id	sid	tid	token	lemma	pos
ks65h99214b	1	1	given	give	VERB
ks65h99214b	1	2	a	a	DET
ks65h99214b	1	3	complex	complex	ADJ
ks65h99214b	1	4	,	,	PUNCT
ks65h99214b	1	5	semisimple	semisimple	ADJ
ks65h99214b	1	6	lie	lie	NOUN
ks65h99214b	1	7	biaglebra	biaglebra	NOUN
ks65h99214b	1	8	,	,	PUNCT
ks65h99214b	1	9	we	we	PRON
ks65h99214b	1	10	consider	consider	VERB
ks65h99214b	1	11	the	the	DET
ks65h99214b	1	12	coisotropic	coisotropic	ADJ
ks65h99214b	1	13	subalgebras	subalgebra	NOUN
ks65h99214b	1	14	--	--	PUNCT
ks65h99214b	1	15	the	the	DET
ks65h99214b	1	16	lie	lie	NOUN
ks65h99214b	1	17	subalgebras	subalgebra	NOUN
ks65h99214b	1	18	of	of	ADP
ks65h99214b	1	19	whose	whose	DET
ks65h99214b	1	20	annihilator	annihilator	NOUN
ks65h99214b	1	21	in	in	ADP
ks65h99214b	1	22	the	the	DET
ks65h99214b	1	23	dual	dual	ADJ
ks65h99214b	1	24	space	space	NOUN
ks65h99214b	1	25	is	be	AUX
ks65h99214b	1	26	a	a	DET
ks65h99214b	1	27	lie	lie	NOUN
ks65h99214b	1	28	subalgebra	subalgebra	NOUN
ks65h99214b	1	29	of	of	ADP
ks65h99214b	1	30	the	the	DET
ks65h99214b	1	31	dual	dual	ADJ
ks65h99214b	1	32	space	space	NOUN
ks65h99214b	1	33	.	.	PUNCT
ks65h99214b	2	1	m.	m.	NOUN
ks65h99214b	2	2	zambon	zambon	PROPN
ks65h99214b	2	3	gives	give	VERB
ks65h99214b	2	4	a	a	DET
ks65h99214b	2	5	construction	construction	NOUN
ks65h99214b	2	6	for	for	ADP
ks65h99214b	2	7	certain	certain	ADJ
ks65h99214b	2	8	coisotropic	coisotropic	ADJ
ks65h99214b	2	9	sugalgebras	sugalgebra	NOUN
ks65h99214b	2	10	,	,	PUNCT
ks65h99214b	2	11	he	he	PRON
ks65h99214b	2	12	explains	explain	VERB
ks65h99214b	2	13	his	his	PRON
ks65h99214b	2	14	construction	construction	NOUN
ks65h99214b	2	15	explicitly	explicitly	ADV
ks65h99214b	2	16	for	for	ADP
ks65h99214b	2	17	the	the	DET
ks65h99214b	2	18	classical	classical	ADJ
ks65h99214b	2	19	simple	simple	ADJ
ks65h99214b	2	20	lie	lie	NOUN
ks65h99214b	2	21	algebras	algebra	NOUN
ks65h99214b	2	22	.	.	PUNCT
ks65h99214b	3	1	in	in	ADP
ks65h99214b	3	2	this	this	DET
ks65h99214b	3	3	dissertation	dissertation	NOUN
ks65h99214b	3	4	,	,	PUNCT
ks65h99214b	3	5	we	we	PRON
ks65h99214b	3	6	explicitly	explicitly	ADV
ks65h99214b	3	7	compute	compute	VERB
ks65h99214b	3	8	zambon	zambon	PROPN
ks65h99214b	3	9	's	's	PART
ks65h99214b	3	10	coisotroic	coisotroic	PROPN
ks65h99214b	3	11	subalgebras	subalgebras	PROPN
ks65h99214b	3	12	for	for	ADP
ks65h99214b	3	13	a	a	DET
ks65h99214b	3	14	general	general	ADJ
ks65h99214b	3	15	complex	complex	ADJ
ks65h99214b	3	16	semisimple	semisimple	ADJ
ks65h99214b	3	17	lie	lie	NOUN
ks65h99214b	3	18	algebra	algebra	NOUN
ks65h99214b	3	19	and	and	CCONJ
ks65h99214b	3	20	show	show	VERB
ks65h99214b	3	21	that	that	SCONJ
ks65h99214b	3	22	these	these	DET
ks65h99214b	3	23	coisotropic	coisotropic	ADJ
ks65h99214b	3	24	subalgebaras	subalgebaras	PROPN
ks65h99214b	3	25	are	be	AUX
ks65h99214b	3	26	a	a	DET
ks65h99214b	3	27	special	special	ADJ
ks65h99214b	3	28	case	case	NOUN
ks65h99214b	3	29	of	of	ADP
ks65h99214b	3	30	a	a	DET
ks65h99214b	3	31	more	more	ADV
ks65h99214b	3	32	general	general	ADJ
ks65h99214b	3	33	construction	construction	NOUN
ks65h99214b	3	34	.	.	PUNCT
ks65h99214b	4	1	furthermore	furthermore	ADV
ks65h99214b	4	2	,	,	PUNCT
ks65h99214b	4	3	we	we	PRON
ks65h99214b	4	4	view	view	VERB
ks65h99214b	4	5	coisotropic	coisotropic	ADJ
ks65h99214b	4	6	subalgebras	subalgebra	NOUN
ks65h99214b	4	7	of	of	ADP
ks65h99214b	4	8	inside	inside	ADP
ks65h99214b	4	9	the	the	DET
ks65h99214b	4	10	variety	variety	NOUN
ks65h99214b	4	11	of	of	ADP
ks65h99214b	4	12	lagrangian	lagrangian	ADJ
ks65h99214b	4	13	subalgebras	subalgebra	NOUN
ks65h99214b	4	14	of	of	ADP
ks65h99214b	4	15	the	the	DET
ks65h99214b	4	16	double	double	NOUN
ks65h99214b	4	17	.	.	PUNCT