding	correspond	VERB
coo.31924059551022	950	19	forms	form	NOUN
coo.31924059551022	950	20	n	n	CCONJ
coo.31924059551022	950	21	even	even	ADV
coo.31924059551022	950	22	obtained	obtain	VERB
coo.31924059551022	950	23	in	in	ADP
coo.31924059551022	950	24	like	like	ADJ
coo.31924059551022	950	25	manner	manner	NOUN
coo.31924059551022	950	26	are	be	AUX
coo.31924059551022	950	27	[	[	X
coo.31924059551022	950	28	131	131	NUM
coo.31924059551022	951	1	]	]	PUNCT
coo.31924059551022	951	2	x	x	PUNCT
coo.31924059551022	951	3	ii	ii	X
coo.31924059551022	951	4	$	$	SYM
coo.31924059551022	951	5	|8	|8	SYM
coo.31924059551022	951	6	ii	ii	PROPN
coo.31924059551022	951	7	ψϋϊ	ψϋϊ	PROPN
coo.31924059551022	951	8	pv	pv	PROPN
coo.31924059551022	951	9	c4	c4	PROPN
coo.31924059551022	951	10	qb,2	qb,2	INTJ
coo.31924059551022	951	11	_	_	PUNCT
coo.31924059551022	952	1	2γχ	2γχ	PROPN
coo.31924059551022	952	2	β	β	PROPN
coo.31924059551022	952	3	py2	py2	PROPN
coo.31924059551022	952	4	'	'	PUNCT
coo.31924059551022	952	5	y	y	PROPN
coo.31924059551022	952	6	2	2	NUM
coo.31924059551022	952	7	η	η	PROPN
coo.31924059551022	952	8	—	—	PUNCT
coo.31924059551022	952	9	1	1	NUM
coo.31924059551022	952	10	p'v	p'v	PROPN
coo.31924059551022	952	11	50	50	NUM
coo.31924059551022	952	12	(	(	PUNCT
coo.31924059551022	952	13	m	m	PROPN
coo.31924059551022	952	14	1	1	NUM
coo.31924059551022	952	15	ii	ii	PROPN
coo.31924059551022	952	16	í	í	NOUN
coo.31924059551022	952	17	c4w	c4w	PROPN
coo.31924059551022	952	18	3	3	NUM
coo.31924059551022	952	19	boyl	boyl	PROPN
coo.31924059551022	952	20	[	[	PUNCT
coo.31924059551022	952	21	pyà	pyà	PROPN
coo.31924059551022	952	22	y2	y2	PROPN
coo.31924059551022	952	23	p	p	PROPN
coo.31924059551022	952	24	'	'	PUNCT
coo.31924059551022	952	25	v	v	NOUN
coo.31924059551022	952	26	1	1	NUM
coo.31924059551022	952	27	yl	yl	PROPN
coo.31924059551022	952	28	2	2	NUM
coo.31924059551022	952	29	bx	bx	X
coo.31924059551022	952	30	b	b	X
coo.31924059551022	952	31	>	>	X
coo.31924059551022	952	32	2x	2x	NUM
coo.31924059551022	953	1	+	+	PUNCT
coo.31924059551022	953	2	pv	pv	ADP
coo.31924059551022	953	3	=	=	X
coo.31924059551022	953	4	-j	-j	PUNCT
coo.31924059551022	953	5	b0	b0	PROPN
coo.31924059551022	953	6	2w	2w	NUM
coo.31924059551022	953	7	—	—	PUNCT
coo.31924059551022	953	8	n	n	CCONJ
coo.31924059551022	953	9	even	even	ADV
coo.31924059551022	953	10	.	.	PUNCT
coo.31924059551022	954	1	+	+	CCONJ
coo.31924059551022	954	2	ψ\ν	ψ\ν	PROPN
coo.31924059551022	954	3	the	the	DET
coo.31924059551022	954	4	superiority	superiority	NOUN
coo.31924059551022	954	5	of	of	ADP
coo.31924059551022	954	6	these	these	DET
coo.31924059551022	954	7	forms	form	NOUN
coo.31924059551022	954	8	over	over	ADP
coo.31924059551022	954	9	those	those	PRON
coo.31924059551022	954	10	first	first	ADJ
coo.31924059551022	954	11	derived	derive	VERB
coo.31924059551022	954	12	,	,	PUNCT
coo.31924059551022	954	13	showing	show	VERB
coo.31924059551022	954	14	as	as	SCONJ
coo.31924059551022	954	15	they	they	PRON
coo.31924059551022	954	16	do	do	AUX
coo.31924059551022	954	17	at	at	ADP
coo.31924059551022	954	18	a	a	DET
coo.31924059551022	954	19	glance	glance	NOUN
coo.31924059551022	954	20	the	the	DET
coo.31924059551022	954	21	synthetic	synthetic	ADJ
coo.31924059551022	954	22	relations	relation	NOUN
coo.31924059551022	954	23	,	,	PUNCT
coo.31924059551022	954	24	is	be	AUX
coo.31924059551022	954	25	unquestionable	unquestionable	ADJ
coo.31924059551022	954	26	5	5	NUM
coo.31924059551022	954	27	*	*	SYM
coo.31924059551022	954	28	68	68	NUM
coo.31924059551022	954	29	part	part	NOUN
coo.31924059551022	954	30	v.	v.	ADP
coo.31924059551022	954	31	and	and	CCONJ
coo.31924059551022	954	32	the	the	DET
coo.31924059551022	954	33	explicit	explicit	ADJ
coo.31924059551022	954	34	forms	form	NOUN
coo.31924059551022	954	35	for	for	ADP
coo.31924059551022	954	36	our	our	PRON
coo.31924059551022	954	37	case	case	NOUN
coo.31924059551022	954	38	n	n	X
coo.31924059551022	954	39	equals	equal	VERB
coo.31924059551022	954	40	three	three	NUM
coo.31924059551022	954	41	and	and	CCONJ
coo.31924059551022	954	42	also	also	ADV
coo.31924059551022	954	43	for	for	ADP
coo.31924059551022	954	44	n	n	X
coo.31924059551022	954	45	equals	equal	VERB
coo.31924059551022	954	46	four	four	NUM
coo.31924059551022	954	47	and	and	CCONJ
coo.31924059551022	954	48	to	to	ADP
coo.31924059551022	954	49	some	some	DET
coo.31924059551022	954	50	extent	extent	NOUN
coo.31924059551022	954	51	for	for	ADP
coo.31924059551022	954	52	yet	yet	ADV
coo.31924059551022	954	53	higher	high	ADJ
coo.31924059551022	954	54	values	value	NOUN
coo.31924059551022	954	55	,	,	PUNCT
coo.31924059551022	954	56	are	be	AUX
coo.31924059551022	954	57	obtainable	obtainable	ADJ
coo.31924059551022	954	58	with	with	ADP
coo.31924059551022	954	59	greater	great	ADJ
coo.31924059551022	954	60	easy	easy	ADJ
coo.31924059551022	954	61	than	than	ADP
coo.31924059551022	954	62	by	by	ADP
coo.31924059551022	954	63	the	the	DET
coo.31924059551022	954	64	first	first	ADJ
coo.31924059551022	954	65	method	method	NOUN
coo.31924059551022	954	66	.	.	PUNCT
coo.31924059551022	955	1	even	even	ADV
coo.31924059551022	955	2	here	here	ADV
coo.31924059551022	955	3	however	however	ADV
coo.31924059551022	955	4	the	the	DET
coo.31924059551022	955	5	forms	form	NOUN
coo.31924059551022	955	6	increase	increase	VERB
coo.31924059551022	955	7	in	in	ADP
coo.31924059551022	955	8	complexity	complexity	NOUN
coo.31924059551022	955	9	so	so	ADV
coo.31924059551022	955	10	rapidly	rapidly	ADV
coo.31924059551022	955	11	that	that	SCONJ
coo.31924059551022	955	12	n	n	CCONJ
coo.31924059551022	955	13	is	be	AUX
coo.31924059551022	955	14	practically	practically	ADV
coo.31924059551022	955	15	restricted	restrict	VERB
coo.31924059551022	955	16	to	to	ADP
coo.31924059551022	955	17	the	the	DET
coo.31924059551022	955	18	lowest	low	ADJ
coo.31924059551022	955	19	values	value	NOUN
coo.31924059551022	955	20	.	.	PUNCT
coo.31924059551022	956	1	for	for	ADP
coo.31924059551022	956	2	case	case	NOUN
coo.31924059551022	956	3	n	n	X
coo.31924059551022	956	4	=	=	X
coo.31924059551022	956	5	3	3	X
coo.31924059551022	956	6	.	.	X
coo.31924059551022	957	1	we	we	PRON
coo.31924059551022	957	2	have	have	AUX
coo.31924059551022	957	3	found	find	VERB
coo.31924059551022	957	4	all	all	DET
coo.31924059551022	957	5	the	the	DET
coo.31924059551022	957	6	eliments	eliment	NOUN
coo.31924059551022	957	7	except	except	SCONJ
coo.31924059551022	957	8	γχ	γχ	PRON
coo.31924059551022	957	9	which	which	PRON
coo.31924059551022	957	10	is	be	AUX
coo.31924059551022	957	11	derived	derive	VERB
coo.31924059551022	957	12	from	from	ADP
coo.31924059551022	957	13	development	development	NOUN
coo.31924059551022	957	14	of	of	ADP
coo.31924059551022	957	15	θ	θ	PROPN
coo.31924059551022	957	16	,	,	PUNCT
coo.31924059551022	957	17	or	or	CCONJ
coo.31924059551022	957	18	more	more	ADV
coo.31924059551022	957	19	easily	easily	ADV
coo.31924059551022	957	20	as	as	SCONJ
coo.31924059551022	957	21	follows	follow	NOUN
coo.31924059551022	957	22	.	.	PUNCT
coo.31924059551022	958	1	from	from	ADP
coo.31924059551022	958	2	(	(	PUNCT
coo.31924059551022	958	3	106	106	NUM
coo.31924059551022	958	4	,	,	PUNCT
coo.31924059551022	958	5	p.	p.	NOUN
coo.31924059551022	958	6	59	59	NUM
coo.31924059551022	958	7	)	)	PUNCT
coo.31924059551022	958	8	«	«	PUNCT
coo.31924059551022	958	9	=	=	X
coo.31924059551022	958	10	(	(	PUNCT
coo.31924059551022	958	11	15	15	NUM
coo.31924059551022	958	12	)	)	PUNCT
coo.31924059551022	958	13	»	»	PUNCT
coo.31924059551022	959	1	[	[	X
coo.31924059551022	959	2	4	4	NUM
coo.31924059551022	959	3	4	4	NUM
coo.31924059551022	959	4	+	+	NUM
coo.31924059551022	959	5	27	27	NUM
coo.31924059551022	959	6	4	4	NUM
coo.31924059551022	959	7	]	]	PUNCT
coo.31924059551022	959	8	and	and	CCONJ
coo.31924059551022	959	9	from	from	ADP
coo.31924059551022	959	10	(	(	PUNCT
coo.31924059551022	959	11	p.	p.	NOUN
coo.31924059551022	959	12	65	65	NUM
coo.31924059551022	959	13	)	)	PUNCT
coo.31924059551022	959	14	ψη=	ψη=	PROPN
coo.31924059551022	959	15	*	*	PUNCT
coo.31924059551022	959	16	=	=	ADP
coo.31924059551022	959	17	qy	qy	ADV
coo.31924059551022	959	18	=	=	ADJ
coo.31924059551022	959	19	(	(	PUNCT
coo.31924059551022	959	20	3s	3s	NOUN
coo.31924059551022	959	21	*	*	PUNCT
coo.31924059551022	959	22	+	+	CCONJ
coo.31924059551022	959	23	a	a	X
coo.31924059551022	959	24	)	)	PUNCT
coo.31924059551022	959	25	(	(	PUNCT
coo.31924059551022	959	26	—	—	PUNCT
coo.31924059551022	959	27	6	6	NUM
coo.31924059551022	959	28	a¿s2	a¿s2	PROPN
coo.31924059551022	959	29	+	+	CCONJ
coo.31924059551022	959	30	9a^8	9a^8	NUM
coo.31924059551022	959	31	4	4	NUM
coo.31924059551022	959	32	λ3	λ3	NOUN
coo.31924059551022	959	33	)	)	PUNCT
coo.31924059551022	959	34	+	+	CCONJ
coo.31924059551022	960	1	9(2α,8	9(2α,8	NUM
coo.31924059551022	960	2	3	3	NUM
coo.31924059551022	960	3	+	+	NUM
coo.31924059551022	960	4	3)(s3	3)(s3	NUM
coo.31924059551022	960	5	+	+	CCONJ
coo.31924059551022	960	6	λ	λ	NOUN
coo.31924059551022	960	7	«	«	SYM
coo.31924059551022	960	8	+	+	CCONJ
coo.31924059551022	960	9	aÿ	aÿ	ADV
coo.31924059551022	960	10	)	)	PUNCT
coo.31924059551022	960	11	=	=	PUNCT
coo.31924059551022	960	12	-(4j32	-(4j32	PUNCT
coo.31924059551022	960	13	+	+	NUM
coo.31924059551022	960	14	27^	27^	NUM
coo.31924059551022	960	15	)	)	PUNCT
coo.31924059551022	960	16	and	and	CCONJ
coo.31924059551022	960	17	a	a	DET
coo.31924059551022	960	18	comparison	comparison	NOUN
coo.31924059551022	960	19	gives	give	VERB
coo.31924059551022	960	20	immediately	immediately	ADV
coo.31924059551022	960	21	i132!	i132!	VERB
coo.31924059551022	960	22	.......................	.......................	PUNCT
coo.31924059551022	960	23	y=~(í5)s	y=~(í5)s	SPACE
coo.31924059551022	960	24	'	'	PART
coo.31924059551022	961	1	the	the	DET
coo.31924059551022	961	2	other	other	ADJ
coo.31924059551022	961	3	values	value	NOUN
coo.31924059551022	961	4	for	for	ADP
coo.31924059551022	961	5	the	the	DET
coo.31924059551022	961	6	eliments	eliment	NOUN
coo.31924059551022	961	7	have	have	AUX
coo.31924059551022	961	8	been	be	AUX
coo.31924059551022	961	9	found	find	VERB
coo.31924059551022	961	10	,	,	PUNCT
coo.31924059551022	961	11	namely	namely	ADV
coo.31924059551022	961	12	c	c	PROPN
coo.31924059551022	961	13	=	=	SYM
coo.31924059551022	961	14	k	k	PROPN
coo.31924059551022	961	15	yi==	yi==	NOUN
coo.31924059551022	961	16	0	0	PUNCT
coo.31924059551022	962	1	φ'=12δ2-<72	φ'=12δ2-<72	ADP
coo.31924059551022	962	2	p=	p=	VERB
coo.31924059551022	962	3	156	156	NUM
coo.31924059551022	962	4	λ	λ	NOUN
coo.31924059551022	962	5	-	-	NOUN
coo.31924059551022	962	6	τφ	τφ	NOUN
coo.31924059551022	962	7	'	'	PUNCT
coo.31924059551022	962	8	ï	ï	PROPN
coo.31924059551022	962	9	=	=	SYM
coo.31924059551022	962	10	36	36	NUM
coo.31924059551022	962	11	j5o=-l«p	j5o=-l«p	PROPN
coo.31924059551022	962	12	'	'	PUNCT
coo.31924059551022	962	13	λ=	λ=	NOUN
coo.31924059551022	962	14	j9	j9	PROPN
coo.31924059551022	962	15	>	>	X
coo.31924059551022	962	16	~	~	PUNCT
coo.31924059551022	962	17	è9	è9	SPACE
coo.31924059551022	962	18	>	>	X
coo.31924059551022	962	19	'	'	PUNCT
coo.31924059551022	962	20	«	«	PUNCT
coo.31924059551022	962	21	i	i	PRON
coo.31924059551022	962	22	=	=	X
coo.31924059551022	962	23	χλ	χλ	PROPN
coo.31924059551022	962	24	βί=^φ	βί=^φ	PROPN
coo.31924059551022	962	25	—	—	PUNCT
coo.31924059551022	962	26	6bq	6bq	PROPN
coo.31924059551022	962	27	)	)	PUNCT
coo.31924059551022	962	28	'	'	PUNCT
coo.31924059551022	963	1	φ	φ	X
coo.31924059551022	963	2	=	=	NOUN
coo.31924059551022	963	3	=	=	PROPN
coo.31924059551022	963	4	463	463	NUM
coo.31924059551022	963	5	—	—	PUNCT
coo.31924059551022	963	6	—	—	PUNCT
coo.31924059551022	963	7	h	h	NOUN
coo.31924059551022	963	8	=	=	PUNCT
coo.31924059551022	963	9	—	—	PUNCT
coo.31924059551022	963	10	”	"	PUNCT
coo.31924059551022	963	11	ít3	ít3	VERB
coo.31924059551022	963	12	.	.	PUNCT
coo.31924059551022	964	1	we	we	PRON
coo.31924059551022	964	2	have	have	AUX
coo.31924059551022	964	3	then	then	ADV
coo.31924059551022	964	4	for	for	ADP
coo.31924059551022	964	5	w	w	PROPN
coo.31924059551022	964	6	equals	equal	VERB
coo.31924059551022	964	7	three	three	NUM
coo.31924059551022	964	8	■	■	NOUN
coo.31924059551022	964	9	x	x	PUNCT
coo.31924059551022	965	1	=	=	PUNCT
coo.31924059551022	965	2	/q	/q	PUNCT
coo.31924059551022	965	3	2	2	NUM
coo.31924059551022	965	4	(	(	PUNCT
coo.31924059551022	965	5	15)2	15)2	NUM
coo.31924059551022	965	6	ί	ί	AUX
coo.31924059551022	965	7	p	p	X
coo.31924059551022	965	8	f	f	X
coo.31924059551022	965	9	(	(	PUNCT
coo.31924059551022	965	10	15)a	15)a	NUM
coo.31924059551022	965	11	*	*	SYM
coo.31924059551022	965	12	3φ/	3φ/	NUM
coo.31924059551022	965	13	1	1	NUM
coo.31924059551022	965	14	1	1	NUM
coo.31924059551022	965	15	/(lñ)3(443	/(lñ)3(443	SPACE
coo.31924059551022	966	1	+	+	NUM
coo.31924059551022	966	2	2742	2742	NUM
coo.31924059551022	966	3	)	)	PUNCT
coo.31924059551022	967	1	r	r	NOUN
coo.31924059551022	967	2	156	156	NUM
coo.31924059551022	967	3	-ì7ì	-ì7ì	NOUN
coo.31924059551022	967	4	/¿λ3	/¿λ3	PUNCT
coo.31924059551022	968	1	+	+	PROPN
coo.31924059551022	968	2	27	27	NUM
coo.31924059551022	968	3	(	(	PUNCT
coo.31924059551022	968	4	compair	compair	NOUN
coo.31924059551022	968	5	109	109	NUM
coo.31924059551022	968	6	,	,	PUNCT
coo.31924059551022	968	7	p.	p.	NOUN
coo.31924059551022	968	8	1	1	NUM
coo.31924059551022	969	1	ί	ί	X
coo.31924059551022	969	2	ψ	ψ	PROPN
coo.31924059551022	969	3	3	3	NUM
coo.31924059551022	969	4	27φ2	27φ2	NUM
coo.31924059551022	969	5	—	—	PUNCT
coo.31924059551022	969	6	.8(27	.8(27	PROPN
coo.31924059551022	969	7	)	)	PUNCT
coo.31924059551022	970	1	1)φφ	1)φφ	NUM
coo.31924059551022	970	2	'	'	NUM
coo.31924059551022	970	3	16(27)b2	16(27)b2	NUM
coo.31924059551022	970	4	φ	φ	NOUN
coo.31924059551022	970	5	'	'	PART
coo.31924059551022	970	6	2	2	NUM
coo.31924059551022	970	7	\	\	PROPN
coo.31924059551022	970	8	2	2	NUM
coo.31924059551022	970	9	6φ	6φ	VERB
coo.31924059551022	970	10	'	'	PUNCT
coo.31924059551022	970	11	i	i	PRON
coo.31924059551022	970	12	b	b	X
coo.31924059551022	970	13	j	j	PROPN
coo.31924059551022	970	14	squaring	square	VERB
coo.31924059551022	970	15	we	we	PRON
coo.31924059551022	970	16	have	have	VERB
coo.31924059551022	970	17	:	:	PUNCT
coo.31924059551022	970	18	[134	[134	NUM
coo.31924059551022	970	19	]	]	X
coo.31924059551022	970	20	·	·	PUNCT
coo.31924059551022	970	21	reduction	reduction	NOUN
coo.31924059551022	970	22	of	of	ADP
coo.31924059551022	970	23	the	the	DET
coo.31924059551022	970	24	forms	form	NOUN
coo.31924059551022	970	25	when	when	SCONJ
coo.31924059551022	970	26	n	n	SYM
coo.31924059551022	970	27	equals	equal	VERB
coo.31924059551022	970	28	three	three	NUM
coo.31924059551022	970	29	.	.	PUNCT
coo.31924059551022	971	1	;	;	PUNCT
coo.31924059551022	971	2	=	=	SYM
coo.31924059551022	971	3	=	=	PROPN
coo.31924059551022	971	4	4(3b*|g,)8	4(3b*|g,)8	NUM
coo.31924059551022	971	5	+	+	NUM
coo.31924059551022	971	6	27(1163	27(1163	NUM
coo.31924059551022	971	7	,	,	PUNCT
coo.31924059551022	971	8	36b(3b	36b(3b	NUM
coo.31924059551022	971	9	*	*	SYM
coo.31924059551022	971	10	-\9i	-\9i	PROPN
coo.31924059551022	971	11	)	)	PUNCT
coo.31924059551022	971	12	'	'	PUNCT
coo.31924059551022	971	13	¡	¡	NUM
coo.31924059551022	971	14	_	_	NOUN
coo.31924059551022	971	15	4(p	4(p	NUM
coo.31924059551022	971	16	—	—	PUNCT
coo.31924059551022	971	17	a,)3	a,)3	ADJ
coo.31924059551022	971	18	-f	-f	PUNCT
coo.31924059551022	971	19	(	(	PUNCT
coo.31924059551022	971	20	116	116	NUM
coo.31924059551022	971	21	*	*	PUNCT
coo.31924059551022	971	22	90,6	90,6	NUM
coo.31924059551022	971	23	,	,	PUNCT
coo.31924059551022	971	24	—	—	PUNCT
coo.31924059551022	971	25	6,)2	6,)2	NUM
coo.31924059551022	971	26	69	69	NUM
coo.31924059551022	971	27	36	36	NUM
coo.31924059551022	971	28	l(p	l(p	PROPN
coo.31924059551022	971	29	—	—	PUNCT
coo.31924059551022	971	30	a,)2	a,)2	X
coo.31924059551022	971	31	φ(1	φ(1	SPACE
coo.31924059551022	971	32	)	)	PUNCT
coo.31924059551022	971	33	361	361	NUM
coo.31924059551022	971	34	(	(	PUNCT
coo.31924059551022	971	35	p	p	PROPN
coo.31924059551022	971	36	a,)2	a,)2	X
coo.31924059551022	971	37	φ	φ	PROPN
coo.31924059551022	971	38	,	,	PUNCT
coo.31924059551022	971	39	φ	φ	PROPN
coo.31924059551022	971	40	,	,	PUNCT
coo.31924059551022	971	41	φ3	φ3	PROPN
coo.31924059551022	971	42	(	(	PUNCT
coo.31924059551022	971	43	compair	compair	NOUN
coo.31924059551022	971	44	82	82	NUM
coo.31924059551022	971	45	,	,	PUNCT
coo.31924059551022	971	46	p.	p.	NOUN
coo.31924059551022	971	47	4.9	4.9	NUM
coo.31924059551022	971	48	.	.	PUNCT
coo.31924059551022	971	49	)	)	PUNCT
coo.31924059551022	972	1	[	[	PUNCT
coo.31924059551022	972	2	135	135	NUM
coo.31924059551022	972	3	]	]	PUNCT
coo.31924059551022	972	4	_	_	PUNCT
coo.31924059551022	972	5	_	_	PUNCT
coo.31924059551022	973	1	_	_	PUNCT
coo.31924059551022	973	2	_	_	PUNCT
coo.31924059551022	974	1	_	_	PUNCT
coo.31924059551022	974	2	_	_	PUNCT
coo.31924059551022	975	1	_	_	PUNCT
coo.31924059551022	975	2	_	_	PUNCT
coo.31924059551022	976	1	_	_	PUNCT
coo.31924059551022	976	2	_	_	PUNCT
coo.31924059551022	977	1	_	_	PUNCT
coo.31924059551022	977	2	_	_	PUNCT
coo.31924059551022	978	1	_	_	PUNCT
coo.31924059551022	978	2	_	_	PUNCT
coo.31924059551022	979	1	_	_	PUNCT
coo.31924059551022	980	1	36z(/2	36z(/2	NUM
coo.31924059551022	980	2	—	—	PUNCT
coo.31924059551022	980	3	o,)2	o,)2	NUM
coo.31924059551022	980	4	5362z	5362z	NUM
coo.31924059551022	980	5	(	(	PUNCT
coo.31924059551022	980	6	í2	í2	PROPN
coo.31924059551022	980	7	—	—	PUNCT
coo.31924059551022	980	8	a,)2	a,)2	NUM
coo.31924059551022	980	9	~	~	PUNCT
coo.31924059551022	980	10	,	,	PUNCT
coo.31924059551022	980	11	s’jj2	s’jj2	PROPN
coo.31924059551022	980	12	—	—	PUNCT
coo.31924059551022	980	13	’	'	PUNCT
coo.31924059551022	980	14	'	'	PUNCT
coo.31924059551022	980	15	again	again	ADV
coo.31924059551022	980	16	we	we	PRON
coo.31924059551022	980	17	have	have	AUX
coo.31924059551022	980	18	:	:	PUNCT
coo.31924059551022	980	19	_	_	X
coo.31924059551022	980	20	<	<	X
coo.31924059551022	980	21	2y2	2y2	NUM
coo.31924059551022	980	22	2p	2p	NOUN
coo.31924059551022	980	23	,	,	PUNCT
coo.31924059551022	980	24	b	b	PROPN
coo.31924059551022	980	25	1	1	NUM
coo.31924059551022	980	26	>	>	X
coo.31924059551022	980	27	v	v	NOUN
coo.31924059551022	980	28	~	~	PROPN
coo.31924059551022	980	29	c4pjb„2	c4pjb„2	PROPN
coo.31924059551022	980	30	b	b	NOUN
coo.31924059551022	980	31	„	„	PUNCT
coo.31924059551022	980	32	2w	2w	NUM
coo.31924059551022	980	33	—	—	PUNCT
coo.31924059551022	980	34	1	1	NUM
coo.31924059551022	980	35	4[4λ3	4[4λ3	NUM
coo.31924059551022	980	36	+	+	NUM
coo.31924059551022	980	37	2742	2742	NUM
coo.31924059551022	980	38	]	]	PUNCT
coo.31924059551022	980	39	4(|	4(|	NUM
coo.31924059551022	980	40	φ	φ	PROPN
coo.31924059551022	980	41	—	—	PUNCT
coo.31924059551022	980	42	66φ	66φ	NUM
coo.31924059551022	980	43	'	'	PART
coo.31924059551022	980	44	)	)	PUNCT
coo.31924059551022	980	45	9φ'2δ	9φ'2δ	NUM
coo.31924059551022	980	46	+	+	PROPN
coo.31924059551022	980	47	3φ	3φ	NOUN
coo.31924059551022	980	48	'	'	PART
coo.31924059551022	980	49	u	u	PROPN
coo.31924059551022	980	50	whence	whence	PROPN
coo.31924059551022	980	51	„	„	PUNCT
coo.31924059551022	980	52	οβη	οβη	VERB
coo.31924059551022	980	53	7	7	NUM
coo.31924059551022	980	54	^[¿φ'3	^[¿φ'3	NOUN
coo.31924059551022	980	55	+	+	NUM
coo.31924059551022	980	56	27(¿v2	27(¿v2	NUM
coo.31924059551022	980	57	}	}	PUNCT
coo.31924059551022	980	58	6φφ'+	6φφ'+	NOUN
coo.31924059551022	980	59	62φ'2	62φ'2	NUM
coo.31924059551022	980	60	)	)	PUNCT
coo.31924059551022	980	61	i	i	PRON
coo.31924059551022	980	62	+	+	NOUN
coo.31924059551022	980	63	^ψφ'6	^ψφ'6	PUNCT
coo.31924059551022	980	64	-·7262ψ'2	-·7262ψ'2	X
coo.31924059551022	981	1	[	[	X
coo.31924059551022	981	2	í3b]pv	í3b]pv	X
coo.31924059551022	981	3	b	b	NOUN
coo.31924059551022	981	4	=	=	PUNCT
coo.31924059551022	981	5	l---------------------—---------------------------	l---------------------—---------------------------	SPACE
coo.31924059551022	981	6	_	_	PUNCT
coo.31924059551022	981	7	_	_	PUNCT
coo.31924059551022	981	8	φ'3	φ'3	X
coo.31924059551022	982	1	+	+	ADP
coo.31924059551022	982	2	‘	'	PUNCT
coo.31924059551022	982	3	27φ2	27φ2	NUM
coo.31924059551022	982	4	—	—	PUNCT
coo.31924059551022	982	5	108δφφ	108δφφ	NUM
coo.31924059551022	982	6	'	'	NUM
coo.31924059551022	982	7	36	36	NUM
coo.31924059551022	982	8	δ	δ	PROPN
coo.31924059551022	982	9	φ’2	φ’2	NOUN
coo.31924059551022	982	10	writing	write	VERB
coo.31924059551022	982	11	φ	φ	PROPN
coo.31924059551022	982	12	and	and	CCONJ
coo.31924059551022	982	13	φ	φ	X
coo.31924059551022	982	14	'	'	PUNCT
coo.31924059551022	982	15	in	in	ADP
coo.31924059551022	982	16	terms	term	NOUN
coo.31924059551022	982	17	of	of	ADP
coo.31924059551022	982	18	g2g3	g2g3	PRON
coo.31924059551022	982	19	and	and	CCONJ
coo.31924059551022	982	20	l	l	NOUN
coo.31924059551022	982	21	·	·	PUNCT
coo.31924059551022	982	22	we	we	PRON
coo.31924059551022	982	23	have	have	VERB
coo.31924059551022	982	24	:	:	PUNCT
coo.31924059551022	982	25	φ	φ	X
coo.31924059551022	982	26	·	·	PUNCT
coo.31924059551022	982	27	’	'	PUNCT
coo.31924059551022	982	28	=	=	NOUN
coo.31924059551022	982	29	17285	17285	NUM
coo.31924059551022	982	30	*	*	PUNCT
coo.31924059551022	982	31	—	—	PUNCT
coo.31924059551022	982	32	4325^	4325^	NUM
coo.31924059551022	982	33	+	+	NUM
coo.31924059551022	982	34	36b*g\	36b*g\	NUM
coo.31924059551022	982	35	g\	g\	SYM
coo.31924059551022	982	36	27	27	NUM
coo.31924059551022	982	37	φ=	φ=	X
coo.31924059551022	982	38	432	432	NUM
coo.31924059551022	982	39	6	6	NUM
coo.31924059551022	982	40	®	®	NOUN
coo.31924059551022	982	41	—	—	PUNCT
coo.31924059551022	982	42	216	216	NUM
coo.31924059551022	982	43	54</2	54</2	NUM
coo.31924059551022	982	44	+	+	NUM
coo.31924059551022	982	45	27	27	NUM
coo.31924059551022	982	46	52¿/‘2—216	52¿/‘2—216	NUM
coo.31924059551022	982	47	bsg.ò	bsg.ò	PUNCT
coo.31924059551022	982	48	-[27	-[27	PROPN
coo.31924059551022	982	49	í/2	í/2	NUM
coo.31924059551022	983	1	454	454	NUM
coo.31924059551022	984	1	<	<	X
coo.31924059551022	984	2	/2	/2	PROPN
coo.31924059551022	984	3	y	y	PROPN
coo.31924059551022	984	4	¿	¿	PROPN
coo.31924059551022	984	5	b.	b.	PROPN
coo.31924059551022	984	6	1085φφ'=-----518456	1085φφ'=-----518456	NUM
coo.31924059551022	984	7	+	+	NUM
coo.31924059551022	984	8	172854</2	172854</2	NUM
coo.31924059551022	984	9	—	—	PUNCT
coo.31924059551022	984	10	108	108	NUM
coo.31924059551022	984	11	52	52	NUM
coo.31924059551022	984	12	^	^	SYM
coo.31924059551022	984	13	2	2	NUM
coo.31924059551022	984	14	+1296	+1296	PROPN
coo.31924059551022	984	15	63	63	NUM
coo.31924059551022	984	16	^	^	NUM
coo.31924059551022	984	17	3	3	NUM
coo.31924059551022	984	18	—	—	PUNCT
coo.31924059551022	984	19	108bg<¿g3	108bg<¿g3	NUM
coo.31924059551022	984	20	whence	whence	NOUN
coo.31924059551022	984	21	21606e	21606e	NOUN
coo.31924059551022	984	22	+	+	NUM
coo.31924059551022	984	23	-2166‘(/s	-2166‘(/s	PUNCT
coo.31924059551022	985	1	+	+	PROPN
coo.31924059551022	985	2	108063<73	108063<73	NUM
coo.31924059551022	985	3	—	—	PUNCT
coo.31924059551022	985	4	962</2	962</2	NUM
coo.31924059551022	985	5	bibg^g	bibg^g	PROPN
coo.31924059551022	985	6	,	,	PUNCT
coo.31924059551022	985	7	g\	g\	PROPN
coo.31924059551022	985	8	+	+	PROPN
coo.31924059551022	985	9	27gi	27gi	NUM
coo.31924059551022	985	10	*	*	PUNCT
coo.31924059551022	986	1	[	[	X
coo.31924059551022	986	2	137	137	NUM
coo.31924059551022	986	3	]	]	PUNCT
coo.31924059551022	986	4	pv	pv	ADP
coo.31924059551022	986	5	=	=	PROPN
coo.31924059551022	986	6	36δ(ΐ44δ4	36δ(ΐ44δ4	NUM
coo.31924059551022	986	7	—	—	PUNCT
coo.31924059551022	986	8	24δ2#2	24δ2#2	NUM
coo.31924059551022	986	9	+	+	CCONJ
coo.31924059551022	986	10	again	again	ADV
coo.31924059551022	986	11	from	from	ADP
coo.31924059551022	986	12	the	the	DET
coo.31924059551022	986	13	first	first	ADJ
coo.31924059551022	986	14	method	method	NOUN
coo.31924059551022	986	15	if	if	SCONJ
coo.31924059551022	986	16	;	;	PUNCT
coo.31924059551022	986	17	(	(	PUNCT
coo.31924059551022	986	18	3b	3b	X
coo.31924059551022	986	19	)	)	PUNCT
coo.31924059551022	986	20	where	where	SCONJ
coo.31924059551022	986	21	pv	pv	ADP
coo.31924059551022	986	22	=	=	PUNCT
coo.31924059551022	986	23	—	—	PUNCT
coo.31924059551022	986	24	si	si	X
coo.31924059551022	986	25	=	=	X
coo.31924059551022	986	26	li	li	PROPN
coo.31924059551022	986	27	*	*	NOUN
coo.31924059551022	986	28	’	'	PUNCT
coo.31924059551022	986	29	hhn*v	hhn*v	X
coo.31924059551022	986	30	=	=	PUNCT
coo.31924059551022	986	31	iow5i	iow5i	ADV
coo.31924059551022	986	32	_	_	PUNCT
coo.31924059551022	987	1	ai)2	ai)2	PROPN
coo.31924059551022	987	2	ψ	ψ	X
coo.31924059551022	988	1	=	=	PROPN
coo.31924059551022	989	1	5(35)6	5(35)6	NUM
coo.31924059551022	989	2	+	+	NUM
coo.31924059551022	989	3	6α1(3δ)4	6α1(3δ)4	NUM
coo.31924059551022	989	4	-	-	SYM
coo.31924059551022	989	5	1051(35)3—3a2(35)2	1051(35)3—3a2(35)2	NUM
coo.31924059551022	989	6	+	+	NUM
coo.31924059551022	989	7	6a161(35)-f52	6a161(35)-f52	NUM
coo.31924059551022	989	8	-	-	PUNCT
coo.31924059551022	989	9	4af	4af	NOUN
coo.31924059551022	989	10	or	or	CCONJ
coo.31924059551022	989	11	expanding	expand	VERB
coo.31924059551022	989	12	we	we	PRON
coo.31924059551022	989	13	again	again	ADV
coo.31924059551022	989	14	obtain	obtain	VERB
coo.31924059551022	989	15	[	[	X
coo.31924059551022	989	16	138	138	NUM
coo.31924059551022	989	17	]	]	PUNCT
coo.31924059551022	989	18	pv	pv	ADP
coo.31924059551022	989	19	=	=	PROPN
coo.31924059551022	989	20	21606e	21606e	NUM
coo.31924059551022	989	21	+	+	NUM
coo.31924059551022	989	22	21664</2	21664</2	NUM
coo.31924059551022	990	1	+	+	NUM
coo.31924059551022	990	2	10800	10800	NUM
coo.31924059551022	990	3	,	,	PUNCT
coo.31924059551022	990	4	63	63	NUM
coo.31924059551022	990	5	—	—	PUNCT
coo.31924059551022	990	6	96202	96202	NUM
coo.31924059551022	990	7	—	—	PUNCT
coo.31924059551022	990	8	546	546	NUM
coo.31924059551022	990	9	<	<	X
coo.31924059551022	990	10	kg	kg	PROPN
coo.31924059551022	990	11	,	,	PUNCT
coo.31924059551022	990	12	—	—	PUNCT
coo.31924059551022	990	13	+	+	CCONJ
coo.31924059551022	990	14	“	"	PUNCT
coo.31924059551022	990	15	7^a	7^a	NUM
coo.31924059551022	990	16	36&(l4464	36&(l4464	NUM
coo.31924059551022	990	17	—	—	PUNCT
coo.31924059551022	990	18	246202	246202	NUM
coo.31924059551022	990	19	+	+	CCONJ
coo.31924059551022	990	20	flr|)2	flr|)2	X
coo.31924059551022	990	21	φ'3	φ'3	NOUN
coo.31924059551022	991	1	27φ2	27φ2	NUM
coo.31924059551022	991	2	—	—	PUNCT
coo.31924059551022	991	3	108δφφ	108δφφ	NUM
coo.31924059551022	991	4	'	'	PUNCT
coo.31924059551022	991	5	+	+	NUM
coo.31924059551022	991	6	36δ2φ'2	36δ2φ'2	NUM
coo.31924059551022	991	7	36δφ'2	36δφ'2	NUM
coo.31924059551022	991	8	*	*	SYM
coo.31924059551022	991	9	)	)	PUNCT
coo.31924059551022	991	10	compair	compair	PROPN
coo.31924059551022	991	11	hermite	hermite	PROPN
coo.31924059551022	991	12	wherep=#)1,y	wherep=#)1,y	PROPN
coo.31924059551022	991	13	=	=	PROPN
coo.31924059551022	991	14	s<2al	s<2al	PROPN
coo.31924059551022	991	15	■	■	NOUN
coo.31924059551022	991	16	^==	^==	SYM
coo.31924059551022	991	17	$	$	SYM
coo.31924059551022	991	18	3	3	NUM
coo.31924059551022	991	19	»	»	ADP
coo.31924059551022	991	20	s=3&lid=^(l2	s=3&lid=^(l2	NUM
coo.31924059551022	991	21	w	w	PROPN
coo.31924059551022	991	22	'	'	PART
coo.31924059551022	991	23	αι	αι	PROPN
coo.31924059551022	991	24	·	·	PUNCT
coo.31924059551022	991	25	70	70	NUM
coo.31924059551022	991	26	part	part	NOUN
coo.31924059551022	991	27	v.	v.	ADP
coo.31924059551022	991	28	it	it	PRON
coo.31924059551022	991	29	is	be	AUX
coo.31924059551022	991	30	,	,	PUNCT
coo.31924059551022	991	31	finally	finally	ADV
coo.31924059551022	991	32	,	,	PUNCT
coo.31924059551022	991	33	evident	evident	ADJ
coo.31924059551022	991	34	from	from	ADP
coo.31924059551022	991	35	the	the	DET
coo.31924059551022	991	36	general	general	ADJ
coo.31924059551022	991	37	forms	form	NOUN
coo.31924059551022	991	38	that	that	SCONJ
coo.31924059551022	991	39	if	if	SCONJ
coo.31924059551022	991	40	it	it	PRON
coo.31924059551022	991	41	be	be	AUX
coo.31924059551022	991	42	required	require	VERB
coo.31924059551022	991	43	to	to	PART
coo.31924059551022	991	44	determine	determine	VERB
coo.31924059551022	991	45	p'v	p'v	PROPN
coo.31924059551022	991	46	it	it	PRON
coo.31924059551022	991	47	will	will	AUX
coo.31924059551022	991	48	be	be	AUX
coo.31924059551022	991	49	easier	easy	ADJ
coo.31924059551022	991	50	first	first	ADV
coo.31924059551022	991	51	to	to	PART
coo.31924059551022	991	52	find	find	VERB
coo.31924059551022	991	53	pv	pv	NOUN
coo.31924059551022	991	54	.	.	PUNCT
coo.31924059551022	992	1	bx	bx	PROPN
coo.31924059551022	992	2	3γχ	3γχ	PROPN
coo.31924059551022	992	3	b	b	X
coo.31924059551022	992	4	-+ρν	-+ρν	X
coo.31924059551022	992	5	=	=	SYM
coo.31924059551022	992	6	ά	ά	PROPN
coo.31924059551022	992	7	—	—	PUNCT
coo.31924059551022	992	8	-¥-γ	-¥-γ	PROPN
coo.31924059551022	992	9	—	—	PUNCT
coo.31924059551022	992	10	=	=	PROPN
coo.31924059551022	992	11	l	l	NOUN
coo.31924059551022	992	12	?	?	PUNCT
coo.31924059551022	992	13	66φ	66φ	NUM
coo.31924059551022	992	14	'	'	PART
coo.31924059551022	992	15	_	_	PUNCT
coo.31924059551022	993	1	u	u	PROPN
coo.31924059551022	993	2	=	=	PROPN
coo.31924059551022	993	3	μφ	μφ	PROPN
coo.31924059551022	993	4	3φ	3φ	NUM
coo.31924059551022	993	5	whence	whence	NOUN
coo.31924059551022	993	6	_	_	PUNCT
coo.31924059551022	993	7	φ	φ	X
coo.31924059551022	994	1	φ	φ	X
coo.31924059551022	994	2	'	'	PUNCT
coo.31924059551022	994	3	p'v	p'v	PROPN
coo.31924059551022	994	4	=	=	X
coo.31924059551022	994	5	(	(	PUNCT
coo.31924059551022	994	6	b	b	X
coo.31924059551022	994	7	—	—	PUNCT
coo.31924059551022	994	8	—	—	PUNCT
coo.31924059551022	994	9	pv^2x	pv^2x	PUNCT
coo.31924059551022	994	10	=	=	PUNCT
coo.31924059551022	994	11	—	—	PUNCT
coo.31924059551022	994	12	\{pv	\{pv	NOUN
coo.31924059551022	994	13	—	—	PUNCT
coo.31924059551022	994	14	b	b	NOUN
coo.31924059551022	994	15	)	)	PUNCT
coo.31924059551022	994	16	+	+	NUM
coo.31924059551022	994	17	1626φφ	1626φφ	PROPN
coo.31924059551022	994	18	'	'	PART
coo.31924059551022	994	19	—	—	PUNCT
coo.31924059551022	994	20	27φ	27φ	NUM
coo.31924059551022	994	21	*	*	PUNCT
coo.31924059551022	994	22	—	—	PUNCT
coo.31924059551022	994	23	φ	φ	X
coo.31924059551022	994	24	'	'	PUNCT
coo.31924059551022	994	25	"	"	PUNCT
coo.31924059551022	994	26	3	3	NUM
coo.31924059551022	994	27	φ	φ	NOUN
coo.31924059551022	994	28	2a	2a	NUM
coo.31924059551022	994	29	;	;	PUNCT
coo.31924059551022	994	30	108	108	NUM
coo.31924059551022	994	31	φ’3όΐ	φ’3όΐ	ADV
coo.31924059551022	994	32	ϋφ'3	ϋφ'3	VERB
coo.31924059551022	994	33	+	+	NUM
coo.31924059551022	994	34	27φ2	27φ2	NUM
coo.31924059551022	994	35	2ϊ6ϊφφ	2ϊ6ϊφφ	NUM
coo.31924059551022	994	36	;	;	PUNCT
coo.31924059551022	994	37	+	+	NUM
coo.31924059551022	994	38	"	"	PUNCT
coo.31924059551022	994	39	4326*φ78	4326*φ78	NUM
coo.31924059551022	994	40	.	.	PUNCT
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coo.31924059551022	995	2	of	of	ADP
coo.31924059551022	995	3	ν	ν	PROPN
coo.31924059551022	995	4	.	.	PROPN
coo.31924059551022	995	5	third	third	ADJ
coo.31924059551022	995	6	method	method	NOUN
coo.31924059551022	995	7	.	.	PUNCT
coo.31924059551022	996	1	the	the	DET
coo.31924059551022	996	2	formulae	formulae	PROPN
coo.31924059551022	996	3	may	may	AUX
coo.31924059551022	996	4	be	be	AUX
coo.31924059551022	996	5	obtained	obtain	VERB
coo.31924059551022	996	6	by	by	ADP
coo.31924059551022	996	7	a	a	DET
coo.31924059551022	996	8	third	third	ADJ
coo.31924059551022	996	9	method	method	NOUN
coo.31924059551022	996	10	and	and	CCONJ
coo.31924059551022	996	11	in	in	ADP
coo.31924059551022	996	12	yet	yet	ADV
coo.31924059551022	996	13	different	different	ADJ
coo.31924059551022	996	14	forms	form	NOUN
coo.31924059551022	996	15	as	as	SCONJ
coo.31924059551022	996	16	follows	follow	VERB
coo.31924059551022	996	17	:	:	PUNCT
coo.31924059551022	996	18	starting	start	VERB
coo.31924059551022	996	19	anew	anew	ADV
coo.31924059551022	996	20	with	with	ADP
coo.31924059551022	996	21	equation	equation	NOUN
coo.31924059551022	996	22	[	[	X
coo.31924059551022	996	23	110	110	NUM
coo.31924059551022	996	24	]	]	PUNCT
coo.31924059551022	996	25	we	we	PRON
coo.31924059551022	996	26	write	write	VERB
coo.31924059551022	996	27	use	use	NOUN
coo.31924059551022	996	28	]	]	PUNCT
coo.31924059551022	996	29	(	(	PUNCT
coo.31924059551022	996	30	-1)-*,·<“—>»<«-	-1)-*,·<“—>»<«-	X
coo.31924059551022	996	31	»	»	X
coo.31924059551022	996	32	>	>	X
coo.31924059551022	996	33	·	·	PUNCT
coo.31924059551022	996	34	_	_	NOUN
coo.31924059551022	996	35	¿	¿	NUM
coo.31924059551022	996	36	„	„	PUNCT
coo.31924059551022	996	37	w	w	X
coo.31924059551022	996	38	(	(	PUNCT
coo.31924059551022	996	39	*	*	PROPN
coo.31924059551022	996	40	,	,	PUNCT
coo.31924059551022	996	41	„	„	PUNCT
coo.31924059551022	996	42	)	)	PUNCT
coo.31924059551022	996	43	.	.	PUNCT
coo.31924059551022	997	1	caco	caco	NOUN
coo.31924059551022	997	2	·	·	PUNCT
coo.31924059551022	997	3	·	·	PUNCT
coo.31924059551022	997	4	cv(pu	cv(pu	PROPN
coo.31924059551022	997	5	)	)	PUNCT
coo.31924059551022	997	6	“	"	PUNCT
coo.31924059551022	997	7	also	also	ADV
coo.31924059551022	997	8	rc(4	rc(4	PROPN
coo.31924059551022	997	9	t	t	PROPN
coo.31924059551022	997	10	a)~j	a)~j	PUNCT
coo.31924059551022	997	11	_	_	PUNCT
coo.31924059551022	997	12	_	_	PUNCT
coo.31924059551022	998	1	j	j	X
coo.31924059551022	999	1	l	l	NOUN
coo.31924059551022	999	2	ca	can	AUX
coo.31924059551022	999	3	jm	jm	PROPN
coo.31924059551022	999	4	=	=	NOUN
coo.31924059551022	999	5	o	o	NOUN
coo.31924059551022	999	6	whence	whence	SCONJ
coo.31924059551022	999	7	it	it	PRON
coo.31924059551022	999	8	follows	follow	VERB
coo.31924059551022	999	9	that	that	SCONJ
coo.31924059551022	999	10	the	the	DET
coo.31924059551022	999	11	left	left	ADJ
coo.31924059551022	999	12	hand	hand	NOUN
coo.31924059551022	999	13	member	member	NOUN
coo.31924059551022	999	14	of	of	ADP
coo.31924059551022	999	15	(	(	PUNCT
coo.31924059551022	999	16	139	139	NUM
coo.31924059551022	999	17	)	)	PUNCT
coo.31924059551022	999	18	depends	depend	VERB
coo.31924059551022	999	19	for	for	ADP
coo.31924059551022	999	20	its	its	PRON
coo.31924059551022	999	21	value	value	NOUN
coo.31924059551022	999	22	on	on	ADP
coo.31924059551022	999	23	the	the	DET
coo.31924059551022	999	24	terms	term	NOUN
coo.31924059551022	999	25	(	(	PUNCT
coo.31924059551022	999	26	o"*i	o"*i	PROPN
coo.31924059551022	999	27	.	.	PUNCT
coo.31924059551022	1000	1	c{u)n	c{u)n	X
coo.31924059551022	1001	1	+	+	PROPN
coo.31924059551022	1001	2	1	1	NUM
coo.31924059551022	1002	1	but	but	CCONJ
coo.31924059551022	1002	2	we	we	PRON
coo.31924059551022	1002	3	have	have	VERB
coo.31924059551022	1002	4	again	again	ADV
coo.31924059551022	1002	5	γ—1	γ—1	NOUN
coo.31924059551022	1002	6	=	=	PUNCT
coo.31924059551022	1003	1	i	i	PRON
coo.31924059551022	1003	2	l	l	X
coo.31924059551022	1003	3	w	w	X
coo.31924059551022	1003	4	ju	ju	PROPN
coo.31924059551022	1003	5	=	=	X
coo.31924059551022	1003	6	o	o	X
coo.31924059551022	1003	7	whence	whence	SCONJ
coo.31924059551022	1003	8	we	we	PRON
coo.31924059551022	1003	9	may	may	AUX
coo.31924059551022	1003	10	write	write	VERB
coo.31924059551022	1003	11	,	,	PUNCT
coo.31924059551022	1003	12	taking	take	VERB
coo.31924059551022	1003	13	n	n	CCONJ
coo.31924059551022	1003	14	odd	odd	ADJ
coo.31924059551022	1003	15	[	[	PUNCT
coo.31924059551022	1003	16	(	(	PUNCT
coo.31924059551022	1003	17	_	_	NOUN
coo.31924059551022	1003	18	6(u	6(u	NUM
coo.31924059551022	1003	19	+	+	ADP
coo.31924059551022	1003	20	a)-'~c(u	a)-'~c(u	ADJ
coo.31924059551022	1003	21	+	+	NUM
coo.31924059551022	1003	22	v	v	NOUN
coo.31924059551022	1003	23	)	)	PUNCT
coo.31924059551022	1003	24	ί	ί	X
coo.31924059551022	1003	25	=	=	X
coo.31924059551022	1003	26	\	\	PROPN
coo.31924059551022	1003	27	,	,	PUNCT
coo.31924059551022	1003	28	_	_	PUNCT
coo.31924059551022	1003	29	_	_	PUNCT
coo.31924059551022	1003	30	]	]	PUNCT
coo.31924059551022	1003	31	}	}	PUNCT
coo.31924059551022	1003	32	1	1	NUM
coo.31924059551022	1003	33	<	<	X
coo.31924059551022	1003	34	>	>	PUNCT
coo.31924059551022	1003	35	(	(	PUNCT
coo.31924059551022	1003	36	ά	ά	PROPN
coo.31924059551022	1003	37	)	)	PUNCT
coo.31924059551022	1003	38	βψ	βψ	PROPN
coo.31924059551022	1003	39	)	)	PUNCT
coo.31924059551022	1003	40	·	·	PUNCT
coo.31924059551022	1003	41	·	·	PUNCT
coo.31924059551022	1003	42	·	·	PUNCT
coo.31924059551022	1003	43	0(.v)(tftt)""h1jm	0(.v)(tftt)""h1jm	NUM
coo.31924059551022	1003	44	=	=	NOUN
coo.31924059551022	1003	45	o	o	X
coo.31924059551022	1003	46	ww+1	ww+1	NOUN
coo.31924059551022	1003	47	and	and	CCONJ
coo.31924059551022	1003	48	from	from	ADP
coo.31924059551022	1003	49	p.	p.	NOUN
coo.31924059551022	1003	50	66	66	NUM
coo.31924059551022	1004	1	k	k	PROPN
coo.31924059551022	1004	2	=	=	X
coo.31924059551022	1004	3	4c	4c	PROPN
coo.31924059551022	1004	4	that	that	PRON
coo.31924059551022	1004	5	is	be	AUX
coo.31924059551022	1004	6	n	n	ADP
coo.31924059551022	1004	7	being	be	AUX
coo.31924059551022	1004	8	odd	odd	ADJ
coo.31924059551022	1004	9	kt	kt	PROPN
coo.31924059551022	1004	10	=	=	NOUN
coo.31924059551022	1004	11	b0	b0	PROPN
coo.31924059551022	1004	12	.	.	PUNCT
coo.31924059551022	1005	1	and	and	CCONJ
coo.31924059551022	1005	2	a	a	DET
coo.31924059551022	1005	3	similar	similar	ADJ
coo.31924059551022	1005	4	investigation	investigation	NOUN
coo.31924059551022	1005	5	gives	give	VERB
coo.31924059551022	1005	6	n	n	ADP
coo.31924059551022	1005	7	being	be	AUX
coo.31924059551022	1005	8	even	even	ADV
coo.31924059551022	1005	9	k	k	PROPN
coo.31924059551022	1005	10	py	py	PROPN
coo.31924059551022	1005	11	.	.	PROPN
coo.31924059551022	1005	12	i-----cqv	i-----cqv	PROPN
coo.31924059551022	1005	13	i	i	PRON
coo.31924059551022	1005	14	+	+	CCONJ
coo.31924059551022	1005	15	reduction	reduction	NUM
coo.31924059551022	1005	16	of	of	ADP
coo.31924059551022	1005	17	the	the	DET
coo.31924059551022	1005	18	forms	form	NOUN
coo.31924059551022	1005	19	when	when	SCONJ
coo.31924059551022	1005	20	n	n	SYM
coo.31924059551022	1005	21	equals	equal	VERB
coo.31924059551022	1005	22	three	three	NUM
coo.31924059551022	1005	23	.	.	PUNCT
coo.31924059551022	1006	1	71	71	NUM
coo.31924059551022	1006	2	since	since	SCONJ
coo.31924059551022	1006	3	v	v	NOUN
coo.31924059551022	1006	4	=	=	NOUN
coo.31924059551022	1006	5	=	=	NOUN
coo.31924059551022	1006	6	a	a	DET
coo.31924059551022	1006	7	b	b	NOUN
coo.31924059551022	1006	8	c	c	NOUN
coo.31924059551022	1006	9	we	we	PRON
coo.31924059551022	1006	10	may	may	AUX
coo.31924059551022	1006	11	write	write	VERB
coo.31924059551022	1006	12	p	p	PROPN
coo.31924059551022	1006	13	—	—	PUNCT
coo.31924059551022	1006	14	a-\-b	a-\-b	PROPN
coo.31924059551022	1006	15	-	-	PUNCT
coo.31924059551022	1006	16	f	f	X
coo.31924059551022	1006	17	-	-	PUNCT
coo.31924059551022	1006	18	c	c	PROPN
coo.31924059551022	1006	19	-	-	PUNCT
coo.31924059551022	1006	20	j	j	NOUN
coo.31924059551022	1006	21	--	--	X
coo.31924059551022	1006	22	v	v	NOUN
coo.31924059551022	1006	23	)	)	PUNCT
coo.31924059551022	1006	24	^	^	X
coo.31924059551022	1006	25	^	^	X
coo.31924059551022	1007	1	and	and	CCONJ
coo.31924059551022	1007	2	multiplying	multiply	VERB
coo.31924059551022	1007	3	by	by	ADP
coo.31924059551022	1007	4	this	this	DET
coo.31924059551022	1007	5	factor	factor	NOUN
coo.31924059551022	1007	6	we	we	PRON
coo.31924059551022	1007	7	can	can	AUX
coo.31924059551022	1007	8	separate	separate	VERB
coo.31924059551022	1007	9	the	the	DET
coo.31924059551022	1007	10	left	left	ADJ
coo.31924059551022	1007	11	hand	hand	NOUN
coo.31924059551022	1007	12	member	member	NOUN
coo.31924059551022	1007	13	into	into	ADP
coo.31924059551022	1007	14	factors	factor	NOUN
coo.31924059551022	1007	15	of	of	ADP
coo.31924059551022	1007	16	the	the	DET
coo.31924059551022	1007	17	form	form	NOUN
coo.31924059551022	1007	18	1140	1140	NUM
coo.31924059551022	1007	19	!	!	PUNCT
coo.31924059551022	1008	1	..................	..................	PUNCT
coo.31924059551022	1009	1	+	+	PUNCT
coo.31924059551022	1009	2	ou	ou	PUNCT
coo.31924059551022	1009	3	g	g	PROPN
coo.31924059551022	1010	1	a	a	DET
coo.31924059551022	1010	2	g	g	NOUN
coo.31924059551022	1010	3	a	a	NOUN
coo.31924059551022	1010	4	for	for	ADP
coo.31924059551022	1010	5	u	u	PROPN
coo.31924059551022	1010	6	=	=	PROPN
coo.31924059551022	1010	7	wv	wv	PROPN
coo.31924059551022	1011	1	but	but	CCONJ
coo.31924059551022	1011	2	for	for	ADP
coo.31924059551022	1011	3	this	this	DET
coo.31924059551022	1011	4	value	value	NOUN
coo.31924059551022	1011	5	p\w^	p\w^	SPACE
coo.31924059551022	1011	6	)	)	PUNCT
coo.31924059551022	1011	7	=	=	PROPN
coo.31924059551022	1011	8	0	0	NUM
coo.31924059551022	1012	1	and	and	CCONJ
coo.31924059551022	1012	2	our	our	PRON
coo.31924059551022	1012	3	relation	relation	NOUN
coo.31924059551022	1012	4	becomes	become	VERB
coo.31924059551022	1012	5	and	and	CCONJ
coo.31924059551022	1012	6	h	h	PROPN
coo.31924059551022	1012	7	o1aoxb	o1aoxb	NOUN
coo.31924059551022	1012	8	•	•	PUNCT
coo.31924059551022	1012	9	·	·	PUNCT
coo.31924059551022	1012	10	·	·	PUNCT
coo.31924059551022	1012	11	v	v	ADP
coo.31924059551022	1012	12	6aeb	6aeb	NUM
coo.31924059551022	1012	13	·	·	PUNCT
coo.31924059551022	1012	14	•	•	PUNCT
coo.31924059551022	1012	15	gv	gv	PROPN
coo.31924059551022	1012	16	t	t	PROPN
coo.31924059551022	1012	17	in	in	ADP
coo.31924059551022	1012	18	a	a	DET
coo.31924059551022	1012	19	similar	similar	ADJ
coo.31924059551022	1012	20	<	<	X
coo.31924059551022	1012	21	>	>	X
coo.31924059551022	1012	22	2	2	NUM
coo.31924059551022	1012	23	a	a	DET
coo.31924059551022	1012	24	a2	a2	X
coo.31924059551022	1012	25	b	b	NOUN
coo.31924059551022	1012	26	•	•	PUNCT
coo.31924059551022	1012	27	·	·	PUNCT
coo.31924059551022	1012	28	·	·	PUNCT
coo.31924059551022	1012	29	6	6	NUM
coo.31924059551022	1012	30	t	t	PROPN
coo.31924059551022	1012	31	v	v	PROPN
coo.31924059551022	1012	32	aacb	aacb	PROPN
coo.31924059551022	1012	33	•	•	PUNCT
coo.31924059551022	1012	34	·	·	PUNCT
coo.31924059551022	1012	35	·	·	PUNCT
coo.31924059551022	1012	36	gv	gv	PRON
coo.31924059551022	1012	37	αά	αά	INTJ
coo.31924059551022	1013	1	ao3b	ao3b	ADV
coo.31924059551022	1013	2	■	■	NOUN
coo.31924059551022	1013	3	·	·	PUNCT
coo.31924059551022	1013	4	■	■	NOUN
coo.31924059551022	1013	5	6.0v	6.0v	NUM
coo.31924059551022	1013	6	6aob	6aob	NUM
coo.31924059551022	1013	7	•	•	SYM
coo.31924059551022	1013	8	·	·	PUNCT
coo.31924059551022	1013	9	·	·	PUNCT
coo.31924059551022	1013	10	gv	gv	X
coo.31924059551022	1013	11	=	=	X
coo.31924059551022	1013	12	φ(ρ	φ(ρ	SPACE
coo.31924059551022	1013	13	™	™	VERB
coo.31924059551022	1013	14	2	2	NUM
coo.31924059551022	1013	15	)	)	PUNCT
coo.31924059551022	1013	16	■	■	NOUN
coo.31924059551022	1013	17	=	=	SYM
coo.31924059551022	1013	18	φ	φ	X
coo.31924059551022	1013	19	<	<	X
coo.31924059551022	1013	20	δ	δ	PROPN
coo.31924059551022	1013	21	)	)	PUNCT
coo.31924059551022	1013	22	=	=	VERB
coo.31924059551022	1013	23	φ2	φ2	PROPN
coo.31924059551022	1013	24	=	=	X
coo.31924059551022	1013	25	φ(ρν)ά	φ(ρν)ά	SPACE
coo.31924059551022	1013	26	)	)	PUNCT
coo.31924059551022	1013	27	=	=	X
coo.31924059551022	1013	28	φ(%	φ(%	PROPN
coo.31924059551022	1013	29	)	)	PUNCT
coo.31924059551022	1013	30	=	=	PROPN
coo.31924059551022	1013	31	φ8	φ8	PROPN
coo.31924059551022	1013	32	.	.	PUNCT
coo.31924059551022	1014	1	recalling	recall	VERB
coo.31924059551022	1014	2	the	the	DET
coo.31924059551022	1014	3	known	know	VERB
coo.31924059551022	1014	4	relation	relation	NOUN
coo.31924059551022	1014	5	t	t	PROPN
coo.31924059551022	1014	6	^	^	NOUN
coo.31924059551022	1015	1	6,u	6,u	PROPN
coo.31924059551022	1015	2	69u	69u	NUM
coo.31924059551022	1016	1	6„u	6„u	NUM
coo.31924059551022	1016	2	p	p	NOUN
coo.31924059551022	1016	3	u	u	NOUN
coo.31924059551022	1016	4	=	=	PUNCT
coo.31924059551022	1016	5	—	—	PUNCT
coo.31924059551022	1016	6	2	2	NUM
coo.31924059551022	1016	7	-—i	-—i	NOUN
coo.31924059551022	1016	8	—	—	PUNCT
coo.31924059551022	1016	9	—	—	PUNCT
coo.31924059551022	1016	10	l	l	NOUN
coo.31924059551022	1016	11	60u	60u	NOUN
coo.31924059551022	1016	12	we	we	PRON
coo.31924059551022	1016	13	have	have	VERB
coo.31924059551022	1016	14	upon	upon	SCONJ
coo.31924059551022	1016	15	taking	take	VERB
coo.31924059551022	1016	16	the	the	DET
coo.31924059551022	1016	17	product	product	NOUN
coo.31924059551022	1016	18	of	of	ADP
coo.31924059551022	1016	19	the	the	DET
coo.31924059551022	1016	20	above	above	ADJ
coo.31924059551022	1016	21	equations	equation	NOUN
coo.31924059551022	1016	22	[	[	PUNCT
coo.31924059551022	1016	23	142	142	NUM
coo.31924059551022	1016	24	]	]	PUNCT
coo.31924059551022	1016	25	.	.	PUNCT
coo.31924059551022	1016	26	.	.	PUNCT
coo.31924059551022	1016	27	.	.	PUNCT
coo.31924059551022	1017	1	·	·	PUNCT
coo.31924059551022	1017	2	.	.	PUNCT
coo.31924059551022	1018	1	tfp'apb	tfp'apb	NOUN
coo.31924059551022	1018	2	·	·	PUNCT
coo.31924059551022	1018	3	·	·	PUNCT
coo.31924059551022	1018	4	·	·	PUNCT
coo.31924059551022	1018	5	pv	pv	ADP
coo.31924059551022	1018	6	=	=	X
coo.31924059551022	1018	7	(	(	PUNCT
coo.31924059551022	1018	8	—	—	PUNCT
coo.31924059551022	1018	9	2)”+1	2)”+1	NUM
coo.31924059551022	1018	10	φχ	φχ	X
coo.31924059551022	1018	11	φ2φ3	φ2φ3	SPACE
coo.31924059551022	1018	12	.	.	PUNCT
coo.31924059551022	1019	1	again	again	ADV
coo.31924059551022	1019	2	from	from	ADP
coo.31924059551022	1019	3	the	the	DET
coo.31924059551022	1019	4	relations	relation	NOUN
coo.31924059551022	1019	5	(	(	PUNCT
coo.31924059551022	1019	6	65	65	NUM
coo.31924059551022	1019	7	)	)	PUNCT
coo.31924059551022	1019	8	“	"	PUNCT
coo.31924059551022	1019	9	-(*-(i	-(*-(i	X
coo.31924059551022	1019	10	)	)	PUNCT
coo.31924059551022	1019	11	(	(	PUNCT
coo.31924059551022	1019	12	«	«	X
coo.31924059551022	1019	13	y	y	PROPN
coo.31924059551022	1019	14	)	)	PUNCT
coo.31924059551022	1019	15	(	(	PUNCT
coo.31924059551022	1019	16	«	«	X
coo.31924059551022	1019	17	í	í	X
coo.31924059551022	1019	18	)	)	PUNCT
coo.31924059551022	1019	19	.	.	PUNCT
coo.31924059551022	1019	20	.	.	PUNCT
coo.31924059551022	1019	21	.	.	PUNCT
coo.31924059551022	1020	1	etc	etc	X
coo.31924059551022	1020	2	·	·	PUNCT
coo.31924059551022	1020	3	to	to	ADP
coo.31924059551022	1020	4	n	n	CCONJ
coo.31924059551022	1020	5	terms	term	NOUN
coo.31924059551022	1020	6	and	and	CCONJ
coo.31924059551022	1020	7	we	we	PRON
coo.31924059551022	1020	8	obtain	obtain	VERB
coo.31924059551022	1020	9	the	the	DET
coo.31924059551022	1020	10	product	product	NOUN
coo.31924059551022	1020	11	a"e\	a"e\	VERB
coo.31924059551022	1020	12	!	!	PUNCT
coo.31924059551022	1020	13	)	)	PUNCT
coo.31924059551022	1021	1	»	»	PUNCT
coo.31924059551022	1021	2	·	·	PUNCT
coo.31924059551022	1021	3	*	*	PUNCT
coo.31924059551022	1021	4	·	·	PUNCT
coo.31924059551022	1021	5	·	·	PUNCT
coo.31924059551022	1021	6	·	·	PUNCT
coo.31924059551022	1021	7	—	—	PUNCT
coo.31924059551022	1021	8	»	»	PUNCT
coo.31924059551022	1021	9	_	_	PROPN
coo.31924059551022	1021	10	(	(	PUNCT
coo.31924059551022	1021	11	_	_	X
coo.31924059551022	1021	12	1)1	1)1	NUM
coo.31924059551022	1021	13	[	[	X
coo.31924059551022	1021	14	143	143	NUM
coo.31924059551022	1021	15	]	]	PUNCT
coo.31924059551022	1021	16	α'/τ/------(α	α'/τ/------(α	NUM
coo.31924059551022	1021	17	_	_	NOUN
coo.31924059551022	1021	18	(	(	PUNCT
coo.31924059551022	1021	19	}	}	PUNCT
coo.31924059551022	1021	20	)	)	PUNCT
coo.31924059551022	1021	21	*	*	PUNCT
coo.31924059551022	1021	22	■	■	X
coo.31924059551022	1021	23	(	(	PUNCT
coo.31924059551022	1021	24	*	*	PUNCT
coo.31924059551022	1021	25	_	_	PUNCT
coo.31924059551022	1021	26	y	y	X
coo.31924059551022	1021	27	)	)	PUNCT
coo.31924059551022	1021	28	*	*	PUNCT
coo.31924059551022	1022	1	(	(	PUNCT
coo.31924059551022	1022	2	«	«	PUNCT
coo.31924059551022	1022	3	_	_	X
coo.31924059551022	1022	4	d	d	X
coo.31924059551022	1022	5	)	)	PUNCT
coo.31924059551022	1022	6	*	*	PUNCT
coo.31924059551022	1023	1	■	■	PUNCT
coo.31924059551022	1023	2	■	■	PUNCT
coo.31924059551022	1023	3	■	■	PUNCT
coo.31924059551022	1023	4	(	(	PUNCT
coo.31924059551022	1023	5	β	β	X
coo.31924059551022	1023	6	—	—	PUNCT
coo.31924059551022	1023	7	y)2	y)2	NOUN
coo.31924059551022	1023	8	(	(	PUNCT
coo.31924059551022	1023	9	β	β	PROPN
coo.31924059551022	1023	10	-	-	NOUN
coo.31924059551022	1023	11	d	d	NOUN
coo.31924059551022	1023	12	)	)	PUNCT
coo.31924059551022	1023	13	*	*	PUNCT
coo.31924059551022	1023	14	·	·	PUNCT
coo.31924059551022	1023	15	·	·	PUNCT
coo.31924059551022	1023	16	·	·	PUNCT
coo.31924059551022	1023	17	(	(	PUNCT
coo.31924059551022	1023	18	y	y	PROPN
coo.31924059551022	1023	19	d)2	d)2	PROPN
coo.31924059551022	1023	20	·	·	PUNCT
coo.31924059551022	1023	21	:	:	PUNCT
coo.31924059551022	1023	22	~	~	PUNCT
coo.31924059551022	1023	23	δ	δ	X
coo.31924059551022	1023	24	δ	δ	PROPN
coo.31924059551022	1023	25	being	be	AUX
coo.31924059551022	1023	26	the	the	DET
coo.31924059551022	1023	27	discriminant	discriminant	NOUN
coo.31924059551022	1023	28	of	of	ADP
coo.31924059551022	1023	29	y.	y.	PROPN
coo.31924059551022	1023	30	substituting	substitute	VERB
coo.31924059551022	1023	31	this	this	DET
coo.31924059551022	1023	32	value	value	NOUN
coo.31924059551022	1023	33	in	in	ADP
coo.31924059551022	1023	34	[	[	X
coo.31924059551022	1023	35	142	142	NUM
coo.31924059551022	1023	36	]	]	PUNCT
coo.31924059551022	1023	37	we	we	PRON
coo.31924059551022	1023	38	derive	derive	VERB
coo.31924059551022	1023	39	[	[	PUNCT
coo.31924059551022	1023	40	144	144	NUM
coo.31924059551022	1023	41	]	]	PUNCT
coo.31924059551022	1023	42	·	·	PUNCT
coo.31924059551022	1023	43	·	·	PUNCT
coo.31924059551022	1023	44	·	·	PUNCT
coo.31924059551022	1023	45	·	·	PUNCT
coo.31924059551022	1023	46	(	(	PUNCT
coo.31924059551022	1023	47	—	—	PUNCT
coo.31924059551022	1023	48	l)t”(”-,)2“cvv	l)t”(”-,)2“cvv	ADV
coo.31924059551022	1023	49	=	=	SYM
coo.31924059551022	1023	50	(	(	PUNCT
coo.31924059551022	1023	51	—	—	PUNCT
coo.31924059551022	1023	52	1)’,+12φ	1)’,+12φ	NUM
coo.31924059551022	1023	53	,	,	PUNCT
coo.31924059551022	1023	54	φ2φ8δ	φ2φ8δ	SPACE
coo.31924059551022	1023	55	.	.	PUNCT
coo.31924059551022	1024	1	again	again	ADV
coo.31924059551022	1024	2	squaring	square	VERB
coo.31924059551022	1024	3	we	we	PRON
coo.31924059551022	1024	4	get	get	VERB
coo.31924059551022	1024	5	a	a	DET
coo.31924059551022	1024	6	cib	cib	NOUN
coo.31924059551022	1024	7	·	·	PUNCT
coo.31924059551022	1024	8	·	·	PUNCT
coo.31924059551022	1024	9	<	<	X
coo.31924059551022	1024	10	>	>	X
coo.31924059551022	1024	11	or	or	CCONJ
coo.31924059551022	1024	12	(	(	PUNCT
coo.31924059551022	1024	13	see	see	VERB
coo.31924059551022	1024	14	[	[	X
coo.31924059551022	1024	15	89	89	NUM
coo.31924059551022	1024	16	]	]	PUNCT
coo.31924059551022	1024	17	)	)	PUNCT
coo.31924059551022	1025	1	k	k	X
coo.31924059551022	1025	2	*	*	PUNCT
coo.31924059551022	1025	3	=	=	SYM
coo.31924059551022	1025	4	φ*(βι	φ*(βι	PROPN
coo.31924059551022	1025	5	)	)	PUNCT
coo.31924059551022	1026	1	=	=	PROPN
coo.31924059551022	1026	2	x)*w(pa	x)*w(pa	PUNCT
coo.31924059551022	1026	3	—	—	PUNCT
coo.31924059551022	1026	4	ei	ei	PROPN
coo.31924059551022	1026	5	)	)	PUNCT
coo.31924059551022	1026	6	0	0	NUM
coo.31924059551022	1026	7	&	&	CCONJ
coo.31924059551022	1026	8	—	—	PUNCT
coo.31924059551022	1026	9	e	e	NOUN
coo.31924059551022	1026	10	1	1	NUM
coo.31924059551022	1026	11	)	)	PUNCT
coo.31924059551022	1026	12	·	·	PUNCT
coo.31924059551022	1026	13	·	·	PUNCT
coo.31924059551022	1026	14	(	(	PUNCT
coo.31924059551022	1026	15	pv	pv	INTJ
coo.31924059551022	1026	16	—	—	PUNCT
coo.31924059551022	1026	17	e	e	NOUN
coo.31924059551022	1026	18	,	,	PUNCT
coo.31924059551022	1026	19	)	)	PUNCT
coo.31924059551022	1027	1	o*a	o*a	X
coo.31924059551022	1027	2	<	<	X
coo.31924059551022	1027	3	r	r	X
coo.31924059551022	1027	4	0	0	NUM
coo.31924059551022	1027	5	·	·	PUNCT
coo.31924059551022	1027	6	·	·	PUNCT
coo.31924059551022	1027	7	·	·	PUNCT
coo.31924059551022	1027	8	<	<	X
coo.31924059551022	1027	9	>	>	X
coo.31924059551022	1027	10	v	v	ADP
coo.31924059551022	1027	11	[	[	X
coo.31924059551022	1027	12	145	145	NUM
coo.31924059551022	1027	13	]	]	PUNCT
coo.31924059551022	1027	14	...............	...............	PUNCT
coo.31924059551022	1027	15	(	(	PUNCT
coo.31924059551022	1027	16	—	—	PUNCT
coo.31924059551022	1027	17	l)“/c2	l)“/c2	PROPN
coo.31924059551022	1027	18	ffa	ffa	PROPN
coo.31924059551022	1027	19	)	)	PUNCT
coo.31924059551022	1027	20	(	(	PUNCT
coo.31924059551022	1027	21	pv	pv	PROPN
coo.31924059551022	1027	22	e	e	PROPN
coo.31924059551022	1027	23	,	,	PUNCT
coo.31924059551022	1027	24	)	)	PUNCT
coo.31924059551022	1027	25	=	=	PROPN
coo.31924059551022	1027	26	®	®	VERB
coo.31924059551022	1027	27	2(e	2(e	NUM
coo.31924059551022	1027	28	,	,	PUNCT
coo.31924059551022	1027	29	)	)	PUNCT
coo.31924059551022	1027	30	·	·	PUNCT
coo.31924059551022	1027	31	and	and	CCONJ
coo.31924059551022	1027	32	we	we	PRON
coo.31924059551022	1027	33	have	have	VERB
coo.31924059551022	1027	34	also	also	ADV
coo.31924059551022	1027	35	the	the	DET
coo.31924059551022	1027	36	two	two	NUM
coo.31924059551022	1027	37	corresponding	corresponding	ADJ
coo.31924059551022	1027	38	expressions	expression	NOUN
coo.31924059551022	1027	39	.	.	PUNCT
coo.31924059551022	1028	1	72	72	X
coo.31924059551022	1028	2	part	part	NOUN
coo.31924059551022	1028	3	y.	y.	NOUN
coo.31924059551022	1028	4	we	we	PRON
coo.31924059551022	1028	5	have	have	AUX
coo.31924059551022	1028	6	shown	show	VERB
coo.31924059551022	1028	7	(	(	PUNCT
coo.31924059551022	1028	8	see	see	VERB
coo.31924059551022	1028	9	p.	p.	NOUN
coo.31924059551022	1028	10	58	58	NUM
coo.31924059551022	1028	11	)	)	PUNCT
coo.31924059551022	1029	1	that	that	SCONJ
coo.31924059551022	1029	2	when	when	SCONJ
coo.31924059551022	1029	3	t	t	NOUN
coo.31924059551022	1029	4	=	=	ADP
coo.31924059551022	1029	5	et	et	INTJ
coo.31924059551022	1029	6	we	we	PRON
coo.31924059551022	1029	7	have	have	VERB
coo.31924059551022	1029	8	y(e	y(e	PROPN
coo.31924059551022	1029	9	1	1	NUM
coo.31924059551022	1029	10	)	)	PUNCT
coo.31924059551022	1029	11	=	=	PUNCT
coo.31924059551022	1029	12	—	—	PUNCT
coo.31924059551022	1029	13	c2pq	c2pq	X
coo.31924059551022	1029	14	whence	whence	ADV
coo.31924059551022	1029	15	it	it	PRON
coo.31924059551022	1029	16	follows	follow	VERB
coo.31924059551022	1029	17	from	from	ADP
coo.31924059551022	1029	18	this	this	PRON
coo.31924059551022	1029	19	and	and	CCONJ
coo.31924059551022	1029	20	relation	relation	NOUN
coo.31924059551022	1029	21	[	[	X
coo.31924059551022	1029	22	145	145	NUM
coo.31924059551022	1029	23	]	]	PUNCT
coo.31924059551022	1029	24	that	that	SCONJ
coo.31924059551022	1029	25	φ(βj	φ(βj	SPACE
coo.31924059551022	1029	26	)	)	PUNCT
coo.31924059551022	1029	27	is	be	AUX
coo.31924059551022	1029	28	divisable	divisable	ADJ
coo.31924059551022	1029	29	by	by	ADP
coo.31924059551022	1029	30	qt	qt	NOUN
coo.31924059551022	1029	31	and	and	CCONJ
coo.31924059551022	1029	32	in	in	ADP
coo.31924059551022	1029	33	general	general	ADJ
coo.31924059551022	1029	34	φ(βχ	φ(βχ	SPACE
coo.31924059551022	1029	35	)	)	PUNCT
coo.31924059551022	1029	36	by	by	ADP
coo.31924059551022	1029	37	qx	qx	PROPN
coo.31924059551022	1029	38	.	.	PUNCT
coo.31924059551022	1030	1	we	we	PRON
coo.31924059551022	1030	2	thus	thus	ADV
coo.31924059551022	1030	3	derive	derive	VERB
coo.31924059551022	1030	4	the	the	DET
coo.31924059551022	1030	5	relations	relation	NOUN
coo.31924059551022	1030	6	[	[	X
coo.31924059551022	1030	7	146	146	NUM
coo.31924059551022	1030	8	]	]	PUNCT
coo.31924059551022	1030	9	.	.	PUNCT
coo.31924059551022	1030	10	.	.	PUNCT
coo.31924059551022	1030	11	.	.	PUNCT
coo.31924059551022	1030	12	.	.	PUNCT
coo.31924059551022	1031	1	φ^&ρ	φ^&ρ	X
coo.31924059551022	1032	1	]	]	PUNCT
coo.31924059551022	1032	2	:	:	PUNCT
coo.31924059551022	1032	3	φ2	φ2	PROPN
coo.31924059551022	1032	4	=	=	X
coo.31924059551022	1032	5	çÿf2	çÿf2	PROPN
coo.31924059551022	1032	6	:	:	PUNCT
coo.31924059551022	1032	7	φ3	φ3	PROPN
coo.31924059551022	1032	8	=	=	PROPN
coo.31924059551022	1032	9	çsf3	çsf3	PROPN
coo.31924059551022	1032	10	.	.	PUNCT
coo.31924059551022	1033	1	we	we	PRON
coo.31924059551022	1033	2	have	have	AUX
coo.31924059551022	1033	3	also	also	ADV
coo.31924059551022	1033	4	found	find	VERB
coo.31924059551022	1033	5	n	n	ADP
coo.31924059551022	1033	6	being	be	AUX
coo.31924059551022	1033	7	odd	odd	ADJ
coo.31924059551022	1033	8	:	:	PUNCT
coo.31924059551022	1033	9	n	n	X
coo.31924059551022	1033	10	—	—	PUNCT
coo.31924059551022	1033	11	1	1	NUM
coo.31924059551022	1033	12	k	k	X
coo.31924059551022	1033	13	=	=	NOUN
coo.31924059551022	1033	14	b0	b0	NOUN
coo.31924059551022	1033	15	:	:	PUNCT
coo.31924059551022	1033	16	c	c	X
coo.31924059551022	1033	17	=	=	PUNCT
coo.31924059551022	1033	18	:	:	PUNCT
coo.31924059551022	1033	19	j	j	X
coo.31924059551022	1033	20	=	=	SYM
coo.31924059551022	1033	21	(	(	PUNCT
coo.31924059551022	1033	22	1	1	NUM
coo.31924059551022	1033	23	)	)	PUNCT
coo.31924059551022	1033	24	2	2	NUM
coo.31924059551022	1033	25	c*»-»p*<m	c*»-»p*<m	ADJ
coo.31924059551022	1033	26	”	"	PUNCT
coo.31924059551022	1033	27	q2	q2	PROPN
coo.31924059551022	1033	28	(	(	PUNCT
coo.31924059551022	1033	29	*	*	PROPN
coo.31924059551022	1033	30	w	w	ADP
coo.31924059551022	1033	31	rfa	rfa	NOUN
coo.31924059551022	1033	32	)	)	PUNCT
coo.31924059551022	1033	33	=	=	PUNCT
coo.31924059551022	1033	34	—	—	PUNCT
coo.31924059551022	1033	35	c2pqt	c2pqt	NOUN
coo.31924059551022	1033	36	these	these	DET
coo.31924059551022	1033	37	values	value	NOUN
coo.31924059551022	1033	38	in	in	ADP
coo.31924059551022	1033	39	[	[	PUNCT
coo.31924059551022	1033	40	144	144	NUM
coo.31924059551022	1033	41	]	]	PUNCT
coo.31924059551022	1033	42	give	give	VERB
coo.31924059551022	1033	43	(	(	PUNCT
coo.31924059551022	1033	44	iÿ(n~1)n	iÿ(n~1)n	X
coo.31924059551022	1033	45	bynp^	bynp^	PROPN
coo.31924059551022	1033	46	q^pv	q^pv	X
coo.31924059551022	1033	47	=	=	SYM
coo.31924059551022	1033	48	(	(	PUNCT
coo.31924059551022	1033	49	lf+*+	lf+*+	SPACE
coo.31924059551022	1033	50	—	—	PUNCT
coo.31924059551022	1033	51	q^n	q^n	PROPN
coo.31924059551022	1033	52	~	~	PUNCT
coo.31924059551022	1033	53	l)qf^f^	l)qf^f^	PROPN
coo.31924059551022	1033	54	or	or	CCONJ
coo.31924059551022	1033	55	[	[	X
coo.31924059551022	1033	56	147	147	NUM
coo.31924059551022	1033	57	]	]	X
coo.31924059551022	1033	58	p	p	PROPN
coo.31924059551022	1033	59	v	v	NOUN
coo.31924059551022	1033	60	;	;	PUNCT
coo.31924059551022	1033	61	2	2	NUM
coo.31924059551022	1033	62	qftftfa	qftftfa	NOUN
coo.31924059551022	1033	63	_	_	PUNCT
coo.31924059551022	1033	64	_	_	PUNCT
coo.31924059551022	1033	65	2	2	NUM
coo.31924059551022	1034	1	ftftft	ftftft	PROPN
coo.31924059551022	1034	2	yq	yq	PROPN
coo.31924059551022	1034	3	e'p^b	e'p^b	PROPN
coo.31924059551022	1034	4	/	/	SYM
coo.31924059551022	1034	5	çfi	çfi	PROPN
coo.31924059551022	1034	6	c3pb0a	c3pb0a	PROPN
coo.31924059551022	1034	7	v	v	PROPN
coo.31924059551022	1034	8	p	p	PROPN
coo.31924059551022	1034	9	and	and	CCONJ
coo.31924059551022	1034	10	from	from	ADP
coo.31924059551022	1034	11	[	[	X
coo.31924059551022	1034	12	145	145	NUM
coo.31924059551022	1034	13	]	]	PUNCT
coo.31924059551022	1034	14	bypq	bypq	PROPN
coo.31924059551022	1034	15	,	,	PUNCT
coo.31924059551022	1034	16	(	(	PUNCT
coo.31924059551022	1034	17	pv	pv	X
coo.31924059551022	1034	18	et	et	X
coo.31924059551022	1034	19	)	)	PUNCT
coo.31924059551022	1034	20	=	=	PUNCT
coo.31924059551022	1035	1	φ\	φ\	X
coo.31924059551022	1035	2	=	=	X
coo.31924059551022	1035	3	q\f\	q\f\	PROPN
coo.31924059551022	1035	4	whence	whence	SCONJ
coo.31924059551022	1035	5	we	we	PRON
coo.31924059551022	1035	6	have	have	VERB
coo.31924059551022	1035	7	in	in	ADP
coo.31924059551022	1035	8	general	general	ADJ
coo.31924059551022	1035	9	[	[	X
coo.31924059551022	1035	10	148	148	NUM
coo.31924059551022	1035	11	]	]	PUNCT
coo.31924059551022	1035	12	.	.	PUNCT
coo.31924059551022	1036	1	[	[	X
coo.31924059551022	1036	2	149	149	NUM
coo.31924059551022	1036	3	]	]	PUNCT
coo.31924059551022	1036	4	.	.	PUNCT
coo.31924059551022	1037	1	pv	pv	INTJ
coo.31924059551022	1037	2	—	—	PUNCT
coo.31924059551022	1037	3	ex	ex	NOUN
coo.31924059551022	1037	4	=	=	X
coo.31924059551022	1037	5	qxfî	qxfî	PROPN
coo.31924059551022	1037	6	c2p02p	c2p02p	PROPN
coo.31924059551022	1037	7	'	'	PUNCT
coo.31924059551022	1037	8	the	the	DET
coo.31924059551022	1037	9	corresponding	correspond	VERB
coo.31924059551022	1037	10	expressions	expression	NOUN
coo.31924059551022	1037	11	for	for	ADP
coo.31924059551022	1037	12	n	n	CCONJ
coo.31924059551022	1037	13	even	even	ADV
coo.31924059551022	1037	14	are	be	AUX
coo.31924059551022	1037	15	2ο3φχφ2φ3	2ο3φχφ2φ3	PROPN
coo.31924059551022	1037	16	-yfq	-yfq	PROPN
coo.31924059551022	1037	17	p	p	PROPN
coo.31924059551022	1037	18	v	v	ADP
coo.31924059551022	1037	19	=	=	PROPN
coo.31924059551022	1037	20	----jpv	----jpv	X
coo.31924059551022	1037	21	“	"	PUNCT
coo.31924059551022	1037	22	y3p	y3p	NOUN
coo.31924059551022	1037	23	y2	y2	NOUN
coo.31924059551022	1037	24	p	p	NOUN
coo.31924059551022	1037	25	again	again	ADV
coo.31924059551022	1037	26	from	from	ADP
coo.31924059551022	1037	27	[	[	X
coo.31924059551022	1037	28	130	130	NUM
coo.31924059551022	1038	1	]	]	SYM
coo.31924059551022	1038	2	2	2	NUM
coo.31924059551022	1039	1	p1	p1	PROPN
coo.31924059551022	1039	2	~c3j	~c3j	NOUN
coo.31924059551022	1039	3	f	f	X
coo.31924059551022	1039	4	£	£	SYM
coo.31924059551022	1039	5	y3	y3	PROPN
coo.31924059551022	1039	6	3	3	NUM
coo.31924059551022	1039	7	γβ	γβ	NOUN
coo.31924059551022	1039	8	,	,	PUNCT
coo.31924059551022	1039	9	1	1	NUM
coo.31924059551022	1039	10	|/v	|/v	NOUN
coo.31924059551022	1039	11	lc4pp03	lc4pp03	PROPN
coo.31924059551022	1039	12	¿	¿	PROPN
coo.31924059551022	1039	13	7	7	NUM
coo.31924059551022	1039	14	)	)	PUNCT
coo.31924059551022	1039	15	γ	γ	PROPN
coo.31924059551022	1039	16	p	p	PROPN
coo.31924059551022	1039	17	ϋΐ/§	ϋΐ/§	X
coo.31924059551022	1039	18	p	p	PROPN
coo.31924059551022	1039	19	k	k	PROPN
coo.31924059551022	1039	20	p	p	PROPN
coo.31924059551022	1039	21	■	■	PUNCT
coo.31924059551022	1039	22	l£ys	l£ys	NOUN
coo.31924059551022	1039	23	8ybie*bep|	8ybie*bep|	NOUN
coo.31924059551022	1039	24	,	,	PUNCT
coo.31924059551022	1039	25	3p	3p	PROPN
coo.31924059551022	1039	26	1	1	NUM
coo.31924059551022	1039	27	c3	c3	NOUN
coo.31924059551022	1039	28	c3p03p	c3p03p	NOUN
coo.31924059551022	1039	29	1	1	NUM
coo.31924059551022	1039	30	2y	2y	NUM
coo.31924059551022	1039	31	q^-sb^pcm	q^-sb^pcm	PROPN
coo.31924059551022	1039	32	j/|	j/|	PROPN
coo.31924059551022	1039	33	compairing	compaire	VERB
coo.31924059551022	1039	34	the	the	DET
coo.31924059551022	1039	35	second	second	ADJ
coo.31924059551022	1039	36	and	and	CCONJ
coo.31924059551022	1039	37	fourth	fourth	ADJ
coo.31924059551022	1039	38	forms	form	NOUN
coo.31924059551022	1039	39	we	we	PRON
coo.31924059551022	1039	40	have	have	VERB
coo.31924059551022	1039	41	[	[	X
coo.31924059551022	1039	42	150]	150]	NUM
coo.31924059551022	1039	43	.........	.........	PUNCT
coo.31924059551022	1039	44	f.f.f	f.f.f	ADJ
coo.31924059551022	1039	45	,	,	PUNCT
coo.31924059551022	1039	46	=	=	PRON
coo.31924059551022	1039	47	i	i	PRON
coo.31924059551022	1039	48	(	(	PUNCT
coo.31924059551022	1039	49	qy>3	qy>3	PROPN
coo.31924059551022	1039	50	p0p	p0p	PROPN
coo.31924059551022	1039	51	,	,	PUNCT
coo.31924059551022	1039	52	pc	pc	NOUN
coo.31924059551022	1039	53	*	*	PUNCT
coo.31924059551022	1039	54	)	)	PUNCT
coo.31924059551022	1039	55	.	.	PUNCT
coo.31924059551022	1040	1	c3p03p	c3p03p	PROPN
coo.31924059551022	1041	1	w	w	X
coo.31924059551022	1041	2	odd	odd	ADJ
coo.31924059551022	1041	3	.	.	PUNCT
coo.31924059551022	1042	1	reduction	reduction	NUM
coo.31924059551022	1042	2	of	of	ADP
coo.31924059551022	1042	3	the	the	DET
coo.31924059551022	1042	4	forms	form	NOUN
coo.31924059551022	1042	5	when	when	SCONJ
coo.31924059551022	1042	6	n	n	SYM
coo.31924059551022	1042	7	equals	equal	VERB
coo.31924059551022	1042	8	three	three	NUM
coo.31924059551022	1042	9	.	.	PUNCT
coo.31924059551022	1043	1	73	73	NUM
coo.31924059551022	1043	2	substituting	substitute	VERB
coo.31924059551022	1043	3	the	the	DET
coo.31924059551022	1043	4	values	value	NOUN
coo.31924059551022	1043	5	n	n	CCONJ
coo.31924059551022	1043	6	—	—	PUNCT
coo.31924059551022	1043	7	3	3	NUM
coo.31924059551022	1043	8	(	(	PUNCT
coo.31924059551022	1043	9	p.	p.	NOUN
coo.31924059551022	1043	10	68	68	NUM
coo.31924059551022	1043	11	)	)	PUNCT
coo.31924059551022	1043	12	and	and	CCONJ
coo.31924059551022	1044	1	refering	refer	VERB
coo.31924059551022	1044	2	to	to	ADP
coo.31924059551022	1044	3	the	the	DET
coo.31924059551022	1044	4	value	value	NOUN
coo.31924059551022	1044	5	of	of	ADP
coo.31924059551022	1044	6	χ	χ	X
coo.31924059551022	1044	7	(	(	PUNCT
coo.31924059551022	1044	8	p.	p.	NOUN
coo.31924059551022	1044	9	51	51	NUM
coo.31924059551022	1044	10	)	)	PUNCT
coo.31924059551022	1045	1	we	we	PRON
coo.31924059551022	1045	2	find	find	VERB
coo.31924059551022	1045	3	the	the	DET
coo.31924059551022	1045	4	relation	relation	NOUN
coo.31924059551022	1045	5	[	[	X
coo.31924059551022	1045	6	160	160	NUM
coo.31924059551022	1045	7	]	]	PUNCT
coo.31924059551022	1045	8	·	·	PUNCT
coo.31924059551022	1045	9	·	·	PUNCT
coo.31924059551022	1045	10	·	·	PUNCT
coo.31924059551022	1045	11	·	·	PUNCT
coo.31924059551022	1045	12	f,=1	f,=1	NOUN
coo.31924059551022	1045	13	=	=	X
coo.31924059551022	1045	14	[	[	X
coo.31924059551022	1045	15	fjilfj	fjilfj	PROPN
coo.31924059551022	1045	16	,	,	PUNCT
coo.31924059551022	1045	17	»	»	PUNCT
coo.31924059551022	1045	18	,	,	PUNCT
coo.31924059551022	1045	19	=	=	X
coo.31924059551022	1045	20	¿	¿	PROPN
coo.31924059551022	1045	21	456	456	NUM
coo.31924059551022	1045	22	’	'	PUNCT
coo.31924059551022	1045	23	.	.	PUNCT
coo.31924059551022	1046	1	it	it	PRON
coo.31924059551022	1046	2	follows	follow	VERB
coo.31924059551022	1046	3	then	then	ADV
coo.31924059551022	1046	4	that	that	SCONJ
coo.31924059551022	1046	5	χ	χ	X
coo.31924059551022	1046	6	,	,	PUNCT
coo.31924059551022	1046	7	if	if	SCONJ
coo.31924059551022	1046	8	expressed	express	VERB
coo.31924059551022	1046	9	in	in	ADP
coo.31924059551022	1046	10	terms	term	NOUN
coo.31924059551022	1046	11	of	of	ADP
coo.31924059551022	1046	12	the	the	DET
coo.31924059551022	1046	13	modulus	modulus	NOUN
coo.31924059551022	1046	14	k	k	PROPN
coo.31924059551022	1046	15	and	and	CCONJ
coo.31924059551022	1046	16	δ	δ	PROPN
coo.31924059551022	1046	17	or	or	CCONJ
coo.31924059551022	1046	18	as	as	ADP
coo.31924059551022	1046	19	a	a	DET
coo.31924059551022	1046	20	function	function	NOUN
coo.31924059551022	1046	21	of	of	ADP
coo.31924059551022	1046	22	δ	δ	PROPN
coo.31924059551022	1046	23	,	,	PUNCT
coo.31924059551022	1046	24	βχ	βχ	PROPN
coo.31924059551022	1046	25	,	,	PUNCT
coo.31924059551022	1046	26	g2	g2	PROPN
coo.31924059551022	1046	27	and	and	CCONJ
coo.31924059551022	1046	28	g3f	g3f	PRON
coo.31924059551022	1046	29	will	will	AUX
coo.31924059551022	1046	30	be	be	AUX
coo.31924059551022	1046	31	separable	separable	ADJ
coo.31924059551022	1046	32	into	into	ADP
coo.31924059551022	1046	33	three	three	NUM
coo.31924059551022	1046	34	factors	factor	NOUN
coo.31924059551022	1046	35	which	which	PRON
coo.31924059551022	1046	36	from	from	ADP
coo.31924059551022	1046	37	the	the	DET
coo.31924059551022	1046	38	expressions	expression	NOUN
coo.31924059551022	1046	39	for	for	ADP
coo.31924059551022	1046	40	φ	φ	X
coo.31924059551022	1046	41	are	be	AUX
coo.31924059551022	1046	42	seen	see	VERB
coo.31924059551022	1046	43	to	to	PART
coo.31924059551022	1046	44	be	be	AUX
coo.31924059551022	1046	45	of	of	ADP
coo.31924059551022	1046	46	the	the	DET
coo.31924059551022	1046	47	same	same	ADJ
coo.31924059551022	1046	48	degree	degree	NOUN
coo.31924059551022	1046	49	in	in	ADP
coo.31924059551022	1046	50	6	6	NUM
coo.31924059551022	1046	51	,	,	PUNCT
coo.31924059551022	1046	52	namely	namely	ADV
coo.31924059551022	1046	53	,	,	PUNCT
coo.31924059551022	1046	54	the	the	DET
coo.31924059551022	1046	55	second	second	ADJ
coo.31924059551022	1046	56	.	.	PUNCT
coo.31924059551022	1047	1	the	the	DET
coo.31924059551022	1047	2	factors	factor	NOUN
coo.31924059551022	1047	3	of	of	ADP
coo.31924059551022	1047	4	χ	χ	NOUN
coo.31924059551022	1047	5	which	which	PRON
coo.31924059551022	1047	6	we	we	PRON
coo.31924059551022	1047	7	before	before	ADV
coo.31924059551022	1047	8	obtained	obtain	VERB
coo.31924059551022	1047	9	by	by	ADP
coo.31924059551022	1047	10	.	.	PUNCT
coo.31924059551022	1048	1	inspection	inspection	NOUN
coo.31924059551022	1048	2	(	(	PUNCT
coo.31924059551022	1048	3	see	see	VERB
coo.31924059551022	1048	4	p.	p.	NOUN
coo.31924059551022	1048	5	51	51	NUM
coo.31924059551022	1049	1	[	[	PUNCT
coo.31924059551022	1049	2	87	87	NUM
coo.31924059551022	1049	3	]	]	PUNCT
coo.31924059551022	1049	4	)	)	PUNCT
coo.31924059551022	1049	5	are	be	AUX
coo.31924059551022	1049	6	a	a	DET
coo.31924059551022	1049	7	=	=	NOUN
coo.31924059551022	1049	8	l2	l2	NOUN
coo.31924059551022	1049	9	(	(	PUNCT
coo.31924059551022	1049	10	i	i	NOUN
coo.31924059551022	1049	11	+	+	CCONJ
coo.31924059551022	1050	1	k2)l-3k2	k2)l-3k2	INTJ
coo.31924059551022	1051	1	[	[	X
coo.31924059551022	1051	2	161	161	NUM
coo.31924059551022	1051	3	]	]	PUNCT
coo.31924059551022	1051	4	............	............	PUNCT
coo.31924059551022	1051	5	b	b	X
coo.31924059551022	1051	6	=	=	X
coo.31924059551022	1051	7	l2	l2	PROPN
coo.31924059551022	1051	8	—	—	PUNCT
coo.31924059551022	1051	9	{	{	PUNCT
coo.31924059551022	1051	10	\	\	X
coo.31924059551022	1051	11	—	—	PUNCT
coo.31924059551022	1051	12	21c2	21c2	X
coo.31924059551022	1051	13	)	)	PUNCT
coo.31924059551022	1051	14	l	l	NOUN
coo.31924059551022	1051	15	+	+	CCONJ
coo.31924059551022	1051	16	3(4	3(4	PUNCT
coo.31924059551022	1051	17	*	*	PUNCT
coo.31924059551022	1051	18	—	—	PUNCT
coo.31924059551022	1051	19	£	£	SYM
coo.31924059551022	1051	20	4	4	NUM
coo.31924059551022	1051	21	)	)	PUNCT
coo.31924059551022	1051	22	c	c	NOUN
coo.31924059551022	1051	23	=	=	SYM
coo.31924059551022	1051	24	l2	l2	PROPN
coo.31924059551022	1051	25	—	—	PUNCT
coo.31924059551022	1051	26	(	(	PUNCT
coo.31924059551022	1051	27	ik2	ik2	PROPN
coo.31924059551022	1051	28	—	—	PUNCT
coo.31924059551022	1051	29	2)1	2)1	NUM
coo.31924059551022	1051	30	—	—	PUNCT
coo.31924059551022	1051	31	3(1	3(1	NUM
coo.31924059551022	1051	32	—	—	PUNCT
coo.31924059551022	1051	33	k2	k2	PROPN
coo.31924059551022	1051	34	)	)	PUNCT
coo.31924059551022	1051	35	and	and	CCONJ
coo.31924059551022	1051	36	we	we	PRON
coo.31924059551022	1051	37	find	find	VERB
coo.31924059551022	1051	38	the	the	DET
coo.31924059551022	1051	39	relations	relation	NOUN
coo.31924059551022	1051	40	:	:	PUNCT
coo.31924059551022	1051	41	[	[	X
coo.31924059551022	1051	42	162	162	NUM
coo.31924059551022	1051	43	]	]	PUNCT
coo.31924059551022	1051	44	.	.	PUNCT
coo.31924059551022	1052	1	ft	ft	NOUN
coo.31924059551022	1052	2	=	=	X
coo.31924059551022	1052	3	^a	^a	PROPN
coo.31924059551022	1052	4	·	·	PROPN
coo.31924059551022	1052	5	,	,	PUNCT
coo.31924059551022	1052	6	^	^	X
coo.31924059551022	1052	7	=	=	PUNCT
coo.31924059551022	1052	8	¿	¿	NUM
coo.31924059551022	1052	9	2	2	NUM
coo.31924059551022	1052	10	*	*	NUM
coo.31924059551022	1052	11	;	;	PUNCT
coo.31924059551022	1052	12	fa	fa	PROPN
coo.31924059551022	1052	13	=	=	NOUN
coo.31924059551022	1052	14	lq	lq	PROPN
coo.31924059551022	1052	15	.	.	PUNCT
coo.31924059551022	1053	1	taking	take	VERB
coo.31924059551022	1053	2	now	now	ADV
coo.31924059551022	1053	3	s	s	NOUN
coo.31924059551022	1053	4	=	=	PROPN
coo.31924059551022	1053	5	361	361	NUM
coo.31924059551022	1053	6	and	and	CCONJ
coo.31924059551022	1053	7	d	d	NOUN
coo.31924059551022	1053	8	=	=	X
coo.31924059551022	1053	9	l2	l2	PROPN
coo.31924059551022	1053	10	—	—	PUNCT
coo.31924059551022	1053	11	a1	a1	PROPN
coo.31924059551022	1053	12	=	=	SYM
coo.31924059551022	1053	13	l2	l2	PROPN
coo.31924059551022	1053	14	find	find	VERB
coo.31924059551022	1053	15	the	the	DET
coo.31924059551022	1053	16	following	follow	VERB
coo.31924059551022	1053	17	relations	relation	NOUN
coo.31924059551022	1053	18	of	of	ADP
coo.31924059551022	1053	19	m.	m.	NOUN
coo.31924059551022	1053	20	hermite	hermite	PROPN
coo.31924059551022	1053	21	2	2	NUM
coo.31924059551022	1053	22	φ(ζ	φ(ζ	SPACE
coo.31924059551022	1053	23	)	)	PUNCT
coo.31924059551022	1053	24	pqb	pqb	PROPN
coo.31924059551022	1054	1	x	x	PUNCT
coo.31924059551022	1054	2	36z(z*—sb2	36z(z*—sb2	NUM
coo.31924059551022	1054	3	—	—	PUNCT
coo.31924059551022	1054	4	pv	pv	ADP
coo.31924059551022	1054	5	=	=	X
coo.31924059551022	1054	6	£	£	SYM
coo.31924059551022	1054	7	li	li	PROPN
coo.31924059551022	1054	8	=	=	PUNCT
coo.31924059551022	1054	9	k2	k2	PROPN
coo.31924059551022	1054	10	snu	snu	NOUN
coo.31924059551022	1054	11	cnu	cnu	PROPN
coo.31924059551022	1054	12	dnu	dnu	PROPN
coo.31924059551022	1054	13	—	—	PUNCT
coo.31924059551022	1054	14	1	1	NUM
coo.31924059551022	1054	15	+	+	CCONJ
coo.31924059551022	1054	16	k2	k2	PROPN
coo.31924059551022	1054	17	—	—	PUNCT
coo.31924059551022	1054	18	ί	ί	X
coo.31924059551022	1054	19	&	&	CCONJ
coo.31924059551022	1054	20	we	we	PRON
coo.31924059551022	1054	21	[	[	X
coo.31924059551022	1054	22	163	163	NUM
coo.31924059551022	1054	23	]	]	PUNCT
coo.31924059551022	1054	24	zd)x	zd)x	NUM
coo.31924059551022	1054	25	abcx	abcx	PROPN
coo.31924059551022	1054	26	sb2	sb2	ADJ
coo.31924059551022	1054	27	361^	361^	PROPN
coo.31924059551022	1054	28	*	*	PROPN
coo.31924059551022	1054	29	—	—	PUNCT
coo.31924059551022	1054	30	at	at	ADP
coo.31924059551022	1054	31	)	)	PUNCT
coo.31924059551022	1054	32	1	1	NUM
coo.31924059551022	1055	1	+	+	NUM
coo.31924059551022	1055	2	4	4	NUM
coo.31924059551022	1055	3	*	*	PUNCT
coo.31924059551022	1055	4	*	*	PUNCT
coo.31924059551022	1055	5	ψ	ψ	X
coo.31924059551022	1055	6	_	_	PROPN
coo.31924059551022	1055	7	12ϊ(ρ	12ϊ(ρ	NUM
coo.31924059551022	1055	8	—	—	PUNCT
coo.31924059551022	1055	9	α1υ(1	α1υ(1	PROPN
coo.31924059551022	1055	10	+	+	PROPN
coo.31924059551022	1055	11	&	&	CCONJ
coo.31924059551022	1055	12	)	)	PUNCT
coo.31924059551022	1055	13	—	—	PUNCT
coo.31924059551022	1055	14	'	'	PUNCT
coo.31924059551022	1055	15	ψ{1	ψ{1	SPACE
coo.31924059551022	1055	16	)	)	PUNCT
coo.31924059551022	1055	17	whence	whence	ADP
coo.31924059551022	1055	18	3	3	NUM
coo.31924059551022	1055	19	36	36	NUM
coo.31924059551022	1055	20	ιψ	ιψ	PROPN
coo.31924059551022	1055	21	—	—	PUNCT
coo.31924059551022	1055	22	α	α	INTJ
coo.31924059551022	1055	23	,	,	PUNCT
coo.31924059551022	1055	24	υ	υ	NOUN
coo.31924059551022	1055	25	·	·	SYM
coo.31924059551022	1055	26	36ζ(ζ	36ζ(ζ	NUM
coo.31924059551022	1055	27	*	*	PUNCT
coo.31924059551022	1055	28	—	—	PUNCT
coo.31924059551022	1055	29	«	«	PUNCT
coo.31924059551022	1055	30	λ	λ	X
coo.31924059551022	1055	31	*	*	SYM
coo.31924059551022	1055	32	121	121	NUM
coo.31924059551022	1055	33	(	(	PUNCT
coo.31924059551022	1055	34	p	p	NOUN
coo.31924059551022	1055	35	—	—	PUNCT
coo.31924059551022	1055	36	α{γ	α{γ	NUM
coo.31924059551022	1055	37	(	(	PUNCT
coo.31924059551022	1055	38	2k	2k	NUM
coo.31924059551022	1055	39	'	'	NUM
coo.31924059551022	1055	40	¿	¿	NUM
coo.31924059551022	1055	41	—	—	PUNCT
coo.31924059551022	1055	42	1	1	X
coo.31924059551022	1055	43	)	)	PUNCT
coo.31924059551022	1056	1	+	+	NUM
coo.31924059551022	1056	2	(	(	PUNCT
coo.31924059551022	1056	3	¿	¿	X
coo.31924059551022	1056	4	b2	b2	PROPN
coo.31924059551022	1056	5	361	361	NUM
coo.31924059551022	1056	6	{	{	PUNCT
coo.31924059551022	1056	7	v	v	NUM
coo.31924059551022	1056	8	¿	¿	NOUN
coo.31924059551022	1056	9	—	—	PUNCT
coo.31924059551022	1056	10	axy	axy	PROPN
coo.31924059551022	1056	11	(	(	PUNCT
coo.31924059551022	1056	12	2	2	NUM
coo.31924059551022	1056	13	*	*	NOUN
coo.31924059551022	1056	14	*	*	PUNCT
coo.31924059551022	1056	15	)	)	PUNCT
coo.31924059551022	1057	1	+	+	CCONJ
coo.31924059551022	1058	1	j	j	X
coo.31924059551022	1058	2	,	,	PUNCT
coo.31924059551022	1058	3	®	®	PROPN
coo.31924059551022	1058	4	_	_	X
coo.31924059551022	1059	1	bc	bc	X
coo.31924059551022	1059	2	>	>	X
coo.31924059551022	1059	3	.	.	PUNCT
coo.31924059551022	1060	1	®	®	NOUN
coo.31924059551022	1060	2	36	36	NUM
coo.31924059551022	1060	3	î	î	PROPN
coo.31924059551022	1060	4	(	(	PUNCT
coo.31924059551022	1060	5	?	?	PUNCT
coo.31924059551022	1060	6	*	*	PUNCT
coo.31924059551022	1060	7	—	—	PUNCT
coo.31924059551022	1060	8	«	«	PUNCT
coo.31924059551022	1060	9	,	,	PUNCT
coo.31924059551022	1060	10	)	)	PUNCT
coo.31924059551022	1060	11	*	*	PUNCT
coo.31924059551022	1060	12	—	—	PUNCT
coo.31924059551022	1060	13	fin	fin	NOUN
coo.31924059551022	1060	14	*	*	PUNCT
coo.31924059551022	1061	1	where	where	SCONJ
coo.31924059551022	1061	2	x	x	PUNCT
coo.31924059551022	1061	3	=	=	X
coo.31924059551022	1061	4	λ	λ	NOUN
coo.31924059551022	1061	5	and	and	CCONJ
coo.31924059551022	1061	6	at	at	ADP
coo.31924059551022	1061	7	=	=	NOUN
coo.31924059551022	1061	8	a	a	PRON
coo.31924059551022	1061	9	and	and	CCONJ
coo.31924059551022	1061	10	ω	ω	PROPN
coo.31924059551022	1061	11	=	=	PUNCT
coo.31924059551022	1061	12	v.	v.	NOUN
coo.31924059551022	1061	13	sb2	sb2	NOUN
coo.31924059551022	1061	14	sc2	sc2	ADP
coo.31924059551022	1061	15	¿	¿	NUM
coo.31924059551022	1061	16	>	>	PUNCT
coo.31924059551022	1061	17	’	'	PUNCT
coo.31924059551022	1061	18	z)2	z)2	NOUN
coo.31924059551022	1061	19	pa2	pa2	CCONJ
coo.31924059551022	1061	20	£	£	SYM
coo.31924059551022	1061	21	z)2	z)2	NOUN
coo.31924059551022	1061	22	(	(	PUNCT
coo.31924059551022	1061	23	see	see	VERB
coo.31924059551022	1061	24	also	also	ADV
coo.31924059551022	1061	25	note	note	VERB
coo.31924059551022	1061	26	p.	p.	NOUN
coo.31924059551022	1061	27	69	69	NUM
coo.31924059551022	1061	28	)	)	PUNCT
coo.31924059551022	1061	29	general	general	ADJ
coo.31924059551022	1061	30	discussion	discussion	NOUN
coo.31924059551022	1061	31	.	.	PUNCT
coo.31924059551022	1062	1	reviewing	review	VERB
coo.31924059551022	1062	2	the	the	DET
coo.31924059551022	1062	3	foregoing	forego	VERB
coo.31924059551022	1062	4	theory	theory	NOUN
coo.31924059551022	1062	5	we	we	PRON
coo.31924059551022	1062	6	have	have	AUX
coo.31924059551022	1062	7	found	find	VERB
coo.31924059551022	1062	8	that	that	SCONJ
coo.31924059551022	1062	9	when	when	SCONJ
coo.31924059551022	1062	10	n	n	ADP
coo.31924059551022	1062	11	=	=	VERB
coo.31924059551022	1062	12	3	3	NUM
coo.31924059551022	1062	13	y	y	NOUN
coo.31924059551022	1062	14	=	=	PRON
coo.31924059551022	1062	15	f'—uf	f'—uf	X
coo.31924059551022	1062	16	and	and	CCONJ
coo.31924059551022	1062	17	that	that	SCONJ
coo.31924059551022	1062	18	in	in	ADP
coo.31924059551022	1062	19	general	general	PROPN
coo.31924059551022	1062	20	y	y	PROPN
coo.31924059551022	1062	21	is	be	AUX
coo.31924059551022	1062	22	a	a	DET
coo.31924059551022	1062	23	function	function	NOUN
coo.31924059551022	1062	24	of	of	ADP
coo.31924059551022	1062	25	f	f	PROPN
coo.31924059551022	1062	26	where	where	SCONJ
coo.31924059551022	1062	27	we	we	PRON
coo.31924059551022	1062	28	write	write	VERB
coo.31924059551022	1062	29	ƒ	ƒ	X
coo.31924059551022	1062	30	=	=	PUNCT
coo.31924059551022	1062	31	c(u	c(u	PROPN
coo.31924059551022	1062	32	+	+	NUM
coo.31924059551022	1062	33	v	v	NOUN
coo.31924059551022	1062	34	)	)	PUNCT
coo.31924059551022	1062	35	e{x_k„)u	e{x_k„)u	NOUN
coo.31924059551022	1062	36	the	the	DET
coo.31924059551022	1062	37	one	one	NUM
coo.31924059551022	1062	38	exception	exception	NOUN
coo.31924059551022	1062	39	occurring	occur	VERB
coo.31924059551022	1062	40	where	where	SCONJ
coo.31924059551022	1062	41	v	v	NOUN
coo.31924059551022	1062	42	equals	equal	VERB
coo.31924059551022	1062	43	zero	zero	NUM
coo.31924059551022	1062	44	.	.	PUNCT
coo.31924059551022	1063	1	74	74	NUM
coo.31924059551022	1063	2	part	part	NOUN
coo.31924059551022	1063	3	v.	v.	ADP
coo.31924059551022	1063	4	we	we	PRON
coo.31924059551022	1063	5	find	find	VERB
coo.31924059551022	1063	6	further	far	ADV
coo.31924059551022	1063	7	,	,	PUNCT
coo.31924059551022	1063	8	that	that	SCONJ
coo.31924059551022	1063	9	where	where	SCONJ
coo.31924059551022	1063	10	q	q	PROPN
coo.31924059551022	1063	11	or	or	CCONJ
coo.31924059551022	1063	12	φ	φ	X
coo.31924059551022	1063	13	vanish	vanish	VERB
coo.31924059551022	1063	14	in	in	ADP
coo.31924059551022	1063	15	which	which	DET
coo.31924059551022	1063	16	case	case	NOUN
coo.31924059551022	1063	17	x	x	PUNCT
coo.31924059551022	1063	18	and	and	CCONJ
coo.31924059551022	1063	19	p'v	p'v	AUX
coo.31924059551022	1063	20	also	also	ADV
coo.31924059551022	1063	21	vanish	vanish	VERB
coo.31924059551022	1063	22	,	,	PUNCT
coo.31924059551022	1063	23	our	our	PRON
coo.31924059551022	1063	24	integrals	integral	NOUN
coo.31924059551022	1063	25	,	,	PUNCT
coo.31924059551022	1063	26	six	six	NUM
coo.31924059551022	1063	27	in	in	ADP
coo.31924059551022	1063	28	number	number	NOUN
coo.31924059551022	1063	29	(	(	PUNCT
coo.31924059551022	1063	30	n	n	CCONJ
coo.31924059551022	1063	31	=	=	SYM
coo.31924059551022	1063	32	3	3	NUM
coo.31924059551022	1063	33	)	)	PUNCT
coo.31924059551022	1063	34	,	,	PUNCT
coo.31924059551022	1063	35	become	become	VERB
coo.31924059551022	1063	36	doubly	doubly	ADV
coo.31924059551022	1063	37	periodic	periodic	ADJ
coo.31924059551022	1063	38	and	and	CCONJ
coo.31924059551022	1063	39	are	be	AUX
coo.31924059551022	1063	40	in	in	ADP
coo.31924059551022	1063	41	fact	fact	NOUN
coo.31924059551022	1063	42	the	the	DET
coo.31924059551022	1063	43	original	original	ADJ
coo.31924059551022	1063	44	special	special	ADJ
coo.31924059551022	1063	45	functions	function	NOUN
coo.31924059551022	1063	46	of	of	ADP
coo.31924059551022	1063	47	lamé	lamé	NOUN
coo.31924059551022	1063	48	of	of	ADP
coo.31924059551022	1063	49	the	the	DET
coo.31924059551022	1063	50	second	second	ADJ
coo.31924059551022	1063	51	and	and	CCONJ
coo.31924059551022	1063	52	third	third	ADJ
coo.31924059551022	1063	53	sort	sort	NOUN
coo.31924059551022	1063	54	.	.	PUNCT
coo.31924059551022	1064	1	we	we	PRON
coo.31924059551022	1064	2	have	have	AUX
coo.31924059551022	1064	3	found	find	VERB
coo.31924059551022	1064	4	for	for	ADP
coo.31924059551022	1064	5	x	x	PUNCT
coo.31924059551022	1064	6	the	the	DET
coo.31924059551022	1064	7	general	general	ADJ
coo.31924059551022	1064	8	value	value	NOUN
coo.31924059551022	1064	9	a;==_l_|/v	a;==_l_|/v	ADP
coo.31924059551022	1064	10	e2b	e2b	PROPN
coo.31924059551022	1064	11	,	,	PUNCT
coo.31924059551022	1064	12	v	v	NOUN
coo.31924059551022	1064	13	p	p	NOUN
coo.31924059551022	1064	14	from	from	ADP
coo.31924059551022	1064	15	which	which	PRON
coo.31924059551022	1064	16	form	form	NOUN
coo.31924059551022	1064	17	we	we	PRON
coo.31924059551022	1064	18	see	see	VERB
coo.31924059551022	1064	19	that	that	PRON
coo.31924059551022	1064	20	x	x	PUNCT
coo.31924059551022	1064	21	will	will	AUX
coo.31924059551022	1064	22	be	be	AUX
coo.31924059551022	1064	23	zero	zero	NUM
coo.31924059551022	1064	24	when	when	SCONJ
coo.31924059551022	1064	25	γ	γ	PROPN
coo.31924059551022	1064	26	and	and	CCONJ
coo.31924059551022	1064	27	q	q	X
coo.31924059551022	1064	28	vanish	vanish	VERB
coo.31924059551022	1064	29	and	and	CCONJ
coo.31924059551022	1064	30	will	will	AUX
coo.31924059551022	1064	31	be	be	AUX
coo.31924059551022	1064	32	infinite	infinite	ADJ
coo.31924059551022	1064	33	where	where	SCONJ
coo.31924059551022	1064	34	b	b	PROPN
coo.31924059551022	1064	35	or	or	CCONJ
coo.31924059551022	1064	36	p	p	NOUN
coo.31924059551022	1064	37	vanish	vanish	VERB
coo.31924059551022	1064	38	.	.	PUNCT
coo.31924059551022	1065	1	but	but	CCONJ
coo.31924059551022	1065	2	from	from	ADP
coo.31924059551022	1065	3	the	the	DET
coo.31924059551022	1065	4	form	form	NOUN
coo.31924059551022	1065	5	qy2	qy2	VERB
coo.31924059551022	1065	6	2	2	NUM
coo.31924059551022	1065	7	b1	b1	PROPN
coo.31924059551022	1065	8	b	b	PROPN
coo.31924059551022	1065	9	ï	ï	PROPN
coo.31924059551022	1065	10	>	>	X
coo.31924059551022	1065	11	v	v	PROPN
coo.31924059551022	1065	12	c*pb0	c*pb0	X
coo.31924059551022	1065	13	*	*	NOUN
coo.31924059551022	1065	14	b	b	NOUN
coo.31924059551022	1065	15	2w	2w	NOUN
coo.31924059551022	1066	1	+	+	CCONJ
coo.31924059551022	1066	2	l	l	INTJ
coo.31924059551022	1066	3	we	we	PRON
coo.31924059551022	1066	4	observe	observe	VERB
coo.31924059551022	1066	5	that	that	SCONJ
coo.31924059551022	1066	6	pv	pv	NOUN
coo.31924059551022	1066	7	is	be	AUX
coo.31924059551022	1066	8	also	also	ADV
coo.31924059551022	1066	9	infinite	infinite	ADJ
coo.31924059551022	1066	10	where	where	SCONJ
coo.31924059551022	1066	11	x	x	PROPN
coo.31924059551022	1066	12	becomes	become	VERB
coo.31924059551022	1066	13	infinite	infinite	ADJ
coo.31924059551022	1066	14	through	through	ADP
coo.31924059551022	1066	15	the	the	DET
coo.31924059551022	1066	16	vanishing	vanishing	NOUN
coo.31924059551022	1066	17	of	of	ADP
coo.31924059551022	1066	18	b0	b0	PROPN
coo.31924059551022	1066	19	.	.	PUNCT
coo.31924059551022	1067	1	we	we	PRON
coo.31924059551022	1067	2	have	have	VERB
coo.31924059551022	1067	3	further	far	ADV
coo.31924059551022	1067	4	that	that	SCONJ
coo.31924059551022	1067	5	in	in	ADP
coo.31924059551022	1067	6	case	case	NOUN
coo.31924059551022	1067	7	p	p	NOUN
coo.31924059551022	1067	8	vanish	vanish	VERB
coo.31924059551022	1067	9	the	the	DET
coo.31924059551022	1067	10	integral	integral	NOUN
coo.31924059551022	1067	11	becomes	become	VERB
coo.31924059551022	1067	12	a	a	DET
coo.31924059551022	1067	13	function	function	NOUN
coo.31924059551022	1067	14	of	of	ADP
coo.31924059551022	1067	15	lamé	lamé	NOUN
coo.31924059551022	1067	16	of	of	ADP
coo.31924059551022	1067	17	the	the	DET
coo.31924059551022	1067	18	first	first	ADJ
coo.31924059551022	1067	19	sort	sort	NOUN
coo.31924059551022	1067	20	in	in	ADP
coo.31924059551022	1067	21	which	which	PRON
coo.31924059551022	1067	22	p	p	PROPN
coo.31924059551022	1067	23	takes	take	VERB
coo.31924059551022	1067	24	the	the	DET
coo.31924059551022	1067	25	place	place	NOUN
coo.31924059551022	1067	26	of	of	ADP
coo.31924059551022	1067	27	f	f	PROPN
coo.31924059551022	1067	28	in	in	ADP
coo.31924059551022	1067	29	the	the	DET
coo.31924059551022	1067	30	general	general	ADJ
coo.31924059551022	1067	31	solution	solution	NOUN
coo.31924059551022	1067	32	the	the	DET
coo.31924059551022	1067	33	form	form	NOUN
coo.31924059551022	1067	34	being	be	AUX
coo.31924059551022	1067	35	[	[	X
coo.31924059551022	1067	36	164	164	NUM
coo.31924059551022	1067	37	]	]	PUNCT
coo.31924059551022	1067	38	(	(	PUNCT
coo.31924059551022	1067	39	—	—	PUNCT
coo.31924059551022	1067	40	1	1	X
coo.31924059551022	1067	41	)	)	PUNCT
coo.31924059551022	1067	42	ny	ny	PROPN
coo.31924059551022	1067	43	=	=	SYM
coo.31924059551022	1067	44	j^è-^^n	j^è-^^n	NOUN
coo.31924059551022	1067	45	~	~	NOUN
coo.31924059551022	1067	46	ì)u	ì)u	NOUN
coo.31924059551022	1067	47	+	+	PUNCT
coo.31924059551022	1067	48	(	(	PUNCT
coo.31924059551022	1067	49	¿	¿	PROPN
coo.31924059551022	1067	50	3	3	NUM
coo.31924059551022	1067	51	)	)	PUNCT
coo.31924059551022	1067	52	!	!	PUNCT
coo.31924059551022	1067	53	m>(b-4)m	m>(b-4)m	X
coo.31924059551022	1068	1	+	+	CCONJ
coo.31924059551022	1068	2	(	(	PUNCT
coo.31924059551022	1068	3	^ztg	^ztg	SPACE
coo.31924059551022	1068	4	)	)	PUNCT
coo.31924059551022	1068	5	!	!	PUNCT
coo.31924059551022	1069	1	î41>(b-6)w	î41>(b-6)w	X
coo.31924059551022	1070	1	+	+	PUNCT
coo.31924059551022	1070	2	·	·	PUNCT
coo.31924059551022	1070	3	·	·	PUNCT
coo.31924059551022	1070	4	·	·	PUNCT
coo.31924059551022	1070	5	the	the	DET
coo.31924059551022	1070	6	values	value	NOUN
coo.31924059551022	1070	7	of	of	ADP
coo.31924059551022	1070	8	b	b	NOUN
coo.31924059551022	1070	9	conforming	conform	VERB
coo.31924059551022	1070	10	with	with	ADP
coo.31924059551022	1070	11	the	the	DET
coo.31924059551022	1070	12	above	above	ADJ
coo.31924059551022	1070	13	cases	case	NOUN
coo.31924059551022	1070	14	being	be	AUX
coo.31924059551022	1070	15	roots	root	NOUN
coo.31924059551022	1070	16	of	of	ADP
coo.31924059551022	1070	17	the	the	DET
coo.31924059551022	1070	18	equations	equation	NOUN
coo.31924059551022	1070	19	p	p	PROPN
coo.31924059551022	1070	20	=	=	SYM
coo.31924059551022	1070	21	0	0	NUM
coo.31924059551022	1070	22	,	,	PUNCT
coo.31924059551022	1070	23	qx	qx	PROPN
coo.31924059551022	1070	24	=	=	PROPN
coo.31924059551022	1070	25	0	0	NUM
coo.31924059551022	1070	26	,	,	PUNCT
coo.31924059551022	1070	27	q2	q2	NOUN
coo.31924059551022	1070	28	=	=	SYM
coo.31924059551022	1070	29	0	0	NUM
coo.31924059551022	1070	30	,	,	PUNCT
coo.31924059551022	1070	31	q3	q3	PROPN
coo.31924059551022	1070	32	=	=	SYM
coo.31924059551022	1070	33	0	0	NUM
coo.31924059551022	1070	34	.	.	PUNCT
coo.31924059551022	1071	1	moreover	moreover	ADV
coo.31924059551022	1071	2	when	when	SCONJ
coo.31924059551022	1071	3	q	q	PROPN
coo.31924059551022	1071	4	vanishes	vanish	VERB
coo.31924059551022	1071	5	x	x	PUNCT
coo.31924059551022	1071	6	and	and	CCONJ
coo.31924059551022	1071	7	p'v	p'v	PROPN
coo.31924059551022	1071	8	will	will	AUX
coo.31924059551022	1071	9	vanish	vanish	VERB
coo.31924059551022	1071	10	simultaniously	simultaniously	ADV
coo.31924059551022	1071	11	which	which	PRON
coo.31924059551022	1071	12	makes	make	VERB
coo.31924059551022	1071	13	v	v	ADP
coo.31924059551022	1071	14	one	one	NUM
coo.31924059551022	1071	15	of	of	ADP
coo.31924059551022	1071	16	the	the	DET
coo.31924059551022	1071	17	semi	semi	ADJ
coo.31924059551022	1071	18	-	-	ADJ
coo.31924059551022	1071	19	periods	periods	ADJ
coo.31924059551022	1071	20	ωχ	ωχ	NOUN
coo.31924059551022	1071	21	,	,	PUNCT
coo.31924059551022	1071	22	and	and	CCONJ
coo.31924059551022	1071	23	f	f	PROPN
coo.31924059551022	1071	24	may	may	AUX
coo.31924059551022	1071	25	be	be	AUX
coo.31924059551022	1071	26	written	write	VERB
coo.31924059551022	1071	27	μ	μ	PROPN
coo.31924059551022	1071	28	·	·	PUNCT
coo.31924059551022	1071	29	·	·	PUNCT
coo.31924059551022	1071	30	.....................	.....................	PUNCT
coo.31924059551022	1071	31	/«-«±sr	/«-«±sr	PUNCT
coo.31924059551022	1071	32	again	again	ADV
coo.31924059551022	1071	33	,	,	PUNCT
coo.31924059551022	1071	34	observing	observe	VERB
coo.31924059551022	1071	35	the	the	DET
coo.31924059551022	1071	36	last	last	ADJ
coo.31924059551022	1071	37	forms	form	NOUN
coo.31924059551022	1071	38	obtained	obtain	VERB
coo.31924059551022	1071	39	,	,	PUNCT
coo.31924059551022	1071	40	we	we	PRON
coo.31924059551022	1071	41	see	see	VERB
coo.31924059551022	1071	42	that	that	SCONJ
coo.31924059551022	1071	43	v	v	NOUN
coo.31924059551022	1071	44	can	can	AUX
coo.31924059551022	1071	45	also	also	ADV
coo.31924059551022	1071	46	be	be	AUX
coo.31924059551022	1071	47	a	a	DET
coo.31924059551022	1071	48	half	half	ADJ
coo.31924059551022	1071	49	period	period	NOUN
coo.31924059551022	1071	50	if	if	SCONJ
coo.31924059551022	1071	51	fx9	fx9	NOUN
coo.31924059551022	1071	52	n	n	ADP
coo.31924059551022	1071	53	being	be	AUX
coo.31924059551022	1071	54	odd	odd	ADJ
coo.31924059551022	1071	55	,	,	PUNCT
coo.31924059551022	1071	56	or	or	CCONJ
coo.31924059551022	1071	57	φχ	φχ	PROPN
coo.31924059551022	1071	58	,	,	PUNCT
coo.31924059551022	1071	59	n	n	CCONJ
coo.31924059551022	1071	60	being	be	AUX
coo.31924059551022	1071	61	even	even	ADV
coo.31924059551022	1071	62	,	,	PUNCT
coo.31924059551022	1071	63	vanish	vanish	VERB
coo.31924059551022	1071	64	,	,	PUNCT
coo.31924059551022	1071	65	but	but	CCONJ
coo.31924059551022	1071	66	it	it	PRON
coo.31924059551022	1071	67	does	do	AUX
coo.31924059551022	1071	68	not	not	PART
coo.31924059551022	1071	69	follow	follow	VERB
coo.31924059551022	1071	70	that	that	PRON
coo.31924059551022	1071	71	x	x	PUNCT
coo.31924059551022	1071	72	will	will	AUX
coo.31924059551022	1071	73	also	also	ADV
coo.31924059551022	1071	74	reduce	reduce	VERB
coo.31924059551022	1071	75	to	to	ADP
coo.31924059551022	1071	76	zero	zero	NUM
coo.31924059551022	1071	77	.	.	PUNCT
coo.31924059551022	1072	1	that	that	PRON
coo.31924059551022	1072	2	is	be	AUX
coo.31924059551022	1072	3	the	the	DET
coo.31924059551022	1072	4	integral	integral	ADJ
coo.31924059551022	1072	5	will	will	NOUN
coo.31924059551022	1072	6	in	in	ADP
coo.31924059551022	1072	7	general	general	ADJ
coo.31924059551022	1072	8	have	have	VERB
coo.31924059551022	1072	9	the	the	DET
coo.31924059551022	1072	10	form	form	NOUN
coo.31924059551022	1072	11	[	[	X
coo.31924059551022	1072	12	166]	166]	NUM
coo.31924059551022	1072	13	.............	.............	PUNCT
coo.31924059551022	1072	14	/j	/j	PUNCT
coo.31924059551022	1073	1	=	=	PROPN
coo.31924059551022	1073	2	ΰ(η	ΰ(η	PROPN
coo.31924059551022	1073	3	e(*—£	e(*—£	PROPN
coo.31924059551022	1073	4	(	(	PUNCT
coo.31924059551022	1073	5	«	«	PROPN
coo.31924059551022	1073	6	>	>	X
coo.31924059551022	1073	7	*	*	PUNCT
coo.31924059551022	1073	8	)	)	PUNCT
coo.31924059551022	1073	9	)	)	PUNCT
coo.31924059551022	1073	10	“	"	PUNCT
coo.31924059551022	1073	11	=	=	PROPN
coo.31924059551022	1073	12	aj^l	aj^l	PROPN
coo.31924059551022	1073	13	¿	¿	X
coo.31924059551022	1073	14	cu	cu	PROPN
coo.31924059551022	1074	1	l	l	X
coo.31924059551022	1074	2	j	j	PROPN
coo.31924059551022	1074	3	11	11	NUM
coo.31924059551022	1074	4	6u	6u	NUM
coo.31924059551022	1074	5	6u	6u	NUM
coo.31924059551022	1074	6	when	when	SCONJ
coo.31924059551022	1074	7	fx	fx	PROPN
coo.31924059551022	1074	8	=	=	NOUN
coo.31924059551022	1074	9	=	=	PUNCT
coo.31924059551022	1074	10	0	0	NUM
coo.31924059551022	1074	11	,	,	PUNCT
coo.31924059551022	1074	12	or	or	CCONJ
coo.31924059551022	1074	13	φχ	φχ	X
coo.31924059551022	1074	14	=	=	NOUN
coo.31924059551022	1074	15	0	0	NUM
coo.31924059551022	1074	16	,	,	PUNCT
coo.31924059551022	1074	17	or	or	CCONJ
coo.31924059551022	1074	18	χ	χ	ADP
coo.31924059551022	1074	19	=	=	SYM
coo.31924059551022	1074	20	0	0	NUM
coo.31924059551022	1074	21	,	,	PUNCT
coo.31924059551022	1074	22	or	or	CCONJ
coo.31924059551022	1074	23	a	a	DET
coo.31924059551022	1074	24	=	=	NOUN
coo.31924059551022	1074	25	0	0	NUM
coo.31924059551022	1074	26	,	,	PUNCT
coo.31924059551022	1074	27	or	or	CCONJ
coo.31924059551022	1074	28	b0	b0	NOUN
coo.31924059551022	1074	29	=	=	PUNCT
coo.31924059551022	1074	30	0	0	NUM
coo.31924059551022	1074	31	,	,	PUNCT
coo.31924059551022	1074	32	or	or	CCONJ
coo.31924059551022	1074	33	c	c	X
coo.31924059551022	1074	34	=	=	SYM
coo.31924059551022	1074	35	0	0	NUM
coo.31924059551022	1074	36	.	.	PUNCT
coo.31924059551022	1075	1	in	in	ADP
coo.31924059551022	1075	2	this	this	DET
coo.31924059551022	1075	3	case	case	NOUN
coo.31924059551022	1075	4	as	as	SCONJ
coo.31924059551022	1075	5	in	in	ADP
coo.31924059551022	1075	6	general	general	ADJ
coo.31924059551022	1075	7	two	two	NUM
coo.31924059551022	1075	8	distinct	distinct	ADJ
coo.31924059551022	1075	9	integrals	integral	NOUN
coo.31924059551022	1075	10	exist	exist	VERB
coo.31924059551022	1075	11	which	which	PRON
coo.31924059551022	1075	12	are	be	AUX
coo.31924059551022	1075	13	doubly	doubly	ADV
coo.31924059551022	1075	14	periodic	periodic	ADJ
coo.31924059551022	1075	15	of	of	ADP
coo.31924059551022	1075	16	the	the	DET
coo.31924059551022	1075	17	second	second	ADJ
coo.31924059551022	1075	18	species	species	NOUN
coo.31924059551022	1075	19	the	the	DET
coo.31924059551022	1075	20	second	second	ADJ
coo.31924059551022	1075	21	integral	integral	ADJ
coo.31924059551022	1075	22	being	being	NOUN
coo.31924059551022	1075	23	•	•	PUNCT
coo.31924059551022	1075	24	/	/	PUNCT
coo.31924059551022	1075	25	*	*	PUNCT
coo.31924059551022	1076	1	=	=	PRON
coo.31924059551022	1076	2	axu	axu	PROPN
coo.31924059551022	1076	3	gu	gu	PROPN
coo.31924059551022	1076	4	e	e	PROPN
coo.31924059551022	1076	5	-	-	PROPN
coo.31924059551022	1076	6	xu	xu	PROPN
coo.31924059551022	1076	7	a	a	DET
coo.31924059551022	1076	8	form	form	NOUN
coo.31924059551022	1076	9	which	which	PRON
coo.31924059551022	1076	10	does	do	AUX
coo.31924059551022	1076	11	not	not	PART
coo.31924059551022	1076	12	differ	differ	VERB
coo.31924059551022	1076	13	from	from	ADP
coo.31924059551022	1076	14	ƒ	ƒ	PROPN
coo.31924059551022	1076	15	*	*	PUNCT
coo.31924059551022	1076	16	a	a	DET
coo.31924059551022	1076	17	peculiarity	peculiarity	NOUN
coo.31924059551022	1076	18	which	which	PRON
coo.31924059551022	1076	19	does	do	AUX
coo.31924059551022	1076	20	not	not	PART
coo.31924059551022	1076	21	appear	appear	VERB
coo.31924059551022	1076	22	in	in	ADP
coo.31924059551022	1076	23	the	the	DET
coo.31924059551022	1076	24	special	special	ADJ
coo.31924059551022	1076	25	functions	function	NOUN
coo.31924059551022	1076	26	of	of	ADP
coo.31924059551022	1076	27	lamé	lamé	NOUN
coo.31924059551022	1076	28	.	.	PUNCT
coo.31924059551022	1077	1	reduction	reduction	NUM
coo.31924059551022	1077	2	of	of	ADP
coo.31924059551022	1077	3	the	the	DET
coo.31924059551022	1077	4	forms	form	NOUN
coo.31924059551022	1077	5	when	when	SCONJ
coo.31924059551022	1077	6	n	n	SYM
coo.31924059551022	1077	7	equals	equal	VERB
coo.31924059551022	1077	8	three	three	NUM
coo.31924059551022	1077	9	.	.	PUNCT
coo.31924059551022	1078	1	75	75	NUM
coo.31924059551022	1078	2	we	we	PRON
coo.31924059551022	1078	3	have	have	VERB
coo.31924059551022	1078	4	finally	finally	ADV
coo.31924059551022	1078	5	but	but	CCONJ
coo.31924059551022	1078	6	one	one	NUM
coo.31924059551022	1078	7	more	more	ADJ
coo.31924059551022	1078	8	case	case	NOUN
coo.31924059551022	1078	9	to	to	PART
coo.31924059551022	1078	10	consider	consider	VERB
coo.31924059551022	1078	11	,	,	PUNCT
coo.31924059551022	1078	12	namely	namely	ADV
coo.31924059551022	1078	13	when	when	SCONJ
coo.31924059551022	1078	14	v	v	ADJ
coo.31924059551022	1078	15	—	—	PUNCT
coo.31924059551022	1078	16	0	0	NUM
coo.31924059551022	1078	17	,	,	PUNCT
coo.31924059551022	1078	18	a	a	DET
coo.31924059551022	1078	19	condition	condition	NOUN
coo.31924059551022	1078	20	arising	arise	VERB
coo.31924059551022	1078	21	when	when	SCONJ
coo.31924059551022	1078	22	b0	b0	PROPN
coo.31924059551022	1078	23	or	or	CCONJ
coo.31924059551022	1078	24	γ	γ	PROPN
coo.31924059551022	1078	25	,	,	PUNCT
coo.31924059551022	1078	26	common	common	ADJ
coo.31924059551022	1078	27	to	to	ADP
coo.31924059551022	1078	28	the	the	DET
coo.31924059551022	1078	29	functions	function	NOUN
coo.31924059551022	1078	30	xf	xf	X
coo.31924059551022	1078	31	pv	pv	ADP
coo.31924059551022	1078	32	and	and	CCONJ
coo.31924059551022	1078	33	p'v	p'v	SPACE
coo.31924059551022	1078	34	,	,	PUNCT
coo.31924059551022	1078	35	vanish	vanish	VERB
coo.31924059551022	1078	36	,	,	PUNCT
coo.31924059551022	1078	37	in	in	ADP
coo.31924059551022	1078	38	which	which	DET
coo.31924059551022	1078	39	case	case	NOUN
coo.31924059551022	1078	40	the	the	DET
coo.31924059551022	1078	41	integrals	integral	NOUN
coo.31924059551022	1078	42	become	become	VERB
coo.31924059551022	1078	43	functions	function	NOUN
coo.31924059551022	1078	44	named	name	VERB
coo.31924059551022	1078	45	after	after	ADP
coo.31924059551022	1078	46	their	their	PRON
coo.31924059551022	1078	47	discoverer	discoverer	NOUN
coo.31924059551022	1078	48	.	.	PUNCT
coo.31924059551022	1078	49	*	*	SYM
coo.31924059551022	1078	50	)	)	PUNCT
coo.31924059551022	1078	51	functions	function	NOUN
coo.31924059551022	1078	52	of	of	ADP
coo.31924059551022	1078	53	m.	m.	NOUN
coo.31924059551022	1078	54	mittag	mittag	ADJ
coo.31924059551022	1078	55	-	-	PUNCT
coo.31924059551022	1078	56	leif	leif	NOUN
coo.31924059551022	1078	57	1er	1er	NOUN
coo.31924059551022	1078	58	.	.	PUNCT
coo.31924059551022	1079	1	as	as	SCONJ
coo.31924059551022	1079	2	m.	m.	NOUN
coo.31924059551022	1079	3	hermite	hermite	PROPN
coo.31924059551022	1079	4	observes	observe	VERB
coo.31924059551022	1079	5	(	(	PUNCT
coo.31924059551022	1079	6	p.	p.	NOUN
coo.31924059551022	1079	7	28	28	NUM
coo.31924059551022	1079	8	)	)	PUNCT
coo.31924059551022	1079	9	the	the	DET
coo.31924059551022	1079	10	vanishing	vanishing	NOUN
coo.31924059551022	1079	11	of	of	ADP
coo.31924059551022	1079	12	a	a	DET
coo.31924059551022	1079	13	,	,	PUNCT
coo.31924059551022	1079	14	b	b	NOUN
coo.31924059551022	1079	15	,	,	PUNCT
coo.31924059551022	1079	16	c	c	PROPN
coo.31924059551022	1079	17	and	and	CCONJ
coo.31924059551022	1079	18	d	d	NOUN
coo.31924059551022	1079	19	are	be	AUX
coo.31924059551022	1079	20	necessary	necessary	ADJ
coo.31924059551022	1079	21	conditions	condition	NOUN
coo.31924059551022	1079	22	that	that	PRON
coo.31924059551022	1079	23	the	the	DET
coo.31924059551022	1079	24	integrals	integral	NOUN
coo.31924059551022	1079	25	shall	shall	AUX
coo.31924059551022	1079	26	be	be	AUX
coo.31924059551022	1079	27	functions	function	NOUN
coo.31924059551022	1079	28	which	which	PRON
coo.31924059551022	1079	29	he	he	PRON
coo.31924059551022	1079	30	first	first	ADV
coo.31924059551022	1079	31	called	call	VERB
coo.31924059551022	1079	32	functions	function	NOUN
coo.31924059551022	1079	33	of	of	ADP
coo.31924059551022	1079	34	m.	m.	NOUN
coo.31924059551022	1079	35	mittag	mittag	ADJ
coo.31924059551022	1079	36	-	-	PUNCT
coo.31924059551022	1079	37	leffler	leffler	NOUN
coo.31924059551022	1079	38	,	,	PUNCT
coo.31924059551022	1079	39	but	but	CCONJ
coo.31924059551022	1079	40	they	they	PRON
coo.31924059551022	1079	41	are	be	AUX
coo.31924059551022	1079	42	not	not	PART
coo.31924059551022	1079	43	sufficient	sufficient	ADJ
coo.31924059551022	1079	44	conditions	condition	NOUN
coo.31924059551022	1079	45	.	.	PUNCT
coo.31924059551022	1080	1	the	the	DET
coo.31924059551022	1080	2	functions	function	NOUN
coo.31924059551022	1080	3	are	be	AUX
coo.31924059551022	1080	4	in	in	ADP
coo.31924059551022	1080	5	fact	fact	NOUN
coo.31924059551022	1080	6	special	special	ADJ
coo.31924059551022	1080	7	cases	case	NOUN
coo.31924059551022	1080	8	of	of	ADP
coo.31924059551022	1080	9	/i	/i	PROPN
coo.31924059551022	1080	10	and	and	CCONJ
coo.31924059551022	1080	11	f2	f2	PROPN
coo.31924059551022	1080	12	having	have	VERB
coo.31924059551022	1080	13	the	the	DET
coo.31924059551022	1080	14	additional	additional	ADJ
coo.31924059551022	1080	15	property	property	NOUN
coo.31924059551022	1080	16	that	that	PRON
coo.31924059551022	1080	17	the	the	DET
coo.31924059551022	1080	18	logarithms	logarithm	NOUN
coo.31924059551022	1080	19	of	of	ADP
coo.31924059551022	1080	20	the	the	DET
coo.31924059551022	1080	21	so	so	ADV
coo.31924059551022	1080	22	called	call	VERB
coo.31924059551022	1080	23	multiplicators	multiplicator	NOUN
coo.31924059551022	1080	24	are	be	AUX
coo.31924059551022	1080	25	proportional	proportional	ADJ
coo.31924059551022	1080	26	to	to	ADP
coo.31924059551022	1080	27	the	the	DET
coo.31924059551022	1080	28	corresponding	correspond	VERB
coo.31924059551022	1080	29	periods	period	NOUN
coo.31924059551022	1080	30	.	.	PUNCT
coo.31924059551022	1081	1	in	in	ADP
coo.31924059551022	1081	2	this	this	DET
coo.31924059551022	1081	3	case	case	NOUN
coo.31924059551022	1081	4	the	the	DET
coo.31924059551022	1081	5	integrals	integral	NOUN
coo.31924059551022	1081	6	assume	assume	VERB
coo.31924059551022	1081	7	a	a	DET
coo.31924059551022	1081	8	special	special	ADJ
coo.31924059551022	1081	9	form	form	NOUN
coo.31924059551022	1081	10	where	where	SCONJ
coo.31924059551022	1081	11	the	the	DET
coo.31924059551022	1081	12	elimentary	elimentary	NOUN
coo.31924059551022	1081	13	function	function	NOUN
coo.31924059551022	1081	14	is	be	AUX
coo.31924059551022	1081	15	a	a	DET
coo.31924059551022	1081	16	function	function	NOUN
coo.31924059551022	1081	17	of	of	ADP
coo.31924059551022	1081	18	p	p	PROPN
coo.31924059551022	1081	19	and	and	CCONJ
coo.31924059551022	1081	20	p	p	NOUN
coo.31924059551022	1081	21	'	'	PUNCT
coo.31924059551022	1081	22	multiplied	multiply	VERB
coo.31924059551022	1081	23	by	by	ADP
coo.31924059551022	1081	24	a	a	DET
coo.31924059551022	1081	25	determinate	determinate	ADJ
coo.31924059551022	1081	26	exponential	exponential	NOUN
coo.31924059551022	1081	27	having	have	VERB
coo.31924059551022	1081	28	the	the	DET
coo.31924059551022	1081	29	above	above	ADJ
coo.31924059551022	1081	30	property	property	NOUN
coo.31924059551022	1081	31	.	.	PUNCT
coo.31924059551022	1082	1	we	we	PRON
coo.31924059551022	1082	2	can	can	AUX
coo.31924059551022	1082	3	show	show	VERB
coo.31924059551022	1082	4	that	that	SCONJ
coo.31924059551022	1082	5	these	these	PRON
coo.31924059551022	1082	6	are	be	AUX
coo.31924059551022	1082	7	but	but	CCONJ
coo.31924059551022	1082	8	special	special	ADJ
coo.31924059551022	1082	9	cases	case	NOUN
coo.31924059551022	1082	10	of	of	ADP
coo.31924059551022	1082	11	the	the	DET
coo.31924059551022	1082	12	general	general	ADJ
coo.31924059551022	1082	13	doubly	doubly	ADV
coo.31924059551022	1082	14	periodic	periodic	ADJ
coo.31924059551022	1082	15	function	function	NOUN
coo.31924059551022	1082	16	of	of	ADP
coo.31924059551022	1082	17	the	the	DET
coo.31924059551022	1082	18	second	second	ADJ
coo.31924059551022	1082	19	species	specie	NOUN
coo.31924059551022	1082	20	of	of	ADP
coo.31924059551022	1082	21	m.	m.	NOUN
coo.31924059551022	1082	22	hermite	hermite	PROPN
coo.31924059551022	1082	23	as	as	SCONJ
coo.31924059551022	1082	24	follows	follow	VERB
coo.31924059551022	1082	25	:	:	PUNCT
coo.31924059551022	1082	26	we	we	PRON
coo.31924059551022	1082	27	have	have	VERB
coo.31924059551022	1082	28	as	as	ADP
coo.31924059551022	1082	29	the	the	DET
coo.31924059551022	1082	30	general	general	ADJ
coo.31924059551022	1082	31	form	form	NOUN
coo.31924059551022	1082	32	γ1β7ί	γ1β7ί	PUNCT
coo.31924059551022	1083	1	ίρf	ίρf	PROPN
coo.31924059551022	1083	2	\	\	PROPN
coo.31924059551022	1083	3	<	<	PROPN
coo.31924059551022	1083	4	?	?	PUNCT
coo.31924059551022	1083	5	(	(	PUNCT
coo.31924059551022	1083	6	w	w	X
coo.31924059551022	1083	7	ax	ax	PROPN
coo.31924059551022	1083	8	)	)	PUNCT
coo.31924059551022	1083	9	a(u	a(u	PROPN
coo.31924059551022	1083	10	a	a	PRON
coo.31924059551022	1083	11	,	,	PUNCT
coo.31924059551022	1083	12	)	)	PUNCT
coo.31924059551022	1084	1	[	[	X
coo.31924059551022	1084	2	16	16	NUM
coo.31924059551022	1084	3	]	]	PUNCT
coo.31924059551022	1084	4	■	■	PUNCT
coo.31924059551022	1084	5	·	·	PUNCT
coo.31924059551022	1084	6	f(u	f(u	NOUN
coo.31924059551022	1084	7	)	)	PUNCT
coo.31924059551022	1084	8	—	—	PUNCT
coo.31924059551022	1084	9	a(u	a(u	X
coo.31924059551022	1084	10	_	_	PUNCT
coo.31924059551022	1084	11	_	_	PUNCT
coo.31924059551022	1085	1	bj	bj	VERB
coo.31924059551022	1085	2	■	■	NOUN
coo.31924059551022	1086	1	g	g	X
coo.31924059551022	1086	2	(	(	PUNCT
coo.31924059551022	1086	3	«	«	PUNCT
coo.31924059551022	1086	4	—	—	PUNCT
coo.31924059551022	1086	5	a„-l	a„-l	PROPN
coo.31924059551022	1086	6	)	)	PUNCT
coo.31924059551022	1086	7	----.------,-----	----.------,-----	PROPN
coo.31924059551022	1086	8	(	(	PUNCT
coo.31924059551022	1086	9	,	,	PUNCT
coo.31924059551022	1086	10	·	·	PUNCT
coo.31924059551022	1086	11	'	'	PUNCT
coo.31924059551022	1086	12	·	·	PUNCT
coo.31924059551022	1086	13	’	'	PUNCT
coo.31924059551022	1086	14	"	"	PUNCT
coo.31924059551022	1086	15	(	(	PUNCT
coo.31924059551022	1086	16	808	808	NUM
coo.31924059551022	1086	17	(	(	PUNCT
coo.31924059551022	1086	18	16	16	NUM
coo.31924059551022	1086	19	)	)	PUNCT
coo.31924059551022	1086	20	p.	p.	NOUN
coo.31924059551022	1086	21	17	17	NUM
coo.31924059551022	1086	22	.	.	PUNCT
coo.31924059551022	1086	23	)	)	PUNCT
coo.31924059551022	1087	1	•	•	PUNCT
coo.31924059551022	1087	2	«	«	PUNCT
coo.31924059551022	1087	3	(	(	PUNCT
coo.31924059551022	1087	4	u	u	PROPN
coo.31924059551022	1087	5	&	&	CCONJ
coo.31924059551022	1087	6	,	,	PUNCT
coo.31924059551022	1087	7	_	_	PROPN
coo.31924059551022	1087	8	!	!	PUNCT
coo.31924059551022	1087	9	)	)	PUNCT
coo.31924059551022	1088	1	and	and	CCONJ
coo.31924059551022	1088	2	as	as	ADP
coo.31924059551022	1088	3	a	a	DET
coo.31924059551022	1088	4	function	function	NOUN
coo.31924059551022	1088	5	of	of	ADP
coo.31924059551022	1088	6	the	the	DET
coo.31924059551022	1088	7	second	second	ADJ
coo.31924059551022	1088	8	species	specie	NOUN
coo.31924059551022	1088	9	upon	upon	SCONJ
coo.31924059551022	1088	10	the	the	DET
coo.31924059551022	1088	11	addition	addition	NOUN
coo.31924059551022	1088	12	to	to	ADP
coo.31924059551022	1088	13	the	the	DET
coo.31924059551022	1088	14	arguments	argument	NOUN
coo.31924059551022	1088	15	of	of	ADP
coo.31924059551022	1088	16	the	the	DET
coo.31924059551022	1088	17	periods	period	NOUN
coo.31924059551022	1088	18	2w	2w	NUM
coo.31924059551022	1088	19	and	and	CCONJ
coo.31924059551022	1088	20	2w	2w	NUM
coo.31924059551022	1088	21	'	'	PUNCT
coo.31924059551022	1088	22	the	the	DET
coo.31924059551022	1088	23	function	function	NOUN
coo.31924059551022	1088	24	remains	remain	VERB
coo.31924059551022	1088	25	unchanged	unchanged	ADJ
coo.31924059551022	1088	26	save	save	NOUN
coo.31924059551022	1088	27	in	in	ADP
coo.31924059551022	1088	28	the	the	DET
coo.31924059551022	1088	29	exponential	exponential	ADJ
coo.31924059551022	1088	30	factor	factor	NOUN
coo.31924059551022	1088	31	which	which	PRON
coo.31924059551022	1088	32	takes	take	VERB
coo.31924059551022	1088	33	the	the	DET
coo.31924059551022	1088	34	forms	form	NOUN
coo.31924059551022	1088	35	respectively	respectively	ADV
coo.31924059551022	1088	36	μ	μ	PROPN
coo.31924059551022	1088	37	=	=	PROPN
coo.31924059551022	1088	38	e2yi(b	e2yi(b	X
coo.31924059551022	1088	39	—	—	PUNCT
coo.31924059551022	1088	40	a)-\-2qw	a)-\-2qw	PROPN
coo.31924059551022	1088	41	μ	μ	NOUN
coo.31924059551022	1088	42	=	=	NOUN
coo.31924059551022	1088	43	=	=	X
coo.31924059551022	1088	44	e2ìi	e2ìi	NOUN
coo.31924059551022	1088	45	'	'	PUNCT
coo.31924059551022	1088	46	(	(	PUNCT
coo.31924059551022	1088	47	b	b	NOUN
coo.31924059551022	1088	48	—	—	PUNCT
coo.31924059551022	1088	49	a	a	X
coo.31924059551022	1088	50	)	)	PUNCT
coo.31924059551022	1088	51	+	+	NUM
coo.31924059551022	1088	52	2qw	2qw	ADJ
coo.31924059551022	1088	53	'	'	PUNCT
coo.31924059551022	1088	54	when	when	SCONJ
coo.31924059551022	1088	55	b	b	PROPN
coo.31924059551022	1088	56	=	=	X
coo.31924059551022	1088	57	bi	bi	PROPN
coo.31924059551022	1088	58	bn	bn	PROPN
coo.31924059551022	1088	59	—	—	PUNCT
coo.31924059551022	1088	60	i	i	PRON
coo.31924059551022	1088	61	a	a	PRON
coo.31924059551022	1088	62	=	=	PUNCT
coo.31924059551022	1088	63	“	"	PUNCT
coo.31924059551022	1088	64	iftg	iftg	ADJ
coo.31924059551022	1088	65	·	·	PUNCT
coo.31924059551022	1088	66	·	·	PUNCT
coo.31924059551022	1088	67	“	"	PUNCT
coo.31924059551022	1088	68	|	|	ADV
coo.31924059551022	1088	69	“	"	PUNCT
coo.31924059551022	1088	70	(	(	PUNCT
coo.31924059551022	1088	71	in	in	ADP
coo.31924059551022	1088	72	—	—	PUNCT
coo.31924059551022	1088	73	1	1	NUM
coo.31924059551022	1088	74	(	(	PUNCT
coo.31924059551022	1088	75	see	see	VERB
coo.31924059551022	1088	76	p	p	NOUN
coo.31924059551022	1088	77	·	·	SYM
coo.31924059551022	1088	78	17·^	17·^	NUM
coo.31924059551022	1088	79	and	and	CCONJ
coo.31924059551022	1088	80	η	η	PROPN
coo.31924059551022	1088	81	and	and	CCONJ
coo.31924059551022	1088	82	η	η	PROPN
coo.31924059551022	1088	83	are	be	AUX
coo.31924059551022	1088	84	constants	constant	NOUN
coo.31924059551022	1088	85	.	.	PUNCT
coo.31924059551022	1089	1	the	the	DET
coo.31924059551022	1089	2	factors	factor	NOUN
coo.31924059551022	1089	3	μ	μ	PROPN
coo.31924059551022	1089	4	and	and	CCONJ
coo.31924059551022	1089	5	μ	μ	NOUN
coo.31924059551022	1089	6	'	'	PUNCT
coo.31924059551022	1089	7	are	be	AUX
coo.31924059551022	1089	8	general	general	ADJ
coo.31924059551022	1089	9	and	and	CCONJ
coo.31924059551022	1089	10	we	we	PRON
coo.31924059551022	1089	11	may	may	AUX
coo.31924059551022	1089	12	if	if	SCONJ
coo.31924059551022	1089	13	we	we	PRON
coo.31924059551022	1089	14	choose	choose	VERB
coo.31924059551022	1089	15	take	take	VERB
coo.31924059551022	1089	16	them	they	PRON
coo.31924059551022	1089	17	at	at	ADP
coo.31924059551022	1089	18	pleasure	pleasure	NOUN
coo.31924059551022	1089	19	and	and	CCONJ
coo.31924059551022	1089	20	then	then	ADV
coo.31924059551022	1089	21	seek	seek	VERB
coo.31924059551022	1089	22	the	the	DET
coo.31924059551022	1089	23	corresponding	corresponding	ADJ
coo.31924059551022	1089	24	function	function	NOUN
coo.31924059551022	1089	25	.	.	PUNCT
coo.31924059551022	1090	1	doing	do	VERB
coo.31924059551022	1090	2	this	this	PRON
coo.31924059551022	1090	3	we	we	PRON
coo.31924059551022	1090	4	have	have	VERB
coo.31924059551022	1090	5	μ	μ	PRON
coo.31924059551022	1090	6	and	and	CCONJ
coo.31924059551022	1090	7	μ	μ	NOUN
coo.31924059551022	1090	8	'	'	PUNCT
coo.31924059551022	1090	9	given	give	VERB
coo.31924059551022	1090	10	and	and	CCONJ
coo.31924059551022	1090	11	also	also	ADV
coo.31924059551022	1090	12	ρ	ρ	ADJ
coo.31924059551022	1090	13	to	to	PART
coo.31924059551022	1090	14	determine	determine	VERB
coo.31924059551022	1090	15	b	b	PROPN
coo.31924059551022	1090	16	—	—	PUNCT
coo.31924059551022	1090	17	a	a	PRON
coo.31924059551022	1090	18	from	from	ADP
coo.31924059551022	1090	19	the	the	DET
coo.31924059551022	1090	20	relations	relation	NOUN
coo.31924059551022	1090	21	[	[	X
coo.31924059551022	1090	22	170	170	NUM
coo.31924059551022	1090	23	]	]	PUNCT
coo.31924059551022	1090	24	.	.	PUNCT
coo.31924059551022	1091	1	solving	solve	VERB
coo.31924059551022	1091	2	we	we	PRON
coo.31924059551022	1091	3	have	have	AUX
coo.31924059551022	1091	4	log	log	VERB
coo.31924059551022	1091	5	μ	μ	NOUN
coo.31924059551022	1091	6	=	=	SYM
coo.31924059551022	1091	7	2η(β	2η(β	NUM
coo.31924059551022	1091	8	—	—	PUNCT
coo.31924059551022	1091	9	a	a	X
coo.31924059551022	1091	10	)	)	PUNCT
coo.31924059551022	1091	11	+	+	PUNCT
coo.31924059551022	1091	12	2qw	2qw	ADJ
coo.31924059551022	1091	13	log	log	VERB
coo.31924059551022	1091	14	μ	μ	PROPN
coo.31924059551022	1091	15	'	'	PUNCT
coo.31924059551022	1091	16	=	=	PROPN
coo.31924059551022	1091	17	2η	2η	NUM
coo.31924059551022	1091	18	(	(	PUNCT
coo.31924059551022	1091	19	b	b	X
coo.31924059551022	1091	20	—	—	PUNCT
coo.31924059551022	1091	21	a	a	X
coo.31924059551022	1091	22	)	)	PUNCT
coo.31924059551022	1091	23	-|2qw	-|2qw	SPACE
coo.31924059551022	1091	24	'	'	PUNCT
coo.31924059551022	1091	25	*	*	PUNCT
coo.31924059551022	1091	26	)	)	PUNCT
coo.31924059551022	1091	27	see	see	VERB
coo.31924059551022	1091	28	mittag	mittag	ADJ
coo.31924059551022	1091	29	-	-	PUNCT
coo.31924059551022	1091	30	leffler	leffler	NOUN
coo.31924059551022	1091	31	,	,	PUNCT
coo.31924059551022	1091	32	comptes	compte	NOUN
coo.31924059551022	1091	33	rendus	rendus	PROPN
coo.31924059551022	1091	34	t.	t.	PROPN
coo.31924059551022	1091	35	xc	xc	PROPN
coo.31924059551022	1091	36	,	,	PUNCT
coo.31924059551022	1091	37	1880	1880	NUM
coo.31924059551022	1091	38	,	,	PUNCT
coo.31924059551022	1091	39	p.	p.	NOUN
coo.31924059551022	1091	40	178	178	NUM
coo.31924059551022	1091	41	.	.	PUNCT
coo.31924059551022	1092	1	76	76	NUM
coo.31924059551022	1092	2	part	part	NOUN
coo.31924059551022	1092	3	v.	v.	ADP
coo.31924059551022	1092	4	[	[	X
coo.31924059551022	1092	5	171	171	NUM
coo.31924059551022	1092	6	]	]	PUNCT
coo.31924059551022	1093	1	[	[	X
coo.31924059551022	1093	2	172	172	NUM
coo.31924059551022	1093	3	]	]	PUNCT
coo.31924059551022	1094	1	[	[	X
coo.31924059551022	1094	2	173	173	NUM
coo.31924059551022	1094	3	]	]	PUNCT
coo.31924059551022	1094	4	whence	whence	SCONJ
coo.31924059551022	1094	5	η	η	PROPN
coo.31924059551022	1094	6	log	log	VERB
coo.31924059551022	1094	7	μ	μ	PROPN
coo.31924059551022	1094	8	'	'	PUNCT
coo.31924059551022	1094	9	—	—	PUNCT
coo.31924059551022	1094	10	η	η	X
coo.31924059551022	1094	11	'	'	PUNCT
coo.31924059551022	1094	12	log	log	NOUN
coo.31924059551022	1094	13	μ	μ	NOUN
coo.31924059551022	1094	14	=	=	NOUN
coo.31924059551022	1094	15	2g(yw	2g(yw	NUM
coo.31924059551022	1094	16	'	'	PUNCT
coo.31924059551022	1094	17	—	—	PUNCT
coo.31924059551022	1094	18	r¡'w	r¡'w	NOUN
coo.31924059551022	1094	19	)	)	PUNCT
coo.31924059551022	1094	20	—	—	PUNCT
coo.31924059551022	1094	21	ρπί	ρπί	PROPN
coo.31924059551022	1094	22	]	]	PUNCT
coo.31924059551022	1094	23	(	(	PUNCT
coo.31924059551022	1094	24	r¡w	r¡w	VERB
coo.31924059551022	1094	25	'	'	PUNCT
coo.31924059551022	1094	26	—	—	PUNCT
coo.31924059551022	1094	27	y¡'w	y¡'w	NOUN
coo.31924059551022	1094	28	=	=	X
coo.31924059551022	1094	29	w	w	X
coo.31924059551022	1094	30	'	'	PUNCT
coo.31924059551022	1094	31	log	log	NOUN
coo.31924059551022	1094	32	μ	μ	NOUN
coo.31924059551022	1094	33	—	—	PUNCT
coo.31924059551022	1094	34	w	w	X
coo.31924059551022	1094	35	log	log	VERB
coo.31924059551022	1094	36	μ	μ	NOUN
coo.31924059551022	1094	37	=	=	SYM
coo.31924059551022	1094	38	2(b	2(b	NUM
coo.31924059551022	1094	39	—	—	PUNCT
coo.31924059551022	1094	40	a	a	X
coo.31924059551022	1094	41	)	)	PUNCT
coo.31924059551022	1094	42	(	(	PUNCT
coo.31924059551022	1094	43	r¡w	r¡w	VERB
coo.31924059551022	1094	44	'	'	PUNCT
coo.31924059551022	1094	45	—	—	PUNCT
coo.31924059551022	1094	46	r¡'w	r¡'w	NOUN
coo.31924059551022	1094	47	)	)	PUNCT
coo.31924059551022	1094	48	=	=	PROPN
coo.31924059551022	1095	1	(	(	PUNCT
coo.31924059551022	1095	2	b	b	X
coo.31924059551022	1095	3	—	—	PUNCT
coo.31924059551022	1095	4	a	a	X
coo.31924059551022	1095	5	)	)	PUNCT
coo.31924059551022	1095	6	m.	m.	NOUN
coo.31924059551022	1095	7	this	this	DET
coo.31924059551022	1095	8	solution	solution	NOUN
coo.31924059551022	1095	9	however	however	ADV
coo.31924059551022	1095	10	becomes	become	VERB
coo.31924059551022	1095	11	indeterminate	indeterminate	ADJ
coo.31924059551022	1095	12	when	when	SCONJ
coo.31924059551022	1095	13	f(x	f(x	PROPN
coo.31924059551022	1095	14	)	)	PUNCT
coo.31924059551022	1095	15	becomes	become	VERB
coo.31924059551022	1095	16	doubly	doubly	ADV
coo.31924059551022	1095	17	periodic	periodic	ADJ
coo.31924059551022	1095	18	,	,	PUNCT
coo.31924059551022	1095	19	for	for	ADP
coo.31924059551022	1095	20	then	then	ADV
coo.31924059551022	1095	21	ρ	ρ	NOUN
coo.31924059551022	1095	22	=	=	SYM
coo.31924059551022	1095	23	0	0	NUM
coo.31924059551022	1095	24	and	and	CCONJ
coo.31924059551022	1095	25	b	b	X
coo.31924059551022	1095	26	—	—	PUNCT
coo.31924059551022	1095	27	a	a	X
coo.31924059551022	1095	28	—	—	PUNCT
coo.31924059551022	1095	29	2mw	2mw	NOUN
coo.31924059551022	1095	30	+	+	CCONJ
coo.31924059551022	1095	31	2	2	NUM
coo.31924059551022	1095	32	m	m	PRON
coo.31924059551022	1095	33	w\	w\	PROPN
coo.31924059551022	1095	34	this	this	PRON
coo.31924059551022	1095	35	gives	gives	AUX
coo.31924059551022	1095	36	in(2mw	in(2mw	VERB
coo.31924059551022	1095	37	+	+	PROPN
coo.31924059551022	1095	38	2m'w	2m'w	NOUN
coo.31924059551022	1095	39	'	'	NUM
coo.31924059551022	1095	40	)	)	PUNCT
coo.31924059551022	1095	41	=	=	X
coo.31924059551022	1095	42	w	w	X
coo.31924059551022	1095	43	'	'	PUNCT
coo.31924059551022	1095	44	log	log	NOUN
coo.31924059551022	1095	45	μ	μ	NOUN
coo.31924059551022	1095	46	—	—	PUNCT
coo.31924059551022	1095	47	w	w	X
coo.31924059551022	1095	48	log	log	VERB
coo.31924059551022	1095	49	μ	μ	PRON
coo.31924059551022	1095	50	'	'	PUNCT
coo.31924059551022	1095	51	whence	whence	NOUN
coo.31924059551022	1095	52	w	w	ADP
coo.31924059551022	1095	53	_	_	PUNCT
coo.31924059551022	1095	54	_	_	PUNCT
coo.31924059551022	1096	1	_	_	PUNCT
coo.31924059551022	1096	2	log	log	VERB
coo.31924059551022	1096	3	a	a	DET
coo.31924059551022	1096	4	—	—	PUNCT
coo.31924059551022	1096	5	2inm	2inm	NUM
coo.31924059551022	1096	6	w	w	NOUN
coo.31924059551022	1096	7	’	'	PUNCT
coo.31924059551022	1096	8	log	log	VERB
coo.31924059551022	1096	9	μ	μ	NOUN
coo.31924059551022	1096	10	+	+	NUM
coo.31924059551022	1096	11	2iπm	2iπm	NUM
coo.31924059551022	1096	12	'	'	PART
coo.31924059551022	1096	13	which	which	PRON
coo.31924059551022	1096	14	means	mean	VERB
coo.31924059551022	1096	15	that	that	SCONJ
coo.31924059551022	1096	16	the	the	DET
coo.31924059551022	1096	17	logs	log	NOUN
coo.31924059551022	1096	18	of	of	ADP
coo.31924059551022	1096	19	the	the	DET
coo.31924059551022	1096	20	multiplicators	multiplicator	NOUN
coo.31924059551022	1096	21	are	be	AUX
coo.31924059551022	1096	22	proportional	proportional	ADJ
coo.31924059551022	1096	23	to	to	ADP
coo.31924059551022	1096	24	their	their	PRON
coo.31924059551022	1096	25	corresponding	correspond	VERB
coo.31924059551022	1096	26	periods	period	NOUN
coo.31924059551022	1096	27	.	.	PUNCT
coo.31924059551022	1097	1	returning	return	VERB
coo.31924059551022	1097	2	to	to	ADP
coo.31924059551022	1097	3	the	the	DET
coo.31924059551022	1097	4	form	form	NOUN
coo.31924059551022	1097	5	f	f	X
coo.31924059551022	1097	6	_	_	X
coo.31924059551022	1098	1	g(u	g(u	PROPN
coo.31924059551022	1099	1	+	+	CCONJ
coo.31924059551022	1099	2	v	v	NOUN
coo.31924059551022	1099	3	)	)	PUNCT
coo.31924059551022	1099	4	u£9	u£9	NOUN
coo.31924059551022	1099	5	'	'	PUNCT
coo.31924059551022	1099	6	a(u	a(u	NOUN
coo.31924059551022	1099	7	)	)	PUNCT
coo.31924059551022	1099	8	we	we	PRON
coo.31924059551022	1099	9	observe	observe	VERB
coo.31924059551022	1099	10	that	that	SCONJ
coo.31924059551022	1099	11	when	when	SCONJ
coo.31924059551022	1099	12	we	we	PRON
coo.31924059551022	1099	13	have	have	VERB
coo.31924059551022	1099	14	v	v	NOUN
coo.31924059551022	1099	15	=	=	NOUN
coo.31924059551022	1099	16	ai	ai	VERB
coo.31924059551022	1099	17	+	+	CCONJ
coo.31924059551022	1099	18	a	a	DET
coo.31924059551022	1099	19	2	2	NUM
coo.31924059551022	1100	1	+	+	NUM
coo.31924059551022	1100	2	*	*	PUNCT
coo.31924059551022	1100	3	*	*	PUNCT
coo.31924059551022	1100	4	“	"	PUNCT
coo.31924059551022	1100	5	0	0	PUNCT
coo.31924059551022	1101	1	y	y	PROPN
coo.31924059551022	1101	2	=	=	X
coo.31924059551022	1101	3	2mw	2mw	PROPN
coo.31924059551022	1102	1	+	+	CCONJ
coo.31924059551022	1102	2	2	2	NUM
coo.31924059551022	1102	3	m	m	NOUN
coo.31924059551022	1102	4	w	w	PROPN
coo.31924059551022	1102	5	'	'	PUNCT
coo.31924059551022	1102	6	and	and	CCONJ
coo.31924059551022	1102	7	f	f	PROPN
coo.31924059551022	1102	8	vanishes	vanish	VERB
coo.31924059551022	1102	9	showing	show	VERB
coo.31924059551022	1102	10	that	that	SCONJ
coo.31924059551022	1102	11	this	this	DET
coo.31924059551022	1102	12	eliment	eliment	NOUN
coo.31924059551022	1102	13	can	can	AUX
coo.31924059551022	1102	14	not	not	PART
coo.31924059551022	1102	15	be	be	AUX
coo.31924059551022	1102	16	utilized	utilize	VERB
coo.31924059551022	1102	17	in	in	ADP
coo.31924059551022	1102	18	this	this	DET
coo.31924059551022	1102	19	case	case	NOUN
coo.31924059551022	1102	20	.	.	PUNCT
coo.31924059551022	1103	1	written	write	VERB
coo.31924059551022	1103	2	as	as	ADP
coo.31924059551022	1103	3	a	a	DET
coo.31924059551022	1103	4	product	product	NOUN
coo.31924059551022	1103	5	however	however	ADV
coo.31924059551022	1103	6	and	and	CCONJ
coo.31924059551022	1103	7	for	for	ADP
coo.31924059551022	1103	8	u	u	PROPN
coo.31924059551022	1103	9	=	=	AUX
coo.31924059551022	1103	10	3	3	NUM
coo.31924059551022	1103	11	we	we	PRON
coo.31924059551022	1103	12	have	have	VERB
coo.31924059551022	1103	13	where	where	SCONJ
coo.31924059551022	1103	14	=	=	PUNCT
coo.31924059551022	1104	1	*	*	PUNCT
coo.31924059551022	1105	1	(	(	PUNCT
coo.31924059551022	1105	2	*	*	PUNCT
coo.31924059551022	1105	3	+	+	CCONJ
coo.31924059551022	1105	4	v	v	X
coo.31924059551022	1105	5	)	)	PUNCT
coo.31924059551022	1105	6	*	*	PUNCT
coo.31924059551022	1105	7	(	(	PUNCT
coo.31924059551022	1105	8	«	«	PUNCT
coo.31924059551022	1105	9	+	+	CCONJ
coo.31924059551022	1105	10	b	b	X
coo.31924059551022	1105	11	)	)	PUNCT
coo.31924059551022	1105	12	c(u	c(u	PROPN
coo.31924059551022	1105	13	+	+	NUM
coo.31924059551022	1105	14	c	c	NOUN
coo.31924059551022	1105	15	)	)	PUNCT
coo.31924059551022	1105	16	+	+	CCONJ
coo.31924059551022	1105	17	j	j	X
coo.31924059551022	1105	18	gbu	gbu	PROPN
coo.31924059551022	1106	1	a	a	DET
coo.31924059551022	1106	2	-1	-1	PROPN
coo.31924059551022	1106	3	-	-	PUNCT
coo.31924059551022	1106	4	6	6	NUM
coo.31924059551022	1106	5	+	+	PROPN
coo.31924059551022	1106	6	c	c	X
coo.31924059551022	1106	7	—	—	PUNCT
coo.31924059551022	1106	8	v	v	NOUN
coo.31924059551022	1106	9	=	=	SYM
coo.31924059551022	1106	10	0	0	NUM
coo.31924059551022	1106	11	and	and	CCONJ
coo.31924059551022	1106	12	our	our	PRON
coo.31924059551022	1106	13	eliment	eliment	NOUN
coo.31924059551022	1106	14	may	may	AUX
coo.31924059551022	1106	15	be	be	AUX
coo.31924059551022	1106	16	taken	take	VERB
coo.31924059551022	1106	17	as	as	ADP
coo.31924059551022	1106	18	a	a	DET
coo.31924059551022	1106	19	rational	rational	ADJ
coo.31924059551022	1106	20	function	function	NOUN
coo.31924059551022	1106	21	of	of	ADP
coo.31924059551022	1106	22	pu	pu	PROPN
coo.31924059551022	1106	23	and	and	CCONJ
coo.31924059551022	1106	24	p'u	p'u	ADV
coo.31924059551022	1106	25	multiplied	multiply	VERB
coo.31924059551022	1106	26	by	by	ADP
coo.31924059551022	1106	27	a	a	DET
coo.31924059551022	1106	28	factor	factor	NOUN
coo.31924059551022	1106	29	of	of	ADP
coo.31924059551022	1106	30	the	the	DET
coo.31924059551022	1106	31	form	form	NOUN
coo.31924059551022	1106	32	e$u	e$u	PROPN
coo.31924059551022	1106	33	.	.	PUNCT
coo.31924059551022	1107	1	it	it	PRON
coo.31924059551022	1107	2	is	be	AUX
coo.31924059551022	1107	3	moreover	moreover	ADV
coo.31924059551022	1107	4	known	know	VERB
coo.31924059551022	1107	5	that	that	SCONJ
coo.31924059551022	1107	6	any	any	DET
coo.31924059551022	1107	7	function	function	NOUN
coo.31924059551022	1107	8	f(u	f(u	NOUN
coo.31924059551022	1107	9	)	)	PUNCT
coo.31924059551022	1107	10	of	of	ADP
coo.31924059551022	1107	11	p	p	PROPN
coo.31924059551022	1107	12	and	and	CCONJ
coo.31924059551022	1107	13	p	p	PROPN
coo.31924059551022	1107	14	may	may	AUX
coo.31924059551022	1107	15	be	be	AUX
coo.31924059551022	1107	16	resolved	resolve	VERB
coo.31924059551022	1107	17	in	in	ADP
coo.31924059551022	1107	18	the	the	DET
coo.31924059551022	1107	19	form	form	NOUN
coo.31924059551022	1107	20	f(u	f(u	NOUN
coo.31924059551022	1107	21	)	)	PUNCT
coo.31924059551022	1107	22	=	=	X
coo.31924059551022	1108	1	l	l	NOUN
coo.31924059551022	1108	2	+	+	CCONJ
coo.31924059551022	1108	3	p	p	NOUN
coo.31924059551022	1108	4	where	where	SCONJ
coo.31924059551022	1108	5	l	l	NOUN
coo.31924059551022	1108	6	=	=	VERB
coo.31924059551022	1108	7	11ξ(η	11ξ(η	NUM
coo.31924059551022	1108	8	—	—	PUNCT
coo.31924059551022	1108	9	vt	vt	NOUN
coo.31924059551022	1108	10	)	)	PUNCT
coo.31924059551022	1108	11	+	+	CCONJ
coo.31924059551022	1108	12	(	(	PUNCT
coo.31924059551022	1108	13	w	w	ADJ
coo.31924059551022	1108	14	—	—	PUNCT
coo.31924059551022	1108	15	v2	v2	NOUN
coo.31924059551022	1108	16	)	)	PUNCT
coo.31924059551022	1108	17	+	+	CCONJ
coo.31924059551022	1108	18	13ξ(u	13ξ(u	NUM
coo.31924059551022	1108	19	—	—	PUNCT
coo.31924059551022	1108	20	v.ò	v.ò	PROPN
coo.31924059551022	1108	21	)	)	PUNCT
coo.31924059551022	1108	22	-f	-f	PUNCT
coo.31924059551022	1108	23	·	·	PUNCT
coo.31924059551022	1108	24	·	·	PUNCT
coo.31924059551022	1108	25	p	p	NOUN
coo.31924059551022	1108	26	=	=	X
coo.31924059551022	1108	27	c	c	PROPN
coo.31924059551022	1108	28	+	+	PROPN
coo.31924059551022	1108	29	σηιρμ	σηιρμ	PROPN
coo.31924059551022	1108	30	(	(	PUNCT
coo.31924059551022	1108	31	u	u	PROPN
coo.31924059551022	1108	32	—	—	PUNCT
coo.31924059551022	1108	33	v	v	NOUN
coo.31924059551022	1108	34	)	)	PUNCT
coo.31924059551022	1108	35	where	where	SCONJ
coo.31924059551022	1108	36	h	h	PROPN
coo.31924059551022	1108	37	+	+	CCONJ
coo.31924059551022	1108	38	h	h	NOUN
coo.31924059551022	1108	39	4	4	NUM
coo.31924059551022	1108	40	“	"	PUNCT
coo.31924059551022	1108	41	h	h	NOUN
coo.31924059551022	1108	42	+	+	CCONJ
coo.31924059551022	1108	43	*	*	PUNCT
coo.31924059551022	1108	44	'	'	PUNCT
coo.31924059551022	1108	45	=	=	PRON
coo.31924059551022	1108	46	0	0	X
coo.31924059551022	1108	47	.	.	PUNCT
coo.31924059551022	1109	1	this	this	DET
coo.31924059551022	1109	2	property	property	NOUN
coo.31924059551022	1109	3	being	be	AUX
coo.31924059551022	1109	4	general	general	ADJ
coo.31924059551022	1109	5	,	,	PUNCT
coo.31924059551022	1109	6	we	we	PRON
coo.31924059551022	1109	7	have	have	VERB
coo.31924059551022	1109	8	,	,	PUNCT
coo.31924059551022	1109	9	f	f	PROPN
coo.31924059551022	1109	10	being	be	AUX
coo.31924059551022	1109	11	doubly	doubly	ADV
coo.31924059551022	1109	12	periodic	periodic	ADJ
coo.31924059551022	1109	13	,	,	PUNCT
coo.31924059551022	1109	14	but	but	CCONJ
coo.31924059551022	1109	15	to	to	PART
coo.31924059551022	1109	16	multiply	multiply	VERB
coo.31924059551022	1109	17	by	by	ADP
coo.31924059551022	1109	18	e$u	e$u	PROPN
coo.31924059551022	1109	19	to	to	PART
coo.31924059551022	1109	20	find	find	VERB
coo.31924059551022	1109	21	a	a	DET
coo.31924059551022	1109	22	development	development	NOUN
coo.31924059551022	1109	23	for	for	ADP
coo.31924059551022	1109	24	the	the	DET
coo.31924059551022	1109	25	eliment	eliment	NOUN
coo.31924059551022	1109	26	required	require	VERB
coo.31924059551022	1109	27	in	in	ADP
coo.31924059551022	1109	28	[	[	X
coo.31924059551022	1109	29	172	172	NUM
coo.31924059551022	1109	30	]	]	PUNCT
coo.31924059551022	1110	1	namely	namely	ADV
coo.31924059551022	1110	2	•	•	PUNCT
coo.31924059551022	1110	3	·	·	PUNCT
coo.31924059551022	1110	4	·	·	PUNCT
coo.31924059551022	1110	5	...............	...............	PUNCT
coo.31924059551022	1110	6	φ(μ	φ(μ	PROPN
coo.31924059551022	1110	7	)	)	PUNCT
coo.31924059551022	1110	8	=	=	X
coo.31924059551022	1110	9	tfu£(u	tfu£(u	SPACE
coo.31924059551022	1110	10	)	)	PUNCT
coo.31924059551022	1110	11	deduction	deduction	NUM
coo.31924059551022	1110	12	of	of	ADP
coo.31924059551022	1110	13	the	the	DET
coo.31924059551022	1110	14	forms	form	NOUN
coo.31924059551022	1110	15	when	when	SCONJ
coo.31924059551022	1110	16	n	n	SYM
coo.31924059551022	1110	17	equals	equal	VERB
coo.31924059551022	1110	18	three	three	NUM
coo.31924059551022	1110	19	.	.	PUNCT
coo.31924059551022	1111	1	77	77	NUM
coo.31924059551022	1112	1	we	we	PRON
coo.31924059551022	1112	2	have	have	VERB
coo.31924059551022	1112	3	then	then	ADV
coo.31924059551022	1112	4	ξ(η	ξ(η	PROPN
coo.31924059551022	1112	5	)	)	PUNCT
coo.31924059551022	1112	6	=	=	PUNCT
coo.31924059551022	1112	7	0(u)e	0(u)e	NUM
coo.31924059551022	1113	1	~	~	PUNCT
coo.31924059551022	1113	2	vu	vu	PROPN
coo.31924059551022	1113	3	ξ	ξ	X
coo.31924059551022	1113	4	'	'	PUNCT
coo.31924059551022	1113	5	(	(	PUNCT
coo.31924059551022	1113	6	u	u	PROPN
coo.31924059551022	1113	7	)	)	PUNCT
coo.31924059551022	1113	8	φ'(η	φ'(η	ADV
coo.31924059551022	1113	9	)	)	PUNCT
coo.31924059551022	1113	10	e~^u	e~^u	PROPN
coo.31924059551022	1113	11	—	—	PUNCT
coo.31924059551022	1113	12	ρ	ρ	INTJ
coo.31924059551022	1113	13	φ	φ	X
coo.31924059551022	1113	14	(	(	PUNCT
coo.31924059551022	1113	15	m	m	NOUN
coo.31924059551022	1113	16	)	)	PUNCT
coo.31924059551022	1113	17	<	<	X
coo.31924059551022	1113	18	r~'qu	r~'qu	X
coo.31924059551022	1113	19	ζ	ζ	NOUN
coo.31924059551022	1113	20	"	"	PUNCT
coo.31924059551022	1113	21	(	(	PUNCT
coo.31924059551022	1113	22	u	u	PROPN
coo.31924059551022	1113	23	)	)	PUNCT
coo.31924059551022	1113	24	=	=	PUNCT
coo.31924059551022	1113	25	q>"(u)e	q>"(u)e	PROPN
coo.31924059551022	1113	26	—	—	PUNCT
coo.31924059551022	1113	27	qu	qu	PROPN
coo.31924059551022	1113	28	—	—	PUNCT
coo.31924059551022	1113	29	2ρφ\η)€γ^η	2ρφ\η)€γ^η	NOUN
coo.31924059551022	1113	30	-fρ2φ{ιι)ο~^η	-fρ2φ{ιι)ο~^η	X
coo.31924059551022	1113	31	ξ(3	ξ(3	PROPN
coo.31924059551022	1113	32	)	)	PUNCT
coo.31924059551022	1113	33	=	=	PROPN
coo.31924059551022	1113	34	φ"'(ιι	φ"'(ιι	SPACE
coo.31924059551022	1113	35	)	)	PUNCT
coo.31924059551022	1113	36	e~	e~	PROPN
coo.31924059551022	1113	37	—	—	PUNCT
coo.31924059551022	1113	38	3	3	NUM
coo.31924059551022	1113	39	ρ	ρ	X
coo.31924059551022	1113	40	φ	φ	X
coo.31924059551022	1113	41	"	"	PUNCT
coo.31924059551022	1113	42	(	(	PUNCT
coo.31924059551022	1113	43	u	u	PROPN
coo.31924059551022	1113	44	)	)	PUNCT
coo.31924059551022	1113	45	e~~	e~~	PROPN
coo.31924059551022	1113	46	qu	qu	PROPN
coo.31924059551022	1113	47	-f3	-f3	PROPN
coo.31924059551022	1113	48	ρ2	ρ2	PROPN
coo.31924059551022	1113	49	φ\η	φ\η	SPACE
coo.31924059551022	1113	50	)	)	PUNCT
coo.31924059551022	1113	51	e~~vu	e~~vu	PROPN
coo.31924059551022	1113	52	—	—	PUNCT
coo.31924059551022	1113	53	ρ3	ρ3	PROPN
coo.31924059551022	1113	54	φ	φ	X
coo.31924059551022	1113	55	(	(	PUNCT
coo.31924059551022	1113	56	w	w	PROPN
coo.31924059551022	1113	57	,	,	PUNCT
coo.31924059551022	1113	58	)	)	PUNCT
coo.31924059551022	1113	59	e~~	e~~	PROPN
coo.31924059551022	1113	60	c	c	PROPN
coo.31924059551022	1113	61	u.	u.	PROPN
coo.31924059551022	1113	62	whence	whence	PROPN
coo.31924059551022	1113	63	[	[	X
coo.31924059551022	1113	64	174	174	NUM
coo.31924059551022	1113	65	]	]	PUNCT
coo.31924059551022	1113	66	βρ“6	βρ“6	PUNCT
coo.31924059551022	1113	67	<	<	X
coo.31924059551022	1113	68	·	·	PUNCT
coo.31924059551022	1113	69	>	>	X
coo.31924059551022	1113	70	(	(	PUNCT
coo.31924059551022	1113	71	«	«	NOUN
coo.31924059551022	1113	72	)	)	PUNCT
coo.31924059551022	1113	73	=	=	X
coo.31924059551022	1113	74	φ<»)(μ	φ<»)(μ	SPACE
coo.31924059551022	1113	75	)	)	PUNCT
coo.31924059551022	1113	76	—	—	PUNCT
coo.31924059551022	1113	77	j	j	PROPN
coo.31924059551022	1113	78	ρφί»-1)^	ρφί»-1)^	NUM
coo.31924059551022	1113	79	)	)	PUNCT
coo.31924059551022	1113	80	+	+	CCONJ
coo.31924059551022	1113	81	5í!lzjí	5í!lzjí	X
coo.31924059551022	1113	82	.	.	PUNCT
coo.31924059551022	1113	83	ρ*φ(»-2)(μ	ρ*φ(»-2)(μ	NUM
coo.31924059551022	1113	84	)	)	PUNCT
coo.31924059551022	1113	85	_	_	X
coo.31924059551022	1113	86	|we	|we	PRON
coo.31924059551022	1113	87	have	have	VERB
coo.31924059551022	1113	88	then	then	ADV
coo.31924059551022	1113	89	a	a	DET
coo.31924059551022	1113	90	decomposition	decomposition	NOUN
coo.31924059551022	1113	91	in	in	ADP
coo.31924059551022	1113	92	the	the	DET
coo.31924059551022	1113	93	form	form	NOUN
coo.31924059551022	1113	94	[	[	X
coo.31924059551022	1113	95	175	175	NUM
coo.31924059551022	1113	96	]	]	PUNCT
coo.31924059551022	1113	97	........	........	PUNCT
coo.31924059551022	1113	98	/í(m	/í(m	X
coo.31924059551022	1113	99	)	)	PUNCT
coo.31924059551022	1113	100	=	=	PUNCT
coo.31924059551022	1114	1	c^“+22’a.v	c^“+22’a.v	VERB
coo.31924059551022	1114	2	®	®	NOUN
coo.31924059551022	1114	3	w(m	w(m	PROPN
coo.31924059551022	1114	4	v.	v.	ADP
coo.31924059551022	1114	5	)	)	PUNCT
coo.31924059551022	1114	6	•	•	X
coo.31924059551022	1114	7	m	m	PUNCT
coo.31924059551022	1114	8	v	v	ADP
coo.31924059551022	1114	9	where	where	SCONJ
coo.31924059551022	1114	10	vn	vn	PROPN
coo.31924059551022	1114	11	stands	stand	VERB
coo.31924059551022	1114	12	for	for	ADP
coo.31924059551022	1114	13	the	the	DET
coo.31924059551022	1114	14	several	several	ADJ
coo.31924059551022	1114	15	infinites	infinite	NOUN
coo.31924059551022	1114	16	of	of	ADP
coo.31924059551022	1114	17	fx	fx	PROPN
coo.31924059551022	1114	18	(	(	PUNCT
coo.31924059551022	1114	19	u	u	PROPN
coo.31924059551022	1114	20	)	)	PUNCT
coo.31924059551022	1114	21	and	and	CCONJ
coo.31924059551022	1114	22	φ	φ	X
coo.31924059551022	1114	23	(	(	PUNCT
coo.31924059551022	1114	24	*	*	PUNCT
coo.31924059551022	1114	25	>	>	X
coo.31924059551022	1114	26	for	for	ADP
coo.31924059551022	1114	27	the	the	DET
coo.31924059551022	1114	28	derivatives	derivative	NOUN
coo.31924059551022	1114	29	where	where	SCONJ
coo.31924059551022	1114	30	v	v	PROPN
coo.31924059551022	1114	31	must	must	AUX
coo.31924059551022	1114	32	be	be	AUX
coo.31924059551022	1114	33	of	of	ADP
coo.31924059551022	1114	34	an	an	DET
coo.31924059551022	1114	35	order	order	NOUN
coo.31924059551022	1114	36	one	one	NUM
coo.31924059551022	1114	37	degree	degree	NOUN
coo.31924059551022	1114	38	less	less	ADJ
coo.31924059551022	1114	39	than	than	ADP
coo.31924059551022	1114	40	the	the	DET
coo.31924059551022	1114	41	multiplicity	multiplicity	NOUN
coo.31924059551022	1114	42	of	of	ADP
coo.31924059551022	1114	43	the	the	DET
coo.31924059551022	1114	44	infinites	infinite	NOUN
coo.31924059551022	1114	45	.	.	PUNCT
coo.31924059551022	1115	1	the	the	DET
coo.31924059551022	1115	2	coefficients	coefficient	NOUN
coo.31924059551022	1115	3	a	a	PRON
coo.31924059551022	1115	4	will	will	AUX
coo.31924059551022	1115	5	be	be	AUX
coo.31924059551022	1115	6	determined	determine	VERB
coo.31924059551022	1115	7	in	in	ADP
coo.31924059551022	1115	8	general	general	ADJ
coo.31924059551022	1115	9	by	by	ADP
coo.31924059551022	1115	10	developing	develop	VERB
coo.31924059551022	1115	11	fx	fx	PROPN
coo.31924059551022	1115	12	(	(	PUNCT
coo.31924059551022	1115	13	u	u	PROPN
coo.31924059551022	1115	14	)	)	PUNCT
coo.31924059551022	1115	15	according	accord	VERB
coo.31924059551022	1115	16	to	to	ADP
coo.31924059551022	1115	17	the	the	DET
coo.31924059551022	1115	18	powers	power	NOUN
coo.31924059551022	1115	19	of	of	ADP
coo.31924059551022	1115	20	(	(	PUNCT
coo.31924059551022	1115	21	u	u	PROPN
coo.31924059551022	1115	22	—	—	PUNCT
coo.31924059551022	1115	23	vn	vn	PROPN
coo.31924059551022	1115	24	)	)	PUNCT
coo.31924059551022	1115	25	while	while	SCONJ
coo.31924059551022	1115	26	c	c	PROPN
coo.31924059551022	1115	27	will	will	AUX
coo.31924059551022	1115	28	be	be	AUX
coo.31924059551022	1115	29	a	a	DET
coo.31924059551022	1115	30	fixed	fix	VERB
coo.31924059551022	1115	31	value	value	NOUN
coo.31924059551022	1115	32	depending	depend	VERB
coo.31924059551022	1115	33	upon	upon	SCONJ
coo.31924059551022	1115	34	the	the	DET
coo.31924059551022	1115	35	given	give	VERB
coo.31924059551022	1115	36	conditions	condition	NOUN
coo.31924059551022	1115	37	.	.	PUNCT
coo.31924059551022	1116	1	in	in	ADP
coo.31924059551022	1116	2	our	our	PRON
coo.31924059551022	1116	3	*	*	NOUN
coo.31924059551022	1116	4	case	case	NOUN
coo.31924059551022	1116	5	then	then	ADV
coo.31924059551022	1116	6	we	we	PRON
coo.31924059551022	1116	7	may	may	AUX
coo.31924059551022	1116	8	write	write	VERB
coo.31924059551022	1116	9	[	[	X
coo.31924059551022	1116	10	176	176	NUM
coo.31924059551022	1116	11	]	]	PUNCT
coo.31924059551022	1116	12	.................	.................	PUNCT
coo.31924059551022	1117	1	fi(u)ce#u	fi(u)ce#u	PROPN
coo.31924059551022	1117	2	+	+	CCONJ
coo.31924059551022	1117	3	ζη	ζη	SYM
coo.31924059551022	1117	4	·	·	PUNCT
coo.31924059551022	1117	5	eüu	eüu	VERB
coo.31924059551022	1117	6	.	.	PUNCT
coo.31924059551022	1118	1	this	this	DET
coo.31924059551022	1118	2	function	function	NOUN
coo.31924059551022	1118	3	when	when	SCONJ
coo.31924059551022	1118	4	v	v	ADP
coo.31924059551022	1118	5	is	be	AUX
coo.31924059551022	1118	6	zero	zero	NUM
coo.31924059551022	1118	7	,	,	PUNCT
coo.31924059551022	1118	8	in	in	ADP
coo.31924059551022	1118	9	which	which	DET
coo.31924059551022	1118	10	case	case	NOUN
coo.31924059551022	1118	11	φ	φ	X
coo.31924059551022	1118	12	=	=	X
coo.31924059551022	1118	13	0	0	NUM
coo.31924059551022	1118	14	and	and	CCONJ
coo.31924059551022	1118	15	d	d	X
coo.31924059551022	1118	16	=	=	NOUN
coo.31924059551022	1118	17	0	0	NUM
coo.31924059551022	1118	18	,	,	PUNCT
coo.31924059551022	1118	19	takes	take	VERB
coo.31924059551022	1118	20	the	the	DET
coo.31924059551022	1118	21	place	place	NOUN
coo.31924059551022	1118	22	of	of	ADP
coo.31924059551022	1118	23	f(u	f(u	NOUN
coo.31924059551022	1118	24	)	)	PUNCT
coo.31924059551022	1118	25	and	and	CCONJ
coo.31924059551022	1118	26	hence	hence	ADV
coo.31924059551022	1118	27	the	the	DET
coo.31924059551022	1118	28	general	general	ADJ
coo.31924059551022	1118	29	solution	solution	NOUN
coo.31924059551022	1118	30	is	be	AUX
coo.31924059551022	1118	31	vi	vi	PROPN
coo.31924059551022	1118	32	=	=	X
coo.31924059551022	1118	33	f	f	X
coo.31924059551022	1118	34	"	"	PUNCT
coo.31924059551022	1118	35	m	m	PROPN
coo.31924059551022	1118	36	—	—	PUNCT
coo.31924059551022	1118	37	3	3	NUM
coo.31924059551022	1118	38	bftu	bftu	ADJ
coo.31924059551022	1118	39	=	=	PUNCT
coo.31924059551022	1118	40	(	(	PUNCT
coo.31924059551022	1118	41	ce$u	ce$u	PROPN
coo.31924059551022	1118	42	+	+	NOUN
coo.31924059551022	1118	43	·	·	PUNCT
coo.31924059551022	1118	44	e8u)'f	e8u)'f	NUM
coo.31924059551022	1118	45	—	—	PUNCT
coo.31924059551022	1118	46	3	3	NUM
coo.31924059551022	1118	47	δ	δ	NOUN
coo.31924059551022	1118	48	(	(	PUNCT
coo.31924059551022	1118	49	ζη	ζη	PROPN
coo.31924059551022	1118	50	·	·	PUNCT
coo.31924059551022	1118	51	(	(	PUNCT
coo.31924059551022	1118	52	#	#	SYM
coo.31924059551022	1118	53	u	u	X
coo.31924059551022	1118	54	+	+	NUM
coo.31924059551022	1118	55	ceeu	ceeu	NOUN
coo.31924059551022	1118	56	)	)	PUNCT
coo.31924059551022	1118	57	fi(u	fi(u	PROPN
coo.31924059551022	1118	58	)	)	PUNCT
coo.31924059551022	1119	1	=	=	PROPN
coo.31924059551022	1119	2	ççeeu	ççeeu	VERB
coo.31924059551022	1119	3	+	+	PUNCT
coo.31924059551022	1119	4	£	£	NOUN
coo.31924059551022	1119	5	'	'	PUNCT
coo.31924059551022	1119	6	uevu	uevu	NOUN
coo.31924059551022	1119	7	+	+	CCONJ
coo.31924059551022	1119	8	qi(u)e$u	qi(u)e$u	INTJ
coo.31924059551022	1119	9	—	—	PUNCT
coo.31924059551022	1119	10	ç2ce£m	ç2ce£m	PROPN
coo.31924059551022	1120	1	+	+	CCONJ
coo.31924059551022	1120	2	ζ’u&u	ζ’u&u	NUM
coo.31924059551022	1120	3	-f2ρξ	-f2ρξ	SPACE
coo.31924059551022	1120	4	’	'	PUNCT
coo.31924059551022	1120	5	(	(	PUNCT
coo.31924059551022	1120	6	u)a#u	u)a#u	PROPN
coo.31924059551022	1120	7	-|ç2ç2(ii)equ	-|ç2ç2(ii)equ	PROPN
coo.31924059551022	1120	8	whence	whence	NOUN
coo.31924059551022	1120	9	(	(	PUNCT
coo.31924059551022	1120	10	&	&	CCONJ
coo.31924059551022	1120	11	u&u	u&u	PROPN
coo.31924059551022	1120	12	)	)	PUNCT
coo.31924059551022	1120	13	"	"	PUNCT
coo.31924059551022	1120	14	=	=	X
coo.31924059551022	1120	15	g’u(#u	g’u(#u	X
coo.31924059551022	1120	16	+	+	CCONJ
coo.31924059551022	1120	17	2ρο<,ηξη	2ρο<,ηξη	NUM
coo.31924059551022	1120	18	+	+	NOUN
coo.31924059551022	1120	19	ρ	ρ	ADJ
coo.31924059551022	1120	20	v	v	NOUN
coo.31924059551022	1120	21	ηξη	ηξη	PROPN
coo.31924059551022	1121	1	and	and	CCONJ
coo.31924059551022	1121	2	we	we	PRON
coo.31924059551022	1121	3	have	have	VERB
coo.31924059551022	1121	4	[	[	X
coo.31924059551022	1121	5	177	177	NUM
coo.31924059551022	1121	6	]	]	PUNCT
coo.31924059551022	1121	7	·	·	PUNCT
coo.31924059551022	1121	8	·	·	PUNCT
coo.31924059551022	1121	9	·	·	PUNCT
coo.31924059551022	1121	10	·	·	PUNCT
coo.31924059551022	1121	11	yx	yx	X
coo.31924059551022	1121	12	=	=	X
coo.31924059551022	1121	13	(	(	PUNCT
coo.31924059551022	1121	14	ζη	ζη	X
coo.31924059551022	1121	15	·	·	PUNCT
coo.31924059551022	1121	16	eeu	eeu	PROPN
coo.31924059551022	1121	17	—	—	PUNCT
coo.31924059551022	1121	18	·	·	PUNCT
coo.31924059551022	1121	19	3b£uc#u	3b£uc#u	NUM
coo.31924059551022	1121	20	-f	-f	PUNCT
coo.31924059551022	1121	21	c	c	PROPN
coo.31924059551022	1121	22	evu	evu	PROPN
coo.31924059551022	1121	23	=	=	X
coo.31924059551022	1121	24	rf	rf	PROPN
coo.31924059551022	1121	25	*	*	PUNCT
coo.31924059551022	1121	26	[	[	X
coo.31924059551022	1121	27	é"w	é"w	X
coo.31924059551022	1121	28	+	+	CCONJ
coo.31924059551022	1121	29	2	2	NUM
coo.31924059551022	1121	30	ρ£'^	ρ£'^	NUM
coo.31924059551022	1122	1	+	+	PUNCT
coo.31924059551022	1122	2	(	(	PUNCT
coo.31924059551022	1122	3	ρ2	ρ2	PROPN
coo.31924059551022	1122	4	—	—	PUNCT
coo.31924059551022	1122	5	3	3	NUM
coo.31924059551022	1122	6	ft	ft	NOUN
coo.31924059551022	1122	7	)	)	PUNCT
coo.31924059551022	1122	8	git	git	NOUN
coo.31924059551022	1122	9	+	+	CCONJ
coo.31924059551022	1122	10	c\.	c\.	PROPN
coo.31924059551022	1123	1	but	but	CCONJ
coo.31924059551022	1123	2	from	from	ADP
coo.31924059551022	1123	3	the	the	DET
coo.31924059551022	1123	4	foregoing	forego	VERB
coo.31924059551022	1123	5	theory	theory	NOUN
coo.31924059551022	1123	6	in	in	ADP
coo.31924059551022	1123	7	this	this	DET
coo.31924059551022	1123	8	case	case	NOUN
coo.31924059551022	1123	9	we	we	PRON
coo.31924059551022	1123	10	have	have	VERB
coo.31924059551022	1123	11	the	the	DET
coo.31924059551022	1123	12	coefficients	coefficient	NOUN
coo.31924059551022	1123	13	of	of	ADP
coo.31924059551022	1123	14	ξ(η	ξ(η	NOUN
coo.31924059551022	1123	15	)	)	PUNCT
coo.31924059551022	1123	16	equal	equal	ADJ
coo.31924059551022	1123	17	to	to	ADP
coo.31924059551022	1123	18	zero	zero	NUM
coo.31924059551022	1123	19	,	,	PUNCT
coo.31924059551022	1123	20	i.	i.	PROPN
coo.31924059551022	1123	21	e.	e.	PROPN
coo.31924059551022	1123	22	or	or	CCONJ
coo.31924059551022	1123	23	ρ2	ρ2	PROPN
coo.31924059551022	1123	24	—	—	PUNCT
coo.31924059551022	1123	25	3	3	NUM
coo.31924059551022	1123	26	ft	ft	NOUN
coo.31924059551022	1123	27	=	=	SYM
coo.31924059551022	1123	28	0	0	NUM
coo.31924059551022	1124	1	ρ2	ρ2	PROPN
coo.31924059551022	1124	2	=	=	VERB
coo.31924059551022	1124	3	3	3	NUM
coo.31924059551022	1124	4	ft	ft	NOUN
coo.31924059551022	1124	5	.	.	PUNCT
coo.31924059551022	1125	1	[	[	X
coo.31924059551022	1125	2	178	178	NUM
coo.31924059551022	1125	3	]	]	PUNCT
coo.31924059551022	1125	4	[179	[179	NUM
coo.31924059551022	1125	5	]	]	PUNCT
coo.31924059551022	1125	6	78	78	NUM
coo.31924059551022	1125	7	part	part	NOUN
coo.31924059551022	1125	8	v.	v.	ADP
coo.31924059551022	1125	9	reduction	reduction	NOUN
coo.31924059551022	1125	10	of	of	ADP
coo.31924059551022	1125	11	the	the	DET
coo.31924059551022	1125	12	forms	form	NOUN
coo.31924059551022	1125	13	when	when	SCONJ
coo.31924059551022	1125	14	n	n	ADP
coo.31924059551022	1125	15	equals	equal	VERB
coo.31924059551022	1125	16	three	three	NUM
coo.31924059551022	1125	17	to	to	PART
coo.31924059551022	1125	18	find	find	VERB
coo.31924059551022	1125	19	c	c	ADP
coo.31924059551022	1125	20	we	we	PRON
coo.31924059551022	1125	21	proceed	proceed	VERB
coo.31924059551022	1125	22	as	as	SCONJ
coo.31924059551022	1125	23	follows	follow	VERB
coo.31924059551022	1125	24	:	:	PUNCT
coo.31924059551022	1125	25	—	—	PUNCT
coo.31924059551022	1125	26	s	s	VERB
coo.31924059551022	1125	27	'	'	PUNCT
coo.31924059551022	1125	28	«	«	PUNCT
coo.31924059551022	1125	29	=	=	X
coo.31924059551022	1125	30	—	—	PUNCT
coo.31924059551022	1125	31	a	a	X
coo.31924059551022	1125	32	*	*	NOUN
coo.31924059551022	1125	33	:	:	PUNCT
coo.31924059551022	1125	34	«	«	PUNCT
coo.31924059551022	1125	35	=	=	PRON
coo.31924059551022	1125	36	i	i	NOUN
coo.31924059551022	1125	37	+	+	CCONJ
coo.31924059551022	1125	38	p	p	NOUN
coo.31924059551022	1125	39	«	«	PUNCT
coo.31924059551022	1125	40	+	+	CCONJ
coo.31924059551022	1125	41	^==	^==	SYM
coo.31924059551022	1125	42	^e+	^e+	NUM
coo.31924059551022	1125	43	1	1	NUM
coo.31924059551022	1125	44	92	92	NUM
coo.31924059551022	1125	45	u	u	PROPN
coo.31924059551022	1125	46	20	20	NUM
coo.31924059551022	1125	47	t	t	NOUN
coo.31924059551022	1125	48	1	1	NUM
coo.31924059551022	1125	49	u2	u2	PROPN
coo.31924059551022	1125	50	u2	u2	PROPN
coo.31924059551022	1125	51	20	20	NUM
coo.31924059551022	1125	52	las	las	PROPN
coo.31924059551022	1125	53	2	2	PROPN
coo.31924059551022	1125	54	&	&	CCONJ
coo.31924059551022	1125	55	ua	ua	PROPN
coo.31924059551022	1125	56	10	10	NUM
coo.31924059551022	1125	57	it	it	PRON
coo.31924059551022	1125	58	hence	hence	ADV
coo.31924059551022	1125	59	,	,	PUNCT
coo.31924059551022	1125	60	_	_	PUNCT
coo.31924059551022	1126	1	[	[	X
coo.31924059551022	1126	2	i	i	NOUN
coo.31924059551022	1126	3	+	+	CCONJ
coo.31924059551022	1126	4	„	„	PUNCT
coo.31924059551022	1127	1	+	+	CCONJ
coo.31924059551022	1127	2	ö	ö	X
coo.31924059551022	1127	3	:	:	PUNCT
coo.31924059551022	1127	4	+	+	SYM
coo.31924059551022	1127	5	!	!	PUNCT
coo.31924059551022	1128	1	s	s	PUNCT
coo.31924059551022	1129	1	+	+	CCONJ
coo.31924059551022	1129	2	..	..	PUNCT
coo.31924059551022	1129	3	]	]	X
coo.31924059551022	1130	1	(	(	PUNCT
coo.31924059551022	1130	2	[	[	X
coo.31924059551022	1130	3	j	j	X
coo.31924059551022	1130	4	-	-	PUNCT
coo.31924059551022	1130	5	s.	s.	X
coo.31924059551022	1130	6	_	_	X
coo.31924059551022	1130	7	]	]	PUNCT
coo.31924059551022	1130	8	“	"	PUNCT
coo.31924059551022	1130	9	2ρ[έ	2ρ[έ	NUM
coo.31924059551022	1130	10	+	+	CCONJ
coo.31924059551022	1130	11	í)u2	í)u2	NOUN
coo.31924059551022	1130	12	η----	η----	SPACE
coo.31924059551022	1130	13	]	]	PUNCT
coo.31924059551022	1130	14	+	+	PUNCT
coo.31924059551022	1130	15	c	c	X
coo.31924059551022	1130	16	η---1	η---1	NOUN
coo.31924059551022	1130	17	and	and	CCONJ
coo.31924059551022	1130	18	taking	take	VERB
coo.31924059551022	1130	19	c	c	NOUN
coo.31924059551022	1130	20	so	so	SCONJ
coo.31924059551022	1130	21	that	that	SCONJ
coo.31924059551022	1130	22	the	the	DET
coo.31924059551022	1130	23	constant	constant	ADJ
coo.31924059551022	1130	24	term	term	NOUN
coo.31924059551022	1130	25	equal	equal	ADJ
coo.31924059551022	1130	26	zero	zero	NUM
coo.31924059551022	1130	27	we	we	PRON
coo.31924059551022	1130	28	have	have	VERB
coo.31924059551022	1130	29	.................	.................	PUNCT
coo.31924059551022	1131	1	c	c	X
coo.31924059551022	1131	2	=	=	SYM
coo.31924059551022	1131	3	t03	t03	NOUN
coo.31924059551022	1131	4	=	=	SYM
coo.31924059551022	1131	5	2	2	NUM
coo.31924059551022	1131	6	ρδ	ρδ	PROPN
coo.31924059551022	1131	7	.	.	PUNCT
coo.31924059551022	1132	1	the	the	DET
coo.31924059551022	1132	2	general	general	ADJ
coo.31924059551022	1132	3	solution	solution	NOUN
coo.31924059551022	1132	4	(	(	PUNCT
coo.31924059551022	1132	5	v	v	NOUN
coo.31924059551022	1132	6	=	=	SYM
coo.31924059551022	1132	7	0	0	NUM
coo.31924059551022	1132	8	)	)	PUNCT
coo.31924059551022	1132	9	is	be	AUX
coo.31924059551022	1132	10	then	then	ADV
coo.31924059551022	1132	11	:	:	PUNCT
coo.31924059551022	1132	12	yi	yi	PROPN
coo.31924059551022	1132	13	=	=	PROPN
coo.31924059551022	1132	14	(	(	PUNCT
coo.31924059551022	1132	15	£	£	SYM
coo.31924059551022	1132	16	ueeu	ueeu	NOUN
coo.31924059551022	1132	17	)	)	PUNCT
coo.31924059551022	1132	18	"	"	PUNCT
coo.31924059551022	1132	19	—	—	PUNCT
coo.31924059551022	1132	20	3	3	NUM
coo.31924059551022	1132	21	b(£u	b(£u	NOUN
coo.31924059551022	1132	22	·	·	PUNCT
coo.31924059551022	1132	23	equ	equ	PROPN
coo.31924059551022	1132	24	)	)	PUNCT
coo.31924059551022	1132	25	-f2çbequ	-f2çbequ	ADJ
coo.31924059551022	1132	26	where	where	SCONJ
coo.31924059551022	1132	27	1/36	1/36	NUM
coo.31924059551022	1132	28	.	.	PUNCT
coo.31924059551022	1132	29	finis	fini	NOUN
coo.31924059551022	1132	30	.	.	PUNCT
coo.31924059551022	1133	1	table	table	NOUN
coo.31924059551022	1133	2	of	of	ADP
coo.31924059551022	1133	3	forms	form	NOUN
coo.31924059551022	1133	4	η	η	PROPN
coo.31924059551022	1133	5	=	=	SYM
coo.31924059551022	1133	6	3	3	NUM
coo.31924059551022	1133	7	.	.	PUNCT
coo.31924059551022	1133	8			PUNCT
coo.31924059551022	1134	1	forms	form	NOUN
coo.31924059551022	1134	2	for	for	ADP
coo.31924059551022	1134	3	n	n	CCONJ
coo.31924059551022	1134	4	=	=	SYM
coo.31924059551022	1134	5	3	3	NUM
coo.31924059551022	1134	6	.	.	PUNCT
coo.31924059551022	1135	1	where	where	SCONJ
coo.31924059551022	1135	2	and	and	CCONJ
coo.31924059551022	1135	3	the	the	DET
coo.31924059551022	1135	4	complete	complete	ADJ
coo.31924059551022	1135	5	integral	integral	NOUN
coo.31924059551022	1135	6	is	be	AUX
coo.31924059551022	1135	7	yt	yt	PROPN
coo.31924059551022	1135	8	=	=	ADJ
coo.31924059551022	1135	9	cf(u	cf(u	NOUN
coo.31924059551022	1135	10	)	)	PUNCT
coo.31924059551022	1135	11	+	+	CCONJ
coo.31924059551022	1135	12	c'f(u	c'f(u	ADJ
coo.31924059551022	1135	13	)	)	PUNCT
coo.31924059551022	1135	14	y	y	PROPN
coo.31924059551022	1135	15	—	—	PUNCT
coo.31924059551022	1135	16	f(u	f(u	NOUN
coo.31924059551022	1135	17	)	)	PUNCT
coo.31924059551022	1135	18	=	=	X
coo.31924059551022	1135	19	f	f	X
coo.31924059551022	1135	20	"	"	PUNCT
coo.31924059551022	1135	21	(	(	PUNCT
coo.31924059551022	1135	22	w	w	PROPN
coo.31924059551022	1135	23	)	)	PUNCT
coo.31924059551022	1135	24	—	—	PUNCT
coo.31924059551022	1135	25	3	3	NUM
coo.31924059551022	1135	26	bf(u	bf(u	SPACE
coo.31924059551022	1135	27	)	)	PUNCT
coo.31924059551022	1135	28	°	°	NOUN
coo.31924059551022	1136	1	(	(	PUNCT
coo.31924059551022	1136	2	u	u	PROPN
coo.31924059551022	1136	3	+	+	CCONJ
coo.31924059551022	1136	4	v	v	NOUN
coo.31924059551022	1136	5	)	)	PUNCT
coo.31924059551022	1136	6	.fa	.fa	PROPN
coo.31924059551022	1136	7	-	-	PUNCT
coo.31924059551022	1136	8	i	i	PROPN
coo.31924059551022	1136	9	f(u	f(u	PROPN
coo.31924059551022	1136	10	)	)	PUNCT
coo.31924059551022	1136	11	e(x	e(x	NUM
coo.31924059551022	1136	12	—	—	PUNCT
coo.31924059551022	1136	13	çv)u	çv)u	PUNCT
coo.31924059551022	1136	14	the	the	DET
coo.31924059551022	1136	15	ordinary	ordinary	ADJ
coo.31924059551022	1136	16	form	form	NOUN
coo.31924059551022	1136	17	of	of	ADP
coo.31924059551022	1136	18	the	the	DET
coo.31924059551022	1136	19	equation	equation	NOUN
coo.31924059551022	1136	20	of	of	ADP
coo.31924059551022	1136	21	hermite	hermite	NOUN
coo.31924059551022	1136	22	for	for	ADP
coo.31924059551022	1136	23	n	n	CCONJ
coo.31924059551022	1136	24	=	=	SYM
coo.31924059551022	1136	25	3	3	NUM
coo.31924059551022	1136	26	being	be	AUX
coo.31924059551022	1136	27	:	:	PUNCT
coo.31924059551022	1136	28	g	g	X
coo.31924059551022	1136	29	=	=	PUNCT
coo.31924059551022	1137	1	[	[	X
coo.31924059551022	1137	2	l	l	NOUN
coo.31924059551022	1137	3	2p(u	2p(u	NUM
coo.31924059551022	1137	4	)	)	PUNCT
coo.31924059551022	1138	1	+	+	CCONJ
coo.31924059551022	1139	1	b]y	b]y	PROPN
coo.31924059551022	1139	2	.	.	PUNCT
coo.31924059551022	1140	1	a	a	DET
coo.31924059551022	1140	2	second	second	ADJ
coo.31924059551022	1140	3	form	form	NOUN
coo.31924059551022	1140	4	of	of	ADP
coo.31924059551022	1140	5	the	the	DET
coo.31924059551022	1140	6	integral	integral	NOUN
coo.31924059551022	1140	7	is	be	AUX
coo.31924059551022	1140	8	:	:	PUNCT
coo.31924059551022	1140	9	—	—	PUNCT
coo.31924059551022	1140	10	y	y	NOUN
coo.31924059551022	1140	11	-	-	PUNCT
coo.31924059551022	1140	12	tl^	tl^	ADJ
coo.31924059551022	1140	13	cl	cl	NOUN
coo.31924059551022	1140	14	0	0	NUM
coo.31924059551022	1140	15	g	g	PROPN
coo.31924059551022	1140	16	(	(	PUNCT
coo.31924059551022	1140	17	u	u	NOUN
coo.31924059551022	1140	18	+	+	CCONJ
coo.31924059551022	1140	19	a	a	PRON
coo.31924059551022	1140	20	)	)	PUNCT
coo.31924059551022	1140	21	_	_	NOUN
coo.31924059551022	1140	22	ν	ν	PROPN
coo.31924059551022	1140	23	,	,	PUNCT
coo.31924059551022	1140	24	ζα	ζα	PROPN
coo.31924059551022	1140	25	=	=	NOUN
coo.31924059551022	1140	26	ua	ua	PROPN
coo.31924059551022	1140	27	—	—	PUNCT
coo.31924059551022	1140	28	a	a	PRON
coo.31924059551022	1140	29	,	,	PUNCT
coo.31924059551022	1140	30	by	by	ADP
coo.31924059551022	1140	31	c	c	PROPN
coo.31924059551022	1140	32	_	_	PUNCT
coo.31924059551022	1140	33	_	_	PUNCT
coo.31924059551022	1140	34	_	_	PUNCT
coo.31924059551022	1140	35	_	_	PUNCT
coo.31924059551022	1140	36	_	_	PUNCT
coo.31924059551022	1141	1	al	al	PROPN
coo.31924059551022	1141	2	ρΐιζα	ρΐιζα	NOUN
coo.31924059551022	1141	3	•where	•where	ADV
coo.31924059551022	1141	4	_	_	PUNCT
coo.31924059551022	1142	1	g(u	g(u	PROPN
coo.31924059551022	1142	2	-	-	PUNCT
coo.31924059551022	1142	3	a)e(u	a)e(u	NOUN
coo.31924059551022	1142	4	-	-	PUNCT
coo.31924059551022	1142	5	b)g(u	b)g(u	X
coo.31924059551022	1142	6	-	-	PUNCT
coo.31924059551022	1142	7	c	c	NOUN
coo.31924059551022	1142	8	)	)	PUNCT
coo.31924059551022	1142	9	β(ζα+ζ,+ζ(:)ΐί	β(ζα+ζ,+ζ(:)ΐί	PUNCT
coo.31924059551022	1143	1	g	g	ADP
coo.31924059551022	1143	2	a	a	DET
coo.31924059551022	1143	3	cb	cb	PROPN
coo.31924059551022	1143	4	oc(gu)3	oc(gu)3	NOUN
coo.31924059551022	1144	1	c	c	X
coo.31924059551022	1144	2	=	=	X
coo.31924059551022	1144	3	ζν	ζν	PROPN
coo.31924059551022	1144	4	—	—	PUNCT
coo.31924059551022	1144	5	la	la	INTJ
coo.31924059551022	1144	6	—	—	PUNCT
coo.31924059551022	1144	7	ζό	ζό	INTJ
coo.31924059551022	1144	8	—	—	PUNCT
coo.31924059551022	1144	9	ξ0	ξ0	PROPN
coo.31924059551022	1144	10	v	v	NOUN
coo.31924059551022	1144	11	=	=	SYM
coo.31924059551022	1144	12	er+	er+	PROPN
coo.31924059551022	1144	13	b	b	PROPN
coo.31924059551022	1144	14	+	+	CCONJ
coo.31924059551022	1144	15	c	c	PROPN
coo.31924059551022	1144	16	and	and	CCONJ
coo.31924059551022	1144	17	b	b	PROPN
coo.31924059551022	1144	18	=	=	NOUN
coo.31924059551022	1144	19	15	15	NUM
coo.31924059551022	1144	20	b	b	NOUN
coo.31924059551022	1144	21	which	which	PRON
coo.31924059551022	1144	22	is	be	AUX
coo.31924059551022	1144	23	intirely	intirely	ADV
coo.31924059551022	1144	24	arbitrary	arbitrary	ADJ
coo.31924059551022	1145	1	and	and	CCONJ
coo.31924059551022	1145	2	is	be	AUX
coo.31924059551022	1145	3	originally	originally	ADV
coo.31924059551022	1145	4	expressed	express	VERB
coo.31924059551022	1145	5	in	in	ADP
coo.31924059551022	1145	6	the	the	DET
coo.31924059551022	1145	7	form	form	PROPN
coo.31924059551022	1145	8	b	b	PROPN
coo.31924059551022	1145	9	—	—	PUNCT
coo.31924059551022	1145	10	h(et	h(et	PROPN
coo.31924059551022	1145	11	—	—	PUNCT
coo.31924059551022	1145	12	e3	e3	PROPN
coo.31924059551022	1145	13	)	)	PUNCT
coo.31924059551022	1145	14	—	—	PUNCT
coo.31924059551022	1145	15	n	n	NOUN
coo.31924059551022	1145	16	(	(	PUNCT
coo.31924059551022	1145	17	n	n	X
coo.31924059551022	1145	18	+	+	CCONJ
coo.31924059551022	1145	19	1	1	X
coo.31924059551022	1145	20	)	)	PUNCT
coo.31924059551022	1145	21	e3	e3	PROPN
coo.31924059551022	1145	22	in	in	ADP
coo.31924059551022	1145	23	which	which	DET
coo.31924059551022	1145	24	case	case	NOUN
coo.31924059551022	1145	25	the	the	DET
coo.31924059551022	1145	26	equation	equation	NOUN
coo.31924059551022	1145	27	of	of	ADP
coo.31924059551022	1145	28	hermite	hermite	PROPN
coo.31924059551022	1145	29	is	be	AUX
coo.31924059551022	1145	30	g	g	NOUN
coo.31924059551022	1145	31	=	=	X
coo.31924059551022	1146	1	[	[	X
coo.31924059551022	1146	2	12	12	NUM
coo.31924059551022	1146	3	*	*	PUNCT
coo.31924059551022	1146	4	»	»	PUNCT
coo.31924059551022	1146	5	«	«	PUNCT
coo.31924059551022	1146	6	»	»	NOUN
coo.31924059551022	1146	7	*	*	NOUN
coo.31924059551022	1146	8	*	*	PUNCT
coo.31924059551022	1146	9	+	+	PUNCT
coo.31924059551022	1146	10	*	*	PUNCT
coo.31924059551022	1146	11	]	]	X
coo.31924059551022	1146	12	.	.	PUNCT
coo.31924059551022	1147	1	we	we	PRON
coo.31924059551022	1147	2	have	have	VERB
coo.31924059551022	1147	3	also	also	ADV
coo.31924059551022	1147	4	the	the	DET
coo.31924059551022	1147	5	general	general	ADJ
coo.31924059551022	1147	6	form	form	NOUN
coo.31924059551022	1147	7	:	:	PUNCT
coo.31924059551022	1147	8	—	—	PUNCT
coo.31924059551022	1147	9	y	y	NOUN
coo.31924059551022	1147	10	=	=	PUNCT
coo.31924059551022	1148	1	+	+	X
coo.31924059551022	1148	2	vy	vy	X
coo.31924059551022	1148	3	=	=	NOUN
coo.31924059551022	1148	4	1/(pu	1/(pu	NUM
coo.31924059551022	1148	5	—	—	PUNCT
coo.31924059551022	1148	6	e±y	e±y	PROPN
coo.31924059551022	1148	7	(	(	PUNCT
coo.31924059551022	1148	8	pu	pu	PROPN
coo.31924059551022	1148	9	—	—	PUNCT
coo.31924059551022	1148	10	e2y(pu	e2y(pu	PROPN
coo.31924059551022	1148	11	—	—	PUNCT
coo.31924059551022	1148	12	e3)s	e3)s	PROPN
coo.31924059551022	1148	13	"	"	PUNCT
coo.31924059551022	1148	14	j	j	X
coo.31924059551022	1148	15	j	j	PROPN
coo.31924059551022	1148	16	(	(	PUNCT
coo.31924059551022	1148	17	pu	pu	PROPN
coo.31924059551022	1148	18	—	—	PUNCT
coo.31924059551022	1148	19	pa	pa	PROPN
coo.31924059551022	1148	20	)	)	PUNCT
coo.31924059551022	1148	21	e	e	PROPN
coo.31924059551022	1148	22	,	,	PUNCT
coo.31924059551022	1148	23	e	e	NOUN
coo.31924059551022	1148	24	,	,	PUNCT
coo.31924059551022	1148	25	e	e	NOUN
coo.31924059551022	1148	26	0	0	NUM
coo.31924059551022	1148	27	or	or	CCONJ
coo.31924059551022	1148	28	1	1	NUM
coo.31924059551022	1148	29	.	.	NOUN
coo.31924059551022	1148	30	6	6	NUM
coo.31924059551022	1148	31	82	82	NUM
coo.31924059551022	1148	32	table	table	NOUN
coo.31924059551022	1148	33	of	of	ADP
coo.31924059551022	1148	34	forms	form	NOUN
coo.31924059551022	1148	35	n	n	CCONJ
coo.31924059551022	1148	36	=	=	X
coo.31924059551022	1148	37	3	3	NUM
coo.31924059551022	1148	38	.	.	PUNCT
coo.31924059551022	1149	1	the	the	DET
coo.31924059551022	1149	2	functions	function	NOUN
coo.31924059551022	1149	3	developed	develop	VERB
coo.31924059551022	1149	4	in	in	ADP
coo.31924059551022	1149	5	the	the	DET
coo.31924059551022	1149	6	general	general	ADJ
coo.31924059551022	1149	7	theory	theory	NOUN
coo.31924059551022	1149	8	have	have	VERB
coo.31924059551022	1149	9	values	value	NOUN
coo.31924059551022	1149	10	as	as	SCONJ
coo.31924059551022	1149	11	follows	follow	VERB
coo.31924059551022	1149	12	:	:	PUNCT
coo.31924059551022	1150	1	9	9	NUM
coo.31924059551022	1150	2	=	=	SYM
coo.31924059551022	1150	3	463	463	NUM
coo.31924059551022	1150	4	6	6	NUM
coo.31924059551022	1150	5	^	^	NUM
coo.31924059551022	1150	6	2—9i	2—9i	NUM
coo.31924059551022	1150	7	c	c	NOUN
coo.31924059551022	1150	8	=	=	SYM
coo.31924059551022	1150	9	1	1	NUM
coo.31924059551022	1150	10	15	15	NUM
coo.31924059551022	1150	11	a2	a2	PROPN
coo.31924059551022	1150	12	1	1	NUM
coo.31924059551022	1150	13	λ	λ	NOUN
coo.31924059551022	1150	14	=	=	NOUN
coo.31924059551022	1150	15	τ9	τ9	PROPN
coo.31924059551022	1150	16	9	9	NUM
coo.31924059551022	1150	17	=	=	SYM
coo.31924059551022	1150	18	1262	1262	NUM
coo.31924059551022	1150	19	g2	g2	PROPN
coo.31924059551022	1150	20	p	p	PROPN
coo.31924059551022	1150	21	=	=	SYM
coo.31924059551022	1150	22	15	15	NUM
coo.31924059551022	1150	23	6	6	NUM
coo.31924059551022	1150	24	a	a	DET
coo.31924059551022	1150	25	1	1	NUM
coo.31924059551022	1150	26	=	=	SYM
coo.31924059551022	1150	27	τ9	τ9	PROPN
coo.31924059551022	1150	28	btp	btp	PROPN
coo.31924059551022	1150	29	'	'	PART
coo.31924059551022	1150	30	z	z	PROPN
coo.31924059551022	1150	31	=	=	NOUN
coo.31924059551022	1150	32	-36	-36	PROPN
coo.31924059551022	1151	1	=	=	SYM
coo.31924059551022	1151	2	}	}	PUNCT
coo.31924059551022	1151	3	p	p	PROPN
coo.31924059551022	1151	4	j5o	j5o	PROPN
coo.31924059551022	1151	5	=	=	PROPN
coo.31924059551022	1151	6	3	3	NUM
coo.31924059551022	1151	7	y	y	X
coo.31924059551022	1151	8	φ	φ	X
coo.31924059551022	1151	9	ζ	ζ	NOUN
coo.31924059551022	1151	10	=	=	SYM
coo.31924059551022	1151	11	ρ	ρ	PROPN
coo.31924059551022	1151	12	(	(	PUNCT
coo.31924059551022	1151	13	«	«	NOUN
coo.31924059551022	1151	14	)	)	PUNCT
coo.31924059551022	1151	15	a.	a.	NOUN
coo.31924059551022	1151	16	=	=	SYM
coo.31924059551022	1151	17	p,=	p,=	PROPN
coo.31924059551022	1151	18	9	9	NUM
coo.31924059551022	1151	19	ï*66φ	ï*66φ	SPACE
coo.31924059551022	1151	20	'	'	PART
coo.31924059551022	1151	21	t	t	PROPN
coo.31924059551022	1151	22	’	'	PUNCT
coo.31924059551022	1151	23	=	=	PROPN
coo.31924059551022	1151	24	ρ	ρ	PROPN
coo.31924059551022	1151	25	u	u	NOUN
coo.31924059551022	1151	26	=	=	NOUN
coo.31924059551022	1151	27	os	os	ADV
coo.31924059551022	1151	28	1	1	NUM
coo.31924059551022	1151	29	&	&	CCONJ
coo.31924059551022	1151	30	i	i	PRON
coo.31924059551022	1151	31	sh	sh	PROPN
coo.31924059551022	1151	32	ii	ii	PROPN
coo.31924059551022	1151	33	ri	ri	PROPN
coo.31924059551022	1151	34	=	=	NOUN
coo.31924059551022	1151	35	0	0	NUM
coo.31924059551022	1151	36	8	8	NUM
coo.31924059551022	1151	37	=	=	SYM
coo.31924059551022	1151	38	¿	¿	NUM
coo.31924059551022	1151	39	δ	δ	PROPN
coo.31924059551022	1151	40	9	9	NUM
coo.31924059551022	1151	41	(	(	PUNCT
coo.31924059551022	1151	42	í	í	NOUN
coo.31924059551022	1151	43	)	)	PUNCT
coo.31924059551022	1151	44	=	=	PROPN
coo.31924059551022	1151	45	4£3	4£3	NUM
coo.31924059551022	1151	46	+	+	NUM
coo.31924059551022	1151	47	12	12	NUM
coo.31924059551022	1151	48	bs2	bs2	NOUN
coo.31924059551022	1151	49	+	+	CCONJ
coo.31924059551022	1151	50	(	(	PUNCT
coo.31924059551022	1151	51	12	12	NUM
coo.31924059551022	1151	52	62	62	NUM
coo.31924059551022	1151	53	λ	λ	NOUN
coo.31924059551022	1151	54	)	)	PUNCT
coo.31924059551022	1151	55	g	g	PROPN
coo.31924059551022	1152	1	+	+	NUM
coo.31924059551022	1152	2	4δ3	4δ3	NUM
coo.31924059551022	1152	3	bg2	bg2	SYM
coo.31924059551022	1152	4	gs	gs	PROPN
coo.31924059551022	1152	5	=	=	SYM
coo.31924059551022	1152	6	4	4	NUM
coo.31924059551022	1152	7	s8	s8	PROPN
coo.31924059551022	1152	8	+	+	NUM
coo.31924059551022	1152	9	12	12	NUM
coo.31924059551022	1152	10	6s2	6s2	NUM
coo.31924059551022	1152	11	+	+	NOUN
coo.31924059551022	1152	12	φ'^+φ	φ'^+φ	VERB
coo.31924059551022	1152	13	5=|φ(ί)-3δ^2	5=|φ(ί)-3δ^2	NUM
coo.31924059551022	1152	14	-	-	PUNCT
coo.31924059551022	1152	15	ίφ'5-|φ	ίφ'5-|φ	NOUN
coo.31924059551022	1152	16	.	.	PUNCT
coo.31924059551022	1153	1	γ	γ	PROPN
coo.31924059551022	1153	2	=	=	SYM
coo.31924059551022	1153	3	ηλ^+4	ηλ^+4	SPACE
coo.31924059551022	1153	4	=	=	NOUN
coo.31924059551022	1153	5	η|φ's+	η|φ's+	NOUN
coo.31924059551022	1153	6	|·φ	|·φ	NOUN
coo.31924059551022	1153	7	δφ	δφ	PROPN
coo.31924059551022	1153	8	'	'	PUNCT
coo.31924059551022	1153	9	=	=	PUNCT
coo.31924059551022	1153	10	sì+(m*-\g2)s-\(ub*-3g2b+gs)=±9(t)-b(tp'+3s	sì+(m*-\g2)s-\(ub*-3g2b+gs)=±9(t)-b(tp'+3s	PROPN
coo.31924059551022	1153	11	*	*	PUNCT
coo.31924059551022	1153	12	)	)	PUNCT
coo.31924059551022	1154	1	=	=	X
coo.31924059551022	1154	2	τ	τ	X
coo.31924059551022	1154	3	ψ	ψ	PROPN
coo.31924059551022	1154	4	(	(	PUNCT
coo.31924059551022	1154	5	0	0	NUM
coo.31924059551022	1154	6	—	—	PUNCT
coo.31924059551022	1154	7	δ	δ	X
coo.31924059551022	1155	1	[	[	X
coo.31924059551022	1155	2	ç>'+	ç>'+	X
coo.31924059551022	1155	3	3	3	NUM
coo.31924059551022	1155	4	(	(	PUNCT
coo.31924059551022	1155	5	ί	ί	X
coo.31924059551022	1155	6	—	—	PUNCT
coo.31924059551022	1155	7	δ)2	δ)2	PROPN
coo.31924059551022	1155	8	]	]	X
coo.31924059551022	1155	9	=	=	SYM
coo.31924059551022	1155	10	¿	¿	VERB
coo.31924059551022	1155	11	3	3	NUM
coo.31924059551022	1155	12	_	_	NOUN
coo.31924059551022	1155	13	36ί	36ί	NOUN
coo.31924059551022	1155	14	»	»	X
coo.31924059551022	1155	15	+	+	NUM
coo.31924059551022	1155	16	(	(	PUNCT
coo.31924059551022	1155	17	6δ2{λ	6δ2{λ	NUM
coo.31924059551022	1155	18	)	)	PUNCT
coo.31924059551022	1155	19	ί	ί	X
coo.31924059551022	1155	20	(	(	PUNCT
coo.31924059551022	1155	21	156s	156s	NUM
coo.31924059551022	1155	22	-g2b	-g2b	X
coo.31924059551022	1155	23	+	+	CCONJ
coo.31924059551022	1155	24	±	±	PROPN
coo.31924059551022	1155	25	&	&	CCONJ
coo.31924059551022	1155	26	)	)	PUNCT
coo.31924059551022	1155	27	f(e	f(e	PROPN
coo.31924059551022	1155	28	,	,	PUNCT
coo.31924059551022	1155	29	)	)	PUNCT
coo.31924059551022	1155	30	=	=	X
coo.31924059551022	1156	1	b	b	X
coo.31924059551022	1157	1	[	[	X
coo.31924059551022	1157	2	φ'+	φ'+	NOUN
coo.31924059551022	1157	3	3	3	NUM
coo.31924059551022	1157	4	(	(	PUNCT
coo.31924059551022	1157	5	e	e	PROPN
coo.31924059551022	1157	6	,	,	PUNCT
coo.31924059551022	1157	7	δ)2	δ)2	PROPN
coo.31924059551022	1157	8	]	]	X
coo.31924059551022	1157	9	=	=	PROPN
coo.31924059551022	1157	10	b	b	X
coo.31924059551022	1157	11	[	[	X
coo.31924059551022	1157	12	15δ2	15δ2	NUM
coo.31924059551022	1157	13	+	+	NUM
coo.31924059551022	1157	14	3e,26e	3e,26e	NUM
coo.31924059551022	1157	15	,	,	PUNCT
coo.31924059551022	1157	16	δ	δ	PROPN
coo.31924059551022	1157	17	λ	λ	PROPN
coo.31924059551022	1157	18	]	]	X
coo.31924059551022	1157	19	·	·	PUNCT
coo.31924059551022	1157	20	1	1	X
coo.31924059551022	1157	21	?	?	PUNCT
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coo.31924059551022	1158	2	15	15	NUM
coo.31924059551022	1158	3	l15	l15	NOUN
coo.31924059551022	1158	4	6et	6et	NOUN
coo.31924059551022	1158	5	-b	-b	PUNCT
coo.31924059551022	1158	6	15	15	NUM
coo.31924059551022	1158	7	+	+	NUM
coo.31924059551022	1158	8	3ei2~	3ei2~	NUM
coo.31924059551022	1158	9	λ	λ	NOUN
coo.31924059551022	1158	10	]	]	X
coo.31924059551022	1158	11	=	=	PUNCT
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coo.31924059551022	1158	14	?	?	PUNCT
coo.31924059551022	1159	1	[	[	X
coo.31924059551022	1159	2	b2	b2	X
coo.31924059551022	1159	3	—	—	PUNCT
coo.31924059551022	1159	4	6e	6e	X
coo.31924059551022	1159	5	,	,	PUNCT
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coo.31924059551022	1159	7	+	+	PROPN
coo.31924059551022	1159	8	45e,2	45e,2	NUM
coo.31924059551022	1159	9	—	—	PUNCT
coo.31924059551022	1159	10	15<¡r2	15<¡r2	NUM
coo.31924059551022	1159	11	]	]	PUNCT
coo.31924059551022	1159	12	=	=	PUNCT
coo.31924059551022	1159	13	-c2^p	-c2^p	X
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coo.31924059551022	1159	15	—	—	PUNCT
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coo.31924059551022	1159	17	—	—	PUNCT
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coo.31924059551022	1159	19	,	,	PUNCT
coo.31924059551022	1159	20	z3	z3	NUM
coo.31924059551022	1159	21	+	+	NUM
coo.31924059551022	1159	22	93a,2z2	93a,2z2	NUM
coo.31924059551022	1159	23	-	-	SYM
coo.31924059551022	1159	24	f	f	PROPN
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coo.31924059551022	1159	26	,	,	PUNCT
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coo.31924059551022	1159	28	+	+	PROPN
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coo.31924059551022	1159	30	—	—	PUNCT
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coo.31924059551022	1159	35	(	(	PUNCT
coo.31924059551022	1159	36	z2	z2	PROPN
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coo.31924059551022	1159	38	a,)2	a,)2	PROPN
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coo.31924059551022	1159	41	z2a,)8	z2a,)8	X
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coo.31924059551022	1159	43	(	(	PUNCT
coo.31924059551022	1159	44	hz3	hz3	PROPN
coo.31924059551022	1159	45	—	—	PUNCT
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coo.31924059551022	1159	47	a	a	PRON
coo.31924059551022	1159	48	,	,	PUNCT
coo.31924059551022	1159	49	z	z	X
coo.31924059551022	1159	50	-	-	NOUN
coo.31924059551022	1159	51	δ,)2	δ,)2	PROPN
coo.31924059551022	1159	52	—	—	PUNCT
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coo.31924059551022	1159	54	(	(	PUNCT
coo.31924059551022	1159	55	z2	z2	PROPN
coo.31924059551022	1159	56	—	—	PUNCT
coo.31924059551022	1159	57	a,)2	a,)2	NUM
coo.31924059551022	1159	58	φ(ζ	φ(ζ	SPACE
coo.31924059551022	1159	59	)	)	PUNCT
coo.31924059551022	1160	1	~	~	PUNCT
coo.31924059551022	1160	2	'	'	PUNCT
coo.31924059551022	1160	3	sd2	sd2	PUNCT
coo.31924059551022	1160	4	where	where	SCONJ
coo.31924059551022	1160	5	φ(z	φ(z	SPACE
coo.31924059551022	1160	6	)	)	PUNCT
coo.31924059551022	1160	7	=	=	VERB
coo.31924059551022	1160	8	125z6	125z6	NUM
coo.31924059551022	1160	9	210a	210a	NUM
coo.31924059551022	1160	10	,	,	PUNCT
coo.31924059551022	1160	11	z4	z4	PROPN
coo.31924059551022	1160	12	226,z8	226,z8	NUM
coo.31924059551022	1160	13	+	+	NUM
coo.31924059551022	1160	14	93a,2z2	93a,2z2	NUM
coo.31924059551022	1160	15	+	+	SYM
coo.31924059551022	1160	16	18a,6,z	18a,6,z	NUM
coo.31924059551022	1160	17	+	+	NUM
coo.31924059551022	1160	18	6,3	6,3	NUM
coo.31924059551022	1160	19	4a,3	4a,3	NUM
coo.31924059551022	1160	20	or	or	CCONJ
coo.31924059551022	1160	21	φ(ξ	φ(ξ	SPACE
coo.31924059551022	1160	22	,	,	PUNCT
coo.31924059551022	1160	23	)	)	PUNCT
coo.31924059551022	1160	24	=	=	VERB
coo.31924059551022	1160	25	1251e	1251e	NUM
coo.31924059551022	1160	26	—	—	PUNCT
coo.31924059551022	1160	27	210c|4	210c|4	NUM
coo.31924059551022	1160	28	—	—	PUNCT
coo.31924059551022	1160	29	22|3	22|3	NUM
coo.31924059551022	1160	30	+	+	NUM
coo.31924059551022	1160	31	93c2£2	93c2£2	NUM
coo.31924059551022	1160	32	+	+	NUM
coo.31924059551022	1160	33	18c|	18c|	NUM
coo.31924059551022	1160	34	+	+	NUM
coo.31924059551022	1160	35	1	1	NUM
coo.31924059551022	1160	36	—	—	PUNCT
coo.31924059551022	1160	37	4c3	4c3	NUM
coo.31924059551022	1160	38	8	8	NUM
coo.31924059551022	1160	39	=	=	NOUN
coo.31924059551022	1160	40	36z	36z	NUM
coo.31924059551022	1161	1	p	p	NOUN
coo.31924059551022	1161	2	=	=	PROPN
coo.31924059551022	1161	3	z2	z2	PROPN
coo.31924059551022	1161	4	—	—	PUNCT
coo.31924059551022	1161	5	a	a	PRON
coo.31924059551022	1161	6	,	,	PUNCT
coo.31924059551022	1161	7	ξ	ξ	X
coo.31924059551022	1161	8	=	=	X
coo.31924059551022	1161	9	δ	δ	PROPN
coo.31924059551022	1161	10	~	~	PROPN
coo.31924059551022	1161	11	τζ	τζ	PROPN
coo.31924059551022	1161	12	3	3	NUM
coo.31924059551022	1161	13	a,3	a,3	NUM
coo.31924059551022	1161	14	1	1	NUM
coo.31924059551022	1161	15	v	v	NOUN
coo.31924059551022	1161	16	_	_	PRON
coo.31924059551022	1161	17	(	(	PUNCT
coo.31924059551022	1161	18	1	1	NUM
coo.31924059551022	1161	19	—	—	PUNCT
coo.31924059551022	1161	20	fc2+z;4)3	fc2+z;4)3	PROPN
coo.31924059551022	1161	21	c	c	NOUN
coo.31924059551022	1161	22	δ;2	δ;2	NOUN
coo.31924059551022	1161	23	108	108	NUM
coo.31924059551022	1161	24	v	v	NOUN
coo.31924059551022	1161	25	(	(	PUNCT
coo.31924059551022	1161	26	1	1	NUM
coo.31924059551022	1161	27	+	+	PROPN
coo.31924059551022	1161	28	fc2)2	fc2)2	PROPN
coo.31924059551022	1161	29	(	(	PUNCT
coo.31924059551022	1161	30	2	2	NUM
coo.31924059551022	1161	31	—	—	PUNCT
coo.31924059551022	1161	32	a2)2	a2)2	PROPN
coo.31924059551022	1161	33	(	(	PUNCT
coo.31924059551022	1161	34	1	1	NUM
coo.31924059551022	1161	35	2	2	NUM
coo.31924059551022	1161	36	fc2)2	fc2)2	PROPN
coo.31924059551022	1161	37	forms	forms	PROPN
coo.31924059551022	1161	38	for	for	ADP
coo.31924059551022	1161	39	n	n	NOUN
coo.31924059551022	1161	40	—	—	PUNCT
coo.31924059551022	1161	41	3	3	X
coo.31924059551022	1161	42	.	.	SYM
coo.31924059551022	1161	43	83	83	NUM
coo.31924059551022	1161	44	also	also	ADV
coo.31924059551022	1161	45	:	:	PUNCT
coo.31924059551022	1161	46	„	„	PUNCT
coo.31924059551022	1161	47	_	_	PUNCT
coo.31924059551022	1161	48	qv______ria	qv______ria	X
coo.31924059551022	1161	49	?	?	PUNCT
coo.31924059551022	1162	1	_	_	NOUN
coo.31924059551022	1162	2	2	2	NUM
coo.31924059551022	1163	1	ι	ι	NOUN
coo.31924059551022	1163	2	αλ8	αλ8	SPACE
coo.31924059551022	1163	3	+	+	NUM
coo.31924059551022	1163	4	27a,8	27a,8	NUM
coo.31924059551022	1163	5	j2	j2	NOUN
coo.31924059551022	1163	6	_	_	X
coo.31924059551022	1163	7	/p	/p	PUNCT
coo.31924059551022	1163	8	x	x	PUNCT
coo.31924059551022	1163	9	cb0	cb0	NOUN
coo.31924059551022	1163	10	c2b0k	c2b0k	PRON
coo.31924059551022	1163	11	p	p	NOUN
coo.31924059551022	1163	12	3	3	NUM
coo.31924059551022	1163	13	φ	φ	X
coo.31924059551022	1163	14	r	r	PROPN
coo.31924059551022	1163	15	b	b	PROPN
coo.31924059551022	1163	16	3	3	NUM
coo.31924059551022	1163	17	φ	φ	X
coo.31924059551022	1163	18	'	'	PUNCT
coo.31924059551022	1163	19	�	�	VERB
coo.31924059551022	1163	20	/	/	SYM
coo.31924059551022	1163	21	jl	jl	PROPN
coo.31924059551022	1163	22	_	_	X
coo.31924059551022	1163	23	_	_	PUNCT
coo.31924059551022	1164	1	1	1	NUM
coo.31924059551022	1164	2	ίφ'3	ίφ'3	NOUN
coo.31924059551022	1164	3	+	+	NUM
coo.31924059551022	1164	4	27φ2	27φ2	NUM
coo.31924059551022	1164	5	—	—	PUNCT
coo.31924059551022	1164	6	8(27	8(27	NUM
coo.31924059551022	1164	7	)	)	PUNCT
coo.31924059551022	1164	8	&	&	CCONJ
coo.31924059551022	1164	9	φφ	φφ	NOUN
coo.31924059551022	1164	10	'	'	PUNCT
coo.31924059551022	1164	11	+	+	NUM
coo.31924059551022	1164	12	16(27	16(27	NUM
coo.31924059551022	1164	13	)	)	PUNCT
coo.31924059551022	1165	1	6vfl	6vfl	NUM
coo.31924059551022	1165	2	"	"	PUNCT
coo.31924059551022	1165	3	*	*	SYM
coo.31924059551022	1165	4	6	6	NUM
coo.31924059551022	1165	5	ςρ	ςρ	VERB
coo.31924059551022	1165	6	ι	ι	PROPN
coo.31924059551022	1165	7	δ	δ	PROPN
coo.31924059551022	1165	8	j	j	X
coo.31924059551022	1165	9	where	where	SCONJ
coo.31924059551022	1165	10	y<2	y<2	PROPN
coo.31924059551022	1165	11	=	=	PUNCT
coo.31924059551022	1166	1	-(4	-(4	X
coo.31924059551022	1166	2	+28	+28	NUM
coo.31924059551022	1166	3	=	=	SYM
coo.31924059551022	1166	4	27	27	NUM
coo.31924059551022	1166	5	+32	+32	PROPN
coo.31924059551022	1166	6	)	)	PUNCT
coo.31924059551022	1166	7	=	=	PROPN
coo.31924059551022	1166	8	-^	-^	PUNCT
coo.31924059551022	1166	9	c^àpq^q	c^àpq^q	PROPN
coo.31924059551022	1166	10	,	,	PUNCT
coo.31924059551022	1166	11	.	.	PUNCT
coo.31924059551022	1167	1	q	q	X
coo.31924059551022	1167	2	-	-	PUNCT
coo.31924059551022	1167	3	qi	qi	PROPN
coo.31924059551022	1167	4	qtq	qtq	PROPN
coo.31924059551022	1167	5	»	»	PROPN
coo.31924059551022	1167	6	φ(0	φ(0	VERB
coo.31924059551022	1167	7	=	=	NOUN
coo.31924059551022	1167	8	®	®	VERB
coo.31924059551022	1168	1	i	i	PRON
coo.31924059551022	1168	2	φ2φ3	φ2φ3	X
coo.31924059551022	1169	1	y	y	PROPN
coo.31924059551022	1169	2	=	=	PROPN
coo.31924059551022	1169	3	¿	¿	PROPN
coo.31924059551022	1169	4	3	3	NUM
coo.31924059551022	1169	5	=	=	SYM
coo.31924059551022	1169	6	(	(	PUNCT
coo.31924059551022	1169	7	15)3	15)3	NUM
coo.31924059551022	1169	8	=	=	PUNCT
coo.31924059551022	1170	1	[	[	X
coo.31924059551022	1170	2	4α28	4α28	NUM
coo.31924059551022	1170	3	+	+	NUM
coo.31924059551022	1170	4	27	27	NUM
coo.31924059551022	1170	5	λ	λ	NOUN
coo.31924059551022	1170	6	*	*	PUNCT
coo.31924059551022	1170	7	]	]	X
coo.31924059551022	1170	8	&	&	CCONJ
coo.31924059551022	1170	9	=	=	PRON
coo.31924059551022	1170	10	32	32	NUM
coo.31924059551022	1170	11	·	·	SYM
coo.31924059551022	1170	12	5	5	NUM
coo.31924059551022	1171	1	[	[	X
coo.31924059551022	1171	2	<	<	X
coo.31924059551022	1171	3	*	*	PUNCT
coo.31924059551022	1171	4	>	>	X
coo.31924059551022	1171	5	'	'	PUNCT
coo.31924059551022	1171	6	+	+	CCONJ
coo.31924059551022	1171	7	3	3	NUM
coo.31924059551022	1171	8	(	(	PUNCT
coo.31924059551022	1171	9	ft	ft	PROPN
coo.31924059551022	1171	10	—	—	PUNCT
coo.31924059551022	1171	11	δ)2	δ)2	PROPN
coo.31924059551022	1171	12	]	]	X
coo.31924059551022	1171	13	=	=	PROPN
coo.31924059551022	1171	14	5φλ	5φλ	PROPN
coo.31924059551022	1171	15	<	<	X
coo.31924059551022	1171	16	?	?	PUNCT
coo.31924059551022	1172	1	χ	χ	NOUN
coo.31924059551022	1172	2	=	=	X
coo.31924059551022	1172	3	b2	b2	NOUN
coo.31924059551022	1172	4	-	-	PUNCT
coo.31924059551022	1172	5	6eib	6eib	NUM
coo.31924059551022	1172	6	+	+	NUM
coo.31924059551022	1172	7	45ex2—15&,=	45ex2—15&,=	NUM
coo.31924059551022	1172	8	5	5	NUM
coo.31924059551022	1172	9	[	[	X
coo.31924059551022	1172	10	öl2—2(¥—2	öl2—2(¥—2	PROPN
coo.31924059551022	1172	11	)	)	PUNCT
coo.31924059551022	1172	12	7	7	NUM
coo.31924059551022	1172	13	3^	3^	NUM
coo.31924059551022	1172	14	]	]	PUNCT
coo.31924059551022	1172	15	=	=	ADP
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coo.31924059551022	1172	17	q2	q2	PROPN
coo.31924059551022	1172	18	=	=	SYM
coo.31924059551022	1172	19	β2	β2	PROPN
coo.31924059551022	1172	20	—	—	PUNCT
coo.31924059551022	1172	21	6e2	6e2	NUM
coo.31924059551022	1172	22	£	£	SYM
coo.31924059551022	1172	23	+	+	NUM
coo.31924059551022	1172	24	45	45	NUM
coo.31924059551022	1172	25	e22—15^	e22—15^	PROPN
coo.31924059551022	1172	26	=	=	SYM
coo.31924059551022	1172	27	5	5	NUM
coo.31924059551022	1173	1	[	[	X
coo.31924059551022	1173	2	572	572	NUM
coo.31924059551022	1173	3	—	—	PUNCT
coo.31924059551022	1173	4	2	2	NUM
coo.31924059551022	1173	5	(	(	PUNCT
coo.31924059551022	1173	6	1	1	NUM
coo.31924059551022	1173	7	—	—	PUNCT
coo.31924059551022	1173	8	2¥)1	2¥)1	NUM
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coo.31924059551022	1173	10	3	3	X
coo.31924059551022	1173	11	]	]	PUNCT
coo.31924059551022	1173	12	=	=	SYM
coo.31924059551022	1173	13	5φ2	5φ2	NUM
coo.31924059551022	1174	1	ρ3	ρ3	NOUN
coo.31924059551022	1174	2	=	=	VERB
coo.31924059551022	1174	3	52	52	NUM
coo.31924059551022	1174	4	_	_	NOUN
coo.31924059551022	1174	5	6esb	6esb	NUM
coo.31924059551022	1174	6	+	+	SYM
coo.31924059551022	1174	7	45e32	45e32	NUM
coo.31924059551022	1174	8	—	—	PUNCT
coo.31924059551022	1175	1	lòg2	lòg2	PROPN
coo.31924059551022	1175	2	=	=	PUNCT
coo.31924059551022	1175	3	5[5722	5[5722	NOUN
coo.31924059551022	1175	4	(	(	PUNCT
coo.31924059551022	1175	5	1	1	NUM
coo.31924059551022	1175	6	+	+	CCONJ
coo.31924059551022	1175	7	¥	¥	X
coo.31924059551022	1175	8	)	)	PUNCT
coo.31924059551022	1175	9	i	i	PRON
coo.31924059551022	1175	10	—	—	PUNCT
coo.31924059551022	1175	11	3	3	NUM
coo.31924059551022	1175	12	(	(	PUNCT
coo.31924059551022	1175	13	1	1	NUM
coo.31924059551022	1175	14	—	—	PUNCT
coo.31924059551022	1175	15	f)2	f)2	NOUN
coo.31924059551022	1175	16	]	]	PUNCT
coo.31924059551022	1175	17	=	=	PUNCT
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coo.31924059551022	1175	19	.	.	PUNCT
coo.31924059551022	1176	1	ei	ei	PROPN
coo.31924059551022	1176	2	=	=	PROPN
coo.31924059551022	1176	3	31	31	NUM
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coo.31924059551022	1176	5	2	2	NUM
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coo.31924059551022	1176	7	)	)	PUNCT
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coo.31924059551022	1176	9	=	=	X
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coo.31924059551022	1176	11	^	^	X
coo.31924059551022	1176	12	!	!	PUNCT
coo.31924059551022	1176	13	)	)	PUNCT
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coo.31924059551022	1177	2	=	=	PUNCT
coo.31924059551022	1177	3	(	(	PUNCT
coo.31924059551022	1177	4	!	!	PUNCT
coo.31924059551022	1178	1	+	+	CCONJ
coo.31924059551022	1178	2	fc2	fc2	NUM
coo.31924059551022	1178	3	)	)	PUNCT
coo.31924059551022	1179	1	λ	λ	NOUN
coo.31924059551022	1179	2	=	=	SYM
coo.31924059551022	1179	3	¿	¿	NUM
coo.31924059551022	1180	1	i	i	PRON
coo.31924059551022	1180	2	(	(	PUNCT
coo.31924059551022	1180	3	1	1	NUM
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coo.31924059551022	1180	5	+	+	NUM
coo.31924059551022	1180	6	&	&	CCONJ
coo.31924059551022	1180	7	4	4	NUM
coo.31924059551022	1180	8	)	)	PUNCT
coo.31924059551022	1180	9	ρθ	ρθ	NOUN
coo.31924059551022	1180	10	)	)	PUNCT
coo.31924059551022	1180	11	=	=	PUNCT
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coo.31924059551022	1180	13	—	—	PUNCT
coo.31924059551022	1180	14	(	(	PUNCT
coo.31924059551022	1180	15	—	—	PUNCT
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coo.31924059551022	1180	17	,	,	PUNCT
coo.31924059551022	1180	18	7	7	NUM
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coo.31924059551022	1180	20	10&χ73	10&χ73	NUM
coo.31924059551022	1180	21	—	—	PUNCT
coo.31924059551022	1180	22	3α,272	3α,272	NUM
coo.31924059551022	1180	23	+	+	NUM
coo.31924059551022	1180	24	66χï	66χï	ADJ
coo.31924059551022	1180	25	+	+	CCONJ
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coo.31924059551022	1180	27	—	—	PUNCT
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coo.31924059551022	1180	30	(	(	PUNCT
coo.31924059551022	1180	31	72	72	NUM
coo.31924059551022	1180	32	—	—	PUNCT
coo.31924059551022	1180	33	α,)2	α,)2	NOUN
coo.31924059551022	1180	34	=	=	PUNCT
coo.31924059551022	1180	35	k2sn2w	k2sn2w	NUM
coo.31924059551022	1180	36	—	—	PUNCT
coo.31924059551022	1180	37	î	î	PROPN
coo.31924059551022	1180	38	-	-	PUNCT
coo.31924059551022	1180	39	ia	ia	PROPN
coo.31924059551022	1180	40	o	o	X
coo.31924059551022	1180	41	y>(i	y>(i	SPACE
coo.31924059551022	1180	42	)	)	PUNCT
coo.31924059551022	1180	43	367	367	NUM
coo.31924059551022	1180	44	(	(	PUNCT
coo.31924059551022	1180	45	72	72	NUM
coo.31924059551022	1180	46	α,)2	α,)2	NUM
coo.31924059551022	1180	47	çy2	çy2	NUM
coo.31924059551022	1180	48	2β	2β	NUM
coo.31924059551022	1180	49	,	,	PUNCT
coo.31924059551022	1180	50	p	p	PROPN
coo.31924059551022	1180	51	_	_	NOUN
coo.31924059551022	1180	52	qx^x2	qx^x2	VERB
coo.31924059551022	1180	53	c*pb2	c*pb2	PROPN
coo.31924059551022	1180	54	-b	-b	PUNCT
coo.31924059551022	1180	55	»	»	X
coo.31924059551022	1180	56	2w	2w	NUM
coo.31924059551022	1180	57	—	—	PUNCT
coo.31924059551022	1180	58	1	1	NUM
coo.31924059551022	1180	59	c2p2p	c2p2p	SYM
coo.31924059551022	1181	1	+	+	PUNCT
coo.31924059551022	1181	2	e	e	NOUN
coo.31924059551022	1181	3	,	,	PUNCT
coo.31924059551022	1181	4	î	î	PROPN
coo.31924059551022	1181	5	21606	21606	NUM
coo.31924059551022	1181	6	°	°	NOUN
coo.31924059551022	1181	7	+	+	NUM
coo.31924059551022	1181	8	816b«gl+	816b«gl+	NUM
coo.31924059551022	1181	9	1080¿r363	1080¿r363	NUM
coo.31924059551022	1181	10	w‘g2	w‘g2	PROPN
coo.31924059551022	1181	11	-	-	PUNCT
coo.31924059551022	1181	12	hibg.g	hibg.g	PROPN
coo.31924059551022	1181	13	.	.	PROPN
coo.31924059551022	1181	14	,	,	PUNCT
coo.31924059551022	1181	15	g,3	g,3	X
coo.31924059551022	1181	16	+	+	PROPN
coo.31924059551022	1181	17	2ίg	2ίg	PROPN
coo.31924059551022	1181	18	¿	¿	NUM
coo.31924059551022	1181	19	36	36	NUM
coo.31924059551022	1181	20	6(144	6(144	PROPN
coo.31924059551022	1181	21	6	6	NUM
coo.31924059551022	1181	22	*	*	NUM
coo.31924059551022	1181	23	—	—	PUNCT
coo.31924059551022	1181	24	24	24	NUM
coo.31924059551022	1181	25	62í?2+ír22)2	62í?2+ír22)2	NUM
coo.31924059551022	1181	26	φ'3	φ'3	NOUN
coo.31924059551022	1181	27	+	+	NUM
coo.31924059551022	1181	28	27	27	NUM
coo.31924059551022	1181	29	φ2	φ2	PROPN
coo.31924059551022	1181	30	—	—	PUNCT
coo.31924059551022	1181	31	1086φφ'+	1086φφ'+	NUM
coo.31924059551022	1181	32	3662φ'2	3662φ'2	NUM
coo.31924059551022	1181	33	36	36	NUM
coo.31924059551022	1181	34	6	6	NUM
coo.31924059551022	1181	35	φ	φ	PROPN
coo.31924059551022	1181	36	'	'	NUM
coo.31924059551022	1181	37	2	2	NUM
coo.31924059551022	1181	38	βυν	βυν	NOUN
coo.31924059551022	1181	39	)	)	PUNCT
coo.31924059551022	1181	40	=	=	PUNCT
coo.31924059551022	1181	41	—	—	PUNCT
coo.31924059551022	1182	1	λ2	λ2	PROPN
coo.31924059551022	1182	2	sw2v	sw2v	NOUN
coo.31924059551022	1182	3	cw2v	cw2v	VERB
coo.31924059551022	1182	4	dn2v	dn2v	VERB
coo.31924059551022	1182	5	—	—	PUNCT
coo.31924059551022	1182	6	-0	-0	PROPN
coo.31924059551022	1182	7	7	7	NUM
coo.31924059551022	1182	8	*	*	NUM
coo.31924059551022	1182	9	7γ	7γ	NUM
coo.31924059551022	1182	10	-	-	PUNCT
coo.31924059551022	1182	11	χ	χ	PROPN
coo.31924059551022	1182	12	—	—	PUNCT
coo.31924059551022	1182	13	ν	ν	PROPN
coo.31924059551022	1182	14	'	'	PUNCT
coo.31924059551022	1182	15	18ζ	18ζ	NUM
coo.31924059551022	1183	1	(	(	PUNCT
coo.31924059551022	1183	2	ζ2	ζ2	PROPN
coo.31924059551022	1183	3	—	—	PUNCT
coo.31924059551022	1183	4	αχ	αχ	NOUN
coo.31924059551022	1183	5	)	)	PUNCT
coo.31924059551022	1183	6	=	=	X
coo.31924059551022	1184	1	1β26ίρφ	1β26ίρφ	NUM
coo.31924059551022	1184	2	'	'	PUNCT
coo.31924059551022	1184	3	—	—	PUNCT
coo.31924059551022	1184	4	27φ2	27φ2	NUM
coo.31924059551022	1184	5	—	—	PUNCT
coo.31924059551022	1184	6	φ,:ί|/φμ	φ,:ί|/φμ	PROPN
coo.31924059551022	1184	7	+	+	CCONJ
coo.31924059551022	1184	8	27φ2	27φ2	NUM
coo.31924059551022	1184	9	21()δφφ	21()δφφ	NUM
coo.31924059551022	1184	10	'	'	PART
coo.31924059551022	1184	11	+	+	NUM
coo.31924059551022	1184	12	432	432	NUM
coo.31924059551022	1184	13	¿	¿	NUM
coo.31924059551022	1184	14	v	v	NOUN
coo.31924059551022	1184	15	*	*	PUNCT
coo.31924059551022	1184	16	108φ'36τ	108φ'36τ	NUM
coo.31924059551022	1184	17	=	=	SYM
coo.31924059551022	1184	18	2	2	NUM
coo.31924059551022	1184	19	/	/	SYM
coo.31924059551022	1184	20	'	'	NOUN
coo.31924059551022	1184	21	■	■	VERB
coo.31924059551022	1184	22	,	,	PUNCT
coo.31924059551022	1184	23	η	η	PROPN
coo.31924059551022	1184	24	7	7	NUM
coo.31924059551022	1184	25	·	·	PUNCT
coo.31924059551022	1184	26	;	;	PUNCT
coo.31924059551022	1184	27	ι	ι	X
coo.31924059551022	1184	28	/	/	SYM
coo.31924059551022	1184	29	ι	ι	PROPN
coo.31924059551022	1184	30	c3pb	c3pb	SPACE
coo.31924059551022	1184	31	®	®	PROPN
coo.31924059551022	1184	32	'	'	PUNCT
coo.31924059551022	1184	33	-ρ	-ρ	PUNCT
coo.31924059551022	1184	34	6	6	NUM
coo.31924059551022	1184	35	84	84	NUM
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coo.31924059551022	1184	37	of	of	ADP
coo.31924059551022	1184	38	forms	form	NOUN
coo.31924059551022	1184	39	n	n	CCONJ
coo.31924059551022	1184	40	—	—	PUNCT
coo.31924059551022	1184	41	3	3	X
coo.31924059551022	1184	42	.	.	X
coo.31924059551022	1185	1	pv	pv	X
coo.31924059551022	1185	2	—	—	PUNCT
coo.31924059551022	1185	3	l	l	NOUN
coo.31924059551022	1185	4	:	:	PUNCT
coo.31924059551022	1185	5	φ	φ	X
coo.31924059551022	1185	6	'	'	NUM
coo.31924059551022	1185	7	3	3	NUM
coo.31924059551022	1185	8	—	—	PUNCT
coo.31924059551022	1185	9	27qp2	27qp2	NUM
coo.31924059551022	1185	10	—	—	PUNCT
coo.31924059551022	1185	11	108qpg/	108qpg/	NUM
coo.31924059551022	1185	12	36	36	NUM
coo.31924059551022	1185	13	φ'*ϋ	φ'*ϋ	ADV
coo.31924059551022	1185	14	pv	pv	ADP
coo.31924059551022	1185	15	—	—	PUNCT
coo.31924059551022	1185	16	e¿=	e¿=	NOUN
coo.31924059551022	1185	17	qx*y	qx*y	VERB
coo.31924059551022	1185	18	c*bíp	c*bíp	X
coo.31924059551022	1185	19	_	_	PUNCT
coo.31924059551022	1185	20	_	_	PUNCT
coo.31924059551022	1186	1	|φ'+	|φ'+	NOUN
coo.31924059551022	1186	2	»	»	PUNCT
coo.31924059551022	1186	3	(	(	PUNCT
coo.31924059551022	1186	4	'	'	PUNCT
coo.31924059551022	1186	5	*	*	SYM
coo.31924059551022	1186	6	ψ	ψ	X
coo.31924059551022	1186	7	]	]	X
coo.31924059551022	1187	1	[	[	X
coo.31924059551022	1187	2	12(&-e,)(2	12(&-e,)(2	PROPN
coo.31924059551022	1187	3	&	&	CCONJ
coo.31924059551022	1187	4	cx)~	cx)~	PROPN
coo.31924059551022	1187	5	ψ	ψ	PROPN
coo.31924059551022	1187	6	-	-	PROPN
coo.31924059551022	1187	7	γ	γ	PROPN
coo.31924059551022	1187	8	36	36	NUM
coo.31924059551022	1187	9	φ	φ	PROPN
coo.31924059551022	1187	10	'	'	NUM
coo.31924059551022	1187	11	2	2	NUM
coo.31924059551022	1187	12	b	b	NOUN
coo.31924059551022	1187	13	ρ'ν	ρ'ν	PROPN
coo.31924059551022	1187	14	7	7	NUM
coo.31924059551022	1187	15	3	3	NUM
coo.31924059551022	1187	16	φ	φ	X
coo.31924059551022	1187	17	^--pv	^--pv	PROPN
coo.31924059551022	1187	18	~	~	SYM
coo.31924059551022	1187	19	b	b	NOUN
coo.31924059551022	1187	20	-	-	PUNCT
coo.31924059551022	1187	21	tf	tf	X
coo.31924059551022	1187	22	where	where	SCONJ
coo.31924059551022	1187	23	ψ(1	ψ(1	PUNCT
coo.31924059551022	1187	24	)	)	PUNCT
coo.31924059551022	1187	25	=	=	NOUN
coo.31924059551022	1187	26	φ(τ	φ(τ	SPACE
coo.31924059551022	1187	27	)	)	PUNCT
coo.31924059551022	1187	28	—	—	PUNCT
coo.31924059551022	1187	29	12l(jp	12l(jp	INTJ
coo.31924059551022	1187	30	—	—	PUNCT
coo.31924059551022	1187	31	flj	flj	PROPN
coo.31924059551022	1187	32	)	)	PUNCT
coo.31924059551022	1187	33	(	(	PUNCT
coo.31924059551022	1187	34	io?3	io?3	PROPN
coo.31924059551022	1187	35	—	—	PUNCT
coo.31924059551022	1187	36	8aj	8aj	ADJ
coo.31924059551022	1187	37	—	—	PUNCT
coo.31924059551022	1187	38	&	&	CCONJ
coo.31924059551022	1187	39	x	x	X
coo.31924059551022	1187	40	)	)	PUNCT
coo.31924059551022	1187	41	=	=	PUNCT
coo.31924059551022	1187	42	5z6	5z6	NUM
coo.31924059551022	1187	43	+	+	NUM
coo.31924059551022	1187	44	6«xz	6«xz	NUM
coo.31924059551022	1187	45	—	—	PUNCT
coo.31924059551022	1187	46	loij	loij	PROPN
coo.31924059551022	1187	47	*	*	PUNCT
coo.31924059551022	1187	48	—	—	PUNCT
coo.31924059551022	1187	49	3αχ2ί2	3αχ2ί2	NUM
coo.31924059551022	1187	50	+	+	NUM
coo.31924059551022	1187	51	6axfcx7	6axfcx7	NUM
coo.31924059551022	1187	52	+	+	PUNCT
coo.31924059551022	1187	53	?	?	PUNCT
coo.31924059551022	1187	54	>	>	X
coo.31924059551022	1188	1	x2	x2	PROPN
coo.31924059551022	1188	2	—	—	PUNCT
coo.31924059551022	1188	3	4ax3	4ax3	X
coo.31924059551022	1188	4	z(l	z(l	PRON
coo.31924059551022	1188	5	)	)	PUNCT
coo.31924059551022	1189	1	=	=	VERB
coo.31924059551022	1189	2	|[φ(0	|[φ(0	NUM
coo.31924059551022	1189	3	3ψ(0	3ψ(0	NUM
coo.31924059551022	1189	4	—	—	PUNCT
coo.31924059551022	1189	5	108ζ2(τ	108ζ2(τ	NUM
coo.31924059551022	1189	6	—	—	PUNCT
coo.31924059551022	1189	7	αχ)2	αχ)2	PROPN
coo.31924059551022	1189	8	=	=	SYM
coo.31924059551022	1189	9	ie	ie	ADV
coo.31924059551022	1189	10	—	—	PUNCT
coo.31924059551022	1189	11	qa	qa	PROPN
coo.31924059551022	1189	12	xz4	xz4	PROPN
coo.31924059551022	1189	13	+	+	CCONJ
coo.31924059551022	1190	1	mj	mj	ADP
coo.31924059551022	1190	2	»	»	PUNCT
coo.31924059551022	1190	3	—	—	PUNCT
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coo.31924059551022	1190	5	—	—	PUNCT
coo.31924059551022	1190	6	v	v	NOUN
coo.31924059551022	1190	7	+	+	NOUN
coo.31924059551022	1190	8	4ax3	4ax3	NUM
coo.31924059551022	1190	9	=	=	PUNCT
coo.31924059551022	1190	10	a	a	X
coo.31924059551022	1190	11	·	·	PUNCT
coo.31924059551022	1190	12	j5	j5	PROPN
coo.31924059551022	1190	13	·	·	PUNCT
coo.31924059551022	1190	14	c	c	SYM
coo.31924059551022	1190	15	a	a	DET
coo.31924059551022	1190	16	=	=	NOUN
coo.31924059551022	1190	17	p-0	p-0	PROPN
coo.31924059551022	1190	18	.	.	PUNCT
coo.31924059551022	1191	1	+	+	CCONJ
coo.31924059551022	1191	2	v¡)1	v¡)1	PROPN
coo.31924059551022	1191	3	-	-	PUNCT
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coo.31924059551022	1191	6	(	(	PUNCT
coo.31924059551022	1191	7	1	1	NUM
coo.31924059551022	1191	8	2	2	NUM
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coo.31924059551022	1191	10	)	)	PUNCT
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coo.31924059551022	1191	12	+	+	NUM
coo.31924059551022	1191	13	3(7c2	3(7c2	NUM
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coo.31924059551022	1191	15	)	)	PUNCT
coo.31924059551022	1191	16	=	=	X
coo.31924059551022	1191	17	f	f	PROPN
coo.31924059551022	1191	18	f	f	X
coo.31924059551022	1191	19	,	,	PUNCT
coo.31924059551022	1191	20	b	b	PROPN
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coo.31924059551022	1191	23	(	(	PUNCT
coo.31924059551022	1191	24	λ	λ	NOUN
coo.31924059551022	1191	25	*	*	PUNCT
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coo.31924059551022	1191	28	3(1	3(1	NOUN
coo.31924059551022	1191	29	—	—	PUNCT
coo.31924059551022	1191	30	&	&	CCONJ
coo.31924059551022	1191	31	2	2	X
coo.31924059551022	1191	32	)	)	PUNCT
coo.31924059551022	1191	33	=	=	PUNCT
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coo.31924059551022	1191	35	;	;	PUNCT
coo.31924059551022	1191	36	8	8	NUM
coo.31924059551022	1191	37	8	8	NUM
coo.31924059551022	1191	38	=	=	SYM
coo.31924059551022	1191	39	3653	3653	NUM
coo.31924059551022	1191	40	λ	λ	NOUN
coo.31924059551022	1191	41	3653	3653	NUM
coo.31924059551022	1191	42	f	f	X
coo.31924059551022	1191	43	=	=	NOUN
coo.31924059551022	1191	44	f1f2fs	f1f2fs	NOUN
coo.31924059551022	1191	45	=	=	SYM
coo.31924059551022	1191	46	¿	¿	NOUN
coo.31924059551022	1191	47	χ	χ	NOUN
coo.31924059551022	1191	48	=	=	SYM
coo.31924059551022	1191	49	■	■	PUNCT
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coo.31924059551022	1191	51	■	■	SYM
coo.31924059551022	1191	52	c	c	PROPN
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coo.31924059551022	1191	54	1	1	NUM
coo.31924059551022	1191	55	.	.	PUNCT
coo.31924059551022	1192	1	p	p	NOUN
coo.31924059551022	1192	2	=	=	PUNCT
coo.31924059551022	1192	3	0	0	NUM
coo.31924059551022	1192	4	.	.	PUNCT
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coo.31924059551022	1192	6	a	a	DET
coo.31924059551022	1192	7	special	special	ADJ
coo.31924059551022	1192	8	function	function	NOUN
coo.31924059551022	1192	9	of	of	ADP
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coo.31924059551022	1192	12	the	the	DET
coo.31924059551022	1192	13	first	first	ADJ
coo.31924059551022	1192	14	sort	sort	NOUN
coo.31924059551022	1192	15	.	.	PUNCT
coo.31924059551022	1193	1	y	y	PROPN
coo.31924059551022	1193	2	=	=	X
coo.31924059551022	1193	3	p	p	PROPN
coo.31924059551022	1193	4	'	'	PUNCT
coo.31924059551022	1193	5	,	,	PUNCT
coo.31924059551022	1193	6	b	b	NOUN
coo.31924059551022	1193	7	=	=	X
coo.31924059551022	1193	8	ö.	ö.	PROPN
coo.31924059551022	1193	9	owe	owe	PROPN
coo.31924059551022	1193	10	&	&	CCONJ
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coo.31924059551022	1193	13	0	0	NUM
coo.31924059551022	1193	14	;	;	PUNCT
coo.31924059551022	1193	15	φ(ζ	φ(ζ	SPACE
coo.31924059551022	1193	16	)	)	PUNCT
coo.31924059551022	1193	17	=	=	PROPN
coo.31924059551022	1193	18	0	0	NUM
coo.31924059551022	1193	19	;	;	PUNCT
coo.31924059551022	1193	20	&	&	CCONJ
coo.31924059551022	1193	21	—	—	PUNCT
coo.31924059551022	1193	22	0	0	NUM
coo.31924059551022	1193	23	;	;	PUNCT
coo.31924059551022	1193	24	q2	q2	NOUN
coo.31924059551022	1193	25	=	=	SYM
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coo.31924059551022	1193	27	;	;	PUNCT
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coo.31924059551022	1193	29	=	=	NOUN
coo.31924059551022	1193	30	0	0	NUM
coo.31924059551022	1193	31	;	;	PUNCT
coo.31924059551022	1193	32	x	x	PUNCT
coo.31924059551022	1193	33	=	=	PUNCT
coo.31924059551022	1193	34	0	0	NUM
coo.31924059551022	1193	35	;	;	PUNCT
coo.31924059551022	1193	36	29'î	29'î	NUM
coo.31924059551022	1193	37	;	;	PUNCT
coo.31924059551022	1193	38	=	=	PUNCT
coo.31924059551022	1193	39	0	0	NUM
coo.31924059551022	1193	40	;	;	PUNCT
coo.31924059551022	1193	41	7	7	NUM
coo.31924059551022	1193	42	;	;	PUNCT
coo.31924059551022	1193	43	—	—	PUNCT
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coo.31924059551022	1193	45	,	,	PUNCT
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coo.31924059551022	1193	47	in	in	ADP
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coo.31924059551022	1193	49	,	,	PUNCT
coo.31924059551022	1193	50	of	of	ADP
coo.31924059551022	1193	51	the	the	DET
coo.31924059551022	1193	52	second	second	ADJ
coo.31924059551022	1193	53	sort	sort	NOUN
coo.31924059551022	1193	54	.	.	PUNCT
coo.31924059551022	1193	55	'	'	PUNCT
coo.31924059551022	1194	1	f	f	X
coo.31924059551022	1194	2	—	—	PUNCT
coo.31924059551022	1194	3	i	i	PRON
coo.31924059551022	1194	4	=	=	PUNCT
coo.31924059551022	1194	5	*	*	PUNCT
coo.31924059551022	1194	6	(	(	PUNCT
coo.31924059551022	1194	7	“	"	PUNCT
coo.31924059551022	1194	8	+	+	CCONJ
coo.31924059551022	1194	9	”	"	PUNCT
coo.31924059551022	1194	10	*	*	NOUN
coo.31924059551022	1194	11	)	)	PUNCT
coo.31924059551022	1194	12	g-«£	g-«£	NOUN
coo.31924059551022	1194	13	(	(	PUNCT
coo.31924059551022	1194	14	«	«	PUNCT
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coo.31924059551022	1194	16	)	)	PUNCT
coo.31924059551022	1194	17	'	'	PUNCT
coo.31924059551022	1194	18	—	—	PUNCT
coo.31924059551022	1194	19	σ	σ	PROPN
coo.31924059551022	1194	20	μ	μ	PROPN
coo.31924059551022	1194	21	σ	σ	PROPN
coo.31924059551022	1194	22	vt	vt	PROPN
coo.31924059551022	1194	23	g	g	PROPN
coo.31924059551022	1195	1	a	a	DET
coo.31924059551022	1195	2	=	=	NOUN
coo.31924059551022	1195	3	1	1	NUM
coo.31924059551022	1195	4	,	,	PUNCT
coo.31924059551022	1195	5	2	2	NUM
coo.31924059551022	1195	6	,	,	PUNCT
coo.31924059551022	1195	7	3	3	NUM
coo.31924059551022	1195	8	■	■	NOUN
coo.31924059551022	1195	9	■	■	NOUN
coo.31924059551022	1195	10	z	z	PROPN
coo.31924059551022	1195	11	y	y	PROPN
coo.31924059551022	1195	12	pu	pu	PROPN
coo.31924059551022	1195	13	—	—	PUNCT
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coo.31924059551022	1195	15	where	where	SCONJ
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coo.31924059551022	1195	17	=	=	SYM
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coo.31924059551022	1195	19	—	—	PUNCT
coo.31924059551022	1195	20	-	-	PUNCT
coo.31924059551022	1195	21	■	■	NOUN
coo.31924059551022	1195	22	ìj3	ìj3	PROPN
coo.31924059551022	1195	23	(	(	PUNCT
coo.31924059551022	1195	24	a	a	X
coo.31924059551022	1195	25	)	)	PUNCT
coo.31924059551022	1195	26	q	q	NOUN
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coo.31924059551022	1195	28	=	=	SYM
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coo.31924059551022	1195	30	'	'	PUNCT
coo.31924059551022	1195	31	·	·	PUNCT
coo.31924059551022	1195	32	_	_	PUNCT
coo.31924059551022	1195	33	_	_	PUNCT
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coo.31924059551022	1195	35	=	=	PUNCT
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coo.31924059551022	1196	2	+	+	CCONJ
coo.31924059551022	1196	3	/3(^ï27f	/3(^ï27f	NOUN
coo.31924059551022	1196	4	t^/a	t^/a	NOUN
coo.31924059551022	1196	5	)	)	PUNCT
coo.31924059551022	1197	1	=	=	PROPN
coo.31924059551022	1198	1	w	w	PROPN
coo.31924059551022	1198	2	—	—	PUNCT
coo.31924059551022	1198	3	2	2	NUM
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coo.31924059551022	1198	5	2f	2f	NUM
coo.31924059551022	1198	6	+	+	CCONJ
coo.31924059551022	1198	7	\h¥	\h¥	NUM
coo.31924059551022	1198	8	y	y	PROPN
coo.31924059551022	1198	9	=	=	X
coo.31924059551022	1198	10	u	u	PROPN
coo.31924059551022	1198	11	>	>	X
coo.31924059551022	1198	12	+	+	X
coo.31924059551022	1198	13	y	y	PROPN
coo.31924059551022	1198	14	ex	ex	PROPN
coo.31924059551022	1198	15	¿	¿	PROPN
coo.31924059551022	1199	1	(	(	PUNCT
coo.31924059551022	1199	2	3ex	3ex	NOUN
coo.31924059551022	1199	3	+	+	CCONJ
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coo.31924059551022	1199	5	(	(	PUNCT
coo.31924059551022	1199	6	5	5	NUM
coo.31924059551022	1199	7	&	&	CCONJ
coo.31924059551022	1199	8	~	~	PROPN
coo.31924059551022	1199	9	12ei	12ei	PROPN
coo.31924059551022	1199	10	)	)	PUNCT
coo.31924059551022	1199	11	)	)	PUNCT
coo.31924059551022	1200	1	f	f	PROPN
coo.31924059551022	1200	2	vp	vp	PROPN
coo.31924059551022	1200	3	ex	ex	X
coo.31924059551022	1200	4	=	=	X
coo.31924059551022	1200	5	{	{	PUNCT
coo.31924059551022	1200	6	ï5	ï5	PROPN
coo.31924059551022	1200	7	+	+	CCONJ
coo.31924059551022	1200	8	à	à	ADP
coo.31924059551022	1200	9	(	(	PUNCT
coo.31924059551022	1200	10	fc2	fc2	NUM
coo.31924059551022	1200	11	—	—	PUNCT
coo.31924059551022	1200	12	2	2	X
coo.31924059551022	1200	13	)	)	PUNCT
coo.31924059551022	1200	14	±	±	NOUN
coo.31924059551022	1200	15	è^	è^	VERB
coo.31924059551022	1200	16	2)2	2)2	NUM
coo.31924059551022	1201	1	+	+	NUM
coo.31924059551022	1201	2	15^	15^	NUM
coo.31924059551022	1201	3	}	}	PUNCT
coo.31924059551022	1201	4	vp2	vp2	NOUN
coo.31924059551022	1201	5	)	)	PUNCT
coo.31924059551022	1201	6	.	.	PUNCT
coo.31924059551022	1202	1	forme	forme	X
coo.31924059551022	1202	2	for	for	ADP
coo.31924059551022	1202	3	η	η	PROPN
coo.31924059551022	1202	4	—	—	PUNCT
coo.31924059551022	1202	5	3	3	NUM
coo.31924059551022	1202	6	.	.	SYM
coo.31924059551022	1202	7	85	85	NUM
coo.31924059551022	1202	8	(	(	PUNCT
coo.31924059551022	1202	9	b	b	NOUN
coo.31924059551022	1202	10	)	)	PUNCT
coo.31924059551022	1202	11	&	&	CCONJ
coo.31924059551022	1202	12	=	=	X
coo.31924059551022	1202	13	0	0	X
coo.31924059551022	1202	14	b	b	PROPN
coo.31924059551022	1202	15	=	=	PUNCT
coo.31924059551022	1202	16	3e2	3e2	VERB
coo.31924059551022	1202	17	+1/3(5λ	+1/3(5λ	ADJ
coo.31924059551022	1202	18	12ea	12ea	ADJ
coo.31924059551022	1202	19	)	)	PUNCT
coo.31924059551022	1202	20	=	=	PROPN
coo.31924059551022	1202	21	1	1	NUM
coo.31924059551022	1202	22	2	2	NUM
coo.31924059551022	1202	23	f	f	PROPN
coo.31924059551022	1202	24	+	+	CCONJ
coo.31924059551022	1202	25	ycí^ft+iõ	ycí^ft+iõ	X
coo.31924059551022	1202	26	y	y	NOUN
coo.31924059551022	1202	27	=	=	PUNCT
coo.31924059551022	1203	1	[	[	X
coo.31924059551022	1203	2	ÿ	ÿ	X
coo.31924059551022	1203	3	+	+	PUNCT
coo.31924059551022	1203	4	—	—	PUNCT
coo.31924059551022	1203	5	ì	ì	INTJ
coo.31924059551022	1203	6	(	(	PUNCT
coo.31924059551022	1203	7	3e2	3e2	NUM
coo.31924059551022	1203	8	+	+	INTJ
coo.31924059551022	1203	9	ys	ys	PROPN
coo.31924059551022	1203	10	(	(	PUNCT
coo.31924059551022	1203	11	bg2	bg2	NOUN
coo.31924059551022	1203	12	—	—	PUNCT
coo.31924059551022	1203	13	12	12	NUM
coo.31924059551022	1203	14	e	e	NOUN
coo.31924059551022	1203	15	*	*	PUNCT
coo.31924059551022	1203	16	)	)	PUNCT
coo.31924059551022	1203	17	)	)	PUNCT
coo.31924059551022	1203	18	}	}	PUNCT
coo.31924059551022	1203	19	=	=	X
coo.31924059551022	1203	20	{	{	PUNCT
coo.31924059551022	1203	21	p	p	NOUN
coo.31924059551022	1203	22	+	+	PROPN
coo.31924059551022	1203	23	¿	¿	NUM
coo.31924059551022	1203	24	(	(	PUNCT
coo.31924059551022	1203	25	1	1	NUM
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coo.31924059551022	1203	27	)	)	PUNCT
coo.31924059551022	1203	28	+	+	CCONJ
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coo.31924059551022	1203	30	y(ï-2ff+î5	y(ï-2ff+î5	NOUN
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coo.31924059551022	1203	32	]	]	X
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coo.31924059551022	1203	34	-	-	PUNCT
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coo.31924059551022	1203	36	-	-	SYM
coo.31924059551022	1203	37	2/	2/	NUM
coo.31924059551022	1203	38	?	?	PUNCT
coo.31924059551022	1203	39	)	)	PUNCT
coo.31924059551022	1204	1	(	(	PUNCT
coo.31924059551022	1204	2	c	c	X
coo.31924059551022	1204	3	)	)	PUNCT
coo.31924059551022	1204	4	'	'	PUNCT
coo.31924059551022	1204	5	qì=	qì=	VERB
coo.31924059551022	1204	6	o	o	X
coo.31924059551022	1204	7	i	i	NOUN
coo.31924059551022	1204	8	?	?	PUNCT
coo.31924059551022	1204	9	=	=	SYM
coo.31924059551022	1205	1	3e3	3e3	NUM
coo.31924059551022	1205	2	±	±	NOUN
coo.31924059551022	1205	3	y3	y3	PROPN
coo.31924059551022	1205	4	(	(	PUNCT
coo.31924059551022	1205	5	5</2	5</2	PROPN
coo.31924059551022	1205	6	-12e2	-12e2	PROPN
coo.31924059551022	1205	7	=	=	PROPN
coo.31924059551022	1205	8	1	1	NUM
coo.31924059551022	1205	9	+	+	CCONJ
coo.31924059551022	1205	10	f	f	X
coo.31924059551022	1205	11	±	±	NOUN
coo.31924059551022	1205	12	2	2	NUM
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coo.31924059551022	1205	14	y	y	PROPN
coo.31924059551022	1205	15	=	=	PROPN
coo.31924059551022	1205	16	ii	ii	PROPN
coo.31924059551022	1205	17	»	»	X
coo.31924059551022	1205	18	+	+	PUNCT
coo.31924059551022	1205	19	-7,-fo(3e3	-7,-fo(3e3	PUNCT
coo.31924059551022	1206	1	+	+	PUNCT
coo.31924059551022	1206	2	y»^	y»^	PROPN
coo.31924059551022	1206	3	,	,	PUNCT
coo.31924059551022	1206	4	.	.	PUNCT
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coo.31924059551022	1207	2	)	)	PUNCT
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coo.31924059551022	1207	5	=	=	NOUN
coo.31924059551022	1207	6	{	{	PUNCT
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coo.31924059551022	1207	8	+	+	PROPN
coo.31924059551022	1207	9	¿	¿	NUM
coo.31924059551022	1207	10	(	(	PUNCT
coo.31924059551022	1207	11	1	1	NUM
coo.31924059551022	1207	12	+	+	NUM
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coo.31924059551022	1207	14	)	)	PUNCT
coo.31924059551022	1207	15	±	±	NOUN
coo.31924059551022	1208	1	i	i	PRON
coo.31924059551022	1208	2	ÿi^w	ÿi^w	X
coo.31924059551022	1208	3	-ΰ	-ΰ	SPACE
coo.31924059551022	1208	4	}	}	PUNCT
coo.31924059551022	1208	5	vp	vp	PROPN
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coo.31924059551022	1208	7	îq+w	îq+w	NOUN
coo.31924059551022	1208	8	)	)	PUNCT
coo.31924059551022	1208	9	.	.	PUNCT
coo.31924059551022	1209	1	case	case	NOUN
coo.31924059551022	1209	2	3	3	X
coo.31924059551022	1209	3	.	.	PUNCT
coo.31924059551022	1210	1	ή	ή	PRON
coo.31924059551022	1210	2	=	=	NOUN
coo.31924059551022	1210	3	0	0	NUM
coo.31924059551022	1210	4	;	;	PUNCT
coo.31924059551022	1210	5	*	*	PUNCT
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coo.31924059551022	1210	7	0	0	NUM
coo.31924059551022	1210	8	;	;	PUNCT
coo.31924059551022	1210	9	¿	¿	NUM
coo.31924059551022	1210	10	=	=	PUNCT
coo.31924059551022	1210	11	0	0	NUM
coo.31924059551022	1210	12	;	;	PUNCT
coo.31924059551022	1210	13	£	£	SYM
coo.31924059551022	1210	14	=	=	SYM
coo.31924059551022	1210	15	0	0	NUM
coo.31924059551022	1210	16	;	;	PUNCT
coo.31924059551022	1210	17	c	c	X
coo.31924059551022	1210	18	=	=	SYM
coo.31924059551022	1210	19	0	0	NUM
coo.31924059551022	1210	20	;	;	PUNCT
coo.31924059551022	1210	21	v	v	ADP
coo.31924059551022	1210	22	a	a	PRON
coo.31924059551022	1210	23	?	?	PUNCT
coo.31924059551022	1210	24	=	=	PRON
coo.31924059551022	1210	25	y=	y=	X
coo.31924059551022	1210	26	o	o	X
coo.31924059551022	1210	27	6	6	NUM
coo.31924059551022	1210	28	;	;	PUNCT
coo.31924059551022	1210	29	w	w	PROPN
coo.31924059551022	1210	30	ΰ	ΰ	X
coo.31924059551022	1210	31	(	(	PUNCT
coo.31924059551022	1210	32	u	u	PROPN
coo.31924059551022	1210	33	—	—	PUNCT
coo.31924059551022	1210	34	ωλ	ωλ	PROPN
coo.31924059551022	1210	35	f	f	X
coo.31924059551022	1210	36	=	=	NOUN
coo.31924059551022	1210	37	----exu	----exu	NOUN
coo.31924059551022	1210	38	=	=	X
coo.31924059551022	1210	39	—	—	PUNCT
coo.31924059551022	1210	40	-----	-----	PUNCT
coo.31924059551022	1210	41	—	—	PUNCT
coo.31924059551022	1210	42	e(*—ί·(ω^>μ	e(*—ί·(ω^>μ	NOUN
coo.31924059551022	1210	43	)	)	PUNCT
coo.31924059551022	1210	44	1	1	NUM
coo.31924059551022	1210	45	6u	6u	NUM
coo.31924059551022	1210	46	6u	6u	NUM
coo.31924059551022	1210	47	six	six	NUM
coo.31924059551022	1210	48	values	value	NOUN
coo.31924059551022	1210	49	of	of	ADP
coo.31924059551022	1210	50	this	this	DET
coo.31924059551022	1210	51	form	form	NOUN
coo.31924059551022	1210	52	corresponding	correspond	VERB
coo.31924059551022	1210	53	tó	tó	ADP
coo.31924059551022	1210	54	the	the	DET
coo.31924059551022	1210	55	roots	root	NOUN
coo.31924059551022	1210	56	of	of	ADP
coo.31924059551022	1210	57	^4	^4	ADJ
coo.31924059551022	1210	58	=	=	SYM
coo.31924059551022	1210	59	οι	οι	NOUN
coo.31924059551022	1210	60	?	?	PUNCT
coo.31924059551022	1211	1	=	=	PROPN
coo.31924059551022	1211	2	0	0	NUM
coo.31924059551022	1211	3	;	;	PUNCT
coo.31924059551022	1211	4	c	c	X
coo.31924059551022	1211	5	—	—	PUNCT
coo.31924059551022	1211	6	0	0	NUM
coo.31924059551022	1211	7	,	,	PUNCT
coo.31924059551022	1211	8	namely	namely	ADV
coo.31924059551022	1211	9	b	b	NOUN
coo.31924059551022	1211	10	=	=	SYM
coo.31924059551022	1211	11	4	4	NUM
coo.31924059551022	1211	12	(	(	PUNCT
coo.31924059551022	1211	13	1	1	NUM
coo.31924059551022	1211	14	+	+	CCONJ
coo.31924059551022	1211	15	f	f	X
coo.31924059551022	1211	16	)	)	PUNCT
coo.31924059551022	1211	17	+	+	PUNCT
coo.31924059551022	1211	18	?	?	PUNCT
coo.31924059551022	1212	1	y(t+	y(t+	NUM
coo.31924059551022	1212	2	7c*)*'+	7c*)*'+	NUM
coo.31924059551022	1212	3	6f	6f	NUM
coo.31924059551022	1212	4	or	or	CCONJ
coo.31924059551022	1212	5	b	b	X
coo.31924059551022	1212	6	=	=	SYM
coo.31924059551022	1212	7	4(1	4(1	PROPN
coo.31924059551022	1212	8	-2f	-2f	PROPN
coo.31924059551022	1212	9	)	)	PUNCT
coo.31924059551022	1213	1	+	+	CCONJ
coo.31924059551022	1213	2	f	f	PROPN
coo.31924059551022	1213	3	y(l	y(l	PROPN
coo.31924059551022	1213	4	2f	2f	NOUN
coo.31924059551022	1213	5	)	)	PUNCT
coo.31924059551022	1213	6	—	—	PUNCT
coo.31924059551022	1213	7	6(f^=	6(f^=	NUM
coo.31924059551022	1213	8	f	f	PROPN
coo.31924059551022	1213	9	)	)	PUNCT
coo.31924059551022	1213	10	ór	ór	PROPN
coo.31924059551022	1213	11	b	b	PROPN
coo.31924059551022	1213	12	=	=	PROPN
coo.31924059551022	1213	13	1	1	NUM
coo.31924059551022	1213	14	(	(	PUNCT
coo.31924059551022	1213	15	f	f	X
coo.31924059551022	1213	16	—	—	PUNCT
coo.31924059551022	1213	17	2	2	X
coo.31924059551022	1213	18	)	)	PUNCT
coo.31924059551022	1213	19	+	+	NUM
coo.31924059551022	1213	20	-|y(f	-|y(f	PUNCT
coo.31924059551022	1213	21	2	2	X
coo.31924059551022	1213	22	)	)	PUNCT
coo.31924059551022	1213	23	+	+	NUM
coo.31924059551022	1213	24	6	6	NUM
coo.31924059551022	1213	25	(	(	PUNCT
coo.31924059551022	1213	26	1	1	NUM
coo.31924059551022	1213	27	—	—	PUNCT
coo.31924059551022	1213	28	f	f	PROPN
coo.31924059551022	1213	29	)	)	PUNCT
coo.31924059551022	1213	30	which	which	PRON
coo.31924059551022	1213	31	determine	determine	VERB
coo.31924059551022	1213	32	corresponding	corresponding	ADJ
coo.31924059551022	1213	33	values	value	NOUN
coo.31924059551022	1213	34	for	for	ADP
coo.31924059551022	1213	35	x.	x.	PROPN
coo.31924059551022	1213	36	case	case	PROPN
coo.31924059551022	1213	37	á	á	PROPN
coo.31924059551022	1213	38	.	.	PUNCT
coo.31924059551022	1214	1	conditions	condition	NOUN
coo.31924059551022	1214	2	as	as	ADP
coo.31924059551022	1214	3	in	in	ADP
coo.31924059551022	1214	4	case	case	NOUN
coo.31924059551022	1214	5	(	(	PUNCT
coo.31924059551022	1214	6	3	3	NUM
coo.31924059551022	1214	7	)	)	PUNCT
coo.31924059551022	1214	8	with	with	ADP
coo.31924059551022	1214	9	the	the	DET
coo.31924059551022	1214	10	additional	additional	ADJ
coo.31924059551022	1214	11	condition	condition	NOUN
coo.31924059551022	1214	12	of	of	ADP
coo.31924059551022	1214	13	the	the	DET
coo.31924059551022	1214	14	functions	function	NOUN
coo.31924059551022	1214	15	of	of	ADP
coo.31924059551022	1214	16	m.	m.	NOUN
coo.31924059551022	1214	17	mittag	mittag	ADJ
coo.31924059551022	1214	18	-	-	PUNCT
coo.31924059551022	1214	19	leffler	leffler	NOUN
coo.31924059551022	1214	20	.	.	PUNCT
coo.31924059551022	1215	1	the	the	DET
coo.31924059551022	1215	2	integral	integral	NOUN
coo.31924059551022	1215	3	is	be	AUX
coo.31924059551022	1215	4	:	:	PUNCT
coo.31924059551022	1215	5	vi	vi	X
coo.31924059551022	1215	6	=	=	SYM
coo.31924059551022	1215	7	(	(	PUNCT
coo.31924059551022	1215	8	g«e	g«e	VERB
coo.31924059551022	1215	9	?	?	PUNCT
coo.31924059551022	1215	10	“	"	PUNCT
coo.31924059551022	1215	11	)	)	PUNCT
coo.31924059551022	1215	12	"	"	PUNCT
coo.31924059551022	1215	13	—	—	PUNCT
coo.31924059551022	1215	14	36(gme	36(gme	NOUN
coo.31924059551022	1215	15	?	?	PUNCT
coo.31924059551022	1215	16	“	"	PUNCT
coo.31924059551022	1215	17	)	)	PUNCT
coo.31924059551022	1215	18	-f2p6eij	-f2p6eij	PROPN
coo.31924059551022	1215	19	“	"	PUNCT
coo.31924059551022	1215	20	where	where	SCONJ
coo.31924059551022	1215	21	_	_	PUNCT
coo.31924059551022	1215	22	_	_	PUNCT
coo.31924059551022	1215	23	q	q	X
coo.31924059551022	1216	1	=	=	NOUN
coo.31924059551022	1216	2	yu	yu	PROPN
coo.31924059551022	1216	3	φ	φ	X
coo.31924059551022	1216	4	=	=	NOUN
coo.31924059551022	1216	5	=	=	PROPN
coo.31924059551022	1216	6	6^s2	6^s2	NUM
coo.31924059551022	1216	7	+	+	NUM
coo.31924059551022	1216	8	9ass	9ass	NUM
coo.31924059551022	1216	9	—	—	PUNCT
coo.31924059551022	1216	10	al	al	PROPN
coo.31924059551022	1216	11	e=	e=	PROPN
coo.31924059551022	1216	12	—	—	PUNCT
coo.31924059551022	1216	13	9[2a2s—3a3	9[2a2s—3a3	NUM
coo.31924059551022	1216	14	]	]	X
coo.31924059551022	1216	15	w	w	NOUN
coo.31924059551022	1216	16	‘	'	PUNCT
coo.31924059551022	1216	17	=	=	NOUN
coo.31924059551022	1216	18	yq	yq	INTJ
coo.31924059551022	1216	19	.	.	PUNCT