id	sid	tid	token	lemma	pos
work_fnploejenbc2raktl46esxm44i	1	1	PII	PII	NNP
work_fnploejenbc2raktl46esxm44i	1	2	:	:	:
work_fnploejenbc2raktl46esxm44i	1	3	0022	0022	CD
work_fnploejenbc2raktl46esxm44i	1	4	-	-	SYM
work_fnploejenbc2raktl46esxm44i	1	5	247X(91)90214-K	247x(91)90214-k	CD
work_fnploejenbc2raktl46esxm44i	1	6	JOURNAL	JOURNAL	NNP
work_fnploejenbc2raktl46esxm44i	1	7	OF	of	IN
work_fnploejenbc2raktl46esxm44i	1	8	MATHEMATICAL	MATHEMATICAL	NNP
work_fnploejenbc2raktl46esxm44i	1	9	ANALYSIS	analysi	NNS
work_fnploejenbc2raktl46esxm44i	1	10	AND	and	CC
work_fnploejenbc2raktl46esxm44i	1	11	APPLICATIONS	APPLICATIONS	NNP
work_fnploejenbc2raktl46esxm44i	1	12	159	159	CD
work_fnploejenbc2raktl46esxm44i	1	13	,	,	,
work_fnploejenbc2raktl46esxm44i	1	14	55&594	55&594	CD
work_fnploejenbc2raktl46esxm44i	1	15	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	1	16	1991	1991	CD
work_fnploejenbc2raktl46esxm44i	1	17	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	1	18	On	on	IN
work_fnploejenbc2raktl46esxm44i	1	19	the	the	DT
work_fnploejenbc2raktl46esxm44i	1	20	Scoring	Scoring	NNP
work_fnploejenbc2raktl46esxm44i	1	21	Approach	Approach	NNP
work_fnploejenbc2raktl46esxm44i	1	22	to	to	IN
work_fnploejenbc2raktl46esxm44i	1	23	Admissibility	Admissibility	NNP
work_fnploejenbc2raktl46esxm44i	1	24	of	of	IN
work_fnploejenbc2raktl46esxm44i	1	25	Uncertainty	Uncertainty	NNP
work_fnploejenbc2raktl46esxm44i	1	26	Measures	Measures	NNPS
work_fnploejenbc2raktl46esxm44i	1	27	in	in	IN
work_fnploejenbc2raktl46esxm44i	1	28	Expert	Expert	NNP
work_fnploejenbc2raktl46esxm44i	1	29	Systems	Systems	NNP
work_fnploejenbc2raktl46esxm44i	1	30	IRWIN	IRWIN	NNP
work_fnploejenbc2raktl46esxm44i	1	31	R.	R.	NNP
work_fnploejenbc2raktl46esxm44i	1	32	GOODMAN	GOODMAN	NNP
work_fnploejenbc2raktl46esxm44i	1	33	Naval	Naval	NNP
work_fnploejenbc2raktl46esxm44i	1	34	Ocean	Ocean	NNP
work_fnploejenbc2raktl46esxm44i	1	35	Systems	Systems	NNPS
work_fnploejenbc2raktl46esxm44i	1	36	Center	Center	NNP
work_fnploejenbc2raktl46esxm44i	1	37	,	,	,
work_fnploejenbc2raktl46esxm44i	1	38	San	San	NNP
work_fnploejenbc2raktl46esxm44i	1	39	Diego	Diego	NNP
work_fnploejenbc2raktl46esxm44i	1	40	,	,	,
work_fnploejenbc2raktl46esxm44i	1	41	California	California	NNP
work_fnploejenbc2raktl46esxm44i	1	42	92152	92152	CD
work_fnploejenbc2raktl46esxm44i	1	43	HUNG	HUNG	NNP
work_fnploejenbc2raktl46esxm44i	1	44	T.	T.	NNP
work_fnploejenbc2raktl46esxm44i	1	45	NGUYEN	NGUYEN	NNP
work_fnploejenbc2raktl46esxm44i	1	46	AND	and	CC
work_fnploejenbc2raktl46esxm44i	1	47	GERALD	GERALD	NNP
work_fnploejenbc2raktl46esxm44i	1	48	S.	S.	NNP
work_fnploejenbc2raktl46esxm44i	1	49	ROGERS	ROGERS	NNP
work_fnploejenbc2raktl46esxm44i	1	50	Department	Department	NNP
work_fnploejenbc2raktl46esxm44i	1	51	of	of	IN
work_fnploejenbc2raktl46esxm44i	1	52	Mathematical	Mathematical	NNP
work_fnploejenbc2raktl46esxm44i	1	53	Sciences	Sciences	NNPS
work_fnploejenbc2raktl46esxm44i	1	54	,	,	,
work_fnploejenbc2raktl46esxm44i	1	55	New	New	NNP
work_fnploejenbc2raktl46esxm44i	1	56	Mexico	Mexico	NNP
work_fnploejenbc2raktl46esxm44i	1	57	State	State	NNP
work_fnploejenbc2raktl46esxm44i	1	58	University	University	NNP
work_fnploejenbc2raktl46esxm44i	1	59	,	,	,
work_fnploejenbc2raktl46esxm44i	1	60	Las	Las	NNP
work_fnploejenbc2raktl46esxm44i	1	61	Cruces	Cruces	NNP
work_fnploejenbc2raktl46esxm44i	1	62	,	,	,
work_fnploejenbc2raktl46esxm44i	1	63	New	New	NNP
work_fnploejenbc2raktl46esxm44i	1	64	Mexico	Mexico	NNP
work_fnploejenbc2raktl46esxm44i	1	65	88003	88003	CD
work_fnploejenbc2raktl46esxm44i	1	66	Submitted	submit	VBN
work_fnploejenbc2raktl46esxm44i	1	67	by	by	IN
work_fnploejenbc2raktl46esxm44i	1	68	L.	L.	NNP
work_fnploejenbc2raktl46esxm44i	1	69	Zadeh	Zadeh	NNP
work_fnploejenbc2raktl46esxm44i	1	70	Received	Received	NNP
work_fnploejenbc2raktl46esxm44i	1	71	March	March	NNP
work_fnploejenbc2raktl46esxm44i	1	72	19	19	CD
work_fnploejenbc2raktl46esxm44i	1	73	,	,	,
work_fnploejenbc2raktl46esxm44i	1	74	1990	1990	CD
work_fnploejenbc2raktl46esxm44i	1	75	This	this	DT
work_fnploejenbc2raktl46esxm44i	1	76	paper	paper	NN
work_fnploejenbc2raktl46esxm44i	1	77	arose	arise	VBD
work_fnploejenbc2raktl46esxm44i	1	78	from	from	IN
work_fnploejenbc2raktl46esxm44i	1	79	our	-PRON-	PRP$
work_fnploejenbc2raktl46esxm44i	1	80	need	need	NN
work_fnploejenbc2raktl46esxm44i	1	81	to	to	TO
work_fnploejenbc2raktl46esxm44i	1	82	rigorize	rigorize	VB
work_fnploejenbc2raktl46esxm44i	1	83	,	,	,
work_fnploejenbc2raktl46esxm44i	1	84	clarify	clarify	NNP
work_fnploejenbc2raktl46esxm44i	1	85	,	,	,
work_fnploejenbc2raktl46esxm44i	1	86	and	and	CC
work_fnploejenbc2raktl46esxm44i	1	87	address	address	NN
work_fnploejenbc2raktl46esxm44i	1	88	fully	fully	RB
work_fnploejenbc2raktl46esxm44i	1	89	the	the	DT
work_fnploejenbc2raktl46esxm44i	1	90	results	result	NNS
work_fnploejenbc2raktl46esxm44i	1	91	of	of	IN
work_fnploejenbc2raktl46esxm44i	1	92	Lindley	Lindley	NNP
work_fnploejenbc2raktl46esxm44i	1	93	’s	’s	POS
work_fnploejenbc2raktl46esxm44i	1	94	paper	paper	NN
work_fnploejenbc2raktl46esxm44i	1	95	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	1	96	Scoring	score	VBG
work_fnploejenbc2raktl46esxm44i	1	97	rules	rule	NNS
work_fnploejenbc2raktl46esxm44i	1	98	and	and	CC
work_fnploejenbc2raktl46esxm44i	1	99	the	the	DT
work_fnploejenbc2raktl46esxm44i	1	100	inevitability	inevitability	NN
work_fnploejenbc2raktl46esxm44i	1	101	of	of	IN
work_fnploejenbc2raktl46esxm44i	1	102	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	1	103	,	,	,
work_fnploejenbc2raktl46esxm44i	1	104	Znternat	Znternat	NNP
work_fnploejenbc2raktl46esxm44i	1	105	.	.	.
work_fnploejenbc2raktl46esxm44i	2	1	Statist	statist	JJ
work_fnploejenbc2raktl46esxm44i	2	2	.	.	.
work_fnploejenbc2raktl46esxm44i	3	1	Rev.	Rev.	NNP
work_fnploejenbc2raktl46esxm44i	4	1	SO	so	RB
work_fnploejenbc2raktl46esxm44i	4	2	,	,	,
work_fnploejenbc2raktl46esxm44i	4	3	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	4	4	1982	1982	CD
work_fnploejenbc2raktl46esxm44i	4	5	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	4	6	,	,	,
work_fnploejenbc2raktl46esxm44i	4	7	l-26	l-26	NNP
work_fnploejenbc2raktl46esxm44i	4	8	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	4	9	.	.	.
work_fnploejenbc2raktl46esxm44i	5	1	Herein	Herein	NNP
work_fnploejenbc2raktl46esxm44i	5	2	,	,	,
work_fnploejenbc2raktl46esxm44i	5	3	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	5	4	develop	develop	VBP
work_fnploejenbc2raktl46esxm44i	5	5	a	a	DT
work_fnploejenbc2raktl46esxm44i	5	6	calculus	calculus	NN
work_fnploejenbc2raktl46esxm44i	5	7	of	of	IN
work_fnploejenbc2raktl46esxm44i	5	8	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	5	9	in	in	IN
work_fnploejenbc2raktl46esxm44i	5	10	a	a	DT
work_fnploejenbc2raktl46esxm44i	5	11	game	game	NN
work_fnploejenbc2raktl46esxm44i	5	12	theoretic	theoretic	JJ
work_fnploejenbc2raktl46esxm44i	5	13	setting	setting	NN
work_fnploejenbc2raktl46esxm44i	5	14	.	.	.
work_fnploejenbc2raktl46esxm44i	6	1	In	in	IN
work_fnploejenbc2raktl46esxm44i	6	2	the	the	DT
work_fnploejenbc2raktl46esxm44i	6	3	case	case	NN
work_fnploejenbc2raktl46esxm44i	6	4	of	of	IN
work_fnploejenbc2raktl46esxm44i	6	5	an	an	DT
work_fnploejenbc2raktl46esxm44i	6	6	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	6	7	aggregation	aggregation	NN
work_fnploejenbc2raktl46esxm44i	6	8	function	function	NN
work_fnploejenbc2raktl46esxm44i	6	9	,	,	,
work_fnploejenbc2raktl46esxm44i	6	10	it	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	6	11	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	6	12	shown	show	VBN
work_fnploejenbc2raktl46esxm44i	6	13	that	that	IN
work_fnploejenbc2raktl46esxm44i	6	14	decomposable	decomposable	JJ
work_fnploejenbc2raktl46esxm44i	6	15	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	6	16	,	,	,
work_fnploejenbc2raktl46esxm44i	6	17	such	such	JJ
work_fnploejenbc2raktl46esxm44i	6	18	as	as	IN
work_fnploejenbc2raktl46esxm44i	6	19	those	those	DT
work_fnploejenbc2raktl46esxm44i	6	20	used	use	VBN
work_fnploejenbc2raktl46esxm44i	6	21	in	in	IN
work_fnploejenbc2raktl46esxm44i	6	22	fuzzy	fuzzy	JJ
work_fnploejenbc2raktl46esxm44i	6	23	logics	logic	NNS
work_fnploejenbc2raktl46esxm44i	6	24	,	,	,
work_fnploejenbc2raktl46esxm44i	6	25	are	be	VBP
work_fnploejenbc2raktl46esxm44i	6	26	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	6	27	.	.	.
work_fnploejenbc2raktl46esxm44i	7	1	Also	also	RB
work_fnploejenbc2raktl46esxm44i	7	2	,	,	,
work_fnploejenbc2raktl46esxm44i	7	3	the	the	DT
work_fnploejenbc2raktl46esxm44i	7	4	problem	problem	NN
work_fnploejenbc2raktl46esxm44i	7	5	of	of	IN
work_fnploejenbc2raktl46esxm44i	7	6	the	the	DT
work_fnploejenbc2raktl46esxm44i	7	7	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	7	8	of	of	IN
work_fnploejenbc2raktl46esxm44i	7	9	the	the	DT
work_fnploejenbc2raktl46esxm44i	7	10	Dempster	Dempster	NNP
work_fnploejenbc2raktl46esxm44i	7	11	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	7	12	Shafer	Shafer	NNP
work_fnploejenbc2raktl46esxm44i	7	13	belief	belief	NN
work_fnploejenbc2raktl46esxm44i	7	14	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	7	15	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	7	16	investigated	investigate	VBN
work_fnploejenbc2raktl46esxm44i	7	17	via	via	IN
work_fnploejenbc2raktl46esxm44i	7	18	the	the	DT
work_fnploejenbc2raktl46esxm44i	7	19	concept	concept	NN
work_fnploejenbc2raktl46esxm44i	7	20	of	of	IN
work_fnploejenbc2raktl46esxm44i	7	21	random	random	JJ
work_fnploejenbc2raktl46esxm44i	7	22	sets	set	NNS
work_fnploejenbc2raktl46esxm44i	7	23	.	.	.
work_fnploejenbc2raktl46esxm44i	8	1	It	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	8	2	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	8	3	shown	show	VBN
work_fnploejenbc2raktl46esxm44i	8	4	that	that	IN
work_fnploejenbc2raktl46esxm44i	8	5	the	the	DT
work_fnploejenbc2raktl46esxm44i	8	6	class	class	NN
work_fnploejenbc2raktl46esxm44i	8	7	of	of	IN
work_fnploejenbc2raktl46esxm44i	8	8	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	8	9	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	8	10	in	in	IN
work_fnploejenbc2raktl46esxm44i	8	11	a	a	DT
work_fnploejenbc2raktl46esxm44i	8	12	scoring	score	VBG
work_fnploejenbc2raktl46esxm44i	8	13	framework	framework	NN
work_fnploejenbc2raktl46esxm44i	8	14	depends	depend	VBZ
work_fnploejenbc2raktl46esxm44i	8	15	on	on	IN
work_fnploejenbc2raktl46esxm44i	8	16	the	the	DT
work_fnploejenbc2raktl46esxm44i	8	17	assumptions	assumption	NNS
work_fnploejenbc2raktl46esxm44i	8	18	concerning	concern	VBG
work_fnploejenbc2raktl46esxm44i	8	19	the	the	DT
work_fnploejenbc2raktl46esxm44i	8	20	aggregation	aggregation	NN
work_fnploejenbc2raktl46esxm44i	8	21	function	function	NN
work_fnploejenbc2raktl46esxm44i	8	22	in	in	IN
work_fnploejenbc2raktl46esxm44i	8	23	use	use	NN
work_fnploejenbc2raktl46esxm44i	8	24	.	.	.
work_fnploejenbc2raktl46esxm44i	9	1	In	in	IN
work_fnploejenbc2raktl46esxm44i	9	2	particular	particular	JJ
work_fnploejenbc2raktl46esxm44i	9	3	,	,	,
work_fnploejenbc2raktl46esxm44i	9	4	for	for	IN
work_fnploejenbc2raktl46esxm44i	9	5	nonadditive	nonadditive	JJ
work_fnploejenbc2raktl46esxm44i	9	6	aggregation	aggregation	NN
work_fnploejenbc2raktl46esxm44i	9	7	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	9	8	,	,	,
work_fnploejenbc2raktl46esxm44i	9	9	an	an	DT
work_fnploejenbc2raktl46esxm44i	9	10	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	9	11	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	9	12	may	may	MD
work_fnploejenbc2raktl46esxm44i	9	13	not	not	RB
work_fnploejenbc2raktl46esxm44i	9	14	be	be	VB
work_fnploejenbc2raktl46esxm44i	9	15	transformable	transformable	JJ
work_fnploejenbc2raktl46esxm44i	9	16	to	to	IN
work_fnploejenbc2raktl46esxm44i	9	17	a	a	DT
work_fnploejenbc2raktl46esxm44i	9	18	finitely	finitely	RB
work_fnploejenbc2raktl46esxm44i	9	19	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	9	20	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	9	21	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	9	22	.	.	.
work_fnploejenbc2raktl46esxm44i	10	1	0	0	NFP
work_fnploejenbc2raktl46esxm44i	10	2	1991	1991	CD
work_fnploejenbc2raktl46esxm44i	10	3	Academic	Academic	NNP
work_fnploejenbc2raktl46esxm44i	10	4	Press	Press	NNP
work_fnploejenbc2raktl46esxm44i	10	5	,	,	,
work_fnploejenbc2raktl46esxm44i	10	6	Inc.	Inc.	NNP
work_fnploejenbc2raktl46esxm44i	10	7	1	1	CD
work_fnploejenbc2raktl46esxm44i	10	8	.	.	.
work_fnploejenbc2raktl46esxm44i	11	1	INTRODUCTION	introduction	NN
work_fnploejenbc2raktl46esxm44i	11	2	With	with	IN
work_fnploejenbc2raktl46esxm44i	11	3	the	the	DT
work_fnploejenbc2raktl46esxm44i	11	4	advent	advent	NN
work_fnploejenbc2raktl46esxm44i	11	5	of	of	IN
work_fnploejenbc2raktl46esxm44i	11	6	Artificial	Artificial	NNP
work_fnploejenbc2raktl46esxm44i	11	7	Intelligence	Intelligence	NNP
work_fnploejenbc2raktl46esxm44i	11	8	and	and	CC
work_fnploejenbc2raktl46esxm44i	11	9	the	the	DT
work_fnploejenbc2raktl46esxm44i	11	10	development	development	NN
work_fnploejenbc2raktl46esxm44i	11	11	of	of	IN
work_fnploejenbc2raktl46esxm44i	11	12	expert	expert	NN
work_fnploejenbc2raktl46esxm44i	11	13	systems	system	NNS
work_fnploejenbc2raktl46esxm44i	11	14	,	,	,
work_fnploejenbc2raktl46esxm44i	11	15	a	a	DT
work_fnploejenbc2raktl46esxm44i	11	16	number	number	NN
work_fnploejenbc2raktl46esxm44i	11	17	of	of	IN
work_fnploejenbc2raktl46esxm44i	11	18	schools	school	NNS
work_fnploejenbc2raktl46esxm44i	11	19	of	of	IN
work_fnploejenbc2raktl46esxm44i	11	20	thought	thought	NN
work_fnploejenbc2raktl46esxm44i	11	21	has	have	VBZ
work_fnploejenbc2raktl46esxm44i	11	22	arisen	arise	VBN
work_fnploejenbc2raktl46esxm44i	11	23	concerning	concern	VBG
work_fnploejenbc2raktl46esxm44i	11	24	how	how	WRB
work_fnploejenbc2raktl46esxm44i	11	25	uncer-	uncer-	JJ
work_fnploejenbc2raktl46esxm44i	11	26	tainties	taintie	NNS
work_fnploejenbc2raktl46esxm44i	11	27	in	in	IN
work_fnploejenbc2raktl46esxm44i	11	28	complex	complex	JJ
work_fnploejenbc2raktl46esxm44i	11	29	real	real	JJ
work_fnploejenbc2raktl46esxm44i	11	30	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	11	31	world	world	NN
work_fnploejenbc2raktl46esxm44i	11	32	situations	situation	NNS
work_fnploejenbc2raktl46esxm44i	11	33	are	be	VBP
work_fnploejenbc2raktl46esxm44i	11	34	to	to	TO
work_fnploejenbc2raktl46esxm44i	11	35	be	be	VB
work_fnploejenbc2raktl46esxm44i	11	36	modeled	model	VBN
work_fnploejenbc2raktl46esxm44i	11	37	.	.	.
work_fnploejenbc2raktl46esxm44i	12	1	In	in	IN
work_fnploejenbc2raktl46esxm44i	12	2	addition	addition	NN
work_fnploejenbc2raktl46esxm44i	12	3	to	to	IN
work_fnploejenbc2raktl46esxm44i	12	4	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	12	5	in	in	IN
work_fnploejenbc2raktl46esxm44i	12	6	all	all	DT
work_fnploejenbc2raktl46esxm44i	12	7	of	of	IN
work_fnploejenbc2raktl46esxm44i	12	8	its	-PRON-	PRP$
work_fnploejenbc2raktl46esxm44i	12	9	variants	variant	NNS
work_fnploejenbc2raktl46esxm44i	12	10	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	12	11	34	34	CD
work_fnploejenbc2raktl46esxm44i	12	12	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	12	13	,	,	,
work_fnploejenbc2raktl46esxm44i	12	14	approaches	approach	VBZ
work_fnploejenbc2raktl46esxm44i	12	15	to	to	IN
work_fnploejenbc2raktl46esxm44i	12	16	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	12	17	modeling	model	VBG
work_fnploejenbc2raktl46esxm44i	12	18	now	now	RB
work_fnploejenbc2raktl46esxm44i	12	19	include	include	VBP
work_fnploejenbc2raktl46esxm44i	12	20	the	the	DT
work_fnploejenbc2raktl46esxm44i	12	21	Dempster	Dempster	NNP
work_fnploejenbc2raktl46esxm44i	12	22	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	12	23	Shafer	Shafer	NNP
work_fnploejenbc2raktl46esxm44i	12	24	theory	theory	NN
work_fnploejenbc2raktl46esxm44i	12	25	of	of	IN
work_fnploejenbc2raktl46esxm44i	12	26	belief	belief	NN
work_fnploejenbc2raktl46esxm44i	12	27	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	12	28	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	12	29	26	26	CD
work_fnploejenbc2raktl46esxm44i	12	30	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	12	31	,	,	,
work_fnploejenbc2raktl46esxm44i	12	32	Zadeh	Zadeh	NNP
work_fnploejenbc2raktl46esxm44i	12	33	fuzzy	fuzzy	JJ
work_fnploejenbc2raktl46esxm44i	12	34	logic	logic	NN
work_fnploejenbc2raktl46esxm44i	12	35	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	12	36	32	32	CD
work_fnploejenbc2raktl46esxm44i	12	37	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	12	38	,	,	,
work_fnploejenbc2raktl46esxm44i	12	39	and	and	CC
work_fnploejenbc2raktl46esxm44i	12	40	nonmonotonic	nonmonotonic	JJ
work_fnploejenbc2raktl46esxm44i	12	41	logics	logic	NNS
work_fnploejenbc2raktl46esxm44i	12	42	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	12	43	20	20	CD
work_fnploejenbc2raktl46esxm44i	12	44	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	12	45	;	;	:
work_fnploejenbc2raktl46esxm44i	12	46	a	a	DT
work_fnploejenbc2raktl46esxm44i	12	47	survey	survey	NN
work_fnploejenbc2raktl46esxm44i	12	48	of	of	IN
work_fnploejenbc2raktl46esxm44i	12	49	these	these	DT
work_fnploejenbc2raktl46esxm44i	12	50	approaches	approach	NNS
work_fnploejenbc2raktl46esxm44i	12	51	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	12	52	in	in	IN
work_fnploejenbc2raktl46esxm44i	12	53	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	12	54	28	28	CD
work_fnploejenbc2raktl46esxm44i	12	55	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	12	56	.	.	.
work_fnploejenbc2raktl46esxm44i	13	1	Roughly	roughly	RB
work_fnploejenbc2raktl46esxm44i	13	2	speaking	speak	VBG
work_fnploejenbc2raktl46esxm44i	13	3	,	,	,
work_fnploejenbc2raktl46esxm44i	13	4	the	the	DT
work_fnploejenbc2raktl46esxm44i	13	5	choice	choice	NN
work_fnploejenbc2raktl46esxm44i	13	6	of	of	IN
work_fnploejenbc2raktl46esxm44i	13	7	a	a	DT
work_fnploejenbc2raktl46esxm44i	13	8	set	set	NN
work_fnploejenbc2raktl46esxm44i	13	9	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	13	10	function	function	NN
work_fnploejenbc2raktl46esxm44i	13	11	to	to	TO
work_fnploejenbc2raktl46esxm44i	13	12	model	model	VB
work_fnploejenbc2raktl46esxm44i	13	13	the	the	DT
work_fnploejenbc2raktl46esxm44i	13	14	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	13	15	involved	involve	VBN
work_fnploejenbc2raktl46esxm44i	13	16	in	in	IN
work_fnploejenbc2raktl46esxm44i	13	17	a	a	DT
work_fnploejenbc2raktl46esxm44i	13	18	problem	problem	NN
work_fnploejenbc2raktl46esxm44i	13	19	at	at	IN
work_fnploejenbc2raktl46esxm44i	13	20	hand	hand	NN
work_fnploejenbc2raktl46esxm44i	13	21	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	13	22	related	relate	VBN
work_fnploejenbc2raktl46esxm44i	13	23	to	to	IN
work_fnploejenbc2raktl46esxm44i	13	24	the	the	DT
work_fnploejenbc2raktl46esxm44i	13	25	pragmatic	pragmatic	JJ
work_fnploejenbc2raktl46esxm44i	13	26	aspects	aspect	NNS
work_fnploejenbc2raktl46esxm44i	13	27	or	or	CC
work_fnploejenbc2raktl46esxm44i	13	28	,	,	,
work_fnploejenbc2raktl46esxm44i	13	29	at	at	IN
work_fnploejenbc2raktl46esxm44i	13	30	a	a	DT
work_fnploejenbc2raktl46esxm44i	13	31	deeper	deep	JJR
work_fnploejenbc2raktl46esxm44i	13	32	level	level	NN
work_fnploejenbc2raktl46esxm44i	13	33	,	,	,
work_fnploejenbc2raktl46esxm44i	13	34	to	to	IN
work_fnploejenbc2raktl46esxm44i	13	35	the	the	DT
work_fnploejenbc2raktl46esxm44i	13	36	semantic	semantic	JJ
work_fnploejenbc2raktl46esxm44i	13	37	nature	nature	NN
work_fnploejenbc2raktl46esxm44i	13	38	of	of	IN
work_fnploejenbc2raktl46esxm44i	13	39	the	the	DT
work_fnploejenbc2raktl46esxm44i	13	40	type	type	NN
work_fnploejenbc2raktl46esxm44i	13	41	of	of	IN
work_fnploejenbc2raktl46esxm44i	13	42	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	13	43	under	under	IN
work_fnploejenbc2raktl46esxm44i	13	44	consideration	consideration	NN
work_fnploejenbc2raktl46esxm44i	13	45	.	.	.
work_fnploejenbc2raktl46esxm44i	14	1	Lindley	Lindley	NNP
work_fnploejenbc2raktl46esxm44i	14	2	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	14	3	16	16	CD
work_fnploejenbc2raktl46esxm44i	14	4	,	,	,
work_fnploejenbc2raktl46esxm44i	14	5	173	173	CD
work_fnploejenbc2raktl46esxm44i	14	6	proposed	propose	VBD
work_fnploejenbc2raktl46esxm44i	14	7	a	a	DT
work_fnploejenbc2raktl46esxm44i	14	8	simple	simple	JJ
work_fnploejenbc2raktl46esxm44i	14	9	but	but	CC
work_fnploejenbc2raktl46esxm44i	14	10	novel	novel	JJ
work_fnploejenbc2raktl46esxm44i	14	11	approach	approach	NN
work_fnploejenbc2raktl46esxm44i	14	12	,	,	,
work_fnploejenbc2raktl46esxm44i	14	13	extending	extend	VBG
work_fnploejenbc2raktl46esxm44i	14	14	DeFinetti	DeFinetti	NNP
work_fnploejenbc2raktl46esxm44i	14	15	’s	’s	POS
work_fnploejenbc2raktl46esxm44i	14	16	original	original	JJ
work_fnploejenbc2raktl46esxm44i	14	17	considerations	consideration	NNS
work_fnploejenbc2raktl46esxm44i	14	18	on	on	IN
work_fnploejenbc2raktl46esxm44i	14	19	coherence	coherence	NN
work_fnploejenbc2raktl46esxm44i	14	20	of	of	IN
work_fnploejenbc2raktl46esxm44i	14	21	uncertainties	uncertainty	NNS
work_fnploejenbc2raktl46esxm44i	14	22	to	to	IN
work_fnploejenbc2raktl46esxm44i	14	23	a	a	DT
work_fnploejenbc2raktl46esxm44i	14	24	more	more	JJR
work_fnploejenbc2raktl46esxm44i	14	25	550	550	CD
work_fnploejenbc2raktl46esxm44i	14	26	0022	0022	CD
work_fnploejenbc2raktl46esxm44i	14	27	-	-	SYM
work_fnploejenbc2raktl46esxm44i	14	28	247X/91	247x/91	CD
work_fnploejenbc2raktl46esxm44i	14	29	$	$	$
work_fnploejenbc2raktl46esxm44i	14	30	3.00	3.00	CD
work_fnploejenbc2raktl46esxm44i	14	31	Copyright	copyright	NN
work_fnploejenbc2raktl46esxm44i	14	32	0	0	CD
work_fnploejenbc2raktl46esxm44i	14	33	1991	1991	CD
work_fnploejenbc2raktl46esxm44i	14	34	by	by	IN
work_fnploejenbc2raktl46esxm44i	14	35	Academic	Academic	NNP
work_fnploejenbc2raktl46esxm44i	14	36	Press	Press	NNP
work_fnploejenbc2raktl46esxm44i	14	37	,	,	,
work_fnploejenbc2raktl46esxm44i	14	38	Inc.	Inc.	NNP
work_fnploejenbc2raktl46esxm44i	14	39	All	all	DT
work_fnploejenbc2raktl46esxm44i	14	40	rights	right	NNS
work_fnploejenbc2raktl46esxm44i	14	41	of	of	IN
work_fnploejenbc2raktl46esxm44i	14	42	reproduction	reproduction	NN
work_fnploejenbc2raktl46esxm44i	14	43	in	in	IN
work_fnploejenbc2raktl46esxm44i	14	44	any	any	DT
work_fnploejenbc2raktl46esxm44i	14	45	form	form	NN
work_fnploejenbc2raktl46esxm44i	14	46	reserved	reserve	VBN
work_fnploejenbc2raktl46esxm44i	14	47	.	.	.
work_fnploejenbc2raktl46esxm44i	15	1	SCORING	SCORING	NNP
work_fnploejenbc2raktl46esxm44i	15	2	APPROACH	APPROACH	NNP
work_fnploejenbc2raktl46esxm44i	15	3	TO	to	IN
work_fnploejenbc2raktl46esxm44i	15	4	ADMISSIBILITY	ADMISSIBILITY	NNP
work_fnploejenbc2raktl46esxm44i	15	5	551	551	CD
work_fnploejenbc2raktl46esxm44i	15	6	general	general	JJ
work_fnploejenbc2raktl46esxm44i	15	7	setting	setting	NN
work_fnploejenbc2raktl46esxm44i	15	8	,	,	,
work_fnploejenbc2raktl46esxm44i	15	9	for	for	IN
work_fnploejenbc2raktl46esxm44i	15	10	judging	judge	VBG
work_fnploejenbc2raktl46esxm44i	15	11	the	the	DT
work_fnploejenbc2raktl46esxm44i	15	12	usefulness	usefulness	NN
work_fnploejenbc2raktl46esxm44i	15	13	of	of	IN
work_fnploejenbc2raktl46esxm44i	15	14	different	different	JJ
work_fnploejenbc2raktl46esxm44i	15	15	competing	compete	VBG
work_fnploejenbc2raktl46esxm44i	15	16	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	15	17	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	15	18	.	.	.
work_fnploejenbc2raktl46esxm44i	16	1	DeFinetti	DeFinetti	NNP
work_fnploejenbc2raktl46esxm44i	16	2	’s	’s	POS
work_fnploejenbc2raktl46esxm44i	16	3	original	original	JJ
work_fnploejenbc2raktl46esxm44i	16	4	work	work	NN
work_fnploejenbc2raktl46esxm44i	16	5	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	16	6	6	6	CD
work_fnploejenbc2raktl46esxm44i	16	7	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	16	8	may	may	MD
work_fnploejenbc2raktl46esxm44i	16	9	be	be	VB
work_fnploejenbc2raktl46esxm44i	16	10	viewed	view	VBN
work_fnploejenbc2raktl46esxm44i	16	11	as	as	IN
work_fnploejenbc2raktl46esxm44i	16	12	a	a	DT
work_fnploejenbc2raktl46esxm44i	16	13	two	two	CD
work_fnploejenbc2raktl46esxm44i	16	14	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	16	15	person	person	NN
work_fnploejenbc2raktl46esxm44i	16	16	zero	zero	CD
work_fnploejenbc2raktl46esxm44i	16	17	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	16	18	sum	sum	NN
work_fnploejenbc2raktl46esxm44i	16	19	game	game	NN
work_fnploejenbc2raktl46esxm44i	16	20	,	,	,
work_fnploejenbc2raktl46esxm44i	16	21	played	play	VBN
work_fnploejenbc2raktl46esxm44i	16	22	between	between	IN
work_fnploejenbc2raktl46esxm44i	16	23	player	player	NN
work_fnploejenbc2raktl46esxm44i	16	24	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	16	25	,	,	,
work_fnploejenbc2raktl46esxm44i	16	26	“	"	``
work_fnploejenbc2raktl46esxm44i	16	27	nature	nature	NN
work_fnploejenbc2raktl46esxm44i	16	28	”	"	''
work_fnploejenbc2raktl46esxm44i	16	29	or	or	CC
work_fnploejenbc2raktl46esxm44i	16	30	“	"	``
work_fnploejenbc2raktl46esxm44i	16	31	the	the	DT
work_fnploejenbc2raktl46esxm44i	16	32	master	master	NN
work_fnploejenbc2raktl46esxm44i	16	33	of	of	IN
work_fnploejenbc2raktl46esxm44i	16	34	ceremonies	ceremony	NNS
work_fnploejenbc2raktl46esxm44i	16	35	,	,	,
work_fnploejenbc2raktl46esxm44i	16	36	”	"	''
work_fnploejenbc2raktl46esxm44i	16	37	and	and	CC
work_fnploejenbc2raktl46esxm44i	16	38	player	player	NN
work_fnploejenbc2raktl46esxm44i	16	39	II	II	NNP
work_fnploejenbc2raktl46esxm44i	16	40	,	,	,
work_fnploejenbc2raktl46esxm44i	16	41	“	"	``
work_fnploejenbc2raktl46esxm44i	16	42	decision	decision	NN
work_fnploejenbc2raktl46esxm44i	16	43	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	16	44	maker	maker	NN
work_fnploejenbc2raktl46esxm44i	16	45	”	"	''
work_fnploejenbc2raktl46esxm44i	16	46	or	or	CC
work_fnploejenbc2raktl46esxm44i	16	47	“	"	``
work_fnploejenbc2raktl46esxm44i	16	48	you	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	16	49	”	"	''
work_fnploejenbc2raktl46esxm44i	16	50	or	or	CC
work_fnploejenbc2raktl46esxm44i	16	51	“	"	``
work_fnploejenbc2raktl46esxm44i	16	52	bookie	bookie	NN
work_fnploejenbc2raktl46esxm44i	16	53	”	"	''
work_fnploejenbc2raktl46esxm44i	16	54	as	as	IN
work_fnploejenbc2raktl46esxm44i	16	55	denoted	denote	VBN
work_fnploejenbc2raktl46esxm44i	16	56	variously	variously	RB
work_fnploejenbc2raktl46esxm44i	16	57	in	in	IN
work_fnploejenbc2raktl46esxm44i	16	58	the	the	DT
work_fnploejenbc2raktl46esxm44i	16	59	literature	literature	NN
work_fnploejenbc2raktl46esxm44i	16	60	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	16	61	8	8	CD
work_fnploejenbc2raktl46esxm44i	16	62	,	,	,
work_fnploejenbc2raktl46esxm44i	16	63	13	13	CD
work_fnploejenbc2raktl46esxm44i	16	64	,	,	,
work_fnploejenbc2raktl46esxm44i	16	65	221	221	CD
work_fnploejenbc2raktl46esxm44i	16	66	.	.	.
work_fnploejenbc2raktl46esxm44i	17	1	DeFinetti	DeFinetti	NNP
work_fnploejenbc2raktl46esxm44i	17	2	’s	’s	POS
work_fnploejenbc2raktl46esxm44i	17	3	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	17	4	game	game	NN
work_fnploejenbc2raktl46esxm44i	17	5	has	have	VBZ
work_fnploejenbc2raktl46esxm44i	17	6	great	great	JJ
work_fnploejenbc2raktl46esxm44i	17	7	appeal	appeal	NN
work_fnploejenbc2raktl46esxm44i	17	8	:	:	:
work_fnploejenbc2raktl46esxm44i	17	9	it	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	17	10	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	17	11	determined	determine	VBN
work_fnploejenbc2raktl46esxm44i	17	12	by	by	IN
work_fnploejenbc2raktl46esxm44i	17	13	the	the	DT
work_fnploejenbc2raktl46esxm44i	17	14	cumulative	cumulative	JJ
work_fnploejenbc2raktl46esxm44i	17	15	amount	amount	NN
work_fnploejenbc2raktl46esxm44i	17	16	of	of	IN
work_fnploejenbc2raktl46esxm44i	17	17	the	the	DT
work_fnploejenbc2raktl46esxm44i	17	18	bets	bet	NNS
work_fnploejenbc2raktl46esxm44i	17	19	.	.	.
work_fnploejenbc2raktl46esxm44i	18	1	The	the	DT
work_fnploejenbc2raktl46esxm44i	18	2	concept	concept	NN
work_fnploejenbc2raktl46esxm44i	18	3	of	of	IN
work_fnploejenbc2raktl46esxm44i	18	4	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	18	5	in	in	IN
work_fnploejenbc2raktl46esxm44i	18	6	DeFinetti	DeFinetti	NNP
work_fnploejenbc2raktl46esxm44i	18	7	’s	’s	POS
work_fnploejenbc2raktl46esxm44i	18	8	game	game	NN
work_fnploejenbc2raktl46esxm44i	18	9	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	18	10	in	in	IN
work_fnploejenbc2raktl46esxm44i	18	11	fact	fact	NN
work_fnploejenbc2raktl46esxm44i	18	12	a	a	DT
work_fnploejenbc2raktl46esxm44i	18	13	type	type	NN
work_fnploejenbc2raktl46esxm44i	18	14	of	of	IN
work_fnploejenbc2raktl46esxm44i	18	15	uniform	uniform	JJ
work_fnploejenbc2raktl46esxm44i	18	16	local	local	JJ
work_fnploejenbc2raktl46esxm44i	18	17	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	18	18	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	18	19	see	see	VB
work_fnploejenbc2raktl46esxm44i	18	20	also	also	RB
work_fnploejenbc2raktl46esxm44i	18	21	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	18	22	141	141	CD
work_fnploejenbc2raktl46esxm44i	18	23	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	18	24	which	which	WDT
work_fnploejenbc2raktl46esxm44i	18	25	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	18	26	commonly	commonly	RB
work_fnploejenbc2raktl46esxm44i	18	27	expressed	express	VBN
work_fnploejenbc2raktl46esxm44i	18	28	as	as	IN
work_fnploejenbc2raktl46esxm44i	18	29	the	the	DT
work_fnploejenbc2raktl46esxm44i	18	30	coherence	coherence	NN
work_fnploejenbc2raktl46esxm44i	18	31	axiom	axiom	NN
work_fnploejenbc2raktl46esxm44i	18	32	.	.	.
work_fnploejenbc2raktl46esxm44i	19	1	DeFinetti	DeFinetti	NNP
work_fnploejenbc2raktl46esxm44i	19	2	’s	’s	POS
work_fnploejenbc2raktl46esxm44i	19	3	chief	chief	JJ
work_fnploejenbc2raktl46esxm44i	19	4	result	result	NN
work_fnploejenbc2raktl46esxm44i	19	5	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	19	6	that	that	IN
work_fnploejenbc2raktl46esxm44i	19	7	the	the	DT
work_fnploejenbc2raktl46esxm44i	19	8	only	only	JJ
work_fnploejenbc2raktl46esxm44i	19	9	coherent	coherent	JJ
work_fnploejenbc2raktl46esxm44i	19	10	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	19	11	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	19	12	are	be	VBP
work_fnploejenbc2raktl46esxm44i	19	13	finitely	finitely	RB
work_fnploejenbc2raktl46esxm44i	19	14	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	19	15	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	19	16	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	19	17	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	19	18	.	.	.
work_fnploejenbc2raktl46esxm44i	20	1	Lindley	Lindley	NNP
work_fnploejenbc2raktl46esxm44i	20	2	’s	’s	POS
work_fnploejenbc2raktl46esxm44i	20	3	main	main	JJ
work_fnploejenbc2raktl46esxm44i	20	4	contribution	contribution	NN
work_fnploejenbc2raktl46esxm44i	20	5	to	to	IN
work_fnploejenbc2raktl46esxm44i	20	6	the	the	DT
work_fnploejenbc2raktl46esxm44i	20	7	situation	situation	NN
work_fnploejenbc2raktl46esxm44i	20	8	was	be	VBD
work_fnploejenbc2raktl46esxm44i	20	9	to	to	TO
work_fnploejenbc2raktl46esxm44i	20	10	investigate	investigate	VB
work_fnploejenbc2raktl46esxm44i	20	11	DeFinetti	DeFinetti	NNP
work_fnploejenbc2raktl46esxm44i	20	12	’s	’s	POS
work_fnploejenbc2raktl46esxm44i	20	13	game	game	NN
work_fnploejenbc2raktl46esxm44i	20	14	by	by	IN
work_fnploejenbc2raktl46esxm44i	20	15	replacing	replace	VBG
work_fnploejenbc2raktl46esxm44i	20	16	the	the	DT
work_fnploejenbc2raktl46esxm44i	20	17	squared	square	VBN
work_fnploejenbc2raktl46esxm44i	20	18	loss	loss	NN
work_fnploejenbc2raktl46esxm44i	20	19	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	20	20	by	by	IN
work_fnploejenbc2raktl46esxm44i	20	21	a	a	DT
work_fnploejenbc2raktl46esxm44i	20	22	more	more	RBR
work_fnploejenbc2raktl46esxm44i	20	23	general	general	JJ
work_fnploejenbc2raktl46esxm44i	20	24	score	score	NN
work_fnploejenbc2raktl46esxm44i	20	25	function	function	NN
work_fnploejenbc2raktl46esxm44i	20	26	.	.	.
work_fnploejenbc2raktl46esxm44i	21	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	21	2	the	the	DT
work_fnploejenbc2raktl46esxm44i	21	3	most	most	JJS
work_fnploejenbc2raktl46esxm44i	21	4	part	part	NN
work_fnploejenbc2raktl46esxm44i	21	5	,	,	,
work_fnploejenbc2raktl46esxm44i	21	6	DeFinetti	DeFinetti	NNP
work_fnploejenbc2raktl46esxm44i	21	7	and	and	CC
work_fnploejenbc2raktl46esxm44i	21	8	Lindley	Lindley	NNP
work_fnploejenbc2raktl46esxm44i	21	9	assumed	assume	VBD
work_fnploejenbc2raktl46esxm44i	21	10	addition	addition	NN
work_fnploejenbc2raktl46esxm44i	21	11	for	for	IN
work_fnploejenbc2raktl46esxm44i	21	12	the	the	DT
work_fnploejenbc2raktl46esxm44i	21	13	overall	overall	JJ
work_fnploejenbc2raktl46esxm44i	21	14	loss	loss	NN
work_fnploejenbc2raktl46esxm44i	21	15	function	function	NN
work_fnploejenbc2raktl46esxm44i	21	16	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	21	17	or	or	CC
work_fnploejenbc2raktl46esxm44i	21	18	aggregation	aggregation	NN
work_fnploejenbc2raktl46esxm44i	21	19	function	function	NN
work_fnploejenbc2raktl46esxm44i	21	20	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	21	21	.	.	.
work_fnploejenbc2raktl46esxm44i	22	1	Lindley	Lindley	NNP
work_fnploejenbc2raktl46esxm44i	22	2	’s	’s	POS
work_fnploejenbc2raktl46esxm44i	22	3	chief	chief	JJ
work_fnploejenbc2raktl46esxm44i	22	4	results	result	NNS
work_fnploejenbc2raktl46esxm44i	22	5	are	be	VBP
work_fnploejenbc2raktl46esxm44i	22	6	as	as	IN
work_fnploejenbc2raktl46esxm44i	22	7	follows	follow	VBZ
work_fnploejenbc2raktl46esxm44i	22	8	:	:	:
work_fnploejenbc2raktl46esxm44i	22	9	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	22	10	i	i	NN
work_fnploejenbc2raktl46esxm44i	22	11	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	22	12	If	if	IN
work_fnploejenbc2raktl46esxm44i	22	13	an	an	DT
work_fnploejenbc2raktl46esxm44i	22	14	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	22	15	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	22	16	p	p	NN
work_fnploejenbc2raktl46esxm44i	22	17	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	22	18	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	22	19	with	with	IN
work_fnploejenbc2raktl46esxm44i	22	20	respect	respect	NN
work_fnploejenbc2raktl46esxm44i	22	21	to	to	IN
work_fnploejenbc2raktl46esxm44i	22	22	a	a	DT
work_fnploejenbc2raktl46esxm44i	22	23	score	score	NN
work_fnploejenbc2raktl46esxm44i	22	24	function	function	NN
work_fnploejenbc2raktl46esxm44i	22	25	f	f	NNP
work_fnploejenbc2raktl46esxm44i	22	26	,	,	,
work_fnploejenbc2raktl46esxm44i	22	27	then	then	RB
work_fnploejenbc2raktl46esxm44i	22	28	p	p	NN
work_fnploejenbc2raktl46esxm44i	22	29	can	can	MD
work_fnploejenbc2raktl46esxm44i	22	30	be	be	VB
work_fnploejenbc2raktl46esxm44i	22	31	transformed	transform	VBN
work_fnploejenbc2raktl46esxm44i	22	32	into	into	IN
work_fnploejenbc2raktl46esxm44i	22	33	a	a	DT
work_fnploejenbc2raktl46esxm44i	22	34	finitely	finitely	RB
work_fnploejenbc2raktl46esxm44i	22	35	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	22	36	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	22	37	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	22	38	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	22	39	via	via	IN
work_fnploejenbc2raktl46esxm44i	22	40	a	a	DT
work_fnploejenbc2raktl46esxm44i	22	41	known	know	VBN
work_fnploejenbc2raktl46esxm44i	22	42	transform	transform	NN
work_fnploejenbc2raktl46esxm44i	22	43	depending	depend	VBG
work_fnploejenbc2raktl46esxm44i	22	44	on	on	IN
work_fnploejenbc2raktl46esxm44i	22	45	f	f	NNP
work_fnploejenbc2raktl46esxm44i	22	46	,	,	,
work_fnploejenbc2raktl46esxm44i	22	47	say	say	VBP
work_fnploejenbc2raktl46esxm44i	22	48	Pf	Pf	NNP
work_fnploejenbc2raktl46esxm44i	22	49	;	;	:
work_fnploejenbc2raktl46esxm44i	22	50	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	22	51	ii	ii	LS
work_fnploejenbc2raktl46esxm44i	22	52	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	22	53	Within	within	IN
work_fnploejenbc2raktl46esxm44i	22	54	the	the	DT
work_fnploejenbc2raktl46esxm44i	22	55	class	class	NN
work_fnploejenbc2raktl46esxm44i	22	56	of	of	IN
work_fnploejenbc2raktl46esxm44i	22	57	score	score	NN
work_fnploejenbc2raktl46esxm44i	22	58	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	22	59	f	f	NNP
work_fnploejenbc2raktl46esxm44i	22	60	such	such	JJ
work_fnploejenbc2raktl46esxm44i	22	61	that	that	IN
work_fnploejenbc2raktl46esxm44i	22	62	Pf	Pf	NNP
work_fnploejenbc2raktl46esxm44i	22	63	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	22	64	increasing	increase	VBG
work_fnploejenbc2raktl46esxm44i	22	65	,	,	,
work_fnploejenbc2raktl46esxm44i	22	66	the	the	DT
work_fnploejenbc2raktl46esxm44i	22	67	necessary	necessary	JJ
work_fnploejenbc2raktl46esxm44i	22	68	condition	condition	NN
work_fnploejenbc2raktl46esxm44i	22	69	in	in	IN
work_fnploejenbc2raktl46esxm44i	22	70	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	22	71	i	i	NN
work_fnploejenbc2raktl46esxm44i	22	72	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	22	73	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	22	74	also	also	RB
work_fnploejenbc2raktl46esxm44i	22	75	sufficient	sufficient	JJ
work_fnploejenbc2raktl46esxm44i	22	76	.	.	.
work_fnploejenbc2raktl46esxm44i	23	1	Roughly	roughly	RB
work_fnploejenbc2raktl46esxm44i	23	2	speaking	speak	VBG
work_fnploejenbc2raktl46esxm44i	23	3	,	,	,
work_fnploejenbc2raktl46esxm44i	23	4	an	an	DT
work_fnploejenbc2raktl46esxm44i	23	5	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	23	6	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	23	7	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	23	8	has	have	VBZ
work_fnploejenbc2raktl46esxm44i	23	9	to	to	TO
work_fnploejenbc2raktl46esxm44i	23	10	be	be	VB
work_fnploejenbc2raktl46esxm44i	23	11	a	a	DT
work_fnploejenbc2raktl46esxm44i	23	12	func-	func-	JJ
work_fnploejenbc2raktl46esxm44i	23	13	tion	tion	NN
work_fnploejenbc2raktl46esxm44i	23	14	of	of	IN
work_fnploejenbc2raktl46esxm44i	23	15	a	a	DT
work_fnploejenbc2raktl46esxm44i	23	16	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	23	17	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	23	18	,	,	,
work_fnploejenbc2raktl46esxm44i	23	19	i.e.	i.e.	FW
work_fnploejenbc2raktl46esxm44i	23	20	,	,	,
work_fnploejenbc2raktl46esxm44i	23	21	one	one	PRP
work_fnploejenbc2raktl46esxm44i	23	22	can	can	MD
work_fnploejenbc2raktl46esxm44i	23	23	not	not	RB
work_fnploejenbc2raktl46esxm44i	23	24	avoid	avoid	VB
work_fnploejenbc2raktl46esxm44i	23	25	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	23	26	!	!	.
work_fnploejenbc2raktl46esxm44i	24	1	However	however	RB
work_fnploejenbc2raktl46esxm44i	24	2	,	,	,
work_fnploejenbc2raktl46esxm44i	24	3	note	note	VB
work_fnploejenbc2raktl46esxm44i	24	4	that	that	IN
work_fnploejenbc2raktl46esxm44i	24	5	such	such	PDT
work_fnploejenbc2raktl46esxm44i	24	6	an	an	DT
work_fnploejenbc2raktl46esxm44i	24	7	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	24	8	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	24	9	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	24	10	need	nee	MD
work_fnploejenbc2raktl46esxm44i	24	11	not	not	RB
work_fnploejenbc2raktl46esxm44i	24	12	be	be	VB
work_fnploejenbc2raktl46esxm44i	24	13	a	a	DT
work_fnploejenbc2raktl46esxm44i	24	14	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	24	15	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	24	16	!	!	.
work_fnploejenbc2raktl46esxm44i	25	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	25	2	See	see	VB
work_fnploejenbc2raktl46esxm44i	25	3	also	also	RB
work_fnploejenbc2raktl46esxm44i	25	4	the	the	DT
work_fnploejenbc2raktl46esxm44i	25	5	axiomatic	axiomatic	JJ
work_fnploejenbc2raktl46esxm44i	25	6	work	work	NN
work_fnploejenbc2raktl46esxm44i	25	7	of	of	IN
work_fnploejenbc2raktl46esxm44i	25	8	Cox	Cox	NNP
work_fnploejenbc2raktl46esxm44i	25	9	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	25	10	S	S	NNP
work_fnploejenbc2raktl46esxm44i	25	11	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	25	12	.	.	.
work_fnploejenbc2raktl46esxm44i	25	13	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	26	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	26	2	iii	iii	NNP
work_fnploejenbc2raktl46esxm44i	26	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	26	4	As	as	IN
work_fnploejenbc2raktl46esxm44i	26	5	implications	implication	NNS
work_fnploejenbc2raktl46esxm44i	26	6	from	from	IN
work_fnploejenbc2raktl46esxm44i	26	7	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	26	8	i	i	NN
work_fnploejenbc2raktl46esxm44i	26	9	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	26	10	,	,	,
work_fnploejenbc2raktl46esxm44i	26	11	the	the	DT
work_fnploejenbc2raktl46esxm44i	26	12	Dempster	Dempster	NNP
work_fnploejenbc2raktl46esxm44i	26	13	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	26	14	Shafer	Shafer	NNP
work_fnploejenbc2raktl46esxm44i	26	15	belief	belief	NN
work_fnploejenbc2raktl46esxm44i	26	16	function	function	NN
work_fnploejenbc2raktl46esxm44i	26	17	,	,	,
work_fnploejenbc2raktl46esxm44i	26	18	Zadeh	Zadeh	NNP
work_fnploejenbc2raktl46esxm44i	26	19	’s	’s	POS
work_fnploejenbc2raktl46esxm44i	26	20	possibility	possibility	NN
work_fnploejenbc2raktl46esxm44i	26	21	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	26	22	,	,	,
work_fnploejenbc2raktl46esxm44i	26	23	confidence	confidence	NN
work_fnploejenbc2raktl46esxm44i	26	24	values	value	NNS
work_fnploejenbc2raktl46esxm44i	26	25	and	and	CC
work_fnploejenbc2raktl46esxm44i	26	26	significant	significant	JJ
work_fnploejenbc2raktl46esxm44i	26	27	statements	statement	NNS
work_fnploejenbc2raktl46esxm44i	26	28	are	be	VBP
work_fnploejenbc2raktl46esxm44i	26	29	all	all	RB
work_fnploejenbc2raktl46esxm44i	26	30	inadmissible	inadmissible	JJ
work_fnploejenbc2raktl46esxm44i	26	31	!	!	.
work_fnploejenbc2raktl46esxm44i	27	1	The	the	DT
work_fnploejenbc2raktl46esxm44i	27	2	purpose	purpose	NN
work_fnploejenbc2raktl46esxm44i	27	3	of	of	IN
work_fnploejenbc2raktl46esxm44i	27	4	our	-PRON-	PRP$
work_fnploejenbc2raktl46esxm44i	27	5	work	work	NN
work_fnploejenbc2raktl46esxm44i	27	6	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	27	7	threefold	threefold	JJ
work_fnploejenbc2raktl46esxm44i	27	8	:	:	:
work_fnploejenbc2raktl46esxm44i	27	9	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	27	10	a	a	LS
work_fnploejenbc2raktl46esxm44i	27	11	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	27	12	To	to	TO
work_fnploejenbc2raktl46esxm44i	27	13	analyze	analyze	VB
work_fnploejenbc2raktl46esxm44i	27	14	Lindley	Lindley	NNP
work_fnploejenbc2raktl46esxm44i	27	15	’s	’s	POS
work_fnploejenbc2raktl46esxm44i	27	16	results	result	NNS
work_fnploejenbc2raktl46esxm44i	27	17	and	and	CC
work_fnploejenbc2raktl46esxm44i	27	18	implications	implication	NNS
work_fnploejenbc2raktl46esxm44i	27	19	,	,	,
work_fnploejenbc2raktl46esxm44i	27	20	for	for	IN
work_fnploejenbc2raktl46esxm44i	27	21	which	which	WDT
work_fnploejenbc2raktl46esxm44i	27	22	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	27	23	recast	recast	VBP
work_fnploejenbc2raktl46esxm44i	27	24	Lindley	Lindley	NNP
work_fnploejenbc2raktl46esxm44i	27	25	’s	’s	POS
work_fnploejenbc2raktl46esxm44i	27	26	somewhat	somewhat	RB
work_fnploejenbc2raktl46esxm44i	27	27	informal	informal	JJ
work_fnploejenbc2raktl46esxm44i	27	28	arguments	argument	NNS
work_fnploejenbc2raktl46esxm44i	27	29	and	and	CC
work_fnploejenbc2raktl46esxm44i	27	30	concepts	concept	NNS
work_fnploejenbc2raktl46esxm44i	27	31	totally	totally	RB
work_fnploejenbc2raktl46esxm44i	27	32	within	within	IN
work_fnploejenbc2raktl46esxm44i	27	33	a	a	DT
work_fnploejenbc2raktl46esxm44i	27	34	game	game	NN
work_fnploejenbc2raktl46esxm44i	27	35	theoretic	theoretic	JJ
work_fnploejenbc2raktl46esxm44i	27	36	setting	setting	NN
work_fnploejenbc2raktl46esxm44i	27	37	.	.	.
work_fnploejenbc2raktl46esxm44i	28	1	It	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	28	2	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	28	3	pointed	point	VBN
work_fnploejenbc2raktl46esxm44i	28	4	out	out	RP
work_fnploejenbc2raktl46esxm44i	28	5	in	in	IN
work_fnploejenbc2raktl46esxm44i	28	6	this	this	DT
work_fnploejenbc2raktl46esxm44i	28	7	paper	paper	NN
work_fnploejenbc2raktl46esxm44i	28	8	that	that	WDT
work_fnploejenbc2raktl46esxm44i	28	9	DeFinetti	DeFinetti	NNP
work_fnploejenbc2raktl46esxm44i	28	10	in	in	IN
work_fnploejenbc2raktl46esxm44i	28	11	his	-PRON-	PRP$
work_fnploejenbc2raktl46esxm44i	28	12	earlier	early	JJR
work_fnploejenbc2raktl46esxm44i	28	13	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	28	14	6	6	CD
work_fnploejenbc2raktl46esxm44i	28	15	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	28	16	more	more	RBR
work_fnploejenbc2raktl46esxm44i	28	17	restricted	restricted	JJ
work_fnploejenbc2raktl46esxm44i	28	18	work	work	NN
work_fnploejenbc2raktl46esxm44i	28	19	and	and	CC
work_fnploejenbc2raktl46esxm44i	28	20	later	later	RBR
work_fnploejenbc2raktl46esxm44i	28	21	,	,	,
work_fnploejenbc2raktl46esxm44i	28	22	Lindley	Lindley	NNP
work_fnploejenbc2raktl46esxm44i	28	23	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	28	24	161	161	CD
work_fnploejenbc2raktl46esxm44i	28	25	in	in	IN
work_fnploejenbc2raktl46esxm44i	28	26	his	-PRON-	PRP$
work_fnploejenbc2raktl46esxm44i	28	27	generalization	generalization	NN
work_fnploejenbc2raktl46esxm44i	28	28	of	of	IN
work_fnploejenbc2raktl46esxm44i	28	29	DeFinetti	DeFinetti	NNP
work_fnploejenbc2raktl46esxm44i	28	30	’s	’s	POS
work_fnploejenbc2raktl46esxm44i	28	31	efforts	effort	NNS
work_fnploejenbc2raktl46esxm44i	28	32	,	,	,
work_fnploejenbc2raktl46esxm44i	28	33	both	both	DT
work_fnploejenbc2raktl46esxm44i	28	34	tacitly	tacitly	RB
work_fnploejenbc2raktl46esxm44i	28	35	assumed	assume	VBN
work_fnploejenbc2raktl46esxm44i	28	36	:	:	:
work_fnploejenbc2raktl46esxm44i	28	37	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	28	38	I	i	NN
work_fnploejenbc2raktl46esxm44i	28	39	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	28	40	“	"	``
work_fnploejenbc2raktl46esxm44i	28	41	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	28	42	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	28	43	free	free	JJ
work_fnploejenbc2raktl46esxm44i	28	44	”	"	''
work_fnploejenbc2raktl46esxm44i	28	45	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	28	46	events	event	NNS
work_fnploejenbc2raktl46esxm44i	28	47	exist	exist	VBP
work_fnploejenbc2raktl46esxm44i	28	48	independent	independent	JJ
work_fnploejenbc2raktl46esxm44i	28	49	of	of	IN
work_fnploejenbc2raktl46esxm44i	28	50	any	any	DT
work_fnploejenbc2raktl46esxm44i	28	51	par-	par-	NN
work_fnploejenbc2raktl46esxm44i	28	52	ticular	ticular	JJ
work_fnploejenbc2raktl46esxm44i	28	53	choice	choice	NN
work_fnploejenbc2raktl46esxm44i	28	54	of	of	IN
work_fnploejenbc2raktl46esxm44i	28	55	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	28	56	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	28	57	,	,	,
work_fnploejenbc2raktl46esxm44i	28	58	but	but	CC
work_fnploejenbc2raktl46esxm44i	28	59	are	be	VBP
work_fnploejenbc2raktl46esxm44i	28	60	compatible	compatible	JJ
work_fnploejenbc2raktl46esxm44i	28	61	with	with	IN
work_fnploejenbc2raktl46esxm44i	28	62	the	the	DT
work_fnploejenbc2raktl46esxm44i	28	63	usual	usual	JJ
work_fnploejenbc2raktl46esxm44i	28	64	evaluation	evaluation	NN
work_fnploejenbc2raktl46esxm44i	28	65	of	of	IN
work_fnploejenbc2raktl46esxm44i	28	66	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	28	67	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	28	68	.	.	.
work_fnploejenbc2raktl46esxm44i	29	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	29	2	II	II	NNP
work_fnploejenbc2raktl46esxm44i	29	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	29	4	The	the	DT
work_fnploejenbc2raktl46esxm44i	29	5	usual	usual	JJ
work_fnploejenbc2raktl46esxm44i	29	6	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	29	7	unconditional	unconditional	JJ
work_fnploejenbc2raktl46esxm44i	29	8	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	29	9	event	event	NN
work_fnploejenbc2raktl46esxm44i	29	10	indicator	indicator	NN
work_fnploejenbc2raktl46esxm44i	29	11	function	function	NN
work_fnploejenbc2raktl46esxm44i	29	12	can	can	MD
work_fnploejenbc2raktl46esxm44i	29	13	be	be	VB
work_fnploejenbc2raktl46esxm44i	29	14	extended	extend	VBN
work_fnploejenbc2raktl46esxm44i	29	15	to	to	TO
work_fnploejenbc2raktl46esxm44i	29	16	be	be	VB
work_fnploejenbc2raktl46esxm44i	29	17	well	well	RB
work_fnploejenbc2raktl46esxm44i	29	18	defined	define	VBN
work_fnploejenbc2raktl46esxm44i	29	19	upon	upon	IN
work_fnploejenbc2raktl46esxm44i	29	20	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	29	21	events	event	NNS
work_fnploejenbc2raktl46esxm44i	29	22	.	.	.
work_fnploejenbc2raktl46esxm44i	30	1	552	552	CD
work_fnploejenbc2raktl46esxm44i	30	2	GOODMAN	GOODMAN	NNP
work_fnploejenbc2raktl46esxm44i	30	3	,	,	,
work_fnploejenbc2raktl46esxm44i	30	4	NGUYEN	NGUYEN	NNP
work_fnploejenbc2raktl46esxm44i	30	5	,	,	,
work_fnploejenbc2raktl46esxm44i	30	6	AND	and	CC
work_fnploejenbc2raktl46esxm44i	30	7	ROGERS	ROGERS	NNP
work_fnploejenbc2raktl46esxm44i	30	8	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	30	9	III	III	NNP
work_fnploejenbc2raktl46esxm44i	30	10	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	30	11	A	a	DT
work_fnploejenbc2raktl46esxm44i	30	12	natural	natural	JJ
work_fnploejenbc2raktl46esxm44i	30	13	conjunctive	conjunctive	JJ
work_fnploejenbc2raktl46esxm44i	30	14	chaining	chaining	NN
work_fnploejenbc2raktl46esxm44i	30	15	relation	relation	NN
work_fnploejenbc2raktl46esxm44i	30	16	holds	hold	VBZ
work_fnploejenbc2raktl46esxm44i	30	17	between	between	IN
work_fnploejenbc2raktl46esxm44i	30	18	condi-	condi-	NNP
work_fnploejenbc2raktl46esxm44i	30	19	tional	tional	JJ
work_fnploejenbc2raktl46esxm44i	30	20	events	event	NNS
work_fnploejenbc2raktl46esxm44i	30	21	.	.	.
work_fnploejenbc2raktl46esxm44i	31	1	As	as	IN
work_fnploejenbc2raktl46esxm44i	31	2	a	a	DT
work_fnploejenbc2raktl46esxm44i	31	3	consequence	consequence	NN
work_fnploejenbc2raktl46esxm44i	31	4	of	of	IN
work_fnploejenbc2raktl46esxm44i	31	5	the	the	DT
work_fnploejenbc2raktl46esxm44i	31	6	above	above	JJ
work_fnploejenbc2raktl46esxm44i	31	7	assumptions	assumption	NNS
work_fnploejenbc2raktl46esxm44i	31	8	,	,	,
work_fnploejenbc2raktl46esxm44i	31	9	in	in	IN
work_fnploejenbc2raktl46esxm44i	31	10	carrying	carry	VBG
work_fnploejenbc2raktl46esxm44i	31	11	out	out	RP
work_fnploejenbc2raktl46esxm44i	31	12	the	the	DT
work_fnploejenbc2raktl46esxm44i	31	13	analysis	analysis	NN
work_fnploejenbc2raktl46esxm44i	31	14	here	here	RB
work_fnploejenbc2raktl46esxm44i	31	15	,	,	,
work_fnploejenbc2raktl46esxm44i	31	16	basically	basically	RB
work_fnploejenbc2raktl46esxm44i	31	17	two	two	CD
work_fnploejenbc2raktl46esxm44i	31	18	cases	case	NNS
work_fnploejenbc2raktl46esxm44i	31	19	are	be	VBP
work_fnploejenbc2raktl46esxm44i	31	20	considered	consider	VBN
work_fnploejenbc2raktl46esxm44i	31	21	apropos	apropos	ADD
work_fnploejenbc2raktl46esxm44i	31	22	to	to	IN
work_fnploejenbc2raktl46esxm44i	31	23	choosing	choose	VBG
work_fnploejenbc2raktl46esxm44i	31	24	an	an	DT
work_fnploejenbc2raktl46esxm44i	31	25	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	31	26	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	31	27	in	in	IN
work_fnploejenbc2raktl46esxm44i	31	28	the	the	DT
work_fnploejenbc2raktl46esxm44i	31	29	DeFinetti	DeFinetti	NNP
work_fnploejenbc2raktl46esxm44i	31	30	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	31	31	Lindley	Lindley	NNP
work_fnploejenbc2raktl46esxm44i	31	32	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	31	33	game	game	NN
work_fnploejenbc2raktl46esxm44i	31	34	:	:	:
work_fnploejenbc2raktl46esxm44i	31	35	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	31	36	1	1	LS
work_fnploejenbc2raktl46esxm44i	31	37	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	31	38	all	all	DT
work_fnploejenbc2raktl46esxm44i	31	39	finite	finite	JJ
work_fnploejenbc2raktl46esxm44i	31	40	sequences	sequence	NNS
work_fnploejenbc2raktl46esxm44i	31	41	of	of	IN
work_fnploejenbc2raktl46esxm44i	31	42	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	31	43	events	event	NNS
work_fnploejenbc2raktl46esxm44i	31	44	,	,	,
work_fnploejenbc2raktl46esxm44i	31	45	where	where	WRB
work_fnploejenbc2raktl46esxm44i	31	46	each	each	DT
work_fnploejenbc2raktl46esxm44i	31	47	such	such	JJ
work_fnploejenbc2raktl46esxm44i	31	48	sequence	sequence	NN
work_fnploejenbc2raktl46esxm44i	31	49	possesses	possess	VBZ
work_fnploejenbc2raktl46esxm44i	31	50	a	a	DT
work_fnploejenbc2raktl46esxm44i	31	51	common	common	JJ
work_fnploejenbc2raktl46esxm44i	31	52	antecedent	antecedent	NN
work_fnploejenbc2raktl46esxm44i	31	53	-	-	:
work_fnploejenbc2raktl46esxm44i	31	54	this	this	DT
work_fnploejenbc2raktl46esxm44i	31	55	includes	include	VBZ
work_fnploejenbc2raktl46esxm44i	31	56	as	as	IN
work_fnploejenbc2raktl46esxm44i	31	57	a	a	DT
work_fnploejenbc2raktl46esxm44i	31	58	special	special	JJ
work_fnploejenbc2raktl46esxm44i	31	59	case	case	NN
work_fnploejenbc2raktl46esxm44i	31	60	all	all	DT
work_fnploejenbc2raktl46esxm44i	31	61	finite	finite	JJ
work_fnploejenbc2raktl46esxm44i	31	62	sequences	sequence	NNS
work_fnploejenbc2raktl46esxm44i	31	63	of	of	IN
work_fnploejenbc2raktl46esxm44i	31	64	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	31	65	uncondi-	uncondi-	NN
work_fnploejenbc2raktl46esxm44i	31	66	tional	tional	JJ
work_fnploejenbc2raktl46esxm44i	31	67	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	31	68	events	event	NNS
work_fnploejenbc2raktl46esxm44i	31	69	,	,	,
work_fnploejenbc2raktl46esxm44i	31	70	by	by	IN
work_fnploejenbc2raktl46esxm44i	31	71	identifying	identify	VBG
work_fnploejenbc2raktl46esxm44i	31	72	unconditional	unconditional	JJ
work_fnploejenbc2raktl46esxm44i	31	73	events	event	NNS
work_fnploejenbc2raktl46esxm44i	31	74	as	as	IN
work_fnploejenbc2raktl46esxm44i	31	75	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	31	76	ones	one	NNS
work_fnploejenbc2raktl46esxm44i	31	77	having	have	VBG
work_fnploejenbc2raktl46esxm44i	31	78	a	a	DT
work_fnploejenbc2raktl46esxm44i	31	79	universal	universal	JJ
work_fnploejenbc2raktl46esxm44i	31	80	antecedent	antecedent	NN
work_fnploejenbc2raktl46esxm44i	31	81	-	-	:
work_fnploejenbc2raktl46esxm44i	31	82	and	and	CC
work_fnploejenbc2raktl46esxm44i	31	83	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	31	84	2	2	LS
work_fnploejenbc2raktl46esxm44i	31	85	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	31	86	all	all	DT
work_fnploejenbc2raktl46esxm44i	31	87	finite	finite	JJ
work_fnploejenbc2raktl46esxm44i	31	88	sequences	sequence	NNS
work_fnploejenbc2raktl46esxm44i	31	89	of	of	IN
work_fnploejenbc2raktl46esxm44i	31	90	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	31	91	events	event	NNS
work_fnploejenbc2raktl46esxm44i	31	92	with	with	IN
work_fnploejenbc2raktl46esxm44i	31	93	possibly	possibly	RB
work_fnploejenbc2raktl46esxm44i	31	94	differing	differ	VBG
work_fnploejenbc2raktl46esxm44i	31	95	antecedents	antecedent	NNS
work_fnploejenbc2raktl46esxm44i	31	96	-	-	:
work_fnploejenbc2raktl46esxm44i	31	97	this	this	DT
work_fnploejenbc2raktl46esxm44i	31	98	case	case	NN
work_fnploejenbc2raktl46esxm44i	31	99	obviously	obviously	RB
work_fnploejenbc2raktl46esxm44i	31	100	includes	include	VBZ
work_fnploejenbc2raktl46esxm44i	31	101	the	the	DT
work_fnploejenbc2raktl46esxm44i	31	102	first	first	JJ
work_fnploejenbc2raktl46esxm44i	31	103	as	as	IN
work_fnploejenbc2raktl46esxm44i	31	104	a	a	DT
work_fnploejenbc2raktl46esxm44i	31	105	special	special	JJ
work_fnploejenbc2raktl46esxm44i	31	106	case	case	NN
work_fnploejenbc2raktl46esxm44i	31	107	.	.	.
work_fnploejenbc2raktl46esxm44i	32	1	The	the	DT
work_fnploejenbc2raktl46esxm44i	32	2	structure	structure	NN
work_fnploejenbc2raktl46esxm44i	32	3	of	of	IN
work_fnploejenbc2raktl46esxm44i	32	4	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	32	5	games	game	NNS
work_fnploejenbc2raktl46esxm44i	32	6	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	32	7	rigorously	rigorously	RB
work_fnploejenbc2raktl46esxm44i	32	8	spelled	spell	VBN
work_fnploejenbc2raktl46esxm44i	32	9	out	out	RP
work_fnploejenbc2raktl46esxm44i	32	10	in	in	IN
work_fnploejenbc2raktl46esxm44i	32	11	Section	section	NN
work_fnploejenbc2raktl46esxm44i	32	12	2	2	CD
work_fnploejenbc2raktl46esxm44i	32	13	.	.	.
work_fnploejenbc2raktl46esxm44i	33	1	In	in	IN
work_fnploejenbc2raktl46esxm44i	33	2	Section	section	NN
work_fnploejenbc2raktl46esxm44i	33	3	3	3	CD
work_fnploejenbc2raktl46esxm44i	33	4	,	,	,
work_fnploejenbc2raktl46esxm44i	33	5	a	a	DT
work_fnploejenbc2raktl46esxm44i	33	6	calculus	calculus	NN
work_fnploejenbc2raktl46esxm44i	33	7	of	of	IN
work_fnploejenbc2raktl46esxm44i	33	8	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	33	9	,	,	,
work_fnploejenbc2raktl46esxm44i	33	10	from	from	IN
work_fnploejenbc2raktl46esxm44i	33	11	an	an	DT
work_fnploejenbc2raktl46esxm44i	33	12	analytic	analytic	JJ
work_fnploejenbc2raktl46esxm44i	33	13	viewpoint	viewpoint	NN
work_fnploejenbc2raktl46esxm44i	33	14	,	,	,
work_fnploejenbc2raktl46esxm44i	33	15	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	33	16	developed	develop	VBN
work_fnploejenbc2raktl46esxm44i	33	17	for	for	IN
work_fnploejenbc2raktl46esxm44i	33	18	games	game	NNS
work_fnploejenbc2raktl46esxm44i	33	19	with	with	IN
work_fnploejenbc2raktl46esxm44i	33	20	arbitrary	arbitrary	JJ
work_fnploejenbc2raktl46esxm44i	33	21	aggregation	aggregation	NN
work_fnploejenbc2raktl46esxm44i	33	22	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	33	23	.	.	.
work_fnploejenbc2raktl46esxm44i	34	1	In	in	IN
work_fnploejenbc2raktl46esxm44i	34	2	Section	section	NN
work_fnploejenbc2raktl46esxm44i	34	3	4	4	CD
work_fnploejenbc2raktl46esxm44i	34	4	,	,	,
work_fnploejenbc2raktl46esxm44i	34	5	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	34	6	games	game	NNS
work_fnploejenbc2raktl46esxm44i	34	7	with	with	IN
work_fnploejenbc2raktl46esxm44i	34	8	an	an	DT
work_fnploejenbc2raktl46esxm44i	34	9	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	34	10	aggregation	aggregation	NN
work_fnploejenbc2raktl46esxm44i	34	11	function	function	NN
work_fnploejenbc2raktl46esxm44i	34	12	are	be	VBP
work_fnploejenbc2raktl46esxm44i	34	13	considered	consider	VBN
work_fnploejenbc2raktl46esxm44i	34	14	in	in	IN
work_fnploejenbc2raktl46esxm44i	34	15	detail	detail	NN
work_fnploejenbc2raktl46esxm44i	34	16	together	together	RB
work_fnploejenbc2raktl46esxm44i	34	17	with	with	IN
work_fnploejenbc2raktl46esxm44i	34	18	a	a	DT
work_fnploejenbc2raktl46esxm44i	34	19	Bayesian	bayesian	JJ
work_fnploejenbc2raktl46esxm44i	34	20	analysis	analysis	NN
work_fnploejenbc2raktl46esxm44i	34	21	.	.	.
work_fnploejenbc2raktl46esxm44i	35	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	35	2	b	b	LS
work_fnploejenbc2raktl46esxm44i	35	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	35	4	To	to	TO
work_fnploejenbc2raktl46esxm44i	35	5	show	show	VB
work_fnploejenbc2raktl46esxm44i	35	6	,	,	,
work_fnploejenbc2raktl46esxm44i	35	7	contrary	contrary	JJ
work_fnploejenbc2raktl46esxm44i	35	8	to	to	IN
work_fnploejenbc2raktl46esxm44i	35	9	Lindley	Lindley	NNP
work_fnploejenbc2raktl46esxm44i	35	10	’s	’s	POS
work_fnploejenbc2raktl46esxm44i	35	11	conclusions	conclusion	NNS
work_fnploejenbc2raktl46esxm44i	35	12	outlined	outline	VBN
work_fnploejenbc2raktl46esxm44i	35	13	in	in	IN
work_fnploejenbc2raktl46esxm44i	35	14	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	35	15	iii	iii	NN
work_fnploejenbc2raktl46esxm44i	35	16	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	35	17	above	above	RB
work_fnploejenbc2raktl46esxm44i	35	18	,	,	,
work_fnploejenbc2raktl46esxm44i	35	19	that	that	IN
work_fnploejenbc2raktl46esxm44i	35	20	there	there	EX
work_fnploejenbc2raktl46esxm44i	35	21	are	be	VBP
work_fnploejenbc2raktl46esxm44i	35	22	rather	rather	RB
work_fnploejenbc2raktl46esxm44i	35	23	large	large	JJ
work_fnploejenbc2raktl46esxm44i	35	24	classes	class	NNS
work_fnploejenbc2raktl46esxm44i	35	25	of	of	IN
work_fnploejenbc2raktl46esxm44i	35	26	nonadditive	nonadditive	JJ
work_fnploejenbc2raktl46esxm44i	35	27	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	35	28	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	35	29	,	,	,
work_fnploejenbc2raktl46esxm44i	35	30	such	such	JJ
work_fnploejenbc2raktl46esxm44i	35	31	as	as	IN
work_fnploejenbc2raktl46esxm44i	35	32	belief	belief	NN
work_fnploejenbc2raktl46esxm44i	35	33	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	35	34	and	and	CC
work_fnploejenbc2raktl46esxm44i	35	35	decomposable	decomposable	JJ
work_fnploejenbc2raktl46esxm44i	35	36	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	35	37	in	in	IN
work_fnploejenbc2raktl46esxm44i	35	38	fuzzy	fuzzy	JJ
work_fnploejenbc2raktl46esxm44i	35	39	logics	logic	NNS
work_fnploejenbc2raktl46esxm44i	35	40	,	,	,
work_fnploejenbc2raktl46esxm44i	35	41	which	which	WDT
work_fnploejenbc2raktl46esxm44i	35	42	are	be	VBP
work_fnploejenbc2raktl46esxm44i	35	43	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	35	44	.	.	.
work_fnploejenbc2raktl46esxm44i	36	1	Also	also	RB
work_fnploejenbc2raktl46esxm44i	36	2	,	,	,
work_fnploejenbc2raktl46esxm44i	36	3	Zadeh	Zadeh	NNP
work_fnploejenbc2raktl46esxm44i	36	4	’s	’s	POS
work_fnploejenbc2raktl46esxm44i	36	5	max	max	NN
work_fnploejenbc2raktl46esxm44i	36	6	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	36	7	possibility	possibility	NN
work_fnploejenbc2raktl46esxm44i	36	8	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	36	9	are	be	VBP
work_fnploejenbc2raktl46esxm44i	36	10	shown	show	VBN
work_fnploejenbc2raktl46esxm44i	36	11	to	to	TO
work_fnploejenbc2raktl46esxm44i	36	12	be	be	VB
work_fnploejenbc2raktl46esxm44i	36	13	uniform	uniform	JJ
work_fnploejenbc2raktl46esxm44i	36	14	limits	limit	NNS
work_fnploejenbc2raktl46esxm44i	36	15	of	of	IN
work_fnploejenbc2raktl46esxm44i	36	16	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	36	17	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	36	18	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	36	19	Sections	section	NNS
work_fnploejenbc2raktl46esxm44i	36	20	5	5	CD
work_fnploejenbc2raktl46esxm44i	36	21	and	and	CC
work_fnploejenbc2raktl46esxm44i	36	22	6	6	CD
work_fnploejenbc2raktl46esxm44i	36	23	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	36	24	.	.	.
work_fnploejenbc2raktl46esxm44i	37	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	37	2	c	c	NN
work_fnploejenbc2raktl46esxm44i	37	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	37	4	To	to	TO
work_fnploejenbc2raktl46esxm44i	37	5	study	study	VB
work_fnploejenbc2raktl46esxm44i	37	6	the	the	DT
work_fnploejenbc2raktl46esxm44i	37	7	effects	effect	NNS
work_fnploejenbc2raktl46esxm44i	37	8	of	of	IN
work_fnploejenbc2raktl46esxm44i	37	9	the	the	DT
work_fnploejenbc2raktl46esxm44i	37	10	assumption	assumption	NN
work_fnploejenbc2raktl46esxm44i	37	11	of	of	IN
work_fnploejenbc2raktl46esxm44i	37	12	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	37	13	score	score	NN
work_fnploejenbc2raktl46esxm44i	37	14	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	37	15	,	,	,
work_fnploejenbc2raktl46esxm44i	37	16	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	37	17	present	present	VBP
work_fnploejenbc2raktl46esxm44i	37	18	,	,	,
work_fnploejenbc2raktl46esxm44i	37	19	in	in	IN
work_fnploejenbc2raktl46esxm44i	37	20	Section	section	NN
work_fnploejenbc2raktl46esxm44i	37	21	7	7	CD
work_fnploejenbc2raktl46esxm44i	37	22	,	,	,
work_fnploejenbc2raktl46esxm44i	37	23	various	various	JJ
work_fnploejenbc2raktl46esxm44i	37	24	examples	example	NNS
work_fnploejenbc2raktl46esxm44i	37	25	of	of	IN
work_fnploejenbc2raktl46esxm44i	37	26	non	non	JJ
work_fnploejenbc2raktl46esxm44i	37	27	-	-	JJ
work_fnploejenbc2raktl46esxm44i	37	28	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	37	29	aggregation	aggregation	NN
work_fnploejenbc2raktl46esxm44i	37	30	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	37	31	.	.	.
work_fnploejenbc2raktl46esxm44i	38	1	These	these	DT
work_fnploejenbc2raktl46esxm44i	38	2	illustrate	illustrate	VBP
work_fnploejenbc2raktl46esxm44i	38	3	the	the	DT
work_fnploejenbc2raktl46esxm44i	38	4	fact	fact	NN
work_fnploejenbc2raktl46esxm44i	38	5	that	that	IN
work_fnploejenbc2raktl46esxm44i	38	6	the	the	DT
work_fnploejenbc2raktl46esxm44i	38	7	class	class	NN
work_fnploejenbc2raktl46esxm44i	38	8	of	of	IN
work_fnploejenbc2raktl46esxm44i	38	9	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	38	10	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	38	11	in	in	IN
work_fnploejenbc2raktl46esxm44i	38	12	a	a	DT
work_fnploejenbc2raktl46esxm44i	38	13	scoring	score	VBG
work_fnploejenbc2raktl46esxm44i	38	14	framework	framework	NN
work_fnploejenbc2raktl46esxm44i	38	15	depends	depend	VBZ
work_fnploejenbc2raktl46esxm44i	38	16	heavily	heavily	RB
work_fnploejenbc2raktl46esxm44i	38	17	on	on	IN
work_fnploejenbc2raktl46esxm44i	38	18	the	the	DT
work_fnploejenbc2raktl46esxm44i	38	19	nature	nature	NN
work_fnploejenbc2raktl46esxm44i	38	20	of	of	IN
work_fnploejenbc2raktl46esxm44i	38	21	the	the	DT
work_fnploejenbc2raktl46esxm44i	38	22	aggregation	aggregation	NN
work_fnploejenbc2raktl46esxm44i	38	23	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	38	24	.	.	.
work_fnploejenbc2raktl46esxm44i	39	1	In	in	IN
work_fnploejenbc2raktl46esxm44i	39	2	particular	particular	JJ
work_fnploejenbc2raktl46esxm44i	39	3	,	,	,
work_fnploejenbc2raktl46esxm44i	39	4	there	there	EX
work_fnploejenbc2raktl46esxm44i	39	5	exist	exist	VBP
work_fnploejenbc2raktl46esxm44i	39	6	aggregation	aggregation	NN
work_fnploejenbc2raktl46esxm44i	39	7	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	39	8	such	such	JJ
work_fnploejenbc2raktl46esxm44i	39	9	that	that	IN
work_fnploejenbc2raktl46esxm44i	39	10	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	39	11	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	39	12	can	can	MD
work_fnploejenbc2raktl46esxm44i	39	13	not	not	RB
work_fnploejenbc2raktl46esxm44i	39	14	be	be	VB
work_fnploejenbc2raktl46esxm44i	39	15	transformed	transform	VBN
work_fnploejenbc2raktl46esxm44i	39	16	into	into	IN
work_fnploejenbc2raktl46esxm44i	39	17	finitely	finitely	RB
work_fnploejenbc2raktl46esxm44i	39	18	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	39	19	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	39	20	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	39	21	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	39	22	as	as	IN
work_fnploejenbc2raktl46esxm44i	39	23	opposed	oppose	VBN
work_fnploejenbc2raktl46esxm44i	39	24	to	to	IN
work_fnploejenbc2raktl46esxm44i	39	25	the	the	DT
work_fnploejenbc2raktl46esxm44i	39	26	case	case	NN
work_fnploejenbc2raktl46esxm44i	39	27	of	of	IN
work_fnploejenbc2raktl46esxm44i	39	28	the	the	DT
work_fnploejenbc2raktl46esxm44i	39	29	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	39	30	aggregation	aggregation	NN
work_fnploejenbc2raktl46esxm44i	39	31	function	function	NN
work_fnploejenbc2raktl46esxm44i	39	32	in	in	IN
work_fnploejenbc2raktl46esxm44i	39	33	Lindley	Lindley	NNP
work_fnploejenbc2raktl46esxm44i	39	34	’s	’s	POS
work_fnploejenbc2raktl46esxm44i	39	35	work	work	NN
work_fnploejenbc2raktl46esxm44i	39	36	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	39	37	.	.	.
work_fnploejenbc2raktl46esxm44i	40	1	In	in	IN
work_fnploejenbc2raktl46esxm44i	40	2	summary	summary	NN
work_fnploejenbc2raktl46esxm44i	40	3	,	,	,
work_fnploejenbc2raktl46esxm44i	40	4	by	by	IN
work_fnploejenbc2raktl46esxm44i	40	5	formalizing	formalize	VBG
work_fnploejenbc2raktl46esxm44i	40	6	Lindley	Lindley	NNP
work_fnploejenbc2raktl46esxm44i	40	7	’s	’s	POS
work_fnploejenbc2raktl46esxm44i	40	8	work	work	NN
work_fnploejenbc2raktl46esxm44i	40	9	within	within	IN
work_fnploejenbc2raktl46esxm44i	40	10	a	a	DT
work_fnploejenbc2raktl46esxm44i	40	11	general	general	JJ
work_fnploejenbc2raktl46esxm44i	40	12	and	and	CC
work_fnploejenbc2raktl46esxm44i	40	13	rigorous	rigorous	JJ
work_fnploejenbc2raktl46esxm44i	40	14	game	game	NN
work_fnploejenbc2raktl46esxm44i	40	15	theory	theory	NN
work_fnploejenbc2raktl46esxm44i	40	16	framework	framework	NN
work_fnploejenbc2raktl46esxm44i	40	17	,	,	,
work_fnploejenbc2raktl46esxm44i	40	18	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	40	19	develop	develop	VBP
work_fnploejenbc2raktl46esxm44i	40	20	a	a	DT
work_fnploejenbc2raktl46esxm44i	40	21	calculus	calculus	NN
work_fnploejenbc2raktl46esxm44i	40	22	of	of	IN
work_fnploejenbc2raktl46esxm44i	40	23	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	40	24	which	which	WDT
work_fnploejenbc2raktl46esxm44i	40	25	can	can	MD
work_fnploejenbc2raktl46esxm44i	40	26	be	be	VB
work_fnploejenbc2raktl46esxm44i	40	27	used	use	VBN
work_fnploejenbc2raktl46esxm44i	40	28	to	to	TO
work_fnploejenbc2raktl46esxm44i	40	29	compare	compare	VB
work_fnploejenbc2raktl46esxm44i	40	30	competing	compete	VBG
work_fnploejenbc2raktl46esxm44i	40	31	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	40	32	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	40	33	in	in	IN
work_fnploejenbc2raktl46esxm44i	40	34	Artificial	Artificial	NNP
work_fnploejenbc2raktl46esxm44i	40	35	Intelligence	Intelligence	NNP
work_fnploejenbc2raktl46esxm44i	40	36	.	.	.
work_fnploejenbc2raktl46esxm44i	41	1	We	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	41	2	shed	shed	VBD
work_fnploejenbc2raktl46esxm44i	41	3	light	light	NN
work_fnploejenbc2raktl46esxm44i	41	4	on	on	IN
work_fnploejenbc2raktl46esxm44i	41	5	controversial	controversial	JJ
work_fnploejenbc2raktl46esxm44i	41	6	conclusions	conclusion	NNS
work_fnploejenbc2raktl46esxm44i	41	7	concerning	concern	VBG
work_fnploejenbc2raktl46esxm44i	41	8	the	the	DT
work_fnploejenbc2raktl46esxm44i	41	9	inadmissibility	inadmissibility	NN
work_fnploejenbc2raktl46esxm44i	41	10	of	of	IN
work_fnploejenbc2raktl46esxm44i	41	11	some	some	DT
work_fnploejenbc2raktl46esxm44i	41	12	well	well	RB
work_fnploejenbc2raktl46esxm44i	41	13	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	41	14	known	know	VBN
work_fnploejenbc2raktl46esxm44i	41	15	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	41	16	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	41	17	and	and	CC
work_fnploejenbc2raktl46esxm44i	41	18	on	on	IN
work_fnploejenbc2raktl46esxm44i	41	19	the	the	DT
work_fnploejenbc2raktl46esxm44i	41	20	position	position	NN
work_fnploejenbc2raktl46esxm44i	41	21	of	of	IN
work_fnploejenbc2raktl46esxm44i	41	22	the	the	DT
work_fnploejenbc2raktl46esxm44i	41	23	“	"	``
work_fnploejenbc2raktl46esxm44i	41	24	inevitability	inevitability	NN
work_fnploejenbc2raktl46esxm44i	41	25	of	of	IN
work_fnploejenbc2raktl46esxm44i	41	26	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	41	27	.	.	.
work_fnploejenbc2raktl46esxm44i	41	28	”	"	''
work_fnploejenbc2raktl46esxm44i	41	29	2	2	CD
work_fnploejenbc2raktl46esxm44i	41	30	.	.	.
work_fnploejenbc2raktl46esxm44i	42	1	STRUCTURE	STRUCTURE	NNP
work_fnploejenbc2raktl46esxm44i	42	2	OF	of	IN
work_fnploejenbc2raktl46esxm44i	42	3	UNCERTAINTY	UNCERTAINTY	NNP
work_fnploejenbc2raktl46esxm44i	42	4	GAMES	GAMES	NNP
work_fnploejenbc2raktl46esxm44i	42	5	In	in	IN
work_fnploejenbc2raktl46esxm44i	42	6	this	this	DT
work_fnploejenbc2raktl46esxm44i	42	7	section	section	NN
work_fnploejenbc2raktl46esxm44i	42	8	,	,	,
work_fnploejenbc2raktl46esxm44i	42	9	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	42	10	will	will	MD
work_fnploejenbc2raktl46esxm44i	42	11	formalize	formalize	VB
work_fnploejenbc2raktl46esxm44i	42	12	Lindley	Lindley	NNP
work_fnploejenbc2raktl46esxm44i	42	13	’s	’s	POS
work_fnploejenbc2raktl46esxm44i	42	14	scoring	score	VBG
work_fnploejenbc2raktl46esxm44i	42	15	approach	approach	NN
work_fnploejenbc2raktl46esxm44i	42	16	in	in	IN
work_fnploejenbc2raktl46esxm44i	42	17	a	a	DT
work_fnploejenbc2raktl46esxm44i	42	18	game	game	NN
work_fnploejenbc2raktl46esxm44i	42	19	theory	theory	NN
work_fnploejenbc2raktl46esxm44i	42	20	setting	setting	NN
work_fnploejenbc2raktl46esxm44i	42	21	.	.	.
work_fnploejenbc2raktl46esxm44i	43	1	Since	since	IN
work_fnploejenbc2raktl46esxm44i	43	2	the	the	DT
work_fnploejenbc2raktl46esxm44i	43	3	scoring	score	VBG
work_fnploejenbc2raktl46esxm44i	43	4	approach	approach	NN
work_fnploejenbc2raktl46esxm44i	43	5	involves	involve	VBZ
work_fnploejenbc2raktl46esxm44i	43	6	concepts	concept	NNS
work_fnploejenbc2raktl46esxm44i	43	7	such	such	JJ
work_fnploejenbc2raktl46esxm44i	43	8	as	as	IN
work_fnploejenbc2raktl46esxm44i	43	9	SCORING	SCORING	NNP
work_fnploejenbc2raktl46esxm44i	43	10	APPROACH	APPROACH	NNP
work_fnploejenbc2raktl46esxm44i	43	11	TO	to	IN
work_fnploejenbc2raktl46esxm44i	43	12	ADMISSIBILITY	ADMISSIBILITY	NNP
work_fnploejenbc2raktl46esxm44i	43	13	553	553	CD
work_fnploejenbc2raktl46esxm44i	43	14	“	"	``
work_fnploejenbc2raktl46esxm44i	43	15	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	43	16	events	event	NNS
work_fnploejenbc2raktl46esxm44i	43	17	,	,	,
work_fnploejenbc2raktl46esxm44i	43	18	”	"	''
work_fnploejenbc2raktl46esxm44i	43	19	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	43	20	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	43	21	,	,	,
work_fnploejenbc2raktl46esxm44i	43	22	score	score	NN
work_fnploejenbc2raktl46esxm44i	43	23	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	43	24	,	,	,
work_fnploejenbc2raktl46esxm44i	43	25	aggregation	aggregation	NN
work_fnploejenbc2raktl46esxm44i	43	26	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	43	27	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	43	28	implicitly	implicitly	RB
work_fnploejenbc2raktl46esxm44i	43	29	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	43	30	,	,	,
work_fnploejenbc2raktl46esxm44i	43	31	and	and	CC
work_fnploejenbc2raktl46esxm44i	43	32	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	43	33	,	,	,
work_fnploejenbc2raktl46esxm44i	43	34	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	43	35	need	need	VBP
work_fnploejenbc2raktl46esxm44i	43	36	to	to	TO
work_fnploejenbc2raktl46esxm44i	43	37	define	define	VB
work_fnploejenbc2raktl46esxm44i	43	38	these	these	DT
work_fnploejenbc2raktl46esxm44i	43	39	terms	term	NNS
work_fnploejenbc2raktl46esxm44i	43	40	rigorously	rigorously	RB
work_fnploejenbc2raktl46esxm44i	43	41	.	.	.
work_fnploejenbc2raktl46esxm44i	44	1	2.1	2.1	CD
work_fnploejenbc2raktl46esxm44i	44	2	.	.	.
work_fnploejenbc2raktl46esxm44i	45	1	Conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	45	2	Events	event	NNS
work_fnploejenbc2raktl46esxm44i	45	3	Let	let	VBP
work_fnploejenbc2raktl46esxm44i	45	4	Q	Q	NNP
work_fnploejenbc2raktl46esxm44i	45	5	be	be	VB
work_fnploejenbc2raktl46esxm44i	45	6	a	a	DT
work_fnploejenbc2raktl46esxm44i	45	7	set	set	NN
work_fnploejenbc2raktl46esxm44i	45	8	and	and	CC
work_fnploejenbc2raktl46esxm44i	45	9	d	d	LS
work_fnploejenbc2raktl46esxm44i	45	10	a	a	DT
work_fnploejenbc2raktl46esxm44i	45	11	Boolean	Boolean	NNP
work_fnploejenbc2raktl46esxm44i	45	12	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	45	13	or	or	CC
work_fnploejenbc2raktl46esxm44i	45	14	0~	0~	LS
work_fnploejenbc2raktl46esxm44i	45	15	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	45	16	algebra	algebra	NN
work_fnploejenbc2raktl46esxm44i	45	17	of	of	IN
work_fnploejenbc2raktl46esxm44i	45	18	subsets	subset	NNS
work_fnploejenbc2raktl46esxm44i	45	19	of	of	IN
work_fnploejenbc2raktl46esxm44i	45	20	52	52	CD
work_fnploejenbc2raktl46esxm44i	45	21	.	.	.
work_fnploejenbc2raktl46esxm44i	46	1	Elements	element	NNS
work_fnploejenbc2raktl46esxm44i	46	2	of	of	IN
work_fnploejenbc2raktl46esxm44i	46	3	d	d	NN
work_fnploejenbc2raktl46esxm44i	46	4	are	be	VBP
work_fnploejenbc2raktl46esxm44i	46	5	called	call	VBN
work_fnploejenbc2raktl46esxm44i	46	6	events	event	NNS
work_fnploejenbc2raktl46esxm44i	46	7	.	.	.
work_fnploejenbc2raktl46esxm44i	47	1	The	the	DT
work_fnploejenbc2raktl46esxm44i	47	2	set	set	JJ
work_fnploejenbc2raktl46esxm44i	47	3	complement	complement	NN
work_fnploejenbc2raktl46esxm44i	47	4	of	of	IN
work_fnploejenbc2raktl46esxm44i	47	5	A	a	NN
work_fnploejenbc2raktl46esxm44i	47	6	in	in	IN
work_fnploejenbc2raktl46esxm44i	47	7	52	52	CD
work_fnploejenbc2raktl46esxm44i	47	8	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	47	9	denoted	denote	VBN
work_fnploejenbc2raktl46esxm44i	47	10	by	by	IN
work_fnploejenbc2raktl46esxm44i	47	11	A	a	NN
work_fnploejenbc2raktl46esxm44i	47	12	’	'	''
work_fnploejenbc2raktl46esxm44i	47	13	;	;	:
work_fnploejenbc2raktl46esxm44i	47	14	the	the	DT
work_fnploejenbc2raktl46esxm44i	47	15	intersection	intersection	NN
work_fnploejenbc2raktl46esxm44i	47	16	of	of	IN
work_fnploejenbc2raktl46esxm44i	47	17	A	a	NN
work_fnploejenbc2raktl46esxm44i	47	18	,	,	,
work_fnploejenbc2raktl46esxm44i	47	19	B	b	NN
work_fnploejenbc2raktl46esxm44i	47	20	in	in	IN
work_fnploejenbc2raktl46esxm44i	47	21	52	52	CD
work_fnploejenbc2raktl46esxm44i	47	22	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	47	23	AB	AB	NNP
work_fnploejenbc2raktl46esxm44i	47	24	;	;	:
work_fnploejenbc2raktl46esxm44i	47	25	and	and	CC
work_fnploejenbc2raktl46esxm44i	47	26	their	-PRON-	PRP$
work_fnploejenbc2raktl46esxm44i	47	27	union	union	NN
work_fnploejenbc2raktl46esxm44i	47	28	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	47	29	A	a	DT
work_fnploejenbc2raktl46esxm44i	47	30	u	u	NNP
work_fnploejenbc2raktl46esxm44i	47	31	B.	B.	NNP
work_fnploejenbc2raktl46esxm44i	48	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	48	2	A	a	DT
work_fnploejenbc2raktl46esxm44i	48	3	E	e	NN
work_fnploejenbc2raktl46esxm44i	48	4	&	&	CC
work_fnploejenbc2raktl46esxm44i	48	5	‘	'	''
work_fnploejenbc2raktl46esxm44i	48	6	,	,	,
work_fnploejenbc2raktl46esxm44i	48	7	the	the	DT
work_fnploejenbc2raktl46esxm44i	48	8	indicator	indicator	NN
work_fnploejenbc2raktl46esxm44i	48	9	function	function	NN
work_fnploejenbc2raktl46esxm44i	48	10	has	have	VBZ
work_fnploejenbc2raktl46esxm44i	48	11	values	value	NNS
work_fnploejenbc2raktl46esxm44i	48	12	ifoEA	ifoea	ADD
work_fnploejenbc2raktl46esxm44i	48	13	if	if	IN
work_fnploejenbc2raktl46esxm44i	48	14	cuEA	cuEA	NNP
work_fnploejenbc2raktl46esxm44i	48	15	’	'	''
work_fnploejenbc2raktl46esxm44i	48	16	In	in	IN
work_fnploejenbc2raktl46esxm44i	48	17	certain	certain	JJ
work_fnploejenbc2raktl46esxm44i	48	18	forms	form	NNS
work_fnploejenbc2raktl46esxm44i	48	19	,	,	,
work_fnploejenbc2raktl46esxm44i	48	20	it	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	48	21	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	48	22	simpler	simple	JJR
work_fnploejenbc2raktl46esxm44i	48	23	to	to	TO
work_fnploejenbc2raktl46esxm44i	48	24	identify	identify	VB
work_fnploejenbc2raktl46esxm44i	48	25	A	a	DT
work_fnploejenbc2raktl46esxm44i	48	26	with	with	IN
work_fnploejenbc2raktl46esxm44i	48	27	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	48	28	,	,	,
work_fnploejenbc2raktl46esxm44i	48	29	so	so	IN
work_fnploejenbc2raktl46esxm44i	48	30	that	that	IN
work_fnploejenbc2raktl46esxm44i	48	31	A	a	NN
work_fnploejenbc2raktl46esxm44i	48	32	=	=	SYM
work_fnploejenbc2raktl46esxm44i	48	33	1	1	CD
work_fnploejenbc2raktl46esxm44i	48	34	if	if	IN
work_fnploejenbc2raktl46esxm44i	48	35	A	a	NN
work_fnploejenbc2raktl46esxm44i	48	36	“	"	``
work_fnploejenbc2raktl46esxm44i	48	37	occurs	occur	VBZ
work_fnploejenbc2raktl46esxm44i	48	38	”	"	''
work_fnploejenbc2raktl46esxm44i	48	39	and	and	CC
work_fnploejenbc2raktl46esxm44i	48	40	A	a	NN
work_fnploejenbc2raktl46esxm44i	48	41	=	=	SYM
work_fnploejenbc2raktl46esxm44i	48	42	0	0	CD
work_fnploejenbc2raktl46esxm44i	48	43	if	if	IN
work_fnploejenbc2raktl46esxm44i	48	44	A	a	NN
work_fnploejenbc2raktl46esxm44i	48	45	“	"	``
work_fnploejenbc2raktl46esxm44i	48	46	does	do	VBZ
work_fnploejenbc2raktl46esxm44i	48	47	not	not	RB
work_fnploejenbc2raktl46esxm44i	48	48	occur	occur	VB
work_fnploejenbc2raktl46esxm44i	48	49	.	.	.
work_fnploejenbc2raktl46esxm44i	48	50	”	"	''
work_fnploejenbc2raktl46esxm44i	48	51	For	for	IN
work_fnploejenbc2raktl46esxm44i	48	52	A	A	NNP
work_fnploejenbc2raktl46esxm44i	48	53	,	,	,
work_fnploejenbc2raktl46esxm44i	48	54	BE	BE	NNP
work_fnploejenbc2raktl46esxm44i	48	55	d	d	NN
work_fnploejenbc2raktl46esxm44i	48	56	,	,	,
work_fnploejenbc2raktl46esxm44i	48	57	the	the	DT
work_fnploejenbc2raktl46esxm44i	48	58	“	"	``
work_fnploejenbc2raktl46esxm44i	48	59	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	48	60	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	48	61	free	free	JJ
work_fnploejenbc2raktl46esxm44i	48	62	”	"	''
work_fnploejenbc2raktl46esxm44i	48	63	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	48	64	event	event	NN
work_fnploejenbc2raktl46esxm44i	48	65	A	a	NN
work_fnploejenbc2raktl46esxm44i	48	66	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	48	67	B	b	NN
work_fnploejenbc2raktl46esxm44i	48	68	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	48	69	defined	define	VBN
work_fnploejenbc2raktl46esxm44i	48	70	by	by	IN
work_fnploejenbc2raktl46esxm44i	48	71	DeFinetti	DeFinetti	NNP
work_fnploejenbc2raktl46esxm44i	48	72	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	48	73	6	6	CD
work_fnploejenbc2raktl46esxm44i	48	74	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	48	75	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	48	76	see	see	VB
work_fnploejenbc2raktl46esxm44i	48	77	also	also	RB
work_fnploejenbc2raktl46esxm44i	48	78	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	48	79	22	22	CD
work_fnploejenbc2raktl46esxm44i	48	80	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	48	81	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	48	82	as	as	IN
work_fnploejenbc2raktl46esxm44i	48	83	the	the	DT
work_fnploejenbc2raktl46esxm44i	48	84	restriction	restriction	NN
work_fnploejenbc2raktl46esxm44i	48	85	of	of	IN
work_fnploejenbc2raktl46esxm44i	48	86	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	48	87	,	,	,
work_fnploejenbc2raktl46esxm44i	48	88	to	to	IN
work_fnploejenbc2raktl46esxm44i	48	89	B	b	NN
work_fnploejenbc2raktl46esxm44i	48	90	,	,	,
work_fnploejenbc2raktl46esxm44i	48	91	i.e.	i.e.	FW
work_fnploejenbc2raktl46esxm44i	48	92	,	,	,
work_fnploejenbc2raktl46esxm44i	48	93	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	48	94	AlB)(o)=	AlB)(o)=	NNS
work_fnploejenbc2raktl46esxm44i	48	95	0	0	CD
work_fnploejenbc2raktl46esxm44i	48	96	i	i	PRP
work_fnploejenbc2raktl46esxm44i	48	97	1	1	CD
work_fnploejenbc2raktl46esxm44i	48	98	if	if	IN
work_fnploejenbc2raktl46esxm44i	48	99	weAB	weAB	NNP
work_fnploejenbc2raktl46esxm44i	48	100	if	if	IN
work_fnploejenbc2raktl46esxm44i	48	101	UEA’B	UEA’B	NNP
work_fnploejenbc2raktl46esxm44i	48	102	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	48	103	undefined	undefined	JJ
work_fnploejenbc2raktl46esxm44i	48	104	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	48	105	if	if	IN
work_fnploejenbc2raktl46esxm44i	48	106	o	o	NN
work_fnploejenbc2raktl46esxm44i	48	107	E	e	NN
work_fnploejenbc2raktl46esxm44i	48	108	B	b	NN
work_fnploejenbc2raktl46esxm44i	48	109	”	"	''
work_fnploejenbc2raktl46esxm44i	48	110	.	.	.
work_fnploejenbc2raktl46esxm44i	49	1	Except	except	IN
work_fnploejenbc2raktl46esxm44i	49	2	when	when	WRB
work_fnploejenbc2raktl46esxm44i	49	3	B	b	NN
work_fnploejenbc2raktl46esxm44i	49	4	=	=	SYM
work_fnploejenbc2raktl46esxm44i	49	5	Sz	Sz	NNP
work_fnploejenbc2raktl46esxm44i	49	6	and	and	CC
work_fnploejenbc2raktl46esxm44i	49	7	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	49	8	A	a	DT
work_fnploejenbc2raktl46esxm44i	49	9	IQ	iq	NN
work_fnploejenbc2raktl46esxm44i	49	10	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	49	11	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	49	12	identified	identify	VBN
work_fnploejenbc2raktl46esxm44i	49	13	with	with	IN
work_fnploejenbc2raktl46esxm44i	49	14	A	a	DT
work_fnploejenbc2raktl46esxm44i	49	15	,	,	,
work_fnploejenbc2raktl46esxm44i	49	16	these	these	DT
work_fnploejenbc2raktl46esxm44i	49	17	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	49	18	events	event	NNS
work_fnploejenbc2raktl46esxm44i	49	19	are	be	VBP
work_fnploejenbc2raktl46esxm44i	49	20	not	not	RB
work_fnploejenbc2raktl46esxm44i	49	21	elements	element	NNS
work_fnploejenbc2raktl46esxm44i	49	22	of	of	IN
work_fnploejenbc2raktl46esxm44i	49	23	d.	d.	NNP
work_fnploejenbc2raktl46esxm44i	49	24	The	the	DT
work_fnploejenbc2raktl46esxm44i	49	25	above	above	JJ
work_fnploejenbc2raktl46esxm44i	49	26	definition	definition	NN
work_fnploejenbc2raktl46esxm44i	49	27	implies	imply	VBZ
work_fnploejenbc2raktl46esxm44i	49	28	the	the	DT
work_fnploejenbc2raktl46esxm44i	49	29	invariant	invariant	JJ
work_fnploejenbc2raktl46esxm44i	49	30	form	form	NN
work_fnploejenbc2raktl46esxm44i	49	31	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	49	32	A	a	NN
work_fnploejenbc2raktl46esxm44i	49	33	1	1	CD
work_fnploejenbc2raktl46esxm44i	49	34	B	b	NN
work_fnploejenbc2raktl46esxm44i	49	35	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	49	36	=	=	NFP
work_fnploejenbc2raktl46esxm44i	49	37	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	49	38	ABI	ABI	NNP
work_fnploejenbc2raktl46esxm44i	49	39	B	B	NNP
work_fnploejenbc2raktl46esxm44i	49	40	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	49	41	.	.	.
work_fnploejenbc2raktl46esxm44i	50	1	Assume	Assume	NNP
work_fnploejenbc2raktl46esxm44i	50	2	,	,	,
work_fnploejenbc2raktl46esxm44i	50	3	also	also	RB
work_fnploejenbc2raktl46esxm44i	50	4	the	the	DT
work_fnploejenbc2raktl46esxm44i	50	5	fundamental	fundamental	JJ
work_fnploejenbc2raktl46esxm44i	50	6	homomorphic	homomorphic	JJ
work_fnploejenbc2raktl46esxm44i	50	7	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	50	8	like	like	JJ
work_fnploejenbc2raktl46esxm44i	50	9	forms	form	NNS
work_fnploejenbc2raktl46esxm44i	50	10	compatible	compatible	JJ
work_fnploejenbc2raktl46esxm44i	50	11	with	with	IN
work_fnploejenbc2raktl46esxm44i	50	12	any	any	DT
work_fnploejenbc2raktl46esxm44i	50	13	fixed	fixed	JJ
work_fnploejenbc2raktl46esxm44i	50	14	antecedent	antecedent	NN
work_fnploejenbc2raktl46esxm44i	50	15	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	50	16	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	50	17	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	50	18	A	a	DT
work_fnploejenbc2raktl46esxm44i	50	19	I	i	NN
work_fnploejenbc2raktl46esxm44i	50	20	B	b	NN
work_fnploejenbc2raktl46esxm44i	50	21	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	50	22	”	"	''
work_fnploejenbc2raktl46esxm44i	50	23	=	=	NFP
work_fnploejenbc2raktl46esxm44i	50	24	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	50	25	A’1	A’1	NNP
work_fnploejenbc2raktl46esxm44i	50	26	Bh	Bh	NNP
work_fnploejenbc2raktl46esxm44i	50	27	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	50	28	AuC)lB)=(AlB)u(CIB	auc)lb)=(alb)u(cib	NN
work_fnploejenbc2raktl46esxm44i	50	29	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	50	30	,	,	,
work_fnploejenbc2raktl46esxm44i	50	31	MCI	MCI	NNP
work_fnploejenbc2raktl46esxm44i	50	32	B	B	NNP
work_fnploejenbc2raktl46esxm44i	50	33	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	50	34	=	=	NFP
work_fnploejenbc2raktl46esxm44i	50	35	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	50	36	-4	-4	:
work_fnploejenbc2raktl46esxm44i	50	37	I	i	NN
work_fnploejenbc2raktl46esxm44i	50	38	@(Cl	@(Cl	.
work_fnploejenbc2raktl46esxm44i	50	39	B	b	NN
work_fnploejenbc2raktl46esxm44i	50	40	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	50	41	.	.	.
work_fnploejenbc2raktl46esxm44i	51	1	Although	although	IN
work_fnploejenbc2raktl46esxm44i	51	2	DeFinetti	DeFinetti	NNP
work_fnploejenbc2raktl46esxm44i	51	3	recognized	recognize	VBD
work_fnploejenbc2raktl46esxm44i	51	4	the	the	DT
work_fnploejenbc2raktl46esxm44i	51	5	potential	potential	JJ
work_fnploejenbc2raktl46esxm44i	51	6	use	use	NN
work_fnploejenbc2raktl46esxm44i	51	7	of	of	IN
work_fnploejenbc2raktl46esxm44i	51	8	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	51	9	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	51	10	free	free	JJ
work_fnploejenbc2raktl46esxm44i	51	11	condi-	condi-	IN
work_fnploejenbc2raktl46esxm44i	51	12	tional	tional	JJ
work_fnploejenbc2raktl46esxm44i	51	13	events	event	NNS
work_fnploejenbc2raktl46esxm44i	51	14	,	,	,
work_fnploejenbc2raktl46esxm44i	51	15	in	in	IN
work_fnploejenbc2raktl46esxm44i	51	16	obtaining	obtain	VBG
work_fnploejenbc2raktl46esxm44i	51	17	his	-PRON-	PRP$
work_fnploejenbc2raktl46esxm44i	51	18	key	key	JJ
work_fnploejenbc2raktl46esxm44i	51	19	results	result	NNS
work_fnploejenbc2raktl46esxm44i	51	20	a	a	DT
work_fnploejenbc2raktl46esxm44i	51	21	formal	formal	JJ
work_fnploejenbc2raktl46esxm44i	51	22	calculus	calculus	NN
work_fnploejenbc2raktl46esxm44i	51	23	of	of	IN
work_fnploejenbc2raktl46esxm44i	51	24	relations	relation	NNS
work_fnploejenbc2raktl46esxm44i	51	25	was	be	VBD
work_fnploejenbc2raktl46esxm44i	51	26	not	not	RB
work_fnploejenbc2raktl46esxm44i	51	27	developed	develop	VBN
work_fnploejenbc2raktl46esxm44i	51	28	.	.	.
work_fnploejenbc2raktl46esxm44i	52	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	52	2	Again	again	RB
work_fnploejenbc2raktl46esxm44i	52	3	,	,	,
work_fnploejenbc2raktl46esxm44i	52	4	see	see	VB
work_fnploejenbc2raktl46esxm44i	52	5	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	52	6	6	6	CD
work_fnploejenbc2raktl46esxm44i	52	7	,	,	,
work_fnploejenbc2raktl46esxm44i	52	8	especially	especially	RB
work_fnploejenbc2raktl46esxm44i	52	9	Vol	Vol	NNP
work_fnploejenbc2raktl46esxm44i	52	10	.	.	.
work_fnploejenbc2raktl46esxm44i	53	1	1	1	LS
work_fnploejenbc2raktl46esxm44i	53	2	,	,	,
work_fnploejenbc2raktl46esxm44i	53	3	Chap	Chap	NNP
work_fnploejenbc2raktl46esxm44i	53	4	.	.	.
work_fnploejenbc2raktl46esxm44i	54	1	4	4	LS
work_fnploejenbc2raktl46esxm44i	54	2	,	,	,
work_fnploejenbc2raktl46esxm44i	54	3	Vol	Vol	NNP
work_fnploejenbc2raktl46esxm44i	54	4	.	.	.
work_fnploejenbc2raktl46esxm44i	55	1	2	2	CD
work_fnploejenbc2raktl46esxm44i	55	2	,	,	,
work_fnploejenbc2raktl46esxm44i	55	3	pp	pp	NNP
work_fnploejenbc2raktl46esxm44i	55	4	.	.	.
work_fnploejenbc2raktl46esxm44i	56	1	266	266	CD
work_fnploejenbc2raktl46esxm44i	56	2	et	et	NNP
work_fnploejenbc2raktl46esxm44i	56	3	passim	passim	NN
work_fnploejenbc2raktl46esxm44i	56	4	to	to	IN
work_fnploejenbc2raktl46esxm44i	56	5	3333	3333	CD
work_fnploejenbc2raktl46esxm44i	56	6	.	.	.
work_fnploejenbc2raktl46esxm44i	56	7	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	57	1	However	however	RB
work_fnploejenbc2raktl46esxm44i	57	2	,	,	,
work_fnploejenbc2raktl46esxm44i	57	3	DeFinetti	DeFinetti	NNP
work_fnploejenbc2raktl46esxm44i	57	4	and	and	CC
work_fnploejenbc2raktl46esxm44i	57	5	Lindley	Lindley	NNP
work_fnploejenbc2raktl46esxm44i	57	6	implicitly	implicitly	RB
work_fnploejenbc2raktl46esxm44i	57	7	recognized	recognize	VBD
work_fnploejenbc2raktl46esxm44i	57	8	the	the	DT
work_fnploejenbc2raktl46esxm44i	57	9	natural	natural	JJ
work_fnploejenbc2raktl46esxm44i	57	10	conjunctive	conjunctive	JJ
work_fnploejenbc2raktl46esxm44i	57	11	chaining	chaining	NN
work_fnploejenbc2raktl46esxm44i	57	12	relation	relation	NN
work_fnploejenbc2raktl46esxm44i	57	13	among	among	IN
work_fnploejenbc2raktl46esxm44i	57	14	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	57	15	events	event	NNS
work_fnploejenbc2raktl46esxm44i	57	16	mentioned	mention	VBN
work_fnploejenbc2raktl46esxm44i	57	17	earlier	early	RBR
work_fnploejenbc2raktl46esxm44i	57	18	.	.	.
work_fnploejenbc2raktl46esxm44i	58	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	58	2	Specifically	specifically	RB
work_fnploejenbc2raktl46esxm44i	58	3	,	,	,
work_fnploejenbc2raktl46esxm44i	58	4	see	see	VB
work_fnploejenbc2raktl46esxm44i	58	5	the	the	DT
work_fnploejenbc2raktl46esxm44i	58	6	remark	remark	NN
work_fnploejenbc2raktl46esxm44i	58	7	at	at	IN
work_fnploejenbc2raktl46esxm44i	58	8	the	the	DT
work_fnploejenbc2raktl46esxm44i	58	9	end	end	NN
work_fnploejenbc2raktl46esxm44i	58	10	of	of	IN
work_fnploejenbc2raktl46esxm44i	58	11	Section	section	NN
work_fnploejenbc2raktl46esxm44i	58	12	2.3	2.3	CD
work_fnploejenbc2raktl46esxm44i	58	13	and	and	CC
work_fnploejenbc2raktl46esxm44i	58	14	Theorems	Theorems	NNPS
work_fnploejenbc2raktl46esxm44i	58	15	554	554	CD
work_fnploejenbc2raktl46esxm44i	58	16	GOODMAN	GOODMAN	NNP
work_fnploejenbc2raktl46esxm44i	58	17	,	,	,
work_fnploejenbc2raktl46esxm44i	58	18	NGUYEN	NGUYEN	NNP
work_fnploejenbc2raktl46esxm44i	58	19	,	,	,
work_fnploejenbc2raktl46esxm44i	58	20	AND	and	CC
work_fnploejenbc2raktl46esxm44i	58	21	ROGERS	ROGERS	NNP
work_fnploejenbc2raktl46esxm44i	58	22	3.23	3.23	CD
work_fnploejenbc2raktl46esxm44i	58	23	and	and	CC
work_fnploejenbc2raktl46esxm44i	58	24	4.21	4.21	CD
work_fnploejenbc2raktl46esxm44i	58	25	’	'	''
work_fnploejenbc2raktl46esxm44i	58	26	.	.	.
work_fnploejenbc2raktl46esxm44i	58	27	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	59	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	59	2	a	a	DT
work_fnploejenbc2raktl46esxm44i	59	3	general	general	JJ
work_fnploejenbc2raktl46esxm44i	59	4	treatment	treatment	NN
work_fnploejenbc2raktl46esxm44i	59	5	of	of	IN
work_fnploejenbc2raktl46esxm44i	59	6	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	59	7	events	event	NNS
work_fnploejenbc2raktl46esxm44i	59	8	,	,	,
work_fnploejenbc2raktl46esxm44i	59	9	see	see	VB
work_fnploejenbc2raktl46esxm44i	59	10	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	59	11	24	24	CD
work_fnploejenbc2raktl46esxm44i	59	12	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	59	13	or	or	CC
work_fnploejenbc2raktl46esxm44i	59	14	cw	cw	NNP
work_fnploejenbc2raktl46esxm44i	59	15	Goodman	Goodman	NNP
work_fnploejenbc2raktl46esxm44i	59	16	and	and	CC
work_fnploejenbc2raktl46esxm44i	59	17	Nguyen	Nguyen	NNP
work_fnploejenbc2raktl46esxm44i	59	18	have	have	VBP
work_fnploejenbc2raktl46esxm44i	59	19	derived	derive	VBN
work_fnploejenbc2raktl46esxm44i	59	20	a	a	DT
work_fnploejenbc2raktl46esxm44i	59	21	full	full	JJ
work_fnploejenbc2raktl46esxm44i	59	22	calculus	calculus	NN
work_fnploejenbc2raktl46esxm44i	59	23	of	of	IN
work_fnploejenbc2raktl46esxm44i	59	24	operators	operator	NNS
work_fnploejenbc2raktl46esxm44i	59	25	and	and	CC
work_fnploejenbc2raktl46esxm44i	59	26	relations	relation	NNS
work_fnploejenbc2raktl46esxm44i	59	27	extending	extend	VBG
work_fnploejenbc2raktl46esxm44i	59	28	the	the	DT
work_fnploejenbc2raktl46esxm44i	59	29	unconditional	unconditional	JJ
work_fnploejenbc2raktl46esxm44i	59	30	counterparts	counterpart	NNS
work_fnploejenbc2raktl46esxm44i	59	31	for	for	IN
work_fnploejenbc2raktl46esxm44i	59	32	boolean	boolean	NNP
work_fnploejenbc2raktl46esxm44i	59	33	algebras	algebras	NNPS
work_fnploejenbc2raktl46esxm44i	59	34	of	of	IN
work_fnploejenbc2raktl46esxm44i	59	35	events	event	NNS
work_fnploejenbc2raktl46esxm44i	59	36	to	to	IN
work_fnploejenbc2raktl46esxm44i	59	37	the	the	DT
work_fnploejenbc2raktl46esxm44i	59	38	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	59	39	case	case	NN
work_fnploejenbc2raktl46esxm44i	59	40	.	.	.
work_fnploejenbc2raktl46esxm44i	60	1	In	in	IN
work_fnploejenbc2raktl46esxm44i	60	2	addition	addition	NN
work_fnploejenbc2raktl46esxm44i	60	3	,	,	,
work_fnploejenbc2raktl46esxm44i	60	4	a	a	DT
work_fnploejenbc2raktl46esxm44i	60	5	wide	wide	JJ
work_fnploejenbc2raktl46esxm44i	60	6	variety	variety	NN
work_fnploejenbc2raktl46esxm44i	60	7	of	of	IN
work_fnploejenbc2raktl46esxm44i	60	8	desirable	desirable	JJ
work_fnploejenbc2raktl46esxm44i	60	9	mathematical	mathematical	JJ
work_fnploejenbc2raktl46esxm44i	60	10	properties	property	NNS
work_fnploejenbc2raktl46esxm44i	60	11	of	of	IN
work_fnploejenbc2raktl46esxm44i	60	12	these	these	DT
work_fnploejenbc2raktl46esxm44i	60	13	entities	entity	NNS
work_fnploejenbc2raktl46esxm44i	60	14	have	have	VBP
work_fnploejenbc2raktl46esxm44i	60	15	been	be	VBN
work_fnploejenbc2raktl46esxm44i	60	16	proven	prove	VBN
work_fnploejenbc2raktl46esxm44i	60	17	to	to	TO
work_fnploejenbc2raktl46esxm44i	60	18	hold	hold	VB
work_fnploejenbc2raktl46esxm44i	60	19	based	base	VBN
work_fnploejenbc2raktl46esxm44i	60	20	upon	upon	IN
work_fnploejenbc2raktl46esxm44i	60	21	a	a	DT
work_fnploejenbc2raktl46esxm44i	60	22	minimal	minimal	JJ
work_fnploejenbc2raktl46esxm44i	60	23	set	set	NN
work_fnploejenbc2raktl46esxm44i	60	24	of	of	IN
work_fnploejenbc2raktl46esxm44i	60	25	elementary	elementary	JJ
work_fnploejenbc2raktl46esxm44i	60	26	assumptions	assumption	NNS
work_fnploejenbc2raktl46esxm44i	60	27	,	,	,
work_fnploejenbc2raktl46esxm44i	60	28	including	include	VBG
work_fnploejenbc2raktl46esxm44i	60	29	the	the	DT
work_fnploejenbc2raktl46esxm44i	60	30	tacitly	tacitly	RB
work_fnploejenbc2raktl46esxm44i	60	31	assumed	assume	VBN
work_fnploejenbc2raktl46esxm44i	60	32	conjunctive	conjunctive	JJ
work_fnploejenbc2raktl46esxm44i	60	33	chaining	chaining	NN
work_fnploejenbc2raktl46esxm44i	60	34	relation	relation	NN
work_fnploejenbc2raktl46esxm44i	60	35	mentioned	mention	VBN
work_fnploejenbc2raktl46esxm44i	60	36	above	above	RB
work_fnploejenbc2raktl46esxm44i	60	37	.	.	.
work_fnploejenbc2raktl46esxm44i	61	1	In	in	IN
work_fnploejenbc2raktl46esxm44i	61	2	the	the	DT
work_fnploejenbc2raktl46esxm44i	61	3	context	context	NN
work_fnploejenbc2raktl46esxm44i	61	4	of	of	IN
work_fnploejenbc2raktl46esxm44i	61	5	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	61	6	modeling	modeling	NN
work_fnploejenbc2raktl46esxm44i	61	7	,	,	,
work_fnploejenbc2raktl46esxm44i	61	8	the	the	DT
work_fnploejenbc2raktl46esxm44i	61	9	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	61	10	of	of	IN
work_fnploejenbc2raktl46esxm44i	61	11	an	an	DT
work_fnploejenbc2raktl46esxm44i	61	12	event	event	NN
work_fnploejenbc2raktl46esxm44i	61	13	A	a	NN
work_fnploejenbc2raktl46esxm44i	61	14	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	61	15	,	,	,
work_fnploejenbc2raktl46esxm44i	61	16	in	in	IN
work_fnploejenbc2raktl46esxm44i	61	17	general	general	JJ
work_fnploejenbc2raktl46esxm44i	61	18	,	,	,
work_fnploejenbc2raktl46esxm44i	61	19	assigned	assign	VBN
work_fnploejenbc2raktl46esxm44i	61	20	on	on	IN
work_fnploejenbc2raktl46esxm44i	61	21	the	the	DT
work_fnploejenbc2raktl46esxm44i	61	22	basis	basis	NN
work_fnploejenbc2raktl46esxm44i	61	23	of	of	IN
work_fnploejenbc2raktl46esxm44i	61	24	additional	additional	JJ
work_fnploejenbc2raktl46esxm44i	61	25	information	information	NN
work_fnploejenbc2raktl46esxm44i	61	26	,	,	,
work_fnploejenbc2raktl46esxm44i	61	27	another	another	DT
work_fnploejenbc2raktl46esxm44i	61	28	event	event	NN
work_fnploejenbc2raktl46esxm44i	61	29	B.	B.	NNP
work_fnploejenbc2raktl46esxm44i	62	1	But	but	CC
work_fnploejenbc2raktl46esxm44i	62	2	,	,	,
work_fnploejenbc2raktl46esxm44i	62	3	a	a	DT
work_fnploejenbc2raktl46esxm44i	62	4	priori	priori	JJ
work_fnploejenbc2raktl46esxm44i	62	5	,	,	,
work_fnploejenbc2raktl46esxm44i	62	6	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	62	7	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	62	8	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	62	9	p	p	NNP
work_fnploejenbc2raktl46esxm44i	62	10	need	need	NN
work_fnploejenbc2raktl46esxm44i	62	11	not	not	RB
work_fnploejenbc2raktl46esxm44i	62	12	be	be	VB
work_fnploejenbc2raktl46esxm44i	62	13	a	a	DT
work_fnploejenbc2raktl46esxm44i	62	14	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	62	15	so	so	IN
work_fnploejenbc2raktl46esxm44i	62	16	that	that	IN
work_fnploejenbc2raktl46esxm44i	62	17	an	an	DT
work_fnploejenbc2raktl46esxm44i	62	18	algebra	algebra	NN
work_fnploejenbc2raktl46esxm44i	62	19	of	of	IN
work_fnploejenbc2raktl46esxm44i	62	20	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	62	21	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	62	22	free	free	JJ
work_fnploejenbc2raktl46esxm44i	62	23	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	62	24	events	event	NNS
work_fnploejenbc2raktl46esxm44i	62	25	has	have	VBZ
work_fnploejenbc2raktl46esxm44i	62	26	to	to	TO
work_fnploejenbc2raktl46esxm44i	62	27	be	be	VB
work_fnploejenbc2raktl46esxm44i	62	28	investigated	investigate	VBN
work_fnploejenbc2raktl46esxm44i	62	29	as	as	IN
work_fnploejenbc2raktl46esxm44i	62	30	a	a	DT
work_fnploejenbc2raktl46esxm44i	62	31	domain	domain	NN
work_fnploejenbc2raktl46esxm44i	62	32	for	for	IN
work_fnploejenbc2raktl46esxm44i	62	33	p.	p.	NN
work_fnploejenbc2raktl46esxm44i	62	34	Now	now	RB
work_fnploejenbc2raktl46esxm44i	62	35	let	let	VB
work_fnploejenbc2raktl46esxm44i	62	36	d	d	MD
work_fnploejenbc2raktl46esxm44i	62	37	be	be	VB
work_fnploejenbc2raktl46esxm44i	62	38	the	the	DT
work_fnploejenbc2raktl46esxm44i	62	39	class	class	NN
work_fnploejenbc2raktl46esxm44i	62	40	of	of	IN
work_fnploejenbc2raktl46esxm44i	62	41	all	all	DT
work_fnploejenbc2raktl46esxm44i	62	42	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	62	43	events	event	NNS
work_fnploejenbc2raktl46esxm44i	62	44	,	,	,
work_fnploejenbc2raktl46esxm44i	62	45	i.e.	i.e.	FW
work_fnploejenbc2raktl46esxm44i	62	46	,	,	,
work_fnploejenbc2raktl46esxm44i	62	47	d=	d=	NNP
work_fnploejenbc2raktl46esxm44i	62	48	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	62	49	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	62	50	A(B	A(B	NNS
work_fnploejenbc2raktl46esxm44i	62	51	BE&~.	BE&~.	NNP
work_fnploejenbc2raktl46esxm44i	63	1	By	by	IN
work_fnploejenbc2raktl46esxm44i	63	2	the	the	DT
work_fnploejenbc2raktl46esxm44i	63	3	identification	identification	NN
work_fnploejenbc2raktl46esxm44i	63	4	of	of	IN
work_fnploejenbc2raktl46esxm44i	63	5	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	63	6	A	a	DT
work_fnploejenbc2raktl46esxm44i	63	7	10	10	CD
work_fnploejenbc2raktl46esxm44i	63	8	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	63	9	with	with	IN
work_fnploejenbc2raktl46esxm44i	63	10	A	a	NN
work_fnploejenbc2raktl46esxm44i	63	11	,	,	,
work_fnploejenbc2raktl46esxm44i	63	12	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	63	13	obtain	obtain	VBP
work_fnploejenbc2raktl46esxm44i	63	14	d	d	NN
work_fnploejenbc2raktl46esxm44i	63	15	c	c	NN
work_fnploejenbc2raktl46esxm44i	63	16	2	2	CD
work_fnploejenbc2raktl46esxm44i	63	17	.	.	.
work_fnploejenbc2raktl46esxm44i	64	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	64	2	any	any	DT
work_fnploejenbc2raktl46esxm44i	64	3	set	set	NN
work_fnploejenbc2raktl46esxm44i	64	4	X	x	NN
work_fnploejenbc2raktl46esxm44i	64	5	,	,	,
work_fnploejenbc2raktl46esxm44i	64	6	and	and	CC
work_fnploejenbc2raktl46esxm44i	64	7	n	n	CC
work_fnploejenbc2raktl46esxm44i	64	8	2	2	CD
work_fnploejenbc2raktl46esxm44i	64	9	1	1	CD
work_fnploejenbc2raktl46esxm44i	64	10	,	,	,
work_fnploejenbc2raktl46esxm44i	64	11	X	X	NNP
work_fnploejenbc2raktl46esxm44i	64	12	”	"	''
work_fnploejenbc2raktl46esxm44i	64	13	denotes	denote	VBZ
work_fnploejenbc2raktl46esxm44i	64	14	the	the	DT
work_fnploejenbc2raktl46esxm44i	64	15	product	product	NN
work_fnploejenbc2raktl46esxm44i	64	16	space	space	NN
work_fnploejenbc2raktl46esxm44i	64	17	Xx	Xx	NNP
work_fnploejenbc2raktl46esxm44i	64	18	Xx	Xx	NNP
work_fnploejenbc2raktl46esxm44i	64	19	.	.	.
work_fnploejenbc2raktl46esxm44i	65	1	.	.	.
work_fnploejenbc2raktl46esxm44i	66	1	.	.	.
work_fnploejenbc2raktl46esxm44i	67	1	x	x	LS
work_fnploejenbc2raktl46esxm44i	67	2	X	X	NNP
work_fnploejenbc2raktl46esxm44i	67	3	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	67	4	n	n	CC
work_fnploejenbc2raktl46esxm44i	67	5	times	time	NNS
work_fnploejenbc2raktl46esxm44i	67	6	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	67	7	.	.	.
work_fnploejenbc2raktl46esxm44i	68	1	We	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	68	2	will	will	MD
work_fnploejenbc2raktl46esxm44i	68	3	use	use	VB
work_fnploejenbc2raktl46esxm44i	68	4	the	the	DT
work_fnploejenbc2raktl46esxm44i	68	5	notation	notation	NN
work_fnploejenbc2raktl46esxm44i	68	6	A	a	NN
work_fnploejenbc2raktl46esxm44i	68	7	’	'	''
work_fnploejenbc2raktl46esxm44i	68	8	,	,	,
work_fnploejenbc2raktl46esxm44i	68	9	to	to	TO
work_fnploejenbc2raktl46esxm44i	68	10	denote	denote	VB
work_fnploejenbc2raktl46esxm44i	68	11	the	the	DT
work_fnploejenbc2raktl46esxm44i	68	12	space	space	NN
work_fnploejenbc2raktl46esxm44i	68	13	of	of	IN
work_fnploejenbc2raktl46esxm44i	68	14	all	all	DT
work_fnploejenbc2raktl46esxm44i	68	15	finite	finite	JJ
work_fnploejenbc2raktl46esxm44i	68	16	n	n	NNP
work_fnploejenbc2raktl46esxm44i	68	17	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	68	18	tuples	tuple	NNS
work_fnploejenbc2raktl46esxm44i	68	19	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	68	20	a	a	DT
work_fnploejenbc2raktl46esxm44i	68	21	,	,	,
work_fnploejenbc2raktl46esxm44i	68	22	:	:	:
work_fnploejenbc2raktl46esxm44i	68	23	f	f	LS
work_fnploejenbc2raktl46esxm44i	68	24	,	,	,
work_fnploejenbc2raktl46esxm44i	68	25	=	=	NFP
work_fnploejenbc2raktl46esxm44i	68	26	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	68	27	x	x	UH
work_fnploejenbc2raktl46esxm44i	68	28	,	,	,
work_fnploejenbc2raktl46esxm44i	68	29	,	,	,
work_fnploejenbc2raktl46esxm44i	68	30	.	.	.
work_fnploejenbc2raktl46esxm44i	69	1	.	.	.
work_fnploejenbc2raktl46esxm44i	70	1	.	.	.
work_fnploejenbc2raktl46esxm44i	71	1	.	.	.
work_fnploejenbc2raktl46esxm44i	72	1	x	x	LS
work_fnploejenbc2raktl46esxm44i	72	2	,	,	,
work_fnploejenbc2raktl46esxm44i	72	3	,	,	,
work_fnploejenbc2raktl46esxm44i	72	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	72	5	,	,	,
work_fnploejenbc2raktl46esxm44i	72	6	xi	xi	NNP
work_fnploejenbc2raktl46esxm44i	72	7	E	E	NNP
work_fnploejenbc2raktl46esxm44i	72	8	A	a	NN
work_fnploejenbc2raktl46esxm44i	72	9	’	'	''
work_fnploejenbc2raktl46esxm44i	72	10	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	72	11	.	.	.
work_fnploejenbc2raktl46esxm44i	73	1	Unless	unless	IN
work_fnploejenbc2raktl46esxm44i	73	2	otherwise	otherwise	RB
work_fnploejenbc2raktl46esxm44i	73	3	indicated	indicate	VBN
work_fnploejenbc2raktl46esxm44i	73	4	,	,	,
work_fnploejenbc2raktl46esxm44i	73	5	“	"	``
work_fnploejenbc2raktl46esxm44i	73	6	xi	xi	NNP
work_fnploejenbc2raktl46esxm44i	73	7	E	E	NNP
work_fnploejenbc2raktl46esxm44i	73	8	x	x	NN
work_fnploejenbc2raktl46esxm44i	73	9	”	"	''
work_fnploejenbc2raktl46esxm44i	73	10	and	and	CC
work_fnploejenbc2raktl46esxm44i	73	11	the	the	DT
work_fnploejenbc2raktl46esxm44i	73	12	like	like	JJ
work_fnploejenbc2raktl46esxm44i	73	13	will	will	MD
work_fnploejenbc2raktl46esxm44i	73	14	always	always	RB
work_fnploejenbc2raktl46esxm44i	73	15	mean	mean	VB
work_fnploejenbc2raktl46esxm44i	73	16	xi	xi	NNP
work_fnploejenbc2raktl46esxm44i	73	17	,	,	,
work_fnploejenbc2raktl46esxm44i	73	18	.	.	.
work_fnploejenbc2raktl46esxm44i	74	1	.	.	.
work_fnploejenbc2raktl46esxm44i	75	1	.	.	.
work_fnploejenbc2raktl46esxm44i	76	1	.	.	.
work_fnploejenbc2raktl46esxm44i	77	1	x	x	LS
work_fnploejenbc2raktl46esxm44i	77	2	,	,	,
work_fnploejenbc2raktl46esxm44i	77	3	for	for	IN
work_fnploejenbc2raktl46esxm44i	77	4	a	a	DT
work_fnploejenbc2raktl46esxm44i	77	5	generic	generic	JJ
work_fnploejenbc2raktl46esxm44i	77	6	n.	n.	NN
work_fnploejenbc2raktl46esxm44i	77	7	For	for	IN
work_fnploejenbc2raktl46esxm44i	77	8	Al	Al	NNP
work_fnploejenbc2raktl46esxm44i	77	9	,	,	,
work_fnploejenbc2raktl46esxm44i	77	10	=	=	NFP
work_fnploejenbc2raktl46esxm44i	77	11	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	77	12	A	a	DT
work_fnploejenbc2raktl46esxm44i	77	13	1	1	CD
work_fnploejenbc2raktl46esxm44i	77	14	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	77	15	.	.	.
work_fnploejenbc2raktl46esxm44i	78	1	.	.	.
work_fnploejenbc2raktl46esxm44i	79	1	.	.	.
work_fnploejenbc2raktl46esxm44i	80	1	.	.	.
work_fnploejenbc2raktl46esxm44i	81	1	A,,)EJP	a,,)ejp	ADD
work_fnploejenbc2raktl46esxm44i	81	2	,	,	,
work_fnploejenbc2raktl46esxm44i	81	3	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	81	4	identify	identify	VBP
work_fnploejenbc2raktl46esxm44i	81	5	A	a	DT
work_fnploejenbc2raktl46esxm44i	81	6	,	,	,
work_fnploejenbc2raktl46esxm44i	81	7	with	with	IN
work_fnploejenbc2raktl46esxm44i	81	8	its	-PRON-	PRP$
work_fnploejenbc2raktl46esxm44i	81	9	indicator	indicator	NN
work_fnploejenbc2raktl46esxm44i	81	10	function	function	NN
work_fnploejenbc2raktl46esxm44i	81	11	A,(o	A,(o	NNP
work_fnploejenbc2raktl46esxm44i	81	12	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	81	13	defined	define	VBN
work_fnploejenbc2raktl46esxm44i	81	14	as	as	IN
work_fnploejenbc2raktl46esxm44i	81	15	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	81	16	A,(o	a,(o	NN
work_fnploejenbc2raktl46esxm44i	81	17	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	81	18	,	,	,
work_fnploejenbc2raktl46esxm44i	81	19	.	.	.
work_fnploejenbc2raktl46esxm44i	82	1	.	.	.
work_fnploejenbc2raktl46esxm44i	83	1	.	.	.
work_fnploejenbc2raktl46esxm44i	84	1	.	.	.
work_fnploejenbc2raktl46esxm44i	85	1	A,(w))E	A,(w))E	NNP
work_fnploejenbc2raktl46esxm44i	85	2	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	85	3	0	0	CD
work_fnploejenbc2raktl46esxm44i	85	4	,	,	,
work_fnploejenbc2raktl46esxm44i	85	5	l	l	NN
work_fnploejenbc2raktl46esxm44i	85	6	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	85	7	“	"	''
work_fnploejenbc2raktl46esxm44i	85	8	.	.	.
work_fnploejenbc2raktl46esxm44i	86	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	86	2	example	example	NN
work_fnploejenbc2raktl46esxm44i	86	3	,	,	,
work_fnploejenbc2raktl46esxm44i	86	4	as(o	as(o	NNP
work_fnploejenbc2raktl46esxm44i	86	5	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	86	6	=	=	NFP
work_fnploejenbc2raktl46esxm44i	86	7	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	86	8	1	1	CD
work_fnploejenbc2raktl46esxm44i	86	9	,	,	,
work_fnploejenbc2raktl46esxm44i	86	10	1	1	CD
work_fnploejenbc2raktl46esxm44i	86	11	,	,	,
work_fnploejenbc2raktl46esxm44i	86	12	0	0	CD
work_fnploejenbc2raktl46esxm44i	86	13	,	,	,
work_fnploejenbc2raktl46esxm44i	86	14	0	0	CD
work_fnploejenbc2raktl46esxm44i	86	15	,	,	,
work_fnploejenbc2raktl46esxm44i	86	16	0,O	0,o	CD
work_fnploejenbc2raktl46esxm44i	86	17	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	86	18	indicates	indicate	VBZ
work_fnploejenbc2raktl46esxm44i	86	19	that	that	IN
work_fnploejenbc2raktl46esxm44i	86	20	A	A	NNP
work_fnploejenbc2raktl46esxm44i	86	21	,	,	,
work_fnploejenbc2raktl46esxm44i	86	22	,	,	,
work_fnploejenbc2raktl46esxm44i	86	23	A2	A2	NNP
work_fnploejenbc2raktl46esxm44i	86	24	occurred	occur	VBD
work_fnploejenbc2raktl46esxm44i	86	25	but	but	CC
work_fnploejenbc2raktl46esxm44i	86	26	A3	a3	NN
work_fnploejenbc2raktl46esxm44i	86	27	,	,	,
work_fnploejenbc2raktl46esxm44i	86	28	Ah	ah	UH
work_fnploejenbc2raktl46esxm44i	86	29	,	,	,
work_fnploejenbc2raktl46esxm44i	86	30	A	a	NN
work_fnploejenbc2raktl46esxm44i	86	31	,	,	,
work_fnploejenbc2raktl46esxm44i	86	32	,	,	,
work_fnploejenbc2raktl46esxm44i	86	33	A	A	NNP
work_fnploejenbc2raktl46esxm44i	86	34	,	,	,
work_fnploejenbc2raktl46esxm44i	86	35	did	do	VBD
work_fnploejenbc2raktl46esxm44i	86	36	not	not	RB
work_fnploejenbc2raktl46esxm44i	86	37	occur	occur	VB
work_fnploejenbc2raktl46esxm44i	86	38	.	.	.
work_fnploejenbc2raktl46esxm44i	87	1	Similarly	similarly	RB
work_fnploejenbc2raktl46esxm44i	87	2	,	,	,
work_fnploejenbc2raktl46esxm44i	87	3	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	87	4	identify	identify	VBP
work_fnploejenbc2raktl46esxm44i	87	5	with	with	IN
work_fnploejenbc2raktl46esxm44i	87	6	the	the	DT
work_fnploejenbc2raktl46esxm44i	87	7	function	function	NN
work_fnploejenbc2raktl46esxm44i	87	8	a	a	DT
work_fnploejenbc2raktl46esxm44i	87	9	,	,	,
work_fnploejenbc2raktl46esxm44i	87	10	:	:	:
work_fnploejenbc2raktl46esxm44i	87	11	B	b	NN
work_fnploejenbc2raktl46esxm44i	87	12	+	+	CC
work_fnploejenbc2raktl46esxm44i	87	13	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	87	14	0	0	CD
work_fnploejenbc2raktl46esxm44i	87	15	,	,	,
work_fnploejenbc2raktl46esxm44i	87	16	1	1	CD
work_fnploejenbc2raktl46esxm44i	87	17	,	,	,
work_fnploejenbc2raktl46esxm44i	87	18	u	u	NNP
work_fnploejenbc2raktl46esxm44i	87	19	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	87	20	”	"	``
work_fnploejenbc2raktl46esxm44i	87	21	having	have	VBG
work_fnploejenbc2raktl46esxm44i	87	22	values	value	NNS
work_fnploejenbc2raktl46esxm44i	87	23	-&w	-&w	.
work_fnploejenbc2raktl46esxm44i	87	24	=	=	FW
work_fnploejenbc2raktl46esxm44i	87	25	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	87	26	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	87	27	4	4	CD
work_fnploejenbc2raktl46esxm44i	87	28	I	i	NN
work_fnploejenbc2raktl46esxm44i	87	29	F,)(o	F,)(o	NNP
work_fnploejenbc2raktl46esxm44i	87	30	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	87	31	,	,	,
work_fnploejenbc2raktl46esxm44i	87	32	.	.	.
work_fnploejenbc2raktl46esxm44i	88	1	*	*	NFP
work_fnploejenbc2raktl46esxm44i	88	2	a	a	LS
work_fnploejenbc2raktl46esxm44i	88	3	,	,	,
work_fnploejenbc2raktl46esxm44i	88	4	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	88	5	J%	j%	NN
work_fnploejenbc2raktl46esxm44i	88	6	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	88	7	J	J	NNP
work_fnploejenbc2raktl46esxm44i	88	8	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	88	9	n)(o	n)(o	NNP
work_fnploejenbc2raktl46esxm44i	88	10	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	88	11	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	88	12	E	e	NN
work_fnploejenbc2raktl46esxm44i	88	13	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	88	14	0	0	CD
work_fnploejenbc2raktl46esxm44i	88	15	,	,	,
work_fnploejenbc2raktl46esxm44i	88	16	1	1	CD
work_fnploejenbc2raktl46esxm44i	88	17	,	,	,
work_fnploejenbc2raktl46esxm44i	88	18	q.	q.	NNP
work_fnploejenbc2raktl46esxm44i	89	1	2.2	2.2	CD
work_fnploejenbc2raktl46esxm44i	89	2	.	.	.
work_fnploejenbc2raktl46esxm44i	90	1	Uncertainty	Uncertainty	NNP
work_fnploejenbc2raktl46esxm44i	90	2	Games	Games	NNPS
work_fnploejenbc2raktl46esxm44i	90	3	We	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	90	4	proceed	proceed	VBP
work_fnploejenbc2raktl46esxm44i	90	5	now	now	RB
work_fnploejenbc2raktl46esxm44i	90	6	to	to	TO
work_fnploejenbc2raktl46esxm44i	90	7	formalize	formalize	VB
work_fnploejenbc2raktl46esxm44i	90	8	a	a	DT
work_fnploejenbc2raktl46esxm44i	90	9	special	special	JJ
work_fnploejenbc2raktl46esxm44i	90	10	class	class	NN
work_fnploejenbc2raktl46esxm44i	90	11	of	of	IN
work_fnploejenbc2raktl46esxm44i	90	12	games	game	NNS
work_fnploejenbc2raktl46esxm44i	90	13	called	call	VBN
work_fnploejenbc2raktl46esxm44i	90	14	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	90	15	games	game	NNS
work_fnploejenbc2raktl46esxm44i	90	16	.	.	.
work_fnploejenbc2raktl46esxm44i	91	1	Roughly	roughly	RB
work_fnploejenbc2raktl46esxm44i	91	2	speaking	speak	VBG
work_fnploejenbc2raktl46esxm44i	91	3	,	,	,
work_fnploejenbc2raktl46esxm44i	91	4	these	these	DT
work_fnploejenbc2raktl46esxm44i	91	5	are	be	VBP
work_fnploejenbc2raktl46esxm44i	91	6	triples	triple	NNS
work_fnploejenbc2raktl46esxm44i	91	7	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	91	8	A	a	NN
work_fnploejenbc2raktl46esxm44i	91	9	,	,	,
work_fnploejenbc2raktl46esxm44i	91	10	,	,	,
work_fnploejenbc2raktl46esxm44i	91	11	A	a	NN
work_fnploejenbc2raktl46esxm44i	91	12	,	,	,
work_fnploejenbc2raktl46esxm44i	91	13	,	,	,
work_fnploejenbc2raktl46esxm44i	91	14	L	l	NN
work_fnploejenbc2raktl46esxm44i	91	15	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	91	16	in	in	IN
work_fnploejenbc2raktl46esxm44i	91	17	which	which	WDT
work_fnploejenbc2raktl46esxm44i	91	18	A	A	NNP
work_fnploejenbc2raktl46esxm44i	91	19	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	91	20	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	91	21	a	a	DT
work_fnploejenbc2raktl46esxm44i	91	22	set	set	NN
work_fnploejenbc2raktl46esxm44i	91	23	of	of	IN
work_fnploejenbc2raktl46esxm44i	91	24	configurations	configuration	NNS
work_fnploejenbc2raktl46esxm44i	91	25	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	91	26	or	or	CC
work_fnploejenbc2raktl46esxm44i	91	27	realizations	realization	NNS
work_fnploejenbc2raktl46esxm44i	91	28	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	91	29	of	of	IN
work_fnploejenbc2raktl46esxm44i	91	30	finite	finite	JJ
work_fnploejenbc2raktl46esxm44i	91	31	collections	collection	NNS
work_fnploejenbc2raktl46esxm44i	91	32	of	of	IN
work_fnploejenbc2raktl46esxm44i	91	33	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	91	34	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	91	35	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	91	36	events	event	NNS
work_fnploejenbc2raktl46esxm44i	91	37	,	,	,
work_fnploejenbc2raktl46esxm44i	91	38	A	a	NN
work_fnploejenbc2raktl46esxm44i	91	39	,	,	,
work_fnploejenbc2raktl46esxm44i	91	40	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	91	41	a	a	DT
work_fnploejenbc2raktl46esxm44i	91	42	collection	collection	NN
work_fnploejenbc2raktl46esxm44i	91	43	of	of	IN
work_fnploejenbc2raktl46esxm44i	91	44	“	"	``
work_fnploejenbc2raktl46esxm44i	91	45	set’‘-functions	set’‘-functions	NN
work_fnploejenbc2raktl46esxm44i	91	46	representing	represent	VBG
work_fnploejenbc2raktl46esxm44i	91	47	“	"	``
work_fnploejenbc2raktl46esxm44i	91	48	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	91	49	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	91	50	,	,	,
work_fnploejenbc2raktl46esxm44i	91	51	”	"	''
work_fnploejenbc2raktl46esxm44i	91	52	and	and	CC
work_fnploejenbc2raktl46esxm44i	91	53	L	l	NN
work_fnploejenbc2raktl46esxm44i	91	54	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	91	55	a	a	DT
work_fnploejenbc2raktl46esxm44i	91	56	real	real	RB
work_fnploejenbc2raktl46esxm44i	91	57	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	91	58	valued	value	VBN
work_fnploejenbc2raktl46esxm44i	91	59	loss	loss	NN
work_fnploejenbc2raktl46esxm44i	91	60	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	91	61	or	or	CC
work_fnploejenbc2raktl46esxm44i	91	62	penalty	penalty	NN
work_fnploejenbc2raktl46esxm44i	91	63	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	91	64	function	function	NN
work_fnploejenbc2raktl46esxm44i	91	65	.	.	.
work_fnploejenbc2raktl46esxm44i	92	1	Specifically	specifically	RB
work_fnploejenbc2raktl46esxm44i	92	2	,	,	,
work_fnploejenbc2raktl46esxm44i	92	3	A	a	NN
work_fnploejenbc2raktl46esxm44i	92	4	,	,	,
work_fnploejenbc2raktl46esxm44i	92	5	=	=	NFP
work_fnploejenbc2raktl46esxm44i	92	6	Jm	Jm	NNP
work_fnploejenbc2raktl46esxm44i	92	7	x	x	NNP
work_fnploejenbc2raktl46esxm44i	92	8	Q.	Q.	NNP
work_fnploejenbc2raktl46esxm44i	93	1	This	this	DT
work_fnploejenbc2raktl46esxm44i	93	2	set	set	VBD
work_fnploejenbc2raktl46esxm44i	93	3	A	a	DT
work_fnploejenbc2raktl46esxm44i	93	4	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	93	5	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	93	6	regarded	regard	VBN
work_fnploejenbc2raktl46esxm44i	93	7	as	as	IN
work_fnploejenbc2raktl46esxm44i	93	8	the	the	DT
work_fnploejenbc2raktl46esxm44i	93	9	space	space	NN
work_fnploejenbc2raktl46esxm44i	93	10	of	of	IN
work_fnploejenbc2raktl46esxm44i	93	11	all	all	DT
work_fnploejenbc2raktl46esxm44i	93	12	possible	possible	JJ
work_fnploejenbc2raktl46esxm44i	93	13	“	"	``
work_fnploejenbc2raktl46esxm44i	93	14	moves	move	NNS
work_fnploejenbc2raktl46esxm44i	93	15	”	"	''
work_fnploejenbc2raktl46esxm44i	93	16	or	or	CC
work_fnploejenbc2raktl46esxm44i	93	17	“	"	``
work_fnploejenbc2raktl46esxm44i	93	18	pure	pure	JJ
work_fnploejenbc2raktl46esxm44i	93	19	strategies	strategy	NNS
work_fnploejenbc2raktl46esxm44i	93	20	”	"	''
work_fnploejenbc2raktl46esxm44i	93	21	of	of	IN
work_fnploejenbc2raktl46esxm44i	93	22	player	player	NN
work_fnploejenbc2raktl46esxm44i	93	23	I.	I.	NNP
work_fnploejenbc2raktl46esxm44i	94	1	Next	next	RB
work_fnploejenbc2raktl46esxm44i	94	2	,	,	,
work_fnploejenbc2raktl46esxm44i	94	3	fix	fix	NN
work_fnploejenbc2raktl46esxm44i	94	4	,	,	,
work_fnploejenbc2raktl46esxm44i	94	5	once	once	RB
work_fnploejenbc2raktl46esxm44i	94	6	for	for	IN
work_fnploejenbc2raktl46esxm44i	94	7	all	all	DT
work_fnploejenbc2raktl46esxm44i	94	8	,	,	,
work_fnploejenbc2raktl46esxm44i	94	9	four	four	CD
work_fnploejenbc2raktl46esxm44i	94	10	real	real	JJ
work_fnploejenbc2raktl46esxm44i	94	11	numbers	number	NNS
work_fnploejenbc2raktl46esxm44i	94	12	,	,	,
work_fnploejenbc2raktl46esxm44i	94	13	a2	a2	NNP
work_fnploejenbc2raktl46esxm44i	94	14	<	<	XX
work_fnploejenbc2raktl46esxm44i	94	15	a	a	XX
work_fnploejenbc2raktl46esxm44i	94	16	,	,	,
work_fnploejenbc2raktl46esxm44i	94	17	<	<	XX
work_fnploejenbc2raktl46esxm44i	94	18	a	a	XX
work_fnploejenbc2raktl46esxm44i	94	19	,	,	,
work_fnploejenbc2raktl46esxm44i	94	20	<	<	XX
work_fnploejenbc2raktl46esxm44i	94	21	a	a	XX
work_fnploejenbc2raktl46esxm44i	94	22	,	,	,
work_fnploejenbc2raktl46esxm44i	94	23	;	;	:
work_fnploejenbc2raktl46esxm44i	94	24	let	let	VB
work_fnploejenbc2raktl46esxm44i	94	25	A,=	A,=	NNP
work_fnploejenbc2raktl46esxm44i	94	26	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	94	27	,	,	,
work_fnploejenbc2raktl46esxm44i	94	28	u	u	LS
work_fnploejenbc2raktl46esxm44i	94	29	:	:	:
work_fnploejenbc2raktl46esxm44i	94	30	P	p	NN
work_fnploejenbc2raktl46esxm44i	94	31	:	:	:
work_fnploejenbc2raktl46esxm44i	94	32	d+	d+	CD
work_fnploejenbc2raktl46esxm44i	94	33	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	94	34	a	a	DT
work_fnploejenbc2raktl46esxm44i	94	35	,	,	,
work_fnploejenbc2raktl46esxm44i	94	36	,	,	,
work_fnploejenbc2raktl46esxm44i	94	37	aJ	aJ	NNP
work_fnploejenbc2raktl46esxm44i	94	38	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	94	39	=	=	NFP
work_fnploejenbc2raktl46esxm44i	94	40	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	94	41	a	a	DT
work_fnploejenbc2raktl46esxm44i	94	42	*	*	NFP
work_fnploejenbc2raktl46esxm44i	94	43	,	,	,
work_fnploejenbc2raktl46esxm44i	94	44	a3]“l	a3]“l	ADD
work_fnploejenbc2raktl46esxm44i	94	45	.	.	.
work_fnploejenbc2raktl46esxm44i	95	1	Each	each	DT
work_fnploejenbc2raktl46esxm44i	95	2	element	element	NN
work_fnploejenbc2raktl46esxm44i	95	3	of	of	IN
work_fnploejenbc2raktl46esxm44i	95	4	A	a	DT
work_fnploejenbc2raktl46esxm44i	95	5	,	,	,
work_fnploejenbc2raktl46esxm44i	95	6	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	95	7	a	a	DT
work_fnploejenbc2raktl46esxm44i	95	8	map	map	NN
work_fnploejenbc2raktl46esxm44i	95	9	,	,	,
work_fnploejenbc2raktl46esxm44i	95	10	SCORING	score	VBG
work_fnploejenbc2raktl46esxm44i	95	11	APPROACH	APPROACH	NNP
work_fnploejenbc2raktl46esxm44i	95	12	TO	to	IN
work_fnploejenbc2raktl46esxm44i	95	13	ADMISSIBILITY	ADMISSIBILITY	NNP
work_fnploejenbc2raktl46esxm44i	95	14	555	555	CD
work_fnploejenbc2raktl46esxm44i	95	15	which	which	WDT
work_fnploejenbc2raktl46esxm44i	95	16	assigns	assign	VBZ
work_fnploejenbc2raktl46esxm44i	95	17	a	a	DT
work_fnploejenbc2raktl46esxm44i	95	18	number	number	NN
work_fnploejenbc2raktl46esxm44i	95	19	,	,	,
work_fnploejenbc2raktl46esxm44i	95	20	describing	describe	VBG
work_fnploejenbc2raktl46esxm44i	95	21	its	-PRON-	PRP$
work_fnploejenbc2raktl46esxm44i	95	22	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	95	23	,	,	,
work_fnploejenbc2raktl46esxm44i	95	24	to	to	IN
work_fnploejenbc2raktl46esxm44i	95	25	each	each	DT
work_fnploejenbc2raktl46esxm44i	95	26	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	95	27	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	95	28	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	95	29	event	event	NN
work_fnploejenbc2raktl46esxm44i	95	30	.	.	.
work_fnploejenbc2raktl46esxm44i	96	1	A2	A2	NNP
work_fnploejenbc2raktl46esxm44i	96	2	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	96	3	regarded	regard	VBN
work_fnploejenbc2raktl46esxm44i	96	4	as	as	IN
work_fnploejenbc2raktl46esxm44i	96	5	the	the	DT
work_fnploejenbc2raktl46esxm44i	96	6	space	space	NN
work_fnploejenbc2raktl46esxm44i	96	7	of	of	IN
work_fnploejenbc2raktl46esxm44i	96	8	“	"	``
work_fnploejenbc2raktl46esxm44i	96	9	moves	move	NNS
work_fnploejenbc2raktl46esxm44i	96	10	”	"	''
work_fnploejenbc2raktl46esxm44i	96	11	of	of	IN
work_fnploejenbc2raktl46esxm44i	96	12	player	player	NN
work_fnploejenbc2raktl46esxm44i	96	13	II	II	NNP
work_fnploejenbc2raktl46esxm44i	96	14	.	.	.
work_fnploejenbc2raktl46esxm44i	97	1	Consider	consider	VB
work_fnploejenbc2raktl46esxm44i	97	2	now	now	RB
work_fnploejenbc2raktl46esxm44i	97	3	the	the	DT
work_fnploejenbc2raktl46esxm44i	97	4	choice	choice	NN
work_fnploejenbc2raktl46esxm44i	97	5	of	of	IN
work_fnploejenbc2raktl46esxm44i	97	6	loss	loss	NN
work_fnploejenbc2raktl46esxm44i	97	7	function	function	NN
work_fnploejenbc2raktl46esxm44i	97	8	.	.	.
work_fnploejenbc2raktl46esxm44i	98	1	This	this	DT
work_fnploejenbc2raktl46esxm44i	98	2	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	98	3	carried	carry	VBN
work_fnploejenbc2raktl46esxm44i	98	4	out	out	RP
work_fnploejenbc2raktl46esxm44i	98	5	in	in	IN
work_fnploejenbc2raktl46esxm44i	98	6	two	two	CD
work_fnploejenbc2raktl46esxm44i	98	7	stages	stage	NNS
work_fnploejenbc2raktl46esxm44i	98	8	as	as	IN
work_fnploejenbc2raktl46esxm44i	98	9	the	the	DT
work_fnploejenbc2raktl46esxm44i	98	10	composition	composition	NN
work_fnploejenbc2raktl46esxm44i	98	11	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	98	12	aggregation	aggregation	NN
work_fnploejenbc2raktl46esxm44i	98	13	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	98	14	of	of	IN
work_fnploejenbc2raktl46esxm44i	98	15	other	other	JJ
work_fnploejenbc2raktl46esxm44i	98	16	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	98	17	score	score	NN
work_fnploejenbc2raktl46esxm44i	98	18	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	98	19	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	98	20	.	.	.
work_fnploejenbc2raktl46esxm44i	99	1	As	as	IN
work_fnploejenbc2raktl46esxm44i	99	2	in	in	IN
work_fnploejenbc2raktl46esxm44i	99	3	Lindley	Lindley	NNP
work_fnploejenbc2raktl46esxm44i	99	4	’s	’s	POS
work_fnploejenbc2raktl46esxm44i	99	5	paper	paper	NN
work_fnploejenbc2raktl46esxm44i	99	6	,	,	,
work_fnploejenbc2raktl46esxm44i	99	7	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	99	8	call	call	VBP
work_fnploejenbc2raktl46esxm44i	99	9	any	any	DT
work_fnploejenbc2raktl46esxm44i	99	10	function	function	NN
work_fnploejenbc2raktl46esxm44i	99	11	f	f	XX
work_fnploejenbc2raktl46esxm44i	99	12	:	:	:
work_fnploejenbc2raktl46esxm44i	99	13	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	99	14	a	a	DT
work_fnploejenbc2raktl46esxm44i	99	15	,	,	,
work_fnploejenbc2raktl46esxm44i	99	16	,	,	,
work_fnploejenbc2raktl46esxm44i	99	17	a3	a3	NNP
work_fnploejenbc2raktl46esxm44i	99	18	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	99	19	x	x	NN
work_fnploejenbc2raktl46esxm44i	99	20	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	99	21	0	0	CD
work_fnploejenbc2raktl46esxm44i	99	22	,	,	,
work_fnploejenbc2raktl46esxm44i	99	23	1	1	CD
work_fnploejenbc2raktl46esxm44i	99	24	,	,	,
work_fnploejenbc2raktl46esxm44i	99	25	U	u	NN
work_fnploejenbc2raktl46esxm44i	99	26	>	>	XX
work_fnploejenbc2raktl46esxm44i	99	27	-+	-+	.
work_fnploejenbc2raktl46esxm44i	99	28	R	r	NN
work_fnploejenbc2raktl46esxm44i	99	29	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	99	30	the	the	DT
work_fnploejenbc2raktl46esxm44i	99	31	real	real	JJ
work_fnploejenbc2raktl46esxm44i	99	32	numbers	number	NNS
work_fnploejenbc2raktl46esxm44i	99	33	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	99	34	,	,	,
work_fnploejenbc2raktl46esxm44i	99	35	a	a	DT
work_fnploejenbc2raktl46esxm44i	99	36	score	score	NN
work_fnploejenbc2raktl46esxm44i	99	37	function	function	NN
work_fnploejenbc2raktl46esxm44i	99	38	if	if	IN
work_fnploejenbc2raktl46esxm44i	99	39	the	the	DT
work_fnploejenbc2raktl46esxm44i	99	40	following	follow	VBG
work_fnploejenbc2raktl46esxm44i	99	41	are	be	VBP
work_fnploejenbc2raktl46esxm44i	99	42	satisfied	satisfied	JJ
work_fnploejenbc2raktl46esxm44i	99	43	:	:	:
work_fnploejenbc2raktl46esxm44i	99	44	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	99	45	i	i	NN
work_fnploejenbc2raktl46esxm44i	99	46	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	99	47	For	for	IN
work_fnploejenbc2raktl46esxm44i	99	48	each	each	DT
work_fnploejenbc2raktl46esxm44i	99	49	Jo	Jo	NNP
work_fnploejenbc2raktl46esxm44i	99	50	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	99	51	0	0	CD
work_fnploejenbc2raktl46esxm44i	99	52	,	,	,
work_fnploejenbc2raktl46esxm44i	99	53	l	l	NN
work_fnploejenbc2raktl46esxm44i	99	54	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	99	55	,	,	,
work_fnploejenbc2raktl46esxm44i	99	56	f	f	NNP
work_fnploejenbc2raktl46esxm44i	99	57	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	99	58	.	.	.
work_fnploejenbc2raktl46esxm44i	99	59	,	,	,
work_fnploejenbc2raktl46esxm44i	99	60	j	j	NNP
work_fnploejenbc2raktl46esxm44i	99	61	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	99	62	:	:	:
work_fnploejenbc2raktl46esxm44i	99	63	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	99	64	a	a	DT
work_fnploejenbc2raktl46esxm44i	99	65	,	,	,
work_fnploejenbc2raktl46esxm44i	99	66	,	,	,
work_fnploejenbc2raktl46esxm44i	99	67	a31	a31	NN
work_fnploejenbc2raktl46esxm44i	99	68	-+	-+	:
work_fnploejenbc2raktl46esxm44i	99	69	If3	if3	NN
work_fnploejenbc2raktl46esxm44i	99	70	satisfies	satisfie	NNS
work_fnploejenbc2raktl46esxm44i	99	71	the	the	DT
work_fnploejenbc2raktl46esxm44i	99	72	following	follow	VBG
work_fnploejenbc2raktl46esxm44i	99	73	“	"	``
work_fnploejenbc2raktl46esxm44i	99	74	regularity	regularity	NN
work_fnploejenbc2raktl46esxm44i	99	75	”	"	''
work_fnploejenbc2raktl46esxm44i	99	76	conditions	condition	NNS
work_fnploejenbc2raktl46esxm44i	99	77	:	:	:
work_fnploejenbc2raktl46esxm44i	99	78	f	f	NNP
work_fnploejenbc2raktl46esxm44i	99	79	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	99	80	.	.	.
work_fnploejenbc2raktl46esxm44i	99	81	,	,	,
work_fnploejenbc2raktl46esxm44i	99	82	j	j	NNP
work_fnploejenbc2raktl46esxm44i	99	83	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	99	84	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	99	85	continuously	continuously	RB
work_fnploejenbc2raktl46esxm44i	99	86	differentiable	differentiable	JJ
work_fnploejenbc2raktl46esxm44i	99	87	,	,	,
work_fnploejenbc2raktl46esxm44i	99	88	with	with	IN
work_fnploejenbc2raktl46esxm44i	99	89	a	a	DT
work_fnploejenbc2raktl46esxm44i	99	90	unique	unique	JJ
work_fnploejenbc2raktl46esxm44i	99	91	global	global	JJ
work_fnploejenbc2raktl46esxm44i	99	92	minimum	minimum	NN
work_fnploejenbc2raktl46esxm44i	99	93	in	in	IN
work_fnploejenbc2raktl46esxm44i	99	94	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	99	95	a	a	DT
work_fnploejenbc2raktl46esxm44i	99	96	,	,	,
work_fnploejenbc2raktl46esxm44i	99	97	,	,	,
work_fnploejenbc2raktl46esxm44i	99	98	a	a	DT
work_fnploejenbc2raktl46esxm44i	99	99	,	,	,
work_fnploejenbc2raktl46esxm44i	99	100	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	99	101	at	at	IN
work_fnploejenbc2raktl46esxm44i	99	102	aj	aj	NNP
work_fnploejenbc2raktl46esxm44i	99	103	,	,	,
work_fnploejenbc2raktl46esxm44i	99	104	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	99	105	decreasing	decrease	VBG
work_fnploejenbc2raktl46esxm44i	99	106	over	over	IN
work_fnploejenbc2raktl46esxm44i	99	107	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	99	108	a	a	DT
work_fnploejenbc2raktl46esxm44i	99	109	,	,	,
work_fnploejenbc2raktl46esxm44i	99	110	,	,	,
work_fnploejenbc2raktl46esxm44i	99	111	ai	ai	VB
work_fnploejenbc2raktl46esxm44i	99	112	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	99	113	and	and	CC
work_fnploejenbc2raktl46esxm44i	99	114	increasing	increase	VBG
work_fnploejenbc2raktl46esxm44i	99	115	over	over	IN
work_fnploejenbc2raktl46esxm44i	99	116	Cq	Cq	NNP
work_fnploejenbc2raktl46esxm44i	99	117	,	,	,
work_fnploejenbc2raktl46esxm44i	99	118	~~1	~~1	NNP
work_fnploejenbc2raktl46esxm44i	99	119	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	99	120	;	;	:
work_fnploejenbc2raktl46esxm44i	99	121	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	99	122	ii	ii	NNP
work_fnploejenbc2raktl46esxm44i	99	123	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	99	124	.f(x	.f(x	.
work_fnploejenbc2raktl46esxm44i	99	125	,	,	,
work_fnploejenbc2raktl46esxm44i	99	126	24	24	CD
work_fnploejenbc2raktl46esxm44i	99	127	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	99	128	=	=	SYM
work_fnploejenbc2raktl46esxm44i	99	129	0	0	NFP
work_fnploejenbc2raktl46esxm44i	99	130	,	,	,
work_fnploejenbc2raktl46esxm44i	99	131	Vx	Vx	NNP
work_fnploejenbc2raktl46esxm44i	99	132	E	E	NNP
work_fnploejenbc2raktl46esxm44i	99	133	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	99	134	a	a	DT
work_fnploejenbc2raktl46esxm44i	99	135	,	,	,
work_fnploejenbc2raktl46esxm44i	99	136	,	,	,
work_fnploejenbc2raktl46esxm44i	99	137	ax	ax	NN
work_fnploejenbc2raktl46esxm44i	99	138	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	99	139	.	.	.
work_fnploejenbc2raktl46esxm44i	100	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	100	2	example	example	NN
work_fnploejenbc2raktl46esxm44i	100	3	,	,	,
work_fnploejenbc2raktl46esxm44i	100	4	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	100	5	may	may	MD
work_fnploejenbc2raktl46esxm44i	100	6	interpret	interpret	VB
work_fnploejenbc2raktl46esxm44i	100	7	the	the	DT
work_fnploejenbc2raktl46esxm44i	100	8	score	score	NN
work_fnploejenbc2raktl46esxm44i	100	9	function	function	NN
work_fnploejenbc2raktl46esxm44i	100	10	as	as	IN
work_fnploejenbc2raktl46esxm44i	100	11	follows	follow	VBZ
work_fnploejenbc2raktl46esxm44i	100	12	:	:	:
work_fnploejenbc2raktl46esxm44i	100	13	player	player	NN
work_fnploejenbc2raktl46esxm44i	100	14	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	100	15	has	have	VBZ
work_fnploejenbc2raktl46esxm44i	100	16	selected	select	VBN
work_fnploejenbc2raktl46esxm44i	100	17	A	a	DT
work_fnploejenbc2raktl46esxm44i	100	18	E	e	NN
work_fnploejenbc2raktl46esxm44i	100	19	&	&	CC
work_fnploejenbc2raktl46esxm44i	100	20	and	and	CC
work_fnploejenbc2raktl46esxm44i	100	21	o	o	NN
work_fnploejenbc2raktl46esxm44i	100	22	E	E	NNP
work_fnploejenbc2raktl46esxm44i	100	23	Q	q	NN
work_fnploejenbc2raktl46esxm44i	100	24	and	and	CC
work_fnploejenbc2raktl46esxm44i	100	25	player	player	NN
work_fnploejenbc2raktl46esxm44i	100	26	II	II	NNP
work_fnploejenbc2raktl46esxm44i	100	27	has	have	VBZ
work_fnploejenbc2raktl46esxm44i	100	28	selected	select	VBN
work_fnploejenbc2raktl46esxm44i	100	29	p	p	NN
work_fnploejenbc2raktl46esxm44i	100	30	E	e	NN
work_fnploejenbc2raktl46esxm44i	100	31	AZ	AZ	NNP
work_fnploejenbc2raktl46esxm44i	100	32	,	,	,
work_fnploejenbc2raktl46esxm44i	100	33	then	then	RB
work_fnploejenbc2raktl46esxm44i	100	34	the	the	DT
work_fnploejenbc2raktl46esxm44i	100	35	score	score	NN
work_fnploejenbc2raktl46esxm44i	100	36	for	for	IN
work_fnploejenbc2raktl46esxm44i	100	37	player	player	NN
work_fnploejenbc2raktl46esxm44i	100	38	II	II	NNP
work_fnploejenbc2raktl46esxm44i	100	39	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	100	40	&	&	CC
work_fnploejenbc2raktl46esxm44i	100	41	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	100	42	A	a	NN
work_fnploejenbc2raktl46esxm44i	100	43	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	100	44	,	,	,
work_fnploejenbc2raktl46esxm44i	100	45	1	1	LS
work_fnploejenbc2raktl46esxm44i	100	46	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	100	47	if	if	IN
work_fnploejenbc2raktl46esxm44i	100	48	A	a	DT
work_fnploejenbc2raktl46esxm44i	100	49	happens	happen	VBZ
work_fnploejenbc2raktl46esxm44i	100	50	to	to	TO
work_fnploejenbc2raktl46esxm44i	100	51	occur	occur	VB
work_fnploejenbc2raktl46esxm44i	100	52	,	,	,
work_fnploejenbc2raktl46esxm44i	100	53	f(p(A	f(p(A	NNP
work_fnploejenbc2raktl46esxm44i	100	54	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	100	55	,	,	,
work_fnploejenbc2raktl46esxm44i	100	56	0	0	LS
work_fnploejenbc2raktl46esxm44i	100	57	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	100	58	if	if	IN
work_fnploejenbc2raktl46esxm44i	100	59	A	a	NN
work_fnploejenbc2raktl46esxm44i	100	60	does	do	VBZ
work_fnploejenbc2raktl46esxm44i	100	61	not	not	RB
work_fnploejenbc2raktl46esxm44i	100	62	occur	occur	VB
work_fnploejenbc2raktl46esxm44i	100	63	.	.	.
work_fnploejenbc2raktl46esxm44i	101	1	Now	now	RB
work_fnploejenbc2raktl46esxm44i	101	2	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	101	3	need	need	VBP
work_fnploejenbc2raktl46esxm44i	101	4	to	to	TO
work_fnploejenbc2raktl46esxm44i	101	5	extend	extend	VB
work_fnploejenbc2raktl46esxm44i	101	6	f	f	XX
work_fnploejenbc2raktl46esxm44i	101	7	as	as	IN
work_fnploejenbc2raktl46esxm44i	101	8	a	a	DT
work_fnploejenbc2raktl46esxm44i	101	9	map	map	NN
work_fnploejenbc2raktl46esxm44i	101	10	from	from	IN
work_fnploejenbc2raktl46esxm44i	101	11	the	the	DT
work_fnploejenbc2raktl46esxm44i	101	12	space	space	NN
work_fnploejenbc2raktl46esxm44i	101	13	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	101	14	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	101	15	a	a	DT
work_fnploejenbc2raktl46esxm44i	101	16	,	,	,
work_fnploejenbc2raktl46esxm44i	101	17	,	,	,
work_fnploejenbc2raktl46esxm44i	101	18	2	2	CD
work_fnploejenbc2raktl46esxm44i	101	19	,	,	,
work_fnploejenbc2raktl46esxm44i	101	20	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	101	21	:	:	:
work_fnploejenbc2raktl46esxm44i	101	22	n	n	NNP
work_fnploejenbc2raktl46esxm44i	101	23	B	B	NNP
work_fnploejenbc2raktl46esxm44i	101	24	1	1	CD
work_fnploejenbc2raktl46esxm44i	101	25	,	,	,
work_fnploejenbc2raktl46esxm44i	101	26	jZ.,E	jZ.,E	NNP
work_fnploejenbc2raktl46esxm44i	101	27	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	101	28	a	a	DT
work_fnploejenbc2raktl46esxm44i	101	29	,	,	,
work_fnploejenbc2raktl46esxm44i	101	30	,	,	,
work_fnploejenbc2raktl46esxm44i	101	31	a31n	a31n	UH
work_fnploejenbc2raktl46esxm44i	101	32	,	,	,
work_fnploejenbc2raktl46esxm44i	101	33	i	i	PRP
work_fnploejenbc2raktl46esxm44i	101	34	,	,	,
work_fnploejenbc2raktl46esxm44i	101	35	E	E	NNP
work_fnploejenbc2raktl46esxm44i	101	36	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	101	37	0	0	CD
work_fnploejenbc2raktl46esxm44i	101	38	,	,	,
work_fnploejenbc2raktl46esxm44i	101	39	1	1	CD
work_fnploejenbc2raktl46esxm44i	101	40	,	,	,
work_fnploejenbc2raktl46esxm44i	101	41	24	24	CD
work_fnploejenbc2raktl46esxm44i	101	42	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	101	43	“	"	``
work_fnploejenbc2raktl46esxm44i	101	44	>	>	XX
work_fnploejenbc2raktl46esxm44i	101	45	to	to	IN
work_fnploejenbc2raktl46esxm44i	101	46	the	the	DT
work_fnploejenbc2raktl46esxm44i	101	47	space	space	NN
work_fnploejenbc2raktl46esxm44i	101	48	IR	IR	NNP
work_fnploejenbc2raktl46esxm44i	101	49	,	,	,
work_fnploejenbc2raktl46esxm44i	101	50	:	:	:
work_fnploejenbc2raktl46esxm44i	101	51	for	for	IN
work_fnploejenbc2raktl46esxm44i	101	52	each	each	DT
work_fnploejenbc2raktl46esxm44i	101	53	n	n	CD
work_fnploejenbc2raktl46esxm44i	101	54	2	2	CD
work_fnploejenbc2raktl46esxm44i	101	55	1	1	CD
work_fnploejenbc2raktl46esxm44i	101	56	,	,	,
work_fnploejenbc2raktl46esxm44i	101	57	J	J	NNP
work_fnploejenbc2raktl46esxm44i	101	58	?	?	.
work_fnploejenbc2raktl46esxm44i	101	59	,	,	,
work_fnploejenbc2raktl46esxm44i	101	60	,	,	,
work_fnploejenbc2raktl46esxm44i	101	61	=	=	NFP
work_fnploejenbc2raktl46esxm44i	101	62	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	101	63	x	x	UH
work_fnploejenbc2raktl46esxm44i	101	64	,	,	,
work_fnploejenbc2raktl46esxm44i	101	65	,	,	,
work_fnploejenbc2raktl46esxm44i	101	66	.	.	.
work_fnploejenbc2raktl46esxm44i	102	1	.	.	.
work_fnploejenbc2raktl46esxm44i	103	1	.	.	.
work_fnploejenbc2raktl46esxm44i	104	1	.	.	.
work_fnploejenbc2raktl46esxm44i	105	1	x	x	LS
work_fnploejenbc2raktl46esxm44i	105	2	,	,	,
work_fnploejenbc2raktl46esxm44i	105	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	105	4	,	,	,
work_fnploejenbc2raktl46esxm44i	105	5	i	i	PRP
work_fnploejenbc2raktl46esxm44i	105	6	,	,	,
work_fnploejenbc2raktl46esxm44i	105	7	=	=	NFP
work_fnploejenbc2raktl46esxm44i	105	8	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	105	9	tl	tl	IN
work_fnploejenbc2raktl46esxm44i	105	10	,	,	,
work_fnploejenbc2raktl46esxm44i	105	11	.	.	.
work_fnploejenbc2raktl46esxm44i	106	1	.	.	.
work_fnploejenbc2raktl46esxm44i	107	1	.	.	.
work_fnploejenbc2raktl46esxm44i	108	1	.	.	.
work_fnploejenbc2raktl46esxm44i	109	1	t	t	NNP
work_fnploejenbc2raktl46esxm44i	109	2	,	,	,
work_fnploejenbc2raktl46esxm44i	109	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	109	4	,	,	,
work_fnploejenbc2raktl46esxm44i	109	5	fcL~	fcL~	NNP
work_fnploejenbc2raktl46esxm44i	109	6	,	,	,
work_fnploejenbc2raktl46esxm44i	109	7	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	109	8	=	=	NFP
work_fnploejenbc2raktl46esxm44i	109	9	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	109	10	f(XlY	f(xly	CD
work_fnploejenbc2raktl46esxm44i	109	11	t	t	NN
work_fnploejenbc2raktl46esxm44i	109	12	,	,	,
work_fnploejenbc2raktl46esxm44i	109	13	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	109	14	,	,	,
work_fnploejenbc2raktl46esxm44i	109	15	*	*	NFP
work_fnploejenbc2raktl46esxm44i	109	16	..	..	NFP
work_fnploejenbc2raktl46esxm44i	109	17	9	9	CD
work_fnploejenbc2raktl46esxm44i	109	18	fkY	fky	CD
work_fnploejenbc2raktl46esxm44i	109	19	,	,	,
work_fnploejenbc2raktl46esxm44i	109	20	47	47	CD
work_fnploejenbc2raktl46esxm44i	109	21	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	109	22	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	109	23	.	.	.
work_fnploejenbc2raktl46esxm44i	110	1	Similarly	similarly	RB
work_fnploejenbc2raktl46esxm44i	110	2	,	,	,
work_fnploejenbc2raktl46esxm44i	110	3	each	each	DT
work_fnploejenbc2raktl46esxm44i	110	4	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	110	5	map	map	NN
work_fnploejenbc2raktl46esxm44i	110	6	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	110	7	or	or	CC
work_fnploejenbc2raktl46esxm44i	110	8	measure	measure	VB
work_fnploejenbc2raktl46esxm44i	110	9	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	110	10	p	p	NN
work_fnploejenbc2raktl46esxm44i	110	11	:	:	:
work_fnploejenbc2raktl46esxm44i	110	12	d	d	LS
work_fnploejenbc2raktl46esxm44i	110	13	-+	-+	:
work_fnploejenbc2raktl46esxm44i	110	14	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	110	15	a	a	DT
work_fnploejenbc2raktl46esxm44i	110	16	,	,	,
work_fnploejenbc2raktl46esxm44i	110	17	,	,	,
work_fnploejenbc2raktl46esxm44i	110	18	a	a	DT
work_fnploejenbc2raktl46esxm44i	110	19	,	,	,
work_fnploejenbc2raktl46esxm44i	110	20	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	110	21	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	110	22	extended	extend	VBN
work_fnploejenbc2raktl46esxm44i	110	23	to	to	IN
work_fnploejenbc2raktl46esxm44i	110	24	a	a	DT
work_fnploejenbc2raktl46esxm44i	110	25	map	map	NN
work_fnploejenbc2raktl46esxm44i	110	26	from	from	IN
work_fnploejenbc2raktl46esxm44i	110	27	ZZ	ZZ	NNP
work_fnploejenbc2raktl46esxm44i	110	28	&	&	CC
work_fnploejenbc2raktl46esxm44i	110	29	to	to	IN
work_fnploejenbc2raktl46esxm44i	110	30	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	110	31	al	al	NNP
work_fnploejenbc2raktl46esxm44i	110	32	,	,	,
work_fnploejenbc2raktl46esxm44i	110	33	a3100	a3100	NNP
work_fnploejenbc2raktl46esxm44i	110	34	as	as	IN
work_fnploejenbc2raktl46esxm44i	110	35	follows	follow	VBZ
work_fnploejenbc2raktl46esxm44i	110	36	:	:	:
work_fnploejenbc2raktl46esxm44i	110	37	for	for	IN
work_fnploejenbc2raktl46esxm44i	110	38	each	each	DT
work_fnploejenbc2raktl46esxm44i	110	39	n	n	CD
work_fnploejenbc2raktl46esxm44i	110	40	2	2	CD
work_fnploejenbc2raktl46esxm44i	110	41	1	1	CD
work_fnploejenbc2raktl46esxm44i	110	42	,	,	,
work_fnploejenbc2raktl46esxm44i	110	43	i,=(A	i,=(A	NNP
work_fnploejenbc2raktl46esxm44i	110	44	1	1	CD
work_fnploejenbc2raktl46esxm44i	110	45	,	,	,
work_fnploejenbc2raktl46esxm44i	110	46	.	.	.
work_fnploejenbc2raktl46esxm44i	111	1	.	.	.
work_fnploejenbc2raktl46esxm44i	112	1	.	.	.
work_fnploejenbc2raktl46esxm44i	113	1	.	.	.
work_fnploejenbc2raktl46esxm44i	114	1	A	a	DT
work_fnploejenbc2raktl46esxm44i	114	2	,	,	,
work_fnploejenbc2raktl46esxm44i	114	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	114	4	Ed	Ed	NNP
work_fnploejenbc2raktl46esxm44i	114	5	”	"	''
work_fnploejenbc2raktl46esxm44i	114	6	,	,	,
work_fnploejenbc2raktl46esxm44i	114	7	c((A^	c((A^	NNP
work_fnploejenbc2raktl46esxm44i	114	8	,	,	,
work_fnploejenbc2raktl46esxm44i	114	9	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	114	10	=	=	NFP
work_fnploejenbc2raktl46esxm44i	114	11	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	114	12	AA	AA	NNP
work_fnploejenbc2raktl46esxm44i	114	13	I	I	NNP
work_fnploejenbc2raktl46esxm44i	114	14	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	114	15	,	,	,
work_fnploejenbc2raktl46esxm44i	114	16	.	.	.
work_fnploejenbc2raktl46esxm44i	115	1	..	..	NFP
work_fnploejenbc2raktl46esxm44i	115	2	t	t	NNP
work_fnploejenbc2raktl46esxm44i	115	3	AA	AA	NNP
work_fnploejenbc2raktl46esxm44i	115	4	,	,	,
work_fnploejenbc2raktl46esxm44i	115	5	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	115	6	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	115	7	E	e	NN
work_fnploejenbc2raktl46esxm44i	115	8	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	115	9	a	a	DT
work_fnploejenbc2raktl46esxm44i	115	10	,	,	,
work_fnploejenbc2raktl46esxm44i	115	11	,	,	,
work_fnploejenbc2raktl46esxm44i	115	12	dn	dn	NNP
work_fnploejenbc2raktl46esxm44i	115	13	.	.	.
work_fnploejenbc2raktl46esxm44i	116	1	An	an	DT
work_fnploejenbc2raktl46esxm44i	116	2	obvious	obvious	JJ
work_fnploejenbc2raktl46esxm44i	116	3	way	way	NN
work_fnploejenbc2raktl46esxm44i	116	4	of	of	IN
work_fnploejenbc2raktl46esxm44i	116	5	combining	combine	VBG
work_fnploejenbc2raktl46esxm44i	116	6	individual	individual	JJ
work_fnploejenbc2raktl46esxm44i	116	7	scores	score	NNS
work_fnploejenbc2raktl46esxm44i	116	8	&	&	CC
work_fnploejenbc2raktl46esxm44i	116	9	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	116	10	A	a	DT
work_fnploejenbc2raktl46esxm44i	116	11	;)	;)	NN
work_fnploejenbc2raktl46esxm44i	116	12	,	,	,
work_fnploejenbc2raktl46esxm44i	116	13	Ai	Ai	NNP
work_fnploejenbc2raktl46esxm44i	116	14	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	116	15	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	116	16	i	i	PRP
work_fnploejenbc2raktl46esxm44i	116	17	’	'	''
work_fnploejenbc2raktl46esxm44i	116	18	1	1	CD
work_fnploejenbc2raktl46esxm44i	116	19	,	,	,
work_fnploejenbc2raktl46esxm44i	116	20	2	2	CD
work_fnploejenbc2raktl46esxm44i	116	21	,	,	,
work_fnploejenbc2raktl46esxm44i	116	22	.	.	.
work_fnploejenbc2raktl46esxm44i	117	1	..	..	NFP
work_fnploejenbc2raktl46esxm44i	117	2	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	117	3	n	n	LS
work_fnploejenbc2raktl46esxm44i	117	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	117	5	to	to	TO
work_fnploejenbc2raktl46esxm44i	117	6	obtain	obtain	VB
work_fnploejenbc2raktl46esxm44i	117	7	the	the	DT
work_fnploejenbc2raktl46esxm44i	117	8	total	total	JJ
work_fnploejenbc2raktl46esxm44i	117	9	score	score	NN
work_fnploejenbc2raktl46esxm44i	117	10	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	117	11	using	use	VBG
work_fnploejenbc2raktl46esxm44i	117	12	addition	addition	NN
work_fnploejenbc2raktl46esxm44i	117	13	on	on	IN
work_fnploejenbc2raktl46esxm44i	117	14	R	R	NNP
work_fnploejenbc2raktl46esxm44i	117	15	,	,	,
work_fnploejenbc2raktl46esxm44i	117	16	i.e.	i.e.	FW
work_fnploejenbc2raktl46esxm44i	117	17	,	,	,
work_fnploejenbc2raktl46esxm44i	117	18	take	take	VB
work_fnploejenbc2raktl46esxm44i	117	19	Lf	Lf	NNP
work_fnploejenbc2raktl46esxm44i	117	20	,	,	,
work_fnploejenbc2raktl46esxm44i	117	21	+	+	CC
work_fnploejenbc2raktl46esxm44i	117	22	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	117	23	a	a	DT
work_fnploejenbc2raktl46esxm44i	117	24	,	,	,
work_fnploejenbc2raktl46esxm44i	117	25	,	,	,
work_fnploejenbc2raktl46esxm44i	117	26	w	w	NNP
work_fnploejenbc2raktl46esxm44i	117	27	,	,	,
work_fnploejenbc2raktl46esxm44i	117	28	p	p	NNP
work_fnploejenbc2raktl46esxm44i	117	29	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	117	30	=	=	SYM
work_fnploejenbc2raktl46esxm44i	117	31	Cr=	Cr=	NNP
work_fnploejenbc2raktl46esxm44i	117	32	1	1	CD
work_fnploejenbc2raktl46esxm44i	117	33	f(p(Ai	f(p(ai	NN
work_fnploejenbc2raktl46esxm44i	117	34	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	117	35	,	,	,
work_fnploejenbc2raktl46esxm44i	117	36	Ai(o	Ai(o	NNP
work_fnploejenbc2raktl46esxm44i	117	37	Thus	thus	RB
work_fnploejenbc2raktl46esxm44i	117	38	the	the	DT
work_fnploejenbc2raktl46esxm44i	117	39	loss	loss	NN
work_fnploejenbc2raktl46esxm44i	117	40	function	function	NN
work_fnploejenbc2raktl46esxm44i	117	41	L	L	NNP
work_fnploejenbc2raktl46esxm44i	117	42	,	,	,
work_fnploejenbc2raktl46esxm44i	117	43	.	.	.
work_fnploejenbc2raktl46esxm44i	117	44	,	,	,
work_fnploejenbc2raktl46esxm44i	117	45	+	+	ADD
work_fnploejenbc2raktl46esxm44i	117	46	depends	depend	VBZ
work_fnploejenbc2raktl46esxm44i	117	47	on	on	IN
work_fnploejenbc2raktl46esxm44i	117	48	two	two	CD
work_fnploejenbc2raktl46esxm44i	117	49	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	117	50	:	:	:
work_fnploejenbc2raktl46esxm44i	117	51	f	f	LS
work_fnploejenbc2raktl46esxm44i	117	52	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	117	53	score	score	NN
work_fnploejenbc2raktl46esxm44i	117	54	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	117	55	and	and	CC
work_fnploejenbc2raktl46esxm44i	117	56	+	+	SYM
work_fnploejenbc2raktl46esxm44i	117	57	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	117	58	aggregation	aggregation	NN
work_fnploejenbc2raktl46esxm44i	117	59	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	117	60	,	,	,
work_fnploejenbc2raktl46esxm44i	117	61	This	this	DT
work_fnploejenbc2raktl46esxm44i	117	62	special	special	JJ
work_fnploejenbc2raktl46esxm44i	117	63	case	case	NN
work_fnploejenbc2raktl46esxm44i	117	64	will	will	MD
work_fnploejenbc2raktl46esxm44i	117	65	be	be	VB
work_fnploejenbc2raktl46esxm44i	117	66	referred	refer	VBN
work_fnploejenbc2raktl46esxm44i	117	67	to	to	IN
work_fnploejenbc2raktl46esxm44i	117	68	as	as	IN
work_fnploejenbc2raktl46esxm44i	117	69	the	the	DT
work_fnploejenbc2raktl46esxm44i	117	70	additive	additive	NNP
work_fnploejenbc2raktl46esxm44i	117	71	aggregation	aggregation	NN
work_fnploejenbc2raktl46esxm44i	117	72	case	case	NN
work_fnploejenbc2raktl46esxm44i	117	73	.	.	.
work_fnploejenbc2raktl46esxm44i	118	1	In	in	IN
work_fnploejenbc2raktl46esxm44i	118	2	general	general	JJ
work_fnploejenbc2raktl46esxm44i	118	3	,	,	,
work_fnploejenbc2raktl46esxm44i	118	4	by	by	IN
work_fnploejenbc2raktl46esxm44i	118	5	an	an	DT
work_fnploejenbc2raktl46esxm44i	118	6	aggregation	aggregation	NN
work_fnploejenbc2raktl46esxm44i	118	7	function	function	NN
work_fnploejenbc2raktl46esxm44i	118	8	,	,	,
work_fnploejenbc2raktl46esxm44i	118	9	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	118	10	mean	mean	VBP
work_fnploejenbc2raktl46esxm44i	118	11	a	a	DT
work_fnploejenbc2raktl46esxm44i	118	12	mapping	mapping	NN
work_fnploejenbc2raktl46esxm44i	118	13	~9	~9	IN
work_fnploejenbc2raktl46esxm44i	118	14	:	:	:
work_fnploejenbc2raktl46esxm44i	118	15	IR	IR	NNP
work_fnploejenbc2raktl46esxm44i	118	16	,	,	,
work_fnploejenbc2raktl46esxm44i	118	17	--t	--t	.
work_fnploejenbc2raktl46esxm44i	118	18	R	r	NN
work_fnploejenbc2raktl46esxm44i	118	19	such	such	JJ
work_fnploejenbc2raktl46esxm44i	118	20	that	that	IN
work_fnploejenbc2raktl46esxm44i	118	21	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	118	22	a	a	LS
work_fnploejenbc2raktl46esxm44i	118	23	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	118	24	II/	ii/	NN
work_fnploejenbc2raktl46esxm44i	118	25	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	118	26	continuously	continuously	RB
work_fnploejenbc2raktl46esxm44i	118	27	differentiable	differentiable	JJ
work_fnploejenbc2raktl46esxm44i	118	28	in	in	IN
work_fnploejenbc2raktl46esxm44i	118	29	all	all	DT
work_fnploejenbc2raktl46esxm44i	118	30	of	of	IN
work_fnploejenbc2raktl46esxm44i	118	31	its	-PRON-	PRP$
work_fnploejenbc2raktl46esxm44i	118	32	arguments	argument	NNS
work_fnploejenbc2raktl46esxm44i	118	33	;	;	,
work_fnploejenbc2raktl46esxm44i	118	34	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	118	35	b	b	NN
work_fnploejenbc2raktl46esxm44i	118	36	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	118	37	1	1	CD
work_fnploejenbc2raktl46esxm44i	118	38	+	+	SYM
work_fnploejenbc2raktl46esxm44i	118	39	9	9	CD
work_fnploejenbc2raktl46esxm44i	118	40	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	118	41	increasing	increase	VBG
work_fnploejenbc2raktl46esxm44i	118	42	in	in	IN
work_fnploejenbc2raktl46esxm44i	118	43	each	each	DT
work_fnploejenbc2raktl46esxm44i	118	44	of	of	IN
work_fnploejenbc2raktl46esxm44i	118	45	its	-PRON-	PRP$
work_fnploejenbc2raktl46esxm44i	118	46	arguments	argument	NNS
work_fnploejenbc2raktl46esxm44i	118	47	.	.	.
work_fnploejenbc2raktl46esxm44i	119	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	119	2	c	c	NN
work_fnploejenbc2raktl46esxm44i	119	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	119	4	$	$	$
work_fnploejenbc2raktl46esxm44i	119	5	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	119	6	O	o	UH
work_fnploejenbc2raktl46esxm44i	119	7	,	,	,
work_fnploejenbc2raktl46esxm44i	119	8	,	,	,
work_fnploejenbc2raktl46esxm44i	119	9	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	119	10	=	=	NFP
work_fnploejenbc2raktl46esxm44i	119	11	0	0	NFP
work_fnploejenbc2raktl46esxm44i	119	12	,	,	,
work_fnploejenbc2raktl46esxm44i	119	13	Vn	Vn	NNP
work_fnploejenbc2raktl46esxm44i	119	14	2	2	CD
work_fnploejenbc2raktl46esxm44i	119	15	1	1	CD
work_fnploejenbc2raktl46esxm44i	119	16	,	,	,
work_fnploejenbc2raktl46esxm44i	119	17	where	where	WRB
work_fnploejenbc2raktl46esxm44i	119	18	0	0	CD
work_fnploejenbc2raktl46esxm44i	119	19	,	,	,
work_fnploejenbc2raktl46esxm44i	119	20	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	119	21	the	the	DT
work_fnploejenbc2raktl46esxm44i	119	22	zero	zero	CD
work_fnploejenbc2raktl46esxm44i	119	23	vector	vector	NN
work_fnploejenbc2raktl46esxm44i	119	24	in	in	IN
work_fnploejenbc2raktl46esxm44i	119	25	R	r	NN
work_fnploejenbc2raktl46esxm44i	119	26	”	"	''
work_fnploejenbc2raktl46esxm44i	119	27	.	.	.
work_fnploejenbc2raktl46esxm44i	120	1	Note	note	VB
work_fnploejenbc2raktl46esxm44i	120	2	that	that	IN
work_fnploejenbc2raktl46esxm44i	120	3	the	the	DT
work_fnploejenbc2raktl46esxm44i	120	4	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	120	5	aggregation	aggregation	NN
work_fnploejenbc2raktl46esxm44i	120	6	function	function	NN
work_fnploejenbc2raktl46esxm44i	120	7	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	120	8	generated	generate	VBN
work_fnploejenbc2raktl46esxm44i	120	9	by	by	IN
work_fnploejenbc2raktl46esxm44i	120	10	ordinary	ordinary	JJ
work_fnploejenbc2raktl46esxm44i	120	11	addi-	addi-	JJ
work_fnploejenbc2raktl46esxm44i	120	12	tion	tion	NN
work_fnploejenbc2raktl46esxm44i	120	13	on	on	IN
work_fnploejenbc2raktl46esxm44i	120	14	R	r	NN
work_fnploejenbc2raktl46esxm44i	120	15	:	:	:
work_fnploejenbc2raktl46esxm44i	120	16	II/	ii/	NN
work_fnploejenbc2raktl46esxm44i	120	17	=	=	SYM
work_fnploejenbc2raktl46esxm44i	120	18	+	+	CC
work_fnploejenbc2raktl46esxm44i	120	19	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	120	20	equivalent	equivalent	JJ
work_fnploejenbc2raktl46esxm44i	120	21	to	to	IN
work_fnploejenbc2raktl46esxm44i	120	22	the	the	DT
work_fnploejenbc2raktl46esxm44i	120	23	sequence	sequence	NN
work_fnploejenbc2raktl46esxm44i	120	24	of	of	IN
work_fnploejenbc2raktl46esxm44i	120	25	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	120	26	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	120	27	g	g	NNP
work_fnploejenbc2raktl46esxm44i	120	28	,	,	,
work_fnploejenbc2raktl46esxm44i	120	29	,	,	,
work_fnploejenbc2raktl46esxm44i	120	30	n	n	CC
work_fnploejenbc2raktl46esxm44i	120	31	2	2	CD
work_fnploejenbc2raktl46esxm44i	120	32	l	l	NN
work_fnploejenbc2raktl46esxm44i	120	33	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	120	34	,	,	,
work_fnploejenbc2raktl46esxm44i	120	35	where	where	WRB
work_fnploejenbc2raktl46esxm44i	120	36	g	g	NNP
work_fnploejenbc2raktl46esxm44i	120	37	,	,	,
work_fnploejenbc2raktl46esxm44i	120	38	:	:	:
work_fnploejenbc2raktl46esxm44i	120	39	IR	IR	NNP
work_fnploejenbc2raktl46esxm44i	120	40	’	'	''
work_fnploejenbc2raktl46esxm44i	120	41	+	+	CC
work_fnploejenbc2raktl46esxm44i	120	42	R	r	NN
work_fnploejenbc2raktl46esxm44i	120	43	,	,	,
work_fnploejenbc2raktl46esxm44i	120	44	g(x	g(x	NNP
work_fnploejenbc2raktl46esxm44i	120	45	,	,	,
work_fnploejenbc2raktl46esxm44i	120	46	,	,	,
work_fnploejenbc2raktl46esxm44i	120	47	.	.	.
work_fnploejenbc2raktl46esxm44i	121	1	.	.	.
work_fnploejenbc2raktl46esxm44i	122	1	.	.	.
work_fnploejenbc2raktl46esxm44i	123	1	.	.	.
work_fnploejenbc2raktl46esxm44i	124	1	xn	xn	NNP
work_fnploejenbc2raktl46esxm44i	124	2	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	124	3	=	=	NFP
work_fnploejenbc2raktl46esxm44i	124	4	CF=	CF=	NNP
work_fnploejenbc2raktl46esxm44i	124	5	1	1	CD
work_fnploejenbc2raktl46esxm44i	124	6	xi	xi	NNS
work_fnploejenbc2raktl46esxm44i	124	7	.	.	.
work_fnploejenbc2raktl46esxm44i	125	1	Similarly	similarly	RB
work_fnploejenbc2raktl46esxm44i	125	2	,	,	,
work_fnploejenbc2raktl46esxm44i	125	3	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	125	4	identify	identify	VBP
work_fnploejenbc2raktl46esxm44i	125	5	an	an	DT
work_fnploejenbc2raktl46esxm44i	125	6	aggrega-	aggrega-	NN
work_fnploejenbc2raktl46esxm44i	125	7	tion	tion	NN
work_fnploejenbc2raktl46esxm44i	125	8	function	function	NN
work_fnploejenbc2raktl46esxm44i	125	9	$	$	$
work_fnploejenbc2raktl46esxm44i	125	10	with	with	IN
work_fnploejenbc2raktl46esxm44i	125	11	the	the	DT
work_fnploejenbc2raktl46esxm44i	125	12	sequence	sequence	NN
work_fnploejenbc2raktl46esxm44i	125	13	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	125	14	+	+	SYM
work_fnploejenbc2raktl46esxm44i	125	15	,	,	,
work_fnploejenbc2raktl46esxm44i	125	16	,	,	,
work_fnploejenbc2raktl46esxm44i	125	17	n	n	NN
work_fnploejenbc2raktl46esxm44i	125	18	3	3	NNP
work_fnploejenbc2raktl46esxm44i	125	19	l	l	NN
work_fnploejenbc2raktl46esxm44i	125	20	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	125	21	,	,	,
work_fnploejenbc2raktl46esxm44i	125	22	where	where	WRB
work_fnploejenbc2raktl46esxm44i	125	23	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	125	24	I/	I/	NNP
work_fnploejenbc2raktl46esxm44i	125	25	,	,	,
work_fnploejenbc2raktl46esxm44i	125	26	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	125	27	the	the	DT
work_fnploejenbc2raktl46esxm44i	125	28	restriction	restriction	NN
work_fnploejenbc2raktl46esxm44i	125	29	of	of	IN
work_fnploejenbc2raktl46esxm44i	125	30	II/	ii/	NN
work_fnploejenbc2raktl46esxm44i	125	31	to	to	IN
work_fnploejenbc2raktl46esxm44i	125	32	R	r	NN
work_fnploejenbc2raktl46esxm44i	125	33	”	"	''
work_fnploejenbc2raktl46esxm44i	125	34	.	.	.
work_fnploejenbc2raktl46esxm44i	126	1	Note	note	VB
work_fnploejenbc2raktl46esxm44i	126	2	also	also	RB
work_fnploejenbc2raktl46esxm44i	126	3	that	that	IN
work_fnploejenbc2raktl46esxm44i	126	4	,	,	,
work_fnploejenbc2raktl46esxm44i	126	5	while	while	IN
work_fnploejenbc2raktl46esxm44i	126	6	the	the	DT
work_fnploejenbc2raktl46esxm44i	126	7	additive	additive	NNP
work_fnploejenbc2raktl46esxm44i	126	8	aggregation	aggregation	NN
work_fnploejenbc2raktl46esxm44i	126	9	function	function	NN
work_fnploejenbc2raktl46esxm44i	126	10	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	126	11	409’15912-IX	409’15912-ix	CD
work_fnploejenbc2raktl46esxm44i	126	12	556	556	CD
work_fnploejenbc2raktl46esxm44i	126	13	GOODMAN	GOODMAN	NNP
work_fnploejenbc2raktl46esxm44i	126	14	,	,	,
work_fnploejenbc2raktl46esxm44i	126	15	NGUYEN	NGUYEN	NNP
work_fnploejenbc2raktl46esxm44i	126	16	,	,	,
work_fnploejenbc2raktl46esxm44i	126	17	AND	and	CC
work_fnploejenbc2raktl46esxm44i	126	18	ROGERS	ROGERS	NNP
work_fnploejenbc2raktl46esxm44i	126	19	symmetric	symmetric	JJ
work_fnploejenbc2raktl46esxm44i	126	20	,	,	,
work_fnploejenbc2raktl46esxm44i	126	21	there	there	EX
work_fnploejenbc2raktl46esxm44i	126	22	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	126	23	no	no	DT
work_fnploejenbc2raktl46esxm44i	126	24	a	a	DT
work_fnploejenbc2raktl46esxm44i	126	25	priori	priori	FW
work_fnploejenbc2raktl46esxm44i	126	26	reason	reason	NN
work_fnploejenbc2raktl46esxm44i	126	27	to	to	TO
work_fnploejenbc2raktl46esxm44i	126	28	impose	impose	VB
work_fnploejenbc2raktl46esxm44i	126	29	such	such	PDT
work_fnploejenbc2raktl46esxm44i	126	30	a	a	DT
work_fnploejenbc2raktl46esxm44i	126	31	condition	condition	NN
work_fnploejenbc2raktl46esxm44i	126	32	on	on	IN
work_fnploejenbc2raktl46esxm44i	126	33	arbitrary	arbitrary	JJ
work_fnploejenbc2raktl46esxm44i	126	34	aggregation	aggregation	NN
work_fnploejenbc2raktl46esxm44i	126	35	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	126	36	.	.	.
work_fnploejenbc2raktl46esxm44i	127	1	Now	now	RB
work_fnploejenbc2raktl46esxm44i	127	2	,	,	,
work_fnploejenbc2raktl46esxm44i	127	3	given	give	VBN
work_fnploejenbc2raktl46esxm44i	127	4	a	a	DT
work_fnploejenbc2raktl46esxm44i	127	5	score	score	NN
work_fnploejenbc2raktl46esxm44i	127	6	functionf	functionf	NN
work_fnploejenbc2raktl46esxm44i	127	7	and	and	CC
work_fnploejenbc2raktl46esxm44i	127	8	an	an	DT
work_fnploejenbc2raktl46esxm44i	127	9	aggregation	aggregation	NN
work_fnploejenbc2raktl46esxm44i	127	10	function	function	NN
work_fnploejenbc2raktl46esxm44i	127	11	II/	ii/	NN
work_fnploejenbc2raktl46esxm44i	127	12	,	,	,
work_fnploejenbc2raktl46esxm44i	127	13	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	127	14	define	define	VBP
work_fnploejenbc2raktl46esxm44i	127	15	the	the	DT
work_fnploejenbc2raktl46esxm44i	127	16	loss	loss	NN
work_fnploejenbc2raktl46esxm44i	127	17	function	function	NN
work_fnploejenbc2raktl46esxm44i	127	18	Lf	Lf	NNP
work_fnploejenbc2raktl46esxm44i	127	19	,	,	,
work_fnploejenbc2raktl46esxm44i	127	20	,	,	,
work_fnploejenbc2raktl46esxm44i	127	21	as	as	IN
work_fnploejenbc2raktl46esxm44i	127	22	follows	follow	VBZ
work_fnploejenbc2raktl46esxm44i	127	23	:	:	:
work_fnploejenbc2raktl46esxm44i	127	24	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	127	25	Note	note	VB
work_fnploejenbc2raktl46esxm44i	127	26	that	that	DT
work_fnploejenbc2raktl46esxm44i	127	27	fand	fand	NN
work_fnploejenbc2raktl46esxm44i	127	28	,	,	,
work_fnploejenbc2raktl46esxm44i	127	29	u	u	NNP
work_fnploejenbc2raktl46esxm44i	127	30	are	be	VBP
work_fnploejenbc2raktl46esxm44i	127	31	used	use	VBN
work_fnploejenbc2raktl46esxm44i	127	32	in	in	IN
work_fnploejenbc2raktl46esxm44i	127	33	the	the	DT
work_fnploejenbc2raktl46esxm44i	127	34	extended	extended	JJ
work_fnploejenbc2raktl46esxm44i	127	35	sense	sense	NN
work_fnploejenbc2raktl46esxm44i	127	36	.	.	.
work_fnploejenbc2raktl46esxm44i	127	37	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	128	1	The	the	DT
work_fnploejenbc2raktl46esxm44i	128	2	triple	triple	JJ
work_fnploejenbc2raktl46esxm44i	128	3	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	128	4	A	a	NN
work_fnploejenbc2raktl46esxm44i	128	5	1	1	CD
work_fnploejenbc2raktl46esxm44i	128	6	,	,	,
work_fnploejenbc2raktl46esxm44i	128	7	AZ	AZ	NNP
work_fnploejenbc2raktl46esxm44i	128	8	,	,	,
work_fnploejenbc2raktl46esxm44i	128	9	Lf,$	Lf,$	NNP
work_fnploejenbc2raktl46esxm44i	128	10	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	128	11	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	128	12	called	call	VBN
work_fnploejenbc2raktl46esxm44i	128	13	an	an	DT
work_fnploejenbc2raktl46esxm44i	128	14	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	128	15	game	game	NN
work_fnploejenbc2raktl46esxm44i	128	16	and	and	CC
work_fnploejenbc2raktl46esxm44i	128	17	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	128	18	denoted	denote	VBN
work_fnploejenbc2raktl46esxm44i	128	19	by	by	IN
work_fnploejenbc2raktl46esxm44i	128	20	Gf	Gf	NNP
work_fnploejenbc2raktl46esxm44i	128	21	,	,	,
work_fnploejenbc2raktl46esxm44i	128	22	,	,	,
work_fnploejenbc2raktl46esxm44i	128	23	.	.	.
work_fnploejenbc2raktl46esxm44i	129	1	In	in	IN
work_fnploejenbc2raktl46esxm44i	129	2	DeFinetti	DeFinetti	NNP
work_fnploejenbc2raktl46esxm44i	129	3	’s	’s	POS
work_fnploejenbc2raktl46esxm44i	129	4	game	game	NN
work_fnploejenbc2raktl46esxm44i	129	5	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	129	6	6	6	CD
work_fnploejenbc2raktl46esxm44i	129	7	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	129	8	,	,	,
work_fnploejenbc2raktl46esxm44i	129	9	a	a	NN
work_fnploejenbc2raktl46esxm44i	129	10	,	,	,
work_fnploejenbc2raktl46esxm44i	129	11	=	=	SYM
work_fnploejenbc2raktl46esxm44i	129	12	a2	a2	NNP
work_fnploejenbc2raktl46esxm44i	129	13	=	=	SYM
work_fnploejenbc2raktl46esxm44i	129	14	0	0	CD
work_fnploejenbc2raktl46esxm44i	129	15	,	,	,
work_fnploejenbc2raktl46esxm44i	129	16	a	a	NN
work_fnploejenbc2raktl46esxm44i	129	17	,	,	,
work_fnploejenbc2raktl46esxm44i	129	18	=	=	NFP
work_fnploejenbc2raktl46esxm44i	129	19	a3	a3	NNP
work_fnploejenbc2raktl46esxm44i	129	20	=	=	SYM
work_fnploejenbc2raktl46esxm44i	129	21	1	1	CD
work_fnploejenbc2raktl46esxm44i	129	22	,	,	,
work_fnploejenbc2raktl46esxm44i	129	23	and	and	CC
work_fnploejenbc2raktl46esxm44i	129	24	fb	fb	NNP
work_fnploejenbc2raktl46esxm44i	129	25	,	,	,
work_fnploejenbc2raktl46esxm44i	129	26	A=	A=	NNP
work_fnploejenbc2raktl46esxm44i	129	27	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	129	28	b”-i	b”-i	NNP
work_fnploejenbc2raktl46esxm44i	129	29	”	"	''
work_fnploejenbc2raktl46esxm44i	129	30	;	;	:
work_fnploejenbc2raktl46esxm44i	129	31	;	;	:
work_fnploejenbc2raktl46esxm44i	129	32	I$ndefined	i$ndefined	LS
work_fnploejenbc2raktl46esxm44i	129	33	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	129	34	;	;	:
work_fnploejenbc2raktl46esxm44i	129	35	here	here	RB
work_fnploejenbc2raktl46esxm44i	129	36	$	$	$
work_fnploejenbc2raktl46esxm44i	129	37	=	=	SYM
work_fnploejenbc2raktl46esxm44i	129	38	+	+	XX
work_fnploejenbc2raktl46esxm44i	129	39	.	.	.
work_fnploejenbc2raktl46esxm44i	130	1	In	in	IN
work_fnploejenbc2raktl46esxm44i	130	2	Lindley	Lindley	NNP
work_fnploejenbc2raktl46esxm44i	130	3	’s	’s	POS
work_fnploejenbc2raktl46esxm44i	130	4	extension	extension	NN
work_fnploejenbc2raktl46esxm44i	130	5	of	of	IN
work_fnploejenbc2raktl46esxm44i	130	6	DeFinetti	DeFinetti	NNP
work_fnploejenbc2raktl46esxm44i	130	7	’s	’s	POS
work_fnploejenbc2raktl46esxm44i	130	8	game	game	NN
work_fnploejenbc2raktl46esxm44i	130	9	,	,	,
work_fnploejenbc2raktl46esxm44i	130	10	uj	uj	NNP
work_fnploejenbc2raktl46esxm44i	130	11	,	,	,
work_fnploejenbc2raktl46esxm44i	130	12	j	j	NNP
work_fnploejenbc2raktl46esxm44i	130	13	=	=	SYM
work_fnploejenbc2raktl46esxm44i	130	14	0	0	CD
work_fnploejenbc2raktl46esxm44i	130	15	,	,	,
work_fnploejenbc2raktl46esxm44i	130	16	1,2	1,2	CD
work_fnploejenbc2raktl46esxm44i	130	17	,	,	,
work_fnploejenbc2raktl46esxm44i	130	18	3	3	CD
work_fnploejenbc2raktl46esxm44i	130	19	,	,	,
work_fnploejenbc2raktl46esxm44i	130	20	are	be	VBP
work_fnploejenbc2raktl46esxm44i	130	21	not	not	RB
work_fnploejenbc2raktl46esxm44i	130	22	restricted	restrict	VBN
work_fnploejenbc2raktl46esxm44i	130	23	to	to	IN
work_fnploejenbc2raktl46esxm44i	130	24	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	130	25	0	0	CD
work_fnploejenbc2raktl46esxm44i	130	26	,	,	,
work_fnploejenbc2raktl46esxm44i	130	27	11	11	CD
work_fnploejenbc2raktl46esxm44i	130	28	,	,	,
work_fnploejenbc2raktl46esxm44i	130	29	$	$	$
work_fnploejenbc2raktl46esxm44i	130	30	=	=	SYM
work_fnploejenbc2raktl46esxm44i	130	31	+	+	CC
work_fnploejenbc2raktl46esxm44i	130	32	,	,	,
work_fnploejenbc2raktl46esxm44i	130	33	and	and	CC
work_fnploejenbc2raktl46esxm44i	130	34	f	f	NNP
work_fnploejenbc2raktl46esxm44i	130	35	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	130	36	an	an	DT
work_fnploejenbc2raktl46esxm44i	130	37	arbitrary	arbitrary	JJ
work_fnploejenbc2raktl46esxm44i	130	38	score	score	NN
work_fnploejenbc2raktl46esxm44i	130	39	function	function	NN
work_fnploejenbc2raktl46esxm44i	130	40	.	.	.
work_fnploejenbc2raktl46esxm44i	131	1	2.3	2.3	LS
work_fnploejenbc2raktl46esxm44i	131	2	.	.	.
work_fnploejenbc2raktl46esxm44i	132	1	Subgames	subgame	NNS
work_fnploejenbc2raktl46esxm44i	132	2	To	to	TO
work_fnploejenbc2raktl46esxm44i	132	3	formalize	formalize	VB
work_fnploejenbc2raktl46esxm44i	132	4	various	various	JJ
work_fnploejenbc2raktl46esxm44i	132	5	concepts	concept	NNS
work_fnploejenbc2raktl46esxm44i	132	6	of	of	IN
work_fnploejenbc2raktl46esxm44i	132	7	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	132	8	in	in	IN
work_fnploejenbc2raktl46esxm44i	132	9	an	an	DT
work_fnploejenbc2raktl46esxm44i	132	10	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	132	11	game	game	NN
work_fnploejenbc2raktl46esxm44i	132	12	Gr,$	Gr,$	NNP
work_fnploejenbc2raktl46esxm44i	132	13	,	,	,
work_fnploejenbc2raktl46esxm44i	132	14	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	132	15	first	first	RB
work_fnploejenbc2raktl46esxm44i	132	16	introduce	introduce	VBP
work_fnploejenbc2raktl46esxm44i	132	17	the	the	DT
work_fnploejenbc2raktl46esxm44i	132	18	concept	concept	NN
work_fnploejenbc2raktl46esxm44i	132	19	of	of	IN
work_fnploejenbc2raktl46esxm44i	132	20	subgame	subgame	NN
work_fnploejenbc2raktl46esxm44i	132	21	.	.	.
work_fnploejenbc2raktl46esxm44i	133	1	Suppose	suppose	VB
work_fnploejenbc2raktl46esxm44i	133	2	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	133	3	are	be	VBP
work_fnploejenbc2raktl46esxm44i	133	4	interested	interested	JJ
work_fnploejenbc2raktl46esxm44i	133	5	only	only	RB
work_fnploejenbc2raktl46esxm44i	133	6	in	in	IN
work_fnploejenbc2raktl46esxm44i	133	7	some	some	DT
work_fnploejenbc2raktl46esxm44i	133	8	given	give	VBN
work_fnploejenbc2raktl46esxm44i	133	9	finite	finite	JJ
work_fnploejenbc2raktl46esxm44i	133	10	collection	collection	NN
work_fnploejenbc2raktl46esxm44i	133	11	of	of	IN
work_fnploejenbc2raktl46esxm44i	133	12	condi-	condi-	NNP
work_fnploejenbc2raktl46esxm44i	133	13	tional	tional	JJ
work_fnploejenbc2raktl46esxm44i	133	14	events	event	NNS
work_fnploejenbc2raktl46esxm44i	133	15	,	,	,
work_fnploejenbc2raktl46esxm44i	133	16	say	say	VBP
work_fnploejenbc2raktl46esxm44i	133	17	a	a	DT
work_fnploejenbc2raktl46esxm44i	133	18	,	,	,
work_fnploejenbc2raktl46esxm44i	133	19	then	then	RB
work_fnploejenbc2raktl46esxm44i	133	20	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	133	21	need	need	VBP
work_fnploejenbc2raktl46esxm44i	133	22	to	to	TO
work_fnploejenbc2raktl46esxm44i	133	23	look	look	VB
work_fnploejenbc2raktl46esxm44i	133	24	only	only	RB
work_fnploejenbc2raktl46esxm44i	133	25	at	at	IN
work_fnploejenbc2raktl46esxm44i	133	26	the	the	DT
work_fnploejenbc2raktl46esxm44i	133	27	subgame	subgame	NN
work_fnploejenbc2raktl46esxm44i	133	28	where	where	WRB
work_fnploejenbc2raktl46esxm44i	133	29	and	and	CC
work_fnploejenbc2raktl46esxm44i	133	30	For	for	IN
work_fnploejenbc2raktl46esxm44i	133	31	example	example	NN
work_fnploejenbc2raktl46esxm44i	133	32	,	,	,
work_fnploejenbc2raktl46esxm44i	133	33	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	133	34	can	can	MD
work_fnploejenbc2raktl46esxm44i	133	35	view	view	VB
work_fnploejenbc2raktl46esxm44i	133	36	A	a	DT
work_fnploejenbc2raktl46esxm44i	133	37	,	,	,
work_fnploejenbc2raktl46esxm44i	133	38	E$	E$	NNP
work_fnploejenbc2raktl46esxm44i	133	39	as	as	IN
work_fnploejenbc2raktl46esxm44i	133	40	a	a	DT
work_fnploejenbc2raktl46esxm44i	133	41	set	set	NN
work_fnploejenbc2raktl46esxm44i	133	42	a,=	a,=	NN
work_fnploejenbc2raktl46esxm44i	133	43	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	133	44	A	a	NN
work_fnploejenbc2raktl46esxm44i	133	45	,	,	,
work_fnploejenbc2raktl46esxm44i	133	46	,	,	,
work_fnploejenbc2raktl46esxm44i	133	47	.	.	.
work_fnploejenbc2raktl46esxm44i	134	1	.	.	.
work_fnploejenbc2raktl46esxm44i	135	1	.	.	.
work_fnploejenbc2raktl46esxm44i	136	1	.	.	.
work_fnploejenbc2raktl46esxm44i	137	1	A	a	DT
work_fnploejenbc2raktl46esxm44i	137	2	,	,	,
work_fnploejenbc2raktl46esxm44i	137	3	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	137	4	se	se	FW
work_fnploejenbc2raktl46esxm44i	137	5	.	.	.
work_fnploejenbc2raktl46esxm44i	138	1	Then	then	RB
work_fnploejenbc2raktl46esxm44i	138	2	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	138	3	a	a	DT
work_fnploejenbc2raktl46esxm44i	138	4	*	*	NFP
work_fnploejenbc2raktl46esxm44i	138	5	,	,	,
work_fnploejenbc2raktl46esxm44i	138	6	a31An=	a31an=	IN
work_fnploejenbc2raktl46esxm44i	138	7	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	138	8	p	p	NN
work_fnploejenbc2raktl46esxm44i	138	9	:	:	:
work_fnploejenbc2raktl46esxm44i	138	10	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	138	11	A	a	NN
work_fnploejenbc2raktl46esxm44i	138	12	,	,	,
work_fnploejenbc2raktl46esxm44i	138	13	,	,	,
work_fnploejenbc2raktl46esxm44i	138	14	.	.	.
work_fnploejenbc2raktl46esxm44i	139	1	.	.	.
work_fnploejenbc2raktl46esxm44i	140	1	.	.	.
work_fnploejenbc2raktl46esxm44i	141	1	.	.	.
work_fnploejenbc2raktl46esxm44i	142	1	A	a	DT
work_fnploejenbc2raktl46esxm44i	142	2	,	,	,
work_fnploejenbc2raktl46esxm44i	142	3	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	142	4	--	--	NFP
work_fnploejenbc2raktl46esxm44i	142	5	*	*	NFP
work_fnploejenbc2raktl46esxm44i	142	6	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	142	7	az	az	UH
work_fnploejenbc2raktl46esxm44i	142	8	,	,	,
work_fnploejenbc2raktl46esxm44i	142	9	a	a	DT
work_fnploejenbc2raktl46esxm44i	142	10	,	,	,
work_fnploejenbc2raktl46esxm44i	142	11	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	142	12	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	142	13	so	so	IN
work_fnploejenbc2raktl46esxm44i	142	14	that	that	IN
work_fnploejenbc2raktl46esxm44i	142	15	each	each	DT
work_fnploejenbc2raktl46esxm44i	142	16	p	p	NN
work_fnploejenbc2raktl46esxm44i	142	17	in	in	IN
work_fnploejenbc2raktl46esxm44i	142	18	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	142	19	a	a	DT
work_fnploejenbc2raktl46esxm44i	142	20	,	,	,
work_fnploejenbc2raktl46esxm44i	142	21	,	,	,
work_fnploejenbc2raktl46esxm44i	142	22	ujlAn	ujlan	ADD
work_fnploejenbc2raktl46esxm44i	142	23	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	142	24	the	the	DT
work_fnploejenbc2raktl46esxm44i	142	25	restriction	restriction	NN
work_fnploejenbc2raktl46esxm44i	142	26	of	of	IN
work_fnploejenbc2raktl46esxm44i	142	27	a	a	DT
work_fnploejenbc2raktl46esxm44i	142	28	p	p	NN
work_fnploejenbc2raktl46esxm44i	142	29	in	in	IN
work_fnploejenbc2raktl46esxm44i	142	30	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	142	31	a	a	DT
work_fnploejenbc2raktl46esxm44i	142	32	,	,	,
work_fnploejenbc2raktl46esxm44i	142	33	,	,	,
work_fnploejenbc2raktl46esxm44i	142	34	a3	a3	NNP
work_fnploejenbc2raktl46esxm44i	142	35	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	142	36	“	"	``
work_fnploejenbc2raktl46esxm44i	142	37	.	.	.
work_fnploejenbc2raktl46esxm44i	143	1	In	in	IN
work_fnploejenbc2raktl46esxm44i	143	2	a	a	DT
work_fnploejenbc2raktl46esxm44i	143	3	subgame	subgame	NN
work_fnploejenbc2raktl46esxm44i	143	4	,	,	,
work_fnploejenbc2raktl46esxm44i	143	5	the	the	DT
work_fnploejenbc2raktl46esxm44i	143	6	finite	finite	JJ
work_fnploejenbc2raktl46esxm44i	143	7	collection	collection	NN
work_fnploejenbc2raktl46esxm44i	143	8	of	of	IN
work_fnploejenbc2raktl46esxm44i	143	9	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	143	10	events	event	NNS
work_fnploejenbc2raktl46esxm44i	143	11	in	in	IN
work_fnploejenbc2raktl46esxm44i	143	12	a	a	DT
work_fnploejenbc2raktl46esxm44i	143	13	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	143	14	specified	specify	VBN
work_fnploejenbc2raktl46esxm44i	143	15	;	;	:
work_fnploejenbc2raktl46esxm44i	143	16	if	if	IN
work_fnploejenbc2raktl46esxm44i	143	17	player	player	NN
work_fnploejenbc2raktl46esxm44i	143	18	II	II	NNP
work_fnploejenbc2raktl46esxm44i	143	19	chooses	choose	VBZ
work_fnploejenbc2raktl46esxm44i	143	20	p	p	NN
work_fnploejenbc2raktl46esxm44i	143	21	to	to	TO
work_fnploejenbc2raktl46esxm44i	143	22	express	express	VB
work_fnploejenbc2raktl46esxm44i	143	23	an	an	DT
work_fnploejenbc2raktl46esxm44i	143	24	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	143	25	about	about	IN
work_fnploejenbc2raktl46esxm44i	143	26	these	these	DT
work_fnploejenbc2raktl46esxm44i	143	27	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	143	28	events	event	NNS
work_fnploejenbc2raktl46esxm44i	143	29	,	,	,
work_fnploejenbc2raktl46esxm44i	143	30	then	then	RB
work_fnploejenbc2raktl46esxm44i	143	31	the	the	DT
work_fnploejenbc2raktl46esxm44i	143	32	overall	overall	JJ
work_fnploejenbc2raktl46esxm44i	143	33	loss	loss	NN
work_fnploejenbc2raktl46esxm44i	143	34	would	would	MD
work_fnploejenbc2raktl46esxm44i	143	35	be	be	VB
work_fnploejenbc2raktl46esxm44i	143	36	Lf	Lf	NNP
work_fnploejenbc2raktl46esxm44i	143	37	,	,	,
work_fnploejenbc2raktl46esxm44i	143	38	ti,,dw	ti,,dw	NNP
work_fnploejenbc2raktl46esxm44i	143	39	~1	~1	CD
work_fnploejenbc2raktl46esxm44i	143	40	.	.	.
work_fnploejenbc2raktl46esxm44i	144	1	The	the	DT
work_fnploejenbc2raktl46esxm44i	144	2	subgame	subgame	NN
work_fnploejenbc2raktl46esxm44i	144	3	Gf,+.,i	gf,+.,i	NN
work_fnploejenbc2raktl46esxm44i	144	4	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	144	5	regarded	regard	VBN
work_fnploejenbc2raktl46esxm44i	144	6	as	as	IN
work_fnploejenbc2raktl46esxm44i	144	7	a	a	DT
work_fnploejenbc2raktl46esxm44i	144	8	game	game	NN
work_fnploejenbc2raktl46esxm44i	144	9	with	with	IN
work_fnploejenbc2raktl46esxm44i	144	10	partial	partial	JJ
work_fnploejenbc2raktl46esxm44i	144	11	infor-	infor-	XX
work_fnploejenbc2raktl46esxm44i	144	12	mation	mation	NN
work_fnploejenbc2raktl46esxm44i	144	13	,	,	,
work_fnploejenbc2raktl46esxm44i	144	14	namely	namely	RB
work_fnploejenbc2raktl46esxm44i	144	15	player	player	NN
work_fnploejenbc2raktl46esxm44i	144	16	II	II	NNP
work_fnploejenbc2raktl46esxm44i	144	17	does	do	VBZ
work_fnploejenbc2raktl46esxm44i	144	18	know	know	VB
work_fnploejenbc2raktl46esxm44i	144	19	that	that	IN
work_fnploejenbc2raktl46esxm44i	144	20	a	a	DT
work_fnploejenbc2raktl46esxm44i	144	21	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	144	22	to	to	TO
work_fnploejenbc2raktl46esxm44i	144	23	be	be	VB
work_fnploejenbc2raktl46esxm44i	144	24	considered	consider	VBN
work_fnploejenbc2raktl46esxm44i	144	25	.	.	.
work_fnploejenbc2raktl46esxm44i	145	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	145	2	example	example	NN
work_fnploejenbc2raktl46esxm44i	145	3	,	,	,
work_fnploejenbc2raktl46esxm44i	145	4	if	if	IN
work_fnploejenbc2raktl46esxm44i	145	5	a=((ElF	a=((ElF	NNS
work_fnploejenbc2raktl46esxm44i	145	6	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	145	7	,	,	,
work_fnploejenbc2raktl46esxm44i	145	8	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	145	9	E”(F	e”(f	NN
work_fnploejenbc2raktl46esxm44i	145	10	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	145	11	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	145	12	and	and	CC
work_fnploejenbc2raktl46esxm44i	145	13	$	$	$
work_fnploejenbc2raktl46esxm44i	145	14	=	=	SYM
work_fnploejenbc2raktl46esxm44i	145	15	+	+	CC
work_fnploejenbc2raktl46esxm44i	145	16	,	,	,
work_fnploejenbc2raktl46esxm44i	145	17	~(u)=((EIP)(~	~(u)=((EIP)(~	NNP
work_fnploejenbc2raktl46esxm44i	145	18	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	145	19	,	,	,
work_fnploejenbc2raktl46esxm44i	145	20	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	145	21	EC1	EC1	NNP
work_fnploejenbc2raktl46esxm44i	145	22	F)(o	F)(o	NNP
work_fnploejenbc2raktl46esxm44i	145	23	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	145	24	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	145	25	,	,	,
work_fnploejenbc2raktl46esxm44i	145	26	and	and	CC
work_fnploejenbc2raktl46esxm44i	145	27	the	the	DT
work_fnploejenbc2raktl46esxm44i	145	28	set	set	NN
work_fnploejenbc2raktl46esxm44i	145	29	of	of	IN
work_fnploejenbc2raktl46esxm44i	145	30	configurations	configuration	NNS
work_fnploejenbc2raktl46esxm44i	145	31	of	of	IN
work_fnploejenbc2raktl46esxm44i	145	32	a	a	DT
work_fnploejenbc2raktl46esxm44i	145	33	giving	give	VBG
work_fnploejenbc2raktl46esxm44i	145	34	rise	rise	NN
work_fnploejenbc2raktl46esxm44i	145	35	to	to	IN
work_fnploejenbc2raktl46esxm44i	145	36	non	non	JJ
work_fnploejenbc2raktl46esxm44i	145	37	-	-	JJ
work_fnploejenbc2raktl46esxm44i	145	38	zero	zero	JJ
work_fnploejenbc2raktl46esxm44i	145	39	losses	loss	NNS
work_fnploejenbc2raktl46esxm44i	145	40	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	145	41	f	f	NNP
work_fnploejenbc2raktl46esxm44i	145	42	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	145	43	x	x	NNP
work_fnploejenbc2raktl46esxm44i	145	44	,	,	,
work_fnploejenbc2raktl46esxm44i	145	45	u	u	NNP
work_fnploejenbc2raktl46esxm44i	145	46	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	145	47	z	z	NNP
work_fnploejenbc2raktl46esxm44i	145	48	0	0	CD
work_fnploejenbc2raktl46esxm44i	145	49	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	145	50	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	145	51	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	145	52	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	145	53	EIF	EIF	NNP
work_fnploejenbc2raktl46esxm44i	145	54	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	145	55	,	,	,
work_fnploejenbc2raktl46esxm44i	145	56	11	11	CD
work_fnploejenbc2raktl46esxm44i	145	57	,	,	,
work_fnploejenbc2raktl46esxm44i	145	58	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	145	59	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	145	60	E”IF	E”IF	NNP
work_fnploejenbc2raktl46esxm44i	145	61	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	145	62	,	,	,
work_fnploejenbc2raktl46esxm44i	145	63	01	01	CD
work_fnploejenbc2raktl46esxm44i	145	64	,	,	,
work_fnploejenbc2raktl46esxm44i	145	65	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	145	66	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	145	67	EIF	EIF	NNP
work_fnploejenbc2raktl46esxm44i	145	68	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	145	69	,	,	,
work_fnploejenbc2raktl46esxm44i	145	70	O	o	UH
work_fnploejenbc2raktl46esxm44i	145	71	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	145	72	,	,	,
work_fnploejenbc2raktl46esxm44i	145	73	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	145	74	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	145	75	E”IF	E”IF	NNP
work_fnploejenbc2raktl46esxm44i	145	76	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	145	77	,	,	,
work_fnploejenbc2raktl46esxm44i	145	78	l	l	NN
work_fnploejenbc2raktl46esxm44i	145	79	,	,	,
work_fnploejenbc2raktl46esxm44i	145	80	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	145	81	.	.	.
work_fnploejenbc2raktl46esxm44i	146	1	SCORING	SCORING	NNP
work_fnploejenbc2raktl46esxm44i	146	2	APPROACH	APPROACH	NNP
work_fnploejenbc2raktl46esxm44i	146	3	TO	to	IN
work_fnploejenbc2raktl46esxm44i	146	4	ADMISSIBILITY	ADMISSIBILITY	NNP
work_fnploejenbc2raktl46esxm44i	146	5	557	557	CD
work_fnploejenbc2raktl46esxm44i	146	6	For	for	IN
work_fnploejenbc2raktl46esxm44i	146	7	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	146	8	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	146	9	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	146	10	AO	AO	NNP
work_fnploejenbc2raktl46esxm44i	146	11	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	146	12	,	,	,
work_fnploejenbc2raktl46esxm44i	146	13	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	146	14	0	0	NFP
work_fnploejenbc2raktl46esxm44i	146	15	,	,	,
work_fnploejenbc2raktl46esxm44i	146	16	l	l	NN
work_fnploejenbc2raktl46esxm44i	146	17	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	146	18	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	146	19	,	,	,
work_fnploejenbc2raktl46esxm44i	146	20	2	2	CD
work_fnploejenbc2raktl46esxm44i	146	21	=	=	SYM
work_fnploejenbc2raktl46esxm44i	146	22	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	146	23	x1	x1	NNP
work_fnploejenbc2raktl46esxm44i	146	24	,	,	,
work_fnploejenbc2raktl46esxm44i	146	25	x	x	NNP
work_fnploejenbc2raktl46esxm44i	146	26	,	,	,
work_fnploejenbc2raktl46esxm44i	146	27	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	146	28	,	,	,
work_fnploejenbc2raktl46esxm44i	146	29	where	where	WRB
work_fnploejenbc2raktl46esxm44i	146	30	x1	x1	NNP
work_fnploejenbc2raktl46esxm44i	146	31	=	=	SYM
work_fnploejenbc2raktl46esxm44i	146	32	p(EI	p(EI	NNP
work_fnploejenbc2raktl46esxm44i	146	33	F	F	NNP
work_fnploejenbc2raktl46esxm44i	146	34	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	146	35	,	,	,
work_fnploejenbc2raktl46esxm44i	146	36	.x2	.x2	.
work_fnploejenbc2raktl46esxm44i	146	37	=	=	NFP
work_fnploejenbc2raktl46esxm44i	146	38	p(E’I	p(E’I	NNP
work_fnploejenbc2raktl46esxm44i	146	39	F	F	NNP
work_fnploejenbc2raktl46esxm44i	146	40	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	146	41	,	,	,
work_fnploejenbc2raktl46esxm44i	146	42	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	146	43	have	have	VBP
work_fnploejenbc2raktl46esxm44i	146	44	two	two	CD
work_fnploejenbc2raktl46esxm44i	146	45	overall	overall	JJ
work_fnploejenbc2raktl46esxm44i	146	46	scores	score	NNS
work_fnploejenbc2raktl46esxm44i	146	47	:	:	:
work_fnploejenbc2raktl46esxm44i	146	48	f(xr	f(xr	CD
work_fnploejenbc2raktl46esxm44i	146	49	,	,	,
work_fnploejenbc2raktl46esxm44i	146	50	l)+f(Xz	l)+f(xz	NN
work_fnploejenbc2raktl46esxm44i	146	51	,	,	,
work_fnploejenbc2raktl46esxm44i	146	52	0	0	CD
work_fnploejenbc2raktl46esxm44i	146	53	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	146	54	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	146	55	if	if	IN
work_fnploejenbc2raktl46esxm44i	146	56	EIF	EIF	NNP
work_fnploejenbc2raktl46esxm44i	146	57	occurs	occur	VBZ
work_fnploejenbc2raktl46esxm44i	146	58	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	146	59	and	and	CC
work_fnploejenbc2raktl46esxm44i	146	60	f(X	f(x	RBR
work_fnploejenbc2raktl46esxm44i	146	61	,	,	,
work_fnploejenbc2raktl46esxm44i	146	62	?	?	.
work_fnploejenbc2raktl46esxm44i	147	1	0	0	LS
work_fnploejenbc2raktl46esxm44i	147	2	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	147	3	+	+	CD
work_fnploejenbc2raktl46esxm44i	147	4	f(x	f(x	CD
work_fnploejenbc2raktl46esxm44i	147	5	*	*	NFP
work_fnploejenbc2raktl46esxm44i	147	6	,	,	,
work_fnploejenbc2raktl46esxm44i	147	7	1	1	CD
work_fnploejenbc2raktl46esxm44i	147	8	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	147	9	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	147	10	if	if	IN
work_fnploejenbc2raktl46esxm44i	147	11	E	e	NN
work_fnploejenbc2raktl46esxm44i	147	12	”	"	''
work_fnploejenbc2raktl46esxm44i	147	13	1	1	CD
work_fnploejenbc2raktl46esxm44i	147	14	F	f	NN
work_fnploejenbc2raktl46esxm44i	147	15	occurs	occur	VBZ
work_fnploejenbc2raktl46esxm44i	147	16	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	147	17	.	.	.
work_fnploejenbc2raktl46esxm44i	148	1	It	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	148	2	should	should	MD
work_fnploejenbc2raktl46esxm44i	148	3	be	be	VB
work_fnploejenbc2raktl46esxm44i	148	4	noted	note	VBN
work_fnploejenbc2raktl46esxm44i	148	5	that	that	IN
work_fnploejenbc2raktl46esxm44i	148	6	so	so	RB
work_fnploejenbc2raktl46esxm44i	148	7	far	far	RB
work_fnploejenbc2raktl46esxm44i	148	8	only	only	RB
work_fnploejenbc2raktl46esxm44i	148	9	those	those	DT
work_fnploejenbc2raktl46esxm44i	148	10	finite	finite	JJ
work_fnploejenbc2raktl46esxm44i	148	11	sequences	sequence	NNS
work_fnploejenbc2raktl46esxm44i	148	12	of	of	IN
work_fnploejenbc2raktl46esxm44i	148	13	events	event	NNS
work_fnploejenbc2raktl46esxm44i	148	14	have	have	VBP
work_fnploejenbc2raktl46esxm44i	148	15	been	be	VBN
work_fnploejenbc2raktl46esxm44i	148	16	considered	consider	VBN
work_fnploejenbc2raktl46esxm44i	148	17	which	which	WDT
work_fnploejenbc2raktl46esxm44i	148	18	have	have	VBP
work_fnploejenbc2raktl46esxm44i	148	19	a	a	DT
work_fnploejenbc2raktl46esxm44i	148	20	common	common	JJ
work_fnploejenbc2raktl46esxm44i	148	21	antecedent	antecedent	NN
work_fnploejenbc2raktl46esxm44i	148	22	.	.	.
work_fnploejenbc2raktl46esxm44i	149	1	Relevant	relevant	JJ
work_fnploejenbc2raktl46esxm44i	149	2	to	to	IN
work_fnploejenbc2raktl46esxm44i	149	3	this	this	DT
work_fnploejenbc2raktl46esxm44i	149	4	,	,	,
work_fnploejenbc2raktl46esxm44i	149	5	denote	denote	NN
work_fnploejenbc2raktl46esxm44i	149	6	for	for	IN
work_fnploejenbc2raktl46esxm44i	149	7	any	any	DT
work_fnploejenbc2raktl46esxm44i	149	8	Fe	Fe	NNP
work_fnploejenbc2raktl46esxm44i	149	9	ZZZ	ZZZ	NNP
work_fnploejenbc2raktl46esxm44i	149	10	’	'	''
work_fnploejenbc2raktl46esxm44i	149	11	,	,	,
work_fnploejenbc2raktl46esxm44i	149	12	d	d	NN
work_fnploejenbc2raktl46esxm44i	149	13	-	-	:
work_fnploejenbc2raktl46esxm44i	149	14	fF=	ff=	FW
work_fnploejenbc2raktl46esxm44i	149	15	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	149	16	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	149	17	EIF	EIF	NNP
work_fnploejenbc2raktl46esxm44i	149	18	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	149	19	:	:	:
work_fnploejenbc2raktl46esxm44i	149	20	EEL	EEL	NNP
work_fnploejenbc2raktl46esxm44i	149	21	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	149	22	.	.	.
work_fnploejenbc2raktl46esxm44i	150	1	The	the	DT
work_fnploejenbc2raktl46esxm44i	150	2	reason	reason	NN
work_fnploejenbc2raktl46esxm44i	150	3	for	for	IN
work_fnploejenbc2raktl46esxm44i	150	4	this	this	DT
work_fnploejenbc2raktl46esxm44i	150	5	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	150	6	that	that	IN
work_fnploejenbc2raktl46esxm44i	150	7	if	if	IN
work_fnploejenbc2raktl46esxm44i	150	8	one	one	CD
work_fnploejenbc2raktl46esxm44i	150	9	wished	wish	VBD
work_fnploejenbc2raktl46esxm44i	150	10	to	to	TO
work_fnploejenbc2raktl46esxm44i	150	11	determine	determine	VB
work_fnploejenbc2raktl46esxm44i	150	12	the	the	DT
work_fnploejenbc2raktl46esxm44i	150	13	possible	possible	JJ
work_fnploejenbc2raktl46esxm44i	150	14	indicator	indicator	NN
work_fnploejenbc2raktl46esxm44i	150	15	evaluation	evaluation	NN
work_fnploejenbc2raktl46esxm44i	150	16	combinations	combination	NNS
work_fnploejenbc2raktl46esxm44i	150	17	among	among	IN
work_fnploejenbc2raktl46esxm44i	150	18	any	any	DT
work_fnploejenbc2raktl46esxm44i	150	19	sequence	sequence	NN
work_fnploejenbc2raktl46esxm44i	150	20	such	such	JJ
work_fnploejenbc2raktl46esxm44i	150	21	as	as	IN
work_fnploejenbc2raktl46esxm44i	150	22	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	150	23	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	150	24	E	e	NN
work_fnploejenbc2raktl46esxm44i	150	25	,	,	,
work_fnploejenbc2raktl46esxm44i	150	26	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	150	27	F	F	NNP
work_fnploejenbc2raktl46esxm44i	150	28	,	,	,
work_fnploejenbc2raktl46esxm44i	150	29	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	150	30	,	,	,
work_fnploejenbc2raktl46esxm44i	150	31	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	150	32	E	e	NN
work_fnploejenbc2raktl46esxm44i	150	33	,	,	,
work_fnploejenbc2raktl46esxm44i	150	34	/	/	SYM
work_fnploejenbc2raktl46esxm44i	150	35	F2	f2	NN
work_fnploejenbc2raktl46esxm44i	150	36	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	150	37	,	,	,
work_fnploejenbc2raktl46esxm44i	150	38	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	150	39	E	e	UH
work_fnploejenbc2raktl46esxm44i	150	40	,	,	,
work_fnploejenbc2raktl46esxm44i	150	41	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	150	42	F3	f3	NN
work_fnploejenbc2raktl46esxm44i	150	43	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	150	44	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	150	45	,	,	,
work_fnploejenbc2raktl46esxm44i	150	46	until	until	IN
work_fnploejenbc2raktl46esxm44i	150	47	recently	recently	RB
work_fnploejenbc2raktl46esxm44i	150	48	,	,	,
work_fnploejenbc2raktl46esxm44i	150	49	no	no	DT
work_fnploejenbc2raktl46esxm44i	150	50	standard	standard	JJ
work_fnploejenbc2raktl46esxm44i	150	51	technique	technique	NN
work_fnploejenbc2raktl46esxm44i	150	52	existed	exist	VBD
work_fnploejenbc2raktl46esxm44i	150	53	for	for	IN
work_fnploejenbc2raktl46esxm44i	150	54	dealing	deal	VBG
work_fnploejenbc2raktl46esxm44i	150	55	with	with	IN
work_fnploejenbc2raktl46esxm44i	150	56	this	this	DT
work_fnploejenbc2raktl46esxm44i	150	57	issue	issue	NN
work_fnploejenbc2raktl46esxm44i	150	58	.	.	.
work_fnploejenbc2raktl46esxm44i	151	1	However	however	RB
work_fnploejenbc2raktl46esxm44i	151	2	,	,	,
work_fnploejenbc2raktl46esxm44i	151	3	Goodman	Goodman	NNP
work_fnploejenbc2raktl46esxm44i	151	4	,	,	,
work_fnploejenbc2raktl46esxm44i	151	5	Nguyen	Nguyen	NNP
work_fnploejenbc2raktl46esxm44i	151	6	,	,	,
work_fnploejenbc2raktl46esxm44i	151	7	and	and	CC
work_fnploejenbc2raktl46esxm44i	151	8	Walker	Walker	NNP
work_fnploejenbc2raktl46esxm44i	151	9	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	151	10	121	121	CD
work_fnploejenbc2raktl46esxm44i	151	11	and	and	CC
work_fnploejenbc2raktl46esxm44i	151	12	Schay	schay	NN
work_fnploejenbc2raktl46esxm44i	151	13	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	151	14	24	24	CD
work_fnploejenbc2raktl46esxm44i	151	15	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	151	16	have	have	VBP
work_fnploejenbc2raktl46esxm44i	151	17	proposed	propose	VBN
work_fnploejenbc2raktl46esxm44i	151	18	independent	independent	JJ
work_fnploejenbc2raktl46esxm44i	151	19	nonstandard	nonstandard	NN
work_fnploejenbc2raktl46esxm44i	151	20	syntactic	syntactic	JJ
work_fnploejenbc2raktl46esxm44i	151	21	approaches	approach	NNS
work_fnploejenbc2raktl46esxm44i	151	22	for	for	IN
work_fnploejenbc2raktl46esxm44i	151	23	treating	treat	VBG
work_fnploejenbc2raktl46esxm44i	151	24	this	this	DT
work_fnploejenbc2raktl46esxm44i	151	25	and	and	CC
work_fnploejenbc2raktl46esxm44i	151	26	related	related	JJ
work_fnploejenbc2raktl46esxm44i	151	27	problems	problem	NNS
work_fnploejenbc2raktl46esxm44i	151	28	.	.	.
work_fnploejenbc2raktl46esxm44i	152	1	Only	only	RB
work_fnploejenbc2raktl46esxm44i	152	2	one	one	CD
work_fnploejenbc2raktl46esxm44i	152	3	such	such	JJ
work_fnploejenbc2raktl46esxm44i	152	4	situation	situation	NN
work_fnploejenbc2raktl46esxm44i	152	5	will	will	MD
work_fnploejenbc2raktl46esxm44i	152	6	be	be	VB
work_fnploejenbc2raktl46esxm44i	152	7	considered	consider	VBN
work_fnploejenbc2raktl46esxm44i	152	8	in	in	IN
work_fnploejenbc2raktl46esxm44i	152	9	this	this	DT
work_fnploejenbc2raktl46esxm44i	152	10	paper	paper	NN
work_fnploejenbc2raktl46esxm44i	152	11	,	,	,
work_fnploejenbc2raktl46esxm44i	152	12	namely	namely	RB
work_fnploejenbc2raktl46esxm44i	152	13	the	the	DT
work_fnploejenbc2raktl46esxm44i	152	14	fundamental	fundamental	JJ
work_fnploejenbc2raktl46esxm44i	152	15	natural	natural	JJ
work_fnploejenbc2raktl46esxm44i	152	16	conjunctive	conjunctive	JJ
work_fnploejenbc2raktl46esxm44i	152	17	chaining	chaining	NN
work_fnploejenbc2raktl46esxm44i	152	18	relation	relation	NN
work_fnploejenbc2raktl46esxm44i	152	19	,	,	,
work_fnploejenbc2raktl46esxm44i	152	20	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	152	21	El	El	NNP
work_fnploejenbc2raktl46esxm44i	152	22	FG)(F	fg)(f	ADD
work_fnploejenbc2raktl46esxm44i	152	23	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	152	24	G	g	NN
work_fnploejenbc2raktl46esxm44i	152	25	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	152	26	=	=	NFP
work_fnploejenbc2raktl46esxm44i	152	27	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	152	28	EFI	EFI	NNP
work_fnploejenbc2raktl46esxm44i	152	29	G	G	NNP
work_fnploejenbc2raktl46esxm44i	152	30	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	152	31	,	,	,
work_fnploejenbc2raktl46esxm44i	152	32	which	which	WDT
work_fnploejenbc2raktl46esxm44i	152	33	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	152	34	obviously	obviously	RB
work_fnploejenbc2raktl46esxm44i	152	35	true	true	JJ
work_fnploejenbc2raktl46esxm44i	152	36	for	for	IN
work_fnploejenbc2raktl46esxm44i	152	37	all	all	DT
work_fnploejenbc2raktl46esxm44i	152	38	corresponding	correspond	VBG
work_fnploejenbc2raktl46esxm44i	152	39	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	152	40	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	152	41	evaluations	evaluation	NNS
work_fnploejenbc2raktl46esxm44i	152	42	AEI	AEI	NNP
work_fnploejenbc2raktl46esxm44i	152	43	=	=	FW
work_fnploejenbc2raktl46esxm44i	152	44	I	i	NN
work_fnploejenbc2raktl46esxm44i	152	45	.PV’I	.PV’I	.
work_fnploejenbc2raktl46esxm44i	152	46	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	152	47	3	3	CD
work_fnploejenbc2raktl46esxm44i	152	48	=	=	SYM
work_fnploejenbc2raktl46esxm44i	152	49	PPI	PPI	NNP
work_fnploejenbc2raktl46esxm44i	152	50	G	G	NNP
work_fnploejenbc2raktl46esxm44i	152	51	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	152	52	for	for	IN
work_fnploejenbc2raktl46esxm44i	152	53	p(G	p(g	LS
work_fnploejenbc2raktl46esxm44i	152	54	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	152	55	>	>	XX
work_fnploejenbc2raktl46esxm44i	152	56	0	0	NFP
work_fnploejenbc2raktl46esxm44i	152	57	.	.	.
work_fnploejenbc2raktl46esxm44i	153	1	More	More	JJR
work_fnploejenbc2raktl46esxm44i	153	2	details	detail	NNS
work_fnploejenbc2raktl46esxm44i	153	3	of	of	IN
work_fnploejenbc2raktl46esxm44i	153	4	this	this	DT
work_fnploejenbc2raktl46esxm44i	153	5	will	will	MD
work_fnploejenbc2raktl46esxm44i	153	6	be	be	VB
work_fnploejenbc2raktl46esxm44i	153	7	seen	see	VBN
work_fnploejenbc2raktl46esxm44i	153	8	in	in	IN
work_fnploejenbc2raktl46esxm44i	153	9	Theorem	Theorem	NNP
work_fnploejenbc2raktl46esxm44i	153	10	3.2.3	3.2.3	NNP
work_fnploejenbc2raktl46esxm44i	153	11	et	et	NNP
work_fnploejenbc2raktl46esxm44i	153	12	passim	passim	NN
work_fnploejenbc2raktl46esxm44i	153	13	.	.	.
work_fnploejenbc2raktl46esxm44i	154	1	2.4	2.4	CD
work_fnploejenbc2raktl46esxm44i	154	2	.	.	.
work_fnploejenbc2raktl46esxm44i	155	1	Equivalent	Equivalent	NNP
work_fnploejenbc2raktl46esxm44i	155	2	Reduced	Reduced	NNP
work_fnploejenbc2raktl46esxm44i	155	3	Forms	Forms	NNPS
work_fnploejenbc2raktl46esxm44i	155	4	of	of	IN
work_fnploejenbc2raktl46esxm44i	155	5	Games	Games	NNPS
work_fnploejenbc2raktl46esxm44i	155	6	and	and	CC
work_fnploejenbc2raktl46esxm44i	155	7	Subgames	Subgames	NNP
work_fnploejenbc2raktl46esxm44i	155	8	The	the	DT
work_fnploejenbc2raktl46esxm44i	155	9	space	space	NN
work_fnploejenbc2raktl46esxm44i	155	10	/1	/1	.
work_fnploejenbc2raktl46esxm44i	155	11	r	r	LS
work_fnploejenbc2raktl46esxm44i	155	12	=	=	SYM
work_fnploejenbc2raktl46esxm44i	155	13	J	J	NNP
work_fnploejenbc2raktl46esxm44i	155	14	&	&	CC
work_fnploejenbc2raktl46esxm44i	155	15	,	,	,
work_fnploejenbc2raktl46esxm44i	155	16	x	x	SYM
work_fnploejenbc2raktl46esxm44i	155	17	52	52	CD
work_fnploejenbc2raktl46esxm44i	155	18	in	in	IN
work_fnploejenbc2raktl46esxm44i	155	19	the	the	DT
work_fnploejenbc2raktl46esxm44i	155	20	game	game	NN
work_fnploejenbc2raktl46esxm44i	155	21	G/,@	G/,@	NNP
work_fnploejenbc2raktl46esxm44i	155	22	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	155	23	infinite	infinite	JJ
work_fnploejenbc2raktl46esxm44i	155	24	,	,	,
work_fnploejenbc2raktl46esxm44i	155	25	in	in	IN
work_fnploejenbc2raktl46esxm44i	155	26	general	general	JJ
work_fnploejenbc2raktl46esxm44i	155	27	,	,	,
work_fnploejenbc2raktl46esxm44i	155	28	but	but	CC
work_fnploejenbc2raktl46esxm44i	155	29	for	for	IN
work_fnploejenbc2raktl46esxm44i	155	30	each	each	DT
work_fnploejenbc2raktl46esxm44i	155	31	R	r	NN
work_fnploejenbc2raktl46esxm44i	155	32	E	E	NNP
work_fnploejenbc2raktl46esxm44i	155	33	Jm	Jm	NNP
work_fnploejenbc2raktl46esxm44i	155	34	,	,	,
work_fnploejenbc2raktl46esxm44i	155	35	the	the	DT
work_fnploejenbc2raktl46esxm44i	155	36	space	space	NN
work_fnploejenbc2raktl46esxm44i	155	37	of	of	IN
work_fnploejenbc2raktl46esxm44i	155	38	configurations	configuration	NNS
work_fnploejenbc2raktl46esxm44i	155	39	of	of	IN
work_fnploejenbc2raktl46esxm44i	155	40	a	a	DT
work_fnploejenbc2raktl46esxm44i	155	41	,	,	,
work_fnploejenbc2raktl46esxm44i	155	42	namely	namely	RB
work_fnploejenbc2raktl46esxm44i	155	43	a(Q	a(Q	,
work_fnploejenbc2raktl46esxm44i	155	44	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	155	45	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	155	46	finite	finite	JJ
work_fnploejenbc2raktl46esxm44i	155	47	,	,	,
work_fnploejenbc2raktl46esxm44i	155	48	a	a	DT
work_fnploejenbc2raktl46esxm44i	155	49	sub-	sub-	JJ
work_fnploejenbc2raktl46esxm44i	155	50	set	set	NN
work_fnploejenbc2raktl46esxm44i	155	51	of	of	IN
work_fnploejenbc2raktl46esxm44i	155	52	10	10	CD
work_fnploejenbc2raktl46esxm44i	155	53	,	,	,
work_fnploejenbc2raktl46esxm44i	155	54	1	1	CD
work_fnploejenbc2raktl46esxm44i	155	55	,	,	,
work_fnploejenbc2raktl46esxm44i	155	56	u}lA^	u}lA^	NNP
work_fnploejenbc2raktl46esxm44i	155	57	‘	'	``
work_fnploejenbc2raktl46esxm44i	155	58	,	,	,
work_fnploejenbc2raktl46esxm44i	155	59	where	where	WRB
work_fnploejenbc2raktl46esxm44i	155	60	Ial	Ial	NNP
work_fnploejenbc2raktl46esxm44i	155	61	denotes	denote	VBZ
work_fnploejenbc2raktl46esxm44i	155	62	the	the	DT
work_fnploejenbc2raktl46esxm44i	155	63	“	"	``
work_fnploejenbc2raktl46esxm44i	155	64	dimension	dimension	NN
work_fnploejenbc2raktl46esxm44i	155	65	”	"	''
work_fnploejenbc2raktl46esxm44i	155	66	of	of	IN
work_fnploejenbc2raktl46esxm44i	155	67	8	8	CD
work_fnploejenbc2raktl46esxm44i	155	68	;	;	:
work_fnploejenbc2raktl46esxm44i	155	69	e.g.	e.g.	RB
work_fnploejenbc2raktl46esxm44i	155	70	,	,	,
work_fnploejenbc2raktl46esxm44i	155	71	if	if	IN
work_fnploejenbc2raktl46esxm44i	155	72	A	a	NN
work_fnploejenbc2raktl46esxm44i	155	73	E	e	NN
work_fnploejenbc2raktl46esxm44i	155	74	d	d	NN
work_fnploejenbc2raktl46esxm44i	155	75	”	"	''
work_fnploejenbc2raktl46esxm44i	155	76	,	,	,
work_fnploejenbc2raktl46esxm44i	155	77	then	then	RB
work_fnploejenbc2raktl46esxm44i	155	78	IAl	IAl	NNP
work_fnploejenbc2raktl46esxm44i	155	79	=	=	SYM
work_fnploejenbc2raktl46esxm44i	155	80	n.	n.	NN
work_fnploejenbc2raktl46esxm44i	155	81	On	on	IN
work_fnploejenbc2raktl46esxm44i	155	82	the	the	DT
work_fnploejenbc2raktl46esxm44i	155	83	other	other	JJ
work_fnploejenbc2raktl46esxm44i	155	84	hand	hand	NN
work_fnploejenbc2raktl46esxm44i	155	85	,	,	,
work_fnploejenbc2raktl46esxm44i	155	86	the	the	DT
work_fnploejenbc2raktl46esxm44i	155	87	domain	domain	NN
work_fnploejenbc2raktl46esxm44i	155	88	of	of	IN
work_fnploejenbc2raktl46esxm44i	155	89	Lf,$	Lf,$	NNP
work_fnploejenbc2raktl46esxm44i	155	90	involves	involve	VBZ
work_fnploejenbc2raktl46esxm44i	155	91	a	a	DT
work_fnploejenbc2raktl46esxm44i	155	92	,	,	,
work_fnploejenbc2raktl46esxm44i	155	93	but	but	CC
work_fnploejenbc2raktl46esxm44i	155	94	since	since	IN
work_fnploejenbc2raktl46esxm44i	155	95	Lf	Lf	NNP
work_fnploejenbc2raktl46esxm44i	155	96	,	,	,
work_fnploejenbc2raktl46esxm44i	155	97	JA	JA	NNP
work_fnploejenbc2raktl46esxm44i	155	98	,	,	,
work_fnploejenbc2raktl46esxm44i	155	99	.	.	.
work_fnploejenbc2raktl46esxm44i	155	100	,	,	,
work_fnploejenbc2raktl46esxm44i	155	101	p	p	LS
work_fnploejenbc2raktl46esxm44i	155	102	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	155	103	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	155	104	constant	constant	JJ
work_fnploejenbc2raktl46esxm44i	155	105	on	on	IN
work_fnploejenbc2raktl46esxm44i	155	106	each	each	DT
work_fnploejenbc2raktl46esxm44i	155	107	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	155	108	A)-	A)-	NNP
work_fnploejenbc2raktl46esxm44i	155	109	’	'	''
work_fnploejenbc2raktl46esxm44i	155	110	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	155	111	t	t	NNP
work_fnploejenbc2raktl46esxm44i	155	112	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	155	113	,	,	,
work_fnploejenbc2raktl46esxm44i	155	114	t	t	NNP
work_fnploejenbc2raktl46esxm44i	155	115	E	E	NNP
work_fnploejenbc2raktl46esxm44i	155	116	A(Q	A(Q	NNP
work_fnploejenbc2raktl46esxm44i	155	117	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	155	118	,	,	,
work_fnploejenbc2raktl46esxm44i	155	119	8	8	CD
work_fnploejenbc2raktl46esxm44i	155	120	can	can	MD
work_fnploejenbc2raktl46esxm44i	155	121	be	be	VB
work_fnploejenbc2raktl46esxm44i	155	122	replaced	replace	VBN
work_fnploejenbc2raktl46esxm44i	155	123	by	by	IN
work_fnploejenbc2raktl46esxm44i	155	124	the	the	DT
work_fnploejenbc2raktl46esxm44i	155	125	finite	finite	NNP
work_fnploejenbc2raktl46esxm44i	155	126	d	d	NN
work_fnploejenbc2raktl46esxm44i	155	127	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	155	128	partition	partition	NN
work_fnploejenbc2raktl46esxm44i	155	129	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	155	130	of	of	IN
work_fnploejenbc2raktl46esxm44i	155	131	Q	Q	NNP
work_fnploejenbc2raktl46esxm44i	155	132	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	155	133	generated	generate	VBN
work_fnploejenbc2raktl46esxm44i	155	134	by	by	IN
work_fnploejenbc2raktl46esxm44i	155	135	a.	a.	NN
work_fnploejenbc2raktl46esxm44i	156	1	Specifically	specifically	RB
work_fnploejenbc2raktl46esxm44i	156	2	,	,	,
work_fnploejenbc2raktl46esxm44i	156	3	for	for	IN
work_fnploejenbc2raktl46esxm44i	156	4	each	each	DT
work_fnploejenbc2raktl46esxm44i	156	5	a	a	DT
work_fnploejenbc2raktl46esxm44i	156	6	E	E	NNP
work_fnploejenbc2raktl46esxm44i	156	7	Jm	Jm	NNP
work_fnploejenbc2raktl46esxm44i	156	8	,	,	,
work_fnploejenbc2raktl46esxm44i	156	9	say	say	VBP
work_fnploejenbc2raktl46esxm44i	156	10	A	a	NN
work_fnploejenbc2raktl46esxm44i	156	11	=	=	NFP
work_fnploejenbc2raktl46esxm44i	156	12	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	156	13	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	156	14	E	e	NN
work_fnploejenbc2raktl46esxm44i	156	15	,	,	,
work_fnploejenbc2raktl46esxm44i	156	16	IF	if	IN
work_fnploejenbc2raktl46esxm44i	156	17	,	,	,
work_fnploejenbc2raktl46esxm44i	156	18	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	156	19	,	,	,
work_fnploejenbc2raktl46esxm44i	156	20	.	.	.
work_fnploejenbc2raktl46esxm44i	157	1	.	.	.
work_fnploejenbc2raktl46esxm44i	158	1	.	.	.
work_fnploejenbc2raktl46esxm44i	159	1	.	.	.
work_fnploejenbc2raktl46esxm44i	160	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	160	2	E	e	NN
work_fnploejenbc2raktl46esxm44i	160	3	,	,	,
work_fnploejenbc2raktl46esxm44i	160	4	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	160	5	F	F	NNP
work_fnploejenbc2raktl46esxm44i	160	6	,	,	,
work_fnploejenbc2raktl46esxm44i	160	7	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	160	8	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	160	9	,	,	,
work_fnploejenbc2raktl46esxm44i	160	10	consider	consider	VB
work_fnploejenbc2raktl46esxm44i	160	11	the	the	DT
work_fnploejenbc2raktl46esxm44i	160	12	finite	finite	JJ
work_fnploejenbc2raktl46esxm44i	160	13	collection	collection	NN
work_fnploejenbc2raktl46esxm44i	160	14	of	of	IN
work_fnploejenbc2raktl46esxm44i	160	15	events	event	NNS
work_fnploejenbc2raktl46esxm44i	160	16	%	%	NN
work_fnploejenbc2raktl46esxm44i	160	17	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	160	18	A^)=	A^)=	NNP
work_fnploejenbc2raktl46esxm44i	160	19	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	160	20	E;F	E;F	NNP
work_fnploejenbc2raktl46esxm44i	160	21	,	,	,
work_fnploejenbc2raktl46esxm44i	160	22	,	,	,
work_fnploejenbc2raktl46esxm44i	160	23	E;F	E;F	NNP
work_fnploejenbc2raktl46esxm44i	160	24	;	;	:
work_fnploejenbc2raktl46esxm44i	160	25	,	,	,
work_fnploejenbc2raktl46esxm44i	160	26	F	f	NN
work_fnploejenbc2raktl46esxm44i	160	27	;	;	:
work_fnploejenbc2raktl46esxm44i	160	28	,	,	,
work_fnploejenbc2raktl46esxm44i	160	29	i=	i=	NNP
work_fnploejenbc2raktl46esxm44i	160	30	1	1	CD
work_fnploejenbc2raktl46esxm44i	160	31	,	,	,
work_fnploejenbc2raktl46esxm44i	160	32	.	.	.
work_fnploejenbc2raktl46esxm44i	161	1	.	.	.
work_fnploejenbc2raktl46esxm44i	162	1	.	.	.
work_fnploejenbc2raktl46esxm44i	163	1	.	.	.
work_fnploejenbc2raktl46esxm44i	164	1	n	n	LS
work_fnploejenbc2raktl46esxm44i	164	2	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	164	3	.	.	.
work_fnploejenbc2raktl46esxm44i	165	1	Let	let	VB
work_fnploejenbc2raktl46esxm44i	165	2	z(a	z(a	NNP
work_fnploejenbc2raktl46esxm44i	165	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	165	4	denote	denote	VB
work_fnploejenbc2raktl46esxm44i	165	5	the	the	DT
work_fnploejenbc2raktl46esxm44i	165	6	canonical	canonical	JJ
work_fnploejenbc2raktl46esxm44i	165	7	parti-	parti-	XX
work_fnploejenbc2raktl46esxm44i	165	8	tion	tion	NN
work_fnploejenbc2raktl46esxm44i	165	9	of	of	IN
work_fnploejenbc2raktl46esxm44i	165	10	Q	Q	NNP
work_fnploejenbc2raktl46esxm44i	165	11	generated	generate	VBN
work_fnploejenbc2raktl46esxm44i	165	12	by	by	IN
work_fnploejenbc2raktl46esxm44i	165	13	+	+	NNS
work_fnploejenbc2raktl46esxm44i	165	14	?	?	.
work_fnploejenbc2raktl46esxm44i	166	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	166	2	A	a	NN
work_fnploejenbc2raktl46esxm44i	166	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	166	4	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	166	5	which	which	WDT
work_fnploejenbc2raktl46esxm44i	166	6	reduces	reduce	VBZ
work_fnploejenbc2raktl46esxm44i	166	7	to	to	IN
work_fnploejenbc2raktl46esxm44i	166	8	A^	A^	NNP
work_fnploejenbc2raktl46esxm44i	166	9	=	=	NFP
work_fnploejenbc2raktl46esxm44i	166	10	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	166	11	Ei	Ei	NNP
work_fnploejenbc2raktl46esxm44i	166	12	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	166	13	when	when	WRB
work_fnploejenbc2raktl46esxm44i	166	14	all	all	DT
work_fnploejenbc2raktl46esxm44i	166	15	F	f	NN
work_fnploejenbc2raktl46esxm44i	166	16	;	;	:
work_fnploejenbc2raktl46esxm44i	166	17	=	=	NFP
work_fnploejenbc2raktl46esxm44i	166	18	Q.	Q.	NNP
work_fnploejenbc2raktl46esxm44i	167	1	Then	then	RB
work_fnploejenbc2raktl46esxm44i	167	2	,	,	,
work_fnploejenbc2raktl46esxm44i	167	3	rc(a)=	rc(a)=	FW
work_fnploejenbc2raktl46esxm44i	167	4	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	167	5	B,,j=	b,,j=	NN
work_fnploejenbc2raktl46esxm44i	167	6	1	1	CD
work_fnploejenbc2raktl46esxm44i	167	7	,	,	,
work_fnploejenbc2raktl46esxm44i	167	8	2	2	CD
work_fnploejenbc2raktl46esxm44i	167	9	,	,	,
work_fnploejenbc2raktl46esxm44i	167	10	.	.	.
work_fnploejenbc2raktl46esxm44i	168	1	.	.	.
work_fnploejenbc2raktl46esxm44i	169	1	.	.	.
work_fnploejenbc2raktl46esxm44i	170	1	.	.	.
work_fnploejenbc2raktl46esxm44i	171	1	23n	23n	NNS
work_fnploejenbc2raktl46esxm44i	171	2	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	171	3	,	,	,
work_fnploejenbc2raktl46esxm44i	171	4	where	where	WRB
work_fnploejenbc2raktl46esxm44i	171	5	each	each	DT
work_fnploejenbc2raktl46esxm44i	171	6	B	b	NN
work_fnploejenbc2raktl46esxm44i	171	7	,	,	,
work_fnploejenbc2raktl46esxm44i	171	8	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	171	9	of	of	IN
work_fnploejenbc2raktl46esxm44i	171	10	the	the	DT
work_fnploejenbc2raktl46esxm44i	171	11	form	form	NN
work_fnploejenbc2raktl46esxm44i	171	12	nr=	nr=	NNP
work_fnploejenbc2raktl46esxm44i	171	13	,	,	,
work_fnploejenbc2raktl46esxm44i	171	14	02	02	CD
work_fnploejenbc2raktl46esxm44i	171	15	,	,	,
work_fnploejenbc2raktl46esxm44i	171	16	Dk	Dk	NNP
work_fnploejenbc2raktl46esxm44i	171	17	E	E	VBZ
work_fnploejenbc2raktl46esxm44i	171	18	%	%	NN
work_fnploejenbc2raktl46esxm44i	171	19	‘	'	''
work_fnploejenbc2raktl46esxm44i	171	20	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	171	21	A^	A^	NNP
work_fnploejenbc2raktl46esxm44i	171	22	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	171	23	,	,	,
work_fnploejenbc2raktl46esxm44i	171	24	sk	sk	NNP
work_fnploejenbc2raktl46esxm44i	171	25	=	=	SYM
work_fnploejenbc2raktl46esxm44i	171	26	1	1	CD
work_fnploejenbc2raktl46esxm44i	171	27	or	or	CC
work_fnploejenbc2raktl46esxm44i	171	28	c	c	NNP
work_fnploejenbc2raktl46esxm44i	171	29	;	;	:
work_fnploejenbc2raktl46esxm44i	171	30	0	0	CD
work_fnploejenbc2raktl46esxm44i	171	31	:	:	:
work_fnploejenbc2raktl46esxm44i	171	32	=	=	``
work_fnploejenbc2raktl46esxm44i	171	33	Dk	Dk	NNP
work_fnploejenbc2raktl46esxm44i	171	34	,	,	,
work_fnploejenbc2raktl46esxm44i	171	35	0	0	CD
work_fnploejenbc2raktl46esxm44i	171	36	:	:	:
work_fnploejenbc2raktl46esxm44i	171	37	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	171	38	the	the	DT
work_fnploejenbc2raktl46esxm44i	171	39	set	set	JJ
work_fnploejenbc2raktl46esxm44i	171	40	complement	complement	NN
work_fnploejenbc2raktl46esxm44i	171	41	of	of	IN
work_fnploejenbc2raktl46esxm44i	171	42	D	d	NN
work_fnploejenbc2raktl46esxm44i	171	43	,	,	,
work_fnploejenbc2raktl46esxm44i	171	44	.	.	.
work_fnploejenbc2raktl46esxm44i	172	1	Also	also	RB
work_fnploejenbc2raktl46esxm44i	172	2	,	,	,
work_fnploejenbc2raktl46esxm44i	172	3	each	each	DT
work_fnploejenbc2raktl46esxm44i	172	4	D	d	NN
work_fnploejenbc2raktl46esxm44i	172	5	,	,	,
work_fnploejenbc2raktl46esxm44i	172	6	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	172	7	a	a	DT
work_fnploejenbc2raktl46esxm44i	172	8	union	union	NN
work_fnploejenbc2raktl46esxm44i	172	9	of	of	IN
work_fnploejenbc2raktl46esxm44i	172	10	the	the	DT
work_fnploejenbc2raktl46esxm44i	172	11	Bis	Bis	NNP
work_fnploejenbc2raktl46esxm44i	172	12	.	.	.
work_fnploejenbc2raktl46esxm44i	173	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	173	2	See	see	VB
work_fnploejenbc2raktl46esxm44i	173	3	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	173	4	23	23	CD
work_fnploejenbc2raktl46esxm44i	173	5	,	,	,
work_fnploejenbc2raktl46esxm44i	173	6	p.	p.	NN
work_fnploejenbc2raktl46esxm44i	174	1	12	12	CD
work_fnploejenbc2raktl46esxm44i	174	2	-	-	SYM
work_fnploejenbc2raktl46esxm44i	174	3	153	153	CD
work_fnploejenbc2raktl46esxm44i	174	4	.	.	.
work_fnploejenbc2raktl46esxm44i	174	5	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	175	1	Note	note	VB
work_fnploejenbc2raktl46esxm44i	175	2	that	that	IN
work_fnploejenbc2raktl46esxm44i	175	3	because	because	IN
work_fnploejenbc2raktl46esxm44i	175	4	the	the	DT
work_fnploejenbc2raktl46esxm44i	175	5	E	e	NN
work_fnploejenbc2raktl46esxm44i	175	6	’s	’s	NNP
work_fnploejenbc2raktl46esxm44i	175	7	and	and	CC
work_fnploejenbc2raktl46esxm44i	175	8	F	F	NNP
work_fnploejenbc2raktl46esxm44i	175	9	’s	’s	''
work_fnploejenbc2raktl46esxm44i	175	10	are	be	VBP
work_fnploejenbc2raktl46esxm44i	175	11	not	not	RB
work_fnploejenbc2raktl46esxm44i	175	12	necessarily	necessarily	RB
work_fnploejenbc2raktl46esxm44i	175	13	distinct	distinct	JJ
work_fnploejenbc2raktl46esxm44i	175	14	,	,	,
work_fnploejenbc2raktl46esxm44i	175	15	the	the	DT
work_fnploejenbc2raktl46esxm44i	175	16	cardinality	cardinality	NN
work_fnploejenbc2raktl46esxm44i	175	17	of	of	IN
work_fnploejenbc2raktl46esxm44i	175	18	z(a	z(a	NNP
work_fnploejenbc2raktl46esxm44i	175	19	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	175	20	,	,	,
work_fnploejenbc2raktl46esxm44i	175	21	say	say	VBP
work_fnploejenbc2raktl46esxm44i	175	22	m	m	NNP
work_fnploejenbc2raktl46esxm44i	175	23	=	=	SYM
work_fnploejenbc2raktl46esxm44i	175	24	ITCH	ITCH	NNP
work_fnploejenbc2raktl46esxm44i	175	25	,	,	,
work_fnploejenbc2raktl46esxm44i	175	26	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	175	27	most	most	RBS
work_fnploejenbc2raktl46esxm44i	175	28	often	often	RB
work_fnploejenbc2raktl46esxm44i	175	29	~2~	~2~	.
work_fnploejenbc2raktl46esxm44i	175	30	“	"	``
work_fnploejenbc2raktl46esxm44i	175	31	,	,	,
work_fnploejenbc2raktl46esxm44i	175	32	but	but	CC
work_fnploejenbc2raktl46esxm44i	175	33	at	at	IN
work_fnploejenbc2raktl46esxm44i	175	34	least	least	JJS
work_fnploejenbc2raktl46esxm44i	175	35	2	2	CD
work_fnploejenbc2raktl46esxm44i	175	36	.	.	.
work_fnploejenbc2raktl46esxm44i	176	1	The	the	DT
work_fnploejenbc2raktl46esxm44i	176	2	cardinality	cardinality	NN
work_fnploejenbc2raktl46esxm44i	176	3	of	of	IN
work_fnploejenbc2raktl46esxm44i	176	4	rc(a	rc(a	NN
work_fnploejenbc2raktl46esxm44i	176	5	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	176	6	may	may	MD
work_fnploejenbc2raktl46esxm44i	176	7	be	be	VB
work_fnploejenbc2raktl46esxm44i	176	8	less	less	JJR
work_fnploejenbc2raktl46esxm44i	176	9	than	than	IN
work_fnploejenbc2raktl46esxm44i	176	10	n	n	CC
work_fnploejenbc2raktl46esxm44i	176	11	=	=	UH
work_fnploejenbc2raktl46esxm44i	176	12	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	176	13	Al	Al	NNP
work_fnploejenbc2raktl46esxm44i	176	14	as	as	IN
work_fnploejenbc2raktl46esxm44i	176	15	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	176	16	now	now	RB
work_fnploejenbc2raktl46esxm44i	176	17	demonstrate	demonstrate	VBP
work_fnploejenbc2raktl46esxm44i	176	18	.	.	.
work_fnploejenbc2raktl46esxm44i	177	1	558	558	CD
work_fnploejenbc2raktl46esxm44i	177	2	GOODMAN	GOODMAN	NNP
work_fnploejenbc2raktl46esxm44i	177	3	,	,	,
work_fnploejenbc2raktl46esxm44i	177	4	NGUYEN	NGUYEN	NNP
work_fnploejenbc2raktl46esxm44i	177	5	,	,	,
work_fnploejenbc2raktl46esxm44i	177	6	AND	and	CC
work_fnploejenbc2raktl46esxm44i	177	7	ROGERS	ROGERS	NNP
work_fnploejenbc2raktl46esxm44i	177	8	Let	let	VBP
work_fnploejenbc2raktl46esxm44i	177	9	Then	then	RB
work_fnploejenbc2raktl46esxm44i	177	10	a	a	DT
work_fnploejenbc2raktl46esxm44i	177	11	=	=	NFP
work_fnploejenbc2raktl46esxm44i	177	12	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	177	13	EF	EF	NNP
work_fnploejenbc2raktl46esxm44i	177	14	,	,	,
work_fnploejenbc2raktl46esxm44i	177	15	E”F	e”f	UH
work_fnploejenbc2raktl46esxm44i	177	16	,	,	,
work_fnploejenbc2raktl46esxm44i	177	17	F	F	NNP
work_fnploejenbc2raktl46esxm44i	177	18	”	"	''
work_fnploejenbc2raktl46esxm44i	177	19	,	,	,
work_fnploejenbc2raktl46esxm44i	177	20	F	F	NNP
work_fnploejenbc2raktl46esxm44i	177	21	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	177	22	.	.	.
work_fnploejenbc2raktl46esxm44i	178	1	SF@	sf@	CD
work_fnploejenbc2raktl46esxm44i	178	2	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	178	3	=	=	NFP
work_fnploejenbc2raktl46esxm44i	178	4	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	178	5	Dl	Dl	NNP
work_fnploejenbc2raktl46esxm44i	178	6	=	=	SYM
work_fnploejenbc2raktl46esxm44i	178	7	EF	EF	NNP
work_fnploejenbc2raktl46esxm44i	178	8	,	,	,
work_fnploejenbc2raktl46esxm44i	178	9	D	d	NN
work_fnploejenbc2raktl46esxm44i	178	10	,	,	,
work_fnploejenbc2raktl46esxm44i	178	11	=	=	NFP
work_fnploejenbc2raktl46esxm44i	178	12	E”F	e”f	UH
work_fnploejenbc2raktl46esxm44i	178	13	,	,	,
work_fnploejenbc2raktl46esxm44i	178	14	D	d	NN
work_fnploejenbc2raktl46esxm44i	178	15	,	,	,
work_fnploejenbc2raktl46esxm44i	178	16	=	=	NFP
work_fnploejenbc2raktl46esxm44i	178	17	F	F	NNP
work_fnploejenbc2raktl46esxm44i	178	18	”	"	''
work_fnploejenbc2raktl46esxm44i	178	19	,	,	,
work_fnploejenbc2raktl46esxm44i	178	20	D	d	NN
work_fnploejenbc2raktl46esxm44i	178	21	,	,	,
work_fnploejenbc2raktl46esxm44i	178	22	=	=	NFP
work_fnploejenbc2raktl46esxm44i	178	23	F	F	NNP
work_fnploejenbc2raktl46esxm44i	178	24	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	178	25	.	.	.
work_fnploejenbc2raktl46esxm44i	179	1	Only	only	RB
work_fnploejenbc2raktl46esxm44i	179	2	the	the	DT
work_fnploejenbc2raktl46esxm44i	179	3	following	follow	VBG
work_fnploejenbc2raktl46esxm44i	179	4	configurations	configuration	NNS
work_fnploejenbc2raktl46esxm44i	179	5	of	of	IN
work_fnploejenbc2raktl46esxm44i	179	6	“	"	``
work_fnploejenbc2raktl46esxm44i	179	7	occurrences	occurrence	NNS
work_fnploejenbc2raktl46esxm44i	179	8	”	"	''
work_fnploejenbc2raktl46esxm44i	179	9	can	can	MD
work_fnploejenbc2raktl46esxm44i	179	10	arise	arise	VB
work_fnploejenbc2raktl46esxm44i	179	11	so	so	IN
work_fnploejenbc2raktl46esxm44i	179	12	that	that	IN
work_fnploejenbc2raktl46esxm44i	179	13	m	m	NN
work_fnploejenbc2raktl46esxm44i	179	14	=	=	-RRB-
work_fnploejenbc2raktl46esxm44i	179	15	l7c(A)l=3<4	l7c(A)l=3<4	NNP
work_fnploejenbc2raktl46esxm44i	179	16	=	=	SYM
work_fnploejenbc2raktl46esxm44i	179	17	lAj	laj	NN
work_fnploejenbc2raktl46esxm44i	179	18	:	:	:
work_fnploejenbc2raktl46esxm44i	179	19	1	1	CD
work_fnploejenbc2raktl46esxm44i	179	20	0	0	CD
work_fnploejenbc2raktl46esxm44i	179	21	0	0	CD
work_fnploejenbc2raktl46esxm44i	179	22	1	1	CD
work_fnploejenbc2raktl46esxm44i	179	23	for	for	IN
work_fnploejenbc2raktl46esxm44i	179	24	B	b	NN
work_fnploejenbc2raktl46esxm44i	179	25	,	,	,
work_fnploejenbc2raktl46esxm44i	179	26	=	=	SYM
work_fnploejenbc2raktl46esxm44i	179	27	EF	EF	NNP
work_fnploejenbc2raktl46esxm44i	179	28	,	,	,
work_fnploejenbc2raktl46esxm44i	179	29	0	0	CD
work_fnploejenbc2raktl46esxm44i	179	30	1	1	CD
work_fnploejenbc2raktl46esxm44i	179	31	0	0	CD
work_fnploejenbc2raktl46esxm44i	179	32	1	1	CD
work_fnploejenbc2raktl46esxm44i	179	33	for	for	IN
work_fnploejenbc2raktl46esxm44i	179	34	B	b	NN
work_fnploejenbc2raktl46esxm44i	179	35	,	,	,
work_fnploejenbc2raktl46esxm44i	179	36	=	=	NFP
work_fnploejenbc2raktl46esxm44i	179	37	E”F	e”f	UH
work_fnploejenbc2raktl46esxm44i	179	38	,	,	,
work_fnploejenbc2raktl46esxm44i	179	39	0	0	CD
work_fnploejenbc2raktl46esxm44i	179	40	0	0	CD
work_fnploejenbc2raktl46esxm44i	179	41	0	0	CD
work_fnploejenbc2raktl46esxm44i	179	42	1	1	CD
work_fnploejenbc2raktl46esxm44i	179	43	for	for	IN
work_fnploejenbc2raktl46esxm44i	179	44	B,=F	b,=f	NN
work_fnploejenbc2raktl46esxm44i	179	45	”	"	''
work_fnploejenbc2raktl46esxm44i	179	46	.	.	.
work_fnploejenbc2raktl46esxm44i	180	1	Thus	thus	RB
work_fnploejenbc2raktl46esxm44i	180	2	,	,	,
work_fnploejenbc2raktl46esxm44i	180	3	B’BcBC	b’bcbc	ADD
work_fnploejenbc2raktl46esxm44i	180	4	=	=	SYM
work_fnploejenbc2raktl46esxm44i	180	5	EF	EF	NNP
work_fnploejenbc2raktl46esxm44i	180	6	1	1	CD
work_fnploejenbc2raktl46esxm44i	180	7	2	2	CD
work_fnploejenbc2raktl46esxm44i	180	8	3	3	CD
work_fnploejenbc2raktl46esxm44i	180	9	BCBIBC	BCBIBC	NNP
work_fnploejenbc2raktl46esxm44i	180	10	=	=	SYM
work_fnploejenbc2raktl46esxm44i	180	11	ECF	ECF	NNP
work_fnploejenbc2raktl46esxm44i	180	12	1	1	CD
work_fnploejenbc2raktl46esxm44i	180	13	2	2	CD
work_fnploejenbc2raktl46esxm44i	180	14	3	3	CD
work_fnploejenbc2raktl46esxm44i	180	15	B;B;B,=F	B;B;B,=F	NNS
work_fnploejenbc2raktl46esxm44i	180	16	”	"	''
work_fnploejenbc2raktl46esxm44i	180	17	B1B;B;uB;B2B;=F.	b1b;b;ub;b2b;=f.	NN
work_fnploejenbc2raktl46esxm44i	181	1	Of	of	IN
work_fnploejenbc2raktl46esxm44i	181	2	~	~	NFP
work_fnploejenbc2raktl46esxm44i	181	3	ourse	ourse	JJ
work_fnploejenbc2raktl46esxm44i	181	4	,	,	,
work_fnploejenbc2raktl46esxm44i	181	5	m=3>2when~=((ElF),(Ec	m=3>2when~=((ElF),(Ec	NNP
work_fnploejenbc2raktl46esxm44i	181	6	~	~	NFP
work_fnploejenbc2raktl46esxm44i	181	7	F))for~(~)={EF	F))for~(~)={EF	NNS
work_fnploejenbc2raktl46esxm44i	181	8	,	,	,
work_fnploejenbc2raktl46esxm44i	181	9	EcF	EcF	NNP
work_fnploejenbc2raktl46esxm44i	181	10	,	,	,
work_fnploejenbc2raktl46esxm44i	181	11	FcJ=	FcJ=	NNP
work_fnploejenbc2raktl46esxm44i	181	12	W	W	NNP
work_fnploejenbc2raktl46esxm44i	181	13	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	181	14	.	.	.
work_fnploejenbc2raktl46esxm44i	182	1	The	the	DT
work_fnploejenbc2raktl46esxm44i	182	2	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	182	3	equivalent	equivalent	JJ
work_fnploejenbc2raktl46esxm44i	182	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	182	5	reduced	reduce	VBN
work_fnploejenbc2raktl46esxm44i	182	6	form	form	NN
work_fnploejenbc2raktl46esxm44i	182	7	of	of	IN
work_fnploejenbc2raktl46esxm44i	182	8	GY,$	gy,$	PRP
work_fnploejenbc2raktl46esxm44i	182	9	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	182	10	G	g	NN
work_fnploejenbc2raktl46esxm44i	182	11	:	:	:
work_fnploejenbc2raktl46esxm44i	182	12	,	,	,
work_fnploejenbc2raktl46esxm44i	182	13	=	=	NFP
work_fnploejenbc2raktl46esxm44i	182	14	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	182	15	A	a	NN
work_fnploejenbc2raktl46esxm44i	182	16	:	:	:
work_fnploejenbc2raktl46esxm44i	182	17	,	,	,
work_fnploejenbc2raktl46esxm44i	182	18	AZ	AZ	NNP
work_fnploejenbc2raktl46esxm44i	182	19	,	,	,
work_fnploejenbc2raktl46esxm44i	182	20	L&l	L&l	NNP
work_fnploejenbc2raktl46esxm44i	182	21	,	,	,
work_fnploejenbc2raktl46esxm44i	182	22	where	where	WRB
work_fnploejenbc2raktl46esxm44i	182	23	where	where	WRB
work_fnploejenbc2raktl46esxm44i	182	24	n:={(a	n:={(a	JJR
work_fnploejenbc2raktl46esxm44i	182	25	,	,	,
work_fnploejenbc2raktl46esxm44i	182	26	B):a~~~,B~.	B):a~~~,B~.	NNP
work_fnploejenbc2raktl46esxm44i	183	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	183	2	a	a	LS
work_fnploejenbc2raktl46esxm44i	183	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	183	4	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	183	5	,	,	,
work_fnploejenbc2raktl46esxm44i	183	6	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	183	7	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	183	8	a	a	DT
work_fnploejenbc2raktl46esxm44i	183	9	Lj!&k	lj!&k	NN
work_fnploejenbc2raktl46esxm44i	183	10	4	4	CD
work_fnploejenbc2raktl46esxm44i	183	11	~0	~0	CD
work_fnploejenbc2raktl46esxm44i	183	12	=	=	SYM
work_fnploejenbc2raktl46esxm44i	183	13	W(P(A	W(P(A	NNP
work_fnploejenbc2raktl46esxm44i	183	14	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	183	15	,	,	,
work_fnploejenbc2raktl46esxm44i	183	16	A(B	A(B	NNP
work_fnploejenbc2raktl46esxm44i	183	17	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	183	18	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	183	19	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	183	20	,	,	,
work_fnploejenbc2raktl46esxm44i	183	21	a(B	a(b	LS
work_fnploejenbc2raktl46esxm44i	183	22	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	183	23	=	=	NFP
work_fnploejenbc2raktl46esxm44i	183	24	t	t	NN
work_fnploejenbc2raktl46esxm44i	183	25	E	e	NN
work_fnploejenbc2raktl46esxm44i	183	26	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	183	27	0	0	CD
work_fnploejenbc2raktl46esxm44i	183	28	,	,	,
work_fnploejenbc2raktl46esxm44i	183	29	1	1	CD
work_fnploejenbc2raktl46esxm44i	183	30	,	,	,
work_fnploejenbc2raktl46esxm44i	183	31	u	u	NNP
work_fnploejenbc2raktl46esxm44i	183	32	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	183	33	‘	'	``
work_fnploejenbc2raktl46esxm44i	183	34	“	"	``
work_fnploejenbc2raktl46esxm44i	183	35	’	'	''
work_fnploejenbc2raktl46esxm44i	183	36	-=-B={o:&)=t	-=-b={o:&)=t	RB
work_fnploejenbc2raktl46esxm44i	183	37	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	183	38	,	,	,
work_fnploejenbc2raktl46esxm44i	183	39	i.e.	i.e.	FW
work_fnploejenbc2raktl46esxm44i	183	40	,	,	,
work_fnploejenbc2raktl46esxm44i	183	41	/i(B	/i(B	.
work_fnploejenbc2raktl46esxm44i	183	42	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	183	43	=	=	NFP
work_fnploejenbc2raktl46esxm44i	183	44	&	&	CC
work_fnploejenbc2raktl46esxm44i	183	45	II	II	NNP
work_fnploejenbc2raktl46esxm44i	183	46	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	183	47	for	for	IN
work_fnploejenbc2raktl46esxm44i	183	48	any	any	DT
work_fnploejenbc2raktl46esxm44i	183	49	choice	choice	NN
work_fnploejenbc2raktl46esxm44i	183	50	of	of	IN
work_fnploejenbc2raktl46esxm44i	183	51	w	w	NNP
work_fnploejenbc2raktl46esxm44i	183	52	in	in	IN
work_fnploejenbc2raktl46esxm44i	183	53	B.	B.	NNP
work_fnploejenbc2raktl46esxm44i	184	1	Similarly	similarly	RB
work_fnploejenbc2raktl46esxm44i	184	2	,	,	,
work_fnploejenbc2raktl46esxm44i	184	3	the	the	DT
work_fnploejenbc2raktl46esxm44i	184	4	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	184	5	equivalent	equivalent	JJ
work_fnploejenbc2raktl46esxm44i	184	6	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	184	7	reduced	reduce	VBN
work_fnploejenbc2raktl46esxm44i	184	8	form	form	NN
work_fnploejenbc2raktl46esxm44i	184	9	G	g	NN
work_fnploejenbc2raktl46esxm44i	184	10	,	,	,
work_fnploejenbc2raktl46esxm44i	184	11	,	,	,
work_fnploejenbc2raktl46esxm44i	184	12	,	,	,
work_fnploejenbc2raktl46esxm44i	184	13	,	,	,
work_fnploejenbc2raktl46esxm44i	184	14	A	a	DT
work_fnploejenbc2raktl46esxm44i	184	15	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	184	16	G&A	G&A	NNP
work_fnploejenbc2raktl46esxm44i	184	17	=	=	NFP
work_fnploejenbc2raktl46esxm44i	184	18	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	184	19	Ata	Ata	NNP
work_fnploejenbc2raktl46esxm44i	184	20	,	,	,
work_fnploejenbc2raktl46esxm44i	184	21	Az	Az	NNP
work_fnploejenbc2raktl46esxm44i	184	22	,	,	,
work_fnploejenbc2raktl46esxm44i	184	23	a	a	DT
work_fnploejenbc2raktl46esxm44i	184	24	,	,	,
work_fnploejenbc2raktl46esxm44i	184	25	L&A	L&A	NNP
work_fnploejenbc2raktl46esxm44i	184	26	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	184	27	,	,	,
work_fnploejenbc2raktl46esxm44i	184	28	where	where	WRB
work_fnploejenbc2raktl46esxm44i	184	29	ny,=?T(A	ny,=?t(a	NN
work_fnploejenbc2raktl46esxm44i	184	30	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	184	31	SCORING	score	VBG
work_fnploejenbc2raktl46esxm44i	184	32	APPROACH	APPROACH	NNP
work_fnploejenbc2raktl46esxm44i	184	33	TO	to	IN
work_fnploejenbc2raktl46esxm44i	184	34	ADMISSIBILITY	ADMISSIBILITY	NNP
work_fnploejenbc2raktl46esxm44i	184	35	559	559	CD
work_fnploejenbc2raktl46esxm44i	184	36	and	and	CC
work_fnploejenbc2raktl46esxm44i	184	37	3	3	CD
work_fnploejenbc2raktl46esxm44i	184	38	.	.	.
work_fnploejenbc2raktl46esxm44i	185	1	ANALYTIC	ANALYTIC	NNP
work_fnploejenbc2raktl46esxm44i	185	2	STUDY	STUDY	NNP
work_fnploejenbc2raktl46esxm44i	185	3	OF	of	IN
work_fnploejenbc2raktl46esxm44i	185	4	ADMISSIBILITY	admissibility	NN
work_fnploejenbc2raktl46esxm44i	185	5	In	in	IN
work_fnploejenbc2raktl46esxm44i	185	6	this	this	DT
work_fnploejenbc2raktl46esxm44i	185	7	section	section	NN
work_fnploejenbc2raktl46esxm44i	185	8	,	,	,
work_fnploejenbc2raktl46esxm44i	185	9	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	185	10	will	will	MD
work_fnploejenbc2raktl46esxm44i	185	11	introduce	introduce	VB
work_fnploejenbc2raktl46esxm44i	185	12	various	various	JJ
work_fnploejenbc2raktl46esxm44i	185	13	concepts	concept	NNS
work_fnploejenbc2raktl46esxm44i	185	14	of	of	IN
work_fnploejenbc2raktl46esxm44i	185	15	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	185	16	for	for	IN
work_fnploejenbc2raktl46esxm44i	185	17	Gf,$	Gf,$	NNP
work_fnploejenbc2raktl46esxm44i	185	18	and	and	CC
work_fnploejenbc2raktl46esxm44i	185	19	then	then	RB
work_fnploejenbc2raktl46esxm44i	185	20	develop	develop	VB
work_fnploejenbc2raktl46esxm44i	185	21	analytic	analytic	JJ
work_fnploejenbc2raktl46esxm44i	185	22	techniques	technique	NNS
work_fnploejenbc2raktl46esxm44i	185	23	for	for	IN
work_fnploejenbc2raktl46esxm44i	185	24	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	185	25	weak	weak	JJ
work_fnploejenbc2raktl46esxm44i	185	26	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	185	27	local	local	JJ
work_fnploejenbc2raktl46esxm44i	185	28	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	185	29	with	with	IN
work_fnploejenbc2raktl46esxm44i	185	30	arbitrary	arbitrary	JJ
work_fnploejenbc2raktl46esxm44i	185	31	aggregation	aggregation	NN
work_fnploejenbc2raktl46esxm44i	185	32	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	185	33	$	$	$
work_fnploejenbc2raktl46esxm44i	185	34	.	.	.
work_fnploejenbc2raktl46esxm44i	186	1	This	this	DT
work_fnploejenbc2raktl46esxm44i	186	2	also	also	RB
work_fnploejenbc2raktl46esxm44i	186	3	extends	extend	VBZ
work_fnploejenbc2raktl46esxm44i	186	4	Lindley	Lindley	NNP
work_fnploejenbc2raktl46esxm44i	186	5	’s	’s	POS
work_fnploejenbc2raktl46esxm44i	186	6	results	result	NNS
work_fnploejenbc2raktl46esxm44i	186	7	in	in	IN
work_fnploejenbc2raktl46esxm44i	186	8	the	the	DT
work_fnploejenbc2raktl46esxm44i	186	9	case	case	NN
work_fnploejenbc2raktl46esxm44i	186	10	of	of	IN
work_fnploejenbc2raktl46esxm44i	186	11	an	an	DT
work_fnploejenbc2raktl46esxm44i	186	12	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	186	13	aggregation	aggregation	NN
work_fnploejenbc2raktl46esxm44i	186	14	function	function	NN
work_fnploejenbc2raktl46esxm44i	186	15	,	,	,
work_fnploejenbc2raktl46esxm44i	186	16	namely	namely	RB
work_fnploejenbc2raktl46esxm44i	186	17	,	,	,
work_fnploejenbc2raktl46esxm44i	186	18	giving	give	VBG
work_fnploejenbc2raktl46esxm44i	186	19	sufficient	sufficient	JJ
work_fnploejenbc2raktl46esxm44i	186	20	conditions	condition	NNS
work_fnploejenbc2raktl46esxm44i	186	21	for	for	IN
work_fnploejenbc2raktl46esxm44i	186	22	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	186	23	weak	weak	JJ
work_fnploejenbc2raktl46esxm44i	186	24	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	186	25	local	local	JJ
work_fnploejenbc2raktl46esxm44i	186	26	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	186	27	.	.	.
work_fnploejenbc2raktl46esxm44i	187	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	187	2	related	related	JJ
work_fnploejenbc2raktl46esxm44i	187	3	works	work	NNS
work_fnploejenbc2raktl46esxm44i	187	4	in	in	IN
work_fnploejenbc2raktl46esxm44i	187	5	Statistics	statistic	NNS
work_fnploejenbc2raktl46esxm44i	187	6	,	,	,
work_fnploejenbc2raktl46esxm44i	187	7	see	see	VB
work_fnploejenbc2raktl46esxm44i	187	8	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	187	9	4	4	CD
work_fnploejenbc2raktl46esxm44i	187	10	,	,	,
work_fnploejenbc2raktl46esxm44i	187	11	143	143	CD
work_fnploejenbc2raktl46esxm44i	187	12	.	.	.
work_fnploejenbc2raktl46esxm44i	188	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	188	2	the	the	DT
work_fnploejenbc2raktl46esxm44i	188	3	concept	concept	NN
work_fnploejenbc2raktl46esxm44i	188	4	of	of	IN
work_fnploejenbc2raktl46esxm44i	188	5	Pareto	Pareto	NNP
work_fnploejenbc2raktl46esxm44i	188	6	optimality	optimality	NN
work_fnploejenbc2raktl46esxm44i	188	7	,	,	,
work_fnploejenbc2raktl46esxm44i	188	8	see	see	VB
work_fnploejenbc2raktl46esxm44i	188	9	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	188	10	2	2	CD
work_fnploejenbc2raktl46esxm44i	188	11	,	,	,
work_fnploejenbc2raktl46esxm44i	188	12	271	271	CD
work_fnploejenbc2raktl46esxm44i	188	13	.	.	.
work_fnploejenbc2raktl46esxm44i	189	1	3.1	3.1	CD
work_fnploejenbc2raktl46esxm44i	189	2	.	.	.
work_fnploejenbc2raktl46esxm44i	190	1	Concepts	concept	NNS
work_fnploejenbc2raktl46esxm44i	190	2	of	of	IN
work_fnploejenbc2raktl46esxm44i	190	3	Admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	190	4	In	in	IN
work_fnploejenbc2raktl46esxm44i	190	5	this	this	DT
work_fnploejenbc2raktl46esxm44i	190	6	subsection	subsection	NN
work_fnploejenbc2raktl46esxm44i	190	7	,	,	,
work_fnploejenbc2raktl46esxm44i	190	8	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	190	9	spell	spell	VBP
work_fnploejenbc2raktl46esxm44i	190	10	out	out	RP
work_fnploejenbc2raktl46esxm44i	190	11	relevant	relevant	JJ
work_fnploejenbc2raktl46esxm44i	190	12	forms	form	NNS
work_fnploejenbc2raktl46esxm44i	190	13	of	of	IN
work_fnploejenbc2raktl46esxm44i	190	14	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	190	15	in	in	IN
work_fnploejenbc2raktl46esxm44i	190	16	the	the	DT
work_fnploejenbc2raktl46esxm44i	190	17	reduced	reduce	VBN
work_fnploejenbc2raktl46esxm44i	190	18	form	form	NN
work_fnploejenbc2raktl46esxm44i	190	19	of	of	IN
work_fnploejenbc2raktl46esxm44i	190	20	the	the	DT
work_fnploejenbc2raktl46esxm44i	190	21	game	game	NN
work_fnploejenbc2raktl46esxm44i	190	22	First	first	RB
work_fnploejenbc2raktl46esxm44i	190	23	,	,	,
work_fnploejenbc2raktl46esxm44i	190	24	,	,	,
work_fnploejenbc2raktl46esxm44i	190	25	LL	LL	NNP
work_fnploejenbc2raktl46esxm44i	190	26	E	E	NNP
work_fnploejenbc2raktl46esxm44i	190	27	A	a	NN
work_fnploejenbc2raktl46esxm44i	190	28	,	,	,
work_fnploejenbc2raktl46esxm44i	190	29	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	190	30	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	190	31	ordinary	ordinary	JJ
work_fnploejenbc2raktl46esxm44i	190	32	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	190	33	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	190	34	with	with	IN
work_fnploejenbc2raktl46esxm44i	190	35	respect	respect	NN
work_fnploejenbc2raktl46esxm44i	190	36	to	to	IN
work_fnploejenbc2raktl46esxm44i	190	37	GTIL	GTIL	NNP
work_fnploejenbc2raktl46esxm44i	190	38	if	if	IN
work_fnploejenbc2raktl46esxm44i	190	39	there	there	EX
work_fnploejenbc2raktl46esxm44i	190	40	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	190	41	no	no	DT
work_fnploejenbc2raktl46esxm44i	190	42	VIZ,~	VIZ,~	NNP
work_fnploejenbc2raktl46esxm44i	190	43	,	,	,
work_fnploejenbc2raktl46esxm44i	190	44	such	such	JJ
work_fnploejenbc2raktl46esxm44i	190	45	that	that	IN
work_fnploejenbc2raktl46esxm44i	190	46	Lz$(A	lz$(a	JJ
work_fnploejenbc2raktl46esxm44i	190	47	,	,	,
work_fnploejenbc2raktl46esxm44i	190	48	B	b	NN
work_fnploejenbc2raktl46esxm44i	190	49	,	,	,
work_fnploejenbc2raktl46esxm44i	190	50	v	v	LS
work_fnploejenbc2raktl46esxm44i	190	51	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	190	52	<	<	XX
work_fnploejenbc2raktl46esxm44i	190	53	,	,	,
work_fnploejenbc2raktl46esxm44i	190	54	!	!	.
work_fnploejenbc2raktl46esxm44i	190	55	,	,	,
work_fnploejenbc2raktl46esxm44i	190	56	;	;	:
work_fnploejenbc2raktl46esxm44i	190	57	+	+	ADD
work_fnploejenbc2raktl46esxm44i	190	58	.	.	.
work_fnploejenbc2raktl46esxm44i	191	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	191	2	A	a	NN
work_fnploejenbc2raktl46esxm44i	191	3	,	,	,
work_fnploejenbc2raktl46esxm44i	191	4	B	b	NN
work_fnploejenbc2raktl46esxm44i	191	5	,	,	,
work_fnploejenbc2raktl46esxm44i	191	6	p	p	NNP
work_fnploejenbc2raktl46esxm44i	191	7	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	191	8	for	for	IN
work_fnploejenbc2raktl46esxm44i	191	9	all	all	DT
work_fnploejenbc2raktl46esxm44i	191	10	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	191	11	A	a	NN
work_fnploejenbc2raktl46esxm44i	191	12	,	,	,
work_fnploejenbc2raktl46esxm44i	191	13	B	b	NN
work_fnploejenbc2raktl46esxm44i	191	14	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	191	15	E	E	NNP
work_fnploejenbc2raktl46esxm44i	191	16	/1	/1	,
work_fnploejenbc2raktl46esxm44i	191	17	:	:	:
work_fnploejenbc2raktl46esxm44i	191	18	with	with	IN
work_fnploejenbc2raktl46esxm44i	191	19	the	the	DT
work_fnploejenbc2raktl46esxm44i	191	20	strict	strict	JJ
work_fnploejenbc2raktl46esxm44i	191	21	inequality	inequality	NN
work_fnploejenbc2raktl46esxm44i	191	22	for	for	IN
work_fnploejenbc2raktl46esxm44i	191	23	at	at	RB
work_fnploejenbc2raktl46esxm44i	191	24	least	least	RBS
work_fnploejenbc2raktl46esxm44i	191	25	one	one	CD
work_fnploejenbc2raktl46esxm44i	191	26	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	191	27	a	a	DT
work_fnploejenbc2raktl46esxm44i	191	28	,	,	,
work_fnploejenbc2raktl46esxm44i	191	29	B	b	NN
work_fnploejenbc2raktl46esxm44i	191	30	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	191	31	.	.	.
work_fnploejenbc2raktl46esxm44i	192	1	Similarly	similarly	RB
work_fnploejenbc2raktl46esxm44i	192	2	with	with	IN
work_fnploejenbc2raktl46esxm44i	192	3	respect	respect	NN
work_fnploejenbc2raktl46esxm44i	192	4	to	to	IN
work_fnploejenbc2raktl46esxm44i	192	5	the	the	DT
work_fnploejenbc2raktl46esxm44i	192	6	subgame	subgame	NN
work_fnploejenbc2raktl46esxm44i	192	7	Gzti,~	gzti,~	NN
work_fnploejenbc2raktl46esxm44i	192	8	,	,	,
work_fnploejenbc2raktl46esxm44i	192	9	PE/~*,A	PE/~*,A	NNP
work_fnploejenbc2raktl46esxm44i	192	10	=	=	NFP
work_fnploejenbc2raktl46esxm44i	192	11	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	192	12	a	a	DT
work_fnploejenbc2raktl46esxm44i	192	13	,	,	,
work_fnploejenbc2raktl46esxm44i	192	14	,	,	,
work_fnploejenbc2raktl46esxm44i	192	15	as	as	IN
work_fnploejenbc2raktl46esxm44i	192	16	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	192	17	”	"	``
work_fnploejenbc2raktl46esxm44i	192	18	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	192	19	a	a	DT
work_fnploejenbc2raktl46esxm44i	192	20	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	192	21	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	192	22	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	192	23	A	a	NN
work_fnploejenbc2raktl46esxm44i	192	24	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	192	25	AD	ad	NN
work_fnploejenbc2raktl46esxm44i	192	26	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	192	27	if	if	IN
work_fnploejenbc2raktl46esxm44i	192	28	there	there	EX
work_fnploejenbc2raktl46esxm44i	192	29	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	192	30	no	no	DT
work_fnploejenbc2raktl46esxm44i	192	31	v	v	NN
work_fnploejenbc2raktl46esxm44i	192	32	E	e	NN
work_fnploejenbc2raktl46esxm44i	192	33	AZ,2	az,2	NN
work_fnploejenbc2raktl46esxm44i	192	34	such	such	JJ
work_fnploejenbc2raktl46esxm44i	192	35	that	that	IN
work_fnploejenbc2raktl46esxm44i	192	36	for	for	IN
work_fnploejenbc2raktl46esxm44i	192	37	all	all	DT
work_fnploejenbc2raktl46esxm44i	192	38	BE	be	NN
work_fnploejenbc2raktl46esxm44i	192	39	~(2	~(2	.
work_fnploejenbc2raktl46esxm44i	192	40	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	192	41	with	with	IN
work_fnploejenbc2raktl46esxm44i	192	42	strict	strict	JJ
work_fnploejenbc2raktl46esxm44i	192	43	inequality	inequality	NN
work_fnploejenbc2raktl46esxm44i	192	44	for	for	IN
work_fnploejenbc2raktl46esxm44i	192	45	at	at	RB
work_fnploejenbc2raktl46esxm44i	192	46	least	least	RBS
work_fnploejenbc2raktl46esxm44i	192	47	one	one	CD
work_fnploejenbc2raktl46esxm44i	192	48	B.	B.	NNP
work_fnploejenbc2raktl46esxm44i	193	1	More	more	RBR
work_fnploejenbc2raktl46esxm44i	193	2	generally	generally	RB
work_fnploejenbc2raktl46esxm44i	193	3	,	,	,
work_fnploejenbc2raktl46esxm44i	193	4	let	let	VB
work_fnploejenbc2raktl46esxm44i	193	5	8	8	CD
work_fnploejenbc2raktl46esxm44i	193	6	belong	belong	VB
work_fnploejenbc2raktl46esxm44i	193	7	to	to	IN
work_fnploejenbc2raktl46esxm44i	193	8	the	the	DT
work_fnploejenbc2raktl46esxm44i	193	9	power	power	NN
work_fnploejenbc2raktl46esxm44i	193	10	set	set	VBN
work_fnploejenbc2raktl46esxm44i	193	11	9(Jm	9(jm	NN
work_fnploejenbc2raktl46esxm44i	193	12	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	193	13	.	.	.
work_fnploejenbc2raktl46esxm44i	194	1	Then	then	RB
work_fnploejenbc2raktl46esxm44i	194	2	p	p	NN
work_fnploejenbc2raktl46esxm44i	194	3	E	e	NN
work_fnploejenbc2raktl46esxm44i	194	4	A2	a2	NN
work_fnploejenbc2raktl46esxm44i	194	5	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	194	6	b	b	NN
work_fnploejenbc2raktl46esxm44i	194	7	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	194	8	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	194	9	with	with	IN
work_fnploejenbc2raktl46esxm44i	194	10	respect	respect	NN
work_fnploejenbc2raktl46esxm44i	194	11	to	to	IN
work_fnploejenbc2raktl46esxm44i	194	12	_	_	NNP
work_fnploejenbc2raktl46esxm44i	194	13	Gf:+	Gf:+	NNP
work_fnploejenbc2raktl46esxm44i	194	14	if	if	IN
work_fnploejenbc2raktl46esxm44i	194	15	p	p	NN
work_fnploejenbc2raktl46esxm44i	194	16	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	194	17	a	a	DT
work_fnploejenbc2raktl46esxm44i	194	18	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	194	19	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	194	20	for	for	IN
work_fnploejenbc2raktl46esxm44i	194	21	all	all	DT
work_fnploejenbc2raktl46esxm44i	194	22	2	2	CD
work_fnploejenbc2raktl46esxm44i	194	23	E	e	NN
work_fnploejenbc2raktl46esxm44i	194	24	8	8	CD
work_fnploejenbc2raktl46esxm44i	194	25	’	'	''
work_fnploejenbc2raktl46esxm44i	194	26	.	.	.
work_fnploejenbc2raktl46esxm44i	195	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	195	2	Note	note	VB
work_fnploejenbc2raktl46esxm44i	195	3	that	that	IN
work_fnploejenbc2raktl46esxm44i	195	4	A2,~	a2,~	DT
work_fnploejenbc2raktl46esxm44i	195	5	E	e	NN
work_fnploejenbc2raktl46esxm44i	195	6	A	a	NN
work_fnploejenbc2raktl46esxm44i	195	7	,	,	,
work_fnploejenbc2raktl46esxm44i	195	8	.	.	.
work_fnploejenbc2raktl46esxm44i	195	9	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	196	1	When	when	WRB
work_fnploejenbc2raktl46esxm44i	196	2	d	d	NNP
work_fnploejenbc2raktl46esxm44i	196	3	=	=	SYM
work_fnploejenbc2raktl46esxm44i	196	4	SZ!~	sz!~	NN
work_fnploejenbc2raktl46esxm44i	196	5	,	,	,
work_fnploejenbc2raktl46esxm44i	196	6	p	p	NNP
work_fnploejenbc2raktl46esxm44i	196	7	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	196	8	uniformly	uniformly	RB
work_fnploejenbc2raktl46esxm44i	196	9	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	196	10	.	.	.
work_fnploejenbc2raktl46esxm44i	197	1	It	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	197	2	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	197	3	easy	easy	JJ
work_fnploejenbc2raktl46esxm44i	197	4	to	to	TO
work_fnploejenbc2raktl46esxm44i	197	5	see	see	VB
work_fnploejenbc2raktl46esxm44i	197	6	that	that	DT
work_fnploejenbc2raktl46esxm44i	197	7	uniform	uniform	JJ
work_fnploejenbc2raktl46esxm44i	197	8	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	197	9	implies	imply	VBZ
work_fnploejenbc2raktl46esxm44i	197	10	ordinary	ordinary	JJ
work_fnploejenbc2raktl46esxm44i	197	11	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	197	12	.	.	.
work_fnploejenbc2raktl46esxm44i	198	1	Continuing	continue	VBG
work_fnploejenbc2raktl46esxm44i	198	2	with	with	IN
work_fnploejenbc2raktl46esxm44i	198	3	the	the	DT
work_fnploejenbc2raktl46esxm44i	198	4	subgame	subgame	NN
work_fnploejenbc2raktl46esxm44i	198	5	where	where	WRB
work_fnploejenbc2raktl46esxm44i	198	6	2	2	CD
work_fnploejenbc2raktl46esxm44i	198	7	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	198	8	fixed	fix	VBN
work_fnploejenbc2raktl46esxm44i	198	9	,	,	,
work_fnploejenbc2raktl46esxm44i	198	10	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	198	11	note	note	VBP
work_fnploejenbc2raktl46esxm44i	198	12	that	that	IN
work_fnploejenbc2raktl46esxm44i	198	13	p(A	p(a	JJ
work_fnploejenbc2raktl46esxm44i	198	14	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	198	15	E	e	VB
work_fnploejenbc2raktl46esxm44i	198	16	IR	ir	NN
work_fnploejenbc2raktl46esxm44i	198	17	”	"	''
work_fnploejenbc2raktl46esxm44i	198	18	for	for	IN
work_fnploejenbc2raktl46esxm44i	198	19	which	which	WDT
work_fnploejenbc2raktl46esxm44i	198	20	there	there	EX
work_fnploejenbc2raktl46esxm44i	198	21	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	198	22	the	the	DT
work_fnploejenbc2raktl46esxm44i	198	23	usual	usual	JJ
work_fnploejenbc2raktl46esxm44i	198	24	topology	topology	NN
work_fnploejenbc2raktl46esxm44i	198	25	based	base	VBN
work_fnploejenbc2raktl46esxm44i	198	26	on	on	IN
work_fnploejenbc2raktl46esxm44i	198	27	the	the	DT
work_fnploejenbc2raktl46esxm44i	198	28	Euclidean	euclidean	JJ
work_fnploejenbc2raktl46esxm44i	198	29	norm	norm	NN
work_fnploejenbc2raktl46esxm44i	198	30	11	11	CD
work_fnploejenbc2raktl46esxm44i	198	31	/I.	/I.	.
work_fnploejenbc2raktl46esxm44i	199	1	Thus	thus	RB
work_fnploejenbc2raktl46esxm44i	199	2	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	199	3	may	may	MD
work_fnploejenbc2raktl46esxm44i	199	4	have	have	VB
work_fnploejenbc2raktl46esxm44i	199	5	a	a	DT
work_fnploejenbc2raktl46esxm44i	199	6	neighborhood	neighborhood	NN
work_fnploejenbc2raktl46esxm44i	199	7	of	of	IN
work_fnploejenbc2raktl46esxm44i	199	8	p	p	NN
work_fnploejenbc2raktl46esxm44i	199	9	WP,~)=	wp,~)=	NN
work_fnploejenbc2raktl46esxm44i	199	10	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	199	11	vEA~,A	vEA~,A	:
work_fnploejenbc2raktl46esxm44i	199	12	:	:	:
work_fnploejenbc2raktl46esxm44i	199	13	Ilv(~)--~(~)ll	Ilv(~)--~(~)ll	NNP
work_fnploejenbc2raktl46esxm44i	199	14	<	<	XX
work_fnploejenbc2raktl46esxm44i	199	15	r	r	NNP
work_fnploejenbc2raktl46esxm44i	199	16	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	199	17	.	.	.
work_fnploejenbc2raktl46esxm44i	200	1	Then	then	RB
work_fnploejenbc2raktl46esxm44i	200	2	p	p	NN
work_fnploejenbc2raktl46esxm44i	200	3	E	E	NNP
work_fnploejenbc2raktl46esxm44i	200	4	Ax,2	Ax,2	NNP
work_fnploejenbc2raktl46esxm44i	200	5	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	200	6	A	a	NN
work_fnploejenbc2raktl46esxm44i	200	7	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	200	8	focal	focal	JJ
work_fnploejenbc2raktl46esxm44i	200	9	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	200	10	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	200	11	A	A	NNP
work_fnploejenbc2raktl46esxm44i	200	12	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	200	13	LAD	lad	NN
work_fnploejenbc2raktl46esxm44i	200	14	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	200	15	if	if	IN
work_fnploejenbc2raktl46esxm44i	200	16	there	there	EX
work_fnploejenbc2raktl46esxm44i	200	17	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	200	18	some	some	DT
work_fnploejenbc2raktl46esxm44i	200	19	N(p	N(p	NNP
work_fnploejenbc2raktl46esxm44i	200	20	,	,	,
work_fnploejenbc2raktl46esxm44i	200	21	r	r	LS
work_fnploejenbc2raktl46esxm44i	200	22	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	200	23	such	such	JJ
work_fnploejenbc2raktl46esxm44i	200	24	that	that	IN
work_fnploejenbc2raktl46esxm44i	200	25	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	200	26	1	1	LS
work_fnploejenbc2raktl46esxm44i	200	27	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	200	28	does	do	VBZ
work_fnploejenbc2raktl46esxm44i	200	29	not	not	RB
work_fnploejenbc2raktl46esxm44i	200	30	hold	hold	VB
work_fnploejenbc2raktl46esxm44i	200	31	for	for	IN
work_fnploejenbc2raktl46esxm44i	200	32	all	all	DT
work_fnploejenbc2raktl46esxm44i	200	33	VEN(~	VEN(~	NNP
work_fnploejenbc2raktl46esxm44i	200	34	,	,	,
work_fnploejenbc2raktl46esxm44i	200	35	r	r	NNP
work_fnploejenbc2raktl46esxm44i	200	36	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	200	37	.	.	.
work_fnploejenbc2raktl46esxm44i	201	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	201	2	the	the	DT
work_fnploejenbc2raktl46esxm44i	201	3	last	last	JJ
work_fnploejenbc2raktl46esxm44i	201	4	two	two	CD
work_fnploejenbc2raktl46esxm44i	201	5	concepts	concept	NNS
work_fnploejenbc2raktl46esxm44i	201	6	of	of	IN
work_fnploejenbc2raktl46esxm44i	201	7	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	201	8	,	,	,
work_fnploejenbc2raktl46esxm44i	201	9	it	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	201	10	will	will	MD
work_fnploejenbc2raktl46esxm44i	201	11	be	be	VB
work_fnploejenbc2raktl46esxm44i	201	12	convenient	convenient	JJ
work_fnploejenbc2raktl46esxm44i	201	13	to	to	TO
work_fnploejenbc2raktl46esxm44i	201	14	introduce	introduce	VB
work_fnploejenbc2raktl46esxm44i	201	15	the	the	DT
work_fnploejenbc2raktl46esxm44i	201	16	following	follow	VBG
work_fnploejenbc2raktl46esxm44i	201	17	notation	notation	NN
work_fnploejenbc2raktl46esxm44i	201	18	.	.	.
work_fnploejenbc2raktl46esxm44i	202	1	560	560	CD
work_fnploejenbc2raktl46esxm44i	202	2	GOODMAN	GOODMAN	NNP
work_fnploejenbc2raktl46esxm44i	202	3	,	,	,
work_fnploejenbc2raktl46esxm44i	202	4	NGUYEN	NGUYEN	NNP
work_fnploejenbc2raktl46esxm44i	202	5	,	,	,
work_fnploejenbc2raktl46esxm44i	202	6	AND	and	CC
work_fnploejenbc2raktl46esxm44i	202	7	ROGERS	ROGERS	NNP
work_fnploejenbc2raktl46esxm44i	202	8	With	with	IN
work_fnploejenbc2raktl46esxm44i	202	9	/i	/i	FW
work_fnploejenbc2raktl46esxm44i	202	10	=	=	FW
work_fnploejenbc2raktl46esxm44i	202	11	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	202	12	A	a	DT
work_fnploejenbc2raktl46esxm44i	202	13	1	1	CD
work_fnploejenbc2raktl46esxm44i	202	14	,	,	,
work_fnploejenbc2raktl46esxm44i	202	15	.	.	.
work_fnploejenbc2raktl46esxm44i	203	1	.	.	.
work_fnploejenbc2raktl46esxm44i	204	1	.	.	.
work_fnploejenbc2raktl46esxm44i	205	1	.	.	.
work_fnploejenbc2raktl46esxm44i	206	1	4	4	LS
work_fnploejenbc2raktl46esxm44i	206	2	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	206	3	,	,	,
work_fnploejenbc2raktl46esxm44i	206	4	let	let	VB
work_fnploejenbc2raktl46esxm44i	206	5	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	206	6	B	b	NN
work_fnploejenbc2raktl46esxm44i	206	7	,	,	,
work_fnploejenbc2raktl46esxm44i	206	8	,	,	,
work_fnploejenbc2raktl46esxm44i	206	9	.	.	.
work_fnploejenbc2raktl46esxm44i	207	1	.	.	.
work_fnploejenbc2raktl46esxm44i	208	1	.	.	.
work_fnploejenbc2raktl46esxm44i	209	1	.	.	.
work_fnploejenbc2raktl46esxm44i	210	1	B	b	UH
work_fnploejenbc2raktl46esxm44i	210	2	,	,	,
work_fnploejenbc2raktl46esxm44i	210	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	210	4	be	be	VB
work_fnploejenbc2raktl46esxm44i	210	5	a	a	DT
work_fnploejenbc2raktl46esxm44i	210	6	listing	listing	NN
work_fnploejenbc2raktl46esxm44i	210	7	of	of	IN
work_fnploejenbc2raktl46esxm44i	210	8	the	the	DT
work_fnploejenbc2raktl46esxm44i	210	9	elements	element	NNS
work_fnploejenbc2raktl46esxm44i	210	10	of	of	IN
work_fnploejenbc2raktl46esxm44i	210	11	z(a	z(a	NNP
work_fnploejenbc2raktl46esxm44i	210	12	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	210	13	.	.	.
work_fnploejenbc2raktl46esxm44i	211	1	The	the	DT
work_fnploejenbc2raktl46esxm44i	211	2	set	set	NN
work_fnploejenbc2raktl46esxm44i	211	3	of	of	IN
work_fnploejenbc2raktl46esxm44i	211	4	values	value	NNS
work_fnploejenbc2raktl46esxm44i	211	5	Lj&i(B	Lj&i(B	NNP
work_fnploejenbc2raktl46esxm44i	211	6	,	,	,
work_fnploejenbc2raktl46esxm44i	211	7	,	,	,
work_fnploejenbc2raktl46esxm44i	211	8	PL)=	PL)=	NNP
work_fnploejenbc2raktl46esxm44i	211	9	W(P(~~	W(P(~~	NNP
work_fnploejenbc2raktl46esxm44i	211	10	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	211	11	,	,	,
work_fnploejenbc2raktl46esxm44i	211	12	A,(B	A,(B	NNP
work_fnploejenbc2raktl46esxm44i	211	13	,	,	,
work_fnploejenbc2raktl46esxm44i	211	14	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	211	15	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	211	16	,	,	,
work_fnploejenbc2raktl46esxm44i	211	17	.	.	.
work_fnploejenbc2raktl46esxm44i	212	1	.	.	.
work_fnploejenbc2raktl46esxm44i	213	1	.	.	.
work_fnploejenbc2raktl46esxm44i	214	1	..	..	NFP
work_fnploejenbc2raktl46esxm44i	214	2	fWL)~	fwl)~	JJ
work_fnploejenbc2raktl46esxm44i	214	3	-MB	-MB	NNP
work_fnploejenbc2raktl46esxm44i	214	4	,	,	,
work_fnploejenbc2raktl46esxm44i	214	5	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	214	6	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	214	7	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	214	8	,	,	,
work_fnploejenbc2raktl46esxm44i	214	9	.	.	.
work_fnploejenbc2raktl46esxm44i	215	1	.	.	.
work_fnploejenbc2raktl46esxm44i	216	1	.	.	.
work_fnploejenbc2raktl46esxm44i	217	1	.	.	.
work_fnploejenbc2raktl46esxm44i	218	1	L&-i(L	L&-i(L	NNP
work_fnploejenbc2raktl46esxm44i	218	2	PL)=	PL)=	NNP
work_fnploejenbc2raktl46esxm44i	218	3	Icl(f(A~~	Icl(f(A~~	NNP
work_fnploejenbc2raktl46esxm44i	218	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	218	5	,	,	,
work_fnploejenbc2raktl46esxm44i	218	6	A	A	NNP
work_fnploejenbc2raktl46esxm44i	218	7	,	,	,
work_fnploejenbc2raktl46esxm44i	218	8	Mn	Mn	NNP
work_fnploejenbc2raktl46esxm44i	218	9	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	218	10	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	218	11	,	,	,
work_fnploejenbc2raktl46esxm44i	218	12	.	.	.
work_fnploejenbc2raktl46esxm44i	219	1	.	.	.
work_fnploejenbc2raktl46esxm44i	220	1	..	..	NFP
work_fnploejenbc2raktl46esxm44i	220	2	f(~(An	f(~(An	NNP
work_fnploejenbc2raktl46esxm44i	220	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	220	4	.	.	.
work_fnploejenbc2raktl46esxm44i	221	1	4	4	LS
work_fnploejenbc2raktl46esxm44i	221	2	,	,	,
work_fnploejenbc2raktl46esxm44i	221	3	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	221	4	&	&	CC
work_fnploejenbc2raktl46esxm44i	221	5	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	221	6	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	221	7	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	221	8	can	can	MD
work_fnploejenbc2raktl46esxm44i	221	9	be	be	VB
work_fnploejenbc2raktl46esxm44i	221	10	thought	think	VBN
work_fnploejenbc2raktl46esxm44i	221	11	of	of	IN
work_fnploejenbc2raktl46esxm44i	221	12	as	as	IN
work_fnploejenbc2raktl46esxm44i	221	13	the	the	DT
work_fnploejenbc2raktl46esxm44i	221	14	value	value	NN
work_fnploejenbc2raktl46esxm44i	221	15	of	of	IN
work_fnploejenbc2raktl46esxm44i	221	16	a	a	DT
work_fnploejenbc2raktl46esxm44i	221	17	transformation	transformation	NN
work_fnploejenbc2raktl46esxm44i	221	18	L;$,A	L;$,A	NNP
work_fnploejenbc2raktl46esxm44i	221	19	:	:	:
work_fnploejenbc2raktl46esxm44i	221	20	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	221	21	a	a	DT
work_fnploejenbc2raktl46esxm44i	221	22	*	*	NFP
work_fnploejenbc2raktl46esxm44i	221	23	,	,	,
work_fnploejenbc2raktl46esxm44i	221	24	u31n	u31n	ADD
work_fnploejenbc2raktl46esxm44i	221	25	+	+	CC
work_fnploejenbc2raktl46esxm44i	221	26	Iw	Iw	NNP
work_fnploejenbc2raktl46esxm44i	221	27	”	"	''
work_fnploejenbc2raktl46esxm44i	221	28	at	at	IN
work_fnploejenbc2raktl46esxm44i	221	29	the	the	DT
work_fnploejenbc2raktl46esxm44i	221	30	point	point	NN
work_fnploejenbc2raktl46esxm44i	221	31	,	,	,
work_fnploejenbc2raktl46esxm44i	221	32	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	221	33	a	a	LS
work_fnploejenbc2raktl46esxm44i	221	34	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	221	35	=	=	NFP
work_fnploejenbc2raktl46esxm44i	221	36	@(A	@(a	FW
work_fnploejenbc2raktl46esxm44i	221	37	,	,	,
work_fnploejenbc2raktl46esxm44i	221	38	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	221	39	,	,	,
work_fnploejenbc2raktl46esxm44i	221	40	.	.	.
work_fnploejenbc2raktl46esxm44i	222	1	.	.	.
work_fnploejenbc2raktl46esxm44i	223	1	.	.	.
work_fnploejenbc2raktl46esxm44i	224	1	.	.	.
work_fnploejenbc2raktl46esxm44i	225	1	,	,	,
work_fnploejenbc2raktl46esxm44i	225	2	u(A	u(A	``
work_fnploejenbc2raktl46esxm44i	225	3	,	,	,
work_fnploejenbc2raktl46esxm44i	225	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	225	5	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	225	6	.	.	.
work_fnploejenbc2raktl46esxm44i	226	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	226	2	simplicity	simplicity	NN
work_fnploejenbc2raktl46esxm44i	226	3	,	,	,
work_fnploejenbc2raktl46esxm44i	226	4	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	226	5	drop	drop	VBP
work_fnploejenbc2raktl46esxm44i	226	6	the	the	DT
work_fnploejenbc2raktl46esxm44i	226	7	extra	extra	JJ
work_fnploejenbc2raktl46esxm44i	226	8	symbols	symbol	NNS
work_fnploejenbc2raktl46esxm44i	226	9	and	and	CC
work_fnploejenbc2raktl46esxm44i	226	10	write	write	VB
work_fnploejenbc2raktl46esxm44i	226	11	,	,	,
work_fnploejenbc2raktl46esxm44i	226	12	in	in	IN
work_fnploejenbc2raktl46esxm44i	226	13	general	general	JJ
work_fnploejenbc2raktl46esxm44i	226	14	,	,	,
work_fnploejenbc2raktl46esxm44i	226	15	L(a	l(a	ADD
work_fnploejenbc2raktl46esxm44i	226	16	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	226	17	L(i)=	L(i)=	NNP
work_fnploejenbc2raktl46esxm44i	226	18	;	;	:
work_fnploejenbc2raktl46esxm44i	226	19	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	226	20	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	226	21	JLO	jlo	NN
work_fnploejenbc2raktl46esxm44i	226	22	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	226	23	for	for	IN
work_fnploejenbc2raktl46esxm44i	226	24	2	2	CD
work_fnploejenbc2raktl46esxm44i	226	25	=	=	SYM
work_fnploejenbc2raktl46esxm44i	226	26	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	226	27	x	x	NN
work_fnploejenbc2raktl46esxm44i	226	28	,	,	,
work_fnploejenbc2raktl46esxm44i	226	29	,	,	,
work_fnploejenbc2raktl46esxm44i	226	30	.	.	.
work_fnploejenbc2raktl46esxm44i	227	1	.	.	.
work_fnploejenbc2raktl46esxm44i	228	1	.	.	.
work_fnploejenbc2raktl46esxm44i	229	1	.	.	.
work_fnploejenbc2raktl46esxm44i	230	1	X,)E	X,)E	NNP
work_fnploejenbc2raktl46esxm44i	230	2	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	230	3	a	a	DT
work_fnploejenbc2raktl46esxm44i	230	4	,	,	,
work_fnploejenbc2raktl46esxm44i	230	5	,	,	,
work_fnploejenbc2raktl46esxm44i	230	6	a,]“=D.	a,]“=d.	NN
work_fnploejenbc2raktl46esxm44i	231	1	By	by	IN
work_fnploejenbc2raktl46esxm44i	231	2	the	the	DT
work_fnploejenbc2raktl46esxm44i	231	3	natures	nature	NNS
work_fnploejenbc2raktl46esxm44i	231	4	of	of	IN
work_fnploejenbc2raktl46esxm44i	231	5	$	$	$
work_fnploejenbc2raktl46esxm44i	231	6	andf	andf	NNS
work_fnploejenbc2raktl46esxm44i	231	7	,	,	,
work_fnploejenbc2raktl46esxm44i	231	8	L	L	NNP
work_fnploejenbc2raktl46esxm44i	231	9	can	can	MD
work_fnploejenbc2raktl46esxm44i	231	10	be	be	VB
work_fnploejenbc2raktl46esxm44i	231	11	arranged	arrange	VBN
work_fnploejenbc2raktl46esxm44i	231	12	in	in	IN
work_fnploejenbc2raktl46esxm44i	231	13	the	the	DT
work_fnploejenbc2raktl46esxm44i	231	14	partitioned	partition	VBN
work_fnploejenbc2raktl46esxm44i	231	15	form	form	NN
work_fnploejenbc2raktl46esxm44i	231	16	L(l	L(l	NNP
work_fnploejenbc2raktl46esxm44i	231	17	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	231	18	il	il	NNP
work_fnploejenbc2raktl46esxm44i	231	19	1	1	CD
work_fnploejenbc2raktl46esxm44i	231	20	L(2	L(2	NNP
work_fnploejenbc2raktl46esxm44i	231	21	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	231	22	’	'	``
work_fnploejenbc2raktl46esxm44i	231	23	where	where	WRB
work_fnploejenbc2raktl46esxm44i	231	24	L	L	NNP
work_fnploejenbc2raktl46esxm44i	231	25	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	231	26	‘	'	``
work_fnploejenbc2raktl46esxm44i	231	27	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	231	28	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	231	29	constant	constant	JJ
work_fnploejenbc2raktl46esxm44i	231	30	on	on	IN
work_fnploejenbc2raktl46esxm44i	231	31	D	d	NN
work_fnploejenbc2raktl46esxm44i	231	32	but	but	CC
work_fnploejenbc2raktl46esxm44i	231	33	L	L	NNP
work_fnploejenbc2raktl46esxm44i	231	34	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	231	35	‘	'	''
work_fnploejenbc2raktl46esxm44i	231	36	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	231	37	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	231	38	of	of	IN
work_fnploejenbc2raktl46esxm44i	231	39	length	length	NN
work_fnploejenbc2raktl46esxm44i	231	40	k	k	NN
work_fnploejenbc2raktl46esxm44i	231	41	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	231	42	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	231	43	not	not	RB
work_fnploejenbc2raktl46esxm44i	231	44	constant	constant	JJ
work_fnploejenbc2raktl46esxm44i	231	45	in	in	IN
work_fnploejenbc2raktl46esxm44i	231	46	any	any	DT
work_fnploejenbc2raktl46esxm44i	231	47	neighborhood	neighborhood	NN
work_fnploejenbc2raktl46esxm44i	231	48	in	in	IN
work_fnploejenbc2raktl46esxm44i	231	49	D.	D.	NNP
work_fnploejenbc2raktl46esxm44i	231	50	Of	of	RB
work_fnploejenbc2raktl46esxm44i	231	51	course	course	RB
work_fnploejenbc2raktl46esxm44i	231	52	,	,	,
work_fnploejenbc2raktl46esxm44i	231	53	L	l	NN
work_fnploejenbc2raktl46esxm44i	231	54	”	"	''
work_fnploejenbc2raktl46esxm44i	231	55	’	'	''
work_fnploejenbc2raktl46esxm44i	231	56	may	may	MD
work_fnploejenbc2raktl46esxm44i	231	57	not	not	RB
work_fnploejenbc2raktl46esxm44i	231	58	appear	appear	VB
work_fnploejenbc2raktl46esxm44i	231	59	.	.	.
work_fnploejenbc2raktl46esxm44i	232	1	Then	then	RB
work_fnploejenbc2raktl46esxm44i	232	2	p	p	NN
work_fnploejenbc2raktl46esxm44i	232	3	E	e	NN
work_fnploejenbc2raktl46esxm44i	232	4	n2,~	n2,~	NN
work_fnploejenbc2raktl46esxm44i	232	5	or	or	CC
work_fnploejenbc2raktl46esxm44i	232	6	equivalently	equivalently	RB
work_fnploejenbc2raktl46esxm44i	232	7	i	i	PRP
work_fnploejenbc2raktl46esxm44i	232	8	E	e	NN
work_fnploejenbc2raktl46esxm44i	232	9	D	d	NN
work_fnploejenbc2raktl46esxm44i	232	10	,	,	,
work_fnploejenbc2raktl46esxm44i	232	11	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	232	12	a	a	DT
work_fnploejenbc2raktl46esxm44i	232	13	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	232	14	weak	weak	JJ
work_fnploejenbc2raktl46esxm44i	232	15	/	/	SYM
work_fnploejenbc2raktl46esxm44i	232	16	y	y	NN
work_fnploejenbc2raktl46esxm44i	232	17	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	232	18	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	232	19	A	A	NNP
work_fnploejenbc2raktl46esxm44i	232	20	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	232	21	WAD	WAD	NNP
work_fnploejenbc2raktl46esxm44i	232	22	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	232	23	if	if	IN
work_fnploejenbc2raktl46esxm44i	232	24	there	there	EX
work_fnploejenbc2raktl46esxm44i	232	25	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	232	26	no	no	DT
work_fnploejenbc2raktl46esxm44i	232	27	9	9	CD
work_fnploejenbc2raktl46esxm44i	232	28	ED	ed	NN
work_fnploejenbc2raktl46esxm44i	232	29	such	such	JJ
work_fnploejenbc2raktl46esxm44i	232	30	that	that	IN
work_fnploejenbc2raktl46esxm44i	232	31	L”‘(9	L”‘(9	NNP
work_fnploejenbc2raktl46esxm44i	232	32	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	232	33	cs	cs	NNP
work_fnploejenbc2raktl46esxm44i	232	34	L(‘)(Z	L(‘)(Z	NNP
work_fnploejenbc2raktl46esxm44i	232	35	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	232	36	,	,	,
work_fnploejenbc2raktl46esxm44i	232	37	where	where	WRB
work_fnploejenbc2raktl46esxm44i	232	38	cs	cs	NNP
work_fnploejenbc2raktl46esxm44i	232	39	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	232	40	the	the	DT
work_fnploejenbc2raktl46esxm44i	232	41	strong	strong	JJ
work_fnploejenbc2raktl46esxm44i	232	42	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	232	43	Pareto	Pareto	NNP
work_fnploejenbc2raktl46esxm44i	232	44	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	232	45	order	order	NN
work_fnploejenbc2raktl46esxm44i	232	46	in	in	IN
work_fnploejenbc2raktl46esxm44i	232	47	real	real	JJ
work_fnploejenbc2raktl46esxm44i	232	48	Euclidean	euclidean	JJ
work_fnploejenbc2raktl46esxm44i	232	49	space	space	NN
work_fnploejenbc2raktl46esxm44i	232	50	Rq	rq	NN
work_fnploejenbc2raktl46esxm44i	232	51	:	:	:
work_fnploejenbc2raktl46esxm44i	232	52	P	p	NN
work_fnploejenbc2raktl46esxm44i	232	53	=	=	NFP
work_fnploejenbc2raktl46esxm44i	232	54	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	232	55	PI	pi	NN
work_fnploejenbc2raktl46esxm44i	232	56	9	9	CD
work_fnploejenbc2raktl46esxm44i	232	57	*	*	NFP
work_fnploejenbc2raktl46esxm44i	232	58	*	*	NFP
work_fnploejenbc2raktl46esxm44i	232	59	.	.	.
work_fnploejenbc2raktl46esxm44i	232	60	,	,	,
work_fnploejenbc2raktl46esxm44i	232	61	P	p	NN
work_fnploejenbc2raktl46esxm44i	232	62	,	,	,
work_fnploejenbc2raktl46esxm44i	232	63	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	232	64	cs	cs	NNP
work_fnploejenbc2raktl46esxm44i	232	65	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	232	66	v	v	NNP
work_fnploejenbc2raktl46esxm44i	232	67	,	,	,
work_fnploejenbc2raktl46esxm44i	232	68	3	3	CD
work_fnploejenbc2raktl46esxm44i	232	69	.	.	.
work_fnploejenbc2raktl46esxm44i	233	1	.	.	.
work_fnploejenbc2raktl46esxm44i	234	1	.	.	.
work_fnploejenbc2raktl46esxm44i	235	1	.	.	.
work_fnploejenbc2raktl46esxm44i	236	1	vq	vq	NNP
work_fnploejenbc2raktl46esxm44i	236	2	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	236	3	=	=	-RRB-
work_fnploejenbc2raktl46esxm44i	236	4	v^	v^	NNS
work_fnploejenbc2raktl46esxm44i	236	5	if	if	IN
work_fnploejenbc2raktl46esxm44i	236	6	pj	pj	VBP
work_fnploejenbc2raktl46esxm44i	236	7	<	<	XX
work_fnploejenbc2raktl46esxm44i	236	8	vj	vj	NNP
work_fnploejenbc2raktl46esxm44i	236	9	for	for	IN
work_fnploejenbc2raktl46esxm44i	236	10	all	all	DT
work_fnploejenbc2raktl46esxm44i	236	11	j	j	NN
work_fnploejenbc2raktl46esxm44i	236	12	=	=	SYM
work_fnploejenbc2raktl46esxm44i	236	13	1	1	CD
work_fnploejenbc2raktl46esxm44i	236	14	,	,	,
work_fnploejenbc2raktl46esxm44i	236	15	2	2	CD
work_fnploejenbc2raktl46esxm44i	236	16	,	,	,
work_fnploejenbc2raktl46esxm44i	236	17	.	.	.
work_fnploejenbc2raktl46esxm44i	237	1	.	.	.
work_fnploejenbc2raktl46esxm44i	238	1	.	.	.
work_fnploejenbc2raktl46esxm44i	239	1	.	.	.
work_fnploejenbc2raktl46esxm44i	240	1	q.	q.	NNP
work_fnploejenbc2raktl46esxm44i	241	1	If	if	IN
work_fnploejenbc2raktl46esxm44i	241	2	pj	pj	VB
work_fnploejenbc2raktl46esxm44i	241	3	<	<	XX
work_fnploejenbc2raktl46esxm44i	241	4	vi	vi	NNP
work_fnploejenbc2raktl46esxm44i	241	5	for	for	IN
work_fnploejenbc2raktl46esxm44i	241	6	all	all	DT
work_fnploejenbc2raktl46esxm44i	241	7	j=	j=	NNP
work_fnploejenbc2raktl46esxm44i	241	8	1	1	CD
work_fnploejenbc2raktl46esxm44i	241	9	,	,	,
work_fnploejenbc2raktl46esxm44i	241	10	2	2	CD
work_fnploejenbc2raktl46esxm44i	241	11	,	,	,
work_fnploejenbc2raktl46esxm44i	241	12	.	.	.
work_fnploejenbc2raktl46esxm44i	242	1	.	.	.
work_fnploejenbc2raktl46esxm44i	243	1	.	.	.
work_fnploejenbc2raktl46esxm44i	244	1	.	.	.
work_fnploejenbc2raktl46esxm44i	245	1	q	q	NNP
work_fnploejenbc2raktl46esxm44i	245	2	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	245	3	write	write	VBP
work_fnploejenbc2raktl46esxm44i	245	4	simply	simply	RB
work_fnploejenbc2raktl46esxm44i	245	5	/i	/i	.
work_fnploejenbc2raktl46esxm44i	245	6	Q	q	NN
work_fnploejenbc2raktl46esxm44i	245	7	9	9	CD
work_fnploejenbc2raktl46esxm44i	245	8	;	;	:
work_fnploejenbc2raktl46esxm44i	245	9	when	when	WRB
work_fnploejenbc2raktl46esxm44i	245	10	the	the	DT
work_fnploejenbc2raktl46esxm44i	245	11	inequality	inequality	NN
work_fnploejenbc2raktl46esxm44i	245	12	holds	hold	VBZ
work_fnploejenbc2raktl46esxm44i	245	13	for	for	IN
work_fnploejenbc2raktl46esxm44i	245	14	only	only	RB
work_fnploejenbc2raktl46esxm44i	245	15	some	some	DT
work_fnploejenbc2raktl46esxm44i	245	16	j	j	NN
work_fnploejenbc2raktl46esxm44i	245	17	,	,	,
work_fnploejenbc2raktl46esxm44i	245	18	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	245	19	write	write	VBP
work_fnploejenbc2raktl46esxm44i	245	20	fi	fi	IN
work_fnploejenbc2raktl46esxm44i	245	21	<	<	XX
work_fnploejenbc2raktl46esxm44i	245	22	,	,	,
work_fnploejenbc2raktl46esxm44i	245	23	,	,	,
work_fnploejenbc2raktl46esxm44i	245	24	,	,	,
work_fnploejenbc2raktl46esxm44i	245	25	t.	t.	NN
work_fnploejenbc2raktl46esxm44i	245	26	It	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	245	27	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	245	28	easy	easy	JJ
work_fnploejenbc2raktl46esxm44i	245	29	to	to	TO
work_fnploejenbc2raktl46esxm44i	245	30	see	see	VB
work_fnploejenbc2raktl46esxm44i	245	31	that	that	IN
work_fnploejenbc2raktl46esxm44i	245	32	A	a	NN
work_fnploejenbc2raktl46esxm44i	245	33	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	245	34	AD	ad	NN
work_fnploejenbc2raktl46esxm44i	245	35	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	245	36	stronger	strong	JJR
work_fnploejenbc2raktl46esxm44i	245	37	than	than	IN
work_fnploejenbc2raktl46esxm44i	245	38	A	A	NNP
work_fnploejenbc2raktl46esxm44i	245	39	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	245	40	WAD	WAD	NNP
work_fnploejenbc2raktl46esxm44i	245	41	;	;	:
work_fnploejenbc2raktl46esxm44i	245	42	for	for	IN
work_fnploejenbc2raktl46esxm44i	245	43	,	,	,
work_fnploejenbc2raktl46esxm44i	245	44	if	if	IN
work_fnploejenbc2raktl46esxm44i	245	45	there	there	EX
work_fnploejenbc2raktl46esxm44i	245	46	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	245	47	a	a	DT
work_fnploejenbc2raktl46esxm44i	245	48	9	9	CD
work_fnploejenbc2raktl46esxm44i	245	49	ED	ed	NN
work_fnploejenbc2raktl46esxm44i	245	50	such	such	JJ
work_fnploejenbc2raktl46esxm44i	245	51	that	that	IN
work_fnploejenbc2raktl46esxm44i	245	52	L”)(p	L”)(p	NNP
work_fnploejenbc2raktl46esxm44i	245	53	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	245	54	cs	cs	NNP
work_fnploejenbc2raktl46esxm44i	245	55	L(‘)(a	L(‘)(a	NNP
work_fnploejenbc2raktl46esxm44i	245	56	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	245	57	,	,	,
work_fnploejenbc2raktl46esxm44i	245	58	then	then	RB
work_fnploejenbc2raktl46esxm44i	245	59	since	since	IN
work_fnploejenbc2raktl46esxm44i	245	60	,	,	,
work_fnploejenbc2raktl46esxm44i	245	61	if	if	IN
work_fnploejenbc2raktl46esxm44i	245	62	LC2	LC2	NNP
work_fnploejenbc2raktl46esxm44i	245	63	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	245	64	appears	appear	VBZ
work_fnploejenbc2raktl46esxm44i	245	65	,	,	,
work_fnploejenbc2raktl46esxm44i	245	66	it	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	245	67	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	245	68	constant	constant	JJ
work_fnploejenbc2raktl46esxm44i	245	69	on	on	IN
work_fnploejenbc2raktl46esxm44i	245	70	D.	D.	NNP
work_fnploejenbc2raktl46esxm44i	245	71	Moreover	Moreover	NNP
work_fnploejenbc2raktl46esxm44i	245	72	,	,	,
work_fnploejenbc2raktl46esxm44i	245	73	the	the	DT
work_fnploejenbc2raktl46esxm44i	245	74	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	245	75	considered	consider	VBN
work_fnploejenbc2raktl46esxm44i	245	76	informally	informally	RB
work_fnploejenbc2raktl46esxm44i	245	77	by	by	IN
work_fnploejenbc2raktl46esxm44i	245	78	Lindley	Lindley	NNP
work_fnploejenbc2raktl46esxm44i	245	79	turns	turn	VBZ
work_fnploejenbc2raktl46esxm44i	245	80	out	out	RP
work_fnploejenbc2raktl46esxm44i	245	81	to	to	TO
work_fnploejenbc2raktl46esxm44i	245	82	be	be	VB
work_fnploejenbc2raktl46esxm44i	245	83	“	"	``
work_fnploejenbc2raktl46esxm44i	245	84	weak	weak	JJ
work_fnploejenbc2raktl46esxm44i	245	85	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	245	86	local	local	JJ
work_fnploejenbc2raktl46esxm44i	245	87	”	"	''
work_fnploejenbc2raktl46esxm44i	245	88	and	and	CC
work_fnploejenbc2raktl46esxm44i	245	89	will	will	MD
work_fnploejenbc2raktl46esxm44i	245	90	be	be	VB
work_fnploejenbc2raktl46esxm44i	245	91	considered	consider	VBN
work_fnploejenbc2raktl46esxm44i	245	92	further	further	RB
work_fnploejenbc2raktl46esxm44i	245	93	in	in	IN
work_fnploejenbc2raktl46esxm44i	245	94	Section	section	NN
work_fnploejenbc2raktl46esxm44i	245	95	4	4	CD
work_fnploejenbc2raktl46esxm44i	245	96	.	.	.
work_fnploejenbc2raktl46esxm44i	246	1	Finally	finally	RB
work_fnploejenbc2raktl46esxm44i	246	2	,	,	,
work_fnploejenbc2raktl46esxm44i	246	3	2	2	CD
work_fnploejenbc2raktl46esxm44i	246	4	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	246	5	weak	weak	JJ
work_fnploejenbc2raktl46esxm44i	246	6	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	246	7	local	local	JJ
work_fnploejenbc2raktl46esxm44i	246	8	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	246	9	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	246	10	A	a	NN
work_fnploejenbc2raktl46esxm44i	246	11	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	246	12	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	246	13	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	246	14	if	if	IN
work_fnploejenbc2raktl46esxm44i	246	15	for	for	IN
work_fnploejenbc2raktl46esxm44i	246	16	each	each	DT
work_fnploejenbc2raktl46esxm44i	246	17	9	9	CD
work_fnploejenbc2raktl46esxm44i	246	18	in	in	IN
work_fnploejenbc2raktl46esxm44i	246	19	R	r	NN
work_fnploejenbc2raktl46esxm44i	246	20	”	"	''
work_fnploejenbc2raktl46esxm44i	246	21	with	with	IN
work_fnploejenbc2raktl46esxm44i	246	22	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	246	23	lyJ/	lyJ/	NNP
work_fnploejenbc2raktl46esxm44i	246	24	=	=	SYM
work_fnploejenbc2raktl46esxm44i	246	25	1	1	CD
work_fnploejenbc2raktl46esxm44i	246	26	,	,	,
work_fnploejenbc2raktl46esxm44i	246	27	and	and	CC
work_fnploejenbc2raktl46esxm44i	246	28	each	each	DT
work_fnploejenbc2raktl46esxm44i	246	29	c	c	NN
work_fnploejenbc2raktl46esxm44i	246	30	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	246	31	>	>	XX
work_fnploejenbc2raktl46esxm44i	246	32	0	0	CD
work_fnploejenbc2raktl46esxm44i	246	33	there	there	EX
work_fnploejenbc2raktl46esxm44i	246	34	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	246	35	an	an	DT
work_fnploejenbc2raktl46esxm44i	246	36	r	r	NN
work_fnploejenbc2raktl46esxm44i	246	37	=	=	NN
work_fnploejenbc2raktl46esxm44i	246	38	r(Z	r(Z	NNS
work_fnploejenbc2raktl46esxm44i	246	39	,	,	,
work_fnploejenbc2raktl46esxm44i	246	40	$	$	$
work_fnploejenbc2raktl46esxm44i	246	41	,	,	,
work_fnploejenbc2raktl46esxm44i	246	42	a	a	DT
work_fnploejenbc2raktl46esxm44i	246	43	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	246	44	>	>	XX
work_fnploejenbc2raktl46esxm44i	246	45	0	0	CD
work_fnploejenbc2raktl46esxm44i	246	46	such	such	JJ
work_fnploejenbc2raktl46esxm44i	246	47	that	that	IN
work_fnploejenbc2raktl46esxm44i	246	48	there	there	EX
work_fnploejenbc2raktl46esxm44i	246	49	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	246	50	no	no	DT
work_fnploejenbc2raktl46esxm44i	246	51	t	t	NN
work_fnploejenbc2raktl46esxm44i	246	52	E	e	NN
work_fnploejenbc2raktl46esxm44i	246	53	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	246	54	0	0	CD
work_fnploejenbc2raktl46esxm44i	246	55	,	,	,
work_fnploejenbc2raktl46esxm44i	246	56	r	r	LS
work_fnploejenbc2raktl46esxm44i	246	57	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	246	58	for	for	IN
work_fnploejenbc2raktl46esxm44i	246	59	which	which	WDT
work_fnploejenbc2raktl46esxm44i	246	60	L”‘(?i++g)-L	L”‘(?i++g)-L	NNP
work_fnploejenbc2raktl46esxm44i	246	61	”	"	''
work_fnploejenbc2raktl46esxm44i	246	62	‘	'	``
work_fnploejenbc2raktl46esxm44i	246	63	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	246	64	.	.	.
work_fnploejenbc2raktl46esxm44i	246	65	?	?	.
work_fnploejenbc2raktl46esxm44i	247	1	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	247	2	,	,	,
work_fnploejenbc2raktl46esxm44i	247	3	<	<	XX
work_fnploejenbc2raktl46esxm44i	247	4	-atl	-atl	:
work_fnploejenbc2raktl46esxm44i	247	5	,	,	,
work_fnploejenbc2raktl46esxm44i	247	6	.	.	.
work_fnploejenbc2raktl46esxm44i	248	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	248	2	2	2	LS
work_fnploejenbc2raktl46esxm44i	248	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	248	4	Here	here	RB
work_fnploejenbc2raktl46esxm44i	248	5	1	1	CD
work_fnploejenbc2raktl46esxm44i	248	6	,	,	,
work_fnploejenbc2raktl46esxm44i	248	7	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	248	8	a	a	DT
work_fnploejenbc2raktl46esxm44i	248	9	k	k	NN
work_fnploejenbc2raktl46esxm44i	248	10	by	by	IN
work_fnploejenbc2raktl46esxm44i	248	11	1	1	CD
work_fnploejenbc2raktl46esxm44i	248	12	vector	vector	NN
work_fnploejenbc2raktl46esxm44i	248	13	all	all	DT
work_fnploejenbc2raktl46esxm44i	248	14	of	of	IN
work_fnploejenbc2raktl46esxm44i	248	15	whose	whose	WP$
work_fnploejenbc2raktl46esxm44i	248	16	components	component	NNS
work_fnploejenbc2raktl46esxm44i	248	17	are	be	VBP
work_fnploejenbc2raktl46esxm44i	248	18	1	1	CD
work_fnploejenbc2raktl46esxm44i	248	19	.	.	.
work_fnploejenbc2raktl46esxm44i	249	1	SCORING	SCORING	NNP
work_fnploejenbc2raktl46esxm44i	249	2	APPROACH	APPROACH	NNP
work_fnploejenbc2raktl46esxm44i	249	3	TO	to	IN
work_fnploejenbc2raktl46esxm44i	249	4	ADMISSIBILITY	ADMISSIBILITY	NNP
work_fnploejenbc2raktl46esxm44i	249	5	561	561	CD
work_fnploejenbc2raktl46esxm44i	249	6	Note	note	NN
work_fnploejenbc2raktl46esxm44i	249	7	that	that	IN
work_fnploejenbc2raktl46esxm44i	249	8	-at	-at	:
work_fnploejenbc2raktl46esxm44i	249	9	1	1	CD
work_fnploejenbc2raktl46esxm44i	249	10	,	,	,
work_fnploejenbc2raktl46esxm44i	249	11	cs	cs	NNP
work_fnploejenbc2raktl46esxm44i	249	12	0	0	CD
work_fnploejenbc2raktl46esxm44i	249	13	in	in	IN
work_fnploejenbc2raktl46esxm44i	249	14	Rk	Rk	NNP
work_fnploejenbc2raktl46esxm44i	249	15	.	.	.
work_fnploejenbc2raktl46esxm44i	250	1	It	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	250	2	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	250	3	convenient	convenient	JJ
work_fnploejenbc2raktl46esxm44i	250	4	to	to	TO
work_fnploejenbc2raktl46esxm44i	250	5	refer	refer	VB
work_fnploejenbc2raktl46esxm44i	250	6	to	to	IN
work_fnploejenbc2raktl46esxm44i	250	7	such	such	JJ
work_fnploejenbc2raktl46esxm44i	250	8	j	j	NNP
work_fnploejenbc2raktl46esxm44i	250	9	as	as	IN
work_fnploejenbc2raktl46esxm44i	250	10	a	a	DT
work_fnploejenbc2raktl46esxm44i	250	11	direction	direction	NN
work_fnploejenbc2raktl46esxm44i	250	12	.	.	.
work_fnploejenbc2raktl46esxm44i	251	1	Then	then	RB
work_fnploejenbc2raktl46esxm44i	251	2	,	,	,
work_fnploejenbc2raktl46esxm44i	251	3	locally	locally	RB
work_fnploejenbc2raktl46esxm44i	251	4	,	,	,
work_fnploejenbc2raktl46esxm44i	251	5	z	z	XX
work_fnploejenbc2raktl46esxm44i	251	6	?	?	.
work_fnploejenbc2raktl46esxm44i	252	1	can	can	MD
work_fnploejenbc2raktl46esxm44i	252	2	not	not	RB
work_fnploejenbc2raktl46esxm44i	252	3	be	be	VB
work_fnploejenbc2raktl46esxm44i	252	4	“	"	``
work_fnploejenbc2raktl46esxm44i	252	5	beat	beat	VBN
work_fnploejenbc2raktl46esxm44i	252	6	linearly	linearly	RB
work_fnploejenbc2raktl46esxm44i	252	7	in	in	IN
work_fnploejenbc2raktl46esxm44i	252	8	any	any	DT
work_fnploejenbc2raktl46esxm44i	252	9	direction	direction	NN
work_fnploejenbc2raktl46esxm44i	252	10	.	.	.
work_fnploejenbc2raktl46esxm44i	252	11	”	"	''
work_fnploejenbc2raktl46esxm44i	252	12	Of	of	RB
work_fnploejenbc2raktl46esxm44i	252	13	course	course	RB
work_fnploejenbc2raktl46esxm44i	252	14	,	,	,
work_fnploejenbc2raktl46esxm44i	252	15	A	A	NNP
work_fnploejenbc2raktl46esxm44i	252	16	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	252	17	WAD	WAD	NNP
work_fnploejenbc2raktl46esxm44i	252	18	implies	imply	VBZ
work_fnploejenbc2raktl46esxm44i	252	19	&	&	CC
work_fnploejenbc2raktl46esxm44i	252	20	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	252	21	:	:	:
work_fnploejenbc2raktl46esxm44i	252	22	if	if	IN
work_fnploejenbc2raktl46esxm44i	252	23	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	252	24	2	2	CD
work_fnploejenbc2raktl46esxm44i	252	25	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	252	26	holds	hold	VBZ
work_fnploejenbc2raktl46esxm44i	252	27	for	for	IN
work_fnploejenbc2raktl46esxm44i	252	28	some	some	DT
work_fnploejenbc2raktl46esxm44i	252	29	j	j	NNP
work_fnploejenbc2raktl46esxm44i	252	30	,	,	,
work_fnploejenbc2raktl46esxm44i	252	31	a	a	NNP
work_fnploejenbc2raktl46esxm44i	252	32	,	,	,
work_fnploejenbc2raktl46esxm44i	252	33	t	t	NN
work_fnploejenbc2raktl46esxm44i	252	34	,	,	,
work_fnploejenbc2raktl46esxm44i	252	35	then	then	RB
work_fnploejenbc2raktl46esxm44i	252	36	L”‘(i	L”‘(i	NNP
work_fnploejenbc2raktl46esxm44i	252	37	+	+	SYM
work_fnploejenbc2raktl46esxm44i	252	38	tf	tf	NNP
work_fnploejenbc2raktl46esxm44i	252	39	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	252	40	<	<	XX
work_fnploejenbc2raktl46esxm44i	252	41	s	s	NNP
work_fnploejenbc2raktl46esxm44i	252	42	L”‘(3	L”‘(3	NNP
work_fnploejenbc2raktl46esxm44i	252	43	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	252	44	.	.	.
work_fnploejenbc2raktl46esxm44i	253	1	We	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	253	2	close	close	VBP
work_fnploejenbc2raktl46esxm44i	253	3	this	this	DT
work_fnploejenbc2raktl46esxm44i	253	4	section	section	NN
work_fnploejenbc2raktl46esxm44i	253	5	with	with	IN
work_fnploejenbc2raktl46esxm44i	253	6	a	a	DT
work_fnploejenbc2raktl46esxm44i	253	7	theorem	theorem	NN
work_fnploejenbc2raktl46esxm44i	253	8	which	which	WDT
work_fnploejenbc2raktl46esxm44i	253	9	gives	give	VBZ
work_fnploejenbc2raktl46esxm44i	253	10	global	global	JJ
work_fnploejenbc2raktl46esxm44i	253	11	and	and	CC
work_fnploejenbc2raktl46esxm44i	253	12	local	local	JJ
work_fnploejenbc2raktl46esxm44i	253	13	equivalences	equivalence	NNS
work_fnploejenbc2raktl46esxm44i	253	14	under	under	IN
work_fnploejenbc2raktl46esxm44i	253	15	the	the	DT
work_fnploejenbc2raktl46esxm44i	253	16	additional	additional	JJ
work_fnploejenbc2raktl46esxm44i	253	17	hypothesis	hypothesis	NN
work_fnploejenbc2raktl46esxm44i	253	18	that	that	WDT
work_fnploejenbc2raktl46esxm44i	253	19	L	L	NNP
work_fnploejenbc2raktl46esxm44i	253	20	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	253	21	convex	convex	NNP
work_fnploejenbc2raktl46esxm44i	253	22	,	,	,
work_fnploejenbc2raktl46esxm44i	253	23	that	that	RB
work_fnploejenbc2raktl46esxm44i	253	24	is	is	RB
work_fnploejenbc2raktl46esxm44i	253	25	,	,	,
work_fnploejenbc2raktl46esxm44i	253	26	each	each	DT
work_fnploejenbc2raktl46esxm44i	253	27	component	component	NN
work_fnploejenbc2raktl46esxm44i	253	28	of	of	IN
work_fnploejenbc2raktl46esxm44i	253	29	L	L	NNP
work_fnploejenbc2raktl46esxm44i	253	30	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	253	31	convex	convex	NNP
work_fnploejenbc2raktl46esxm44i	253	32	.	.	.
work_fnploejenbc2raktl46esxm44i	254	1	THEOREM	theorem	NN
work_fnploejenbc2raktl46esxm44i	254	2	3.1.1	3.1.1	CD
work_fnploejenbc2raktl46esxm44i	254	3	.	.	.
work_fnploejenbc2raktl46esxm44i	255	1	Let	let	VB
work_fnploejenbc2raktl46esxm44i	255	2	L	L	NNP
work_fnploejenbc2raktl46esxm44i	255	3	be	be	VB
work_fnploejenbc2raktl46esxm44i	255	4	convex	convex	NNP
work_fnploejenbc2raktl46esxm44i	255	5	.	.	.
work_fnploejenbc2raktl46esxm44i	256	1	Then	then	RB
work_fnploejenbc2raktl46esxm44i	256	2	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	256	3	i	i	NN
work_fnploejenbc2raktl46esxm44i	256	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	256	5	a	a	DT
work_fnploejenbc2raktl46esxm44i	256	6	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	256	7	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	256	8	equivalent	equivalent	JJ
work_fnploejenbc2raktl46esxm44i	256	9	to	to	IN
work_fnploejenbc2raktl46esxm44i	256	10	A	a	DT
work_fnploejenbc2raktl46esxm44i	256	11	local	local	JJ
work_fnploejenbc2raktl46esxm44i	256	12	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	256	13	;	;	:
work_fnploejenbc2raktl46esxm44i	256	14	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	256	15	ii	ii	LS
work_fnploejenbc2raktl46esxm44i	256	16	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	256	17	A	A	NNP
work_fnploejenbc2raktl46esxm44i	256	18	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	256	19	WAD	WAD	NNP
work_fnploejenbc2raktl46esxm44i	256	20	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	256	21	equivalent	equivalent	JJ
work_fnploejenbc2raktl46esxm44i	256	22	to	to	IN
work_fnploejenbc2raktl46esxm44i	256	23	A	A	NNP
work_fnploejenbc2raktl46esxm44i	256	24	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	256	25	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	256	26	.	.	.
work_fnploejenbc2raktl46esxm44i	257	1	Proof	Proof	NNP
work_fnploejenbc2raktl46esxm44i	257	2	Since	since	IN
work_fnploejenbc2raktl46esxm44i	257	3	it	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	257	4	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	257	5	obvious	obvious	JJ
work_fnploejenbc2raktl46esxm44i	257	6	that	that	IN
work_fnploejenbc2raktl46esxm44i	257	7	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	257	8	implies	imply	VBZ
work_fnploejenbc2raktl46esxm44i	257	9	local	local	JJ
work_fnploejenbc2raktl46esxm44i	257	10	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	257	11	,	,	,
work_fnploejenbc2raktl46esxm44i	257	12	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	257	13	consider	consider	VBP
work_fnploejenbc2raktl46esxm44i	257	14	only	only	RB
work_fnploejenbc2raktl46esxm44i	257	15	the	the	DT
work_fnploejenbc2raktl46esxm44i	257	16	converses	converse	NNS
work_fnploejenbc2raktl46esxm44i	257	17	.	.	.
work_fnploejenbc2raktl46esxm44i	258	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	258	2	i	i	NN
work_fnploejenbc2raktl46esxm44i	258	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	258	4	In	in	IN
work_fnploejenbc2raktl46esxm44i	258	5	terms	term	NNS
work_fnploejenbc2raktl46esxm44i	258	6	of	of	IN
work_fnploejenbc2raktl46esxm44i	258	7	L	L	NNP
work_fnploejenbc2raktl46esxm44i	258	8	,	,	,
work_fnploejenbc2raktl46esxm44i	258	9	.	.	.
work_fnploejenbc2raktl46esxm44i	258	10	?	?	.
work_fnploejenbc2raktl46esxm44i	259	1	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	259	2	not	not	RB
work_fnploejenbc2raktl46esxm44i	259	3	A	a	NN
work_fnploejenbc2raktl46esxm44i	259	4	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	259	5	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	259	6	if	if	IN
work_fnploejenbc2raktl46esxm44i	259	7	there	there	EX
work_fnploejenbc2raktl46esxm44i	259	8	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	259	9	a	a	DT
work_fnploejenbc2raktl46esxm44i	259	10	i	i	NN
work_fnploejenbc2raktl46esxm44i	259	11	,	,	,
work_fnploejenbc2raktl46esxm44i	259	12	in	in	IN
work_fnploejenbc2raktl46esxm44i	259	13	D	d	NN
work_fnploejenbc2raktl46esxm44i	259	14	such	such	PDT
work_fnploejenbc2raktl46esxm44i	259	15	that	that	DT
work_fnploejenbc2raktl46esxm44i	259	16	L(9	L(9	NNP
work_fnploejenbc2raktl46esxm44i	259	17	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	259	18	<	<	XX
work_fnploejenbc2raktl46esxm44i	259	19	w	w	NNP
work_fnploejenbc2raktl46esxm44i	259	20	L(Z	L(Z	NNP
work_fnploejenbc2raktl46esxm44i	259	21	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	259	22	.	.	.
work_fnploejenbc2raktl46esxm44i	260	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	260	2	3	3	LS
work_fnploejenbc2raktl46esxm44i	260	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	260	4	Convexity	Convexity	NNP
work_fnploejenbc2raktl46esxm44i	260	5	of	of	IN
work_fnploejenbc2raktl46esxm44i	260	6	L	L	NNP
work_fnploejenbc2raktl46esxm44i	260	7	means	mean	VBZ
work_fnploejenbc2raktl46esxm44i	260	8	that	that	IN
work_fnploejenbc2raktl46esxm44i	260	9	for	for	IN
work_fnploejenbc2raktl46esxm44i	260	10	each	each	DT
work_fnploejenbc2raktl46esxm44i	260	11	t	t	NN
work_fnploejenbc2raktl46esxm44i	260	12	in	in	IN
work_fnploejenbc2raktl46esxm44i	260	13	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	260	14	0	0	NFP
work_fnploejenbc2raktl46esxm44i	260	15	,	,	,
work_fnploejenbc2raktl46esxm44i	260	16	l	l	NN
work_fnploejenbc2raktl46esxm44i	260	17	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	260	18	,	,	,
work_fnploejenbc2raktl46esxm44i	260	19	L@+t(j	L@+t(j	NNP
work_fnploejenbc2raktl46esxm44i	260	20	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	260	21	a))<(l	a))<(l	NN
work_fnploejenbc2raktl46esxm44i	260	22	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	260	23	t)L(i)+tL(g	t)l(i)+tl(g	NN
work_fnploejenbc2raktl46esxm44i	260	24	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	260	25	.	.	.
work_fnploejenbc2raktl46esxm44i	261	1	Combining	combine	VBG
work_fnploejenbc2raktl46esxm44i	261	2	this	this	DT
work_fnploejenbc2raktl46esxm44i	261	3	with	with	IN
work_fnploejenbc2raktl46esxm44i	261	4	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	261	5	3	3	CD
work_fnploejenbc2raktl46esxm44i	261	6	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	261	7	,	,	,
work_fnploejenbc2raktl46esxm44i	261	8	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	261	9	obtain	obtain	VBP
work_fnploejenbc2raktl46esxm44i	261	10	L(Z+	L(Z+	NNP
work_fnploejenbc2raktl46esxm44i	261	11	t(j	t(j	NNP
work_fnploejenbc2raktl46esxm44i	261	12	-	-	:
work_fnploejenbc2raktl46esxm44i	261	13	a	a	NN
work_fnploejenbc2raktl46esxm44i	261	14	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	261	15	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	261	16	<	<	XX
work_fnploejenbc2raktl46esxm44i	261	17	,	,	,
work_fnploejenbc2raktl46esxm44i	261	18	L(i	l(i	ADD
work_fnploejenbc2raktl46esxm44i	261	19	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	261	20	.	.	.
work_fnploejenbc2raktl46esxm44i	262	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	262	2	any	any	DT
work_fnploejenbc2raktl46esxm44i	262	3	r	r	NN
work_fnploejenbc2raktl46esxm44i	262	4	>	>	NN
work_fnploejenbc2raktl46esxm44i	262	5	0	0	CD
work_fnploejenbc2raktl46esxm44i	262	6	,	,	,
work_fnploejenbc2raktl46esxm44i	262	7	choosing	choose	VBG
work_fnploejenbc2raktl46esxm44i	262	8	t	t	NN
work_fnploejenbc2raktl46esxm44i	262	9	=	=	SYM
work_fnploejenbc2raktl46esxm44i	262	10	r/(r	r/(r	NNP
work_fnploejenbc2raktl46esxm44i	262	11	+	+	CC
work_fnploejenbc2raktl46esxm44i	262	12	jl	jl	NNP
work_fnploejenbc2raktl46esxm44i	262	13	j	j	NNP
work_fnploejenbc2raktl46esxm44i	262	14	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	262	15	ill	ill	NNP
work_fnploejenbc2raktl46esxm44i	262	16	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	262	17	makes	make	VBZ
work_fnploejenbc2raktl46esxm44i	262	18	/	/	SYM
work_fnploejenbc2raktl46esxm44i	262	19	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	262	20	t(j	t(j	NNP
work_fnploejenbc2raktl46esxm44i	262	21	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	262	22	a)\\	a)\\	NNP
work_fnploejenbc2raktl46esxm44i	262	23	<	<	XX
work_fnploejenbc2raktl46esxm44i	262	24	r	r	NNP
work_fnploejenbc2raktl46esxm44i	262	25	whence	whence	NN
work_fnploejenbc2raktl46esxm44i	262	26	.	.	.
work_fnploejenbc2raktl46esxm44i	262	27	?	?	.
work_fnploejenbc2raktl46esxm44i	263	1	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	263	2	not	not	RB
work_fnploejenbc2raktl46esxm44i	263	3	J	J	NNP
work_fnploejenbc2raktl46esxm44i	263	4	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	263	5	LAD	LAD	NNP
work_fnploejenbc2raktl46esxm44i	263	6	.	.	.
work_fnploejenbc2raktl46esxm44i	264	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	264	2	ii	ii	LS
work_fnploejenbc2raktl46esxm44i	264	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	264	4	If	if	IN
work_fnploejenbc2raktl46esxm44i	264	5	i	i	PRP
work_fnploejenbc2raktl46esxm44i	264	6	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	264	7	not	not	RB
work_fnploejenbc2raktl46esxm44i	264	8	A	A	NNP
work_fnploejenbc2raktl46esxm44i	264	9	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	264	10	WAD	WAD	NNP
work_fnploejenbc2raktl46esxm44i	264	11	,	,	,
work_fnploejenbc2raktl46esxm44i	264	12	there	there	EX
work_fnploejenbc2raktl46esxm44i	264	13	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	264	14	a	a	DT
work_fnploejenbc2raktl46esxm44i	264	15	j	j	NN
work_fnploejenbc2raktl46esxm44i	264	16	such	such	JJ
work_fnploejenbc2raktl46esxm44i	264	17	that	that	IN
work_fnploejenbc2raktl46esxm44i	264	18	L(‘)(p	L(‘)(p	NNP
work_fnploejenbc2raktl46esxm44i	264	19	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	264	20	cs	cs	NNP
work_fnploejenbc2raktl46esxm44i	264	21	L(‘)(i	L(‘)(i	NNP
work_fnploejenbc2raktl46esxm44i	264	22	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	264	23	.	.	.
work_fnploejenbc2raktl46esxm44i	265	1	Then	then	RB
work_fnploejenbc2raktl46esxm44i	265	2	a	a	DT
work_fnploejenbc2raktl46esxm44i	265	3	=	=	SYM
work_fnploejenbc2raktl46esxm44i	265	4	min(Lj”(f)-Lj’)(j),j=	min(lj”(f)-lj’)(j),j=	NN
work_fnploejenbc2raktl46esxm44i	265	5	l(l)k	l(l)k	NN
work_fnploejenbc2raktl46esxm44i	265	6	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	265	7	>	>	XX
work_fnploejenbc2raktl46esxm44i	265	8	O	o	NN
work_fnploejenbc2raktl46esxm44i	265	9	and	and	CC
work_fnploejenbc2raktl46esxm44i	265	10	L	l	NN
work_fnploejenbc2raktl46esxm44i	265	11	~	~	NFP
work_fnploejenbc2raktl46esxm44i	265	12	l~(~)<L	l~(~)<l	IN
work_fnploejenbc2raktl46esxm44i	265	13	~	~	NFP
work_fnploejenbc2raktl46esxm44i	265	14	l~(~)-cclk	l~(~)-cclk	RB
work_fnploejenbc2raktl46esxm44i	265	15	.	.	.
work_fnploejenbc2raktl46esxm44i	266	1	Combining	combine	VBG
work_fnploejenbc2raktl46esxm44i	266	2	this	this	DT
work_fnploejenbc2raktl46esxm44i	266	3	with	with	IN
work_fnploejenbc2raktl46esxm44i	266	4	convexity	convexity	NN
work_fnploejenbc2raktl46esxm44i	266	5	,	,	,
work_fnploejenbc2raktl46esxm44i	266	6	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	266	7	obtain	obtain	VBP
work_fnploejenbc2raktl46esxm44i	266	8	for	for	IN
work_fnploejenbc2raktl46esxm44i	266	9	all	all	DT
work_fnploejenbc2raktl46esxm44i	266	10	t	t	NN
work_fnploejenbc2raktl46esxm44i	266	11	E	e	NN
work_fnploejenbc2raktl46esxm44i	266	12	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	266	13	0	0	CD
work_fnploejenbc2raktl46esxm44i	266	14	,	,	,
work_fnploejenbc2raktl46esxm44i	266	15	l	l	NN
work_fnploejenbc2raktl46esxm44i	266	16	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	266	17	,	,	,
work_fnploejenbc2raktl46esxm44i	266	18	L	L	NNP
work_fnploejenbc2raktl46esxm44i	266	19	”	"	''
work_fnploejenbc2raktl46esxm44i	266	20	‘	'	''
work_fnploejenbc2raktl46esxm44i	266	21	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	266	22	.	.	.
work_fnploejenbc2raktl46esxm44i	266	23	?	?	.
work_fnploejenbc2raktl46esxm44i	267	1	+	+	LS
work_fnploejenbc2raktl46esxm44i	267	2	t(j-	t(j-	NNP
work_fnploejenbc2raktl46esxm44i	267	3	a	a	NN
work_fnploejenbc2raktl46esxm44i	267	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	267	5	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	267	6	=	=	NFP
work_fnploejenbc2raktl46esxm44i	267	7	L	l	NN
work_fnploejenbc2raktl46esxm44i	267	8	”	"	''
work_fnploejenbc2raktl46esxm44i	267	9	‘	'	''
work_fnploejenbc2raktl46esxm44i	267	10	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	267	11	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	267	12	1	1	CD
work_fnploejenbc2raktl46esxm44i	267	13	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	267	14	t)i	t)i	NNP
work_fnploejenbc2raktl46esxm44i	267	15	+	+	CC
work_fnploejenbc2raktl46esxm44i	267	16	tj	tj	NN
work_fnploejenbc2raktl46esxm44i	267	17	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	267	18	d	d	NN
work_fnploejenbc2raktl46esxm44i	267	19	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	267	20	1	1	CD
work_fnploejenbc2raktl46esxm44i	267	21	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	267	22	t	t	NN
work_fnploejenbc2raktl46esxm44i	267	23	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	267	24	L”‘(2	L”‘(2	NNP
work_fnploejenbc2raktl46esxm44i	267	25	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	267	26	+	+	ADD
work_fnploejenbc2raktl46esxm44i	267	27	tL’l	tL’l	NNP
work_fnploejenbc2raktl46esxm44i	267	28	’	'	''
work_fnploejenbc2raktl46esxm44i	267	29	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	267	30	j	j	NNP
work_fnploejenbc2raktl46esxm44i	267	31	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	267	32	<	<	XX
work_fnploejenbc2raktl46esxm44i	267	33	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	267	34	l	l	NN
work_fnploejenbc2raktl46esxm44i	267	35	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	267	36	t)L’i’(i)+t(L(‘)-Ml	t)L’i’(i)+t(L(‘)-Ml	NNP
work_fnploejenbc2raktl46esxm44i	267	37	,	,	,
work_fnploejenbc2raktl46esxm44i	267	38	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	267	39	=	=	NFP
work_fnploejenbc2raktl46esxm44i	267	40	L”‘(i)-atlk	l”‘(i)-atlk	NN
work_fnploejenbc2raktl46esxm44i	267	41	.	.	.
work_fnploejenbc2raktl46esxm44i	268	1	Therefore	therefore	RB
work_fnploejenbc2raktl46esxm44i	268	2	,	,	,
work_fnploejenbc2raktl46esxm44i	268	3	L”‘(~++(+c	l”‘(~++(+c	XX
work_fnploejenbc2raktl46esxm44i	268	4	?	?	.
work_fnploejenbc2raktl46esxm44i	269	1	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	269	2	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	269	3	-L”‘(~	-L”‘(~	NFP
work_fnploejenbc2raktl46esxm44i	269	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	269	5	<	<	XX
work_fnploejenbc2raktl46esxm44i	269	6	-atl,<,O	-atl,<,O	:
work_fnploejenbc2raktl46esxm44i	269	7	for	for	IN
work_fnploejenbc2raktl46esxm44i	269	8	all	all	DT
work_fnploejenbc2raktl46esxm44i	269	9	tE(0	tE(0	NNP
work_fnploejenbc2raktl46esxm44i	269	10	,	,	,
work_fnploejenbc2raktl46esxm44i	269	11	l	l	NN
work_fnploejenbc2raktl46esxm44i	269	12	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	269	13	,	,	,
work_fnploejenbc2raktl46esxm44i	269	14	in	in	IN
work_fnploejenbc2raktl46esxm44i	269	15	particular	particular	JJ
work_fnploejenbc2raktl46esxm44i	269	16	,	,	,
work_fnploejenbc2raktl46esxm44i	269	17	for	for	IN
work_fnploejenbc2raktl46esxm44i	269	18	t	t	NNP
work_fnploejenbc2raktl46esxm44i	269	19	=	=	SYM
work_fnploejenbc2raktl46esxm44i	269	20	s	s	NNP
work_fnploejenbc2raktl46esxm44i	269	21	/	/	SYM
work_fnploejenbc2raktl46esxm44i	269	22	llj	llj	NN
work_fnploejenbc2raktl46esxm44i	269	23	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	269	24	a\l	a\l	NNP
work_fnploejenbc2raktl46esxm44i	269	25	<	<	XX
work_fnploejenbc2raktl46esxm44i	269	26	1	1	CD
work_fnploejenbc2raktl46esxm44i	269	27	,	,	,
work_fnploejenbc2raktl46esxm44i	269	28	t(p	t(p	NNP
work_fnploejenbc2raktl46esxm44i	269	29	--	--	:
work_fnploejenbc2raktl46esxm44i	269	30	i	i	NN
work_fnploejenbc2raktl46esxm44i	269	31	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	269	32	=	=	NFP
work_fnploejenbc2raktl46esxm44i	269	33	si	si	UH
work_fnploejenbc2raktl46esxm44i	269	34	,	,	,
work_fnploejenbc2raktl46esxm44i	269	35	where	where	WRB
work_fnploejenbc2raktl46esxm44i	269	36	llill	llill	NNP
work_fnploejenbc2raktl46esxm44i	269	37	=	=	SYM
work_fnploejenbc2raktl46esxm44i	269	38	1	1	CD
work_fnploejenbc2raktl46esxm44i	269	39	and	and	CC
work_fnploejenbc2raktl46esxm44i	269	40	2	2	CD
work_fnploejenbc2raktl46esxm44i	269	41	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	269	42	not	not	RB
work_fnploejenbc2raktl46esxm44i	269	43	a	a	DT
work_fnploejenbc2raktl46esxm44i	269	44	-	-	:
work_fnploejenbc2raktl46esxm44i	269	45	WLAD	wlad	NN
work_fnploejenbc2raktl46esxm44i	269	46	.	.	.
work_fnploejenbc2raktl46esxm44i	270	1	1	1	LS
work_fnploejenbc2raktl46esxm44i	270	2	All	all	DT
work_fnploejenbc2raktl46esxm44i	270	3	of	of	IN
work_fnploejenbc2raktl46esxm44i	270	4	the	the	DT
work_fnploejenbc2raktl46esxm44i	270	5	above	above	JJ
work_fnploejenbc2raktl46esxm44i	270	6	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	270	7	concepts	concept	NNS
work_fnploejenbc2raktl46esxm44i	270	8	-	-	:
work_fnploejenbc2raktl46esxm44i	270	9	for	for	IN
work_fnploejenbc2raktl46esxm44i	270	10	unrestricted	unrestricted	JJ
work_fnploejenbc2raktl46esxm44i	270	11	d	d	NN
work_fnploejenbc2raktl46esxm44i	270	12	-	-	:
work_fnploejenbc2raktl46esxm44i	270	13	can	can	MD
work_fnploejenbc2raktl46esxm44i	270	14	be	be	VB
work_fnploejenbc2raktl46esxm44i	270	15	562	562	CD
work_fnploejenbc2raktl46esxm44i	270	16	GOODMAN	GOODMAN	NNP
work_fnploejenbc2raktl46esxm44i	270	17	,	,	,
work_fnploejenbc2raktl46esxm44i	270	18	NGUYEN	NGUYEN	NNP
work_fnploejenbc2raktl46esxm44i	270	19	,	,	,
work_fnploejenbc2raktl46esxm44i	270	20	AND	and	CC
work_fnploejenbc2raktl46esxm44i	270	21	ROGERS	ROGERS	NNP
work_fnploejenbc2raktl46esxm44i	270	22	modified	modify	VBN
work_fnploejenbc2raktl46esxm44i	270	23	in	in	IN
work_fnploejenbc2raktl46esxm44i	270	24	the	the	DT
work_fnploejenbc2raktl46esxm44i	270	25	obvious	obvious	JJ
work_fnploejenbc2raktl46esxm44i	270	26	way	way	NN
work_fnploejenbc2raktl46esxm44i	270	27	for	for	IN
work_fnploejenbc2raktl46esxm44i	270	28	restrictions	restriction	NNS
work_fnploejenbc2raktl46esxm44i	270	29	such	such	JJ
work_fnploejenbc2raktl46esxm44i	270	30	as	as	IN
work_fnploejenbc2raktl46esxm44i	270	31	requiring	require	VBG
work_fnploejenbc2raktl46esxm44i	270	32	only	only	RB
work_fnploejenbc2raktl46esxm44i	270	33	finite	finite	JJ
work_fnploejenbc2raktl46esxm44i	270	34	sequences	sequence	NNS
work_fnploejenbc2raktl46esxm44i	270	35	of	of	IN
work_fnploejenbc2raktl46esxm44i	270	36	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	270	37	events	event	NNS
work_fnploejenbc2raktl46esxm44i	270	38	,	,	,
work_fnploejenbc2raktl46esxm44i	270	39	each	each	DT
work_fnploejenbc2raktl46esxm44i	270	40	having	have	VBG
work_fnploejenbc2raktl46esxm44i	270	41	a	a	DT
work_fnploejenbc2raktl46esxm44i	270	42	common	common	JJ
work_fnploejenbc2raktl46esxm44i	270	43	antecedent	antecedent	NN
work_fnploejenbc2raktl46esxm44i	270	44	.	.	.
work_fnploejenbc2raktl46esxm44i	271	1	3.2	3.2	CD
work_fnploejenbc2raktl46esxm44i	271	2	.	.	.
work_fnploejenbc2raktl46esxm44i	272	1	Some	some	DT
work_fnploejenbc2raktl46esxm44i	272	2	Characterizations	Characterizations	NNPS
work_fnploejenbc2raktl46esxm44i	272	3	of	of	IN
work_fnploejenbc2raktl46esxm44i	272	4	A^-	A^-	NNP
work_fnploejenbc2raktl46esxm44i	272	5	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	272	6	Since	since	IN
work_fnploejenbc2raktl46esxm44i	272	7	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	272	8	involves	involve	VBZ
work_fnploejenbc2raktl46esxm44i	272	9	only	only	RB
work_fnploejenbc2raktl46esxm44i	272	10	the	the	DT
work_fnploejenbc2raktl46esxm44i	272	11	nonconstant	nonconstant	JJ
work_fnploejenbc2raktl46esxm44i	272	12	L(l	l(l	NN
work_fnploejenbc2raktl46esxm44i	272	13	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	272	14	,	,	,
work_fnploejenbc2raktl46esxm44i	272	15	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	272	16	simplify	simplify	VBP
work_fnploejenbc2raktl46esxm44i	272	17	by	by	IN
work_fnploejenbc2raktl46esxm44i	272	18	writing	write	VBG
work_fnploejenbc2raktl46esxm44i	272	19	this	this	DT
work_fnploejenbc2raktl46esxm44i	272	20	as	as	IN
work_fnploejenbc2raktl46esxm44i	272	21	L.	L.	NNP
work_fnploejenbc2raktl46esxm44i	272	22	By	by	IN
work_fnploejenbc2raktl46esxm44i	272	23	regularity	regularity	NN
work_fnploejenbc2raktl46esxm44i	272	24	conditions	condition	NNS
work_fnploejenbc2raktl46esxm44i	272	25	on	on	IN
work_fnploejenbc2raktl46esxm44i	272	26	$	$	$
work_fnploejenbc2raktl46esxm44i	272	27	and	and	CC
work_fnploejenbc2raktl46esxm44i	272	28	f	f	NNP
work_fnploejenbc2raktl46esxm44i	272	29	,	,	,
work_fnploejenbc2raktl46esxm44i	272	30	L	L	NNP
work_fnploejenbc2raktl46esxm44i	272	31	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	272	32	differentiable	differentiable	JJ
work_fnploejenbc2raktl46esxm44i	272	33	.	.	.
work_fnploejenbc2raktl46esxm44i	273	1	We	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	273	2	denote	denote	VBP
work_fnploejenbc2raktl46esxm44i	273	3	the	the	DT
work_fnploejenbc2raktl46esxm44i	273	4	k	k	NN
work_fnploejenbc2raktl46esxm44i	273	5	by	by	IN
work_fnploejenbc2raktl46esxm44i	273	6	n	n	NNP
work_fnploejenbc2raktl46esxm44i	273	7	matrix	matrix	NN
work_fnploejenbc2raktl46esxm44i	273	8	of	of	IN
work_fnploejenbc2raktl46esxm44i	273	9	partial	partial	JJ
work_fnploejenbc2raktl46esxm44i	273	10	derivatives	derivative	NNS
work_fnploejenbc2raktl46esxm44i	273	11	at	at	IN
work_fnploejenbc2raktl46esxm44i	273	12	f	f	NNP
work_fnploejenbc2raktl46esxm44i	273	13	as	as	IN
work_fnploejenbc2raktl46esxm44i	273	14	J=	J=	NNP
work_fnploejenbc2raktl46esxm44i	273	15	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	273	16	8Li/8xj	8Li/8xj	NNP
work_fnploejenbc2raktl46esxm44i	273	17	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	273	18	;	;	:
work_fnploejenbc2raktl46esxm44i	273	19	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	273	20	also	also	RB
work_fnploejenbc2raktl46esxm44i	273	21	take	take	VBP
work_fnploejenbc2raktl46esxm44i	273	22	2	2	CD
work_fnploejenbc2raktl46esxm44i	273	23	,	,	,
work_fnploejenbc2raktl46esxm44i	273	24	9	9	CD
work_fnploejenbc2raktl46esxm44i	273	25	as	as	IN
work_fnploejenbc2raktl46esxm44i	273	26	column	column	NN
work_fnploejenbc2raktl46esxm44i	273	27	vectors	vector	NNS
work_fnploejenbc2raktl46esxm44i	273	28	.	.	.
work_fnploejenbc2raktl46esxm44i	274	1	Then	then	RB
work_fnploejenbc2raktl46esxm44i	274	2	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	274	3	have	have	VBP
work_fnploejenbc2raktl46esxm44i	274	4	the	the	DT
work_fnploejenbc2raktl46esxm44i	274	5	following	following	NN
work_fnploejenbc2raktl46esxm44i	274	6	.	.	.
work_fnploejenbc2raktl46esxm44i	275	1	THEOREM	THEOREM	NNP
work_fnploejenbc2raktl46esxm44i	275	2	3.2.1	3.2.1	CD
work_fnploejenbc2raktl46esxm44i	275	3	.	.	.
work_fnploejenbc2raktl46esxm44i	275	4	i	i	PRP
work_fnploejenbc2raktl46esxm44i	275	5	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	275	6	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	275	7	if	if	IN
work_fnploejenbc2raktl46esxm44i	275	8	and	and	CC
work_fnploejenbc2raktl46esxm44i	275	9	only	only	RB
work_fnploejenbc2raktl46esxm44i	275	10	if	if	IN
work_fnploejenbc2raktl46esxm44i	275	11	there	there	EX
work_fnploejenbc2raktl46esxm44i	275	12	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	275	13	no	no	DT
work_fnploejenbc2raktl46esxm44i	275	14	p	p	NN
work_fnploejenbc2raktl46esxm44i	275	15	such	such	JJ
work_fnploejenbc2raktl46esxm44i	275	16	that	that	IN
work_fnploejenbc2raktl46esxm44i	275	17	Jjj	Jjj	NNP
work_fnploejenbc2raktl46esxm44i	275	18	cs	cs	NNP
work_fnploejenbc2raktl46esxm44i	275	19	0	0	NFP
work_fnploejenbc2raktl46esxm44i	275	20	.	.	.
work_fnploejenbc2raktl46esxm44i	276	1	Proof	Proof	NNP
work_fnploejenbc2raktl46esxm44i	276	2	If	if	IN
work_fnploejenbc2raktl46esxm44i	276	3	there	there	EX
work_fnploejenbc2raktl46esxm44i	276	4	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	276	5	a	a	DT
work_fnploejenbc2raktl46esxm44i	276	6	9	9	CD
work_fnploejenbc2raktl46esxm44i	276	7	such	such	JJ
work_fnploejenbc2raktl46esxm44i	276	8	that	that	IN
work_fnploejenbc2raktl46esxm44i	276	9	Ji	Ji	NNP
work_fnploejenbc2raktl46esxm44i	276	10	,	,	,
work_fnploejenbc2raktl46esxm44i	276	11	<	<	XX
work_fnploejenbc2raktl46esxm44i	276	12	s	s	NNP
work_fnploejenbc2raktl46esxm44i	276	13	0	0	CD
work_fnploejenbc2raktl46esxm44i	276	14	,	,	,
work_fnploejenbc2raktl46esxm44i	276	15	then	then	RB
work_fnploejenbc2raktl46esxm44i	276	16	for	for	IN
work_fnploejenbc2raktl46esxm44i	276	17	the	the	DT
work_fnploejenbc2raktl46esxm44i	276	18	direction	direction	NN
work_fnploejenbc2raktl46esxm44i	276	19	i	i	NN
work_fnploejenbc2raktl46esxm44i	276	20	=	=	SYM
work_fnploejenbc2raktl46esxm44i	276	21	c//II	c//ii	CD
work_fnploejenbc2raktl46esxm44i	276	22	311	311	CD
work_fnploejenbc2raktl46esxm44i	276	23	,	,	,
work_fnploejenbc2raktl46esxm44i	276	24	Jz^	Jz^	NNP
work_fnploejenbc2raktl46esxm44i	276	25	<	<	XX
work_fnploejenbc2raktl46esxm44i	276	26	s	s	NNP
work_fnploejenbc2raktl46esxm44i	276	27	0	0	CD
work_fnploejenbc2raktl46esxm44i	276	28	.	.	.
work_fnploejenbc2raktl46esxm44i	277	1	Differentiability	differentiability	NN
work_fnploejenbc2raktl46esxm44i	277	2	yields	yield	NNS
work_fnploejenbc2raktl46esxm44i	277	3	For	for	IN
work_fnploejenbc2raktl46esxm44i	277	4	each	each	DT
work_fnploejenbc2raktl46esxm44i	277	5	component	component	NN
work_fnploejenbc2raktl46esxm44i	277	6	Lj	Lj	NNP
work_fnploejenbc2raktl46esxm44i	277	7	there	there	EX
work_fnploejenbc2raktl46esxm44i	277	8	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	277	9	an	an	DT
work_fnploejenbc2raktl46esxm44i	277	10	aj	aj	NN
work_fnploejenbc2raktl46esxm44i	277	11	such	such	JJ
work_fnploejenbc2raktl46esxm44i	277	12	that	that	IN
work_fnploejenbc2raktl46esxm44i	277	13	Lj	Lj	NNP
work_fnploejenbc2raktl46esxm44i	277	14	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	277	15	?	?	.
work_fnploejenbc2raktl46esxm44i	278	1	+	+	CC
work_fnploejenbc2raktl46esxm44i	278	2	tjg	tjg	NNP
work_fnploejenbc2raktl46esxm44i	278	3	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	278	4	L(i	L(i	NNP
work_fnploejenbc2raktl46esxm44i	278	5	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	278	6	<	<	XX
work_fnploejenbc2raktl46esxm44i	278	7	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	278	8	ajtj	ajtj	NN
work_fnploejenbc2raktl46esxm44i	278	9	with	with	IN
work_fnploejenbc2raktl46esxm44i	278	10	tj	tj	NNP
work_fnploejenbc2raktl46esxm44i	278	11	in	in	IN
work_fnploejenbc2raktl46esxm44i	278	12	a	a	DT
work_fnploejenbc2raktl46esxm44i	278	13	neighborhood	neighborhood	NN
work_fnploejenbc2raktl46esxm44i	278	14	of	of	IN
work_fnploejenbc2raktl46esxm44i	278	15	zero	zero	CD
work_fnploejenbc2raktl46esxm44i	278	16	.	.	.
work_fnploejenbc2raktl46esxm44i	279	1	Take	take	VB
work_fnploejenbc2raktl46esxm44i	279	2	t	t	NN
work_fnploejenbc2raktl46esxm44i	279	3	in	in	IN
work_fnploejenbc2raktl46esxm44i	279	4	the	the	DT
work_fnploejenbc2raktl46esxm44i	279	5	intersection	intersection	NN
work_fnploejenbc2raktl46esxm44i	279	6	of	of	IN
work_fnploejenbc2raktl46esxm44i	279	7	these	these	DT
work_fnploejenbc2raktl46esxm44i	279	8	neighborhoods	neighborhood	NNS
work_fnploejenbc2raktl46esxm44i	279	9	and	and	CC
work_fnploejenbc2raktl46esxm44i	279	10	a	a	DT
work_fnploejenbc2raktl46esxm44i	279	11	=	=	SYM
work_fnploejenbc2raktl46esxm44i	279	12	min	min	NNP
work_fnploejenbc2raktl46esxm44i	279	13	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	279	14	c1i	c1i	NNP
work_fnploejenbc2raktl46esxm44i	279	15	,	,	,
work_fnploejenbc2raktl46esxm44i	279	16	.	.	.
work_fnploejenbc2raktl46esxm44i	280	1	.	.	.
work_fnploejenbc2raktl46esxm44i	281	1	.	.	.
work_fnploejenbc2raktl46esxm44i	282	1	.	.	.
work_fnploejenbc2raktl46esxm44i	283	1	ak	ak	NNP
work_fnploejenbc2raktl46esxm44i	283	2	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	283	3	.	.	.
work_fnploejenbc2raktl46esxm44i	284	1	Then	then	RB
work_fnploejenbc2raktl46esxm44i	284	2	L(Z	L(Z	NNP
work_fnploejenbc2raktl46esxm44i	284	3	+	+	CC
work_fnploejenbc2raktl46esxm44i	284	4	t.f	t.f	NNP
work_fnploejenbc2raktl46esxm44i	284	5	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	284	6	-L(g	-L(g	.
work_fnploejenbc2raktl46esxm44i	284	7	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	284	8	<	<	XX
work_fnploejenbc2raktl46esxm44i	284	9	-	-	:
work_fnploejenbc2raktl46esxm44i	284	10	at	at	IN
work_fnploejenbc2raktl46esxm44i	284	11	l	l	NN
work_fnploejenbc2raktl46esxm44i	284	12	,	,	,
work_fnploejenbc2raktl46esxm44i	284	13	,	,	,
work_fnploejenbc2raktl46esxm44i	284	14	which	which	WDT
work_fnploejenbc2raktl46esxm44i	284	15	makes	make	VBZ
work_fnploejenbc2raktl46esxm44i	284	16	2	2	CD
work_fnploejenbc2raktl46esxm44i	284	17	not	not	RB
work_fnploejenbc2raktl46esxm44i	284	18	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	284	19	.	.	.
work_fnploejenbc2raktl46esxm44i	285	1	Conversely	conversely	RB
work_fnploejenbc2raktl46esxm44i	285	2	,	,	,
work_fnploejenbc2raktl46esxm44i	285	3	if	if	IN
work_fnploejenbc2raktl46esxm44i	285	4	2	2	CD
work_fnploejenbc2raktl46esxm44i	285	5	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	285	6	not	not	RB
work_fnploejenbc2raktl46esxm44i	285	7	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	285	8	,	,	,
work_fnploejenbc2raktl46esxm44i	285	9	then	then	RB
work_fnploejenbc2raktl46esxm44i	285	10	there	there	EX
work_fnploejenbc2raktl46esxm44i	285	11	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	285	12	a	a	DT
work_fnploejenbc2raktl46esxm44i	285	13	direction	direction	NN
work_fnploejenbc2raktl46esxm44i	285	14	9	9	CD
work_fnploejenbc2raktl46esxm44i	285	15	and	and	CC
work_fnploejenbc2raktl46esxm44i	285	16	an	an	DT
work_fnploejenbc2raktl46esxm44i	285	17	c1	c1	NN
work_fnploejenbc2raktl46esxm44i	285	18	>	>	XX
work_fnploejenbc2raktl46esxm44i	285	19	0	0	NFP
work_fnploejenbc2raktl46esxm44i	285	20	such	such	JJ
work_fnploejenbc2raktl46esxm44i	285	21	that	that	IN
work_fnploejenbc2raktl46esxm44i	285	22	for	for	IN
work_fnploejenbc2raktl46esxm44i	285	23	all	all	DT
work_fnploejenbc2raktl46esxm44i	285	24	r	r	NN
work_fnploejenbc2raktl46esxm44i	285	25	so	so	RB
work_fnploejenbc2raktl46esxm44i	285	26	there	there	EX
work_fnploejenbc2raktl46esxm44i	285	27	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	285	28	a	a	DT
work_fnploejenbc2raktl46esxm44i	285	29	t	t	NN
work_fnploejenbc2raktl46esxm44i	285	30	,	,	,
work_fnploejenbc2raktl46esxm44i	285	31	<	<	XX
work_fnploejenbc2raktl46esxm44i	285	32	r	r	NNP
work_fnploejenbc2raktl46esxm44i	285	33	for	for	IN
work_fnploejenbc2raktl46esxm44i	285	34	which	which	WDT
work_fnploejenbc2raktl46esxm44i	285	35	L(2	L(2	NNP
work_fnploejenbc2raktl46esxm44i	285	36	+	+	CC
work_fnploejenbc2raktl46esxm44i	285	37	t	t	NN
work_fnploejenbc2raktl46esxm44i	285	38	,	,	,
work_fnploejenbc2raktl46esxm44i	285	39	jq-	jq-	NNP
work_fnploejenbc2raktl46esxm44i	285	40	L(i	L(i	NNP
work_fnploejenbc2raktl46esxm44i	285	41	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	285	42	<	<	XX
work_fnploejenbc2raktl46esxm44i	285	43	-E&l	-E&l	NNP
work_fnploejenbc2raktl46esxm44i	285	44	,	,	,
work_fnploejenbc2raktl46esxm44i	285	45	.	.	.
work_fnploejenbc2raktl46esxm44i	286	1	Since	since	IN
work_fnploejenbc2raktl46esxm44i	286	2	t,+O	t,+O	NNP
work_fnploejenbc2raktl46esxm44i	286	3	as	as	IN
work_fnploejenbc2raktl46esxm44i	286	4	r-+0	r-+0	NNP
work_fnploejenbc2raktl46esxm44i	286	5	,	,	,
work_fnploejenbc2raktl46esxm44i	286	6	J$<,O.	j$<,o.	NN
work_fnploejenbc2raktl46esxm44i	287	1	1	1	CD
work_fnploejenbc2raktl46esxm44i	287	2	Recall	recall	VB
work_fnploejenbc2raktl46esxm44i	287	3	that	that	DT
work_fnploejenbc2raktl46esxm44i	287	4	for	for	IN
work_fnploejenbc2raktl46esxm44i	287	5	2	2	CD
work_fnploejenbc2raktl46esxm44i	287	6	=	=	SYM
work_fnploejenbc2raktl46esxm44i	287	7	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	287	8	A	a	NN
work_fnploejenbc2raktl46esxm44i	287	9	,	,	,
work_fnploejenbc2raktl46esxm44i	287	10	,	,	,
work_fnploejenbc2raktl46esxm44i	287	11	.	.	.
work_fnploejenbc2raktl46esxm44i	288	1	.	.	.
work_fnploejenbc2raktl46esxm44i	289	1	.	.	.
work_fnploejenbc2raktl46esxm44i	290	1	.	.	.
work_fnploejenbc2raktl46esxm44i	291	1	A	a	DT
work_fnploejenbc2raktl46esxm44i	291	2	,	,	,
work_fnploejenbc2raktl46esxm44i	291	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	291	4	,	,	,
work_fnploejenbc2raktl46esxm44i	291	5	PE	PE	NNP
work_fnploejenbc2raktl46esxm44i	291	6	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	291	7	a	a	DT
work_fnploejenbc2raktl46esxm44i	291	8	,	,	,
work_fnploejenbc2raktl46esxm44i	291	9	,	,	,
work_fnploejenbc2raktl46esxm44i	291	10	a31A	a31a	ADD
work_fnploejenbc2raktl46esxm44i	291	11	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	291	12	identified	identify	VBN
work_fnploejenbc2raktl46esxm44i	291	13	with	with	IN
work_fnploejenbc2raktl46esxm44i	291	14	P	p	NN
work_fnploejenbc2raktl46esxm44i	291	15	=	=	NFP
work_fnploejenbc2raktl46esxm44i	291	16	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	291	17	X	x	NN
work_fnploejenbc2raktl46esxm44i	291	18	,	,	,
work_fnploejenbc2raktl46esxm44i	291	19	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	291	20	..	..	NFP
work_fnploejenbc2raktl46esxm44i	291	21	*	*	NFP
work_fnploejenbc2raktl46esxm44i	291	22	,	,	,
work_fnploejenbc2raktl46esxm44i	291	23	x	x	SYM
work_fnploejenbc2raktl46esxm44i	291	24	,	,	,
work_fnploejenbc2raktl46esxm44i	291	25	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	291	26	E	e	NN
work_fnploejenbc2raktl46esxm44i	291	27	D	d	NN
work_fnploejenbc2raktl46esxm44i	291	28	=	=	NFP
work_fnploejenbc2raktl46esxm44i	291	29	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	291	30	a	a	DT
work_fnploejenbc2raktl46esxm44i	291	31	,	,	,
work_fnploejenbc2raktl46esxm44i	291	32	,	,	,
work_fnploejenbc2raktl46esxm44i	291	33	asIn	asin	XX
work_fnploejenbc2raktl46esxm44i	291	34	.	.	.
work_fnploejenbc2raktl46esxm44i	292	1	In	in	IN
work_fnploejenbc2raktl46esxm44i	292	2	view	view	NN
work_fnploejenbc2raktl46esxm44i	292	3	of	of	IN
work_fnploejenbc2raktl46esxm44i	292	4	Theorem	Theorem	NNP
work_fnploejenbc2raktl46esxm44i	292	5	3.2.1	3.2.1	NNP
work_fnploejenbc2raktl46esxm44i	292	6	,	,	,
work_fnploejenbc2raktl46esxm44i	292	7	the	the	DT
work_fnploejenbc2raktl46esxm44i	292	8	analytic	analytic	JJ
work_fnploejenbc2raktl46esxm44i	292	9	study	study	NN
work_fnploejenbc2raktl46esxm44i	292	10	of	of	IN
work_fnploejenbc2raktl46esxm44i	292	11	weak	weak	JJ
work_fnploejenbc2raktl46esxm44i	292	12	local	local	JJ
work_fnploejenbc2raktl46esxm44i	292	13	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	292	14	of	of	IN
work_fnploejenbc2raktl46esxm44i	292	15	p	p	NN
work_fnploejenbc2raktl46esxm44i	292	16	or	or	CC
work_fnploejenbc2raktl46esxm44i	292	17	2	2	CD
work_fnploejenbc2raktl46esxm44i	292	18	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	292	19	reduced	reduce	VBN
work_fnploejenbc2raktl46esxm44i	292	20	to	to	IN
work_fnploejenbc2raktl46esxm44i	292	21	finding	find	VBG
work_fnploejenbc2raktl46esxm44i	292	22	conditions	condition	NNS
work_fnploejenbc2raktl46esxm44i	292	23	on	on	IN
work_fnploejenbc2raktl46esxm44i	292	24	J(a	J(a	NNP
work_fnploejenbc2raktl46esxm44i	292	25	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	292	26	so	so	IN
work_fnploejenbc2raktl46esxm44i	292	27	that	that	IN
work_fnploejenbc2raktl46esxm44i	292	28	there	there	EX
work_fnploejenbc2raktl46esxm44i	292	29	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	292	30	no	no	DT
work_fnploejenbc2raktl46esxm44i	292	31	9	9	CD
work_fnploejenbc2raktl46esxm44i	292	32	E	e	NN
work_fnploejenbc2raktl46esxm44i	292	33	Iw	iw	NN
work_fnploejenbc2raktl46esxm44i	292	34	”	"	''
work_fnploejenbc2raktl46esxm44i	292	35	for	for	IN
work_fnploejenbc2raktl46esxm44i	292	36	which	which	WDT
work_fnploejenbc2raktl46esxm44i	292	37	J(Z	j(z	NN
work_fnploejenbc2raktl46esxm44i	292	38	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	292	39	.	.	.
work_fnploejenbc2raktl46esxm44i	293	1	$	$	$
work_fnploejenbc2raktl46esxm44i	293	2	cs	cs	NNP
work_fnploejenbc2raktl46esxm44i	293	3	0	0	CD
work_fnploejenbc2raktl46esxm44i	293	4	.	.	.
work_fnploejenbc2raktl46esxm44i	294	1	It	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	294	2	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	294	3	well	well	RB
work_fnploejenbc2raktl46esxm44i	294	4	known	know	VBN
work_fnploejenbc2raktl46esxm44i	294	5	that	that	IN
work_fnploejenbc2raktl46esxm44i	294	6	the	the	DT
work_fnploejenbc2raktl46esxm44i	294	7	solutions	solution	NNS
work_fnploejenbc2raktl46esxm44i	294	8	of	of	IN
work_fnploejenbc2raktl46esxm44i	294	9	a	a	DT
work_fnploejenbc2raktl46esxm44i	294	10	system	system	NN
work_fnploejenbc2raktl46esxm44i	294	11	like	like	IN
work_fnploejenbc2raktl46esxm44i	294	12	Ji	Ji	NNP
work_fnploejenbc2raktl46esxm44i	294	13	,	,	,
work_fnploejenbc2raktl46esxm44i	294	14	=	=	NFP
work_fnploejenbc2raktl46esxm44i	294	15	i	i	PRP
work_fnploejenbc2raktl46esxm44i	294	16	depend	depend	VBP
work_fnploejenbc2raktl46esxm44i	294	17	heavily	heavily	RB
work_fnploejenbc2raktl46esxm44i	294	18	on	on	IN
work_fnploejenbc2raktl46esxm44i	294	19	the	the	DT
work_fnploejenbc2raktl46esxm44i	294	20	rank	rank	NN
work_fnploejenbc2raktl46esxm44i	294	21	p	p	NN
work_fnploejenbc2raktl46esxm44i	294	22	of	of	IN
work_fnploejenbc2raktl46esxm44i	294	23	J.	J.	NNP
work_fnploejenbc2raktl46esxm44i	295	1	Also	also	RB
work_fnploejenbc2raktl46esxm44i	295	2	,	,	,
work_fnploejenbc2raktl46esxm44i	295	3	the	the	DT
work_fnploejenbc2raktl46esxm44i	295	4	columns	column	NNS
work_fnploejenbc2raktl46esxm44i	295	5	of	of	IN
work_fnploejenbc2raktl46esxm44i	295	6	J	J	NNP
work_fnploejenbc2raktl46esxm44i	295	7	and	and	CC
work_fnploejenbc2raktl46esxm44i	295	8	the	the	DT
work_fnploejenbc2raktl46esxm44i	295	9	rows	row	NNS
work_fnploejenbc2raktl46esxm44i	295	10	of	of	IN
work_fnploejenbc2raktl46esxm44i	295	11	J	J	NNP
work_fnploejenbc2raktl46esxm44i	295	12	,	,	,
work_fnploejenbc2raktl46esxm44i	295	13	9	9	CD
work_fnploejenbc2raktl46esxm44i	295	14	and	and	CC
work_fnploejenbc2raktl46esxm44i	295	15	i	i	PRP
work_fnploejenbc2raktl46esxm44i	295	16	can	can	MD
work_fnploejenbc2raktl46esxm44i	295	17	be	be	VB
work_fnploejenbc2raktl46esxm44i	295	18	permuted	permute	VBN
work_fnploejenbc2raktl46esxm44i	295	19	without	without	IN
work_fnploejenbc2raktl46esxm44i	295	20	changing	change	VBG
work_fnploejenbc2raktl46esxm44i	295	21	the	the	DT
work_fnploejenbc2raktl46esxm44i	295	22	rank	rank	NN
work_fnploejenbc2raktl46esxm44i	295	23	or	or	CC
work_fnploejenbc2raktl46esxm44i	295	24	character	character	NN
work_fnploejenbc2raktl46esxm44i	295	25	of	of	IN
work_fnploejenbc2raktl46esxm44i	295	26	the	the	DT
work_fnploejenbc2raktl46esxm44i	295	27	solutions	solution	NNS
work_fnploejenbc2raktl46esxm44i	295	28	;	;	:
work_fnploejenbc2raktl46esxm44i	295	29	these	these	DT
work_fnploejenbc2raktl46esxm44i	295	30	can	can	MD
work_fnploejenbc2raktl46esxm44i	295	31	also	also	RB
work_fnploejenbc2raktl46esxm44i	295	32	be	be	VB
work_fnploejenbc2raktl46esxm44i	295	33	partitioned	partition	VBN
work_fnploejenbc2raktl46esxm44i	295	34	.	.	.
work_fnploejenbc2raktl46esxm44i	296	1	In	in	IN
work_fnploejenbc2raktl46esxm44i	296	2	the	the	DT
work_fnploejenbc2raktl46esxm44i	296	3	following	following	NN
work_fnploejenbc2raktl46esxm44i	296	4	,	,	,
work_fnploejenbc2raktl46esxm44i	296	5	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	296	6	assume	assume	VBP
work_fnploejenbc2raktl46esxm44i	296	7	that	that	IN
work_fnploejenbc2raktl46esxm44i	296	8	this	this	DT
work_fnploejenbc2raktl46esxm44i	296	9	has	have	VBZ
work_fnploejenbc2raktl46esxm44i	296	10	been	be	VBN
work_fnploejenbc2raktl46esxm44i	296	11	done	do	VBN
work_fnploejenbc2raktl46esxm44i	296	12	so	so	IN
work_fnploejenbc2raktl46esxm44i	296	13	that	that	IN
work_fnploejenbc2raktl46esxm44i	296	14	when	when	WRB
work_fnploejenbc2raktl46esxm44i	296	15	the	the	DT
work_fnploejenbc2raktl46esxm44i	296	16	rank	rank	NN
work_fnploejenbc2raktl46esxm44i	296	17	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	296	18	p	p	NN
work_fnploejenbc2raktl46esxm44i	296	19	,	,	,
work_fnploejenbc2raktl46esxm44i	296	20	the	the	DT
work_fnploejenbc2raktl46esxm44i	296	21	system	system	NN
work_fnploejenbc2raktl46esxm44i	296	22	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	296	23	where	where	WRB
work_fnploejenbc2raktl46esxm44i	296	24	J	J	NNP
work_fnploejenbc2raktl46esxm44i	296	25	,	,	,
work_fnploejenbc2raktl46esxm44i	296	26	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	296	27	p	p	NN
work_fnploejenbc2raktl46esxm44i	296	28	by	by	IN
work_fnploejenbc2raktl46esxm44i	296	29	p	p	NN
work_fnploejenbc2raktl46esxm44i	296	30	and	and	CC
work_fnploejenbc2raktl46esxm44i	296	31	nonsingular	nonsingular	JJ
work_fnploejenbc2raktl46esxm44i	296	32	,	,	,
work_fnploejenbc2raktl46esxm44i	296	33	C	C	NNP
work_fnploejenbc2raktl46esxm44i	296	34	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	296	35	p	p	NN
work_fnploejenbc2raktl46esxm44i	296	36	by	by	IN
work_fnploejenbc2raktl46esxm44i	296	37	n	n	NN
work_fnploejenbc2raktl46esxm44i	296	38	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	296	39	p	p	NN
work_fnploejenbc2raktl46esxm44i	296	40	and	and	CC
work_fnploejenbc2raktl46esxm44i	296	41	R	r	NN
work_fnploejenbc2raktl46esxm44i	296	42	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	296	43	k	k	NN
work_fnploejenbc2raktl46esxm44i	296	44	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	296	45	p	p	NN
work_fnploejenbc2raktl46esxm44i	296	46	by	by	IN
work_fnploejenbc2raktl46esxm44i	296	47	p.	p.	NN
work_fnploejenbc2raktl46esxm44i	296	48	Of	of	RB
work_fnploejenbc2raktl46esxm44i	296	49	course	course	RB
work_fnploejenbc2raktl46esxm44i	296	50	,	,	,
work_fnploejenbc2raktl46esxm44i	296	51	if	if	IN
work_fnploejenbc2raktl46esxm44i	296	52	p	p	NN
work_fnploejenbc2raktl46esxm44i	296	53	=	=	SYM
work_fnploejenbc2raktl46esxm44i	296	54	n	n	XX
work_fnploejenbc2raktl46esxm44i	296	55	,	,	,
work_fnploejenbc2raktl46esxm44i	296	56	the	the	DT
work_fnploejenbc2raktl46esxm44i	296	57	columns	column	NNS
work_fnploejenbc2raktl46esxm44i	296	58	involving	involve	VBG
work_fnploejenbc2raktl46esxm44i	296	59	C	C	NNP
work_fnploejenbc2raktl46esxm44i	296	60	do	do	VBP
work_fnploejenbc2raktl46esxm44i	296	61	not	not	RB
work_fnploejenbc2raktl46esxm44i	296	62	appear	appear	VB
work_fnploejenbc2raktl46esxm44i	296	63	and	and	CC
work_fnploejenbc2raktl46esxm44i	296	64	if	if	IN
work_fnploejenbc2raktl46esxm44i	296	65	p	p	NN
work_fnploejenbc2raktl46esxm44i	296	66	=	=	SYM
work_fnploejenbc2raktl46esxm44i	296	67	k	k	XX
work_fnploejenbc2raktl46esxm44i	296	68	,	,	,
work_fnploejenbc2raktl46esxm44i	296	69	the	the	DT
work_fnploejenbc2raktl46esxm44i	296	70	rows	row	NNS
work_fnploejenbc2raktl46esxm44i	296	71	involving	involve	VBG
work_fnploejenbc2raktl46esxm44i	296	72	R	R	NNP
work_fnploejenbc2raktl46esxm44i	296	73	do	do	VBP
work_fnploejenbc2raktl46esxm44i	296	74	not	not	RB
work_fnploejenbc2raktl46esxm44i	296	75	appear	appear	VB
work_fnploejenbc2raktl46esxm44i	296	76	.	.	.
work_fnploejenbc2raktl46esxm44i	297	1	The	the	DT
work_fnploejenbc2raktl46esxm44i	297	2	following	follow	VBG
work_fnploejenbc2raktl46esxm44i	297	3	theorem	theorem	NN
work_fnploejenbc2raktl46esxm44i	297	4	contains	contain	VBZ
work_fnploejenbc2raktl46esxm44i	297	5	several	several	JJ
work_fnploejenbc2raktl46esxm44i	297	6	results	result	NNS
work_fnploejenbc2raktl46esxm44i	297	7	relevant	relevant	JJ
work_fnploejenbc2raktl46esxm44i	297	8	to	to	IN
work_fnploejenbc2raktl46esxm44i	297	9	this	this	DT
work_fnploejenbc2raktl46esxm44i	297	10	work	work	NN
work_fnploejenbc2raktl46esxm44i	297	11	.	.	.
work_fnploejenbc2raktl46esxm44i	298	1	SCORING	SCORING	NNP
work_fnploejenbc2raktl46esxm44i	298	2	APPROACH	APPROACH	NNP
work_fnploejenbc2raktl46esxm44i	298	3	TO	to	IN
work_fnploejenbc2raktl46esxm44i	298	4	ADMISSIBILITY	ADMISSIBILITY	NNP
work_fnploejenbc2raktl46esxm44i	298	5	563	563	CD
work_fnploejenbc2raktl46esxm44i	298	6	THEOREM	theorem	NN
work_fnploejenbc2raktl46esxm44i	298	7	3.2.2	3.2.2	CD
work_fnploejenbc2raktl46esxm44i	298	8	.	.	.
work_fnploejenbc2raktl46esxm44i	299	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	299	2	a	a	LS
work_fnploejenbc2raktl46esxm44i	299	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	299	4	Zf	Zf	NNP
work_fnploejenbc2raktl46esxm44i	299	5	p	p	NN
work_fnploejenbc2raktl46esxm44i	299	6	=	=	SYM
work_fnploejenbc2raktl46esxm44i	299	7	n	n	NN
work_fnploejenbc2raktl46esxm44i	299	8	=	=	SYM
work_fnploejenbc2raktl46esxm44i	299	9	k	k	XX
work_fnploejenbc2raktl46esxm44i	299	10	,	,	,
work_fnploejenbc2raktl46esxm44i	299	11	then	then	RB
work_fnploejenbc2raktl46esxm44i	299	12	i	i	PRP
work_fnploejenbc2raktl46esxm44i	299	13	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	299	14	not	not	RB
work_fnploejenbc2raktl46esxm44i	299	15	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	299	16	.	.	.
work_fnploejenbc2raktl46esxm44i	300	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	300	2	Indeed	indeed	RB
work_fnploejenbc2raktl46esxm44i	300	3	,	,	,
work_fnploejenbc2raktl46esxm44i	300	4	if	if	IN
work_fnploejenbc2raktl46esxm44i	300	5	J	J	NNP
work_fnploejenbc2raktl46esxm44i	300	6	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	300	7	non	non	JJ
work_fnploejenbc2raktl46esxm44i	300	8	-	-	JJ
work_fnploejenbc2raktl46esxm44i	300	9	singular	singular	JJ
work_fnploejenbc2raktl46esxm44i	300	10	,	,	,
work_fnploejenbc2raktl46esxm44i	300	11	then	then	RB
work_fnploejenbc2raktl46esxm44i	300	12	the	the	DT
work_fnploejenbc2raktl46esxm44i	300	13	system	system	NN
work_fnploejenbc2raktl46esxm44i	300	14	Jy	Jy	NNP
work_fnploejenbc2raktl46esxm44i	300	15	=	=	FW
work_fnploejenbc2raktl46esxm44i	300	16	i	i	PRP
work_fnploejenbc2raktl46esxm44i	300	17	has	have	VBZ
work_fnploejenbc2raktl46esxm44i	300	18	a	a	DT
work_fnploejenbc2raktl46esxm44i	300	19	solution	solution	NN
work_fnploejenbc2raktl46esxm44i	300	20	j	j	NN
work_fnploejenbc2raktl46esxm44i	300	21	for	for	IN
work_fnploejenbc2raktl46esxm44i	300	22	every	every	DT
work_fnploejenbc2raktl46esxm44i	300	23	i	i	NN
work_fnploejenbc2raktl46esxm44i	300	24	,	,	,
work_fnploejenbc2raktl46esxm44i	300	25	in	in	IN
work_fnploejenbc2raktl46esxm44i	300	26	particular	particular	JJ
work_fnploejenbc2raktl46esxm44i	300	27	2	2	CD
work_fnploejenbc2raktl46esxm44i	300	28	<	<	XX
work_fnploejenbc2raktl46esxm44i	300	29	,	,	,
work_fnploejenbc2raktl46esxm44i	300	30	s	s	NNP
work_fnploejenbc2raktl46esxm44i	300	31	0	0	CD
work_fnploejenbc2raktl46esxm44i	300	32	.	.	.
work_fnploejenbc2raktl46esxm44i	300	33	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	301	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	301	2	b	b	LS
work_fnploejenbc2raktl46esxm44i	301	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	301	4	Zf	Zf	NNP
work_fnploejenbc2raktl46esxm44i	301	5	n	n	CC
work_fnploejenbc2raktl46esxm44i	301	6	=	=	SYM
work_fnploejenbc2raktl46esxm44i	301	7	k	k	NN
work_fnploejenbc2raktl46esxm44i	301	8	and	and	CC
work_fnploejenbc2raktl46esxm44i	301	9	.	.	.
work_fnploejenbc2raktl46esxm44i	301	10	?	?	.
work_fnploejenbc2raktl46esxm44i	302	1	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	302	2	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	302	3	,	,	,
work_fnploejenbc2raktl46esxm44i	302	4	then	then	RB
work_fnploejenbc2raktl46esxm44i	302	5	det	det	NNP
work_fnploejenbc2raktl46esxm44i	302	6	J=	J=	NNP
work_fnploejenbc2raktl46esxm44i	302	7	0	0	NFP
work_fnploejenbc2raktl46esxm44i	302	8	.	.	.
work_fnploejenbc2raktl46esxm44i	303	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	303	2	cl	cl	UH
work_fnploejenbc2raktl46esxm44i	303	3	,	,	,
work_fnploejenbc2raktl46esxm44i	303	4	%	%	NN
work_fnploejenbc2raktl46esxm44i	303	5	?	?	.
work_fnploejenbc2raktl46esxm44i	304	1	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	304	2	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	304	3	zf	zf	NNS
work_fnploejenbc2raktl46esxm44i	304	4	and	and	CC
work_fnploejenbc2raktl46esxm44i	304	5	only	only	RB
work_fnploejenbc2raktl46esxm44i	304	6	zf	zf	XX
work_fnploejenbc2raktl46esxm44i	304	7	there	there	EX
work_fnploejenbc2raktl46esxm44i	304	8	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	304	9	no	no	DT
work_fnploejenbc2raktl46esxm44i	304	10	i	i	NN
work_fnploejenbc2raktl46esxm44i	304	11	E	E	NNP
work_fnploejenbc2raktl46esxm44i	304	12	IV	IV	NNP
work_fnploejenbc2raktl46esxm44i	304	13	’	'	''
work_fnploejenbc2raktl46esxm44i	304	14	such	such	JJ
work_fnploejenbc2raktl46esxm44i	304	15	that	that	IN
work_fnploejenbc2raktl46esxm44i	304	16	J	J	NNP
work_fnploejenbc2raktl46esxm44i	304	17	,	,	,
work_fnploejenbc2raktl46esxm44i	304	18	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	304	19	1	1	CD
work_fnploejenbc2raktl46esxm44i	304	20	RJI	rji	NN
work_fnploejenbc2raktl46esxm44i	304	21	i<,O.	i<,O.	NNP
work_fnploejenbc2raktl46esxm44i	305	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	305	2	d	d	LS
work_fnploejenbc2raktl46esxm44i	305	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	305	4	Zf	Zf	NNP
work_fnploejenbc2raktl46esxm44i	305	5	p	p	NN
work_fnploejenbc2raktl46esxm44i	305	6	=	=	SYM
work_fnploejenbc2raktl46esxm44i	305	7	1	1	CD
work_fnploejenbc2raktl46esxm44i	305	8	,	,	,
work_fnploejenbc2raktl46esxm44i	305	9	then	then	RB
work_fnploejenbc2raktl46esxm44i	305	10	2	2	CD
work_fnploejenbc2raktl46esxm44i	305	11	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	305	12	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	305	13	if	if	IN
work_fnploejenbc2raktl46esxm44i	305	14	and	and	CC
work_fnploejenbc2raktl46esxm44i	305	15	only	only	RB
work_fnploejenbc2raktl46esxm44i	305	16	if	if	IN
work_fnploejenbc2raktl46esxm44i	305	17	the	the	DT
work_fnploejenbc2raktl46esxm44i	305	18	vector	vector	NN
work_fnploejenbc2raktl46esxm44i	305	19	has	have	VBZ
work_fnploejenbc2raktl46esxm44i	305	20	both	both	CC
work_fnploejenbc2raktl46esxm44i	305	21	positive	positive	JJ
work_fnploejenbc2raktl46esxm44i	305	22	and	and	CC
work_fnploejenbc2raktl46esxm44i	305	23	negative	negative	JJ
work_fnploejenbc2raktl46esxm44i	305	24	components	component	NNS
work_fnploejenbc2raktl46esxm44i	305	25	or	or	CC
work_fnploejenbc2raktl46esxm44i	305	26	at	at	IN
work_fnploejenbc2raktl46esxm44i	305	27	least	least	JJS
work_fnploejenbc2raktl46esxm44i	305	28	a	a	DT
work_fnploejenbc2raktl46esxm44i	305	29	zero	zero	CD
work_fnploejenbc2raktl46esxm44i	305	30	component	component	NN
work_fnploejenbc2raktl46esxm44i	305	31	.	.	.
work_fnploejenbc2raktl46esxm44i	306	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	306	2	e	e	LS
work_fnploejenbc2raktl46esxm44i	306	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	306	4	In	in	IN
work_fnploejenbc2raktl46esxm44i	306	5	case	case	NN
work_fnploejenbc2raktl46esxm44i	306	6	k	k	NN
work_fnploejenbc2raktl46esxm44i	306	7	=	=	SYM
work_fnploejenbc2raktl46esxm44i	306	8	n	n	NN
work_fnploejenbc2raktl46esxm44i	306	9	=	=	SYM
work_fnploejenbc2raktl46esxm44i	306	10	3	3	CD
work_fnploejenbc2raktl46esxm44i	306	11	,	,	,
work_fnploejenbc2raktl46esxm44i	306	12	j	j	NNP
work_fnploejenbc2raktl46esxm44i	306	13	?	?	.
work_fnploejenbc2raktl46esxm44i	307	1	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	307	2	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	307	3	if	if	IN
work_fnploejenbc2raktl46esxm44i	307	4	and	and	CC
work_fnploejenbc2raktl46esxm44i	307	5	only	only	RB
work_fnploejenbc2raktl46esxm44i	307	6	if	if	IN
work_fnploejenbc2raktl46esxm44i	307	7	det	det	NNP
work_fnploejenbc2raktl46esxm44i	307	8	J	J	NNP
work_fnploejenbc2raktl46esxm44i	307	9	=	=	SYM
work_fnploejenbc2raktl46esxm44i	307	10	0	0	CD
work_fnploejenbc2raktl46esxm44i	307	11	and	and	CC
work_fnploejenbc2raktl46esxm44i	307	12	either	either	RB
work_fnploejenbc2raktl46esxm44i	307	13	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	307	14	i	i	NN
work_fnploejenbc2raktl46esxm44i	307	15	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	307	16	p	p	NN
work_fnploejenbc2raktl46esxm44i	307	17	=	=	SYM
work_fnploejenbc2raktl46esxm44i	307	18	1	1	CD
work_fnploejenbc2raktl46esxm44i	307	19	and	and	CC
work_fnploejenbc2raktl46esxm44i	307	20	J	J	NNP
work_fnploejenbc2raktl46esxm44i	307	21	,	,	,
work_fnploejenbc2raktl46esxm44i	307	22	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	307	23	1	1	CD
work_fnploejenbc2raktl46esxm44i	307	24	RJ	RJ	NNP
work_fnploejenbc2raktl46esxm44i	307	25	,	,	,
work_fnploejenbc2raktl46esxm44i	307	26	has	have	VBZ
work_fnploejenbc2raktl46esxm44i	307	27	a	a	DT
work_fnploejenbc2raktl46esxm44i	307	28	zero	zero	CD
work_fnploejenbc2raktl46esxm44i	307	29	component	component	NN
work_fnploejenbc2raktl46esxm44i	307	30	or	or	CC
work_fnploejenbc2raktl46esxm44i	307	31	contains	contain	VBZ
work_fnploejenbc2raktl46esxm44i	307	32	both	both	CC
work_fnploejenbc2raktl46esxm44i	307	33	positive	positive	JJ
work_fnploejenbc2raktl46esxm44i	307	34	and	and	CC
work_fnploejenbc2raktl46esxm44i	307	35	negative	negative	JJ
work_fnploejenbc2raktl46esxm44i	307	36	components	component	NNS
work_fnploejenbc2raktl46esxm44i	307	37	or	or	CC
work_fnploejenbc2raktl46esxm44i	307	38	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	307	39	ii	ii	NNP
work_fnploejenbc2raktl46esxm44i	307	40	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	307	41	p=2	p=2	VBN
work_fnploejenbc2raktl46esxm44i	307	42	and	and	CC
work_fnploejenbc2raktl46esxm44i	307	43	R	R	NNP
work_fnploejenbc2raktl46esxm44i	307	44	<	<	XX
work_fnploejenbc2raktl46esxm44i	307	45	O.	o.	NN
work_fnploejenbc2raktl46esxm44i	308	1	Partial	Partial	NNP
work_fnploejenbc2raktl46esxm44i	308	2	Proof	Proof	NNP
work_fnploejenbc2raktl46esxm44i	308	3	Indeed	indeed	RB
work_fnploejenbc2raktl46esxm44i	308	4	,	,	,
work_fnploejenbc2raktl46esxm44i	308	5	if	if	IN
work_fnploejenbc2raktl46esxm44i	308	6	det	det	NNP
work_fnploejenbc2raktl46esxm44i	308	7	J=	J=	NNP
work_fnploejenbc2raktl46esxm44i	308	8	0	0	NFP
work_fnploejenbc2raktl46esxm44i	308	9	,	,	,
work_fnploejenbc2raktl46esxm44i	308	10	and	and	CC
work_fnploejenbc2raktl46esxm44i	308	11	p	p	NN
work_fnploejenbc2raktl46esxm44i	308	12	=	=	SYM
work_fnploejenbc2raktl46esxm44i	308	13	1	1	CD
work_fnploejenbc2raktl46esxm44i	308	14	with	with	IN
work_fnploejenbc2raktl46esxm44i	308	15	the	the	DT
work_fnploejenbc2raktl46esxm44i	308	16	above	above	JJ
work_fnploejenbc2raktl46esxm44i	308	17	specified	specify	VBN
work_fnploejenbc2raktl46esxm44i	308	18	structure	structure	NN
work_fnploejenbc2raktl46esxm44i	308	19	of	of	IN
work_fnploejenbc2raktl46esxm44i	308	20	J1	J1	NNP
work_fnploejenbc2raktl46esxm44i	308	21	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	308	22	1	1	CD
work_fnploejenbc2raktl46esxm44i	308	23	RJ	RJ	NNP
work_fnploejenbc2raktl46esxm44i	308	24	,	,	,
work_fnploejenbc2raktl46esxm44i	308	25	’	'	''
work_fnploejenbc2raktl46esxm44i	308	26	then	then	RB
work_fnploejenbc2raktl46esxm44i	308	27	i	i	PRP
work_fnploejenbc2raktl46esxm44i	308	28	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	308	29	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	308	30	as	as	IN
work_fnploejenbc2raktl46esxm44i	308	31	in	in	IN
work_fnploejenbc2raktl46esxm44i	308	32	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	308	33	d	d	NN
work_fnploejenbc2raktl46esxm44i	308	34	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	308	35	;	;	:
work_fnploejenbc2raktl46esxm44i	308	36	if	if	IN
work_fnploejenbc2raktl46esxm44i	308	37	det	det	NNP
work_fnploejenbc2raktl46esxm44i	308	38	J=	J=	NNP
work_fnploejenbc2raktl46esxm44i	308	39	0	0	NNP
work_fnploejenbc2raktl46esxm44i	308	40	and	and	CC
work_fnploejenbc2raktl46esxm44i	308	41	p	p	NN
work_fnploejenbc2raktl46esxm44i	308	42	=	=	SYM
work_fnploejenbc2raktl46esxm44i	308	43	2	2	CD
work_fnploejenbc2raktl46esxm44i	308	44	,	,	,
work_fnploejenbc2raktl46esxm44i	308	45	then	then	RB
work_fnploejenbc2raktl46esxm44i	308	46	if	if	IN
work_fnploejenbc2raktl46esxm44i	308	47	3	3	CD
work_fnploejenbc2raktl46esxm44i	308	48	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	308	49	not	not	RB
work_fnploejenbc2raktl46esxm44i	308	50	WLAD	wlad	NN
work_fnploejenbc2raktl46esxm44i	308	51	,	,	,
work_fnploejenbc2raktl46esxm44i	308	52	there	there	EX
work_fnploejenbc2raktl46esxm44i	308	53	will	will	MD
work_fnploejenbc2raktl46esxm44i	308	54	be	be	VB
work_fnploejenbc2raktl46esxm44i	308	55	j	j	NNP
work_fnploejenbc2raktl46esxm44i	308	56	E	e	NN
work_fnploejenbc2raktl46esxm44i	308	57	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	308	58	w	w	NN
work_fnploejenbc2raktl46esxm44i	308	59	*	*	NFP
work_fnploejenbc2raktl46esxm44i	308	60	such	such	JJ
work_fnploejenbc2raktl46esxm44i	308	61	that	that	IN
work_fnploejenbc2raktl46esxm44i	308	62	i.e.	i.e.	FW
work_fnploejenbc2raktl46esxm44i	308	63	,	,	,
work_fnploejenbc2raktl46esxm44i	308	64	J	J	NNP
work_fnploejenbc2raktl46esxm44i	308	65	,	,	,
work_fnploejenbc2raktl46esxm44i	308	66	j	j	NNP
work_fnploejenbc2raktl46esxm44i	308	67	=	=	SYM
work_fnploejenbc2raktl46esxm44i	308	68	f	f	NN
work_fnploejenbc2raktl46esxm44i	308	69	cS	cs	NN
work_fnploejenbc2raktl46esxm44i	308	70	0	0	NFP
work_fnploejenbc2raktl46esxm44i	308	71	and	and	CC
work_fnploejenbc2raktl46esxm44i	308	72	Ri	Ri	NNP
work_fnploejenbc2raktl46esxm44i	308	73	cS	cS	NNP
work_fnploejenbc2raktl46esxm44i	308	74	0	0	NFP
work_fnploejenbc2raktl46esxm44i	308	75	which	which	WDT
work_fnploejenbc2raktl46esxm44i	308	76	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	308	77	only	only	RB
work_fnploejenbc2raktl46esxm44i	308	78	possible	possible	JJ
work_fnploejenbc2raktl46esxm44i	308	79	if	if	IN
work_fnploejenbc2raktl46esxm44i	308	80	R	r	NN
work_fnploejenbc2raktl46esxm44i	308	81	<	<	XX
work_fnploejenbc2raktl46esxm44i	308	82	0	0	NFP
work_fnploejenbc2raktl46esxm44i	308	83	.	.	.
work_fnploejenbc2raktl46esxm44i	309	1	Conversely	conversely	RB
work_fnploejenbc2raktl46esxm44i	309	2	,	,	,
work_fnploejenbc2raktl46esxm44i	309	3	suppose	suppose	VB
work_fnploejenbc2raktl46esxm44i	309	4	that	that	IN
work_fnploejenbc2raktl46esxm44i	309	5	i	i	PRP
work_fnploejenbc2raktl46esxm44i	309	6	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	309	7	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	309	8	.	.	.
work_fnploejenbc2raktl46esxm44i	310	1	Then	then	RB
work_fnploejenbc2raktl46esxm44i	310	2	first	first	RB
work_fnploejenbc2raktl46esxm44i	310	3	,	,	,
work_fnploejenbc2raktl46esxm44i	310	4	det	det	NNP
work_fnploejenbc2raktl46esxm44i	310	5	J	J	NNP
work_fnploejenbc2raktl46esxm44i	310	6	=	=	SYM
work_fnploejenbc2raktl46esxm44i	310	7	0	0	NFP
work_fnploejenbc2raktl46esxm44i	310	8	as	as	IN
work_fnploejenbc2raktl46esxm44i	310	9	in	in	IN
work_fnploejenbc2raktl46esxm44i	310	10	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	310	11	b	b	NN
work_fnploejenbc2raktl46esxm44i	310	12	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	310	13	;	;	:
work_fnploejenbc2raktl46esxm44i	310	14	thus	thus	RB
work_fnploejenbc2raktl46esxm44i	310	15	p	p	NN
work_fnploejenbc2raktl46esxm44i	310	16	=	=	SYM
work_fnploejenbc2raktl46esxm44i	310	17	1	1	CD
work_fnploejenbc2raktl46esxm44i	310	18	or	or	CC
work_fnploejenbc2raktl46esxm44i	310	19	2	2	CD
work_fnploejenbc2raktl46esxm44i	310	20	since	since	IN
work_fnploejenbc2raktl46esxm44i	310	21	J	J	NNP
work_fnploejenbc2raktl46esxm44i	310	22	z	z	NNP
work_fnploejenbc2raktl46esxm44i	310	23	0	0	CD
work_fnploejenbc2raktl46esxm44i	310	24	.	.	.
work_fnploejenbc2raktl46esxm44i	311	1	If	if	IN
work_fnploejenbc2raktl46esxm44i	311	2	p	p	NN
work_fnploejenbc2raktl46esxm44i	311	3	=	=	SYM
work_fnploejenbc2raktl46esxm44i	311	4	1	1	CD
work_fnploejenbc2raktl46esxm44i	311	5	,	,	,
work_fnploejenbc2raktl46esxm44i	311	6	and	and	CC
work_fnploejenbc2raktl46esxm44i	311	7	i	i	PRP
work_fnploejenbc2raktl46esxm44i	311	8	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	311	9	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	311	10	,	,	,
work_fnploejenbc2raktl46esxm44i	311	11	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	311	12	have	have	VBP
work_fnploejenbc2raktl46esxm44i	311	13	the	the	DT
work_fnploejenbc2raktl46esxm44i	311	14	above	above	RB
work_fnploejenbc2raktl46esxm44i	311	15	specified	specify	VBN
work_fnploejenbc2raktl46esxm44i	311	16	structure	structure	NN
work_fnploejenbc2raktl46esxm44i	311	17	of	of	IN
work_fnploejenbc2raktl46esxm44i	311	18	564	564	CD
work_fnploejenbc2raktl46esxm44i	311	19	GOODMAN	GOODMAN	NNP
work_fnploejenbc2raktl46esxm44i	311	20	,	,	,
work_fnploejenbc2raktl46esxm44i	311	21	NGUYEN	NGUYEN	NNP
work_fnploejenbc2raktl46esxm44i	311	22	,	,	,
work_fnploejenbc2raktl46esxm44i	311	23	AND	and	CC
work_fnploejenbc2raktl46esxm44i	311	24	ROGERS	ROGERS	NNP
work_fnploejenbc2raktl46esxm44i	311	25	by	by	IN
work_fnploejenbc2raktl46esxm44i	311	26	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	311	27	d	d	NN
work_fnploejenbc2raktl46esxm44i	311	28	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	311	29	.	.	.
work_fnploejenbc2raktl46esxm44i	312	1	If	if	IN
work_fnploejenbc2raktl46esxm44i	312	2	p	p	NN
work_fnploejenbc2raktl46esxm44i	312	3	=	=	SYM
work_fnploejenbc2raktl46esxm44i	312	4	2	2	CD
work_fnploejenbc2raktl46esxm44i	312	5	,	,	,
work_fnploejenbc2raktl46esxm44i	312	6	and	and	CC
work_fnploejenbc2raktl46esxm44i	312	7	2	2	CD
work_fnploejenbc2raktl46esxm44i	312	8	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	312	9	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	312	10	,	,	,
work_fnploejenbc2raktl46esxm44i	312	11	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	312	12	have	have	VBP
work_fnploejenbc2raktl46esxm44i	312	13	by	by	IN
work_fnploejenbc2raktl46esxm44i	312	14	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	312	15	c	c	NN
work_fnploejenbc2raktl46esxm44i	312	16	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	312	17	:	:	:
work_fnploejenbc2raktl46esxm44i	312	18	there	there	EX
work_fnploejenbc2raktl46esxm44i	312	19	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	312	20	no	no	DT
work_fnploejenbc2raktl46esxm44i	312	21	9	9	CD
work_fnploejenbc2raktl46esxm44i	312	22	E	e	NN
work_fnploejenbc2raktl46esxm44i	312	23	I@	I@	NNS
work_fnploejenbc2raktl46esxm44i	312	24	such	such	JJ
work_fnploejenbc2raktl46esxm44i	312	25	that	that	IN
work_fnploejenbc2raktl46esxm44i	312	26	JI	JI	NNP
work_fnploejenbc2raktl46esxm44i	312	27	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	312	28	1	1	CD
work_fnploejenbc2raktl46esxm44i	312	29	RJ	RJ	NNP
work_fnploejenbc2raktl46esxm44i	312	30	,	,	,
work_fnploejenbc2raktl46esxm44i	312	31	f<,O	f<,O	NNP
work_fnploejenbc2raktl46esxm44i	312	32	,	,	,
work_fnploejenbc2raktl46esxm44i	312	33	i.e.	i.e.	FW
work_fnploejenbc2raktl46esxm44i	312	34	,	,	,
work_fnploejenbc2raktl46esxm44i	312	35	there	there	EX
work_fnploejenbc2raktl46esxm44i	312	36	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	312	37	no	no	DT
work_fnploejenbc2raktl46esxm44i	312	38	G	g	NN
work_fnploejenbc2raktl46esxm44i	312	39	cS	cs	NN
work_fnploejenbc2raktl46esxm44i	312	40	0	0	NFP
work_fnploejenbc2raktl46esxm44i	312	41	such	such	JJ
work_fnploejenbc2raktl46esxm44i	312	42	that	that	IN
work_fnploejenbc2raktl46esxm44i	312	43	R6	R6	NNP
work_fnploejenbc2raktl46esxm44i	312	44	-q	-q	NFP
work_fnploejenbc2raktl46esxm44i	312	45	0	0	NFP
work_fnploejenbc2raktl46esxm44i	312	46	,	,	,
work_fnploejenbc2raktl46esxm44i	312	47	and	and	CC
work_fnploejenbc2raktl46esxm44i	312	48	hence	hence	RB
work_fnploejenbc2raktl46esxm44i	312	49	R	r	NN
work_fnploejenbc2raktl46esxm44i	312	50	6	6	CD
work_fnploejenbc2raktl46esxm44i	312	51	0	0	CD
work_fnploejenbc2raktl46esxm44i	312	52	.	.	.
work_fnploejenbc2raktl46esxm44i	313	1	1	1	CD
work_fnploejenbc2raktl46esxm44i	313	2	COROLLARY	COROLLARY	NNP
work_fnploejenbc2raktl46esxm44i	313	3	3.2.1	3.2.1	NN
work_fnploejenbc2raktl46esxm44i	313	4	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	313	5	Corresponds	correspond	NNS
work_fnploejenbc2raktl46esxm44i	313	6	to	to	IN
work_fnploejenbc2raktl46esxm44i	313	7	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	313	8	16	16	CD
work_fnploejenbc2raktl46esxm44i	313	9	,	,	,
work_fnploejenbc2raktl46esxm44i	313	10	Lemma	Lemma	NNP
work_fnploejenbc2raktl46esxm44i	313	11	11	11	CD
work_fnploejenbc2raktl46esxm44i	313	12	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	313	13	.	.	.
work_fnploejenbc2raktl46esxm44i	314	1	Let	let	VB
work_fnploejenbc2raktl46esxm44i	314	2	a=	a=	NNP
work_fnploejenbc2raktl46esxm44i	314	3	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	314	4	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	314	5	EIF	EIF	NNP
work_fnploejenbc2raktl46esxm44i	314	6	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	314	7	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	314	8	.	.	.
work_fnploejenbc2raktl46esxm44i	315	1	Then	then	RB
work_fnploejenbc2raktl46esxm44i	315	2	p(EIF)=x	p(EIF)=x	NNP
work_fnploejenbc2raktl46esxm44i	315	3	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	315	4	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	315	5	ifand	ifand	NNP
work_fnploejenbc2raktl46esxm44i	315	6	only	only	RB
work_fnploejenbc2raktl46esxm44i	315	7	ifxe	ifxe	NNP
work_fnploejenbc2raktl46esxm44i	315	8	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	315	9	a	a	DT
work_fnploejenbc2raktl46esxm44i	315	10	,	,	,
work_fnploejenbc2raktl46esxm44i	315	11	,	,	,
work_fnploejenbc2raktl46esxm44i	315	12	a	a	DT
work_fnploejenbc2raktl46esxm44i	315	13	,	,	,
work_fnploejenbc2raktl46esxm44i	315	14	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	315	15	.	.	.
work_fnploejenbc2raktl46esxm44i	316	1	Proof	proof	NN
work_fnploejenbc2raktl46esxm44i	316	2	:	:	:
work_fnploejenbc2raktl46esxm44i	316	3	Here	here	RB
work_fnploejenbc2raktl46esxm44i	316	4	J=	J=	NNP
work_fnploejenbc2raktl46esxm44i	316	5	Yw(4	Yw(4	NNP
work_fnploejenbc2raktl46esxm44i	316	6	1	1	LS
work_fnploejenbc2raktl46esxm44i	316	7	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	316	8	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	316	9	f’k	f’k	VBD
work_fnploejenbc2raktl46esxm44i	316	10	1	1	CD
work_fnploejenbc2raktl46esxm44i	316	11	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	316	12	1	1	CD
work_fnploejenbc2raktl46esxm44i	316	13	IC/‘(f(X	ic/‘(f(x	RB
work_fnploejenbc2raktl46esxm44i	316	14	?	?	.
work_fnploejenbc2raktl46esxm44i	317	1	0	0	LS
work_fnploejenbc2raktl46esxm44i	317	2	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	317	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	317	4	f’k	f’k	-LRB-
work_fnploejenbc2raktl46esxm44i	317	5	0	0	CD
work_fnploejenbc2raktl46esxm44i	317	6	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	317	7	*	*	NFP
work_fnploejenbc2raktl46esxm44i	317	8	Obviously	obviously	RB
work_fnploejenbc2raktl46esxm44i	317	9	,	,	,
work_fnploejenbc2raktl46esxm44i	317	10	for	for	IN
work_fnploejenbc2raktl46esxm44i	317	11	XE	XE	NNP
work_fnploejenbc2raktl46esxm44i	317	12	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	317	13	az	az	UH
work_fnploejenbc2raktl46esxm44i	317	14	,	,	,
work_fnploejenbc2raktl46esxm44i	317	15	a31	a31	NN
work_fnploejenbc2raktl46esxm44i	317	16	-	-	:
work_fnploejenbc2raktl46esxm44i	317	17	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	317	18	a	a	DT
work_fnploejenbc2raktl46esxm44i	317	19	,	,	,
work_fnploejenbc2raktl46esxm44i	317	20	,	,	,
work_fnploejenbc2raktl46esxm44i	317	21	a	a	DT
work_fnploejenbc2raktl46esxm44i	317	22	,	,	,
work_fnploejenbc2raktl46esxm44i	317	23	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	317	24	,	,	,
work_fnploejenbc2raktl46esxm44i	317	25	the	the	DT
work_fnploejenbc2raktl46esxm44i	317	26	components	component	NNS
work_fnploejenbc2raktl46esxm44i	317	27	of	of	IN
work_fnploejenbc2raktl46esxm44i	317	28	J	J	NNP
work_fnploejenbc2raktl46esxm44i	317	29	are	be	VBP
work_fnploejenbc2raktl46esxm44i	317	30	nonzero	nonzero	CD
work_fnploejenbc2raktl46esxm44i	317	31	with	with	IN
work_fnploejenbc2raktl46esxm44i	317	32	the	the	DT
work_fnploejenbc2raktl46esxm44i	317	33	same	same	JJ
work_fnploejenbc2raktl46esxm44i	317	34	sign	sign	NN
work_fnploejenbc2raktl46esxm44i	317	35	,	,	,
work_fnploejenbc2raktl46esxm44i	317	36	and	and	CC
work_fnploejenbc2raktl46esxm44i	317	37	hence	hence	RB
work_fnploejenbc2raktl46esxm44i	317	38	x	x	LS
work_fnploejenbc2raktl46esxm44i	317	39	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	317	40	not	not	RB
work_fnploejenbc2raktl46esxm44i	317	41	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	317	42	.	.	.
work_fnploejenbc2raktl46esxm44i	318	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	318	2	XE	XE	NNP
work_fnploejenbc2raktl46esxm44i	318	3	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	318	4	a	a	DT
work_fnploejenbc2raktl46esxm44i	318	5	,	,	,
work_fnploejenbc2raktl46esxm44i	318	6	,	,	,
work_fnploejenbc2raktl46esxm44i	318	7	a	a	DT
work_fnploejenbc2raktl46esxm44i	318	8	,	,	,
work_fnploejenbc2raktl46esxm44i	318	9	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	318	10	,	,	,
work_fnploejenbc2raktl46esxm44i	318	11	J	J	NNP
work_fnploejenbc2raktl46esxm44i	318	12	has	have	VBZ
work_fnploejenbc2raktl46esxm44i	318	13	at	at	IN
work_fnploejenbc2raktl46esxm44i	318	14	least	least	JJS
work_fnploejenbc2raktl46esxm44i	318	15	a	a	DT
work_fnploejenbc2raktl46esxm44i	318	16	zero	zero	CD
work_fnploejenbc2raktl46esxm44i	318	17	component	component	NN
work_fnploejenbc2raktl46esxm44i	318	18	,	,	,
work_fnploejenbc2raktl46esxm44i	318	19	or	or	CC
work_fnploejenbc2raktl46esxm44i	318	20	two	two	CD
work_fnploejenbc2raktl46esxm44i	318	21	nonzero	nonzero	NN
work_fnploejenbc2raktl46esxm44i	318	22	components	component	NNS
work_fnploejenbc2raktl46esxm44i	318	23	with	with	IN
work_fnploejenbc2raktl46esxm44i	318	24	opposite	opposite	JJ
work_fnploejenbc2raktl46esxm44i	318	25	signs	sign	NNS
work_fnploejenbc2raktl46esxm44i	318	26	,	,	,
work_fnploejenbc2raktl46esxm44i	318	27	and	and	CC
work_fnploejenbc2raktl46esxm44i	318	28	thus	thus	RB
work_fnploejenbc2raktl46esxm44i	318	29	x	x	LS
work_fnploejenbc2raktl46esxm44i	318	30	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	318	31	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	318	32	.	.	.
work_fnploejenbc2raktl46esxm44i	319	1	Remark	Remark	NNP
work_fnploejenbc2raktl46esxm44i	319	2	.	.	.
work_fnploejenbc2raktl46esxm44i	320	1	In	in	IN
work_fnploejenbc2raktl46esxm44i	320	2	view	view	NN
work_fnploejenbc2raktl46esxm44i	320	3	of	of	IN
work_fnploejenbc2raktl46esxm44i	320	4	Corollary	Corollary	NNP
work_fnploejenbc2raktl46esxm44i	320	5	3.2.1	3.2.1	NNP
work_fnploejenbc2raktl46esxm44i	320	6	,	,	,
work_fnploejenbc2raktl46esxm44i	320	7	from	from	IN
work_fnploejenbc2raktl46esxm44i	320	8	now	now	RB
work_fnploejenbc2raktl46esxm44i	320	9	on	on	RB
work_fnploejenbc2raktl46esxm44i	320	10	,	,	,
work_fnploejenbc2raktl46esxm44i	320	11	the	the	DT
work_fnploejenbc2raktl46esxm44i	320	12	range	range	NN
work_fnploejenbc2raktl46esxm44i	320	13	of	of	IN
work_fnploejenbc2raktl46esxm44i	320	14	uncer-	uncer-	JJ
work_fnploejenbc2raktl46esxm44i	320	15	tainty	tainty	NN
work_fnploejenbc2raktl46esxm44i	320	16	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	320	17	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	320	18	restricted	restrict	VBN
work_fnploejenbc2raktl46esxm44i	320	19	to	to	IN
work_fnploejenbc2raktl46esxm44i	320	20	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	320	21	a	a	DT
work_fnploejenbc2raktl46esxm44i	320	22	,	,	,
work_fnploejenbc2raktl46esxm44i	320	23	,	,	,
work_fnploejenbc2raktl46esxm44i	320	24	al	al	NNP
work_fnploejenbc2raktl46esxm44i	320	25	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	320	26	.	.	.
work_fnploejenbc2raktl46esxm44i	321	1	COROLLARY	COROLLARY	NNP
work_fnploejenbc2raktl46esxm44i	321	2	3.2.2	3.2.2	CD
work_fnploejenbc2raktl46esxm44i	321	3	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	321	4	Corresponds	correspond	NNS
work_fnploejenbc2raktl46esxm44i	321	5	to	to	IN
work_fnploejenbc2raktl46esxm44i	321	6	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	321	7	16	16	CD
work_fnploejenbc2raktl46esxm44i	321	8	,	,	,
work_fnploejenbc2raktl46esxm44i	321	9	Lemma	Lemma	NNP
work_fnploejenbc2raktl46esxm44i	321	10	23	23	CD
work_fnploejenbc2raktl46esxm44i	321	11	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	321	12	.	.	.
work_fnploejenbc2raktl46esxm44i	322	1	Let	let	VB
work_fnploejenbc2raktl46esxm44i	322	2	A^	A^	NNP
work_fnploejenbc2raktl46esxm44i	322	3	=	=	NFP
work_fnploejenbc2raktl46esxm44i	322	4	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	322	5	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	322	6	El	El	NNP
work_fnploejenbc2raktl46esxm44i	322	7	F	F	NNP
work_fnploejenbc2raktl46esxm44i	322	8	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	322	9	,	,	,
work_fnploejenbc2raktl46esxm44i	322	10	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	322	11	E’IF	e’if	XX
work_fnploejenbc2raktl46esxm44i	322	12	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	322	13	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	322	14	,	,	,
work_fnploejenbc2raktl46esxm44i	322	15	then	then	RB
work_fnploejenbc2raktl46esxm44i	322	16	Z=	Z=	NNP
work_fnploejenbc2raktl46esxm44i	322	17	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	322	18	x	x	NNP
work_fnploejenbc2raktl46esxm44i	322	19	,	,	,
work_fnploejenbc2raktl46esxm44i	322	20	y	y	NNP
work_fnploejenbc2raktl46esxm44i	322	21	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	322	22	,	,	,
work_fnploejenbc2raktl46esxm44i	322	23	x=,u(E(F	x=,u(E(F	NNP
work_fnploejenbc2raktl46esxm44i	322	24	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	322	25	,	,	,
work_fnploejenbc2raktl46esxm44i	322	26	y	y	NNP
work_fnploejenbc2raktl46esxm44i	322	27	=	=	SYM
work_fnploejenbc2raktl46esxm44i	322	28	p(E’JF	p(E’JF	NNP
work_fnploejenbc2raktl46esxm44i	322	29	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	322	30	,	,	,
work_fnploejenbc2raktl46esxm44i	322	31	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	322	32	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	322	33	ifand	ifand	NN
work_fnploejenbc2raktl46esxm44i	322	34	only	only	RB
work_fnploejenbc2raktl46esxm44i	322	35	if	if	IN
work_fnploejenbc2raktl46esxm44i	322	36	det	det	NNP
work_fnploejenbc2raktl46esxm44i	322	37	J	J	NNP
work_fnploejenbc2raktl46esxm44i	322	38	=	=	SYM
work_fnploejenbc2raktl46esxm44i	322	39	O.	O.	NNP
work_fnploejenbc2raktl46esxm44i	323	1	Proof	proof	NN
work_fnploejenbc2raktl46esxm44i	323	2	:	:	:
work_fnploejenbc2raktl46esxm44i	323	3	Here	here	RB
work_fnploejenbc2raktl46esxm44i	323	4	J=	J=	NNP
work_fnploejenbc2raktl46esxm44i	323	5	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	323	6	u	u	NNP
work_fnploejenbc2raktl46esxm44i	323	7	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	323	8	f(x	f(x	NNP
work_fnploejenbc2raktl46esxm44i	323	9	,	,	,
work_fnploejenbc2raktl46esxm44i	323	10	l	l	NN
work_fnploejenbc2raktl46esxm44i	323	11	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	323	12	,	,	,
work_fnploejenbc2raktl46esxm44i	323	13	f(Y	f(y	FW
work_fnploejenbc2raktl46esxm44i	323	14	,	,	,
work_fnploejenbc2raktl46esxm44i	323	15	011	011	CD
work_fnploejenbc2raktl46esxm44i	323	16	.0x	.0x	.
work_fnploejenbc2raktl46esxm44i	323	17	?	?	.
work_fnploejenbc2raktl46esxm44i	324	1	1	1	LS
work_fnploejenbc2raktl46esxm44i	324	2	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	324	3	cm	cm	NNP
work_fnploejenbc2raktl46esxm44i	324	4	,	,	,
work_fnploejenbc2raktl46esxm44i	324	5	11	11	CD
work_fnploejenbc2raktl46esxm44i	324	6	,	,	,
work_fnploejenbc2raktl46esxm44i	324	7	f(Y	f(Y	``
work_fnploejenbc2raktl46esxm44i	324	8	,	,	,
work_fnploejenbc2raktl46esxm44i	324	9	011	011	CD
work_fnploejenbc2raktl46esxm44i	324	10	S'(Y	s'(y	UH
work_fnploejenbc2raktl46esxm44i	324	11	,	,	,
work_fnploejenbc2raktl46esxm44i	324	12	0	0	LS
work_fnploejenbc2raktl46esxm44i	324	13	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	324	14	ti’Cf(X~	ti’Cf(X~	NNP
work_fnploejenbc2raktl46esxm44i	324	15	Oh	oh	UH
work_fnploejenbc2raktl46esxm44i	324	16	f(Y	f(Y	NFP
work_fnploejenbc2raktl46esxm44i	324	17	,	,	,
work_fnploejenbc2raktl46esxm44i	324	18	1	1	LS
work_fnploejenbc2raktl46esxm44i	324	19	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	324	20	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	324	21	f’CT	f’ct	VBP
work_fnploejenbc2raktl46esxm44i	324	22	0	0	NFP
work_fnploejenbc2raktl46esxm44i	324	23	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	324	24	Ic/‘Cf	Ic/‘Cf	NNP
work_fnploejenbc2raktl46esxm44i	324	25	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	324	26	&	&	CC
work_fnploejenbc2raktl46esxm44i	324	27	01	01	CD
work_fnploejenbc2raktl46esxm44i	324	28	,	,	,
work_fnploejenbc2raktl46esxm44i	324	29	f(Y	f(y	CD
work_fnploejenbc2raktl46esxm44i	324	30	,	,	,
work_fnploejenbc2raktl46esxm44i	324	31	111	111	CD
work_fnploejenbc2raktl46esxm44i	324	32	S'(Y	S'(Y	JJS
work_fnploejenbc2raktl46esxm44i	324	33	,	,	,
work_fnploejenbc2raktl46esxm44i	324	34	1	1	CD
work_fnploejenbc2raktl46esxm44i	324	35	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	324	36	1	1	CD
work_fnploejenbc2raktl46esxm44i	324	37	.	.	.
work_fnploejenbc2raktl46esxm44i	325	1	The	the	DT
work_fnploejenbc2raktl46esxm44i	325	2	condition	condition	NN
work_fnploejenbc2raktl46esxm44i	325	3	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	325	4	necessary	necessary	JJ
work_fnploejenbc2raktl46esxm44i	325	5	by	by	IN
work_fnploejenbc2raktl46esxm44i	325	6	Theorem	theorem	NN
work_fnploejenbc2raktl46esxm44i	325	7	3.2.2	3.2.2	NNP
work_fnploejenbc2raktl46esxm44i	325	8	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	325	9	b	b	NN
work_fnploejenbc2raktl46esxm44i	325	10	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	325	11	.	.	.
work_fnploejenbc2raktl46esxm44i	326	1	Suppose	suppose	VB
work_fnploejenbc2raktl46esxm44i	326	2	det	det	NNP
work_fnploejenbc2raktl46esxm44i	326	3	J	J	NNP
work_fnploejenbc2raktl46esxm44i	326	4	=	=	NNP
work_fnploejenbc2raktl46esxm44i	326	5	O	o	UH
work_fnploejenbc2raktl46esxm44i	326	6	,	,	,
work_fnploejenbc2raktl46esxm44i	326	7	then	then	RB
work_fnploejenbc2raktl46esxm44i	326	8	p	p	NN
work_fnploejenbc2raktl46esxm44i	326	9	=	=	SYM
work_fnploejenbc2raktl46esxm44i	326	10	1	1	CD
work_fnploejenbc2raktl46esxm44i	326	11	.	.	.
work_fnploejenbc2raktl46esxm44i	327	1	The	the	DT
work_fnploejenbc2raktl46esxm44i	327	2	sulkiency	sulkiency	NN
work_fnploejenbc2raktl46esxm44i	327	3	follows	follow	VBZ
work_fnploejenbc2raktl46esxm44i	327	4	by	by	IN
work_fnploejenbc2raktl46esxm44i	327	5	Theorem	theorem	NN
work_fnploejenbc2raktl46esxm44i	327	6	3.2.2	3.2.2	NNP
work_fnploejenbc2raktl46esxm44i	327	7	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	327	8	d	d	NN
work_fnploejenbc2raktl46esxm44i	327	9	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	327	10	.	.	.
work_fnploejenbc2raktl46esxm44i	328	1	1	1	CD
work_fnploejenbc2raktl46esxm44i	328	2	COROLLARY	corollary	NN
work_fnploejenbc2raktl46esxm44i	328	3	3.2.3	3.2.3	CD
work_fnploejenbc2raktl46esxm44i	328	4	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	328	5	New	New	NNP
work_fnploejenbc2raktl46esxm44i	328	6	Result	Result	NNP
work_fnploejenbc2raktl46esxm44i	328	7	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	328	8	.	.	.
work_fnploejenbc2raktl46esxm44i	329	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	329	2	a	a	DT
work_fnploejenbc2raktl46esxm44i	329	3	=	=	NN
work_fnploejenbc2raktl46esxm44i	329	4	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	329	5	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	329	6	E	e	NN
work_fnploejenbc2raktl46esxm44i	329	7	,	,	,
work_fnploejenbc2raktl46esxm44i	329	8	1	1	CD
work_fnploejenbc2raktl46esxm44i	329	9	F	f	NN
work_fnploejenbc2raktl46esxm44i	329	10	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	329	11	,	,	,
work_fnploejenbc2raktl46esxm44i	329	12	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	329	13	E2	e2	NN
work_fnploejenbc2raktl46esxm44i	329	14	IF	if	IN
work_fnploejenbc2raktl46esxm44i	329	15	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	329	16	,	,	,
work_fnploejenbc2raktl46esxm44i	329	17	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	329	18	E	e	NN
work_fnploejenbc2raktl46esxm44i	329	19	,	,	,
work_fnploejenbc2raktl46esxm44i	329	20	u	u	NN
work_fnploejenbc2raktl46esxm44i	329	21	E	e	NN
work_fnploejenbc2raktl46esxm44i	329	22	,	,	,
work_fnploejenbc2raktl46esxm44i	329	23	IF	if	IN
work_fnploejenbc2raktl46esxm44i	329	24	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	329	25	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	329	26	with	with	IN
work_fnploejenbc2raktl46esxm44i	329	27	E	e	NN
work_fnploejenbc2raktl46esxm44i	329	28	,	,	,
work_fnploejenbc2raktl46esxm44i	329	29	E	e	NN
work_fnploejenbc2raktl46esxm44i	329	30	,	,	,
work_fnploejenbc2raktl46esxm44i	329	31	=	=	SYM
work_fnploejenbc2raktl46esxm44i	329	32	0	0	CD
work_fnploejenbc2raktl46esxm44i	329	33	;	;	:
work_fnploejenbc2raktl46esxm44i	329	34	set	set	VBN
work_fnploejenbc2raktl46esxm44i	329	35	x	x	SYM
work_fnploejenbc2raktl46esxm44i	329	36	=	=	SYM
work_fnploejenbc2raktl46esxm44i	329	37	p(E	p(e	FW
work_fnploejenbc2raktl46esxm44i	329	38	,	,	,
work_fnploejenbc2raktl46esxm44i	329	39	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	329	40	F	F	NNP
work_fnploejenbc2raktl46esxm44i	329	41	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	329	42	,	,	,
work_fnploejenbc2raktl46esxm44i	329	43	y	y	NNP
work_fnploejenbc2raktl46esxm44i	329	44	=	=	SYM
work_fnploejenbc2raktl46esxm44i	329	45	p(E	p(e	UH
work_fnploejenbc2raktl46esxm44i	329	46	,	,	,
work_fnploejenbc2raktl46esxm44i	329	47	I	I	NNP
work_fnploejenbc2raktl46esxm44i	329	48	F	F	NNP
work_fnploejenbc2raktl46esxm44i	329	49	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	329	50	,	,	,
work_fnploejenbc2raktl46esxm44i	329	51	z	z	NN
work_fnploejenbc2raktl46esxm44i	329	52	=	=	SYM
work_fnploejenbc2raktl46esxm44i	329	53	p(E	p(e	FW
work_fnploejenbc2raktl46esxm44i	329	54	,	,	,
work_fnploejenbc2raktl46esxm44i	329	55	u	u	NNP
work_fnploejenbc2raktl46esxm44i	329	56	E	E	NNP
work_fnploejenbc2raktl46esxm44i	329	57	,	,	,
work_fnploejenbc2raktl46esxm44i	329	58	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	329	59	F	F	NNP
work_fnploejenbc2raktl46esxm44i	329	60	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	329	61	with	with	IN
work_fnploejenbc2raktl46esxm44i	329	62	x	x	NNP
work_fnploejenbc2raktl46esxm44i	329	63	,	,	,
work_fnploejenbc2raktl46esxm44i	329	64	y	y	NNP
work_fnploejenbc2raktl46esxm44i	329	65	,	,	,
work_fnploejenbc2raktl46esxm44i	329	66	z	z	NNP
work_fnploejenbc2raktl46esxm44i	329	67	E	e	NN
work_fnploejenbc2raktl46esxm44i	329	68	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	329	69	a	a	DT
work_fnploejenbc2raktl46esxm44i	329	70	,	,	,
work_fnploejenbc2raktl46esxm44i	329	71	,	,	,
work_fnploejenbc2raktl46esxm44i	329	72	a	a	DT
work_fnploejenbc2raktl46esxm44i	329	73	,	,	,
work_fnploejenbc2raktl46esxm44i	329	74	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	329	75	,	,	,
work_fnploejenbc2raktl46esxm44i	329	76	2	2	CD
work_fnploejenbc2raktl46esxm44i	329	77	=	=	SYM
work_fnploejenbc2raktl46esxm44i	329	78	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	329	79	x	x	NNP
work_fnploejenbc2raktl46esxm44i	329	80	,	,	,
work_fnploejenbc2raktl46esxm44i	329	81	y	y	NNP
work_fnploejenbc2raktl46esxm44i	329	82	,	,	,
work_fnploejenbc2raktl46esxm44i	329	83	z	z	NNP
work_fnploejenbc2raktl46esxm44i	329	84	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	329	85	.	.	.
work_fnploejenbc2raktl46esxm44i	330	1	Take	take	VB
work_fnploejenbc2raktl46esxm44i	330	2	t	t	NN
work_fnploejenbc2raktl46esxm44i	330	3	,	,	,
work_fnploejenbc2raktl46esxm44i	330	4	b	b	NN
work_fnploejenbc2raktl46esxm44i	330	5	=	=	SYM
work_fnploejenbc2raktl46esxm44i	330	6	+	+	XX
work_fnploejenbc2raktl46esxm44i	330	7	.	.	.
work_fnploejenbc2raktl46esxm44i	331	1	Then	then	RB
work_fnploejenbc2raktl46esxm44i	331	2	the	the	DT
work_fnploejenbc2raktl46esxm44i	331	3	nonzero	nonzero	NN
work_fnploejenbc2raktl46esxm44i	331	4	losses	loss	NNS
work_fnploejenbc2raktl46esxm44i	331	5	are	be	VBP
work_fnploejenbc2raktl46esxm44i	331	6	fk	fk	NNP
work_fnploejenbc2raktl46esxm44i	331	7	l)+f(Y9o)+f(z	l)+f(Y9o)+f(z	NNP
work_fnploejenbc2raktl46esxm44i	331	8	,	,	,
work_fnploejenbc2raktl46esxm44i	331	9	11	11	CD
work_fnploejenbc2raktl46esxm44i	331	10	,	,	,
work_fnploejenbc2raktl46esxm44i	331	11	.mo)+f(Y	.mo)+f(Y	.
work_fnploejenbc2raktl46esxm44i	331	12	,	,	,
work_fnploejenbc2raktl46esxm44i	331	13	l)+f(z	l)+f(z	NNP
work_fnploejenbc2raktl46esxm44i	331	14	,	,	,
work_fnploejenbc2raktl46esxm44i	331	15	l	l	NN
work_fnploejenbc2raktl46esxm44i	331	16	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	331	17	,	,	,
work_fnploejenbc2raktl46esxm44i	331	18	f(x	f(x	NNP
work_fnploejenbc2raktl46esxm44i	331	19	,	,	,
work_fnploejenbc2raktl46esxm44i	331	20	O)+f(y	O)+f(y	NNP
work_fnploejenbc2raktl46esxm44i	331	21	,	,	,
work_fnploejenbc2raktl46esxm44i	331	22	O)+	O)+	NNP
work_fnploejenbc2raktl46esxm44i	331	23	f(z	f(z	NNP
work_fnploejenbc2raktl46esxm44i	331	24	,	,	,
work_fnploejenbc2raktl46esxm44i	331	25	0	0	CD
work_fnploejenbc2raktl46esxm44i	331	26	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	331	27	,	,	,
work_fnploejenbc2raktl46esxm44i	331	28	and	and	CC
work_fnploejenbc2raktl46esxm44i	331	29	hence	hence	RB
work_fnploejenbc2raktl46esxm44i	331	30	f’(x	f’(x	JJ
work_fnploejenbc2raktl46esxm44i	331	31	,	,	,
work_fnploejenbc2raktl46esxm44i	331	32	1	1	CD
work_fnploejenbc2raktl46esxm44i	331	33	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	331	34	f’(Y	f’(Y	NNP
work_fnploejenbc2raktl46esxm44i	331	35	,	,	,
work_fnploejenbc2raktl46esxm44i	331	36	0	0	CD
work_fnploejenbc2raktl46esxm44i	331	37	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	331	38	f’k	f’k	NNP
work_fnploejenbc2raktl46esxm44i	331	39	1	1	CD
work_fnploejenbc2raktl46esxm44i	331	40	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	331	41	f’k	f’k	NNP
work_fnploejenbc2raktl46esxm44i	331	42	0	0	CD
work_fnploejenbc2raktl46esxm44i	331	43	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	331	44	f'(v	f'(v	IN
work_fnploejenbc2raktl46esxm44i	331	45	,	,	,
work_fnploejenbc2raktl46esxm44i	331	46	1	1	CD
work_fnploejenbc2raktl46esxm44i	331	47	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	331	48	f’k	f’k	NNP
work_fnploejenbc2raktl46esxm44i	331	49	1	1	CD
work_fnploejenbc2raktl46esxm44i	331	50	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	331	51	.	.	.
work_fnploejenbc2raktl46esxm44i	332	1	S’(4	S’(4	NNP
work_fnploejenbc2raktl46esxm44i	332	2	0	0	NFP
work_fnploejenbc2raktl46esxm44i	332	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	332	4	f'(Y	f'(Y	NNP
work_fnploejenbc2raktl46esxm44i	332	5	,	,	,
work_fnploejenbc2raktl46esxm44i	332	6	0	0	CD
work_fnploejenbc2raktl46esxm44i	332	7	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	332	8	f’k	f’k	NNP
work_fnploejenbc2raktl46esxm44i	332	9	0	0	CD
work_fnploejenbc2raktl46esxm44i	332	10	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	332	11	1	1	CD
work_fnploejenbc2raktl46esxm44i	332	12	SCORING	score	VBN
work_fnploejenbc2raktl46esxm44i	332	13	APPROACH	APPROACH	NNP
work_fnploejenbc2raktl46esxm44i	332	14	TO	to	IN
work_fnploejenbc2raktl46esxm44i	332	15	ADMISSIBILITY	ADMISSIBILITY	NNP
work_fnploejenbc2raktl46esxm44i	332	16	565	565	CD
work_fnploejenbc2raktl46esxm44i	332	17	With	with	IN
work_fnploejenbc2raktl46esxm44i	332	18	respect	respect	NN
work_fnploejenbc2raktl46esxm44i	332	19	to	to	IN
work_fnploejenbc2raktl46esxm44i	332	20	the	the	DT
work_fnploejenbc2raktl46esxm44i	332	21	game	game	NN
work_fnploejenbc2raktl46esxm44i	332	22	G	g	NN
work_fnploejenbc2raktl46esxm44i	332	23	,	,	,
work_fnploejenbc2raktl46esxm44i	332	24	+	+	CC
work_fnploejenbc2raktl46esxm44i	332	25	,	,	,
work_fnploejenbc2raktl46esxm44i	332	26	A	a	NN
work_fnploejenbc2raktl46esxm44i	332	27	,	,	,
work_fnploejenbc2raktl46esxm44i	332	28	the	the	DT
work_fnploejenbc2raktl46esxm44i	332	29	following	follow	VBG
work_fnploejenbc2raktl46esxm44i	332	30	are	be	VBP
work_fnploejenbc2raktl46esxm44i	332	31	equivalent	equivalent	JJ
work_fnploejenbc2raktl46esxm44i	332	32	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	332	33	i	i	NN
work_fnploejenbc2raktl46esxm44i	332	34	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	332	35	2	2	CD
work_fnploejenbc2raktl46esxm44i	332	36	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	332	37	A	a	NN
work_fnploejenbc2raktl46esxm44i	332	38	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	332	39	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	332	40	,	,	,
work_fnploejenbc2raktl46esxm44i	332	41	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	332	42	ii	ii	NNP
work_fnploejenbc2raktl46esxm44i	332	43	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	332	44	det	det	NNP
work_fnploejenbc2raktl46esxm44i	332	45	J=	J=	NNP
work_fnploejenbc2raktl46esxm44i	332	46	0	0	NFP
work_fnploejenbc2raktl46esxm44i	332	47	.	.	.
work_fnploejenbc2raktl46esxm44i	333	1	Proof	proof	NN
work_fnploejenbc2raktl46esxm44i	333	2	.	.	.
work_fnploejenbc2raktl46esxm44i	334	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	334	2	i	i	NN
work_fnploejenbc2raktl46esxm44i	334	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	334	4	j	j	NNP
work_fnploejenbc2raktl46esxm44i	334	5	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	334	6	ii	ii	NNP
work_fnploejenbc2raktl46esxm44i	334	7	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	334	8	by	by	IN
work_fnploejenbc2raktl46esxm44i	334	9	Theorem	theorem	NN
work_fnploejenbc2raktl46esxm44i	334	10	3.2.1	3.2.1	CD
work_fnploejenbc2raktl46esxm44i	334	11	.	.	.
work_fnploejenbc2raktl46esxm44i	335	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	335	2	ii	ii	NNP
work_fnploejenbc2raktl46esxm44i	335	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	335	4	j	j	NNP
work_fnploejenbc2raktl46esxm44i	335	5	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	335	6	i	i	NN
work_fnploejenbc2raktl46esxm44i	335	7	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	335	8	.	.	.
work_fnploejenbc2raktl46esxm44i	336	1	Since	since	IN
work_fnploejenbc2raktl46esxm44i	336	2	det	det	NNP
work_fnploejenbc2raktl46esxm44i	336	3	J	J	NNP
work_fnploejenbc2raktl46esxm44i	336	4	=	=	NNP
work_fnploejenbc2raktl46esxm44i	336	5	0	0	NFP
work_fnploejenbc2raktl46esxm44i	336	6	,	,	,
work_fnploejenbc2raktl46esxm44i	336	7	the	the	DT
work_fnploejenbc2raktl46esxm44i	336	8	rank	rank	NN
work_fnploejenbc2raktl46esxm44i	336	9	p	p	NN
work_fnploejenbc2raktl46esxm44i	336	10	of	of	IN
work_fnploejenbc2raktl46esxm44i	336	11	J	J	NNP
work_fnploejenbc2raktl46esxm44i	336	12	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	336	13	either	either	CC
work_fnploejenbc2raktl46esxm44i	336	14	1	1	CD
work_fnploejenbc2raktl46esxm44i	336	15	or	or	CC
work_fnploejenbc2raktl46esxm44i	336	16	2	2	CD
work_fnploejenbc2raktl46esxm44i	336	17	.	.	.
work_fnploejenbc2raktl46esxm44i	337	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	337	2	a	a	LS
work_fnploejenbc2raktl46esxm44i	337	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	337	4	If	if	IN
work_fnploejenbc2raktl46esxm44i	337	5	p	p	NN
work_fnploejenbc2raktl46esxm44i	337	6	=	=	SYM
work_fnploejenbc2raktl46esxm44i	337	7	1	1	CD
work_fnploejenbc2raktl46esxm44i	337	8	,	,	,
work_fnploejenbc2raktl46esxm44i	337	9	then	then	RB
work_fnploejenbc2raktl46esxm44i	337	10	the	the	DT
work_fnploejenbc2raktl46esxm44i	337	11	first	first	JJ
work_fnploejenbc2raktl46esxm44i	337	12	column	column	NN
work_fnploejenbc2raktl46esxm44i	337	13	of	of	IN
work_fnploejenbc2raktl46esxm44i	337	14	J	J	NNP
work_fnploejenbc2raktl46esxm44i	337	15	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	337	16	f	f	NNP
work_fnploejenbc2raktl46esxm44i	337	17	‘	'	``
work_fnploejenbc2raktl46esxm44i	337	18	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	337	19	a	a	DT
work_fnploejenbc2raktl46esxm44i	337	20	,	,	,
work_fnploejenbc2raktl46esxm44i	337	21	,	,	,
work_fnploejenbc2raktl46esxm44i	337	22	1	1	CD
work_fnploejenbc2raktl46esxm44i	337	23	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	337	24	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	337	25	1	1	CD
work_fnploejenbc2raktl46esxm44i	337	26	0	0	CD
work_fnploejenbc2raktl46esxm44i	337	27	with	with	IN
work_fnploejenbc2raktl46esxm44i	337	28	f’(a	f’(a	NNP
work_fnploejenbc2raktl46esxm44i	337	29	,	,	,
work_fnploejenbc2raktl46esxm44i	337	30	,	,	,
work_fnploejenbc2raktl46esxm44i	337	31	1	1	CD
work_fnploejenbc2raktl46esxm44i	337	32	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	337	33	<	<	XX
work_fnploejenbc2raktl46esxm44i	337	34	0	0	NFP
work_fnploejenbc2raktl46esxm44i	337	35	when	when	WRB
work_fnploejenbc2raktl46esxm44i	337	36	x	x	NNS
work_fnploejenbc2raktl46esxm44i	337	37	=	=	SYM
work_fnploejenbc2raktl46esxm44i	337	38	a	a	NN
work_fnploejenbc2raktl46esxm44i	337	39	,	,	,
work_fnploejenbc2raktl46esxm44i	337	40	0	0	CD
work_fnploejenbc2raktl46esxm44i	337	41	and	and	CC
work_fnploejenbc2raktl46esxm44i	337	42	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	337	43	with	with	IN
work_fnploejenbc2raktl46esxm44i	337	44	f’(a	f’(a	NNP
work_fnploejenbc2raktl46esxm44i	337	45	,	,	,
work_fnploejenbc2raktl46esxm44i	337	46	,	,	,
work_fnploejenbc2raktl46esxm44i	337	47	0	0	LS
work_fnploejenbc2raktl46esxm44i	337	48	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	337	49	>	>	NFP
work_fnploejenbc2raktl46esxm44i	337	50	0	0	NFP
work_fnploejenbc2raktl46esxm44i	337	51	when	when	WRB
work_fnploejenbc2raktl46esxm44i	337	52	x	x	NNS
work_fnploejenbc2raktl46esxm44i	337	53	=	=	SYM
work_fnploejenbc2raktl46esxm44i	337	54	a	a	XX
work_fnploejenbc2raktl46esxm44i	337	55	,	,	,
work_fnploejenbc2raktl46esxm44i	337	56	;	;	:
work_fnploejenbc2raktl46esxm44i	337	57	for	for	IN
work_fnploejenbc2raktl46esxm44i	337	58	XE	XE	NNP
work_fnploejenbc2raktl46esxm44i	337	59	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	337	60	a	a	DT
work_fnploejenbc2raktl46esxm44i	337	61	,	,	,
work_fnploejenbc2raktl46esxm44i	337	62	,	,	,
work_fnploejenbc2raktl46esxm44i	337	63	a	a	DT
work_fnploejenbc2raktl46esxm44i	337	64	,	,	,
work_fnploejenbc2raktl46esxm44i	337	65	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	337	66	,	,	,
work_fnploejenbc2raktl46esxm44i	337	67	this	this	DT
work_fnploejenbc2raktl46esxm44i	337	68	column	column	NN
work_fnploejenbc2raktl46esxm44i	337	69	has	have	VBZ
work_fnploejenbc2raktl46esxm44i	337	70	both	both	CC
work_fnploejenbc2raktl46esxm44i	337	71	positive	positive	JJ
work_fnploejenbc2raktl46esxm44i	337	72	and	and	CC
work_fnploejenbc2raktl46esxm44i	337	73	negative	negative	JJ
work_fnploejenbc2raktl46esxm44i	337	74	components	component	NNS
work_fnploejenbc2raktl46esxm44i	337	75	.	.	.
work_fnploejenbc2raktl46esxm44i	338	1	Hence	hence	RB
work_fnploejenbc2raktl46esxm44i	338	2	1	1	CD
work_fnploejenbc2raktl46esxm44i	338	3	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	338	4	&	&	CC
work_fnploejenbc2raktl46esxm44i	338	5	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	338	6	.	.	.
work_fnploejenbc2raktl46esxm44i	339	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	339	2	b	b	LS
work_fnploejenbc2raktl46esxm44i	339	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	339	4	If	if	IN
work_fnploejenbc2raktl46esxm44i	339	5	p	p	NN
work_fnploejenbc2raktl46esxm44i	339	6	=	=	SYM
work_fnploejenbc2raktl46esxm44i	339	7	2	2	CD
work_fnploejenbc2raktl46esxm44i	339	8	,	,	,
work_fnploejenbc2raktl46esxm44i	339	9	permute	permute	VB
work_fnploejenbc2raktl46esxm44i	339	10	the	the	DT
work_fnploejenbc2raktl46esxm44i	339	11	second	second	JJ
work_fnploejenbc2raktl46esxm44i	339	12	and	and	CC
work_fnploejenbc2raktl46esxm44i	339	13	third	third	JJ
work_fnploejenbc2raktl46esxm44i	339	14	columns	column	NNS
work_fnploejenbc2raktl46esxm44i	339	15	of	of	IN
work_fnploejenbc2raktl46esxm44i	339	16	J	J	NNP
work_fnploejenbc2raktl46esxm44i	339	17	to	to	TO
work_fnploejenbc2raktl46esxm44i	339	18	obtain	obtain	VB
work_fnploejenbc2raktl46esxm44i	339	19	the	the	DT
work_fnploejenbc2raktl46esxm44i	339	20	partition	partition	NN
work_fnploejenbc2raktl46esxm44i	339	21	where	where	WRB
work_fnploejenbc2raktl46esxm44i	339	22	J	J	NNP
work_fnploejenbc2raktl46esxm44i	339	23	=	=	SYM
work_fnploejenbc2raktl46esxm44i	339	24	f’(x	f’(x	UH
work_fnploejenbc2raktl46esxm44i	339	25	,	,	,
work_fnploejenbc2raktl46esxm44i	339	26	1	1	CD
work_fnploejenbc2raktl46esxm44i	339	27	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	339	28	f’k	f’k	NNP
work_fnploejenbc2raktl46esxm44i	339	29	1	1	CD
work_fnploejenbc2raktl46esxm44i	339	30	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	339	31	l	l	NN
work_fnploejenbc2raktl46esxm44i	339	32	C	C	NNP
work_fnploejenbc2raktl46esxm44i	339	33	f’h	f’h	NN
work_fnploejenbc2raktl46esxm44i	339	34	0	0	CD
work_fnploejenbc2raktl46esxm44i	339	35	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	339	36	f’k	f’k	NNP
work_fnploejenbc2raktl46esxm44i	339	37	1	1	CD
work_fnploejenbc2raktl46esxm44i	339	38	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	339	39	1	1	CD
work_fnploejenbc2raktl46esxm44i	339	40	and	and	CC
work_fnploejenbc2raktl46esxm44i	339	41	RJ	RJ	NNP
work_fnploejenbc2raktl46esxm44i	339	42	,	,	,
work_fnploejenbc2raktl46esxm44i	339	43	=	=	NFP
work_fnploejenbc2raktl46esxm44i	339	44	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	339	45	f’(x	f’(x	UH
work_fnploejenbc2raktl46esxm44i	339	46	,	,	,
work_fnploejenbc2raktl46esxm44i	339	47	0	0	CD
work_fnploejenbc2raktl46esxm44i	339	48	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	339	49	,	,	,
work_fnploejenbc2raktl46esxm44i	339	50	f’(z	f’(z	NN
work_fnploejenbc2raktl46esxm44i	339	51	,	,	,
work_fnploejenbc2raktl46esxm44i	339	52	0	0	CD
work_fnploejenbc2raktl46esxm44i	339	53	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	339	54	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	339	55	.	.	.
work_fnploejenbc2raktl46esxm44i	340	1	Then	then	RB
work_fnploejenbc2raktl46esxm44i	340	2	det	det	NNP
work_fnploejenbc2raktl46esxm44i	340	3	J,=f’(x	J,=f’(x	NNP
work_fnploejenbc2raktl46esxm44i	340	4	,	,	,
work_fnploejenbc2raktl46esxm44i	340	5	l)f’(z	l)f’(z	NNP
work_fnploejenbc2raktl46esxm44i	340	6	,	,	,
work_fnploejenbc2raktl46esxm44i	340	7	l)-f’(x	l)-f’(x	NN
work_fnploejenbc2raktl46esxm44i	340	8	,	,	,
work_fnploejenbc2raktl46esxm44i	340	9	O)f’(z	O)f’(z	NNP
work_fnploejenbc2raktl46esxm44i	340	10	,	,	,
work_fnploejenbc2raktl46esxm44i	340	11	l)>O	l)>O	NNP
work_fnploejenbc2raktl46esxm44i	340	12	when	when	WRB
work_fnploejenbc2raktl46esxm44i	340	13	z	z	NNP
work_fnploejenbc2raktl46esxm44i	340	14	#	#	$
work_fnploejenbc2raktl46esxm44i	340	15	a	a	NN
work_fnploejenbc2raktl46esxm44i	340	16	,	,	,
work_fnploejenbc2raktl46esxm44i	340	17	.	.	.
work_fnploejenbc2raktl46esxm44i	341	1	In	in	IN
work_fnploejenbc2raktl46esxm44i	341	2	this	this	DT
work_fnploejenbc2raktl46esxm44i	341	3	case	case	NN
work_fnploejenbc2raktl46esxm44i	341	4	,	,	,
work_fnploejenbc2raktl46esxm44i	341	5	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	341	6	have	have	VBP
work_fnploejenbc2raktl46esxm44i	341	7	R	r	NN
work_fnploejenbc2raktl46esxm44i	341	8	=	=	SYM
work_fnploejenbc2raktl46esxm44i	341	9	0	0	CD
work_fnploejenbc2raktl46esxm44i	341	10	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	341	11	.I-‘(%	.I-‘(%	NFP
work_fnploejenbc2raktl46esxm44i	341	12	1	1	LS
work_fnploejenbc2raktl46esxm44i	341	13	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	341	14	-S’k	-S’k	NFP
work_fnploejenbc2raktl46esxm44i	341	15	0	0	NFP
work_fnploejenbc2raktl46esxm44i	341	16	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	341	17	f’k	f’k	NNP
work_fnploejenbc2raktl46esxm44i	341	18	0	0	CD
work_fnploejenbc2raktl46esxm44i	341	19	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	341	20	f’k	f’k	NNP
work_fnploejenbc2raktl46esxm44i	341	21	1	1	CD
work_fnploejenbc2raktl46esxm44i	341	22	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	341	23	f’k	f’k	NNP
work_fnploejenbc2raktl46esxm44i	341	24	0	0	CD
work_fnploejenbc2raktl46esxm44i	341	25	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	341	26	-S’(x	-s’(x	NN
work_fnploejenbc2raktl46esxm44i	341	27	,	,	,
work_fnploejenbc2raktl46esxm44i	341	28	0	0	LS
work_fnploejenbc2raktl46esxm44i	341	29	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	341	30	f’(Z	f’(z	NN
work_fnploejenbc2raktl46esxm44i	341	31	,	,	,
work_fnploejenbc2raktl46esxm44i	341	32	1	1	CD
work_fnploejenbc2raktl46esxm44i	341	33	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	341	34	det	det	NNP
work_fnploejenbc2raktl46esxm44i	341	35	J	J	NNP
work_fnploejenbc2raktl46esxm44i	341	36	,	,	,
work_fnploejenbc2raktl46esxm44i	341	37	>	>	XX
work_fnploejenbc2raktl46esxm44i	341	38	det	det	NNP
work_fnploejenbc2raktl46esxm44i	341	39	J	J	NNP
work_fnploejenbc2raktl46esxm44i	341	40	,	,	,
work_fnploejenbc2raktl46esxm44i	341	41	1	1	CD
work_fnploejenbc2raktl46esxm44i	341	42	with	with	IN
work_fnploejenbc2raktl46esxm44i	341	43	f’(x	f’(x	NNP
work_fnploejenbc2raktl46esxm44i	341	44	,	,	,
work_fnploejenbc2raktl46esxm44i	341	45	O)[f'(z	O)[f'(z	NNP
work_fnploejenbc2raktl46esxm44i	341	46	,	,	,
work_fnploejenbc2raktl46esxm44i	341	47	1	1	CD
work_fnploejenbc2raktl46esxm44i	341	48	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	341	49	-	-	.
work_fnploejenbc2raktl46esxm44i	341	50	f’(z	f’(z	NN
work_fnploejenbc2raktl46esxm44i	341	51	,	,	,
work_fnploejenbc2raktl46esxm44i	341	52	0	0	CD
work_fnploejenbc2raktl46esxm44i	341	53	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	341	54	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	341	55	6	6	CD
work_fnploejenbc2raktl46esxm44i	341	56	0	0	CD
work_fnploejenbc2raktl46esxm44i	341	57	.	.	.
work_fnploejenbc2raktl46esxm44i	342	1	Look	look	VB
work_fnploejenbc2raktl46esxm44i	342	2	at	at	IN
work_fnploejenbc2raktl46esxm44i	342	3	f’(x	f’(x	JJ
work_fnploejenbc2raktl46esxm44i	342	4	,	,	,
work_fnploejenbc2raktl46esxm44i	342	5	1	1	LS
work_fnploejenbc2raktl46esxm44i	342	6	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	342	7	f’(z	f’(z	NN
work_fnploejenbc2raktl46esxm44i	342	8	,	,	,
work_fnploejenbc2raktl46esxm44i	342	9	0	0	LS
work_fnploejenbc2raktl46esxm44i	342	10	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	342	11	-f’(x	-f’(x	NN
work_fnploejenbc2raktl46esxm44i	342	12	,	,	,
work_fnploejenbc2raktl46esxm44i	342	13	0	0	LS
work_fnploejenbc2raktl46esxm44i	342	14	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	342	15	f’(z	f’(z	NN
work_fnploejenbc2raktl46esxm44i	342	16	,	,	,
work_fnploejenbc2raktl46esxm44i	342	17	1	1	CD
work_fnploejenbc2raktl46esxm44i	342	18	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	342	19	.	.	.
work_fnploejenbc2raktl46esxm44i	343	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	343	2	*	*	NFP
work_fnploejenbc2raktl46esxm44i	343	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	343	4	566	566	CD
work_fnploejenbc2raktl46esxm44i	343	5	GOODMAN	GOODMAN	NNP
work_fnploejenbc2raktl46esxm44i	343	6	,	,	,
work_fnploejenbc2raktl46esxm44i	343	7	NGUYEN	NGUYEN	NNP
work_fnploejenbc2raktl46esxm44i	343	8	,	,	,
work_fnploejenbc2raktl46esxm44i	343	9	AND	and	CC
work_fnploejenbc2raktl46esxm44i	343	10	ROGERS	roger	NNS
work_fnploejenbc2raktl46esxm44i	343	11	By	by	IN
work_fnploejenbc2raktl46esxm44i	343	12	hypothesis	hypothesis	NN
work_fnploejenbc2raktl46esxm44i	343	13	,	,	,
work_fnploejenbc2raktl46esxm44i	343	14	det	det	NNP
work_fnploejenbc2raktl46esxm44i	343	15	J=	J=	NNP
work_fnploejenbc2raktl46esxm44i	343	16	0	0	NFP
work_fnploejenbc2raktl46esxm44i	343	17	and	and	CC
work_fnploejenbc2raktl46esxm44i	343	18	this	this	DT
work_fnploejenbc2raktl46esxm44i	343	19	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	343	20	equivalent	equivalent	JJ
work_fnploejenbc2raktl46esxm44i	343	21	to	to	IN
work_fnploejenbc2raktl46esxm44i	343	22	P,(z	P,(z	NNP
work_fnploejenbc2raktl46esxm44i	343	23	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	343	24	=	=	NFP
work_fnploejenbc2raktl46esxm44i	343	25	P,-(x	p,-(x	FW
work_fnploejenbc2raktl46esxm44i	343	26	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	343	27	+	+	SYM
work_fnploejenbc2raktl46esxm44i	343	28	P/(y	P/(y	NNP
work_fnploejenbc2raktl46esxm44i	343	29	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	343	30	,	,	,
work_fnploejenbc2raktl46esxm44i	343	31	where	where	WRB
work_fnploejenbc2raktl46esxm44i	343	32	P,-	P,-	NNS
work_fnploejenbc2raktl46esxm44i	343	33	:	:	:
work_fnploejenbc2raktl46esxm44i	343	34	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	343	35	ao	ao	NNP
work_fnploejenbc2raktl46esxm44i	343	36	,	,	,
work_fnploejenbc2raktl46esxm44i	343	37	a	a	DT
work_fnploejenbc2raktl46esxm44i	343	38	,	,	,
work_fnploejenbc2raktl46esxm44i	343	39	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	343	40	-+	-+	.
work_fnploejenbc2raktl46esxm44i	343	41	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	343	42	0	0	CD
work_fnploejenbc2raktl46esxm44i	343	43	,	,	,
work_fnploejenbc2raktl46esxm44i	343	44	l	l	NN
work_fnploejenbc2raktl46esxm44i	343	45	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	343	46	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	343	47	given	give	VBN
work_fnploejenbc2raktl46esxm44i	343	48	by	by	IN
work_fnploejenbc2raktl46esxm44i	343	49	f	f	NNP
work_fnploejenbc2raktl46esxm44i	343	50	‘	'	''
work_fnploejenbc2raktl46esxm44i	343	51	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	343	52	x9	x9	NNP
work_fnploejenbc2raktl46esxm44i	343	53	0	0	NFP
work_fnploejenbc2raktl46esxm44i	343	54	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	343	55	pf(x	pf(x	NNP
work_fnploejenbc2raktl46esxm44i	343	56	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	343	57	=	=	NFP
work_fnploejenbc2raktl46esxm44i	343	58	f’(x	f’(x	UH
work_fnploejenbc2raktl46esxm44i	343	59	,	,	,
work_fnploejenbc2raktl46esxm44i	343	60	0	0	LS
work_fnploejenbc2raktl46esxm44i	343	61	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	343	62	-f’(x	-f’(x	NNP
work_fnploejenbc2raktl46esxm44i	343	63	,	,	,
work_fnploejenbc2raktl46esxm44i	343	64	1	1	CD
work_fnploejenbc2raktl46esxm44i	343	65	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	343	66	’	'	''
work_fnploejenbc2raktl46esxm44i	343	67	Thus	thus	RB
work_fnploejenbc2raktl46esxm44i	343	68	Pf(x	Pf(x	NNP
work_fnploejenbc2raktl46esxm44i	343	69	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	343	70	<	<	XX
work_fnploejenbc2raktl46esxm44i	343	71	P,(z	P,(z	NNP
work_fnploejenbc2raktl46esxm44i	343	72	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	343	73	which	which	WDT
work_fnploejenbc2raktl46esxm44i	343	74	in	in	IN
work_fnploejenbc2raktl46esxm44i	343	75	turn	turn	NN
work_fnploejenbc2raktl46esxm44i	343	76	implies	imply	VBZ
work_fnploejenbc2raktl46esxm44i	343	77	that	that	IN
work_fnploejenbc2raktl46esxm44i	343	78	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	343	79	*	*	NFP
work_fnploejenbc2raktl46esxm44i	343	80	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	343	81	<	<	XX
work_fnploejenbc2raktl46esxm44i	343	82	0	0	NFP
work_fnploejenbc2raktl46esxm44i	343	83	.	.	.
work_fnploejenbc2raktl46esxm44i	344	1	When	when	WRB
work_fnploejenbc2raktl46esxm44i	344	2	z	z	NN
work_fnploejenbc2raktl46esxm44i	344	3	=	=	SYM
work_fnploejenbc2raktl46esxm44i	344	4	a	a	NN
work_fnploejenbc2raktl46esxm44i	344	5	,	,	,
work_fnploejenbc2raktl46esxm44i	344	6	,	,	,
work_fnploejenbc2raktl46esxm44i	344	7	the	the	DT
work_fnploejenbc2raktl46esxm44i	344	8	first	first	JJ
work_fnploejenbc2raktl46esxm44i	344	9	and	and	CC
work_fnploejenbc2raktl46esxm44i	344	10	third	third	JJ
work_fnploejenbc2raktl46esxm44i	344	11	columns	column	NNS
work_fnploejenbc2raktl46esxm44i	344	12	of	of	IN
work_fnploejenbc2raktl46esxm44i	344	13	J	J	NNP
work_fnploejenbc2raktl46esxm44i	344	14	become	become	VB
work_fnploejenbc2raktl46esxm44i	344	15	Consider	Consider	NNP
work_fnploejenbc2raktl46esxm44i	344	16	J	J	NNP
work_fnploejenbc2raktl46esxm44i	344	17	,	,	,
work_fnploejenbc2raktl46esxm44i	344	18	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	344	19	1	1	CD
work_fnploejenbc2raktl46esxm44i	344	20	RJI	rji	NN
work_fnploejenbc2raktl46esxm44i	344	21	’	'	''
work_fnploejenbc2raktl46esxm44i	344	22	where	where	WRB
work_fnploejenbc2raktl46esxm44i	344	23	0	0	CD
work_fnploejenbc2raktl46esxm44i	344	24	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	344	25	d	d	NN
work_fnploejenbc2raktl46esxm44i	344	26	1	1	CD
work_fnploejenbc2raktl46esxm44i	344	27	0	0	CD
work_fnploejenbc2raktl46esxm44i	344	28	.	.	.
work_fnploejenbc2raktl46esxm44i	345	1	f'(Z130	f'(Z130	NNP
work_fnploejenbc2raktl46esxm44i	345	2	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	345	3	J=	J=	NNP
work_fnploejenbc2raktl46esxm44i	345	4	f’(%l	f’(%l	NNP
work_fnploejenbc2raktl46esxm44i	345	5	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	345	6	0	0	CD
work_fnploejenbc2raktl46esxm44i	345	7	’	'	''
work_fnploejenbc2raktl46esxm44i	345	8	1	1	CD
work_fnploejenbc2raktl46esxm44i	345	9	f’(40	f’(40	NN
work_fnploejenbc2raktl46esxm44i	345	10	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	345	11	f’(&,O	f’(&,o	NN
work_fnploejenbc2raktl46esxm44i	345	12	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	345	13	1	1	CD
work_fnploejenbc2raktl46esxm44i	345	14	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	345	15	*	*	NFP
work_fnploejenbc2raktl46esxm44i	345	16	*	*	NFP
work_fnploejenbc2raktl46esxm44i	345	17	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	345	18	and	and	CC
work_fnploejenbc2raktl46esxm44i	345	19	RJ1	RJ1	NNP
work_fnploejenbc2raktl46esxm44i	345	20	=	=	NFP
work_fnploejenbc2raktl46esxm44i	345	21	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	345	22	f'(x	f'(x	UH
work_fnploejenbc2raktl46esxm44i	345	23	,	,	,
work_fnploejenbc2raktl46esxm44i	345	24	0	0	CD
work_fnploejenbc2raktl46esxm44i	345	25	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	345	26	,	,	,
work_fnploejenbc2raktl46esxm44i	345	27	0	0	CD
work_fnploejenbc2raktl46esxm44i	345	28	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	345	29	.	.	.
work_fnploejenbc2raktl46esxm44i	346	1	We	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	346	2	have	have	VBP
work_fnploejenbc2raktl46esxm44i	346	3	det	det	NNP
work_fnploejenbc2raktl46esxm44i	346	4	J1	J1	NNP
work_fnploejenbc2raktl46esxm44i	346	5	=	=	SYM
work_fnploejenbc2raktl46esxm44i	346	6	fl(x	fl(x	NNP
work_fnploejenbc2raktl46esxm44i	346	7	,	,	,
work_fnploejenbc2raktl46esxm44i	346	8	1	1	CD
work_fnploejenbc2raktl46esxm44i	346	9	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	346	10	f'(a	f'(a	NN
work_fnploejenbc2raktl46esxm44i	346	11	,	,	,
work_fnploejenbc2raktl46esxm44i	346	12	,	,	,
work_fnploejenbc2raktl46esxm44i	346	13	O)<O	O)<O	NNP
work_fnploejenbc2raktl46esxm44i	346	14	for	for	IN
work_fnploejenbc2raktl46esxm44i	346	15	xfu	xfu	NNP
work_fnploejenbc2raktl46esxm44i	346	16	,	,	,
work_fnploejenbc2raktl46esxm44i	346	17	.	.	.
work_fnploejenbc2raktl46esxm44i	347	1	In	in	IN
work_fnploejenbc2raktl46esxm44i	347	2	this	this	DT
work_fnploejenbc2raktl46esxm44i	347	3	case	case	NN
work_fnploejenbc2raktl46esxm44i	347	4	R-	r-	NN
work_fnploejenbc2raktl46esxm44i	347	5	-	-	,
work_fnploejenbc2raktl46esxm44i	347	6	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	347	7	f'(x3	f'(x3	NNP
work_fnploejenbc2raktl46esxm44i	347	8	l)f'(ulJvO	l)f'(ulJvO	NNP
work_fnploejenbc2raktl46esxm44i	347	9	det	det	NN
work_fnploejenbc2raktl46esxm44i	347	10	J	J	NNP
work_fnploejenbc2raktl46esxm44i	347	11	,	,	,
work_fnploejenbc2raktl46esxm44i	347	12	with	with	IN
work_fnploejenbc2raktl46esxm44i	347	13	f'(x	f'(x	CD
work_fnploejenbc2raktl46esxm44i	347	14	,	,	,
work_fnploejenbc2raktl46esxm44i	347	15	i)f'(u	i)f'(u	NNP
work_fnploejenbc2raktl46esxm44i	347	16	,	,	,
work_fnploejenbc2raktl46esxm44i	347	17	,	,	,
work_fnploejenbc2raktl46esxm44i	347	18	O)<O.	o)<o.	CD
work_fnploejenbc2raktl46esxm44i	348	1	Finally	finally	RB
work_fnploejenbc2raktl46esxm44i	348	2	,	,	,
work_fnploejenbc2raktl46esxm44i	348	3	when	when	WRB
work_fnploejenbc2raktl46esxm44i	348	4	x	x	NN
work_fnploejenbc2raktl46esxm44i	348	5	=	=	SYM
work_fnploejenbc2raktl46esxm44i	348	6	z	z	NN
work_fnploejenbc2raktl46esxm44i	348	7	=	=	SYM
work_fnploejenbc2raktl46esxm44i	348	8	a	a	NN
work_fnploejenbc2raktl46esxm44i	348	9	,	,	,
work_fnploejenbc2raktl46esxm44i	348	10	,	,	,
work_fnploejenbc2raktl46esxm44i	348	11	the	the	DT
work_fnploejenbc2raktl46esxm44i	348	12	first	first	JJ
work_fnploejenbc2raktl46esxm44i	348	13	and	and	CC
work_fnploejenbc2raktl46esxm44i	348	14	third	third	JJ
work_fnploejenbc2raktl46esxm44i	348	15	columns	column	NNS
work_fnploejenbc2raktl46esxm44i	348	16	of	of	IN
work_fnploejenbc2raktl46esxm44i	348	17	J	J	NNP
work_fnploejenbc2raktl46esxm44i	348	18	are	be	VBP
work_fnploejenbc2raktl46esxm44i	348	19	Let	Let	NNP
work_fnploejenbc2raktl46esxm44i	348	20	0	0	CD
work_fnploejenbc2raktl46esxm44i	348	21	f'(u,,O	f'(u,,o	CD
work_fnploejenbc2raktl46esxm44i	348	22	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	348	23	f'(u,,O	f'(u,,o	LS
work_fnploejenbc2raktl46esxm44i	348	24	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	348	25	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	348	26	and	and	CC
work_fnploejenbc2raktl46esxm44i	348	27	RJ	RJ	NNP
work_fnploejenbc2raktl46esxm44i	348	28	,	,	,
work_fnploejenbc2raktl46esxm44i	348	29	=	=	NFP
work_fnploejenbc2raktl46esxm44i	348	30	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	348	31	0,O	0,o	NN
work_fnploejenbc2raktl46esxm44i	348	32	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	348	33	.	.	.
work_fnploejenbc2raktl46esxm44i	349	1	Then	then	RB
work_fnploejenbc2raktl46esxm44i	349	2	,	,	,
work_fnploejenbc2raktl46esxm44i	349	3	det	det	NNP
work_fnploejenbc2raktl46esxm44i	349	4	J1	J1	NNP
work_fnploejenbc2raktl46esxm44i	349	5	=	=	NFP
work_fnploejenbc2raktl46esxm44i	349	6	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	349	7	f	f	NNP
work_fnploejenbc2raktl46esxm44i	349	8	‘	'	``
work_fnploejenbc2raktl46esxm44i	349	9	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	349	10	a	a	DT
work_fnploejenbc2raktl46esxm44i	349	11	,	,	,
work_fnploejenbc2raktl46esxm44i	349	12	,	,	,
work_fnploejenbc2raktl46esxm44i	349	13	O	o	NN
work_fnploejenbc2raktl46esxm44i	349	14	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	349	15	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	349	16	*	*	NFP
work_fnploejenbc2raktl46esxm44i	349	17	>	>	XX
work_fnploejenbc2raktl46esxm44i	349	18	0	0	NFP
work_fnploejenbc2raktl46esxm44i	349	19	,	,	,
work_fnploejenbc2raktl46esxm44i	349	20	and	and	CC
work_fnploejenbc2raktl46esxm44i	349	21	R	r	NN
work_fnploejenbc2raktl46esxm44i	349	22	=	=	NFP
work_fnploejenbc2raktl46esxm44i	349	23	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	349	24	0,O	0,o	NN
work_fnploejenbc2raktl46esxm44i	349	25	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	349	26	.	.	.
work_fnploejenbc2raktl46esxm44i	350	1	1	1	CD
work_fnploejenbc2raktl46esxm44i	350	2	The	the	DT
work_fnploejenbc2raktl46esxm44i	350	3	following	follow	VBG
work_fnploejenbc2raktl46esxm44i	350	4	result	result	NN
work_fnploejenbc2raktl46esxm44i	350	5	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	350	6	actually	actually	RB
work_fnploejenbc2raktl46esxm44i	350	7	an	an	DT
work_fnploejenbc2raktl46esxm44i	350	8	application	application	NN
work_fnploejenbc2raktl46esxm44i	350	9	of	of	IN
work_fnploejenbc2raktl46esxm44i	350	10	Corollary	Corollary	NNP
work_fnploejenbc2raktl46esxm44i	350	11	3.2.3	3.2.3	CD
work_fnploejenbc2raktl46esxm44i	350	12	.	.	.
work_fnploejenbc2raktl46esxm44i	351	1	However	however	RB
work_fnploejenbc2raktl46esxm44i	351	2	,	,	,
work_fnploejenbc2raktl46esxm44i	351	3	as	as	IN
work_fnploejenbc2raktl46esxm44i	351	4	it	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	351	5	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	351	6	basic	basic	JJ
work_fnploejenbc2raktl46esxm44i	351	7	for	for	IN
work_fnploejenbc2raktl46esxm44i	351	8	most	most	JJS
work_fnploejenbc2raktl46esxm44i	351	9	of	of	IN
work_fnploejenbc2raktl46esxm44i	351	10	the	the	DT
work_fnploejenbc2raktl46esxm44i	351	11	rest	rest	NN
work_fnploejenbc2raktl46esxm44i	351	12	of	of	IN
work_fnploejenbc2raktl46esxm44i	351	13	our	-PRON-	PRP$
work_fnploejenbc2raktl46esxm44i	351	14	work	work	NN
work_fnploejenbc2raktl46esxm44i	351	15	,	,	,
work_fnploejenbc2raktl46esxm44i	351	16	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	351	17	state	state	VBP
work_fnploejenbc2raktl46esxm44i	351	18	it	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	351	19	as	as	IN
work_fnploejenbc2raktl46esxm44i	351	20	a	a	DT
work_fnploejenbc2raktl46esxm44i	351	21	theorem	theorem	NN
work_fnploejenbc2raktl46esxm44i	351	22	.	.	.
work_fnploejenbc2raktl46esxm44i	352	1	From	from	IN
work_fnploejenbc2raktl46esxm44i	352	2	now	now	RB
work_fnploejenbc2raktl46esxm44i	352	3	on	on	RB
work_fnploejenbc2raktl46esxm44i	352	4	,	,	,
work_fnploejenbc2raktl46esxm44i	352	5	PE	PE	NNP
work_fnploejenbc2raktl46esxm44i	352	6	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	352	7	a	a	DT
work_fnploejenbc2raktl46esxm44i	352	8	,	,	,
work_fnploejenbc2raktl46esxm44i	352	9	,	,	,
work_fnploejenbc2raktl46esxm44i	352	10	u,]~.	u,]~.	NNP
work_fnploejenbc2raktl46esxm44i	353	1	We	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	353	2	say	say	VBP
work_fnploejenbc2raktl46esxm44i	353	3	that	that	DT
work_fnploejenbc2raktl46esxm44i	353	4	:	:	:
work_fnploejenbc2raktl46esxm44i	353	5	p	p	LS
work_fnploejenbc2raktl46esxm44i	353	6	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	353	7	g2-WLAD	g2-WLAD	NNP
work_fnploejenbc2raktl46esxm44i	353	8	if	if	IN
work_fnploejenbc2raktl46esxm44i	353	9	p	p	NN
work_fnploejenbc2raktl46esxm44i	353	10	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	353	11	a	a	DT
work_fnploejenbc2raktl46esxm44i	353	12	-	-	:
work_fnploejenbc2raktl46esxm44i	353	13	WLAD	wlad	NN
work_fnploejenbc2raktl46esxm44i	353	14	for	for	IN
work_fnploejenbc2raktl46esxm44i	353	15	2	2	CD
work_fnploejenbc2raktl46esxm44i	353	16	of	of	IN
work_fnploejenbc2raktl46esxm44i	353	17	the	the	DT
work_fnploejenbc2raktl46esxm44i	353	18	form	form	NN
work_fnploejenbc2raktl46esxm44i	353	19	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	353	20	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	353	21	E	e	NN
work_fnploejenbc2raktl46esxm44i	353	22	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	353	23	F	f	NN
work_fnploejenbc2raktl46esxm44i	353	24	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	353	25	,	,	,
work_fnploejenbc2raktl46esxm44i	353	26	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	353	27	EC	EC	NNP
work_fnploejenbc2raktl46esxm44i	353	28	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	353	29	8	8	CD
work_fnploejenbc2raktl46esxm44i	353	30	’	'	''
work_fnploejenbc2raktl46esxm44i	353	31	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	353	32	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	353	33	;	;	:
work_fnploejenbc2raktl46esxm44i	353	34	SCORING	score	VBN
work_fnploejenbc2raktl46esxm44i	353	35	APPROACH	APPROACH	NNP
work_fnploejenbc2raktl46esxm44i	353	36	TO	to	IN
work_fnploejenbc2raktl46esxm44i	353	37	ADMISSIBILITY	ADMISSIBILITY	NNP
work_fnploejenbc2raktl46esxm44i	353	38	567	567	CD
work_fnploejenbc2raktl46esxm44i	353	39	.H	.H	:
work_fnploejenbc2raktl46esxm44i	353	40	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	353	41	&	&	CC
work_fnploejenbc2raktl46esxm44i	353	42	&	&	CC
work_fnploejenbc2raktl46esxm44i	353	43	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	353	44	if	if	IN
work_fnploejenbc2raktl46esxm44i	353	45	p	p	NN
work_fnploejenbc2raktl46esxm44i	353	46	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	353	47	A	a	NN
work_fnploejenbc2raktl46esxm44i	353	48	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	353	49	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	353	50	for	for	IN
work_fnploejenbc2raktl46esxm44i	353	51	a	a	DT
work_fnploejenbc2raktl46esxm44i	353	52	of	of	IN
work_fnploejenbc2raktl46esxm44i	353	53	the	the	DT
work_fnploejenbc2raktl46esxm44i	353	54	form	form	NN
work_fnploejenbc2raktl46esxm44i	353	55	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	353	56	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	353	57	E	e	NN
work_fnploejenbc2raktl46esxm44i	353	58	,	,	,
work_fnploejenbc2raktl46esxm44i	353	59	I	I	NNP
work_fnploejenbc2raktl46esxm44i	353	60	F	F	NNP
work_fnploejenbc2raktl46esxm44i	353	61	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	353	62	,	,	,
work_fnploejenbc2raktl46esxm44i	353	63	L%	L%	NNP
work_fnploejenbc2raktl46esxm44i	353	64	I	I	NNP
work_fnploejenbc2raktl46esxm44i	353	65	F	F	NNP
work_fnploejenbc2raktl46esxm44i	353	66	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	353	67	,	,	,
work_fnploejenbc2raktl46esxm44i	353	68	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	353	69	El	El	NNP
work_fnploejenbc2raktl46esxm44i	353	70	u	u	NNP
work_fnploejenbc2raktl46esxm44i	353	71	J%	j%	NN
work_fnploejenbc2raktl46esxm44i	353	72	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	353	73	F	f	NN
work_fnploejenbc2raktl46esxm44i	353	74	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	353	75	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	353	76	with	with	IN
work_fnploejenbc2raktl46esxm44i	353	77	El	El	NNP
work_fnploejenbc2raktl46esxm44i	353	78	4	4	CD
work_fnploejenbc2raktl46esxm44i	353	79	=	=	SYM
work_fnploejenbc2raktl46esxm44i	353	80	fzr	fzr	NN
work_fnploejenbc2raktl46esxm44i	353	81	.	.	.
work_fnploejenbc2raktl46esxm44i	354	1	Also	also	RB
work_fnploejenbc2raktl46esxm44i	354	2	,	,	,
work_fnploejenbc2raktl46esxm44i	354	3	P,-(x	p,-(x	FW
work_fnploejenbc2raktl46esxm44i	354	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	354	5	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	354	6	always	always	RB
work_fnploejenbc2raktl46esxm44i	354	7	given	give	VBN
work_fnploejenbc2raktl46esxm44i	354	8	by	by	IN
work_fnploejenbc2raktl46esxm44i	354	9	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	354	10	*	*	NFP
work_fnploejenbc2raktl46esxm44i	354	11	*	*	NFP
work_fnploejenbc2raktl46esxm44i	354	12	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	354	13	above	above	RB
work_fnploejenbc2raktl46esxm44i	354	14	.	.	.
work_fnploejenbc2raktl46esxm44i	355	1	THEOREM	theorem	NN
work_fnploejenbc2raktl46esxm44i	355	2	3.2.2	3.2.2	NNP
work_fnploejenbc2raktl46esxm44i	355	3	’	'	''
work_fnploejenbc2raktl46esxm44i	355	4	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	355	5	Equal	Equal	NNP
work_fnploejenbc2raktl46esxm44i	355	6	Antecedent	Antecedent	NNP
work_fnploejenbc2raktl46esxm44i	355	7	Counterpart	Counterpart	NNP
work_fnploejenbc2raktl46esxm44i	355	8	of	of	IN
work_fnploejenbc2raktl46esxm44i	355	9	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	355	10	16	16	CD
work_fnploejenbc2raktl46esxm44i	355	11	,	,	,
work_fnploejenbc2raktl46esxm44i	355	12	Lemma	Lemma	NNP
work_fnploejenbc2raktl46esxm44i	355	13	51	51	CD
work_fnploejenbc2raktl46esxm44i	355	14	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	355	15	.	.	.
work_fnploejenbc2raktl46esxm44i	356	1	Suppose	suppose	VB
work_fnploejenbc2raktl46esxm44i	356	2	$	$	$
work_fnploejenbc2raktl46esxm44i	356	3	=	=	SYM
work_fnploejenbc2raktl46esxm44i	356	4	+	+	XX
work_fnploejenbc2raktl46esxm44i	356	5	.	.	.
work_fnploejenbc2raktl46esxm44i	357	1	Then	then	RB
work_fnploejenbc2raktl46esxm44i	357	2	the	the	DT
work_fnploejenbc2raktl46esxm44i	357	3	following	follow	VBG
work_fnploejenbc2raktl46esxm44i	357	4	are	be	VBP
work_fnploejenbc2raktl46esxm44i	357	5	equivalent	equivalent	JJ
work_fnploejenbc2raktl46esxm44i	357	6	.	.	.
work_fnploejenbc2raktl46esxm44i	358	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	358	2	i	i	NN
work_fnploejenbc2raktl46esxm44i	358	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	358	4	p	p	NNP
work_fnploejenbc2raktl46esxm44i	358	5	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	358	6	&	&	CC
work_fnploejenbc2raktl46esxm44i	358	7	‘	'	``
work_fnploejenbc2raktl46esxm44i	358	8	*	*	NFP
work_fnploejenbc2raktl46esxm44i	358	9	and	and	CC
work_fnploejenbc2raktl46esxm44i	358	10	&	&	CC
work_fnploejenbc2raktl46esxm44i	358	11	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	358	12	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	358	13	,	,	,
work_fnploejenbc2raktl46esxm44i	358	14	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	358	15	ii	ii	NNP
work_fnploejenbc2raktl46esxm44i	358	16	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	358	17	.	.	.
work_fnploejenbc2raktl46esxm44i	359	1	Prop	Prop	NNP
work_fnploejenbc2raktl46esxm44i	359	2	:	:	:
work_fnploejenbc2raktl46esxm44i	359	3	~4~4	~4~4	.
work_fnploejenbc2raktl46esxm44i	359	4	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	359	5	0	0	CD
work_fnploejenbc2raktl46esxm44i	359	6	,	,	,
work_fnploejenbc2raktl46esxm44i	359	7	l	l	NN
work_fnploejenbc2raktl46esxm44i	359	8	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	359	9	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	359	10	afinitely	afinitely	RB
work_fnploejenbc2raktl46esxm44i	359	11	add	add	VB
work_fnploejenbc2raktl46esxm44i	359	12	‘	'	``
work_fnploejenbc2raktl46esxm44i	359	13	ltive	ltive	JJ
work_fnploejenbc2raktl46esxm44i	359	14	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	359	15	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	359	16	,	,	,
work_fnploejenbc2raktl46esxm44i	359	17	for	for	IN
work_fnploejenbc2raktl46esxm44i	359	18	all	all	DT
work_fnploejenbc2raktl46esxm44i	359	19	FE	FE	NNP
work_fnploejenbc2raktl46esxm44i	359	20	&	&	CC
work_fnploejenbc2raktl46esxm44i	359	21	,	,	,
work_fnploejenbc2raktl46esxm44i	359	22	where	where	WRB
work_fnploejenbc2raktl46esxm44i	359	23	,	,	,
work_fnploejenbc2raktl46esxm44i	359	24	Q1’F	Q1’F	NNP
work_fnploejenbc2raktl46esxm44i	359	25	=	=	SYM
work_fnploejenbc2raktl46esxm44i	359	26	d	d	XX
work_fnploejenbc2raktl46esxm44i	359	27	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	359	28	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	359	29	E(F	E(F	NNP
work_fnploejenbc2raktl46esxm44i	359	30	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	359	31	:	:	:
work_fnploejenbc2raktl46esxm44i	359	32	EEL	EEL	NNP
work_fnploejenbc2raktl46esxm44i	359	33	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	359	34	.	.	.
work_fnploejenbc2raktl46esxm44i	360	1	Proof	proof	NN
work_fnploejenbc2raktl46esxm44i	360	2	.	.	.
work_fnploejenbc2raktl46esxm44i	361	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	361	2	i)=	i)=	NNP
work_fnploejenbc2raktl46esxm44i	361	3	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	361	4	ii	ii	NNP
work_fnploejenbc2raktl46esxm44i	361	5	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	361	6	.	.	.
work_fnploejenbc2raktl46esxm44i	362	1	Since	since	IN
work_fnploejenbc2raktl46esxm44i	362	2	p	p	NN
work_fnploejenbc2raktl46esxm44i	362	3	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	362	4	gZ	gZ	NNP
work_fnploejenbc2raktl46esxm44i	362	5	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	362	6	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	362	7	,	,	,
work_fnploejenbc2raktl46esxm44i	362	8	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	362	9	have	have	VBP
work_fnploejenbc2raktl46esxm44i	362	10	,	,	,
work_fnploejenbc2raktl46esxm44i	362	11	for	for	IN
work_fnploejenbc2raktl46esxm44i	362	12	any	any	DT
work_fnploejenbc2raktl46esxm44i	362	13	E	E	NNP
work_fnploejenbc2raktl46esxm44i	362	14	,	,	,
work_fnploejenbc2raktl46esxm44i	362	15	FE	FE	NNP
work_fnploejenbc2raktl46esxm44i	362	16	&	&	CC
work_fnploejenbc2raktl46esxm44i	362	17	‘	'	``
work_fnploejenbc2raktl46esxm44i	362	18	,	,	,
work_fnploejenbc2raktl46esxm44i	362	19	p(EI	p(EI	NNP
work_fnploejenbc2raktl46esxm44i	362	20	F	F	NNP
work_fnploejenbc2raktl46esxm44i	362	21	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	362	22	=	=	SYM
work_fnploejenbc2raktl46esxm44i	362	23	x	x	UH
work_fnploejenbc2raktl46esxm44i	362	24	,	,	,
work_fnploejenbc2raktl46esxm44i	362	25	,	,	,
work_fnploejenbc2raktl46esxm44i	362	26	u(EC	u(EC	NNP
work_fnploejenbc2raktl46esxm44i	362	27	1	1	CD
work_fnploejenbc2raktl46esxm44i	362	28	F	F	NNP
work_fnploejenbc2raktl46esxm44i	362	29	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	362	30	=	=	NFP
work_fnploejenbc2raktl46esxm44i	362	31	y	y	NNP
work_fnploejenbc2raktl46esxm44i	362	32	,	,	,
work_fnploejenbc2raktl46esxm44i	362	33	det	det	NNP
work_fnploejenbc2raktl46esxm44i	362	34	J=	J=	NNP
work_fnploejenbc2raktl46esxm44i	362	35	0	0	NNP
work_fnploejenbc2raktl46esxm44i	362	36	,	,	,
work_fnploejenbc2raktl46esxm44i	362	37	where	where	WRB
work_fnploejenbc2raktl46esxm44i	362	38	J=	J=	NNP
work_fnploejenbc2raktl46esxm44i	362	39	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	362	40	f'h	f'h	RB
work_fnploejenbc2raktl46esxm44i	362	41	1	1	CD
work_fnploejenbc2raktl46esxm44i	362	42	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	362	43	f'(Y	f'(y	JJ
work_fnploejenbc2raktl46esxm44i	362	44	,	,	,
work_fnploejenbc2raktl46esxm44i	362	45	O	o	UH
work_fnploejenbc2raktl46esxm44i	362	46	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	362	47	f'(-%O	f'(-%O	NNP
work_fnploejenbc2raktl46esxm44i	362	48	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	362	49	f'(Y	f'(y	JJ
work_fnploejenbc2raktl46esxm44i	362	50	,	,	,
work_fnploejenbc2raktl46esxm44i	362	51	1	1	CD
work_fnploejenbc2raktl46esxm44i	362	52	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	362	53	1	1	CD
work_fnploejenbc2raktl46esxm44i	362	54	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	362	55	1	1	CD
work_fnploejenbc2raktl46esxm44i	362	56	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	362	57	then	then	RB
work_fnploejenbc2raktl46esxm44i	362	58	,	,	,
work_fnploejenbc2raktl46esxm44i	362	59	P,(x	P,(x	NNP
work_fnploejenbc2raktl46esxm44i	362	60	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	362	61	+	+	SYM
work_fnploejenbc2raktl46esxm44i	362	62	P,-(y	P,-(y	NNP
work_fnploejenbc2raktl46esxm44i	362	63	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	362	64	=	=	NFP
work_fnploejenbc2raktl46esxm44i	362	65	1	1	CD
work_fnploejenbc2raktl46esxm44i	362	66	.	.	.
work_fnploejenbc2raktl46esxm44i	363	1	In	in	IN
work_fnploejenbc2raktl46esxm44i	363	2	particular	particular	JJ
work_fnploejenbc2raktl46esxm44i	363	3	,	,	,
work_fnploejenbc2raktl46esxm44i	363	4	for	for	IN
work_fnploejenbc2raktl46esxm44i	363	5	F=	F=	NNP
work_fnploejenbc2raktl46esxm44i	363	6	Q	Q	NNP
work_fnploejenbc2raktl46esxm44i	363	7	,	,	,
work_fnploejenbc2raktl46esxm44i	363	8	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	363	9	have	have	VBP
work_fnploejenbc2raktl46esxm44i	363	10	Pfop(E	Pfop(E	NNP
work_fnploejenbc2raktl46esxm44i	363	11	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	363	12	+	+	CD
work_fnploejenbc2raktl46esxm44i	363	13	P,+(EC	P,+(EC	NNP
work_fnploejenbc2raktl46esxm44i	363	14	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	363	15	=	=	SYM
work_fnploejenbc2raktl46esxm44i	363	16	1	1	CD
work_fnploejenbc2raktl46esxm44i	363	17	.	.	.
work_fnploejenbc2raktl46esxm44i	364	1	Next	next	RB
work_fnploejenbc2raktl46esxm44i	364	2	,	,	,
work_fnploejenbc2raktl46esxm44i	364	3	since	since	IN
work_fnploejenbc2raktl46esxm44i	364	4	p	p	NNP
work_fnploejenbc2raktl46esxm44i	364	5	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	364	6	&	&	CC
work_fnploejenbc2raktl46esxm44i	364	7	s	s	NNP
work_fnploejenbc2raktl46esxm44i	364	8	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	364	9	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	364	10	,	,	,
work_fnploejenbc2raktl46esxm44i	364	11	for	for	IN
work_fnploejenbc2raktl46esxm44i	364	12	any	any	DT
work_fnploejenbc2raktl46esxm44i	364	13	E	e	NN
work_fnploejenbc2raktl46esxm44i	364	14	,	,	,
work_fnploejenbc2raktl46esxm44i	364	15	,	,	,
work_fnploejenbc2raktl46esxm44i	364	16	E	e	NN
work_fnploejenbc2raktl46esxm44i	364	17	,	,	,
work_fnploejenbc2raktl46esxm44i	364	18	,	,	,
work_fnploejenbc2raktl46esxm44i	364	19	FE	FE	NNP
work_fnploejenbc2raktl46esxm44i	364	20	d	d	NN
work_fnploejenbc2raktl46esxm44i	364	21	with	with	IN
work_fnploejenbc2raktl46esxm44i	364	22	E	e	NN
work_fnploejenbc2raktl46esxm44i	364	23	,	,	,
work_fnploejenbc2raktl46esxm44i	364	24	E	e	NN
work_fnploejenbc2raktl46esxm44i	364	25	,	,	,
work_fnploejenbc2raktl46esxm44i	364	26	=	=	NFP
work_fnploejenbc2raktl46esxm44i	364	27	a	a	LS
work_fnploejenbc2raktl46esxm44i	364	28	,	,	,
work_fnploejenbc2raktl46esxm44i	364	29	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	364	30	have	have	VBP
work_fnploejenbc2raktl46esxm44i	364	31	,	,	,
work_fnploejenbc2raktl46esxm44i	364	32	det	det	NNP
work_fnploejenbc2raktl46esxm44i	364	33	J	J	NNP
work_fnploejenbc2raktl46esxm44i	364	34	=	=	SYM
work_fnploejenbc2raktl46esxm44i	364	35	0	0	NFP
work_fnploejenbc2raktl46esxm44i	364	36	,	,	,
work_fnploejenbc2raktl46esxm44i	364	37	where	where	WRB
work_fnploejenbc2raktl46esxm44i	364	38	,	,	,
work_fnploejenbc2raktl46esxm44i	364	39	x	x	SYM
work_fnploejenbc2raktl46esxm44i	364	40	=	=	SYM
work_fnploejenbc2raktl46esxm44i	364	41	p(E	p(e	FW
work_fnploejenbc2raktl46esxm44i	364	42	,	,	,
work_fnploejenbc2raktl46esxm44i	364	43	1	1	CD
work_fnploejenbc2raktl46esxm44i	364	44	F	F	NNP
work_fnploejenbc2raktl46esxm44i	364	45	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	364	46	,	,	,
work_fnploejenbc2raktl46esxm44i	364	47	y	y	NNP
work_fnploejenbc2raktl46esxm44i	364	48	=	=	SYM
work_fnploejenbc2raktl46esxm44i	364	49	p(E	p(e	UH
work_fnploejenbc2raktl46esxm44i	364	50	,	,	,
work_fnploejenbc2raktl46esxm44i	364	51	I	I	NNP
work_fnploejenbc2raktl46esxm44i	364	52	F	F	NNP
work_fnploejenbc2raktl46esxm44i	364	53	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	364	54	,	,	,
work_fnploejenbc2raktl46esxm44i	364	55	z	z	NN
work_fnploejenbc2raktl46esxm44i	364	56	=	=	SYM
work_fnploejenbc2raktl46esxm44i	364	57	p(E	p(e	FW
work_fnploejenbc2raktl46esxm44i	364	58	,	,	,
work_fnploejenbc2raktl46esxm44i	364	59	u	u	NNP
work_fnploejenbc2raktl46esxm44i	364	60	E	E	NNP
work_fnploejenbc2raktl46esxm44i	364	61	,	,	,
work_fnploejenbc2raktl46esxm44i	364	62	1	1	CD
work_fnploejenbc2raktl46esxm44i	364	63	F	f	NN
work_fnploejenbc2raktl46esxm44i	364	64	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	364	65	and	and	CC
work_fnploejenbc2raktl46esxm44i	364	66	so	so	IN
work_fnploejenbc2raktl46esxm44i	364	67	that	that	IN
work_fnploejenbc2raktl46esxm44i	364	68	Pr(z	Pr(z	NNP
work_fnploejenbc2raktl46esxm44i	364	69	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	364	70	=	=	NFP
work_fnploejenbc2raktl46esxm44i	364	71	Pf(x	Pf(x	NNP
work_fnploejenbc2raktl46esxm44i	364	72	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	364	73	+	+	NFP
work_fnploejenbc2raktl46esxm44i	364	74	Pr	Pr	NNP
work_fnploejenbc2raktl46esxm44i	364	75	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	364	76	y	y	NNP
work_fnploejenbc2raktl46esxm44i	364	77	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	364	78	,	,	,
work_fnploejenbc2raktl46esxm44i	364	79	by	by	IN
work_fnploejenbc2raktl46esxm44i	364	80	computation	computation	NN
work_fnploejenbc2raktl46esxm44i	364	81	.	.	.
work_fnploejenbc2raktl46esxm44i	365	1	In	in	IN
work_fnploejenbc2raktl46esxm44i	365	2	particular	particular	JJ
work_fnploejenbc2raktl46esxm44i	365	3	,	,	,
work_fnploejenbc2raktl46esxm44i	365	4	for	for	IN
work_fnploejenbc2raktl46esxm44i	365	5	F	F	NNP
work_fnploejenbc2raktl46esxm44i	365	6	=	=	SYM
work_fnploejenbc2raktl46esxm44i	365	7	Q	Q	NNP
work_fnploejenbc2raktl46esxm44i	365	8	,	,	,
work_fnploejenbc2raktl46esxm44i	365	9	PpdE	PpdE	NNP
work_fnploejenbc2raktl46esxm44i	365	10	,	,	,
work_fnploejenbc2raktl46esxm44i	365	11	u	u	NNP
work_fnploejenbc2raktl46esxm44i	365	12	Ed	Ed	NNP
work_fnploejenbc2raktl46esxm44i	365	13	=	=	SYM
work_fnploejenbc2raktl46esxm44i	365	14	Pp/.	pp/.	CD
work_fnploejenbc2raktl46esxm44i	366	1	@	@	NFP
work_fnploejenbc2raktl46esxm44i	366	2	,	,	,
work_fnploejenbc2raktl46esxm44i	366	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	366	4	+	+	CC
work_fnploejenbc2raktl46esxm44i	366	5	P	p	NN
work_fnploejenbc2raktl46esxm44i	366	6	,	,	,
work_fnploejenbc2raktl46esxm44i	366	7	oP	oP	NNP
work_fnploejenbc2raktl46esxm44i	366	8	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	366	9	&	&	CC
work_fnploejenbc2raktl46esxm44i	366	10	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	366	11	.	.	.
work_fnploejenbc2raktl46esxm44i	367	1	Thus	thus	RB
work_fnploejenbc2raktl46esxm44i	367	2	Q	Q	NNP
work_fnploejenbc2raktl46esxm44i	367	3	=	=	,
work_fnploejenbc2raktl46esxm44i	367	4	P	p	NN
work_fnploejenbc2raktl46esxm44i	367	5	,	,	,
work_fnploejenbc2raktl46esxm44i	367	6	o	o	NNP
work_fnploejenbc2raktl46esxm44i	367	7	p	p	NN
work_fnploejenbc2raktl46esxm44i	367	8	:	:	:
work_fnploejenbc2raktl46esxm44i	367	9	&	&	CC
work_fnploejenbc2raktl46esxm44i	367	10	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	367	11	+	+	NNP
work_fnploejenbc2raktl46esxm44i	367	12	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	367	13	0	0	CD
work_fnploejenbc2raktl46esxm44i	367	14	,	,	,
work_fnploejenbc2raktl46esxm44i	367	15	l	l	NN
work_fnploejenbc2raktl46esxm44i	367	16	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	367	17	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	367	18	a	a	DT
work_fnploejenbc2raktl46esxm44i	367	19	finitely	finitely	RB
work_fnploejenbc2raktl46esxm44i	367	20	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	367	21	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	367	22	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	367	23	,	,	,
work_fnploejenbc2raktl46esxm44i	367	24	for	for	IN
work_fnploejenbc2raktl46esxm44i	367	25	all	all	DT
work_fnploejenbc2raktl46esxm44i	367	26	FE	FE	NNP
work_fnploejenbc2raktl46esxm44i	367	27	&	&	CC
work_fnploejenbc2raktl46esxm44i	367	28	.	.	.
work_fnploejenbc2raktl46esxm44i	368	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	368	2	ii	ii	NNP
work_fnploejenbc2raktl46esxm44i	368	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	368	4	=	=	NFP
work_fnploejenbc2raktl46esxm44i	368	5	z-	z-	XX
work_fnploejenbc2raktl46esxm44i	368	6	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	368	7	i	i	NN
work_fnploejenbc2raktl46esxm44i	368	8	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	368	9	.	.	.
work_fnploejenbc2raktl46esxm44i	369	1	First	first	RB
work_fnploejenbc2raktl46esxm44i	369	2	note	note	VB
work_fnploejenbc2raktl46esxm44i	369	3	that	that	IN
work_fnploejenbc2raktl46esxm44i	369	4	p	p	NN
work_fnploejenbc2raktl46esxm44i	369	5	:	:	:
work_fnploejenbc2raktl46esxm44i	369	6	&	&	CC
work_fnploejenbc2raktl46esxm44i	369	7	+	+	CC
work_fnploejenbc2raktl46esxm44i	369	8	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	369	9	0	0	CD
work_fnploejenbc2raktl46esxm44i	369	10	,	,	,
work_fnploejenbc2raktl46esxm44i	369	11	11	11	CD
work_fnploejenbc2raktl46esxm44i	369	12	,	,	,
work_fnploejenbc2raktl46esxm44i	369	13	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	369	14	ii	ii	NNP
work_fnploejenbc2raktl46esxm44i	369	15	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	369	16	means	mean	VBZ
work_fnploejenbc2raktl46esxm44i	369	17	that	that	IN
work_fnploejenbc2raktl46esxm44i	369	18	the	the	DT
work_fnploejenbc2raktl46esxm44i	369	19	restric-	restric-	JJ
work_fnploejenbc2raktl46esxm44i	369	20	tion	tion	NN
work_fnploejenbc2raktl46esxm44i	369	21	of	of	IN
work_fnploejenbc2raktl46esxm44i	369	22	p	p	NNP
work_fnploejenbc2raktl46esxm44i	369	23	to	to	NN
work_fnploejenbc2raktl46esxm44i	369	24	&	&	CC
work_fnploejenbc2raktl46esxm44i	369	25	F	F	NNP
work_fnploejenbc2raktl46esxm44i	369	26	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	369	27	still	still	RB
work_fnploejenbc2raktl46esxm44i	369	28	denoted	denote	VBN
work_fnploejenbc2raktl46esxm44i	369	29	by	by	IN
work_fnploejenbc2raktl46esxm44i	369	30	p	p	NN
work_fnploejenbc2raktl46esxm44i	369	31	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	369	32	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	369	33	such	such	JJ
work_fnploejenbc2raktl46esxm44i	369	34	that	that	IN
work_fnploejenbc2raktl46esxm44i	369	35	Pfop	Pfop	NNP
work_fnploejenbc2raktl46esxm44i	369	36	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	369	37	a	a	DT
work_fnploejenbc2raktl46esxm44i	369	38	finitely	finitely	RB
work_fnploejenbc2raktl46esxm44i	369	39	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	369	40	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	369	41	on	on	IN
work_fnploejenbc2raktl46esxm44i	369	42	JZ?~	JZ?~	NNS
work_fnploejenbc2raktl46esxm44i	369	43	,	,	,
work_fnploejenbc2raktl46esxm44i	369	44	say	say	VBP
work_fnploejenbc2raktl46esxm44i	369	45	QF	QF	NNP
work_fnploejenbc2raktl46esxm44i	369	46	=	=	SYM
work_fnploejenbc2raktl46esxm44i	369	47	P	p	NN
work_fnploejenbc2raktl46esxm44i	369	48	,	,	,
work_fnploejenbc2raktl46esxm44i	369	49	o	o	NN
work_fnploejenbc2raktl46esxm44i	369	50	p	p	NN
work_fnploejenbc2raktl46esxm44i	369	51	,	,	,
work_fnploejenbc2raktl46esxm44i	369	52	for	for	IN
work_fnploejenbc2raktl46esxm44i	369	53	all	all	DT
work_fnploejenbc2raktl46esxm44i	369	54	FE	FE	NNP
work_fnploejenbc2raktl46esxm44i	369	55	.r4	.r4	NFP
work_fnploejenbc2raktl46esxm44i	369	56	.	.	.
work_fnploejenbc2raktl46esxm44i	370	1	Thus	thus	RB
work_fnploejenbc2raktl46esxm44i	370	2	which	which	WDT
work_fnploejenbc2raktl46esxm44i	370	3	means	mean	VBZ
work_fnploejenbc2raktl46esxm44i	370	4	det	det	NNP
work_fnploejenbc2raktl46esxm44i	370	5	J	J	NNP
work_fnploejenbc2raktl46esxm44i	370	6	=	=	SYM
work_fnploejenbc2raktl46esxm44i	370	7	0	0	NFP
work_fnploejenbc2raktl46esxm44i	370	8	,	,	,
work_fnploejenbc2raktl46esxm44i	370	9	where	where	WRB
work_fnploejenbc2raktl46esxm44i	370	10	J	J	NNP
work_fnploejenbc2raktl46esxm44i	370	11	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	370	12	as	as	IN
work_fnploejenbc2raktl46esxm44i	370	13	in	in	IN
work_fnploejenbc2raktl46esxm44i	370	14	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	370	15	1	1	CD
work_fnploejenbc2raktl46esxm44i	370	16	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	370	17	.	.	.
work_fnploejenbc2raktl46esxm44i	371	1	The	the	DT
work_fnploejenbc2raktl46esxm44i	371	2	rank	rank	NN
work_fnploejenbc2raktl46esxm44i	371	3	p	p	NN
work_fnploejenbc2raktl46esxm44i	371	4	of	of	IN
work_fnploejenbc2raktl46esxm44i	371	5	J	J	NNP
work_fnploejenbc2raktl46esxm44i	371	6	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	371	7	therefore	therefore	RB
work_fnploejenbc2raktl46esxm44i	371	8	1	1	CD
work_fnploejenbc2raktl46esxm44i	371	9	.	.	.
work_fnploejenbc2raktl46esxm44i	372	1	Since	since	IN
work_fnploejenbc2raktl46esxm44i	372	2	x	x	SYM
work_fnploejenbc2raktl46esxm44i	372	3	E	e	NN
work_fnploejenbc2raktl46esxm44i	372	4	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	372	5	a	a	DT
work_fnploejenbc2raktl46esxm44i	372	6	,	,	,
work_fnploejenbc2raktl46esxm44i	372	7	,	,	,
work_fnploejenbc2raktl46esxm44i	372	8	a	a	DT
work_fnploejenbc2raktl46esxm44i	372	9	,	,	,
work_fnploejenbc2raktl46esxm44i	372	10	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	372	11	,	,	,
work_fnploejenbc2raktl46esxm44i	372	12	each	each	DT
work_fnploejenbc2raktl46esxm44i	372	13	column	column	NN
work_fnploejenbc2raktl46esxm44i	372	14	of	of	IN
work_fnploejenbc2raktl46esxm44i	372	15	J	J	NNP
work_fnploejenbc2raktl46esxm44i	372	16	contains	contain	VBZ
work_fnploejenbc2raktl46esxm44i	372	17	a	a	DT
work_fnploejenbc2raktl46esxm44i	372	18	zero	zero	CD
work_fnploejenbc2raktl46esxm44i	372	19	component	component	NN
work_fnploejenbc2raktl46esxm44i	372	20	or	or	CC
work_fnploejenbc2raktl46esxm44i	372	21	has	have	VBZ
work_fnploejenbc2raktl46esxm44i	372	22	568	568	CD
work_fnploejenbc2raktl46esxm44i	372	23	GOODMAN	GOODMAN	NNP
work_fnploejenbc2raktl46esxm44i	372	24	,	,	,
work_fnploejenbc2raktl46esxm44i	372	25	NGUYEN	NGUYEN	NNP
work_fnploejenbc2raktl46esxm44i	372	26	,	,	,
work_fnploejenbc2raktl46esxm44i	372	27	ANDROGERS	ANDROGERS	NNP
work_fnploejenbc2raktl46esxm44i	372	28	both	both	CC
work_fnploejenbc2raktl46esxm44i	372	29	positive	positive	JJ
work_fnploejenbc2raktl46esxm44i	372	30	and	and	CC
work_fnploejenbc2raktl46esxm44i	372	31	negative	negative	JJ
work_fnploejenbc2raktl46esxm44i	372	32	components	component	NNS
work_fnploejenbc2raktl46esxm44i	372	33	,	,	,
work_fnploejenbc2raktl46esxm44i	372	34	and	and	CC
work_fnploejenbc2raktl46esxm44i	372	35	hence	hence	RB
work_fnploejenbc2raktl46esxm44i	372	36	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	372	37	x	x	NNP
work_fnploejenbc2raktl46esxm44i	372	38	,	,	,
work_fnploejenbc2raktl46esxm44i	372	39	y	y	NNP
work_fnploejenbc2raktl46esxm44i	372	40	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	372	41	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	372	42	a	a	DT
work_fnploejenbc2raktl46esxm44i	372	43	-	-	:
work_fnploejenbc2raktl46esxm44i	372	44	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	372	45	,	,	,
work_fnploejenbc2raktl46esxm44i	372	46	VA	VA	NNP
work_fnploejenbc2raktl46esxm44i	372	47	=	=	NFP
work_fnploejenbc2raktl46esxm44i	372	48	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	372	49	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	372	50	EJF	EJF	NNP
work_fnploejenbc2raktl46esxm44i	372	51	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	372	52	,	,	,
work_fnploejenbc2raktl46esxm44i	372	53	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	372	54	E’)F	E’)F	NNP
work_fnploejenbc2raktl46esxm44i	372	55	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	372	56	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	372	57	,	,	,
work_fnploejenbc2raktl46esxm44i	372	58	i.e.	i.e.	FW
work_fnploejenbc2raktl46esxm44i	372	59	,	,	,
work_fnploejenbc2raktl46esxm44i	372	60	p	p	NNP
work_fnploejenbc2raktl46esxm44i	372	61	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	372	62	$	$	$
work_fnploejenbc2raktl46esxm44i	372	63	-WLAD	-wlad	NN
work_fnploejenbc2raktl46esxm44i	372	64	.	.	.
work_fnploejenbc2raktl46esxm44i	373	1	The	the	DT
work_fnploejenbc2raktl46esxm44i	373	2	fact	fact	NN
work_fnploejenbc2raktl46esxm44i	373	3	that	that	IN
work_fnploejenbc2raktl46esxm44i	373	4	p	p	NN
work_fnploejenbc2raktl46esxm44i	373	5	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	373	6	&	&	CC
work_fnploejenbc2raktl46esxm44i	373	7	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	373	8	follows	follow	VBZ
work_fnploejenbc2raktl46esxm44i	373	9	from	from	IN
work_fnploejenbc2raktl46esxm44i	373	10	Corollary	Corollary	NNP
work_fnploejenbc2raktl46esxm44i	373	11	3.2.3	3.2.3	NNP
work_fnploejenbc2raktl46esxm44i	373	12	,	,	,
work_fnploejenbc2raktl46esxm44i	373	13	since	since	IN
work_fnploejenbc2raktl46esxm44i	373	14	for	for	IN
work_fnploejenbc2raktl46esxm44i	373	15	any	any	DT
work_fnploejenbc2raktl46esxm44i	373	16	E	e	NN
work_fnploejenbc2raktl46esxm44i	373	17	,	,	,
work_fnploejenbc2raktl46esxm44i	373	18	,	,	,
work_fnploejenbc2raktl46esxm44i	373	19	E	e	NN
work_fnploejenbc2raktl46esxm44i	373	20	,	,	,
work_fnploejenbc2raktl46esxm44i	373	21	,	,	,
work_fnploejenbc2raktl46esxm44i	373	22	FE	FE	NNP
work_fnploejenbc2raktl46esxm44i	373	23	-01	-01	NNP
work_fnploejenbc2raktl46esxm44i	373	24	,	,	,
work_fnploejenbc2raktl46esxm44i	373	25	with	with	IN
work_fnploejenbc2raktl46esxm44i	373	26	E	e	NN
work_fnploejenbc2raktl46esxm44i	373	27	,	,	,
work_fnploejenbc2raktl46esxm44i	373	28	E2	E2	NNP
work_fnploejenbc2raktl46esxm44i	373	29	=	=	SYM
work_fnploejenbc2raktl46esxm44i	373	30	a	a	NN
work_fnploejenbc2raktl46esxm44i	373	31	,	,	,
work_fnploejenbc2raktl46esxm44i	373	32	the	the	DT
work_fnploejenbc2raktl46esxm44i	373	33	condition	condition	NN
work_fnploejenbc2raktl46esxm44i	373	34	<	<	XX
work_fnploejenbc2raktl46esxm44i	373	35	/o	/o	NNP
work_fnploejenbc2raktl46esxm44i	373	36	/	/	SYM
work_fnploejenbc2raktl46esxm44i	373	37	W	W	NNP
work_fnploejenbc2raktl46esxm44i	373	38	,	,	,
work_fnploejenbc2raktl46esxm44i	373	39	u	u	NNP
work_fnploejenbc2raktl46esxm44i	373	40	E	e	NN
work_fnploejenbc2raktl46esxm44i	373	41	,	,	,
work_fnploejenbc2raktl46esxm44i	373	42	I	I	NNP
work_fnploejenbc2raktl46esxm44i	373	43	F	F	NNP
work_fnploejenbc2raktl46esxm44i	373	44	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	373	45	=	=	NFP
work_fnploejenbc2raktl46esxm44i	373	46	f	f	XX
work_fnploejenbc2raktl46esxm44i	373	47	’	'	''
work_fnploejenbc2raktl46esxm44i	373	48	,	,	,
work_fnploejenbc2raktl46esxm44i	373	49	”	"	''
work_fnploejenbc2raktl46esxm44i	373	50	~(4	~(4	NFP
work_fnploejenbc2raktl46esxm44i	373	51	IF	if	IN
work_fnploejenbc2raktl46esxm44i	373	52	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	373	53	+	+	SYM
work_fnploejenbc2raktl46esxm44i	373	54	+	+	SYM
work_fnploejenbc2raktl46esxm44i	373	55	P(E	p(e	NN
work_fnploejenbc2raktl46esxm44i	373	56	,	,	,
work_fnploejenbc2raktl46esxm44i	373	57	IF	if	IN
work_fnploejenbc2raktl46esxm44i	373	58	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	373	59	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	373	60	equivalent	equivalent	JJ
work_fnploejenbc2raktl46esxm44i	373	61	to	to	IN
work_fnploejenbc2raktl46esxm44i	373	62	det	det	NNP
work_fnploejenbc2raktl46esxm44i	373	63	J=	J=	NNP
work_fnploejenbc2raktl46esxm44i	373	64	0	0	NFP
work_fnploejenbc2raktl46esxm44i	373	65	,	,	,
work_fnploejenbc2raktl46esxm44i	373	66	where	where	WRB
work_fnploejenbc2raktl46esxm44i	373	67	J	J	NNP
work_fnploejenbc2raktl46esxm44i	373	68	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	373	69	as	as	IN
work_fnploejenbc2raktl46esxm44i	373	70	in	in	IN
work_fnploejenbc2raktl46esxm44i	373	71	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	373	72	2	2	CD
work_fnploejenbc2raktl46esxm44i	373	73	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	373	74	.	.	.
work_fnploejenbc2raktl46esxm44i	374	1	1	1	LS
work_fnploejenbc2raktl46esxm44i	374	2	In	in	IN
work_fnploejenbc2raktl46esxm44i	374	3	the	the	DT
work_fnploejenbc2raktl46esxm44i	374	4	proof	proof	NN
work_fnploejenbc2raktl46esxm44i	374	5	of	of	IN
work_fnploejenbc2raktl46esxm44i	374	6	Theorem	theorem	NN
work_fnploejenbc2raktl46esxm44i	374	7	3.2.2	3.2.2	NNP
work_fnploejenbc2raktl46esxm44i	374	8	’	'	''
work_fnploejenbc2raktl46esxm44i	374	9	,	,	,
work_fnploejenbc2raktl46esxm44i	374	10	it	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	374	11	might	may	MD
work_fnploejenbc2raktl46esxm44i	374	12	be	be	VB
work_fnploejenbc2raktl46esxm44i	374	13	tempting	tempting	JJ
work_fnploejenbc2raktl46esxm44i	374	14	to	to	TO
work_fnploejenbc2raktl46esxm44i	374	15	conclude	conclude	VB
work_fnploejenbc2raktl46esxm44i	374	16	that	that	IN
work_fnploejenbc2raktl46esxm44i	374	17	the	the	DT
work_fnploejenbc2raktl46esxm44i	374	18	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	374	19	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	374	20	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	374	21	uniquely	uniquely	RB
work_fnploejenbc2raktl46esxm44i	374	22	compatible	compatible	JJ
work_fnploejenbc2raktl46esxm44i	374	23	with	with	IN
work_fnploejenbc2raktl46esxm44i	374	24	each	each	DT
work_fnploejenbc2raktl46esxm44i	374	25	QF	qf	NN
work_fnploejenbc2raktl46esxm44i	374	26	.	.	.
work_fnploejenbc2raktl46esxm44i	375	1	But	but	CC
work_fnploejenbc2raktl46esxm44i	375	2	this	this	DT
work_fnploejenbc2raktl46esxm44i	375	3	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	375	4	not	not	RB
work_fnploejenbc2raktl46esxm44i	375	5	necessarily	necessarily	RB
work_fnploejenbc2raktl46esxm44i	375	6	so	so	RB
work_fnploejenbc2raktl46esxm44i	375	7	.	.	.
work_fnploejenbc2raktl46esxm44i	376	1	In	in	IN
work_fnploejenbc2raktl46esxm44i	376	2	fact	fact	NN
work_fnploejenbc2raktl46esxm44i	376	3	Aczel	Aczel	NNP
work_fnploejenbc2raktl46esxm44i	376	4	Cl	Cl	NNP
work_fnploejenbc2raktl46esxm44i	376	5	,	,	,
work_fnploejenbc2raktl46esxm44i	376	6	pp	pp	NNP
work_fnploejenbc2raktl46esxm44i	376	7	.	.	.
work_fnploejenbc2raktl46esxm44i	377	1	321	321	CD
work_fnploejenbc2raktl46esxm44i	377	2	-	-	SYM
work_fnploejenbc2raktl46esxm44i	377	3	3241	3241	CD
work_fnploejenbc2raktl46esxm44i	377	4	required	require	VBD
work_fnploejenbc2raktl46esxm44i	377	5	additional	additional	JJ
work_fnploejenbc2raktl46esxm44i	377	6	properties	property	NNS
work_fnploejenbc2raktl46esxm44i	377	7	before	before	IN
work_fnploejenbc2raktl46esxm44i	377	8	proving	prove	VBG
work_fnploejenbc2raktl46esxm44i	377	9	such	such	JJ
work_fnploejenbc2raktl46esxm44i	377	10	as	as	IN
work_fnploejenbc2raktl46esxm44i	377	11	relation	relation	NN
work_fnploejenbc2raktl46esxm44i	377	12	.	.	.
work_fnploejenbc2raktl46esxm44i	378	1	These	these	DT
work_fnploejenbc2raktl46esxm44i	378	2	properties	property	NNS
work_fnploejenbc2raktl46esxm44i	378	3	include	include	VBP
work_fnploejenbc2raktl46esxm44i	378	4	continuity	continuity	NN
work_fnploejenbc2raktl46esxm44i	378	5	and	and	CC
work_fnploejenbc2raktl46esxm44i	378	6	monotonicity	monotonicity	NN
work_fnploejenbc2raktl46esxm44i	378	7	of	of	IN
work_fnploejenbc2raktl46esxm44i	378	8	functional	functional	JJ
work_fnploejenbc2raktl46esxm44i	378	9	forms	form	NNS
work_fnploejenbc2raktl46esxm44i	378	10	in	in	IN
work_fnploejenbc2raktl46esxm44i	378	11	both	both	DT
work_fnploejenbc2raktl46esxm44i	378	12	antecedent	antecedent	NN
work_fnploejenbc2raktl46esxm44i	378	13	and	and	CC
work_fnploejenbc2raktl46esxm44i	378	14	consequent	consequent	JJ
work_fnploejenbc2raktl46esxm44i	378	15	probabilities	probability	NNS
work_fnploejenbc2raktl46esxm44i	378	16	.	.	.
work_fnploejenbc2raktl46esxm44i	379	1	The	the	DT
work_fnploejenbc2raktl46esxm44i	379	2	appropriate	appropriate	JJ
work_fnploejenbc2raktl46esxm44i	379	3	strengthening	strengthening	NN
work_fnploejenbc2raktl46esxm44i	379	4	of	of	IN
work_fnploejenbc2raktl46esxm44i	379	5	Theorem	theorem	NN
work_fnploejenbc2raktl46esxm44i	379	6	3.2.2	3.2.2	NNP
work_fnploejenbc2raktl46esxm44i	379	7	’	'	''
work_fnploejenbc2raktl46esxm44i	379	8	to	to	TO
work_fnploejenbc2raktl46esxm44i	379	9	account	account	VB
work_fnploejenbc2raktl46esxm44i	379	10	for	for	IN
work_fnploejenbc2raktl46esxm44i	379	11	possibly	possibly	RB
work_fnploejenbc2raktl46esxm44i	379	12	varying	vary	VBG
work_fnploejenbc2raktl46esxm44i	379	13	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	379	14	event	event	NN
work_fnploejenbc2raktl46esxm44i	379	15	antecedents	antecedent	NNS
work_fnploejenbc2raktl46esxm44i	379	16	utilizes	utilize	VBZ
work_fnploejenbc2raktl46esxm44i	379	17	the	the	DT
work_fnploejenbc2raktl46esxm44i	379	18	following	follow	VBG
work_fnploejenbc2raktl46esxm44i	379	19	property	property	NN
work_fnploejenbc2raktl46esxm44i	379	20	:	:	:
work_fnploejenbc2raktl46esxm44i	379	21	For	for	IN
work_fnploejenbc2raktl46esxm44i	379	22	any	any	DT
work_fnploejenbc2raktl46esxm44i	379	23	P	p	NN
work_fnploejenbc2raktl46esxm44i	379	24	E	e	NN
work_fnploejenbc2raktl46esxm44i	379	25	La	La	NNP
work_fnploejenbc2raktl46esxm44i	379	26	,	,	,
work_fnploejenbc2raktl46esxm44i	379	27	,	,	,
work_fnploejenbc2raktl46esxm44i	379	28	a	a	DT
work_fnploejenbc2raktl46esxm44i	379	29	,	,	,
work_fnploejenbc2raktl46esxm44i	379	30	19	19	CD
work_fnploejenbc2raktl46esxm44i	379	31	”	"	''
work_fnploejenbc2raktl46esxm44i	379	32	,	,	,
work_fnploejenbc2raktl46esxm44i	379	33	call	call	VBP
work_fnploejenbc2raktl46esxm44i	379	34	p	p	NNP
work_fnploejenbc2raktl46esxm44i	379	35	&	&	CC
work_fnploejenbc2raktl46esxm44i	379	36	-WLAD	-WLAD	NNP
work_fnploejenbc2raktl46esxm44i	379	37	,	,	,
work_fnploejenbc2raktl46esxm44i	379	38	if	if	IN
work_fnploejenbc2raktl46esxm44i	379	39	p	p	NN
work_fnploejenbc2raktl46esxm44i	379	40	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	379	41	A	a	NN
work_fnploejenbc2raktl46esxm44i	379	42	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	379	43	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	379	44	for	for	IN
work_fnploejenbc2raktl46esxm44i	379	45	A^	A^	NNP
work_fnploejenbc2raktl46esxm44i	379	46	of	of	IN
work_fnploejenbc2raktl46esxm44i	379	47	the	the	DT
work_fnploejenbc2raktl46esxm44i	379	48	form	form	NN
work_fnploejenbc2raktl46esxm44i	379	49	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	379	50	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	379	51	El	El	NNP
work_fnploejenbc2raktl46esxm44i	379	52	FG	FG	NNP
work_fnploejenbc2raktl46esxm44i	379	53	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	379	54	,	,	,
work_fnploejenbc2raktl46esxm44i	379	55	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	379	56	FI	FI	NNP
work_fnploejenbc2raktl46esxm44i	379	57	G	g	NN
work_fnploejenbc2raktl46esxm44i	379	58	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	379	59	,	,	,
work_fnploejenbc2raktl46esxm44i	379	60	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	379	61	EF	EF	NNP
work_fnploejenbc2raktl46esxm44i	379	62	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	379	63	G	G	NNP
work_fnploejenbc2raktl46esxm44i	379	64	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	379	65	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	379	66	,	,	,
work_fnploejenbc2raktl46esxm44i	379	67	assuming	assume	VBG
work_fnploejenbc2raktl46esxm44i	379	68	the	the	DT
work_fnploejenbc2raktl46esxm44i	379	69	natural	natural	JJ
work_fnploejenbc2raktl46esxm44i	379	70	conjunctive	conjunctive	JJ
work_fnploejenbc2raktl46esxm44i	379	71	chaining	chaining	NN
work_fnploejenbc2raktl46esxm44i	379	72	relation	relation	NN
work_fnploejenbc2raktl46esxm44i	379	73	that	that	IN
work_fnploejenbc2raktl46esxm44i	379	74	both	both	DT
work_fnploejenbc2raktl46esxm44i	379	75	DeFinetti	DeFinetti	NNP
work_fnploejenbc2raktl46esxm44i	379	76	and	and	CC
work_fnploejenbc2raktl46esxm44i	379	77	Lindley	Lindley	NNP
work_fnploejenbc2raktl46esxm44i	379	78	implicitly	implicitly	RB
work_fnploejenbc2raktl46esxm44i	379	79	assumed	assume	VBD
work_fnploejenbc2raktl46esxm44i	379	80	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	379	81	see	see	VB
work_fnploejenbc2raktl46esxm44i	379	82	earlier	early	JJR
work_fnploejenbc2raktl46esxm44i	379	83	discussions	discussion	NNS
work_fnploejenbc2raktl46esxm44i	379	84	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	379	85	,	,	,
work_fnploejenbc2raktl46esxm44i	379	86	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	379	87	El	El	NNP
work_fnploejenbc2raktl46esxm44i	379	88	FGWI	FGWI	NNP
work_fnploejenbc2raktl46esxm44i	379	89	G	G	NNP
work_fnploejenbc2raktl46esxm44i	379	90	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	379	91	=	=	NFP
work_fnploejenbc2raktl46esxm44i	379	92	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	379	93	4	4	CD
work_fnploejenbc2raktl46esxm44i	379	94	G	g	NN
work_fnploejenbc2raktl46esxm44i	379	95	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	379	96	;	;	:
work_fnploejenbc2raktl46esxm44i	379	97	all	all	DT
work_fnploejenbc2raktl46esxm44i	379	98	E	e	NN
work_fnploejenbc2raktl46esxm44i	379	99	,	,	,
work_fnploejenbc2raktl46esxm44i	379	100	F	f	NN
work_fnploejenbc2raktl46esxm44i	379	101	,	,	,
work_fnploejenbc2raktl46esxm44i	379	102	G	G	NNP
work_fnploejenbc2raktl46esxm44i	379	103	E	E	NNP
work_fnploejenbc2raktl46esxm44i	379	104	RI	RI	NNP
work_fnploejenbc2raktl46esxm44i	379	105	,	,	,
work_fnploejenbc2raktl46esxm44i	379	106	and	and	CC
work_fnploejenbc2raktl46esxm44i	379	107	interpreted	interpret	VBN
work_fnploejenbc2raktl46esxm44i	379	108	via	via	IN
work_fnploejenbc2raktl46esxm44i	379	109	DeFinetti	DeFinetti	NNP
work_fnploejenbc2raktl46esxm44i	379	110	’s	’s	POS
work_fnploejenbc2raktl46esxm44i	379	111	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	379	112	event	event	NN
work_fnploejenbc2raktl46esxm44i	379	113	indicator	indicator	NN
work_fnploejenbc2raktl46esxm44i	379	114	function	function	NN
work_fnploejenbc2raktl46esxm44i	379	115	.	.	.
work_fnploejenbc2raktl46esxm44i	380	1	THEOREM	theorem	NN
work_fnploejenbc2raktl46esxm44i	380	2	3.2.3	3.2.3	CD
work_fnploejenbc2raktl46esxm44i	380	3	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	380	4	Corresponds	correspond	NNS
work_fnploejenbc2raktl46esxm44i	380	5	to	to	IN
work_fnploejenbc2raktl46esxm44i	380	6	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	380	7	16	16	CD
work_fnploejenbc2raktl46esxm44i	380	8	,	,	,
work_fnploejenbc2raktl46esxm44i	380	9	Lemma	Lemma	NNP
work_fnploejenbc2raktl46esxm44i	380	10	51	51	CD
work_fnploejenbc2raktl46esxm44i	380	11	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	380	12	.	.	.
work_fnploejenbc2raktl46esxm44i	381	1	The	the	DT
work_fnploejenbc2raktl46esxm44i	381	2	following	follow	VBG
work_fnploejenbc2raktl46esxm44i	381	3	statements	statement	NNS
work_fnploejenbc2raktl46esxm44i	381	4	are	be	VBP
work_fnploejenbc2raktl46esxm44i	381	5	equivalent	equivalent	JJ
work_fnploejenbc2raktl46esxm44i	381	6	under	under	IN
work_fnploejenbc2raktl46esxm44i	381	7	the	the	DT
work_fnploejenbc2raktl46esxm44i	381	8	above	above	JJ
work_fnploejenbc2raktl46esxm44i	381	9	assumption	assumption	NN
work_fnploejenbc2raktl46esxm44i	381	10	and	and	CC
work_fnploejenbc2raktl46esxm44i	381	11	for	for	IN
work_fnploejenbc2raktl46esxm44i	381	12	II/	ii/	NN
work_fnploejenbc2raktl46esxm44i	381	13	=	=	SYM
work_fnploejenbc2raktl46esxm44i	381	14	+	+	SYM
work_fnploejenbc2raktl46esxm44i	381	15	:	:	:
work_fnploejenbc2raktl46esxm44i	381	16	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	381	17	i	i	NN
work_fnploejenbc2raktl46esxm44i	381	18	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	381	19	p	p	NN
work_fnploejenbc2raktl46esxm44i	381	20	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	381	21	g2	g2	NNP
work_fnploejenbc2raktl46esxm44i	381	22	;	;	:
work_fnploejenbc2raktl46esxm44i	381	23	,	,	,
work_fnploejenbc2raktl46esxm44i	381	24	6	6	CD
work_fnploejenbc2raktl46esxm44i	381	25	”	"	''
work_fnploejenbc2raktl46esxm44i	381	26	,	,	,
work_fnploejenbc2raktl46esxm44i	381	27	&	&	CC
work_fnploejenbc2raktl46esxm44i	381	28	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	381	29	.	.	.
work_fnploejenbc2raktl46esxm44i	382	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	382	2	ii	ii	NNP
work_fnploejenbc2raktl46esxm44i	382	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	382	4	Pro	pro	RB
work_fnploejenbc2raktl46esxm44i	382	5	,	,	,
work_fnploejenbc2raktl46esxm44i	382	6	u	u	XX
work_fnploejenbc2raktl46esxm44i	382	7	:	:	:
work_fnploejenbc2raktl46esxm44i	382	8	SCI~	SCI~	.
work_fnploejenbc2raktl46esxm44i	382	9	+	+	SYM
work_fnploejenbc2raktl46esxm44i	382	10	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	382	11	O	o	UH
work_fnploejenbc2raktl46esxm44i	382	12	,	,	,
work_fnploejenbc2raktl46esxm44i	382	13	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	382	14	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	382	15	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	382	16	finitely	finitely	RB
work_fnploejenbc2raktl46esxm44i	382	17	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	382	18	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	382	19	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	382	20	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	382	21	for	for	IN
work_fnploejenbc2raktl46esxm44i	382	22	each	each	DT
work_fnploejenbc2raktl46esxm44i	382	23	FE	FE	NNP
work_fnploejenbc2raktl46esxm44i	382	24	&	&	CC
work_fnploejenbc2raktl46esxm44i	382	25	,	,	,
work_fnploejenbc2raktl46esxm44i	382	26	i.e.	i.e.	FW
work_fnploejenbc2raktl46esxm44i	382	27	,	,	,
work_fnploejenbc2raktl46esxm44i	382	28	assuming	assume	VBG
work_fnploejenbc2raktl46esxm44i	382	29	p(F	p(f	NN
work_fnploejenbc2raktl46esxm44i	382	30	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	382	31	>	>	XX
work_fnploejenbc2raktl46esxm44i	382	32	0	0	NFP
work_fnploejenbc2raktl46esxm44i	382	33	,	,	,
work_fnploejenbc2raktl46esxm44i	382	34	for	for	IN
work_fnploejenbc2raktl46esxm44i	382	35	all	all	DT
work_fnploejenbc2raktl46esxm44i	382	36	E	e	NN
work_fnploejenbc2raktl46esxm44i	382	37	E	e	NN
work_fnploejenbc2raktl46esxm44i	382	38	~4	~4	NNS
work_fnploejenbc2raktl46esxm44i	382	39	,	,	,
work_fnploejenbc2raktl46esxm44i	382	40	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	382	41	+	+	CC
work_fnploejenbc2raktl46esxm44i	382	42	PMEI	PMEI	NNP
work_fnploejenbc2raktl46esxm44i	382	43	F	F	NNP
work_fnploejenbc2raktl46esxm44i	382	44	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	382	45	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	382	46	=	=	NFP
work_fnploejenbc2raktl46esxm44i	382	47	U’p	U’p	NNP
work_fnploejenbc2raktl46esxm44i	382	48	/	/	SYM
work_fnploejenbc2raktl46esxm44i	382	49	WlF	WlF	NNP
work_fnploejenbc2raktl46esxm44i	382	50	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	382	51	=	=	NFP
work_fnploejenbc2raktl46esxm44i	382	52	f’,MWYPfMF	f’,MWYPfMF	NNP
work_fnploejenbc2raktl46esxm44i	382	53	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	382	54	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	382	55	.	.	.
work_fnploejenbc2raktl46esxm44i	383	1	Proof	proof	NN
work_fnploejenbc2raktl46esxm44i	383	2	:	:	:
work_fnploejenbc2raktl46esxm44i	383	3	Follows	follow	VBZ
work_fnploejenbc2raktl46esxm44i	383	4	a	a	DT
work_fnploejenbc2raktl46esxm44i	383	5	similar	similar	JJ
work_fnploejenbc2raktl46esxm44i	383	6	format	format	NN
work_fnploejenbc2raktl46esxm44i	383	7	as	as	IN
work_fnploejenbc2raktl46esxm44i	383	8	for	for	IN
work_fnploejenbc2raktl46esxm44i	383	9	the	the	DT
work_fnploejenbc2raktl46esxm44i	383	10	proof	proof	NN
work_fnploejenbc2raktl46esxm44i	383	11	of	of	IN
work_fnploejenbc2raktl46esxm44i	383	12	Theorem	theorem	NN
work_fnploejenbc2raktl46esxm44i	383	13	3.2.2	3.2.2	NNP
work_fnploejenbc2raktl46esxm44i	383	14	’	'	''
work_fnploejenbc2raktl46esxm44i	383	15	,	,	,
work_fnploejenbc2raktl46esxm44i	383	16	where	where	WRB
work_fnploejenbc2raktl46esxm44i	383	17	now	now	RB
work_fnploejenbc2raktl46esxm44i	383	18	,	,	,
work_fnploejenbc2raktl46esxm44i	383	19	in	in	IN
work_fnploejenbc2raktl46esxm44i	383	20	addition	addition	NN
work_fnploejenbc2raktl46esxm44i	383	21	to	to	IN
work_fnploejenbc2raktl46esxm44i	383	22	Eqs	Eqs	NNP
work_fnploejenbc2raktl46esxm44i	383	23	.	.	.
work_fnploejenbc2raktl46esxm44i	384	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	384	2	1	1	CD
work_fnploejenbc2raktl46esxm44i	384	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	384	4	and	and	CC
work_fnploejenbc2raktl46esxm44i	384	5	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	384	6	2	2	LS
work_fnploejenbc2raktl46esxm44i	384	7	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	384	8	holding	hold	VBG
work_fnploejenbc2raktl46esxm44i	384	9	when	when	WRB
work_fnploejenbc2raktl46esxm44i	384	10	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	384	11	i	i	NN
work_fnploejenbc2raktl46esxm44i	384	12	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	384	13	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	384	14	assumed	assume	VBN
work_fnploejenbc2raktl46esxm44i	384	15	,	,	,
work_fnploejenbc2raktl46esxm44i	384	16	one	one	PRP
work_fnploejenbc2raktl46esxm44i	384	17	has	have	VBZ
work_fnploejenbc2raktl46esxm44i	384	18	due	due	JJ
work_fnploejenbc2raktl46esxm44i	384	19	to	to	IN
work_fnploejenbc2raktl46esxm44i	384	20	p	p	NN
work_fnploejenbc2raktl46esxm44i	384	21	being	be	VBG
work_fnploejenbc2raktl46esxm44i	384	22	G$‘,-WLAD	G$‘,-WLAD	NNP
work_fnploejenbc2raktl46esxm44i	384	23	,	,	,
work_fnploejenbc2raktl46esxm44i	384	24	1	1	CD
work_fnploejenbc2raktl46esxm44i	384	25	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	384	26	f’(h	f’(h	NNP
work_fnploejenbc2raktl46esxm44i	384	27	1	1	CD
work_fnploejenbc2raktl46esxm44i	384	28	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	384	29	f’(w	f’(w	ADD
work_fnploejenbc2raktl46esxm44i	384	30	1	1	LS
work_fnploejenbc2raktl46esxm44i	384	31	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	384	32	J=	J=	NNP
work_fnploejenbc2raktl46esxm44i	384	33	0	0	NFP
work_fnploejenbc2raktl46esxm44i	384	34	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	384	35	f’(o	f’(o	NNP
work_fnploejenbc2raktl46esxm44i	384	36	,	,	,
work_fnploejenbc2raktl46esxm44i	384	37	1	1	CD
work_fnploejenbc2raktl46esxm44i	384	38	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	384	39	f’(w	f’(w	ADD
work_fnploejenbc2raktl46esxm44i	384	40	,	,	,
work_fnploejenbc2raktl46esxm44i	384	41	0	0	CD
work_fnploejenbc2raktl46esxm44i	384	42	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	384	43	1	1	CD
work_fnploejenbc2raktl46esxm44i	384	44	,	,	,
work_fnploejenbc2raktl46esxm44i	384	45	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	384	46	3	3	LS
work_fnploejenbc2raktl46esxm44i	384	47	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	384	48	f’(u	f’(u	ADD
work_fnploejenbc2raktl46esxm44i	384	49	,	,	,
work_fnploejenbc2raktl46esxm44i	384	50	0	0	LS
work_fnploejenbc2raktl46esxm44i	384	51	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	384	52	S’(w	S’(w	NNP
work_fnploejenbc2raktl46esxm44i	384	53	,	,	,
work_fnploejenbc2raktl46esxm44i	384	54	0	0	CD
work_fnploejenbc2raktl46esxm44i	384	55	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	384	56	where	where	WRB
work_fnploejenbc2raktl46esxm44i	384	57	u	u	NNP
work_fnploejenbc2raktl46esxm44i	384	58	=	=	SYM
work_fnploejenbc2raktl46esxm44i	384	59	p(EJFG	p(EJFG	NNP
work_fnploejenbc2raktl46esxm44i	384	60	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	384	61	,	,	,
work_fnploejenbc2raktl46esxm44i	384	62	v	v	NN
work_fnploejenbc2raktl46esxm44i	384	63	=	=	SYM
work_fnploejenbc2raktl46esxm44i	384	64	p(FIG	p(FIG	NNP
work_fnploejenbc2raktl46esxm44i	384	65	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	384	66	,	,	,
work_fnploejenbc2raktl46esxm44i	384	67	w	w	NNP
work_fnploejenbc2raktl46esxm44i	384	68	=	=	SYM
work_fnploejenbc2raktl46esxm44i	384	69	p(EF(G	p(EF(G	NNP
work_fnploejenbc2raktl46esxm44i	384	70	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	384	71	.	.	.
work_fnploejenbc2raktl46esxm44i	385	1	1	1	LS
work_fnploejenbc2raktl46esxm44i	385	2	SCORING	score	VBG
work_fnploejenbc2raktl46esxm44i	385	3	APPROACH	APPROACH	NNP
work_fnploejenbc2raktl46esxm44i	385	4	TO	to	IN
work_fnploejenbc2raktl46esxm44i	385	5	ADMISSIBILITY	ADMISSIBILITY	NNP
work_fnploejenbc2raktl46esxm44i	385	6	569	569	CD
work_fnploejenbc2raktl46esxm44i	385	7	4	4	CD
work_fnploejenbc2raktl46esxm44i	385	8	.	.	.
work_fnploejenbc2raktl46esxm44i	386	1	GAMES	game	NNS
work_fnploejenbc2raktl46esxm44i	386	2	WITH	with	IN
work_fnploejenbc2raktl46esxm44i	386	3	AN	an	DT
work_fnploejenbc2raktl46esxm44i	386	4	ADDITIVE	ADDITIVE	NNP
work_fnploejenbc2raktl46esxm44i	386	5	AGGREGATION	aggregation	NN
work_fnploejenbc2raktl46esxm44i	386	6	FUNCTION	function	NN
work_fnploejenbc2raktl46esxm44i	386	7	AND	and	CC
work_fnploejenbc2raktl46esxm44i	386	8	BAYESIAN	bayesian	VB
work_fnploejenbc2raktl46esxm44i	386	9	ANALYSIS	ANALYSIS	NNP
work_fnploejenbc2raktl46esxm44i	386	10	This	this	DT
work_fnploejenbc2raktl46esxm44i	386	11	section	section	NN
work_fnploejenbc2raktl46esxm44i	386	12	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	386	13	devoted	devoted	JJ
work_fnploejenbc2raktl46esxm44i	386	14	to	to	IN
work_fnploejenbc2raktl46esxm44i	386	15	a	a	DT
work_fnploejenbc2raktl46esxm44i	386	16	detailed	detailed	JJ
work_fnploejenbc2raktl46esxm44i	386	17	investigation	investigation	NN
work_fnploejenbc2raktl46esxm44i	386	18	of	of	IN
work_fnploejenbc2raktl46esxm44i	386	19	games	game	NNS
work_fnploejenbc2raktl46esxm44i	386	20	with	with	IN
work_fnploejenbc2raktl46esxm44i	386	21	an	an	DT
work_fnploejenbc2raktl46esxm44i	386	22	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	386	23	aggregation	aggregation	NN
work_fnploejenbc2raktl46esxm44i	386	24	function	function	NN
work_fnploejenbc2raktl46esxm44i	386	25	;	;	:
work_fnploejenbc2raktl46esxm44i	386	26	to	to	TO
work_fnploejenbc2raktl46esxm44i	386	27	be	be	VB
work_fnploejenbc2raktl46esxm44i	386	28	complete	complete	JJ
work_fnploejenbc2raktl46esxm44i	386	29	,	,	,
work_fnploejenbc2raktl46esxm44i	386	30	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	386	31	consider	consider	VBP
work_fnploejenbc2raktl46esxm44i	386	32	also	also	RB
work_fnploejenbc2raktl46esxm44i	386	33	their	-PRON-	PRP$
work_fnploejenbc2raktl46esxm44i	386	34	mixed	mixed	JJ
work_fnploejenbc2raktl46esxm44i	386	35	extensions	extension	NNS
work_fnploejenbc2raktl46esxm44i	386	36	.	.	.
work_fnploejenbc2raktl46esxm44i	387	1	Under	under	IN
work_fnploejenbc2raktl46esxm44i	387	2	an	an	DT
work_fnploejenbc2raktl46esxm44i	387	3	additional	additional	JJ
work_fnploejenbc2raktl46esxm44i	387	4	assumption	assumption	NN
work_fnploejenbc2raktl46esxm44i	387	5	on	on	IN
work_fnploejenbc2raktl46esxm44i	387	6	the	the	DT
work_fnploejenbc2raktl46esxm44i	387	7	score	score	NN
work_fnploejenbc2raktl46esxm44i	387	8	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	387	9	,	,	,
work_fnploejenbc2raktl46esxm44i	387	10	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	387	11	establish	establish	VBP
work_fnploejenbc2raktl46esxm44i	387	12	the	the	DT
work_fnploejenbc2raktl46esxm44i	387	13	equivalences	equivalence	NNS
work_fnploejenbc2raktl46esxm44i	387	14	among	among	IN
work_fnploejenbc2raktl46esxm44i	387	15	different	different	JJ
work_fnploejenbc2raktl46esxm44i	387	16	concepts	concept	NNS
work_fnploejenbc2raktl46esxm44i	387	17	of	of	IN
work_fnploejenbc2raktl46esxm44i	387	18	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	387	19	,	,	,
work_fnploejenbc2raktl46esxm44i	387	20	including	include	VBG
work_fnploejenbc2raktl46esxm44i	387	21	Bayesian	bayesian	JJ
work_fnploejenbc2raktl46esxm44i	387	22	decision	decision	NN
work_fnploejenbc2raktl46esxm44i	387	23	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	387	24	and	and	CC
work_fnploejenbc2raktl46esxm44i	387	25	DeFinetti	DeFinetti	NNP
work_fnploejenbc2raktl46esxm44i	387	26	’s	’s	POS
work_fnploejenbc2raktl46esxm44i	387	27	coherence	coherence	NN
work_fnploejenbc2raktl46esxm44i	387	28	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	387	29	.	.	.
work_fnploejenbc2raktl46esxm44i	388	1	We	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	388	2	also	also	RB
work_fnploejenbc2raktl46esxm44i	388	3	show	show	VBP
work_fnploejenbc2raktl46esxm44i	388	4	that	that	IN
work_fnploejenbc2raktl46esxm44i	388	5	nonatomic	nonatomic	JJ
work_fnploejenbc2raktl46esxm44i	388	6	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	388	7	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	388	8	are	be	VBP
work_fnploejenbc2raktl46esxm44i	388	9	not	not	RB
work_fnploejenbc2raktl46esxm44i	388	10	“	"	``
work_fnploejenbc2raktl46esxm44i	388	11	coherent	coherent	JJ
work_fnploejenbc2raktl46esxm44i	388	12	”	"	''
work_fnploejenbc2raktl46esxm44i	388	13	in	in	IN
work_fnploejenbc2raktl46esxm44i	388	14	games	game	NNS
work_fnploejenbc2raktl46esxm44i	388	15	with	with	IN
work_fnploejenbc2raktl46esxm44i	388	16	improper	improper	JJ
work_fnploejenbc2raktl46esxm44i	388	17	score	score	NN
work_fnploejenbc2raktl46esxm44i	388	18	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	388	19	.	.	.
work_fnploejenbc2raktl46esxm44i	389	1	4.1	4.1	CD
work_fnploejenbc2raktl46esxm44i	389	2	.	.	.
work_fnploejenbc2raktl46esxm44i	390	1	Mixed	mixed	JJ
work_fnploejenbc2raktl46esxm44i	390	2	Extensions	extension	NNS
work_fnploejenbc2raktl46esxm44i	390	3	of	of	IN
work_fnploejenbc2raktl46esxm44i	390	4	Uncertainty	Uncertainty	NNP
work_fnploejenbc2raktl46esxm44i	390	5	Games	Games	NNPS
work_fnploejenbc2raktl46esxm44i	390	6	Consider	consider	VB
work_fnploejenbc2raktl46esxm44i	390	7	the	the	DT
work_fnploejenbc2raktl46esxm44i	390	8	game	game	NN
work_fnploejenbc2raktl46esxm44i	390	9	G,+	g,+	NN
work_fnploejenbc2raktl46esxm44i	390	10	in	in	IN
work_fnploejenbc2raktl46esxm44i	390	11	its	-PRON-	PRP$
work_fnploejenbc2raktl46esxm44i	390	12	equivalent	equivalent	JJ
work_fnploejenbc2raktl46esxm44i	390	13	reduced	reduce	VBN
work_fnploejenbc2raktl46esxm44i	390	14	form	form	NN
work_fnploejenbc2raktl46esxm44i	390	15	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	390	16	A	a	NN
work_fnploejenbc2raktl46esxm44i	390	17	:	:	:
work_fnploejenbc2raktl46esxm44i	390	18	,	,	,
work_fnploejenbc2raktl46esxm44i	390	19	A	a	DT
work_fnploejenbc2raktl46esxm44i	390	20	2	2	CD
work_fnploejenbc2raktl46esxm44i	390	21	,	,	,
work_fnploejenbc2raktl46esxm44i	390	22	Lf+	Lf+	NNP
work_fnploejenbc2raktl46esxm44i	390	23	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	390	24	with	with	IN
work_fnploejenbc2raktl46esxm44i	390	25	Because	because	IN
work_fnploejenbc2raktl46esxm44i	390	26	of	of	IN
work_fnploejenbc2raktl46esxm44i	390	27	the	the	DT
work_fnploejenbc2raktl46esxm44i	390	28	nature	nature	NN
work_fnploejenbc2raktl46esxm44i	390	29	of	of	IN
work_fnploejenbc2raktl46esxm44i	390	30	/i	/i	NN
work_fnploejenbc2raktl46esxm44i	390	31	:	:	:
work_fnploejenbc2raktl46esxm44i	390	32	,	,	,
work_fnploejenbc2raktl46esxm44i	390	33	mixed	mixed	JJ
work_fnploejenbc2raktl46esxm44i	390	34	strategies	strategy	NNS
work_fnploejenbc2raktl46esxm44i	390	35	or	or	CC
work_fnploejenbc2raktl46esxm44i	390	36	prior	prior	JJ
work_fnploejenbc2raktl46esxm44i	390	37	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	390	38	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	390	39	on	on	IN
work_fnploejenbc2raktl46esxm44i	390	40	A	a	NN
work_fnploejenbc2raktl46esxm44i	390	41	:	:	:
work_fnploejenbc2raktl46esxm44i	390	42	will	will	MD
work_fnploejenbc2raktl46esxm44i	390	43	be	be	VB
work_fnploejenbc2raktl46esxm44i	390	44	defined	define	VBN
work_fnploejenbc2raktl46esxm44i	390	45	as	as	IN
work_fnploejenbc2raktl46esxm44i	390	46	follows	follow	VBZ
work_fnploejenbc2raktl46esxm44i	390	47	.	.	.
work_fnploejenbc2raktl46esxm44i	391	1	Player	player	NN
work_fnploejenbc2raktl46esxm44i	391	2	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	391	3	will	will	MD
work_fnploejenbc2raktl46esxm44i	391	4	first	first	RB
work_fnploejenbc2raktl46esxm44i	391	5	pick	pick	VB
work_fnploejenbc2raktl46esxm44i	391	6	an	an	DT
work_fnploejenbc2raktl46esxm44i	391	7	A^	A^	NNP
work_fnploejenbc2raktl46esxm44i	391	8	E	E	NNP
work_fnploejenbc2raktl46esxm44i	391	9	J	J	NNP
work_fnploejenbc2raktl46esxm44i	391	10	&	&	CC
work_fnploejenbc2raktl46esxm44i	391	11	according	accord	VBG
work_fnploejenbc2raktl46esxm44i	391	12	to	to	IN
work_fnploejenbc2raktl46esxm44i	391	13	some	some	DT
work_fnploejenbc2raktl46esxm44i	391	14	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	391	15	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	391	16	4	4	CD
work_fnploejenbc2raktl46esxm44i	391	17	on	on	IN
work_fnploejenbc2raktl46esxm44i	391	18	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	391	19	s	s	NNP
work_fnploejenbc2raktl46esxm44i	391	20	&	&	CC
work_fnploejenbc2raktl46esxm44i	391	21	,	,	,
work_fnploejenbc2raktl46esxm44i	391	22	,	,	,
work_fnploejenbc2raktl46esxm44i	391	23	SJ	SJ	NNP
work_fnploejenbc2raktl46esxm44i	391	24	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	391	25	,	,	,
work_fnploejenbc2raktl46esxm44i	391	26	where	where	WRB
work_fnploejenbc2raktl46esxm44i	391	27	3	3	CD
work_fnploejenbc2raktl46esxm44i	391	28	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	391	29	some	some	DT
work_fnploejenbc2raktl46esxm44i	391	30	a	a	NN
work_fnploejenbc2raktl46esxm44i	391	31	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	391	32	algebra	algebra	NN
work_fnploejenbc2raktl46esxm44i	391	33	of	of	IN
work_fnploejenbc2raktl46esxm44i	391	34	subsets	subset	NNS
work_fnploejenbc2raktl46esxm44i	391	35	of	of	IN
work_fnploejenbc2raktl46esxm44i	391	36	s	s	NNP
work_fnploejenbc2raktl46esxm44i	391	37	&	&	CC
work_fnploejenbc2raktl46esxm44i	391	38	,	,	,
work_fnploejenbc2raktl46esxm44i	391	39	and	and	CC
work_fnploejenbc2raktl46esxm44i	391	40	then	then	RB
work_fnploejenbc2raktl46esxm44i	391	41	depending	depend	VBG
work_fnploejenbc2raktl46esxm44i	391	42	upon	upon	IN
work_fnploejenbc2raktl46esxm44i	391	43	a	a	DT
work_fnploejenbc2raktl46esxm44i	391	44	,	,	,
work_fnploejenbc2raktl46esxm44i	391	45	pick	pick	VB
work_fnploejenbc2raktl46esxm44i	391	46	a	a	DT
work_fnploejenbc2raktl46esxm44i	391	47	configuration	configuration	NN
work_fnploejenbc2raktl46esxm44i	391	48	of	of	IN
work_fnploejenbc2raktl46esxm44i	391	49	occurrences	occurrence	NNS
work_fnploejenbc2raktl46esxm44i	391	50	of	of	IN
work_fnploejenbc2raktl46esxm44i	391	51	A^	A^	NNP
work_fnploejenbc2raktl46esxm44i	391	52	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	391	53	as	as	IN
work_fnploejenbc2raktl46esxm44i	391	54	a	a	DT
work_fnploejenbc2raktl46esxm44i	391	55	finite	finite	JJ
work_fnploejenbc2raktl46esxm44i	391	56	collection	collection	NN
work_fnploejenbc2raktl46esxm44i	391	57	of	of	IN
work_fnploejenbc2raktl46esxm44i	391	58	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	391	59	events	event	NNS
work_fnploejenbc2raktl46esxm44i	391	60	,	,	,
work_fnploejenbc2raktl46esxm44i	391	61	equivalently	equivalently	RB
work_fnploejenbc2raktl46esxm44i	391	62	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	391	63	an	an	DT
work_fnploejenbc2raktl46esxm44i	391	64	element	element	NN
work_fnploejenbc2raktl46esxm44i	391	65	of	of	IN
work_fnploejenbc2raktl46esxm44i	391	66	the	the	DT
work_fnploejenbc2raktl46esxm44i	391	67	partition	partition	NN
work_fnploejenbc2raktl46esxm44i	391	68	n(A	n(a	NN
work_fnploejenbc2raktl46esxm44i	391	69	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	391	70	,	,	,
work_fnploejenbc2raktl46esxm44i	391	71	according	accord	VBG
work_fnploejenbc2raktl46esxm44i	391	72	to	to	IN
work_fnploejenbc2raktl46esxm44i	391	73	some	some	DT
work_fnploejenbc2raktl46esxm44i	391	74	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	391	75	measure	measure	VB
work_fnploejenbc2raktl46esxm44i	391	76	rA	rA	NNP
work_fnploejenbc2raktl46esxm44i	391	77	on	on	IN
work_fnploejenbc2raktl46esxm44i	391	78	the	the	DT
work_fnploejenbc2raktl46esxm44i	391	79	power	power	NN
work_fnploejenbc2raktl46esxm44i	391	80	class	class	NN
work_fnploejenbc2raktl46esxm44i	391	81	9y7c(A	9y7c(a	CD
work_fnploejenbc2raktl46esxm44i	391	82	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	391	83	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	391	84	of	of	IN
work_fnploejenbc2raktl46esxm44i	391	85	7c(A	7c(a	CD
work_fnploejenbc2raktl46esxm44i	391	86	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	391	87	.	.	.
work_fnploejenbc2raktl46esxm44i	392	1	Now	now	RB
work_fnploejenbc2raktl46esxm44i	392	2	,	,	,
work_fnploejenbc2raktl46esxm44i	392	3	since	since	IN
work_fnploejenbc2raktl46esxm44i	392	4	~(a	~(a	NNP
work_fnploejenbc2raktl46esxm44i	392	5	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	392	6	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	392	7	finite	finite	JJ
work_fnploejenbc2raktl46esxm44i	392	8	,	,	,
work_fnploejenbc2raktl46esxm44i	392	9	each	each	DT
work_fnploejenbc2raktl46esxm44i	392	10	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	392	11	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	392	12	on	on	IN
work_fnploejenbc2raktl46esxm44i	392	13	9(x(a	9(x(a	NNP
work_fnploejenbc2raktl46esxm44i	392	14	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	392	15	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	392	16	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	392	17	identified	identify	VBN
work_fnploejenbc2raktl46esxm44i	392	18	by	by	IN
work_fnploejenbc2raktl46esxm44i	392	19	its	-PRON-	PRP$
work_fnploejenbc2raktl46esxm44i	392	20	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	392	21	density	density	NN
work_fnploejenbc2raktl46esxm44i	392	22	function	function	NN
work_fnploejenbc2raktl46esxm44i	392	23	on	on	IN
work_fnploejenbc2raktl46esxm44i	392	24	X(A	X(A	NNP
work_fnploejenbc2raktl46esxm44i	392	25	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	392	26	,	,	,
work_fnploejenbc2raktl46esxm44i	392	27	i.e.	i.e.	FW
work_fnploejenbc2raktl46esxm44i	392	28	,	,	,
work_fnploejenbc2raktl46esxm44i	392	29	6	6	CD
work_fnploejenbc2raktl46esxm44i	392	30	:	:	:
work_fnploejenbc2raktl46esxm44i	392	31	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	392	32	B,,j=	b,,j=	NN
work_fnploejenbc2raktl46esxm44i	392	33	1	1	CD
work_fnploejenbc2raktl46esxm44i	392	34	,	,	,
work_fnploejenbc2raktl46esxm44i	392	35	.	.	.
work_fnploejenbc2raktl46esxm44i	393	1	.	.	.
work_fnploejenbc2raktl46esxm44i	394	1	.	.	.
work_fnploejenbc2raktl46esxm44i	395	1	.	.	.
work_fnploejenbc2raktl46esxm44i	396	1	m	m	LS
work_fnploejenbc2raktl46esxm44i	396	2	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	396	3	-+	-+	.
work_fnploejenbc2raktl46esxm44i	396	4	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	396	5	0	0	CD
work_fnploejenbc2raktl46esxm44i	396	6	,	,	,
work_fnploejenbc2raktl46esxm44i	396	7	11	11	CD
work_fnploejenbc2raktl46esxm44i	396	8	,	,	,
work_fnploejenbc2raktl46esxm44i	396	9	f	f	NNP
work_fnploejenbc2raktl46esxm44i	396	10	QB,)=	QB,)=	NNP
work_fnploejenbc2raktl46esxm44i	396	11	1	1	CD
work_fnploejenbc2raktl46esxm44i	396	12	,	,	,
work_fnploejenbc2raktl46esxm44i	396	13	j=	j=	NNP
work_fnploejenbc2raktl46esxm44i	396	14	1	1	CD
work_fnploejenbc2raktl46esxm44i	396	15	where	where	WRB
work_fnploejenbc2raktl46esxm44i	396	16	Bis	Bis	NNP
work_fnploejenbc2raktl46esxm44i	396	17	are	be	VBP
work_fnploejenbc2raktl46esxm44i	396	18	some	some	DT
work_fnploejenbc2raktl46esxm44i	396	19	listing	listing	NN
work_fnploejenbc2raktl46esxm44i	396	20	of	of	IN
work_fnploejenbc2raktl46esxm44i	396	21	the	the	DT
work_fnploejenbc2raktl46esxm44i	396	22	elements	element	NNS
work_fnploejenbc2raktl46esxm44i	396	23	of	of	IN
work_fnploejenbc2raktl46esxm44i	396	24	n(a	n(a	NNP
work_fnploejenbc2raktl46esxm44i	396	25	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	396	26	,	,	,
work_fnploejenbc2raktl46esxm44i	396	27	and	and	CC
work_fnploejenbc2raktl46esxm44i	396	28	m	m	NN
work_fnploejenbc2raktl46esxm44i	396	29	=	=	SYM
work_fnploejenbc2raktl46esxm44i	396	30	In(a	In(a	NNP
work_fnploejenbc2raktl46esxm44i	396	31	Next	Next	NNP
work_fnploejenbc2raktl46esxm44i	396	32	,	,	,
work_fnploejenbc2raktl46esxm44i	396	33	each	each	DT
work_fnploejenbc2raktl46esxm44i	396	34	such	such	JJ
work_fnploejenbc2raktl46esxm44i	396	35	8	8	CD
work_fnploejenbc2raktl46esxm44i	396	36	generates	generate	VBZ
work_fnploejenbc2raktl46esxm44i	396	37	a	a	DT
work_fnploejenbc2raktl46esxm44i	396	38	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	396	39	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	396	40	P	p	NN
work_fnploejenbc2raktl46esxm44i	396	41	,	,	,
work_fnploejenbc2raktl46esxm44i	396	42	on	on	IN
work_fnploejenbc2raktl46esxm44i	396	43	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	396	44	Sz	Sz	NNP
work_fnploejenbc2raktl46esxm44i	396	45	,	,	,
work_fnploejenbc2raktl46esxm44i	396	46	&	&	CC
work_fnploejenbc2raktl46esxm44i	396	47	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	396	48	such	such	JJ
work_fnploejenbc2raktl46esxm44i	396	49	that	that	IN
work_fnploejenbc2raktl46esxm44i	396	50	PdBj	PdBj	NNP
work_fnploejenbc2raktl46esxm44i	396	51	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	396	52	=	=	NFP
work_fnploejenbc2raktl46esxm44i	396	53	e(Bj	e(bj	NN
work_fnploejenbc2raktl46esxm44i	396	54	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	396	55	,	,	,
work_fnploejenbc2raktl46esxm44i	396	56	Vj	Vj	NNP
work_fnploejenbc2raktl46esxm44i	396	57	=	=	SYM
work_fnploejenbc2raktl46esxm44i	396	58	1	1	CD
work_fnploejenbc2raktl46esxm44i	396	59	,	,	,
work_fnploejenbc2raktl46esxm44i	396	60	.	.	.
work_fnploejenbc2raktl46esxm44i	397	1	.	.	.
work_fnploejenbc2raktl46esxm44i	398	1	.	.	.
work_fnploejenbc2raktl46esxm44i	399	1	.	.	.
work_fnploejenbc2raktl46esxm44i	400	1	m.	m.	NNP
work_fnploejenbc2raktl46esxm44i	400	2	Indeed	indeed	RB
work_fnploejenbc2raktl46esxm44i	400	3	,	,	,
work_fnploejenbc2raktl46esxm44i	400	4	for	for	IN
work_fnploejenbc2raktl46esxm44i	400	5	each	each	DT
work_fnploejenbc2raktl46esxm44i	400	6	j	j	NN
work_fnploejenbc2raktl46esxm44i	400	7	=	=	SYM
work_fnploejenbc2raktl46esxm44i	400	8	1	1	CD
work_fnploejenbc2raktl46esxm44i	400	9	,	,	,
work_fnploejenbc2raktl46esxm44i	400	10	2	2	CD
work_fnploejenbc2raktl46esxm44i	400	11	,	,	,
work_fnploejenbc2raktl46esxm44i	400	12	.	.	.
work_fnploejenbc2raktl46esxm44i	401	1	.	.	.
work_fnploejenbc2raktl46esxm44i	402	1	.	.	.
work_fnploejenbc2raktl46esxm44i	403	1	.	.	.
work_fnploejenbc2raktl46esxm44i	404	1	m	m	LS
work_fnploejenbc2raktl46esxm44i	404	2	,	,	,
work_fnploejenbc2raktl46esxm44i	404	3	let	let	VB
work_fnploejenbc2raktl46esxm44i	404	4	Pj	Pj	NNP
work_fnploejenbc2raktl46esxm44i	404	5	be	be	VB
work_fnploejenbc2raktl46esxm44i	404	6	a	a	DT
work_fnploejenbc2raktl46esxm44i	404	7	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	404	8	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	404	9	on	on	IN
work_fnploejenbc2raktl46esxm44i	404	10	B	B	NNP
work_fnploejenbc2raktl46esxm44i	404	11	,	,	,
work_fnploejenbc2raktl46esxm44i	404	12	,	,	,
work_fnploejenbc2raktl46esxm44i	404	13	i.e.	i.e.	FW
work_fnploejenbc2raktl46esxm44i	404	14	,	,	,
work_fnploejenbc2raktl46esxm44i	404	15	on	on	IN
work_fnploejenbc2raktl46esxm44i	404	16	the	the	DT
work_fnploejenbc2raktl46esxm44i	404	17	a	a	DT
work_fnploejenbc2raktl46esxm44i	404	18	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	404	19	algebra	algebra	NN
work_fnploejenbc2raktl46esxm44i	404	20	trace	trace	NN
work_fnploejenbc2raktl46esxm44i	404	21	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	404	22	A	a	DT
work_fnploejenbc2raktl46esxm44i	404	23	Bj	Bj	NNP
work_fnploejenbc2raktl46esxm44i	404	24	:	:	:
work_fnploejenbc2raktl46esxm44i	404	25	A	a	DT
work_fnploejenbc2raktl46esxm44i	404	26	E	e	NN
work_fnploejenbc2raktl46esxm44i	404	27	&	&	CC
work_fnploejenbc2raktl46esxm44i	404	28	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	404	29	with	with	IN
work_fnploejenbc2raktl46esxm44i	404	30	Pj	Pj	NNP
work_fnploejenbc2raktl46esxm44i	404	31	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	404	32	Bj	Bj	NNP
work_fnploejenbc2raktl46esxm44i	404	33	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	404	34	=	=	SYM
work_fnploejenbc2raktl46esxm44i	404	35	1	1	CD
work_fnploejenbc2raktl46esxm44i	404	36	.	.	.
work_fnploejenbc2raktl46esxm44i	405	1	Define	define	UH
work_fnploejenbc2raktl46esxm44i	405	2	,	,	,
work_fnploejenbc2raktl46esxm44i	405	3	for	for	IN
work_fnploejenbc2raktl46esxm44i	405	4	A	a	DT
work_fnploejenbc2raktl46esxm44i	405	5	E	e	NN
work_fnploejenbc2raktl46esxm44i	405	6	A	a	NN
work_fnploejenbc2raktl46esxm44i	405	7	’	'	''
work_fnploejenbc2raktl46esxm44i	405	8	,	,	,
work_fnploejenbc2raktl46esxm44i	405	9	P,(A	P,(A	NNP
work_fnploejenbc2raktl46esxm44i	405	10	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	405	11	=	=	NFP
work_fnploejenbc2raktl46esxm44i	405	12	CJ’=	cj’=	FW
work_fnploejenbc2raktl46esxm44i	405	13	,	,	,
work_fnploejenbc2raktl46esxm44i	405	14	O	o	UH
work_fnploejenbc2raktl46esxm44i	405	15	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	405	16	Bj	Bj	NNP
work_fnploejenbc2raktl46esxm44i	405	17	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	405	18	Pj(ABj	Pj(ABj	NNP
work_fnploejenbc2raktl46esxm44i	405	19	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	405	20	.	.	.
work_fnploejenbc2raktl46esxm44i	406	1	Note	note	VB
work_fnploejenbc2raktl46esxm44i	406	2	that	that	IN
work_fnploejenbc2raktl46esxm44i	406	3	PO(A	PO(A	NNS
work_fnploejenbc2raktl46esxm44i	406	4	_	_	NNP
work_fnploejenbc2raktl46esxm44i	406	5	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	406	6	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	406	7	completely	completely	RB
work_fnploejenbc2raktl46esxm44i	406	8	determined	determine	VBN
work_fnploejenbc2raktl46esxm44i	406	9	by	by	IN
work_fnploejenbc2raktl46esxm44i	406	10	8	8	CD
work_fnploejenbc2raktl46esxm44i	406	11	,	,	,
work_fnploejenbc2raktl46esxm44i	406	12	Vi	Vi	NNP
work_fnploejenbc2raktl46esxm44i	406	13	=	=	SYM
work_fnploejenbc2raktl46esxm44i	406	14	1	1	CD
work_fnploejenbc2raktl46esxm44i	406	15	,	,	,
work_fnploejenbc2raktl46esxm44i	406	16	.	.	.
work_fnploejenbc2raktl46esxm44i	407	1	.	.	.
work_fnploejenbc2raktl46esxm44i	408	1	.	.	.
work_fnploejenbc2raktl46esxm44i	409	1	.	.	.
work_fnploejenbc2raktl46esxm44i	410	1	n	n	LS
work_fnploejenbc2raktl46esxm44i	410	2	,	,	,
work_fnploejenbc2raktl46esxm44i	410	3	where	where	WRB
work_fnploejenbc2raktl46esxm44i	410	4	a	a	DT
work_fnploejenbc2raktl46esxm44i	410	5	=	=	FW
work_fnploejenbc2raktl46esxm44i	410	6	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	410	7	A	a	NN
work_fnploejenbc2raktl46esxm44i	410	8	r	r	NN
work_fnploejenbc2raktl46esxm44i	410	9	,	,	,
work_fnploejenbc2raktl46esxm44i	410	10	.	.	.
work_fnploejenbc2raktl46esxm44i	411	1	.	.	.
work_fnploejenbc2raktl46esxm44i	412	1	.	.	.
work_fnploejenbc2raktl46esxm44i	413	1	.	.	.
work_fnploejenbc2raktl46esxm44i	414	1	A	a	DT
work_fnploejenbc2raktl46esxm44i	414	2	,	,	,
work_fnploejenbc2raktl46esxm44i	414	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	414	4	,	,	,
work_fnploejenbc2raktl46esxm44i	414	5	n=	n=	NNP
work_fnploejenbc2raktl46esxm44i	414	6	IAJ	IAJ	NNP
work_fnploejenbc2raktl46esxm44i	414	7	.	.	.
work_fnploejenbc2raktl46esxm44i	415	1	Then	then	RB
work_fnploejenbc2raktl46esxm44i	415	2	,	,	,
work_fnploejenbc2raktl46esxm44i	415	3	since	since	IN
work_fnploejenbc2raktl46esxm44i	415	4	each	each	DT
work_fnploejenbc2raktl46esxm44i	415	5	Aims	aim	VBZ
work_fnploejenbc2raktl46esxm44i	415	6	?	?	.
work_fnploejenbc2raktl46esxm44i	416	1	in	in	IN
work_fnploejenbc2raktl46esxm44i	416	2	general	general	JJ
work_fnploejenbc2raktl46esxm44i	416	3	,	,	,
work_fnploejenbc2raktl46esxm44i	416	4	the	the	DT
work_fnploejenbc2raktl46esxm44i	416	5	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	416	6	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	416	7	P	p	NN
work_fnploejenbc2raktl46esxm44i	416	8	,	,	,
work_fnploejenbc2raktl46esxm44i	416	9	on	on	IN
work_fnploejenbc2raktl46esxm44i	416	10	d	d	NNP
work_fnploejenbc2raktl46esxm44i	416	11	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	416	12	extended	extend	VBN
work_fnploejenbc2raktl46esxm44i	416	13	to	to	IN
work_fnploejenbc2raktl46esxm44i	416	14	d	d	NN
work_fnploejenbc2raktl46esxm44i	416	15	via	via	IN
work_fnploejenbc2raktl46esxm44i	416	16	the	the	DT
work_fnploejenbc2raktl46esxm44i	416	17	condi-	condi-	NNP
work_fnploejenbc2raktl46esxm44i	416	18	tional	tional	JJ
work_fnploejenbc2raktl46esxm44i	416	19	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	416	20	operation	operation	NN
work_fnploejenbc2raktl46esxm44i	416	21	.	.	.
work_fnploejenbc2raktl46esxm44i	417	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	417	2	a	a	DT
work_fnploejenbc2raktl46esxm44i	417	3	rigorous	rigorous	JJ
work_fnploejenbc2raktl46esxm44i	417	4	treatment	treatment	NN
work_fnploejenbc2raktl46esxm44i	417	5	of	of	IN
work_fnploejenbc2raktl46esxm44i	417	6	this	this	DT
work_fnploejenbc2raktl46esxm44i	417	7	extension	extension	NN
work_fnploejenbc2raktl46esxm44i	417	8	,	,	,
work_fnploejenbc2raktl46esxm44i	417	9	see	see	VB
work_fnploejenbc2raktl46esxm44i	417	10	c121	c121	NNP
work_fnploejenbc2raktl46esxm44i	417	11	.	.	.
work_fnploejenbc2raktl46esxm44i	418	1	570	570	CD
work_fnploejenbc2raktl46esxm44i	418	2	GOODMAN	GOODMAN	NNP
work_fnploejenbc2raktl46esxm44i	418	3	,	,	,
work_fnploejenbc2raktl46esxm44i	418	4	NGUYEN	NGUYEN	NNP
work_fnploejenbc2raktl46esxm44i	418	5	,	,	,
work_fnploejenbc2raktl46esxm44i	418	6	AND	and	CC
work_fnploejenbc2raktl46esxm44i	418	7	ROGERS	ROGERS	NNP
work_fnploejenbc2raktl46esxm44i	418	8	If	if	IN
work_fnploejenbc2raktl46esxm44i	418	9	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	418	10	X	X	NNP
work_fnploejenbc2raktl46esxm44i	418	11	,	,	,
work_fnploejenbc2raktl46esxm44i	418	12	9	9	CD
work_fnploejenbc2raktl46esxm44i	418	13	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	418	14	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	418	15	a	a	DT
work_fnploejenbc2raktl46esxm44i	418	16	measurable	measurable	JJ
work_fnploejenbc2raktl46esxm44i	418	17	space	space	NN
work_fnploejenbc2raktl46esxm44i	418	18	,	,	,
work_fnploejenbc2raktl46esxm44i	418	19	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	418	20	will	will	MD
work_fnploejenbc2raktl46esxm44i	418	21	denote	denote	VB
work_fnploejenbc2raktl46esxm44i	418	22	by	by	IN
work_fnploejenbc2raktl46esxm44i	418	23	P(X	P(X	NNP
work_fnploejenbc2raktl46esxm44i	418	24	,	,	,
work_fnploejenbc2raktl46esxm44i	418	25	X	X	NNP
work_fnploejenbc2raktl46esxm44i	418	26	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	418	27	the	the	DT
work_fnploejenbc2raktl46esxm44i	418	28	collection	collection	NN
work_fnploejenbc2raktl46esxm44i	418	29	of	of	IN
work_fnploejenbc2raktl46esxm44i	418	30	all	all	DT
work_fnploejenbc2raktl46esxm44i	418	31	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	418	32	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	418	33	on	on	IN
work_fnploejenbc2raktl46esxm44i	418	34	it	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	418	35	.	.	.
work_fnploejenbc2raktl46esxm44i	419	1	The	the	DT
work_fnploejenbc2raktl46esxm44i	419	2	collection	collection	NN
work_fnploejenbc2raktl46esxm44i	419	3	of	of	IN
work_fnploejenbc2raktl46esxm44i	419	4	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	419	5	density	density	NN
work_fnploejenbc2raktl46esxm44i	419	6	func-	func-	JJ
work_fnploejenbc2raktl46esxm44i	419	7	tions	tion	NNS
work_fnploejenbc2raktl46esxm44i	419	8	on	on	IN
work_fnploejenbc2raktl46esxm44i	419	9	z(a	z(a	NNP
work_fnploejenbc2raktl46esxm44i	419	10	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	419	11	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	419	12	denoted	denote	VBN
work_fnploejenbc2raktl46esxm44i	419	13	by	by	IN
work_fnploejenbc2raktl46esxm44i	419	14	P(rc(a	P(rc(a	NNP
work_fnploejenbc2raktl46esxm44i	419	15	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	419	16	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	419	17	.	.	.
work_fnploejenbc2raktl46esxm44i	420	1	Thus	thus	RB
work_fnploejenbc2raktl46esxm44i	420	2	,	,	,
work_fnploejenbc2raktl46esxm44i	420	3	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	420	4	have	have	VBP
work_fnploejenbc2raktl46esxm44i	420	5	,	,	,
work_fnploejenbc2raktl46esxm44i	420	6	by	by	IN
work_fnploejenbc2raktl46esxm44i	420	7	identification	identification	NN
work_fnploejenbc2raktl46esxm44i	420	8	,	,	,
work_fnploejenbc2raktl46esxm44i	420	9	P(7Q	P(7Q	NNP
work_fnploejenbc2raktl46esxm44i	420	10	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	420	11	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	420	12	c	c	NN
work_fnploejenbc2raktl46esxm44i	420	13	P(Q	p(q	NN
work_fnploejenbc2raktl46esxm44i	420	14	,	,	,
work_fnploejenbc2raktl46esxm44i	420	15	a	a	DT
work_fnploejenbc2raktl46esxm44i	420	16	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	420	17	.	.	.
work_fnploejenbc2raktl46esxm44i	421	1	The	the	DT
work_fnploejenbc2raktl46esxm44i	421	2	space	space	NN
work_fnploejenbc2raktl46esxm44i	421	3	of	of	IN
work_fnploejenbc2raktl46esxm44i	421	4	prior	prior	JJ
work_fnploejenbc2raktl46esxm44i	421	5	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	421	6	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	421	7	on	on	IN
work_fnploejenbc2raktl46esxm44i	421	8	Ai+	ai+	NN
work_fnploejenbc2raktl46esxm44i	421	9	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	421	10	The	the	DT
work_fnploejenbc2raktl46esxm44i	421	11	expected	expected	JJ
work_fnploejenbc2raktl46esxm44i	421	12	loss	loss	NN
work_fnploejenbc2raktl46esxm44i	421	13	of	of	IN
work_fnploejenbc2raktl46esxm44i	421	14	p	p	NN
work_fnploejenbc2raktl46esxm44i	421	15	E	e	NN
work_fnploejenbc2raktl46esxm44i	421	16	AZ	AZ	NNP
work_fnploejenbc2raktl46esxm44i	421	17	,	,	,
work_fnploejenbc2raktl46esxm44i	421	18	with	with	IN
work_fnploejenbc2raktl46esxm44i	421	19	respect	respect	NN
work_fnploejenbc2raktl46esxm44i	421	20	to	to	IN
work_fnploejenbc2raktl46esxm44i	421	21	a	a	DT
work_fnploejenbc2raktl46esxm44i	421	22	prior	prior	JJ
work_fnploejenbc2raktl46esxm44i	421	23	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	421	24	q	q	NNP
work_fnploejenbc2raktl46esxm44i	421	25	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	421	26	.	.	.
work_fnploejenbc2raktl46esxm44i	422	1	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	422	2	,	,	,
work_fnploejenbc2raktl46esxm44i	422	3	z.	z.	NNP
work_fnploejenbc2raktl46esxm44i	423	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	423	2	.	.	.
work_fnploejenbc2raktl46esxm44i	423	3	,	,	,
work_fnploejenbc2raktl46esxm44i	423	4	+	+	SYM
work_fnploejenbc2raktl46esxm44i	423	5	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	423	6	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	423	7	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	423	8	so	so	IN
work_fnploejenbc2raktl46esxm44i	423	9	that	that	IN
work_fnploejenbc2raktl46esxm44i	423	10	the	the	DT
work_fnploejenbc2raktl46esxm44i	423	11	mixed	mixed	JJ
work_fnploejenbc2raktl46esxm44i	423	12	extension	extension	NN
work_fnploejenbc2raktl46esxm44i	423	13	of	of	IN
work_fnploejenbc2raktl46esxm44i	423	14	G	g	NN
work_fnploejenbc2raktl46esxm44i	423	15	;	;	:
work_fnploejenbc2raktl46esxm44i	423	16	,	,	,
work_fnploejenbc2raktl46esxm44i	423	17	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	423	18	Similarly	similarly	RB
work_fnploejenbc2raktl46esxm44i	423	19	,	,	,
work_fnploejenbc2raktl46esxm44i	423	20	the	the	DT
work_fnploejenbc2raktl46esxm44i	423	21	mixed	mixed	JJ
work_fnploejenbc2raktl46esxm44i	423	22	extension	extension	NN
work_fnploejenbc2raktl46esxm44i	423	23	of	of	IN
work_fnploejenbc2raktl46esxm44i	423	24	the	the	DT
work_fnploejenbc2raktl46esxm44i	423	25	subgame	subgame	NN
work_fnploejenbc2raktl46esxm44i	423	26	CT	CT	NNP
work_fnploejenbc2raktl46esxm44i	423	27	,	,	,
work_fnploejenbc2raktl46esxm44i	423	28	,	,	,
work_fnploejenbc2raktl46esxm44i	423	29	,	,	,
work_fnploejenbc2raktl46esxm44i	423	30	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	423	31	where	where	WRB
work_fnploejenbc2raktl46esxm44i	423	32	~~,+,a	~~,+,a	NNP
work_fnploejenbc2raktl46esxm44i	423	33	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	423	34	&	&	CC
work_fnploejenbc2raktl46esxm44i	423	35	PL	PL	NNP
work_fnploejenbc2raktl46esxm44i	423	36	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	423	37	=	=	NFP
work_fnploejenbc2raktl46esxm44i	423	38	Cj$	cj$	XX
work_fnploejenbc2raktl46esxm44i	423	39	’	'	''
work_fnploejenbc2raktl46esxm44i	423	40	Lf	lf	VB
work_fnploejenbc2raktl46esxm44i	423	41	,	,	,
work_fnploejenbc2raktl46esxm44i	423	42	S	S	NNP
work_fnploejenbc2raktl46esxm44i	423	43	,	,	,
work_fnploejenbc2raktl46esxm44i	423	44	A(Bj	A(Bj	NNP
work_fnploejenbc2raktl46esxm44i	423	45	,	,	,
work_fnploejenbc2raktl46esxm44i	423	46	P	P	NNP
work_fnploejenbc2raktl46esxm44i	423	47	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	423	48	NBj	nbj	NN
work_fnploejenbc2raktl46esxm44i	423	49	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	423	50	.	.	.
work_fnploejenbc2raktl46esxm44i	424	1	Now	now	RB
work_fnploejenbc2raktl46esxm44i	424	2	,	,	,
work_fnploejenbc2raktl46esxm44i	424	3	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	424	4	view	view	VBP
work_fnploejenbc2raktl46esxm44i	424	5	the	the	DT
work_fnploejenbc2raktl46esxm44i	424	6	subgame	subgame	NN
work_fnploejenbc2raktl46esxm44i	424	7	GTti,~=(n(A	gtti,~=(n(a	CD
work_fnploejenbc2raktl46esxm44i	424	8	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	424	9	,	,	,
work_fnploejenbc2raktl46esxm44i	424	10	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	424	11	a	a	DT
work_fnploejenbc2raktl46esxm44i	424	12	,	,	,
work_fnploejenbc2raktl46esxm44i	424	13	,	,	,
work_fnploejenbc2raktl46esxm44i	424	14	uSI	uSI	NNP
work_fnploejenbc2raktl46esxm44i	424	15	’	'	''
work_fnploejenbc2raktl46esxm44i	424	16	,	,	,
work_fnploejenbc2raktl46esxm44i	424	17	L!$,J	L!$,J	NNP
work_fnploejenbc2raktl46esxm44i	424	18	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	424	19	as	as	IN
work_fnploejenbc2raktl46esxm44i	424	20	a	a	DT
work_fnploejenbc2raktl46esxm44i	424	21	statistical	statistical	JJ
work_fnploejenbc2raktl46esxm44i	424	22	game	game	NN
work_fnploejenbc2raktl46esxm44i	424	23	coupled	couple	VBN
work_fnploejenbc2raktl46esxm44i	424	24	with	with	IN
work_fnploejenbc2raktl46esxm44i	424	25	the	the	DT
work_fnploejenbc2raktl46esxm44i	424	26	random	random	JJ
work_fnploejenbc2raktl46esxm44i	424	27	variable	variable	JJ
work_fnploejenbc2raktl46esxm44i	424	28	X	x	NN
work_fnploejenbc2raktl46esxm44i	424	29	whose	whose	WP$
work_fnploejenbc2raktl46esxm44i	424	30	distribution	distribution	NN
work_fnploejenbc2raktl46esxm44i	424	31	P	p	NN
work_fnploejenbc2raktl46esxm44i	424	32	,	,	,
work_fnploejenbc2raktl46esxm44i	424	33	depends	depend	VBZ
work_fnploejenbc2raktl46esxm44i	424	34	on	on	IN
work_fnploejenbc2raktl46esxm44i	424	35	BE	BE	NNP
work_fnploejenbc2raktl46esxm44i	424	36	n(a	n(a	NNP
work_fnploejenbc2raktl46esxm44i	424	37	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	424	38	;	;	:
work_fnploejenbc2raktl46esxm44i	424	39	when	when	WRB
work_fnploejenbc2raktl46esxm44i	424	40	X	X	NNP
work_fnploejenbc2raktl46esxm44i	424	41	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	424	42	constant	constant	JJ
work_fnploejenbc2raktl46esxm44i	424	43	,	,	,
work_fnploejenbc2raktl46esxm44i	424	44	on	on	IN
work_fnploejenbc2raktl46esxm44i	424	45	each	each	DT
work_fnploejenbc2raktl46esxm44i	424	46	BE	BE	NNP
work_fnploejenbc2raktl46esxm44i	424	47	n(a	n(a	NNP
work_fnploejenbc2raktl46esxm44i	424	48	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	424	49	,	,	,
work_fnploejenbc2raktl46esxm44i	424	50	the	the	DT
work_fnploejenbc2raktl46esxm44i	424	51	risk	risk	NN
work_fnploejenbc2raktl46esxm44i	424	52	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	424	53	L(B	l(b	JJ
work_fnploejenbc2raktl46esxm44i	424	54	,	,	,
work_fnploejenbc2raktl46esxm44i	424	55	p)+	p)+	NNP
work_fnploejenbc2raktl46esxm44i	424	56	On	on	IN
work_fnploejenbc2raktl46esxm44i	424	57	the	the	DT
work_fnploejenbc2raktl46esxm44i	424	58	other	other	JJ
work_fnploejenbc2raktl46esxm44i	424	59	hand	hand	NN
work_fnploejenbc2raktl46esxm44i	424	60	,	,	,
work_fnploejenbc2raktl46esxm44i	424	61	since	since	IN
work_fnploejenbc2raktl46esxm44i	424	62	~(2	~(2	XX
work_fnploejenbc2raktl46esxm44i	424	63	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	424	64	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	424	65	finite	finite	JJ
work_fnploejenbc2raktl46esxm44i	424	66	,	,	,
work_fnploejenbc2raktl46esxm44i	424	67	standard	standard	JJ
work_fnploejenbc2raktl46esxm44i	424	68	results	result	NNS
work_fnploejenbc2raktl46esxm44i	424	69	from	from	IN
work_fnploejenbc2raktl46esxm44i	424	70	decision	decision	NN
work_fnploejenbc2raktl46esxm44i	424	71	theory	theory	NN
work_fnploejenbc2raktl46esxm44i	424	72	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	424	73	for	for	IN
work_fnploejenbc2raktl46esxm44i	424	74	finite	finite	NNP
work_fnploejenbc2raktl46esxm44i	424	75	games	game	NNS
work_fnploejenbc2raktl46esxm44i	424	76	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	424	77	hold	hold	VBP
work_fnploejenbc2raktl46esxm44i	424	78	for	for	IN
work_fnploejenbc2raktl46esxm44i	424	79	Gzti	Gzti	NNP
work_fnploejenbc2raktl46esxm44i	424	80	,	,	,
work_fnploejenbc2raktl46esxm44i	424	81	A	a	DT
work_fnploejenbc2raktl46esxm44i	424	82	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	424	83	see	see	UH
work_fnploejenbc2raktl46esxm44i	424	84	,	,	,
work_fnploejenbc2raktl46esxm44i	424	85	e.g.	e.g.	RB
work_fnploejenbc2raktl46esxm44i	424	86	,	,	,
work_fnploejenbc2raktl46esxm44i	424	87	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	424	88	7	7	CD
work_fnploejenbc2raktl46esxm44i	424	89	,	,	,
work_fnploejenbc2raktl46esxm44i	424	90	31	31	CD
work_fnploejenbc2raktl46esxm44i	424	91	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	424	92	.	.	.
work_fnploejenbc2raktl46esxm44i	425	1	Then	then	RB
work_fnploejenbc2raktl46esxm44i	425	2	the	the	DT
work_fnploejenbc2raktl46esxm44i	425	3	risk	risk	NN
work_fnploejenbc2raktl46esxm44i	425	4	set	set	VBD
work_fnploejenbc2raktl46esxm44i	425	5	L(D	L(D	NNP
work_fnploejenbc2raktl46esxm44i	425	6	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	425	7	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	425	8	closed	close	VBN
work_fnploejenbc2raktl46esxm44i	425	9	and	and	CC
work_fnploejenbc2raktl46esxm44i	425	10	bounded	bound	VBN
work_fnploejenbc2raktl46esxm44i	425	11	since	since	IN
work_fnploejenbc2raktl46esxm44i	425	12	D	d	NN
work_fnploejenbc2raktl46esxm44i	425	13	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	425	14	compact	compact	JJ
work_fnploejenbc2raktl46esxm44i	425	15	in	in	IN
work_fnploejenbc2raktl46esxm44i	425	16	R	r	NN
work_fnploejenbc2raktl46esxm44i	425	17	”	"	''
work_fnploejenbc2raktl46esxm44i	425	18	and	and	CC
work_fnploejenbc2raktl46esxm44i	425	19	L	l	NN
work_fnploejenbc2raktl46esxm44i	425	20	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	425	21	continuous	continuous	JJ
work_fnploejenbc2raktl46esxm44i	425	22	.	.	.
work_fnploejenbc2raktl46esxm44i	426	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	426	2	convenience	convenience	NN
work_fnploejenbc2raktl46esxm44i	426	3	,	,	,
work_fnploejenbc2raktl46esxm44i	426	4	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	426	5	state	state	VBP
work_fnploejenbc2raktl46esxm44i	426	6	below	below	IN
work_fnploejenbc2raktl46esxm44i	426	7	some	some	DT
work_fnploejenbc2raktl46esxm44i	426	8	definitions	definition	NNS
work_fnploejenbc2raktl46esxm44i	426	9	and	and	CC
work_fnploejenbc2raktl46esxm44i	426	10	basic	basic	JJ
work_fnploejenbc2raktl46esxm44i	426	11	results	result	NNS
work_fnploejenbc2raktl46esxm44i	426	12	.	.	.
work_fnploejenbc2raktl46esxm44i	427	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	427	2	i	i	NN
work_fnploejenbc2raktl46esxm44i	427	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	427	4	,	,	,
work_fnploejenbc2raktl46esxm44i	427	5	U	u	NN
work_fnploejenbc2raktl46esxm44i	427	6	~	~	NFP
work_fnploejenbc2raktl46esxm44i	427	7	E	e	NN
work_fnploejenbc2raktl46esxm44i	427	8	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	427	9	a	a	DT
work_fnploejenbc2raktl46esxm44i	427	10	,	,	,
work_fnploejenbc2raktl46esxm44i	427	11	,	,	,
work_fnploejenbc2raktl46esxm44i	427	12	al	al	NNP
work_fnploejenbc2raktl46esxm44i	427	13	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	427	14	A	A	NNP
work_fnploejenbc2raktl46esxm44i	427	15	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	427	16	Bayes	Bayes	NNP
work_fnploejenbc2raktl46esxm44i	427	17	with	with	IN
work_fnploejenbc2raktl46esxm44i	427	18	respect	respect	NN
work_fnploejenbc2raktl46esxm44i	427	19	to	to	IN
work_fnploejenbc2raktl46esxm44i	427	20	a	a	DT
work_fnploejenbc2raktl46esxm44i	427	21	prior	prior	JJ
work_fnploejenbc2raktl46esxm44i	427	22	distribution	distribution	NN
work_fnploejenbc2raktl46esxm44i	427	23	r	r	NN
work_fnploejenbc2raktl46esxm44i	427	24	on	on	IN
work_fnploejenbc2raktl46esxm44i	427	25	.	.	.
work_fnploejenbc2raktl46esxm44i	428	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	428	2	A	a	NN
work_fnploejenbc2raktl46esxm44i	428	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	428	4	if	if	IN
work_fnploejenbc2raktl46esxm44i	428	5	which	which	WDT
work_fnploejenbc2raktl46esxm44i	428	6	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	428	7	the	the	DT
work_fnploejenbc2raktl46esxm44i	428	8	minimum	minimum	JJ
work_fnploejenbc2raktl46esxm44i	428	9	Bayes	Bayes	NNP
work_fnploejenbc2raktl46esxm44i	428	10	risk	risk	NN
work_fnploejenbc2raktl46esxm44i	428	11	;	;	:
work_fnploejenbc2raktl46esxm44i	428	12	E	E	NNS
work_fnploejenbc2raktl46esxm44i	428	13	,	,	,
work_fnploejenbc2raktl46esxm44i	428	14	denotes	denote	VBZ
work_fnploejenbc2raktl46esxm44i	428	15	the	the	DT
work_fnploejenbc2raktl46esxm44i	428	16	expectation	expectation	NN
work_fnploejenbc2raktl46esxm44i	428	17	with	with	IN
work_fnploejenbc2raktl46esxm44i	428	18	respect	respect	NN
work_fnploejenbc2raktl46esxm44i	428	19	to	to	IN
work_fnploejenbc2raktl46esxm44i	428	20	t.	t.	NN
work_fnploejenbc2raktl46esxm44i	428	21	We	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	428	22	write	write	VBP
work_fnploejenbc2raktl46esxm44i	428	23	,	,	,
work_fnploejenbc2raktl46esxm44i	428	24	nL	nL	NNP
work_fnploejenbc2raktl46esxm44i	428	25	,	,	,
work_fnploejenbc2raktl46esxm44i	428	26	for	for	IN
work_fnploejenbc2raktl46esxm44i	428	27	the	the	DT
work_fnploejenbc2raktl46esxm44i	428	28	Bayes	Bayes	NNP
work_fnploejenbc2raktl46esxm44i	428	29	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	428	30	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	428	31	with	with	IN
work_fnploejenbc2raktl46esxm44i	428	32	respect	respect	NN
work_fnploejenbc2raktl46esxm44i	428	33	to	to	IN
work_fnploejenbc2raktl46esxm44i	428	34	r.	r.	NNP
work_fnploejenbc2raktl46esxm44i	428	35	SCORING	SCORING	NNP
work_fnploejenbc2raktl46esxm44i	428	36	APPROACH	APPROACH	NNP
work_fnploejenbc2raktl46esxm44i	428	37	TO	to	IN
work_fnploejenbc2raktl46esxm44i	428	38	ADMISSIBILITY	ADMISSIBILITY	NNP
work_fnploejenbc2raktl46esxm44i	428	39	571	571	CD
work_fnploejenbc2raktl46esxm44i	428	40	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	428	41	ii	ii	NN
work_fnploejenbc2raktl46esxm44i	428	42	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	428	43	r0	r0	NNP
work_fnploejenbc2raktl46esxm44i	428	44	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	428	45	a	a	DT
work_fnploejenbc2raktl46esxm44i	428	46	least	least	RBS
work_fnploejenbc2raktl46esxm44i	428	47	favorable	favorable	JJ
work_fnploejenbc2raktl46esxm44i	428	48	prior	prior	RB
work_fnploejenbc2raktl46esxm44i	428	49	if	if	IN
work_fnploejenbc2raktl46esxm44i	428	50	infE,,L(.,~)=supinfE	infe,,l(.,~)=supinfe	UH
work_fnploejenbc2raktl46esxm44i	428	51	,	,	,
work_fnploejenbc2raktl46esxm44i	428	52	L(.,~	L(.,~	NNP
work_fnploejenbc2raktl46esxm44i	428	53	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	428	54	P	p	NN
work_fnploejenbc2raktl46esxm44i	428	55	7	7	CD
work_fnploejenbc2raktl46esxm44i	428	56	p	p	NN
work_fnploejenbc2raktl46esxm44i	428	57	which	which	WDT
work_fnploejenbc2raktl46esxm44i	428	58	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	428	59	the	the	DT
work_fnploejenbc2raktl46esxm44i	428	60	lower	low	JJR
work_fnploejenbc2raktl46esxm44i	428	61	value	value	NN
work_fnploejenbc2raktl46esxm44i	428	62	of	of	IN
work_fnploejenbc2raktl46esxm44i	428	63	the	the	DT
work_fnploejenbc2raktl46esxm44i	428	64	game	game	NN
work_fnploejenbc2raktl46esxm44i	428	65	.	.	.
work_fnploejenbc2raktl46esxm44i	429	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	429	2	iii	iii	NN
work_fnploejenbc2raktl46esxm44i	429	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	429	4	%	%	NN
work_fnploejenbc2raktl46esxm44i	429	5	?	?	.
work_fnploejenbc2raktl46esxm44i	429	6	L	l	NN
work_fnploejenbc2raktl46esxm44i	429	7	~cz	~cz	NNP
work_fnploejenbc2raktl46esxm44i	429	8	,	,	,
work_fnploejenbc2raktl46esxm44i	429	9	,	,	,
work_fnploejenbc2raktl46esxm44i	429	10	a	a	DT
work_fnploejenbc2raktl46esxm44i	429	11	,	,	,
work_fnploejenbc2raktl46esxm44i	429	12	ld	ld	NNP
work_fnploejenbc2raktl46esxm44i	429	13	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	429	14	complete	complete	JJ
work_fnploejenbc2raktl46esxm44i	429	15	if	if	IN
work_fnploejenbc2raktl46esxm44i	429	16	for	for	IN
work_fnploejenbc2raktl46esxm44i	429	17	each	each	DT
work_fnploejenbc2raktl46esxm44i	429	18	ALE	ALE	NNP
work_fnploejenbc2raktl46esxm44i	429	19	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	429	20	a	a	DT
work_fnploejenbc2raktl46esxm44i	429	21	,	,	,
work_fnploejenbc2raktl46esxm44i	429	22	,	,	,
work_fnploejenbc2raktl46esxm44i	429	23	a,]“--%	a,]“--%	NNP
work_fnploejenbc2raktl46esxm44i	429	24	‘	'	``
work_fnploejenbc2raktl46esxm44i	429	25	,	,	,
work_fnploejenbc2raktl46esxm44i	429	26	there	there	EX
work_fnploejenbc2raktl46esxm44i	429	27	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	429	28	v	v	NN
work_fnploejenbc2raktl46esxm44i	429	29	E	e	NN
work_fnploejenbc2raktl46esxm44i	429	30	%	%	NN
work_fnploejenbc2raktl46esxm44i	429	31	?	?	.
work_fnploejenbc2raktl46esxm44i	430	1	which	which	WDT
work_fnploejenbc2raktl46esxm44i	430	2	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	430	3	“	"	``
work_fnploejenbc2raktl46esxm44i	430	4	better	well	JJR
work_fnploejenbc2raktl46esxm44i	430	5	”	"	''
work_fnploejenbc2raktl46esxm44i	430	6	than	than	IN
work_fnploejenbc2raktl46esxm44i	430	7	p	p	NN
work_fnploejenbc2raktl46esxm44i	430	8	,	,	,
work_fnploejenbc2raktl46esxm44i	430	9	i.e.	i.e.	FW
work_fnploejenbc2raktl46esxm44i	430	10	,	,	,
work_fnploejenbc2raktl46esxm44i	430	11	L	L	NNP
work_fnploejenbc2raktl46esxm44i	430	12	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	430	13	.	.	.
work_fnploejenbc2raktl46esxm44i	430	14	,	,	,
work_fnploejenbc2raktl46esxm44i	430	15	VI	VI	NNP
work_fnploejenbc2raktl46esxm44i	430	16	cw	cw	NNP
work_fnploejenbc2raktl46esxm44i	430	17	L	L	NNP
work_fnploejenbc2raktl46esxm44i	430	18	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	430	19	.	.	.
work_fnploejenbc2raktl46esxm44i	430	20	,	,	,
work_fnploejenbc2raktl46esxm44i	430	21	P	p	NN
work_fnploejenbc2raktl46esxm44i	430	22	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	430	23	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	430	24	A	a	NN
work_fnploejenbc2raktl46esxm44i	430	25	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	430	26	AD	ad	NN
work_fnploejenbc2raktl46esxm44i	430	27	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	430	28	.	.	.
work_fnploejenbc2raktl46esxm44i	431	1	V	V	NNP
work_fnploejenbc2raktl46esxm44i	431	2	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	431	3	minimal	minimal	JJ
work_fnploejenbc2raktl46esxm44i	431	4	complete	complete	JJ
work_fnploejenbc2raktl46esxm44i	431	5	if	if	IN
work_fnploejenbc2raktl46esxm44i	431	6	%	%	NN
work_fnploejenbc2raktl46esxm44i	431	7	’	'	''
work_fnploejenbc2raktl46esxm44i	431	8	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	431	9	complete	complete	JJ
work_fnploejenbc2raktl46esxm44i	431	10	but	but	CC
work_fnploejenbc2raktl46esxm44i	431	11	no	no	DT
work_fnploejenbc2raktl46esxm44i	431	12	proper	proper	JJ
work_fnploejenbc2raktl46esxm44i	431	13	subclass	subclass	NN
work_fnploejenbc2raktl46esxm44i	431	14	of	of	IN
work_fnploejenbc2raktl46esxm44i	431	15	5	5	CD
work_fnploejenbc2raktl46esxm44i	431	16	%	%	NN
work_fnploejenbc2raktl46esxm44i	431	17	’	'	''
work_fnploejenbc2raktl46esxm44i	431	18	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	431	19	complete	complete	JJ
work_fnploejenbc2raktl46esxm44i	431	20	.	.	.
work_fnploejenbc2raktl46esxm44i	432	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	432	2	iv	iv	LS
work_fnploejenbc2raktl46esxm44i	432	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	432	4	For	for	IN
work_fnploejenbc2raktl46esxm44i	432	5	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	432	6	of	of	IN
work_fnploejenbc2raktl46esxm44i	432	7	Bayes	Bayes	NNP
work_fnploejenbc2raktl46esxm44i	432	8	rules	rule	NNS
work_fnploejenbc2raktl46esxm44i	432	9	in	in	IN
work_fnploejenbc2raktl46esxm44i	432	10	G~,	g~,	NN
work_fnploejenbc2raktl46esxm44i	432	11	.	.	.
work_fnploejenbc2raktl46esxm44i	432	12	A	a	DT
work_fnploejenbc2raktl46esxm44i	432	13	,	,	,
work_fnploejenbc2raktl46esxm44i	432	14	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	432	15	have	have	VBP
work_fnploejenbc2raktl46esxm44i	432	16	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	432	17	a	a	LS
work_fnploejenbc2raktl46esxm44i	432	18	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	432	19	If	if	IN
work_fnploejenbc2raktl46esxm44i	432	20	pL	pL	NNP
work_fnploejenbc2raktl46esxm44i	432	21	,	,	,
work_fnploejenbc2raktl46esxm44i	432	22	exists	exist	VBZ
work_fnploejenbc2raktl46esxm44i	432	23	uniquely	uniquely	RB
work_fnploejenbc2raktl46esxm44i	432	24	up	up	IN
work_fnploejenbc2raktl46esxm44i	432	25	to	to	TO
work_fnploejenbc2raktl46esxm44i	432	26	equivalence	equivalence	NN
work_fnploejenbc2raktl46esxm44i	432	27	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	432	28	p	p	NN
work_fnploejenbc2raktl46esxm44i	432	29	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	432	30	v	v	NN
work_fnploejenbc2raktl46esxm44i	432	31	if	if	IN
work_fnploejenbc2raktl46esxm44i	432	32	and	and	CC
work_fnploejenbc2raktl46esxm44i	432	33	only	only	RB
work_fnploejenbc2raktl46esxm44i	432	34	if	if	IN
work_fnploejenbc2raktl46esxm44i	432	35	L	L	NNP
work_fnploejenbc2raktl46esxm44i	432	36	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	432	37	.	.	.
work_fnploejenbc2raktl46esxm44i	432	38	,	,	,
work_fnploejenbc2raktl46esxm44i	432	39	p	p	LS
work_fnploejenbc2raktl46esxm44i	432	40	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	432	41	=	=	NFP
work_fnploejenbc2raktl46esxm44i	432	42	L	L	NNP
work_fnploejenbc2raktl46esxm44i	432	43	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	432	44	.	.	.
work_fnploejenbc2raktl46esxm44i	432	45	,	,	,
work_fnploejenbc2raktl46esxm44i	432	46	v	v	LS
work_fnploejenbc2raktl46esxm44i	432	47	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	432	48	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	432	49	,	,	,
work_fnploejenbc2raktl46esxm44i	432	50	then	then	RB
work_fnploejenbc2raktl46esxm44i	432	51	pL	pL	NNP
work_fnploejenbc2raktl46esxm44i	432	52	,	,	,
work_fnploejenbc2raktl46esxm44i	432	53	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	432	54	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	432	55	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	432	56	A	a	NN
work_fnploejenbc2raktl46esxm44i	432	57	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	432	58	AD	ad	NN
work_fnploejenbc2raktl46esxm44i	432	59	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	432	60	.	.	.
work_fnploejenbc2raktl46esxm44i	433	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	433	2	b	b	LS
work_fnploejenbc2raktl46esxm44i	433	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	433	4	If	if	IN
work_fnploejenbc2raktl46esxm44i	433	5	the	the	DT
work_fnploejenbc2raktl46esxm44i	433	6	prior	prior	JJ
work_fnploejenbc2raktl46esxm44i	433	7	r	r	NN
work_fnploejenbc2raktl46esxm44i	433	8	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	433	9	strictly	strictly	RB
work_fnploejenbc2raktl46esxm44i	433	10	positive	positive	JJ
work_fnploejenbc2raktl46esxm44i	433	11	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	433	12	i.e.	i.e.	FW
work_fnploejenbc2raktl46esxm44i	433	13	,	,	,
work_fnploejenbc2raktl46esxm44i	433	14	r(B	r(B	``
work_fnploejenbc2raktl46esxm44i	433	15	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	433	16	>	>	XX
work_fnploejenbc2raktl46esxm44i	433	17	0	0	NFP
work_fnploejenbc2raktl46esxm44i	433	18	,	,	,
work_fnploejenbc2raktl46esxm44i	433	19	VBE	VBE	NNP
work_fnploejenbc2raktl46esxm44i	433	20	n(a	n(a	NNP
work_fnploejenbc2raktl46esxm44i	433	21	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	433	22	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	433	23	,	,	,
work_fnploejenbc2raktl46esxm44i	433	24	then	then	RB
work_fnploejenbc2raktl46esxm44i	433	25	pz	pz	NNP
work_fnploejenbc2raktl46esxm44i	433	26	exists	exist	VBZ
work_fnploejenbc2raktl46esxm44i	433	27	,	,	,
work_fnploejenbc2raktl46esxm44i	433	28	and	and	CC
work_fnploejenbc2raktl46esxm44i	433	29	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	433	30	A	a	NN
work_fnploejenbc2raktl46esxm44i	433	31	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	433	32	AD	ad	NN
work_fnploejenbc2raktl46esxm44i	433	33	.	.	.
work_fnploejenbc2raktl46esxm44i	434	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	434	2	v	v	LS
work_fnploejenbc2raktl46esxm44i	434	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	434	4	If	if	IN
work_fnploejenbc2raktl46esxm44i	434	5	p	p	NN
work_fnploejenbc2raktl46esxm44i	434	6	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	434	7	A	a	NN
work_fnploejenbc2raktl46esxm44i	434	8	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	434	9	AD	ad	NN
work_fnploejenbc2raktl46esxm44i	434	10	,	,	,
work_fnploejenbc2raktl46esxm44i	434	11	then	then	RB
work_fnploejenbc2raktl46esxm44i	434	12	p	p	NN
work_fnploejenbc2raktl46esxm44i	434	13	=	=	SYM
work_fnploejenbc2raktl46esxm44i	434	14	pr	pr	XX
work_fnploejenbc2raktl46esxm44i	434	15	for	for	IN
work_fnploejenbc2raktl46esxm44i	434	16	some	some	DT
work_fnploejenbc2raktl46esxm44i	434	17	r.	r.	NNP
work_fnploejenbc2raktl46esxm44i	434	18	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	434	19	vi	vi	NNP
work_fnploejenbc2raktl46esxm44i	434	20	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	434	21	The	the	DT
work_fnploejenbc2raktl46esxm44i	434	22	class	class	NN
work_fnploejenbc2raktl46esxm44i	434	23	of	of	IN
work_fnploejenbc2raktl46esxm44i	434	24	Bayes	Bayes	NNP
work_fnploejenbc2raktl46esxm44i	434	25	rules	rule	NNS
work_fnploejenbc2raktl46esxm44i	434	26	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	434	27	complete	complete	JJ
work_fnploejenbc2raktl46esxm44i	434	28	,	,	,
work_fnploejenbc2raktl46esxm44i	434	29	and	and	CC
work_fnploejenbc2raktl46esxm44i	434	30	the	the	DT
work_fnploejenbc2raktl46esxm44i	434	31	class	class	NN
work_fnploejenbc2raktl46esxm44i	434	32	of	of	IN
work_fnploejenbc2raktl46esxm44i	434	33	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	434	34	Bayes	Bayes	NNP
work_fnploejenbc2raktl46esxm44i	434	35	rules	rule	NNS
work_fnploejenbc2raktl46esxm44i	434	36	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	434	37	minimal	minimal	JJ
work_fnploejenbc2raktl46esxm44i	434	38	complete	complete	JJ
work_fnploejenbc2raktl46esxm44i	434	39	.	.	.
work_fnploejenbc2raktl46esxm44i	435	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	435	2	vii	vii	NN
work_fnploejenbc2raktl46esxm44i	435	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	435	4	Let	let	VB
work_fnploejenbc2raktl46esxm44i	435	5	6r~	6r~	NNP
work_fnploejenbc2raktl46esxm44i	435	6	&	&	CC
work_fnploejenbc2raktl46esxm44i	435	7	;	;	:
work_fnploejenbc2raktl46esxm44i	435	8	then	then	RB
work_fnploejenbc2raktl46esxm44i	435	9	p	p	NNP
work_fnploejenbc2raktl46esxm44i	435	10	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	435	11	said	say	VBN
work_fnploejenbc2raktl46esxm44i	435	12	to	to	TO
work_fnploejenbc2raktl46esxm44i	435	13	be	be	VB
work_fnploejenbc2raktl46esxm44i	435	14	b	b	NNP
work_fnploejenbc2raktl46esxm44i	435	15	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	435	16	Bayes	Bayes	NNP
work_fnploejenbc2raktl46esxm44i	435	17	if	if	IN
work_fnploejenbc2raktl46esxm44i	435	18	p	p	NN
work_fnploejenbc2raktl46esxm44i	435	19	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	435	20	Bayes	Bayes	NNP
work_fnploejenbc2raktl46esxm44i	435	21	with	with	IN
work_fnploejenbc2raktl46esxm44i	435	22	respect	respect	NN
work_fnploejenbc2raktl46esxm44i	435	23	to	to	IN
work_fnploejenbc2raktl46esxm44i	435	24	Gzi,~	Gzi,~	NNP
work_fnploejenbc2raktl46esxm44i	435	25	for	for	IN
work_fnploejenbc2raktl46esxm44i	435	26	all	all	PDT
work_fnploejenbc2raktl46esxm44i	435	27	a	a	DT
work_fnploejenbc2raktl46esxm44i	435	28	E	e	NN
work_fnploejenbc2raktl46esxm44i	435	29	8	8	CD
work_fnploejenbc2raktl46esxm44i	435	30	’	'	''
work_fnploejenbc2raktl46esxm44i	435	31	.	.	.
work_fnploejenbc2raktl46esxm44i	436	1	In	in	IN
work_fnploejenbc2raktl46esxm44i	436	2	particular	particular	JJ
work_fnploejenbc2raktl46esxm44i	436	3	,	,	,
work_fnploejenbc2raktl46esxm44i	436	4	p	p	NNP
work_fnploejenbc2raktl46esxm44i	436	5	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	436	6	uniform	uniform	JJ
work_fnploejenbc2raktl46esxm44i	436	7	Buyes	Buyes	NNP
work_fnploejenbc2raktl46esxm44i	436	8	if	if	IN
work_fnploejenbc2raktl46esxm44i	436	9	d	d	NNP
work_fnploejenbc2raktl46esxm44i	436	10	=	=	SYM
work_fnploejenbc2raktl46esxm44i	436	11	s	s	NNP
work_fnploejenbc2raktl46esxm44i	436	12	&	&	CC
work_fnploejenbc2raktl46esxm44i	436	13	.	.	.
work_fnploejenbc2raktl46esxm44i	437	1	Note	note	VB
work_fnploejenbc2raktl46esxm44i	437	2	that	that	IN
work_fnploejenbc2raktl46esxm44i	437	3	p	p	NN
work_fnploejenbc2raktl46esxm44i	437	4	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	437	5	Bayes	Bayes	NNP
work_fnploejenbc2raktl46esxm44i	437	6	with	with	IN
work_fnploejenbc2raktl46esxm44i	437	7	respect	respect	NN
work_fnploejenbc2raktl46esxm44i	437	8	to	to	IN
work_fnploejenbc2raktl46esxm44i	437	9	G	G	NNP
work_fnploejenbc2raktl46esxm44i	437	10	,	,	,
work_fnploejenbc2raktl46esxm44i	437	11	!	!	.
work_fnploejenbc2raktl46esxm44i	437	12	,	,	,
work_fnploejenbc2raktl46esxm44i	437	13	when	when	WRB
work_fnploejenbc2raktl46esxm44i	437	14	the	the	DT
work_fnploejenbc2raktl46esxm44i	437	15	prior	prior	NN
work_fnploejenbc2raktl46esxm44i	437	16	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	437	17	in	in	IN
work_fnploejenbc2raktl46esxm44i	437	18	P(/l	P(/l	NNP
work_fnploejenbc2raktl46esxm44i	437	19	,	,	,
work_fnploejenbc2raktl46esxm44i	437	20	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	437	21	,	,	,
work_fnploejenbc2raktl46esxm44i	437	22	i.e.	i.e.	FW
work_fnploejenbc2raktl46esxm44i	437	23	,	,	,
work_fnploejenbc2raktl46esxm44i	437	24	of	of	IN
work_fnploejenbc2raktl46esxm44i	437	25	the	the	DT
work_fnploejenbc2raktl46esxm44i	437	26	form	form	NN
work_fnploejenbc2raktl46esxm44i	437	27	r	r	NNP
work_fnploejenbc2raktl46esxm44i	437	28	=	=	SYM
work_fnploejenbc2raktl46esxm44i	437	29	q	q	NNP
work_fnploejenbc2raktl46esxm44i	437	30	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	437	31	.	.	.
work_fnploejenbc2raktl46esxm44i	438	1	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	438	2	,	,	,
work_fnploejenbc2raktl46esxm44i	438	3	r.	r.	NNP
work_fnploejenbc2raktl46esxm44i	438	4	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	438	5	.	.	.
work_fnploejenbc2raktl46esxm44i	438	6	,	,	,
work_fnploejenbc2raktl46esxm44i	438	7	.	.	.
work_fnploejenbc2raktl46esxm44i	438	8	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	438	9	.	.	.
work_fnploejenbc2raktl46esxm44i	439	1	4.2	4.2	CD
work_fnploejenbc2raktl46esxm44i	439	2	.	.	.
work_fnploejenbc2raktl46esxm44i	440	1	Equivalences	equivalence	NNS
work_fnploejenbc2raktl46esxm44i	440	2	of	of	IN
work_fnploejenbc2raktl46esxm44i	440	3	Various	various	JJ
work_fnploejenbc2raktl46esxm44i	440	4	Concepts	concept	NNS
work_fnploejenbc2raktl46esxm44i	440	5	of	of	IN
work_fnploejenbc2raktl46esxm44i	440	6	Admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	440	7	In	in	IN
work_fnploejenbc2raktl46esxm44i	440	8	the	the	DT
work_fnploejenbc2raktl46esxm44i	440	9	rest	rest	NN
work_fnploejenbc2raktl46esxm44i	440	10	of	of	IN
work_fnploejenbc2raktl46esxm44i	440	11	this	this	DT
work_fnploejenbc2raktl46esxm44i	440	12	section	section	NN
work_fnploejenbc2raktl46esxm44i	440	13	,	,	,
work_fnploejenbc2raktl46esxm44i	440	14	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	440	15	consider	consider	VBP
work_fnploejenbc2raktl46esxm44i	440	16	$	$	$
work_fnploejenbc2raktl46esxm44i	440	17	=	=	SYM
work_fnploejenbc2raktl46esxm44i	440	18	+	+	XX
work_fnploejenbc2raktl46esxm44i	440	19	.	.	.
work_fnploejenbc2raktl46esxm44i	441	1	THEOREM	theorem	NN
work_fnploejenbc2raktl46esxm44i	441	2	4.2.1	4.2.1	CD
work_fnploejenbc2raktl46esxm44i	441	3	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	441	4	Equal	Equal	NNP
work_fnploejenbc2raktl46esxm44i	441	5	Antecedent	Antecedent	NNP
work_fnploejenbc2raktl46esxm44i	441	6	Form	form	NN
work_fnploejenbc2raktl46esxm44i	441	7	of	of	IN
work_fnploejenbc2raktl46esxm44i	441	8	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	441	9	16	16	CD
work_fnploejenbc2raktl46esxm44i	441	10	,	,	,
work_fnploejenbc2raktl46esxm44i	441	11	Theorem	theorem	NN
work_fnploejenbc2raktl46esxm44i	441	12	21	21	CD
work_fnploejenbc2raktl46esxm44i	441	13	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	441	14	.	.	.
work_fnploejenbc2raktl46esxm44i	442	1	Consider	consider	VB
work_fnploejenbc2raktl46esxm44i	442	2	the	the	DT
work_fnploejenbc2raktl46esxm44i	442	3	game	game	NN
work_fnploejenbc2raktl46esxm44i	442	4	Gl	Gl	NNP
work_fnploejenbc2raktl46esxm44i	442	5	+	+	NNP
work_fnploejenbc2raktl46esxm44i	442	6	with	with	IN
work_fnploejenbc2raktl46esxm44i	442	7	f	f	NNP
work_fnploejenbc2raktl46esxm44i	442	8	such	such	JJ
work_fnploejenbc2raktl46esxm44i	442	9	that	that	IN
work_fnploejenbc2raktl46esxm44i	442	10	PY	PY	NNP
work_fnploejenbc2raktl46esxm44i	442	11	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	442	12	increasing	increase	VBG
work_fnploejenbc2raktl46esxm44i	442	13	.	.	.
work_fnploejenbc2raktl46esxm44i	443	1	Let	let	VB
work_fnploejenbc2raktl46esxm44i	443	2	p	p	NN
work_fnploejenbc2raktl46esxm44i	443	3	E	e	VB
work_fnploejenbc2raktl46esxm44i	443	4	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	443	5	a	a	DT
work_fnploejenbc2raktl46esxm44i	443	6	,	,	,
work_fnploejenbc2raktl46esxm44i	443	7	,	,	,
work_fnploejenbc2raktl46esxm44i	443	8	alId	alid	UH
work_fnploejenbc2raktl46esxm44i	443	9	.	.	.
work_fnploejenbc2raktl46esxm44i	444	1	The	the	DT
work_fnploejenbc2raktl46esxm44i	444	2	following	follow	VBG
work_fnploejenbc2raktl46esxm44i	444	3	are	be	VBP
work_fnploejenbc2raktl46esxm44i	444	4	equivalent	equivalent	JJ
work_fnploejenbc2raktl46esxm44i	444	5	.	.	.
work_fnploejenbc2raktl46esxm44i	445	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	445	2	i	i	NN
work_fnploejenbc2raktl46esxm44i	445	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	445	4	u	u	NNP
work_fnploejenbc2raktl46esxm44i	445	5	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	445	6	uniformly	uniformly	RB
work_fnploejenbc2raktl46esxm44i	445	7	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	445	8	,	,	,
work_fnploejenbc2raktl46esxm44i	445	9	w.r.t	w.r.t	JJ
work_fnploejenbc2raktl46esxm44i	445	10	.	.	.
work_fnploejenbc2raktl46esxm44i	446	1	all	all	DT
work_fnploejenbc2raktl46esxm44i	446	2	finite	finite	NNP
work_fnploejenbc2raktl46esxm44i	446	3	equal	equal	JJ
work_fnploejenbc2raktl46esxm44i	446	4	antecedent	antecedent	NN
work_fnploejenbc2raktl46esxm44i	446	5	condi-	condi-	NNP
work_fnploejenbc2raktl46esxm44i	446	6	tional	tional	JJ
work_fnploejenbc2raktl46esxm44i	446	7	event	event	NN
work_fnploejenbc2raktl46esxm44i	446	8	sequences	sequence	NNS
work_fnploejenbc2raktl46esxm44i	446	9	.	.	.
work_fnploejenbc2raktl46esxm44i	447	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	447	2	ii	ii	NNP
work_fnploejenbc2raktl46esxm44i	447	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	447	4	p	p	NNP
work_fnploejenbc2raktl46esxm44i	447	5	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	447	6	&	&	CC
work_fnploejenbc2raktl46esxm44i	447	7	and	and	CC
work_fnploejenbc2raktl46esxm44i	447	8	&	&	CC
work_fnploejenbc2raktl46esxm44i	447	9	-weak	-weak	VB
work_fnploejenbc2raktl46esxm44i	447	10	local	local	JJ
work_fnploejenbc2raktl46esxm44i	447	11	admissible	admissible	NN
work_fnploejenbc2raktl46esxm44i	447	12	.	.	.
work_fnploejenbc2raktl46esxm44i	448	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	448	2	iii	iii	NNP
work_fnploejenbc2raktl46esxm44i	448	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	448	4	u	u	NNP
work_fnploejenbc2raktl46esxm44i	448	5	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	448	6	untform	untform	JJ
work_fnploejenbc2raktl46esxm44i	448	7	Bayes	Bayes	NNP
work_fnploejenbc2raktl46esxm44i	448	8	,	,	,
work_fnploejenbc2raktl46esxm44i	448	9	w.r.t	w.r.t	NNP
work_fnploejenbc2raktl46esxm44i	448	10	.	.	.
work_fnploejenbc2raktl46esxm44i	449	1	all	all	DT
work_fnploejenbc2raktl46esxm44i	449	2	finite	finite	NNP
work_fnploejenbc2raktl46esxm44i	449	3	equal	equal	JJ
work_fnploejenbc2raktl46esxm44i	449	4	antecedent	antecedent	NN
work_fnploejenbc2raktl46esxm44i	449	5	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	449	6	event	event	NN
work_fnploejenbc2raktl46esxm44i	449	7	sequences	sequence	NNS
work_fnploejenbc2raktl46esxm44i	449	8	.	.	.
work_fnploejenbc2raktl46esxm44i	450	1	tttve	tttve	NNP
work_fnploejenbc2raktl46esxm44i	450	2	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	450	3	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	450	4	,	,	,
work_fnploejenbc2raktl46esxm44i	450	5	for	for	IN
work_fnploejenbc2raktl46esxm44i	450	6	all	all	DT
work_fnploejenbc2raktl46esxm44i	450	7	PEvL	pevl	JJ
work_fnploejenbc2raktl46esxm44i	450	8	Prop	Prop	NNP
work_fnploejenbc2raktl46esxm44i	450	9	:	:	:
work_fnploejenbc2raktl46esxm44i	450	10	~4~	~4~	ADD
work_fnploejenbc2raktl46esxm44i	450	11	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	450	12	0	0	CD
work_fnploejenbc2raktl46esxm44i	450	13	,	,	,
work_fnploejenbc2raktl46esxm44i	450	14	l	l	NN
work_fnploejenbc2raktl46esxm44i	450	15	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	450	16	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	450	17	a	a	DT
work_fnploejenbc2raktl46esxm44i	450	18	finitely	finitely	RB
work_fnploejenbc2raktl46esxm44i	450	19	add	add	VB
work_fnploejenbc2raktl46esxm44i	450	20	’	'	''
work_fnploejenbc2raktl46esxm44i	450	21	Proof	Proof	NNP
work_fnploejenbc2raktl46esxm44i	450	22	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	450	23	i	i	NN
work_fnploejenbc2raktl46esxm44i	450	24	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	450	25	=	=	NFP
work_fnploejenbc2raktl46esxm44i	450	26	S	S	NNP
work_fnploejenbc2raktl46esxm44i	450	27	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	450	28	ii	ii	NNP
work_fnploejenbc2raktl46esxm44i	450	29	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	450	30	.	.	.
work_fnploejenbc2raktl46esxm44i	451	1	Obvious	obvious	JJ
work_fnploejenbc2raktl46esxm44i	451	2	by	by	IN
work_fnploejenbc2raktl46esxm44i	451	3	definition	definition	NN
work_fnploejenbc2raktl46esxm44i	451	4	.	.	.
work_fnploejenbc2raktl46esxm44i	452	1	W	w	NN
work_fnploejenbc2raktl46esxm44i	452	2	/	/	SYM
work_fnploejenbc2raktl46esxm44i	452	3	l	l	NN
work_fnploejenbc2raktl46esxm44i	452	4	5912	5912	CD
work_fnploejenbc2raktl46esxm44i	452	5	.	.	.
work_fnploejenbc2raktl46esxm44i	453	1	I9	I9	NNP
work_fnploejenbc2raktl46esxm44i	453	2	572	572	CD
work_fnploejenbc2raktl46esxm44i	453	3	GOODMAN	GOODMAN	NNP
work_fnploejenbc2raktl46esxm44i	453	4	,	,	,
work_fnploejenbc2raktl46esxm44i	453	5	NGUYEN	NGUYEN	NNP
work_fnploejenbc2raktl46esxm44i	453	6	,	,	,
work_fnploejenbc2raktl46esxm44i	453	7	ANDROGERS	ANDROGERS	NNP
work_fnploejenbc2raktl46esxm44i	453	8	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	453	9	i	i	NN
work_fnploejenbc2raktl46esxm44i	453	10	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	453	11	=	=	NFP
work_fnploejenbc2raktl46esxm44i	453	12	z.	z.	NNP
work_fnploejenbc2raktl46esxm44i	454	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	454	2	iii	iii	NNP
work_fnploejenbc2raktl46esxm44i	454	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	454	4	.	.	.
work_fnploejenbc2raktl46esxm44i	455	1	Follows	follow	VBZ
work_fnploejenbc2raktl46esxm44i	455	2	by	by	IN
work_fnploejenbc2raktl46esxm44i	455	3	standard	standard	JJ
work_fnploejenbc2raktl46esxm44i	455	4	results	result	NNS
work_fnploejenbc2raktl46esxm44i	455	5	of	of	IN
work_fnploejenbc2raktl46esxm44i	455	6	the	the	DT
work_fnploejenbc2raktl46esxm44i	455	7	game	game	NN
work_fnploejenbc2raktl46esxm44i	455	8	GT	GT	NNP
work_fnploejenbc2raktl46esxm44i	455	9	+	+	CD
work_fnploejenbc2raktl46esxm44i	455	10	,	,	,
work_fnploejenbc2raktl46esxm44i	455	11	2	2	CD
work_fnploejenbc2raktl46esxm44i	455	12	,	,	,
work_fnploejenbc2raktl46esxm44i	455	13	namely	namely	RB
work_fnploejenbc2raktl46esxm44i	455	14	if	if	IN
work_fnploejenbc2raktl46esxm44i	455	15	p	p	NN
work_fnploejenbc2raktl46esxm44i	455	16	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	455	17	A	a	NN
work_fnploejenbc2raktl46esxm44i	455	18	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	455	19	AD	ad	NN
work_fnploejenbc2raktl46esxm44i	455	20	,	,	,
work_fnploejenbc2raktl46esxm44i	455	21	then	then	RB
work_fnploejenbc2raktl46esxm44i	455	22	,	,	,
work_fnploejenbc2raktl46esxm44i	455	23	u	u	NNP
work_fnploejenbc2raktl46esxm44i	455	24	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	455	25	Bayes	Bayes	NNP
work_fnploejenbc2raktl46esxm44i	455	26	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	455	27	with	with	IN
work_fnploejenbc2raktl46esxm44i	455	28	respect	respect	NN
work_fnploejenbc2raktl46esxm44i	455	29	to	to	IN
work_fnploejenbc2raktl46esxm44i	455	30	some	some	DT
work_fnploejenbc2raktl46esxm44i	455	31	prior	prior	JJ
work_fnploejenbc2raktl46esxm44i	455	32	z	z	NN
work_fnploejenbc2raktl46esxm44i	455	33	on	on	IN
work_fnploejenbc2raktl46esxm44i	455	34	.	.	.
work_fnploejenbc2raktl46esxm44i	456	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	456	2	a	a	LS
work_fnploejenbc2raktl46esxm44i	456	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	456	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	456	5	,	,	,
work_fnploejenbc2raktl46esxm44i	456	6	and	and	CC
work_fnploejenbc2raktl46esxm44i	456	7	conversely	conversely	RB
work_fnploejenbc2raktl46esxm44i	456	8	,	,	,
work_fnploejenbc2raktl46esxm44i	456	9	if	if	IN
work_fnploejenbc2raktl46esxm44i	456	10	p	p	NN
work_fnploejenbc2raktl46esxm44i	456	11	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	456	12	Bayes	Bayes	NNP
work_fnploejenbc2raktl46esxm44i	456	13	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	456	14	p	p	NNP
work_fnploejenbc2raktl46esxm44i	456	15	=	=	NNPS
work_fnploejenbc2raktl46esxm44i	456	16	,	,	,
work_fnploejenbc2raktl46esxm44i	456	17	u~	u~	NNP
work_fnploejenbc2raktl46esxm44i	456	18	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	456	19	,	,	,
work_fnploejenbc2raktl46esxm44i	456	20	then	then	RB
work_fnploejenbc2raktl46esxm44i	456	21	since	since	IN
work_fnploejenbc2raktl46esxm44i	456	22	,	,	,
work_fnploejenbc2raktl46esxm44i	456	23	u~	u~	NNP
work_fnploejenbc2raktl46esxm44i	456	24	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	456	25	unique	unique	JJ
work_fnploejenbc2raktl46esxm44i	456	26	,	,	,
work_fnploejenbc2raktl46esxm44i	456	27	pL	pL	NNP
work_fnploejenbc2raktl46esxm44i	456	28	,	,	,
work_fnploejenbc2raktl46esxm44i	456	29	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	456	30	R	r	NN
work_fnploejenbc2raktl46esxm44i	456	31	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	456	32	AD	ad	NN
work_fnploejenbc2raktl46esxm44i	456	33	.	.	.
work_fnploejenbc2raktl46esxm44i	457	1	The	the	DT
work_fnploejenbc2raktl46esxm44i	457	2	uniqueness	uniqueness	NN
work_fnploejenbc2raktl46esxm44i	457	3	of	of	IN
work_fnploejenbc2raktl46esxm44i	457	4	e	e	NN
work_fnploejenbc2raktl46esxm44i	457	5	,	,	,
work_fnploejenbc2raktl46esxm44i	457	6	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	457	7	up	up	IN
work_fnploejenbc2raktl46esxm44i	457	8	to	to	IN
work_fnploejenbc2raktl46esxm44i	457	9	equivalence	equivalence	NN
work_fnploejenbc2raktl46esxm44i	457	10	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	457	11	can	can	MD
work_fnploejenbc2raktl46esxm44i	457	12	be	be	VB
work_fnploejenbc2raktl46esxm44i	457	13	seen	see	VBN
work_fnploejenbc2raktl46esxm44i	457	14	as	as	IN
work_fnploejenbc2raktl46esxm44i	457	15	follows	follow	VBZ
work_fnploejenbc2raktl46esxm44i	457	16	.	.	.
work_fnploejenbc2raktl46esxm44i	458	1	Let	let	VB
work_fnploejenbc2raktl46esxm44i	458	2	ZE	ZE	NNP
work_fnploejenbc2raktl46esxm44i	458	3	P’(a(A	P’(a(A	NNP
work_fnploejenbc2raktl46esxm44i	458	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	458	5	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	458	6	,	,	,
work_fnploejenbc2raktl46esxm44i	458	7	a	a	FW
work_fnploejenbc2raktl46esxm44i	458	8	=	=	NFP
work_fnploejenbc2raktl46esxm44i	458	9	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	458	10	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	458	11	EiJFi	EiJFi	NNP
work_fnploejenbc2raktl46esxm44i	458	12	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	458	13	,	,	,
work_fnploejenbc2raktl46esxm44i	458	14	i=	i=	NNP
work_fnploejenbc2raktl46esxm44i	458	15	1	1	CD
work_fnploejenbc2raktl46esxm44i	458	16	,	,	,
work_fnploejenbc2raktl46esxm44i	458	17	.	.	.
work_fnploejenbc2raktl46esxm44i	459	1	.	.	.
work_fnploejenbc2raktl46esxm44i	460	1	.	.	.
work_fnploejenbc2raktl46esxm44i	461	1	.	.	.
work_fnploejenbc2raktl46esxm44i	462	1	n	n	LS
work_fnploejenbc2raktl46esxm44i	462	2	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	462	3	;	;	:
work_fnploejenbc2raktl46esxm44i	462	4	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	462	5	have	have	VBP
work_fnploejenbc2raktl46esxm44i	462	6	E7L(a	e7l(a	CD
work_fnploejenbc2raktl46esxm44i	462	7	,	,	,
work_fnploejenbc2raktl46esxm44i	462	8	PI=	pi=	XX
work_fnploejenbc2raktl46esxm44i	462	9	i	i	PRP
work_fnploejenbc2raktl46esxm44i	462	10	C	C	NNP
work_fnploejenbc2raktl46esxm44i	462	11	fCP(Ai)3	fCP(Ai)3	NNP
work_fnploejenbc2raktl46esxm44i	462	12	Ai(B)I	Ai(B)I	NNP
work_fnploejenbc2raktl46esxm44i	462	13	T(B	T(B	NNP
work_fnploejenbc2raktl46esxm44i	462	14	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	462	15	i	i	NN
work_fnploejenbc2raktl46esxm44i	462	16	=	=	NFP
work_fnploejenbc2raktl46esxm44i	462	17	l	l	NN
work_fnploejenbc2raktl46esxm44i	462	18	Ben(A	ben(a	XX
work_fnploejenbc2raktl46esxm44i	462	19	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	462	20	=	=	NFP
work_fnploejenbc2raktl46esxm44i	462	21	,	,	,
work_fnploejenbc2raktl46esxm44i	462	22	$	$	$
work_fnploejenbc2raktl46esxm44i	462	23	,	,	,
work_fnploejenbc2raktl46esxm44i	462	24	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	462	25	fCP(ai)9	fCP(ai)9	NNP
work_fnploejenbc2raktl46esxm44i	462	26	ll	will	NNP
work_fnploejenbc2raktl46esxm44i	462	27	C	C	NNP
work_fnploejenbc2raktl46esxm44i	462	28	r(B	r(b	NN
work_fnploejenbc2raktl46esxm44i	462	29	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	462	30	+	+	NFP
work_fnploejenbc2raktl46esxm44i	462	31	fCPCAih	fCPCAih	NNP
work_fnploejenbc2raktl46esxm44i	462	32	Ol	old	NN
work_fnploejenbc2raktl46esxm44i	462	33	C	c	NN
work_fnploejenbc2raktl46esxm44i	462	34	BE	be	NN
work_fnploejenbc2raktl46esxm44i	462	35	QlW	qlw	NN
work_fnploejenbc2raktl46esxm44i	462	36	BE	be	VB
work_fnploejenbc2raktl46esxm44i	462	37	Q2(G	q2(g	CD
work_fnploejenbc2raktl46esxm44i	462	38	Q,(i)=	Q,(i)=	NNP
work_fnploejenbc2raktl46esxm44i	462	39	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	462	40	BE7C(A	BE7C(A	NNP
work_fnploejenbc2raktl46esxm44i	462	41	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	462	42	:	:	:
work_fnploejenbc2raktl46esxm44i	462	43	BGEiFi	BGEiFi	NNP
work_fnploejenbc2raktl46esxm44i	462	44	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	462	45	Then	then	RB
work_fnploejenbc2raktl46esxm44i	462	46	Qz(i	Qz(i	NNP
work_fnploejenbc2raktl46esxm44i	462	47	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	462	48	=	=	NFP
work_fnploejenbc2raktl46esxm44i	462	49	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	462	50	BE	be	VB
work_fnploejenbc2raktl46esxm44i	462	51	X(A	X(A	NNP
work_fnploejenbc2raktl46esxm44i	462	52	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	462	53	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	462	54	BEiF,=	BEiF,=	NNP
work_fnploejenbc2raktl46esxm44i	462	55	a	a	NN
work_fnploejenbc2raktl46esxm44i	462	56	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	462	57	.	.	.
work_fnploejenbc2raktl46esxm44i	463	1	since	since	IN
work_fnploejenbc2raktl46esxm44i	463	2	2	2	CD
work_fnploejenbc2raktl46esxm44i	463	3	r(B)=l-	r(b)=l-	CD
work_fnploejenbc2raktl46esxm44i	463	4	c	c	NN
work_fnploejenbc2raktl46esxm44i	463	5	t(B	t(b	NN
work_fnploejenbc2raktl46esxm44i	463	6	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	463	7	.	.	.
work_fnploejenbc2raktl46esxm44i	464	1	BE	be	VB
work_fnploejenbc2raktl46esxm44i	464	2	PAi	PAi	NNS
work_fnploejenbc2raktl46esxm44i	464	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	464	4	BE	BE	NNP
work_fnploejenbc2raktl46esxm44i	464	5	Ql(i	Ql(i	NNP
work_fnploejenbc2raktl46esxm44i	464	6	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	464	7	Therefore	therefore	RB
work_fnploejenbc2raktl46esxm44i	464	8	,	,	,
work_fnploejenbc2raktl46esxm44i	464	9	p(Ai	p(Ai	NNP
work_fnploejenbc2raktl46esxm44i	464	10	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	464	11	=	=	SYM
work_fnploejenbc2raktl46esxm44i	464	12	P;l[&EQ	P;l[&EQ	NNP
work_fnploejenbc2raktl46esxm44i	464	13	,	,	,
work_fnploejenbc2raktl46esxm44i	464	14	cil	cil	NNP
work_fnploejenbc2raktl46esxm44i	464	15	r(B	r(b	NN
work_fnploejenbc2raktl46esxm44i	464	16	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	464	17	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	464	18	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	464	19	uniquely	uniquely	RB
work_fnploejenbc2raktl46esxm44i	464	20	determined	determine	VBN
work_fnploejenbc2raktl46esxm44i	464	21	by	by	IN
work_fnploejenbc2raktl46esxm44i	464	22	r.	r.	NNP
work_fnploejenbc2raktl46esxm44i	464	23	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	464	24	ii	ii	NNP
work_fnploejenbc2raktl46esxm44i	464	25	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	464	26	*	*	NFP
work_fnploejenbc2raktl46esxm44i	464	27	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	464	28	iv	iv	NN
work_fnploejenbc2raktl46esxm44i	464	29	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	464	30	.	.	.
work_fnploejenbc2raktl46esxm44i	465	1	By	by	IN
work_fnploejenbc2raktl46esxm44i	465	2	Theorem	theorem	NN
work_fnploejenbc2raktl46esxm44i	465	3	3.2.2	3.2.2	NNP
work_fnploejenbc2raktl46esxm44i	465	4	’	'	''
work_fnploejenbc2raktl46esxm44i	465	5	.	.	.
work_fnploejenbc2raktl46esxm44i	466	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	466	2	ii	ii	NNP
work_fnploejenbc2raktl46esxm44i	466	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	466	4	*	*	NFP
work_fnploejenbc2raktl46esxm44i	466	5	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	466	6	iii	iii	NNP
work_fnploejenbc2raktl46esxm44i	466	7	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	466	8	.	.	.
work_fnploejenbc2raktl46esxm44i	467	1	Assume	Assume	NNP
work_fnploejenbc2raktl46esxm44i	467	2	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	467	3	ii	ii	NNP
work_fnploejenbc2raktl46esxm44i	467	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	467	5	.	.	.
work_fnploejenbc2raktl46esxm44i	468	1	Then	then	RB
work_fnploejenbc2raktl46esxm44i	468	2	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	468	3	iv	iv	NN
work_fnploejenbc2raktl46esxm44i	468	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	468	5	holds	hold	VBZ
work_fnploejenbc2raktl46esxm44i	468	6	.	.	.
work_fnploejenbc2raktl46esxm44i	469	1	Since	since	IN
work_fnploejenbc2raktl46esxm44i	469	2	Cecnc~	cecnc~	NN
work_fnploejenbc2raktl46esxm44i	469	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	469	4	r(B)=	r(B)=	NNP
work_fnploejenbc2raktl46esxm44i	469	5	1	1	CD
work_fnploejenbc2raktl46esxm44i	469	6	,	,	,
work_fnploejenbc2raktl46esxm44i	469	7	r	r	NNP
work_fnploejenbc2raktl46esxm44i	469	8	=	=	SYM
work_fnploejenbc2raktl46esxm44i	469	9	Prop	Prop	NNP
work_fnploejenbc2raktl46esxm44i	469	10	can	can	MD
work_fnploejenbc2raktl46esxm44i	469	11	be	be	VB
work_fnploejenbc2raktl46esxm44i	469	12	taken	take	VBN
work_fnploejenbc2raktl46esxm44i	469	13	as	as	IN
work_fnploejenbc2raktl46esxm44i	469	14	a	a	DT
work_fnploejenbc2raktl46esxm44i	469	15	prior	prior	NN
work_fnploejenbc2raktl46esxm44i	469	16	for	for	IN
work_fnploejenbc2raktl46esxm44i	469	17	x(a	x(a	NNP
work_fnploejenbc2raktl46esxm44i	469	18	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	469	19	.	.	.
work_fnploejenbc2raktl46esxm44i	470	1	Then	then	RB
work_fnploejenbc2raktl46esxm44i	470	2	p	p	NNP
work_fnploejenbc2raktl46esxm44i	470	3	=	=	SYM
work_fnploejenbc2raktl46esxm44i	470	4	~1~	~1~	NFP
work_fnploejenbc2raktl46esxm44i	470	5	and	and	CC
work_fnploejenbc2raktl46esxm44i	470	6	hence	hence	RB
work_fnploejenbc2raktl46esxm44i	470	7	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	470	8	iii	iii	NN
work_fnploejenbc2raktl46esxm44i	470	9	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	470	10	holds	hold	VBZ
work_fnploejenbc2raktl46esxm44i	470	11	.	.	.
work_fnploejenbc2raktl46esxm44i	471	1	Conversely	conversely	RB
work_fnploejenbc2raktl46esxm44i	471	2	,	,	,
work_fnploejenbc2raktl46esxm44i	471	3	when	when	WRB
work_fnploejenbc2raktl46esxm44i	471	4	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	471	5	iii	iii	NN
work_fnploejenbc2raktl46esxm44i	471	6	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	471	7	holds	hold	VBZ
work_fnploejenbc2raktl46esxm44i	471	8	,	,	,
work_fnploejenbc2raktl46esxm44i	471	9	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	471	10	i	i	NN
work_fnploejenbc2raktl46esxm44i	471	11	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	471	12	also	also	RB
work_fnploejenbc2raktl46esxm44i	471	13	holds	hold	VBZ
work_fnploejenbc2raktl46esxm44i	471	14	,	,	,
work_fnploejenbc2raktl46esxm44i	471	15	and	and	CC
work_fnploejenbc2raktl46esxm44i	471	16	,	,	,
work_fnploejenbc2raktl46esxm44i	471	17	a	a	DT
work_fnploejenbc2raktl46esxm44i	471	18	fortiori	fortiori	NN
work_fnploejenbc2raktl46esxm44i	471	19	,	,	,
work_fnploejenbc2raktl46esxm44i	471	20	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	471	21	ii	ii	NNP
work_fnploejenbc2raktl46esxm44i	471	22	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	471	23	.	.	.
work_fnploejenbc2raktl46esxm44i	472	1	1	1	CD
work_fnploejenbc2raktl46esxm44i	472	2	THEOREM	theorem	NN
work_fnploejenbc2raktl46esxm44i	472	3	4.2.1	4.2.1	CD
work_fnploejenbc2raktl46esxm44i	472	4	’	'	''
work_fnploejenbc2raktl46esxm44i	472	5	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	472	6	Corresponds	correspond	NNS
work_fnploejenbc2raktl46esxm44i	472	7	to	to	IN
work_fnploejenbc2raktl46esxm44i	472	8	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	472	9	16	16	CD
work_fnploejenbc2raktl46esxm44i	472	10	,	,	,
work_fnploejenbc2raktl46esxm44i	472	11	Theorem	theorem	NN
work_fnploejenbc2raktl46esxm44i	472	12	21	21	CD
work_fnploejenbc2raktl46esxm44i	472	13	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	472	14	.	.	.
work_fnploejenbc2raktl46esxm44i	473	1	Make	make	VB
work_fnploejenbc2raktl46esxm44i	473	2	the	the	DT
work_fnploejenbc2raktl46esxm44i	473	3	same	same	JJ
work_fnploejenbc2raktl46esxm44i	473	4	assumptions	assumption	NNS
work_fnploejenbc2raktl46esxm44i	473	5	as	as	IN
work_fnploejenbc2raktl46esxm44i	473	6	in	in	IN
work_fnploejenbc2raktl46esxm44i	473	7	Theorem	Theorem	NNP
work_fnploejenbc2raktl46esxm44i	473	8	4.2.1	4.2.1	CD
work_fnploejenbc2raktl46esxm44i	473	9	.	.	.
work_fnploejenbc2raktl46esxm44i	474	1	Then	then	RB
work_fnploejenbc2raktl46esxm44i	474	2	Theorem	theorem	NN
work_fnploejenbc2raktl46esxm44i	474	3	4.2.1	4.2.1	CD
work_fnploejenbc2raktl46esxm44i	474	4	holds	hold	VBZ
work_fnploejenbc2raktl46esxm44i	474	5	with	with	IN
work_fnploejenbc2raktl46esxm44i	474	6	the	the	DT
work_fnploejenbc2raktl46esxm44i	474	7	folIowing	foliowing	NN
work_fnploejenbc2raktl46esxm44i	474	8	strengthening	strengthening	NN
work_fnploejenbc2raktl46esxm44i	474	9	.	.	.
work_fnploejenbc2raktl46esxm44i	475	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	475	2	1	1	LS
work_fnploejenbc2raktl46esxm44i	475	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	475	4	Omit	omit	VB
work_fnploejenbc2raktl46esxm44i	475	5	the	the	DT
work_fnploejenbc2raktl46esxm44i	475	6	constraint	constraint	NN
work_fnploejenbc2raktl46esxm44i	475	7	“	"	``
work_fnploejenbc2raktl46esxm44i	475	8	w.r.t	w.r.t	NN
work_fnploejenbc2raktl46esxm44i	475	9	.	.	.
work_fnploejenbc2raktl46esxm44i	476	1	all	all	DT
work_fnploejenbc2raktl46esxm44i	476	2	finite	finite	NNP
work_fnploejenbc2raktl46esxm44i	476	3	equal	equal	JJ
work_fnploejenbc2raktl46esxm44i	476	4	antecedent	antecedent	NN
work_fnploejenbc2raktl46esxm44i	476	5	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	476	6	event	event	NN
work_fnploejenbc2raktl46esxm44i	476	7	sequences	sequence	NNS
work_fnploejenbc2raktl46esxm44i	476	8	”	"	''
work_fnploejenbc2raktl46esxm44i	476	9	in	in	IN
work_fnploejenbc2raktl46esxm44i	476	10	both	both	DT
work_fnploejenbc2raktl46esxm44i	476	11	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	476	12	i	i	NN
work_fnploejenbc2raktl46esxm44i	476	13	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	476	14	and	and	CC
work_fnploejenbc2raktl46esxm44i	476	15	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	476	16	iii	iii	NNP
work_fnploejenbc2raktl46esxm44i	476	17	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	476	18	.	.	.
work_fnploejenbc2raktl46esxm44i	477	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	477	2	2	2	LS
work_fnploejenbc2raktl46esxm44i	477	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	477	4	Add	add	VB
work_fnploejenbc2raktl46esxm44i	477	5	the	the	DT
work_fnploejenbc2raktl46esxm44i	477	6	property	property	NN
work_fnploejenbc2raktl46esxm44i	477	7	that	that	WDT
work_fnploejenbc2raktl46esxm44i	477	8	p	p	NN
work_fnploejenbc2raktl46esxm44i	477	9	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	477	10	gh	gh	NNP
work_fnploejenbc2raktl46esxm44i	477	11	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	477	12	weak	weak	JJ
work_fnploejenbc2raktl46esxm44i	477	13	local	local	JJ
work_fnploejenbc2raktl46esxm44i	477	14	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	477	15	to	to	IN
work_fnploejenbc2raktl46esxm44i	477	16	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	477	17	ii	ii	NNP
work_fnploejenbc2raktl46esxm44i	477	18	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	477	19	.	.	.
work_fnploejenbc2raktl46esxm44i	478	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	478	2	3	3	LS
work_fnploejenbc2raktl46esxm44i	478	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	478	4	Replace	Replace	NNP
work_fnploejenbc2raktl46esxm44i	478	5	s	s	NNP
work_fnploejenbc2raktl46esxm44i	478	6	&	&	CC
work_fnploejenbc2raktl46esxm44i	478	7	.	.	NNP
work_fnploejenbc2raktl46esxm44i	478	8	,	,	,
work_fnploejenbc2raktl46esxm44i	478	9	for	for	IN
work_fnploejenbc2raktl46esxm44i	478	10	each	each	DT
work_fnploejenbc2raktl46esxm44i	478	11	FE	FE	NNP
work_fnploejenbc2raktl46esxm44i	478	12	d	d	NN
work_fnploejenbc2raktl46esxm44i	478	13	by	by	IN
work_fnploejenbc2raktl46esxm44i	478	14	simply	simply	RB
work_fnploejenbc2raktl46esxm44i	478	15	d	d	NN
work_fnploejenbc2raktl46esxm44i	478	16	in	in	IN
work_fnploejenbc2raktl46esxm44i	478	17	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	478	18	iv	iv	NN
work_fnploejenbc2raktl46esxm44i	478	19	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	478	20	.	.	.
work_fnploejenbc2raktl46esxm44i	479	1	SCORING	SCORING	NNP
work_fnploejenbc2raktl46esxm44i	479	2	APPROACH	APPROACH	NNP
work_fnploejenbc2raktl46esxm44i	479	3	TO	to	IN
work_fnploejenbc2raktl46esxm44i	479	4	ADMISSIBILITY	ADMISSIBILITY	NNP
work_fnploejenbc2raktl46esxm44i	479	5	573	573	CD
work_fnploejenbc2raktl46esxm44i	479	6	Proof	proof	NN
work_fnploejenbc2raktl46esxm44i	479	7	:	:	:
work_fnploejenbc2raktl46esxm44i	479	8	Obvious	obvious	JJ
work_fnploejenbc2raktl46esxm44i	479	9	by	by	IN
work_fnploejenbc2raktl46esxm44i	479	10	inspection	inspection	NN
work_fnploejenbc2raktl46esxm44i	479	11	of	of	IN
work_fnploejenbc2raktl46esxm44i	479	12	the	the	DT
work_fnploejenbc2raktl46esxm44i	479	13	proof	proof	NN
work_fnploejenbc2raktl46esxm44i	479	14	of	of	IN
work_fnploejenbc2raktl46esxm44i	479	15	Theorem	theorem	NN
work_fnploejenbc2raktl46esxm44i	479	16	4.2.1	4.2.1	CD
work_fnploejenbc2raktl46esxm44i	479	17	and	and	CC
work_fnploejenbc2raktl46esxm44i	479	18	the	the	DT
work_fnploejenbc2raktl46esxm44i	479	19	role	role	NN
work_fnploejenbc2raktl46esxm44i	479	20	that	that	WDT
work_fnploejenbc2raktl46esxm44i	479	21	&	&	CC
work_fnploejenbc2raktl46esxm44i	479	22	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	479	23	plays	play	VBZ
work_fnploejenbc2raktl46esxm44i	479	24	in	in	IN
work_fnploejenbc2raktl46esxm44i	479	25	making	make	VBG
work_fnploejenbc2raktl46esxm44i	479	26	stronger	strong	JJR
work_fnploejenbc2raktl46esxm44i	479	27	Theorem	theorem	NN
work_fnploejenbc2raktl46esxm44i	479	28	4.2.1	4.2.1	CD
work_fnploejenbc2raktl46esxm44i	479	29	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	479	30	iv	iv	NN
work_fnploejenbc2raktl46esxm44i	479	31	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	479	32	.	.	.
work_fnploejenbc2raktl46esxm44i	480	1	1	1	CD
work_fnploejenbc2raktl46esxm44i	480	2	Remark	Remark	NNP
work_fnploejenbc2raktl46esxm44i	480	3	.	.	.
work_fnploejenbc2raktl46esxm44i	481	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	481	2	any	any	DT
work_fnploejenbc2raktl46esxm44i	481	3	a	a	DT
work_fnploejenbc2raktl46esxm44i	481	4	E	E	NNP
work_fnploejenbc2raktl46esxm44i	481	5	J	J	NNP
work_fnploejenbc2raktl46esxm44i	481	6	&	&	CC
work_fnploejenbc2raktl46esxm44i	481	7	,	,	,
work_fnploejenbc2raktl46esxm44i	481	8	relative	relative	JJ
work_fnploejenbc2raktl46esxm44i	481	9	to	to	IN
work_fnploejenbc2raktl46esxm44i	481	10	CT	CT	NNP
work_fnploejenbc2raktl46esxm44i	481	11	+	+	SYM
work_fnploejenbc2raktl46esxm44i	481	12	,	,	,
work_fnploejenbc2raktl46esxm44i	481	13	A	a	NN
work_fnploejenbc2raktl46esxm44i	481	14	,	,	,
work_fnploejenbc2raktl46esxm44i	481	15	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	481	16	i	i	NN
work_fnploejenbc2raktl46esxm44i	481	17	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	481	18	A	a	DT
work_fnploejenbc2raktl46esxm44i	481	19	least	least	RBS
work_fnploejenbc2raktl46esxm44i	481	20	favorable	favorable	JJ
work_fnploejenbc2raktl46esxm44i	481	21	prior	prior	JJ
work_fnploejenbc2raktl46esxm44i	481	22	rOg	rOg	NNS
work_fnploejenbc2raktl46esxm44i	481	23	p(rr(A	p(rr(A	NNP
work_fnploejenbc2raktl46esxm44i	481	24	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	481	25	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	481	26	can	can	MD
work_fnploejenbc2raktl46esxm44i	481	27	be	be	VB
work_fnploejenbc2raktl46esxm44i	481	28	obtained	obtain	VBN
work_fnploejenbc2raktl46esxm44i	481	29	by	by	IN
work_fnploejenbc2raktl46esxm44i	481	30	minimizing	minimize	VBG
work_fnploejenbc2raktl46esxm44i	481	31	the	the	DT
work_fnploejenbc2raktl46esxm44i	481	32	objective	objective	JJ
work_fnploejenbc2raktl46esxm44i	481	33	function	function	NN
work_fnploejenbc2raktl46esxm44i	481	34	Pf	Pf	NNP
work_fnploejenbc2raktl46esxm44i	481	35	,	,	,
work_fnploejenbc2raktl46esxm44i	481	36	+	+	SYM
work_fnploejenbc2raktl46esxm44i	481	37	,	,	,
work_fnploejenbc2raktl46esxm44i	481	38	,	,	,
work_fnploejenbc2raktl46esxm44i	481	39	it59	it59	NNP
work_fnploejenbc2raktl46esxm44i	481	40	Pu	Pu	NNP
work_fnploejenbc2raktl46esxm44i	481	41	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	481	42	’	'	''
work_fnploejenbc2raktl46esxm44i	481	43	1	1	CD
work_fnploejenbc2raktl46esxm44i	481	44	C	c	NN
work_fnploejenbc2raktl46esxm44i	481	45	fCPtA	fCPtA	NNS
work_fnploejenbc2raktl46esxm44i	481	46	,	,	,
work_fnploejenbc2raktl46esxm44i	481	47	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	481	48	,	,	,
work_fnploejenbc2raktl46esxm44i	481	49	Ai(B)I	Ai(B)I	NNP
work_fnploejenbc2raktl46esxm44i	481	50	t(B	t(B	''
work_fnploejenbc2raktl46esxm44i	481	51	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	481	52	i	i	NN
work_fnploejenbc2raktl46esxm44i	481	53	=	=	NFP
work_fnploejenbc2raktl46esxm44i	481	54	l	l	NN
work_fnploejenbc2raktl46esxm44i	481	55	Bcsn(A	Bcsn(A	NNP
work_fnploejenbc2raktl46esxm44i	481	56	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	481	57	subject	subject	JJ
work_fnploejenbc2raktl46esxm44i	481	58	to	to	IN
work_fnploejenbc2raktl46esxm44i	481	59	the	the	DT
work_fnploejenbc2raktl46esxm44i	481	60	constraint	constraint	NN
work_fnploejenbc2raktl46esxm44i	481	61	CBEkCAI	CBEkCAI	NNP
work_fnploejenbc2raktl46esxm44i	481	62	z(B	z(B	NNP
work_fnploejenbc2raktl46esxm44i	481	63	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	481	64	=	=	SYM
work_fnploejenbc2raktl46esxm44i	481	65	1	1	CD
work_fnploejenbc2raktl46esxm44i	481	66	.	.	.
work_fnploejenbc2raktl46esxm44i	482	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	482	2	ii	ii	LS
work_fnploejenbc2raktl46esxm44i	482	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	482	4	Using	use	VBG
work_fnploejenbc2raktl46esxm44i	482	5	the	the	DT
work_fnploejenbc2raktl46esxm44i	482	6	proof	proof	NN
work_fnploejenbc2raktl46esxm44i	482	7	of	of	IN
work_fnploejenbc2raktl46esxm44i	482	8	the	the	DT
work_fnploejenbc2raktl46esxm44i	482	9	uniqueness	uniqueness	NN
work_fnploejenbc2raktl46esxm44i	482	10	of	of	IN
work_fnploejenbc2raktl46esxm44i	482	11	pr	pr	NN
work_fnploejenbc2raktl46esxm44i	482	12	in	in	IN
work_fnploejenbc2raktl46esxm44i	482	13	the	the	DT
work_fnploejenbc2raktl46esxm44i	482	14	above	above	JJ
work_fnploejenbc2raktl46esxm44i	482	15	theorem	theorem	NN
work_fnploejenbc2raktl46esxm44i	482	16	,	,	,
work_fnploejenbc2raktl46esxm44i	482	17	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	482	18	can	can	MD
work_fnploejenbc2raktl46esxm44i	482	19	obtain	obtain	VB
work_fnploejenbc2raktl46esxm44i	482	20	a	a	DT
work_fnploejenbc2raktl46esxm44i	482	21	minimax	minimax	NNP
work_fnploejenbc2raktl46esxm44i	482	22	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	482	23	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	482	24	p0	p0	NN
work_fnploejenbc2raktl46esxm44i	482	25	E	e	NN
work_fnploejenbc2raktl46esxm44i	482	26	n	n	CC
work_fnploejenbc2raktl46esxm44i	482	27	2,A	2,a	CD
work_fnploejenbc2raktl46esxm44i	482	28	,	,	,
work_fnploejenbc2raktl46esxm44i	482	29	where	where	WRB
work_fnploejenbc2raktl46esxm44i	482	30	inf	inf	NN
work_fnploejenbc2raktl46esxm44i	482	31	sup	sup	NNP
work_fnploejenbc2raktl46esxm44i	482	32	P.f	P.f	NNP
work_fnploejenbc2raktl46esxm44i	482	33	,	,	,
work_fnploejenbc2raktl46esxm44i	482	34	+	+	CC
work_fnploejenbc2raktl46esxm44i	482	35	,	,	,
work_fnploejenbc2raktl46esxm44i	482	36	A	a	NN
work_fnploejenbc2raktl46esxm44i	482	37	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	482	38	?	?	.
work_fnploejenbc2raktl46esxm44i	483	1	PL	pl	NN
work_fnploejenbc2raktl46esxm44i	483	2	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	483	3	=	=	NFP
work_fnploejenbc2raktl46esxm44i	483	4	sup	sup	VBP
work_fnploejenbc2raktl46esxm44i	483	5	PEA2.A	PEA2.A	NNP
work_fnploejenbc2raktl46esxm44i	483	6	’	'	''
work_fnploejenbc2raktl46esxm44i	483	7	rEP(Tc(a	rEP(Tc(a	NNP
work_fnploejenbc2raktl46esxm44i	483	8	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	483	9	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	483	10	rtP(n(A	rtp(n(a	UH
work_fnploejenbc2raktl46esxm44i	483	11	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	483	12	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	483	13	Pr	pr	NN
work_fnploejenbc2raktl46esxm44i	483	14	,	,	,
work_fnploejenbc2raktl46esxm44i	483	15	+	+	CC
work_fnploejenbc2raktl46esxm44i	483	16	,	,	,
work_fnploejenbc2raktl46esxm44i	483	17	A	a	NN
work_fnploejenbc2raktl46esxm44i	483	18	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	483	19	?	?	.
work_fnploejenbc2raktl46esxm44i	484	1	PO	po	NN
work_fnploejenbc2raktl46esxm44i	484	2	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	484	3	.	.	.
work_fnploejenbc2raktl46esxm44i	485	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	485	2	iii	iii	NNP
work_fnploejenbc2raktl46esxm44i	485	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	485	4	G	g	NN
work_fnploejenbc2raktl46esxm44i	485	5	T	t	NN
work_fnploejenbc2raktl46esxm44i	485	6	+	+	SYM
work_fnploejenbc2raktl46esxm44i	485	7	,	,	,
work_fnploejenbc2raktl46esxm44i	485	8	A	a	DT
work_fnploejenbc2raktl46esxm44i	485	9	has	have	VBZ
work_fnploejenbc2raktl46esxm44i	485	10	the	the	DT
work_fnploejenbc2raktl46esxm44i	485	11	value	value	NN
work_fnploejenbc2raktl46esxm44i	485	12	V,(f	V,(f	NNP
work_fnploejenbc2raktl46esxm44i	485	13	,	,	,
work_fnploejenbc2raktl46esxm44i	485	14	a	a	DT
work_fnploejenbc2raktl46esxm44i	485	15	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	485	16	,	,	,
work_fnploejenbc2raktl46esxm44i	485	17	where	where	WRB
work_fnploejenbc2raktl46esxm44i	485	18	Vo(f9	Vo(f9	NNP
work_fnploejenbc2raktl46esxm44i	485	19	4	4	CD
work_fnploejenbc2raktl46esxm44i	485	20	=	=	SYM
work_fnploejenbc2raktl46esxm44i	485	21	sup	sup	NNP
work_fnploejenbc2raktl46esxm44i	485	22	reP(n(A	reP(n(A	NNP
work_fnploejenbc2raktl46esxm44i	485	23	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	485	24	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	485	25	Pr	pr	NN
work_fnploejenbc2raktl46esxm44i	485	26	.	.	.
work_fnploejenbc2raktl46esxm44i	486	1	+	+	RB
work_fnploejenbc2raktl46esxm44i	486	2	,	,	,
work_fnploejenbc2raktl46esxm44i	486	3	,	,	,
work_fnploejenbc2raktl46esxm44i	486	4	.&r	.&r	XX
work_fnploejenbc2raktl46esxm44i	486	5	,	,	,
work_fnploejenbc2raktl46esxm44i	486	6	/%I	/%I	NFP
work_fnploejenbc2raktl46esxm44i	486	7	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	486	8	=	=	NFP
work_fnploejenbc2raktl46esxm44i	486	9	P/	P/	NNP
work_fnploejenbc2raktl46esxm44i	486	10	,	,	,
work_fnploejenbc2raktl46esxm44i	486	11	+	+	CC
work_fnploejenbc2raktl46esxm44i	486	12	,	,	,
work_fnploejenbc2raktl46esxm44i	486	13	A(%3	A(%3	NNP
work_fnploejenbc2raktl46esxm44i	486	14	I%J.	I%J.	NNP
work_fnploejenbc2raktl46esxm44i	487	1	THEOREM	theorem	NN
work_fnploejenbc2raktl46esxm44i	487	2	4.2.2	4.2.2	CD
work_fnploejenbc2raktl46esxm44i	487	3	.	.	.
work_fnploejenbc2raktl46esxm44i	488	1	Consider	consider	VB
work_fnploejenbc2raktl46esxm44i	488	2	the	the	DT
work_fnploejenbc2raktl46esxm44i	488	3	game	game	NN
work_fnploejenbc2raktl46esxm44i	488	4	GT	gt	NN
work_fnploejenbc2raktl46esxm44i	488	5	+	+	CC
work_fnploejenbc2raktl46esxm44i	488	6	with	with	IN
work_fnploejenbc2raktl46esxm44i	488	7	PJ	PJ	NNP
work_fnploejenbc2raktl46esxm44i	488	8	increasing	increase	VBG
work_fnploejenbc2raktl46esxm44i	488	9	.	.	.
work_fnploejenbc2raktl46esxm44i	489	1	Suppose	suppose	VB
work_fnploejenbc2raktl46esxm44i	489	2	that	that	IN
work_fnploejenbc2raktl46esxm44i	489	3	f	f	NNP
work_fnploejenbc2raktl46esxm44i	489	4	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	489	5	not	not	RB
work_fnploejenbc2raktl46esxm44i	489	6	a	a	DT
work_fnploejenbc2raktl46esxm44i	489	7	proper	proper	JJ
work_fnploejenbc2raktl46esxm44i	489	8	score	score	NN
work_fnploejenbc2raktl46esxm44i	489	9	function	function	NN
work_fnploejenbc2raktl46esxm44i	489	10	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	489	11	i.e.	i.e.	FW
work_fnploejenbc2raktl46esxm44i	489	12	,	,	,
work_fnploejenbc2raktl46esxm44i	489	13	P,(x	P,(x	NNP
work_fnploejenbc2raktl46esxm44i	489	14	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	489	15	E	E	NNP
work_fnploejenbc2raktl46esxm44i	489	16	x	x	LS
work_fnploejenbc2raktl46esxm44i	489	17	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	489	18	andf	andf	NNP
work_fnploejenbc2raktl46esxm44i	489	19	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	489	20	twice	twice	RB
work_fnploejenbc2raktl46esxm44i	489	21	differentiable	differentiable	JJ
work_fnploejenbc2raktl46esxm44i	489	22	.	.	.
work_fnploejenbc2raktl46esxm44i	490	1	Then	then	RB
work_fnploejenbc2raktl46esxm44i	490	2	no	no	DT
work_fnploejenbc2raktl46esxm44i	490	3	nonatomic	nonatomic	JJ
work_fnploejenbc2raktl46esxm44i	490	4	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	490	5	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	490	6	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	490	7	p	p	NN
work_fnploejenbc2raktl46esxm44i	490	8	on	on	IN
work_fnploejenbc2raktl46esxm44i	490	9	d	d	NN
work_fnploejenbc2raktl46esxm44i	490	10	can	can	MD
work_fnploejenbc2raktl46esxm44i	490	11	be	be	VB
work_fnploejenbc2raktl46esxm44i	490	12	Gf	Gf	NNP
work_fnploejenbc2raktl46esxm44i	490	13	+	+	SYM
work_fnploejenbc2raktl46esxm44i	490	14	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	490	15	uniformly	uniformly	RB
work_fnploejenbc2raktl46esxm44i	490	16	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	490	17	.	.	.
work_fnploejenbc2raktl46esxm44i	491	1	Proof	proof	NN
work_fnploejenbc2raktl46esxm44i	491	2	.	.	.
work_fnploejenbc2raktl46esxm44i	492	1	Assume	assume	VB
work_fnploejenbc2raktl46esxm44i	492	2	the	the	DT
work_fnploejenbc2raktl46esxm44i	492	3	contrary	contrary	NN
work_fnploejenbc2raktl46esxm44i	492	4	,	,	,
work_fnploejenbc2raktl46esxm44i	492	5	i.e.	i.e.	FW
work_fnploejenbc2raktl46esxm44i	492	6	,	,	,
work_fnploejenbc2raktl46esxm44i	492	7	the	the	DT
work_fnploejenbc2raktl46esxm44i	492	8	nonatomic	nonatomic	JJ
work_fnploejenbc2raktl46esxm44i	492	9	probability	probability	NNP
work_fnploejenbc2raktl46esxm44i	492	10	p	p	NNP
work_fnploejenbc2raktl46esxm44i	492	11	on	on	IN
work_fnploejenbc2raktl46esxm44i	492	12	d	d	NN
work_fnploejenbc2raktl46esxm44i	492	13	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	492	14	uniformly	uniformly	RB
work_fnploejenbc2raktl46esxm44i	492	15	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	492	16	with	with	IN
work_fnploejenbc2raktl46esxm44i	492	17	respect	respect	NN
work_fnploejenbc2raktl46esxm44i	492	18	to	to	IN
work_fnploejenbc2raktl46esxm44i	492	19	GT	GT	NNP
work_fnploejenbc2raktl46esxm44i	492	20	+	+	SYM
work_fnploejenbc2raktl46esxm44i	492	21	.	.	.
work_fnploejenbc2raktl46esxm44i	493	1	By	by	IN
work_fnploejenbc2raktl46esxm44i	493	2	Theorem	theorem	NN
work_fnploejenbc2raktl46esxm44i	493	3	4.2.1	4.2.1	CD
work_fnploejenbc2raktl46esxm44i	493	4	,	,	,
work_fnploejenbc2raktl46esxm44i	493	5	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	493	6	should	should	MD
work_fnploejenbc2raktl46esxm44i	493	7	have	have	VB
work_fnploejenbc2raktl46esxm44i	493	8	,	,	,
work_fnploejenbc2raktl46esxm44i	493	9	by	by	IN
work_fnploejenbc2raktl46esxm44i	493	10	the	the	DT
work_fnploejenbc2raktl46esxm44i	493	11	nonatomicity	nonatomicity	NN
work_fnploejenbc2raktl46esxm44i	493	12	of	of	IN
work_fnploejenbc2raktl46esxm44i	493	13	p	p	NN
work_fnploejenbc2raktl46esxm44i	493	14	,	,	,
work_fnploejenbc2raktl46esxm44i	493	15	<	<	XX
work_fnploejenbc2raktl46esxm44i	493	16	r(t	r(t	NNP
work_fnploejenbc2raktl46esxm44i	493	17	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	493	18	+	+	NNP
work_fnploejenbc2raktl46esxm44i	493	19	P	p	NN
work_fnploejenbc2raktl46esxm44i	493	20	,	,	,
work_fnploejenbc2raktl46esxm44i	493	21	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	493	22	1	1	CD
work_fnploejenbc2raktl46esxm44i	493	23	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	493	24	t	t	NN
work_fnploejenbc2raktl46esxm44i	493	25	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	493	26	=	=	SYM
work_fnploejenbc2raktl46esxm44i	493	27	1	1	CD
work_fnploejenbc2raktl46esxm44i	493	28	,	,	,
work_fnploejenbc2raktl46esxm44i	493	29	VtE	vte	NN
work_fnploejenbc2raktl46esxm44i	493	30	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	493	31	O	o	UH
work_fnploejenbc2raktl46esxm44i	493	32	,	,	,
work_fnploejenbc2raktl46esxm44i	493	33	11	11	CD
work_fnploejenbc2raktl46esxm44i	493	34	.	.	.
work_fnploejenbc2raktl46esxm44i	494	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	494	2	1	1	LS
work_fnploejenbc2raktl46esxm44i	494	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	494	4	By	by	IN
work_fnploejenbc2raktl46esxm44i	494	5	hypothesis	hypothesis	NN
work_fnploejenbc2raktl46esxm44i	494	6	here	here	RB
work_fnploejenbc2raktl46esxm44i	494	7	,	,	,
work_fnploejenbc2raktl46esxm44i	494	8	it	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	494	9	can	can	MD
work_fnploejenbc2raktl46esxm44i	494	10	be	be	VB
work_fnploejenbc2raktl46esxm44i	494	11	shown	show	VBN
work_fnploejenbc2raktl46esxm44i	494	12	Pf(XY	pf(xy	NN
work_fnploejenbc2raktl46esxm44i	494	13	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	494	14	=	=	NFP
work_fnploejenbc2raktl46esxm44i	494	15	P,(x	P,(x	NNP
work_fnploejenbc2raktl46esxm44i	494	16	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	494	17	Pf(Yh	Pf(Yh	NNP
work_fnploejenbc2raktl46esxm44i	494	18	vx	vx	NNP
work_fnploejenbc2raktl46esxm44i	494	19	,	,	,
work_fnploejenbc2raktl46esxm44i	494	20	y	y	NNP
work_fnploejenbc2raktl46esxm44i	494	21	E	E	NNP
work_fnploejenbc2raktl46esxm44i	494	22	I3	I3	NNP
work_fnploejenbc2raktl46esxm44i	494	23	11	11	CD
work_fnploejenbc2raktl46esxm44i	494	24	.	.	.
work_fnploejenbc2raktl46esxm44i	495	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	495	2	2	2	LS
work_fnploejenbc2raktl46esxm44i	495	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	495	4	Differentiate	Differentiate	NNP
work_fnploejenbc2raktl46esxm44i	495	5	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	495	6	2	2	CD
work_fnploejenbc2raktl46esxm44i	495	7	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	495	8	with	with	IN
work_fnploejenbc2raktl46esxm44i	495	9	respect	respect	NN
work_fnploejenbc2raktl46esxm44i	495	10	to	to	IN
work_fnploejenbc2raktl46esxm44i	495	11	x	x	NNS
work_fnploejenbc2raktl46esxm44i	495	12	and	and	CC
work_fnploejenbc2raktl46esxm44i	495	13	then	then	RB
work_fnploejenbc2raktl46esxm44i	495	14	separately	separately	RB
work_fnploejenbc2raktl46esxm44i	495	15	with	with	IN
work_fnploejenbc2raktl46esxm44i	495	16	respect	respect	NN
work_fnploejenbc2raktl46esxm44i	495	17	to	to	IN
work_fnploejenbc2raktl46esxm44i	495	18	y	y	NNP
work_fnploejenbc2raktl46esxm44i	495	19	,	,	,
work_fnploejenbc2raktl46esxm44i	495	20	to	to	TO
work_fnploejenbc2raktl46esxm44i	495	21	obtain	obtain	VB
work_fnploejenbc2raktl46esxm44i	495	22	YV	YV	NNP
work_fnploejenbc2raktl46esxm44i	495	23	,	,	,
work_fnploejenbc2raktl46esxm44i	495	24	,	,	,
work_fnploejenbc2raktl46esxm44i	495	25	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	495	26	XY	XY	NNP
work_fnploejenbc2raktl46esxm44i	495	27	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	495	28	=	=	NFP
work_fnploejenbc2raktl46esxm44i	495	29	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	495	30	Pf	Pf	NNP
work_fnploejenbc2raktl46esxm44i	495	31	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	495	32	’	'	''
work_fnploejenbc2raktl46esxm44i	495	33	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	495	34	x	x	LS
work_fnploejenbc2raktl46esxm44i	495	35	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	495	36	pf(YL	pf(yl	NN
work_fnploejenbc2raktl46esxm44i	495	37	X(Pf	X(Pf	NNP
work_fnploejenbc2raktl46esxm44i	495	38	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	495	39	’	'	''
work_fnploejenbc2raktl46esxm44i	495	40	bYI	bYI	NNP
work_fnploejenbc2raktl46esxm44i	495	41	=	=	NFP
work_fnploejenbc2raktl46esxm44i	495	42	PfbNPJ	pfbnpj	NN
work_fnploejenbc2raktl46esxm44i	495	43	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	495	44	Y	Y	NNP
work_fnploejenbc2raktl46esxm44i	495	45	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	495	46	.	.	.
work_fnploejenbc2raktl46esxm44i	496	1	Simple	simple	JJ
work_fnploejenbc2raktl46esxm44i	496	2	division	division	NN
work_fnploejenbc2raktl46esxm44i	496	3	yields	yield	NNS
work_fnploejenbc2raktl46esxm44i	496	4	x[log	x[log	NNP
work_fnploejenbc2raktl46esxm44i	496	5	PJx	PJx	NNS
work_fnploejenbc2raktl46esxm44i	496	6	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	496	7	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	496	8	’	'	''
work_fnploejenbc2raktl46esxm44i	496	9	=	=	NFP
work_fnploejenbc2raktl46esxm44i	496	10	y[log	y[log	NNP
work_fnploejenbc2raktl46esxm44i	496	11	P,(y	p,(y	NN
work_fnploejenbc2raktl46esxm44i	496	12	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	496	13	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	496	14	‘	'	``
work_fnploejenbc2raktl46esxm44i	496	15	,	,	,
work_fnploejenbc2raktl46esxm44i	496	16	so	so	IN
work_fnploejenbc2raktl46esxm44i	496	17	that	that	IN
work_fnploejenbc2raktl46esxm44i	496	18	x[log	x[log	NNP
work_fnploejenbc2raktl46esxm44i	496	19	PJX	PJX	NNP
work_fnploejenbc2raktl46esxm44i	496	20	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	496	21	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	496	22	=	=	NFP
work_fnploejenbc2raktl46esxm44i	496	23	c	c	NN
work_fnploejenbc2raktl46esxm44i	496	24	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	496	25	a	a	DT
work_fnploejenbc2raktl46esxm44i	496	26	constant	constant	NN
work_fnploejenbc2raktl46esxm44i	496	27	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	496	28	,	,	,
work_fnploejenbc2raktl46esxm44i	496	29	and	and	CC
work_fnploejenbc2raktl46esxm44i	496	30	hence	hence	RB
work_fnploejenbc2raktl46esxm44i	496	31	I’,(x	I’,(x	NNP
work_fnploejenbc2raktl46esxm44i	496	32	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	496	33	=	=	SYM
work_fnploejenbc2raktl46esxm44i	496	34	xc	xc	NNP
work_fnploejenbc2raktl46esxm44i	496	35	.	.	.
work_fnploejenbc2raktl46esxm44i	497	1	Then	then	RB
work_fnploejenbc2raktl46esxm44i	497	2	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	497	3	1	1	LS
work_fnploejenbc2raktl46esxm44i	497	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	497	5	forces	force	VBZ
work_fnploejenbc2raktl46esxm44i	497	6	c	c	NNP
work_fnploejenbc2raktl46esxm44i	497	7	to	to	TO
work_fnploejenbc2raktl46esxm44i	497	8	be	be	VB
work_fnploejenbc2raktl46esxm44i	497	9	1	1	CD
work_fnploejenbc2raktl46esxm44i	497	10	.	.	.
work_fnploejenbc2raktl46esxm44i	498	1	1	1	CD
work_fnploejenbc2raktl46esxm44i	498	2	574	574	CD
work_fnploejenbc2raktl46esxm44i	498	3	GOODMAN	GOODMAN	NNP
work_fnploejenbc2raktl46esxm44i	498	4	,	,	,
work_fnploejenbc2raktl46esxm44i	498	5	NGUYEN	NGUYEN	NNP
work_fnploejenbc2raktl46esxm44i	498	6	,	,	,
work_fnploejenbc2raktl46esxm44i	498	7	AND	and	CC
work_fnploejenbc2raktl46esxm44i	498	8	ROGERS	ROGERS	NNP
work_fnploejenbc2raktl46esxm44i	498	9	Remarks	Remarks	NNPS
work_fnploejenbc2raktl46esxm44i	498	10	.	.	.
work_fnploejenbc2raktl46esxm44i	499	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	499	2	i	i	NN
work_fnploejenbc2raktl46esxm44i	499	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	499	4	To	to	TO
work_fnploejenbc2raktl46esxm44i	499	5	accomodate	accomodate	VB
work_fnploejenbc2raktl46esxm44i	499	6	this	this	DT
work_fnploejenbc2raktl46esxm44i	499	7	situation	situation	NN
work_fnploejenbc2raktl46esxm44i	499	8	,	,	,
work_fnploejenbc2raktl46esxm44i	499	9	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	499	10	will	will	MD
work_fnploejenbc2raktl46esxm44i	499	11	consider	consider	VB
work_fnploejenbc2raktl46esxm44i	499	12	a	a	DT
work_fnploejenbc2raktl46esxm44i	499	13	concept	concept	NN
work_fnploejenbc2raktl46esxm44i	499	14	of	of	IN
work_fnploejenbc2raktl46esxm44i	499	15	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	499	16	in	in	IN
work_fnploejenbc2raktl46esxm44i	499	17	the	the	DT
work_fnploejenbc2raktl46esxm44i	499	18	wide	wide	JJ
work_fnploejenbc2raktl46esxm44i	499	19	sense	sense	NN
work_fnploejenbc2raktl46esxm44i	499	20	of	of	IN
work_fnploejenbc2raktl46esxm44i	499	21	Section	section	NN
work_fnploejenbc2raktl46esxm44i	499	22	5	5	CD
work_fnploejenbc2raktl46esxm44i	499	23	.	.	.
work_fnploejenbc2raktl46esxm44i	500	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	500	2	ii	ii	LS
work_fnploejenbc2raktl46esxm44i	500	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	500	4	The	the	DT
work_fnploejenbc2raktl46esxm44i	500	5	condition	condition	NN
work_fnploejenbc2raktl46esxm44i	500	6	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	500	7	iv	iv	NN
work_fnploejenbc2raktl46esxm44i	500	8	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	500	9	in	in	IN
work_fnploejenbc2raktl46esxm44i	500	10	Theorem	theorem	NN
work_fnploejenbc2raktl46esxm44i	500	11	4.2.1	4.2.1	CD
work_fnploejenbc2raktl46esxm44i	500	12	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	500	13	the	the	DT
work_fnploejenbc2raktl46esxm44i	500	14	coherence	coherence	NN
work_fnploejenbc2raktl46esxm44i	500	15	principle	principle	NN
work_fnploejenbc2raktl46esxm44i	500	16	of	of	IN
work_fnploejenbc2raktl46esxm44i	500	17	DeFinetti	DeFinetti	NNP
work_fnploejenbc2raktl46esxm44i	500	18	.	.	.
work_fnploejenbc2raktl46esxm44i	501	1	The	the	DT
work_fnploejenbc2raktl46esxm44i	501	2	equivalences	equivalence	NNS
work_fnploejenbc2raktl46esxm44i	501	3	in	in	IN
work_fnploejenbc2raktl46esxm44i	501	4	Theorem	theorem	NN
work_fnploejenbc2raktl46esxm44i	501	5	4.2.1	4.2.1	CD
work_fnploejenbc2raktl46esxm44i	501	6	explain	explain	VBP
work_fnploejenbc2raktl46esxm44i	501	7	the	the	DT
work_fnploejenbc2raktl46esxm44i	501	8	concept	concept	NN
work_fnploejenbc2raktl46esxm44i	501	9	of	of	IN
work_fnploejenbc2raktl46esxm44i	501	10	“	"	``
work_fnploejenbc2raktl46esxm44i	501	11	reasonable	reasonable	JJ
work_fnploejenbc2raktl46esxm44i	501	12	”	"	''
work_fnploejenbc2raktl46esxm44i	501	13	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	501	14	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	501	15	,	,	,
work_fnploejenbc2raktl46esxm44i	501	16	from	from	IN
work_fnploejenbc2raktl46esxm44i	501	17	a	a	DT
work_fnploejenbc2raktl46esxm44i	501	18	decision	decision	NN
work_fnploejenbc2raktl46esxm44i	501	19	viewpoint	viewpoint	NN
work_fnploejenbc2raktl46esxm44i	501	20	,	,	,
work_fnploejenbc2raktl46esxm44i	501	21	and	and	CC
work_fnploejenbc2raktl46esxm44i	501	22	lead	lead	VB
work_fnploejenbc2raktl46esxm44i	501	23	to	to	IN
work_fnploejenbc2raktl46esxm44i	501	24	the	the	DT
work_fnploejenbc2raktl46esxm44i	501	25	discoveries	discovery	NNS
work_fnploejenbc2raktl46esxm44i	501	26	of	of	IN
work_fnploejenbc2raktl46esxm44i	501	27	other	other	JJ
work_fnploejenbc2raktl46esxm44i	501	28	“	"	``
work_fnploejenbc2raktl46esxm44i	501	29	reasonable	reasonable	JJ
work_fnploejenbc2raktl46esxm44i	501	30	”	"	''
work_fnploejenbc2raktl46esxm44i	501	31	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	501	32	which	which	WDT
work_fnploejenbc2raktl46esxm44i	501	33	need	need	VBP
work_fnploejenbc2raktl46esxm44i	501	34	not	not	RB
work_fnploejenbc2raktl46esxm44i	501	35	be	be	VB
work_fnploejenbc2raktl46esxm44i	501	36	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	501	37	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	501	38	.	.	.
work_fnploejenbc2raktl46esxm44i	502	1	In	in	IN
work_fnploejenbc2raktl46esxm44i	502	2	view	view	NN
work_fnploejenbc2raktl46esxm44i	502	3	of	of	IN
work_fnploejenbc2raktl46esxm44i	502	4	Theorem	Theorem	NNP
work_fnploejenbc2raktl46esxm44i	502	5	4.2.1	4.2.1	CD
work_fnploejenbc2raktl46esxm44i	502	6	,	,	,
work_fnploejenbc2raktl46esxm44i	502	7	the	the	DT
work_fnploejenbc2raktl46esxm44i	502	8	coherence	coherence	NN
work_fnploejenbc2raktl46esxm44i	502	9	principle	principle	NN
work_fnploejenbc2raktl46esxm44i	502	10	can	can	MD
work_fnploejenbc2raktl46esxm44i	502	11	be	be	VB
work_fnploejenbc2raktl46esxm44i	502	12	used	use	VBN
work_fnploejenbc2raktl46esxm44i	502	13	as	as	IN
work_fnploejenbc2raktl46esxm44i	502	14	a	a	DT
work_fnploejenbc2raktl46esxm44i	502	15	definition	definition	NN
work_fnploejenbc2raktl46esxm44i	502	16	of	of	IN
work_fnploejenbc2raktl46esxm44i	502	17	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	502	18	.	.	.
work_fnploejenbc2raktl46esxm44i	503	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	503	2	iii	iii	NNP
work_fnploejenbc2raktl46esxm44i	503	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	503	4	Relative	relative	JJ
work_fnploejenbc2raktl46esxm44i	503	5	to	to	IN
work_fnploejenbc2raktl46esxm44i	503	6	the	the	DT
work_fnploejenbc2raktl46esxm44i	503	7	invariance	invariance	NN
work_fnploejenbc2raktl46esxm44i	503	8	property	property	NN
work_fnploejenbc2raktl46esxm44i	503	9	of	of	IN
work_fnploejenbc2raktl46esxm44i	503	10	the	the	DT
work_fnploejenbc2raktl46esxm44i	503	11	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	503	12	transform	transform	NN
work_fnploejenbc2raktl46esxm44i	503	13	Ps	Ps	NNP
work_fnploejenbc2raktl46esxm44i	503	14	,	,	,
work_fnploejenbc2raktl46esxm44i	503	15	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	503	16	present	present	VBP
work_fnploejenbc2raktl46esxm44i	503	17	the	the	DT
work_fnploejenbc2raktl46esxm44i	503	18	following	following	NN
work_fnploejenbc2raktl46esxm44i	503	19	.	.	.
work_fnploejenbc2raktl46esxm44i	504	1	Consider	consider	VB
work_fnploejenbc2raktl46esxm44i	504	2	two	two	CD
work_fnploejenbc2raktl46esxm44i	504	3	games	game	NNS
work_fnploejenbc2raktl46esxm44i	504	4	G	g	NN
work_fnploejenbc2raktl46esxm44i	504	5	,	,	,
work_fnploejenbc2raktl46esxm44i	504	6	,	,	,
work_fnploejenbc2raktl46esxm44i	504	7	+	+	RB
work_fnploejenbc2raktl46esxm44i	504	8	,	,	,
work_fnploejenbc2raktl46esxm44i	504	9	G	g	NN
work_fnploejenbc2raktl46esxm44i	504	10	,	,	,
work_fnploejenbc2raktl46esxm44i	504	11	+	+	CC
work_fnploejenbc2raktl46esxm44i	504	12	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	504	13	say	say	VB
work_fnploejenbc2raktl46esxm44i	504	14	,	,	,
work_fnploejenbc2raktl46esxm44i	504	15	with	with	IN
work_fnploejenbc2raktl46esxm44i	504	16	the	the	DT
work_fnploejenbc2raktl46esxm44i	504	17	same	same	JJ
work_fnploejenbc2raktl46esxm44i	504	18	aj	aj	NNP
work_fnploejenbc2raktl46esxm44i	504	19	,	,	,
work_fnploejenbc2raktl46esxm44i	504	20	j	j	NNP
work_fnploejenbc2raktl46esxm44i	504	21	=	=	SYM
work_fnploejenbc2raktl46esxm44i	504	22	0	0	CD
work_fnploejenbc2raktl46esxm44i	504	23	,	,	,
work_fnploejenbc2raktl46esxm44i	504	24	1,2	1,2	CD
work_fnploejenbc2raktl46esxm44i	504	25	,	,	,
work_fnploejenbc2raktl46esxm44i	504	26	3	3	CD
work_fnploejenbc2raktl46esxm44i	504	27	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	504	28	,	,	,
work_fnploejenbc2raktl46esxm44i	504	29	with	with	IN
work_fnploejenbc2raktl46esxm44i	504	30	Pf	Pf	NNP
work_fnploejenbc2raktl46esxm44i	504	31	,	,	,
work_fnploejenbc2raktl46esxm44i	504	32	P	p	NN
work_fnploejenbc2raktl46esxm44i	504	33	,	,	,
work_fnploejenbc2raktl46esxm44i	504	34	increasing	increase	VBG
work_fnploejenbc2raktl46esxm44i	504	35	.	.	.
work_fnploejenbc2raktl46esxm44i	505	1	Let	let	VB
work_fnploejenbc2raktl46esxm44i	505	2	p	p	PRP
work_fnploejenbc2raktl46esxm44i	505	3	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	505	4	resp	resp	NN
work_fnploejenbc2raktl46esxm44i	505	5	.	.	.
work_fnploejenbc2raktl46esxm44i	506	1	v	v	LS
work_fnploejenbc2raktl46esxm44i	506	2	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	506	3	be	be	VB
work_fnploejenbc2raktl46esxm44i	506	4	uniformly	uniformly	RB
work_fnploejenbc2raktl46esxm44i	506	5	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	506	6	with	with	IN
work_fnploejenbc2raktl46esxm44i	506	7	respect	respect	NN
work_fnploejenbc2raktl46esxm44i	506	8	to	to	IN
work_fnploejenbc2raktl46esxm44i	506	9	G	g	NN
work_fnploejenbc2raktl46esxm44i	506	10	,	,	,
work_fnploejenbc2raktl46esxm44i	506	11	,	,	,
work_fnploejenbc2raktl46esxm44i	506	12	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	506	13	resp	resp	NN
work_fnploejenbc2raktl46esxm44i	506	14	.	.	.
work_fnploejenbc2raktl46esxm44i	507	1	G	G	NNP
work_fnploejenbc2raktl46esxm44i	507	2	,	,	,
work_fnploejenbc2raktl46esxm44i	507	3	+	+	SYM
work_fnploejenbc2raktl46esxm44i	507	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	507	5	.	.	.
work_fnploejenbc2raktl46esxm44i	508	1	It	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	508	2	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	508	3	not	not	RB
work_fnploejenbc2raktl46esxm44i	508	4	true	true	JJ
work_fnploejenbc2raktl46esxm44i	508	5	in	in	IN
work_fnploejenbc2raktl46esxm44i	508	6	general	general	JJ
work_fnploejenbc2raktl46esxm44i	508	7	Pfo	Pfo	NNP
work_fnploejenbc2raktl46esxm44i	508	8	,	,	,
work_fnploejenbc2raktl46esxm44i	508	9	urPgoV.	urpgov.	RB
work_fnploejenbc2raktl46esxm44i	509	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	509	2	*	*	NFP
work_fnploejenbc2raktl46esxm44i	509	3	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	509	4	Indeed	indeed	RB
work_fnploejenbc2raktl46esxm44i	509	5	,	,	,
work_fnploejenbc2raktl46esxm44i	509	6	let	let	VBD
work_fnploejenbc2raktl46esxm44i	509	7	Q	Q	NNP
work_fnploejenbc2raktl46esxm44i	509	8	,	,	,
work_fnploejenbc2raktl46esxm44i	509	9	,	,	,
work_fnploejenbc2raktl46esxm44i	509	10	Q	Q	NNP
work_fnploejenbc2raktl46esxm44i	509	11	,	,	,
work_fnploejenbc2raktl46esxm44i	509	12	be	be	VB
work_fnploejenbc2raktl46esxm44i	509	13	two	two	CD
work_fnploejenbc2raktl46esxm44i	509	14	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	509	15	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	509	16	on	on	IN
work_fnploejenbc2raktl46esxm44i	509	17	&	&	CC
work_fnploejenbc2raktl46esxm44i	509	18	,	,	,
work_fnploejenbc2raktl46esxm44i	509	19	with	with	IN
work_fnploejenbc2raktl46esxm44i	509	20	Q	Q	NNP
work_fnploejenbc2raktl46esxm44i	509	21	,	,	,
work_fnploejenbc2raktl46esxm44i	509	22	#	#	NNP
work_fnploejenbc2raktl46esxm44i	509	23	Q2	q2	NN
work_fnploejenbc2raktl46esxm44i	509	24	,	,	,
work_fnploejenbc2raktl46esxm44i	509	25	take	take	VB
work_fnploejenbc2raktl46esxm44i	509	26	,	,	,
work_fnploejenbc2raktl46esxm44i	509	27	u	u	LS
work_fnploejenbc2raktl46esxm44i	509	28	=	=	SYM
work_fnploejenbc2raktl46esxm44i	509	29	P+Q	P+Q	NNP
work_fnploejenbc2raktl46esxm44i	509	30	,	,	,
work_fnploejenbc2raktl46esxm44i	509	31	and	and	CC
work_fnploejenbc2raktl46esxm44i	509	32	v	v	LS
work_fnploejenbc2raktl46esxm44i	509	33	=	=	SYM
work_fnploejenbc2raktl46esxm44i	509	34	Pi	pi	NN
work_fnploejenbc2raktl46esxm44i	509	35	’	'	''
work_fnploejenbc2raktl46esxm44i	509	36	0	0	CD
work_fnploejenbc2raktl46esxm44i	509	37	Q	q	NN
work_fnploejenbc2raktl46esxm44i	509	38	,	,	,
work_fnploejenbc2raktl46esxm44i	509	39	.	.	.
work_fnploejenbc2raktl46esxm44i	510	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	510	2	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	510	3	*	*	NFP
work_fnploejenbc2raktl46esxm44i	510	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	510	5	to	to	TO
work_fnploejenbc2raktl46esxm44i	510	6	hold	hold	VB
work_fnploejenbc2raktl46esxm44i	510	7	,	,	,
work_fnploejenbc2raktl46esxm44i	510	8	one	one	PRP
work_fnploejenbc2raktl46esxm44i	510	9	needs	need	VBZ
work_fnploejenbc2raktl46esxm44i	510	10	to	to	TO
work_fnploejenbc2raktl46esxm44i	510	11	consider	consider	VB
work_fnploejenbc2raktl46esxm44i	510	12	the	the	DT
work_fnploejenbc2raktl46esxm44i	510	13	uniform	uniform	JJ
work_fnploejenbc2raktl46esxm44i	510	14	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	510	15	of	of	IN
work_fnploejenbc2raktl46esxm44i	510	16	the	the	DT
work_fnploejenbc2raktl46esxm44i	510	17	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	510	18	vector	vector	NN
work_fnploejenbc2raktl46esxm44i	510	19	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	510	20	valued	value	VBN
work_fnploejenbc2raktl46esxm44i	510	21	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	510	22	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	510	23	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	510	24	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	510	25	,	,	,
work_fnploejenbc2raktl46esxm44i	510	26	u	u	NNP
work_fnploejenbc2raktl46esxm44i	510	27	,	,	,
work_fnploejenbc2raktl46esxm44i	510	28	v	v	LS
work_fnploejenbc2raktl46esxm44i	510	29	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	510	30	with	with	IN
work_fnploejenbc2raktl46esxm44i	510	31	respect	respect	NN
work_fnploejenbc2raktl46esxm44i	510	32	to	to	IN
work_fnploejenbc2raktl46esxm44i	510	33	the	the	DT
work_fnploejenbc2raktl46esxm44i	510	34	joint	joint	JJ
work_fnploejenbc2raktl46esxm44i	510	35	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	510	36	game	game	NN
work_fnploejenbc2raktl46esxm44i	510	37	GcJ	GcJ	NNP
work_fnploejenbc2raktl46esxm44i	510	38	,	,	,
work_fnploejenbc2raktl46esxm44i	510	39	,	,	,
work_fnploejenbc2raktl46esxm44i	510	40	,	,	,
work_fnploejenbc2raktl46esxm44i	510	41	,	,	,
work_fnploejenbc2raktl46esxm44i	510	42	+	+	SYM
work_fnploejenbc2raktl46esxm44i	510	43	=	=	NFP
work_fnploejenbc2raktl46esxm44i	510	44	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	510	45	/ii	/ii	NFP
work_fnploejenbc2raktl46esxm44i	510	46	,	,	,
work_fnploejenbc2raktl46esxm44i	510	47	,	,	,
work_fnploejenbc2raktl46esxm44i	510	48	4	4	CD
work_fnploejenbc2raktl46esxm44i	510	49	:	:	:
work_fnploejenbc2raktl46esxm44i	510	50	,	,	,
work_fnploejenbc2raktl46esxm44i	510	51	Lcf	Lcf	NNP
work_fnploejenbc2raktl46esxm44i	510	52	,	,	,
work_fnploejenbc2raktl46esxm44i	510	53	,	,	,
work_fnploejenbc2raktl46esxm44i	510	54	,	,	,
work_fnploejenbc2raktl46esxm44i	510	55	,	,	,
work_fnploejenbc2raktl46esxm44i	510	56	+	+	SYM
work_fnploejenbc2raktl46esxm44i	510	57	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	510	58	,	,	,
work_fnploejenbc2raktl46esxm44i	510	59	where	where	WRB
work_fnploejenbc2raktl46esxm44i	510	60	L	L	NNP
work_fnploejenbc2raktl46esxm44i	510	61	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	510	62	/	/	SYM
work_fnploejenbc2raktl46esxm44i	510	63	,	,	,
work_fnploejenbc2raktl46esxm44i	510	64	g	g	NN
work_fnploejenbc2raktl46esxm44i	510	65	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	510	66	,	,	,
work_fnploejenbc2raktl46esxm44i	510	67	+	+	CC
work_fnploejenbc2raktl46esxm44i	510	68	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	510	69	A	a	NN
work_fnploejenbc2raktl46esxm44i	510	70	03	03	CD
work_fnploejenbc2raktl46esxm44i	510	71	PL	PL	NNP
work_fnploejenbc2raktl46esxm44i	510	72	,	,	,
work_fnploejenbc2raktl46esxm44i	510	73	VI	VI	NNP
work_fnploejenbc2raktl46esxm44i	510	74	=	=	SYM
work_fnploejenbc2raktl46esxm44i	510	75	Lf	Lf	NNP
work_fnploejenbc2raktl46esxm44i	510	76	,	,	,
work_fnploejenbc2raktl46esxm44i	510	77	+	+	NFP
work_fnploejenbc2raktl46esxm44i	510	78	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	510	79	A	a	DT
work_fnploejenbc2raktl46esxm44i	510	80	a	a	NN
work_fnploejenbc2raktl46esxm44i	510	81	,	,	,
work_fnploejenbc2raktl46esxm44i	510	82	P	p	NN
work_fnploejenbc2raktl46esxm44i	510	83	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	510	84	+	+	NNP
work_fnploejenbc2raktl46esxm44i	510	85	L	l	NN
work_fnploejenbc2raktl46esxm44i	510	86	,	,	,
work_fnploejenbc2raktl46esxm44i	510	87	,	,	,
work_fnploejenbc2raktl46esxm44i	510	88	+	+	NFP
work_fnploejenbc2raktl46esxm44i	510	89	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	510	90	4	4	CD
work_fnploejenbc2raktl46esxm44i	510	91	0	0	CD
work_fnploejenbc2raktl46esxm44i	510	92	,	,	,
work_fnploejenbc2raktl46esxm44i	510	93	VI	VI	NNP
work_fnploejenbc2raktl46esxm44i	510	94	.	.	.
work_fnploejenbc2raktl46esxm44i	511	1	5	5	CD
work_fnploejenbc2raktl46esxm44i	511	2	.	.	.
work_fnploejenbc2raktl46esxm44i	512	1	ADMISSIBILITY	admissibility	JJ
work_fnploejenbc2raktl46esxm44i	512	2	OF	of	IN
work_fnploejenbc2raktl46esxm44i	512	3	POSSIBILITY	POSSIBILITY	NNP
work_fnploejenbc2raktl46esxm44i	512	4	MEASURES	MEASURES	NNP
work_fnploejenbc2raktl46esxm44i	512	5	This	this	DT
work_fnploejenbc2raktl46esxm44i	512	6	section	section	NN
work_fnploejenbc2raktl46esxm44i	512	7	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	512	8	devoted	devoted	JJ
work_fnploejenbc2raktl46esxm44i	512	9	to	to	IN
work_fnploejenbc2raktl46esxm44i	512	10	the	the	DT
work_fnploejenbc2raktl46esxm44i	512	11	study	study	NN
work_fnploejenbc2raktl46esxm44i	512	12	of	of	IN
work_fnploejenbc2raktl46esxm44i	512	13	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	512	14	of	of	IN
work_fnploejenbc2raktl46esxm44i	512	15	a	a	DT
work_fnploejenbc2raktl46esxm44i	512	16	class	class	NN
work_fnploejenbc2raktl46esxm44i	512	17	of	of	IN
work_fnploejenbc2raktl46esxm44i	512	18	uncer-	uncer-	JJ
work_fnploejenbc2raktl46esxm44i	512	19	tainty	tainty	NN
work_fnploejenbc2raktl46esxm44i	512	20	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	512	21	called	call	VBN
work_fnploejenbc2raktl46esxm44i	512	22	decomposable	decomposable	JJ
work_fnploejenbc2raktl46esxm44i	512	23	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	512	24	and	and	CC
work_fnploejenbc2raktl46esxm44i	512	25	its	-PRON-	PRP$
work_fnploejenbc2raktl46esxm44i	512	26	implications	implication	NNS
work_fnploejenbc2raktl46esxm44i	512	27	for	for	IN
work_fnploejenbc2raktl46esxm44i	512	28	fuzzy	fuzzy	JJ
work_fnploejenbc2raktl46esxm44i	512	29	logics	logic	NNS
work_fnploejenbc2raktl46esxm44i	512	30	.	.	.
work_fnploejenbc2raktl46esxm44i	513	1	5.1	5.1	CD
work_fnploejenbc2raktl46esxm44i	513	2	.	.	.
work_fnploejenbc2raktl46esxm44i	514	1	Decomposable	decomposable	JJ
work_fnploejenbc2raktl46esxm44i	514	2	Measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	514	3	and	and	CC
work_fnploejenbc2raktl46esxm44i	514	4	Fuzzy	Fuzzy	NNP
work_fnploejenbc2raktl46esxm44i	514	5	Logics	Logics	NNPS
work_fnploejenbc2raktl46esxm44i	514	6	Since	since	IN
work_fnploejenbc2raktl46esxm44i	514	7	the	the	DT
work_fnploejenbc2raktl46esxm44i	514	8	concept	concept	NN
work_fnploejenbc2raktl46esxm44i	514	9	of	of	IN
work_fnploejenbc2raktl46esxm44i	514	10	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	514	11	Zadeh	Zadeh	NNP
work_fnploejenbc2raktl46esxm44i	514	12	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	514	13	possibility	possibility	NN
work_fnploejenbc2raktl46esxm44i	514	14	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	514	15	and	and	CC
work_fnploejenbc2raktl46esxm44i	514	16	the	the	DT
work_fnploejenbc2raktl46esxm44i	514	17	techniques	technique	NNS
work_fnploejenbc2raktl46esxm44i	514	18	in	in	IN
work_fnploejenbc2raktl46esxm44i	514	19	fuzzy	fuzzy	JJ
work_fnploejenbc2raktl46esxm44i	514	20	logics	logic	NNS
work_fnploejenbc2raktl46esxm44i	514	21	might	may	MD
work_fnploejenbc2raktl46esxm44i	514	22	not	not	RB
work_fnploejenbc2raktl46esxm44i	514	23	be	be	VB
work_fnploejenbc2raktl46esxm44i	514	24	familiar	familiar	JJ
work_fnploejenbc2raktl46esxm44i	514	25	to	to	IN
work_fnploejenbc2raktl46esxm44i	514	26	all	all	DT
work_fnploejenbc2raktl46esxm44i	514	27	,	,	,
work_fnploejenbc2raktl46esxm44i	514	28	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	514	29	first	first	RB
work_fnploejenbc2raktl46esxm44i	514	30	present	present	VBP
work_fnploejenbc2raktl46esxm44i	514	31	some	some	DT
work_fnploejenbc2raktl46esxm44i	514	32	background	background	NN
work_fnploejenbc2raktl46esxm44i	514	33	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	514	34	see	see	VB
work_fnploejenbc2raktl46esxm44i	514	35	,	,	,
work_fnploejenbc2raktl46esxm44i	514	36	e.g.	e.g.	RB
work_fnploejenbc2raktl46esxm44i	514	37	,	,	,
work_fnploejenbc2raktl46esxm44i	514	38	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	514	39	33	33	CD
work_fnploejenbc2raktl46esxm44i	514	40	,	,	,
work_fnploejenbc2raktl46esxm44i	514	41	32	32	CD
work_fnploejenbc2raktl46esxm44i	514	42	,	,	,
work_fnploejenbc2raktl46esxm44i	514	43	111	111	CD
work_fnploejenbc2raktl46esxm44i	514	44	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	514	45	.	.	.
work_fnploejenbc2raktl46esxm44i	515	1	Roughly	roughly	RB
work_fnploejenbc2raktl46esxm44i	515	2	speaking	speak	VBG
work_fnploejenbc2raktl46esxm44i	515	3	,	,	,
work_fnploejenbc2raktl46esxm44i	515	4	fuzzy	fuzzy	JJ
work_fnploejenbc2raktl46esxm44i	515	5	logics	logic	NNS
work_fnploejenbc2raktl46esxm44i	515	6	differ	differ	VBP
work_fnploejenbc2raktl46esxm44i	515	7	from	from	IN
work_fnploejenbc2raktl46esxm44i	515	8	ordinary	ordinary	JJ
work_fnploejenbc2raktl46esxm44i	515	9	two	two	CD
work_fnploejenbc2raktl46esxm44i	515	10	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	515	11	valued	value	VBN
work_fnploejenbc2raktl46esxm44i	515	12	logic	logic	NN
work_fnploejenbc2raktl46esxm44i	515	13	by	by	IN
work_fnploejenbc2raktl46esxm44i	515	14	their	-PRON-	PRP$
work_fnploejenbc2raktl46esxm44i	515	15	semantic	semantic	JJ
work_fnploejenbc2raktl46esxm44i	515	16	evaluations	evaluation	NNS
work_fnploejenbc2raktl46esxm44i	515	17	of	of	IN
work_fnploejenbc2raktl46esxm44i	515	18	logical	logical	JJ
work_fnploejenbc2raktl46esxm44i	515	19	connectives	connective	NNS
work_fnploejenbc2raktl46esxm44i	515	20	.	.	.
work_fnploejenbc2raktl46esxm44i	516	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	516	2	our	-PRON-	PRP$
work_fnploejenbc2raktl46esxm44i	516	3	purpose	purpose	NN
work_fnploejenbc2raktl46esxm44i	516	4	here	here	RB
work_fnploejenbc2raktl46esxm44i	516	5	,	,	,
work_fnploejenbc2raktl46esxm44i	516	6	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	516	7	will	will	MD
work_fnploejenbc2raktl46esxm44i	516	8	focus	focus	VB
work_fnploejenbc2raktl46esxm44i	516	9	on	on	IN
work_fnploejenbc2raktl46esxm44i	516	10	the	the	DT
work_fnploejenbc2raktl46esxm44i	516	11	evaluations	evaluation	NNS
work_fnploejenbc2raktl46esxm44i	516	12	of	of	IN
work_fnploejenbc2raktl46esxm44i	516	13	the	the	DT
work_fnploejenbc2raktl46esxm44i	516	14	connective	connective	JJ
work_fnploejenbc2raktl46esxm44i	516	15	“	"	``
work_fnploejenbc2raktl46esxm44i	516	16	or	or	CC
work_fnploejenbc2raktl46esxm44i	516	17	”	"	''
work_fnploejenbc2raktl46esxm44i	516	18	which	which	WDT
work_fnploejenbc2raktl46esxm44i	516	19	corresponds	correspond	VBZ
work_fnploejenbc2raktl46esxm44i	516	20	to	to	IN
work_fnploejenbc2raktl46esxm44i	516	21	the	the	DT
work_fnploejenbc2raktl46esxm44i	516	22	main	main	JJ
work_fnploejenbc2raktl46esxm44i	516	23	properties	property	NNS
work_fnploejenbc2raktl46esxm44i	516	24	of	of	IN
work_fnploejenbc2raktl46esxm44i	516	25	associated	associate	VBN
work_fnploejenbc2raktl46esxm44i	516	26	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	516	27	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	516	28	.	.	.
work_fnploejenbc2raktl46esxm44i	517	1	A	a	DT
work_fnploejenbc2raktl46esxm44i	517	2	function	function	NN
work_fnploejenbc2raktl46esxm44i	517	3	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	517	4	operator	operator	NN
work_fnploejenbc2raktl46esxm44i	517	5	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	517	6	T	t	NN
work_fnploejenbc2raktl46esxm44i	517	7	:	:	:
work_fnploejenbc2raktl46esxm44i	517	8	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	517	9	O	o	UH
work_fnploejenbc2raktl46esxm44i	517	10	,	,	,
work_fnploejenbc2raktl46esxm44i	517	11	l	l	NN
work_fnploejenbc2raktl46esxm44i	517	12	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	517	13	x	x	NNP
work_fnploejenbc2raktl46esxm44i	517	14	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	517	15	0	0	CD
work_fnploejenbc2raktl46esxm44i	517	16	,	,	,
work_fnploejenbc2raktl46esxm44i	517	17	l	l	NN
work_fnploejenbc2raktl46esxm44i	517	18	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	517	19	+	+	CC
work_fnploejenbc2raktl46esxm44i	517	20	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	517	21	0	0	CD
work_fnploejenbc2raktl46esxm44i	517	22	,	,	,
work_fnploejenbc2raktl46esxm44i	517	23	l	l	NN
work_fnploejenbc2raktl46esxm44i	517	24	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	517	25	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	517	26	called	call	VBN
work_fnploejenbc2raktl46esxm44i	517	27	a	a	DT
work_fnploejenbc2raktl46esxm44i	517	28	t	t	NN
work_fnploejenbc2raktl46esxm44i	517	29	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	517	30	conorm	conorm	NN
work_fnploejenbc2raktl46esxm44i	517	31	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	517	32	see	see	VB
work_fnploejenbc2raktl46esxm44i	517	33	,	,	,
work_fnploejenbc2raktl46esxm44i	517	34	e.g.	e.g.	RB
work_fnploejenbc2raktl46esxm44i	517	35	,	,	,
work_fnploejenbc2raktl46esxm44i	517	36	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	517	37	25	25	CD
work_fnploejenbc2raktl46esxm44i	517	38	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	517	39	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	517	40	if	if	IN
work_fnploejenbc2raktl46esxm44i	517	41	T	t	NN
work_fnploejenbc2raktl46esxm44i	517	42	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	517	43	associative	associative	JJ
work_fnploejenbc2raktl46esxm44i	517	44	,	,	,
work_fnploejenbc2raktl46esxm44i	517	45	commutative	commutative	JJ
work_fnploejenbc2raktl46esxm44i	517	46	,	,	,
work_fnploejenbc2raktl46esxm44i	517	47	and	and	CC
work_fnploejenbc2raktl46esxm44i	517	48	nondecreasing	nondecrease	VBG
work_fnploejenbc2raktl46esxm44i	517	49	in	in	IN
work_fnploejenbc2raktl46esxm44i	517	50	each	each	DT
work_fnploejenbc2raktl46esxm44i	517	51	argument	argument	NN
work_fnploejenbc2raktl46esxm44i	517	52	;	;	:
work_fnploejenbc2raktl46esxm44i	517	53	also	also	RB
work_fnploejenbc2raktl46esxm44i	517	54	T(x	T(x	NNP
work_fnploejenbc2raktl46esxm44i	517	55	,	,	,
work_fnploejenbc2raktl46esxm44i	517	56	0	0	CD
work_fnploejenbc2raktl46esxm44i	517	57	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	517	58	=	=	NFP
work_fnploejenbc2raktl46esxm44i	517	59	x	x	NN
work_fnploejenbc2raktl46esxm44i	517	60	and	and	CC
work_fnploejenbc2raktl46esxm44i	517	61	T(l	t(l	NN
work_fnploejenbc2raktl46esxm44i	517	62	,	,	,
work_fnploejenbc2raktl46esxm44i	517	63	X	x	NN
work_fnploejenbc2raktl46esxm44i	517	64	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	517	65	=	=	SYM
work_fnploejenbc2raktl46esxm44i	517	66	1	1	CD
work_fnploejenbc2raktl46esxm44i	517	67	,	,	,
work_fnploejenbc2raktl46esxm44i	517	68	VXE	VXE	NNP
work_fnploejenbc2raktl46esxm44i	517	69	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	517	70	0	0	CD
work_fnploejenbc2raktl46esxm44i	517	71	,	,	,
work_fnploejenbc2raktl46esxm44i	517	72	11	11	CD
work_fnploejenbc2raktl46esxm44i	517	73	.	.	.
work_fnploejenbc2raktl46esxm44i	518	1	A	a	DT
work_fnploejenbc2raktl46esxm44i	518	2	t	t	NN
work_fnploejenbc2raktl46esxm44i	518	3	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	518	4	conorm	conorm	NN
work_fnploejenbc2raktl46esxm44i	518	5	T	T	NNP
work_fnploejenbc2raktl46esxm44i	518	6	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	518	7	said	say	VBN
work_fnploejenbc2raktl46esxm44i	518	8	to	to	TO
work_fnploejenbc2raktl46esxm44i	518	9	be	be	VB
work_fnploejenbc2raktl46esxm44i	518	10	Archimedean	Archimedean	NNP
work_fnploejenbc2raktl46esxm44i	518	11	if	if	IN
work_fnploejenbc2raktl46esxm44i	518	12	T	T	NNP
work_fnploejenbc2raktl46esxm44i	518	13	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	518	14	continuous	continuous	JJ
work_fnploejenbc2raktl46esxm44i	518	15	and	and	CC
work_fnploejenbc2raktl46esxm44i	518	16	T(x	T(x	NNP
work_fnploejenbc2raktl46esxm44i	518	17	,	,	,
work_fnploejenbc2raktl46esxm44i	518	18	x	x	LS
work_fnploejenbc2raktl46esxm44i	518	19	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	518	20	>	>	XX
work_fnploejenbc2raktl46esxm44i	518	21	x	x	LS
work_fnploejenbc2raktl46esxm44i	518	22	,	,	,
work_fnploejenbc2raktl46esxm44i	518	23	Vx	Vx	NNP
work_fnploejenbc2raktl46esxm44i	518	24	E	E	NNP
work_fnploejenbc2raktl46esxm44i	518	25	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	518	26	0	0	CD
work_fnploejenbc2raktl46esxm44i	518	27	,	,	,
work_fnploejenbc2raktl46esxm44i	518	28	1	1	CD
work_fnploejenbc2raktl46esxm44i	518	29	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	518	30	.	.	.
work_fnploejenbc2raktl46esxm44i	519	1	SCORING	SCORING	NNP
work_fnploejenbc2raktl46esxm44i	519	2	APPROACH	APPROACH	NNP
work_fnploejenbc2raktl46esxm44i	519	3	TO	to	IN
work_fnploejenbc2raktl46esxm44i	519	4	ADMISSIBILITY	ADMISSIBILITY	NNP
work_fnploejenbc2raktl46esxm44i	519	5	575	575	CD
work_fnploejenbc2raktl46esxm44i	519	6	Some	some	DT
work_fnploejenbc2raktl46esxm44i	519	7	examples	example	NNS
work_fnploejenbc2raktl46esxm44i	519	8	of	of	IN
work_fnploejenbc2raktl46esxm44i	519	9	t	t	NN
work_fnploejenbc2raktl46esxm44i	519	10	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	519	11	conorms	conorm	NNS
work_fnploejenbc2raktl46esxm44i	519	12	are	be	VBP
work_fnploejenbc2raktl46esxm44i	519	13	x	x	NNS
work_fnploejenbc2raktl46esxm44i	519	14	if	if	IN
work_fnploejenbc2raktl46esxm44i	519	15	y	y	NN
work_fnploejenbc2raktl46esxm44i	519	16	=	=	SYM
work_fnploejenbc2raktl46esxm44i	519	17	O	o	UH
work_fnploejenbc2raktl46esxm44i	519	18	T(x	t(x	NN
work_fnploejenbc2raktl46esxm44i	519	19	,	,	,
work_fnploejenbc2raktl46esxm44i	519	20	Y	Y	NNP
work_fnploejenbc2raktl46esxm44i	519	21	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	519	22	’	'	''
work_fnploejenbc2raktl46esxm44i	519	23	Y	y	UH
work_fnploejenbc2raktl46esxm44i	519	24	if	if	IN
work_fnploejenbc2raktl46esxm44i	519	25	x=0	x=0	NN
work_fnploejenbc2raktl46esxm44i	519	26	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	519	27	not	not	RB
work_fnploejenbc2raktl46esxm44i	519	28	continuous	continuous	JJ
work_fnploejenbc2raktl46esxm44i	519	29	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	519	30	1	1	CD
work_fnploejenbc2raktl46esxm44i	519	31	otherwise	otherwise	RB
work_fnploejenbc2raktl46esxm44i	519	32	T(x	T(x	NNP
work_fnploejenbc2raktl46esxm44i	519	33	,	,	,
work_fnploejenbc2raktl46esxm44i	519	34	Y	Y	NNP
work_fnploejenbc2raktl46esxm44i	519	35	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	519	36	=	=	SYM
work_fnploejenbc2raktl46esxm44i	519	37	Max(x	max(x	CD
work_fnploejenbc2raktl46esxm44i	519	38	,	,	,
work_fnploejenbc2raktl46esxm44i	519	39	Y	Y	NNP
work_fnploejenbc2raktl46esxm44i	519	40	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	519	41	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	519	42	not	not	RB
work_fnploejenbc2raktl46esxm44i	519	43	Archimedean	Archimedean	NNP
work_fnploejenbc2raktl46esxm44i	519	44	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	519	45	T(x	T(x	NNP
work_fnploejenbc2raktl46esxm44i	519	46	,	,	,
work_fnploejenbc2raktl46esxm44i	519	47	y	y	NNP
work_fnploejenbc2raktl46esxm44i	519	48	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	519	49	=	=	SYM
work_fnploejenbc2raktl46esxm44i	519	50	Min(x	min(x	CD
work_fnploejenbc2raktl46esxm44i	519	51	+	+	SYM
work_fnploejenbc2raktl46esxm44i	519	52	y	y	NN
work_fnploejenbc2raktl46esxm44i	519	53	,	,	,
work_fnploejenbc2raktl46esxm44i	519	54	1	1	CD
work_fnploejenbc2raktl46esxm44i	519	55	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	519	56	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	519	57	Archimedean	Archimedean	NNP
work_fnploejenbc2raktl46esxm44i	519	58	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	519	59	.	.	.
work_fnploejenbc2raktl46esxm44i	520	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	520	2	the	the	DT
work_fnploejenbc2raktl46esxm44i	520	3	related	related	JJ
work_fnploejenbc2raktl46esxm44i	520	4	concept	concept	NN
work_fnploejenbc2raktl46esxm44i	520	5	of	of	IN
work_fnploejenbc2raktl46esxm44i	520	6	copulas	copulas	NN
work_fnploejenbc2raktl46esxm44i	520	7	in	in	IN
work_fnploejenbc2raktl46esxm44i	520	8	Statistics	Statistics	NNP
work_fnploejenbc2raktl46esxm44i	520	9	,	,	,
work_fnploejenbc2raktl46esxm44i	520	10	see	see	VB
work_fnploejenbc2raktl46esxm44i	520	11	,	,	,
work_fnploejenbc2raktl46esxm44i	520	12	e.g.	e.g.	RB
work_fnploejenbc2raktl46esxm44i	520	13	,	,	,
work_fnploejenbc2raktl46esxm44i	520	14	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	520	15	9	9	CD
work_fnploejenbc2raktl46esxm44i	520	16	,	,	,
work_fnploejenbc2raktl46esxm44i	520	17	10	10	CD
work_fnploejenbc2raktl46esxm44i	520	18	,	,	,
work_fnploejenbc2raktl46esxm44i	520	19	191	191	CD
work_fnploejenbc2raktl46esxm44i	520	20	.	.	.
work_fnploejenbc2raktl46esxm44i	521	1	An	an	DT
work_fnploejenbc2raktl46esxm44i	521	2	Archimedean	archimedean	JJ
work_fnploejenbc2raktl46esxm44i	521	3	t	t	NN
work_fnploejenbc2raktl46esxm44i	521	4	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	521	5	conorm	conorm	NN
work_fnploejenbc2raktl46esxm44i	521	6	T	T	NNP
work_fnploejenbc2raktl46esxm44i	521	7	has	have	VBZ
work_fnploejenbc2raktl46esxm44i	521	8	the	the	DT
work_fnploejenbc2raktl46esxm44i	521	9	following	follow	VBG
work_fnploejenbc2raktl46esxm44i	521	10	representation	representation	NN
work_fnploejenbc2raktl46esxm44i	521	11	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	521	12	181	181	CD
work_fnploejenbc2raktl46esxm44i	521	13	:	:	:
work_fnploejenbc2raktl46esxm44i	521	14	T	T	NNP
work_fnploejenbc2raktl46esxm44i	521	15	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	521	16	an	an	DT
work_fnploejenbc2raktl46esxm44i	521	17	Archimedean	Archimedean	NNP
work_fnploejenbc2raktl46esxm44i	521	18	l	l	NN
work_fnploejenbc2raktl46esxm44i	521	19	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	521	20	conorm	conorm	NN
work_fnploejenbc2raktl46esxm44i	521	21	if	if	IN
work_fnploejenbc2raktl46esxm44i	521	22	and	and	CC
work_fnploejenbc2raktl46esxm44i	521	23	only	only	RB
work_fnploejenbc2raktl46esxm44i	521	24	if	if	IN
work_fnploejenbc2raktl46esxm44i	521	25	there	there	EX
work_fnploejenbc2raktl46esxm44i	521	26	exists	exist	VBZ
work_fnploejenbc2raktl46esxm44i	521	27	an	an	DT
work_fnploejenbc2raktl46esxm44i	521	28	increasing	increase	VBG
work_fnploejenbc2raktl46esxm44i	521	29	,	,	,
work_fnploejenbc2raktl46esxm44i	521	30	con-	con-	NN
work_fnploejenbc2raktl46esxm44i	521	31	tinuous	tinuous	JJ
work_fnploejenbc2raktl46esxm44i	521	32	function	function	NN
work_fnploejenbc2raktl46esxm44i	521	33	g	g	NNP
work_fnploejenbc2raktl46esxm44i	521	34	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	521	35	called	call	VBN
work_fnploejenbc2raktl46esxm44i	521	36	the	the	DT
work_fnploejenbc2raktl46esxm44i	521	37	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	521	38	generator	generator	NN
work_fnploejenbc2raktl46esxm44i	521	39	or	or	CC
work_fnploejenbc2raktl46esxm44i	521	40	generator	generator	NN
work_fnploejenbc2raktl46esxm44i	521	41	of	of	IN
work_fnploejenbc2raktl46esxm44i	521	42	T	T	NNP
work_fnploejenbc2raktl46esxm44i	521	43	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	521	44	which	which	WDT
work_fnploejenbc2raktl46esxm44i	521	45	maps	map	VBZ
work_fnploejenbc2raktl46esxm44i	521	46	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	521	47	0	0	CD
work_fnploejenbc2raktl46esxm44i	521	48	,	,	,
work_fnploejenbc2raktl46esxm44i	521	49	l	l	NN
work_fnploejenbc2raktl46esxm44i	521	50	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	521	51	-+	-+	.
work_fnploejenbc2raktl46esxm44i	521	52	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	521	53	0	0	CD
work_fnploejenbc2raktl46esxm44i	521	54	,	,	,
work_fnploejenbc2raktl46esxm44i	521	55	+	+	CC
work_fnploejenbc2raktl46esxm44i	521	56	co	co	NN
work_fnploejenbc2raktl46esxm44i	521	57	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	521	58	with	with	IN
work_fnploejenbc2raktl46esxm44i	521	59	g(0	g(0	NNP
work_fnploejenbc2raktl46esxm44i	521	60	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	521	61	=	=	NFP
work_fnploejenbc2raktl46esxm44i	521	62	0	0	NFP
work_fnploejenbc2raktl46esxm44i	521	63	,	,	,
work_fnploejenbc2raktl46esxm44i	521	64	and	and	CC
work_fnploejenbc2raktl46esxm44i	521	65	such	such	JJ
work_fnploejenbc2raktl46esxm44i	521	66	that	that	IN
work_fnploejenbc2raktl46esxm44i	521	67	vx	vx	NNP
work_fnploejenbc2raktl46esxm44i	521	68	,	,	,
work_fnploejenbc2raktl46esxm44i	521	69	YE	YE	NNP
work_fnploejenbc2raktl46esxm44i	521	70	lx	lx	NNP
work_fnploejenbc2raktl46esxm44i	521	71	,	,	,
work_fnploejenbc2raktl46esxm44i	521	72	11	11	CD
work_fnploejenbc2raktl46esxm44i	521	73	,	,	,
work_fnploejenbc2raktl46esxm44i	521	74	T(x	T(x	NNP
work_fnploejenbc2raktl46esxm44i	521	75	>	>	XX
work_fnploejenbc2raktl46esxm44i	521	76	Y	Y	NNP
work_fnploejenbc2raktl46esxm44i	521	77	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	521	78	=	=	NFP
work_fnploejenbc2raktl46esxm44i	521	79	g*Mx	g*Mx	NNP
work_fnploejenbc2raktl46esxm44i	521	80	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	521	81	+	+	SYM
work_fnploejenbc2raktl46esxm44i	521	82	gb)L	gb)L	NNP
work_fnploejenbc2raktl46esxm44i	521	83	where	where	WRB
work_fnploejenbc2raktl46esxm44i	521	84	the	the	DT
work_fnploejenbc2raktl46esxm44i	521	85	pseudo	pseudo	NN
work_fnploejenbc2raktl46esxm44i	521	86	-	-	NN
work_fnploejenbc2raktl46esxm44i	521	87	inuerse	inuerse	NN
work_fnploejenbc2raktl46esxm44i	521	88	g	g	NN
work_fnploejenbc2raktl46esxm44i	521	89	*	*	NFP
work_fnploejenbc2raktl46esxm44i	521	90	:	:	:
work_fnploejenbc2raktl46esxm44i	521	91	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	521	92	0	0	CD
work_fnploejenbc2raktl46esxm44i	521	93	,	,	,
work_fnploejenbc2raktl46esxm44i	521	94	+	+	CC
work_fnploejenbc2raktl46esxm44i	521	95	co	co	NN
work_fnploejenbc2raktl46esxm44i	521	96	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	521	97	+	+	CC
work_fnploejenbc2raktl46esxm44i	521	98	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	521	99	0	0	CD
work_fnploejenbc2raktl46esxm44i	521	100	,	,	,
work_fnploejenbc2raktl46esxm44i	521	101	l	l	NN
work_fnploejenbc2raktl46esxm44i	521	102	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	521	103	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	521	104	detined	detine	VBN
work_fnploejenbc2raktl46esxm44i	521	105	by	by	IN
work_fnploejenbc2raktl46esxm44i	521	106	g*(x)=	g*(x)=	NNP
work_fnploejenbc2raktl46esxm44i	521	107	1	1	CD
work_fnploejenbc2raktl46esxm44i	521	108	i	i	PRP
work_fnploejenbc2raktl46esxm44i	521	109	g-‘(x	g-‘(x	NNP
work_fnploejenbc2raktl46esxm44i	521	110	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	521	111	if	if	IN
work_fnploejenbc2raktl46esxm44i	521	112	XE	XE	NNP
work_fnploejenbc2raktl46esxm44i	521	113	CO	CO	NNP
work_fnploejenbc2raktl46esxm44i	521	114	,	,	,
work_fnploejenbc2raktl46esxm44i	521	115	g(l)1	g(l)1	NN
work_fnploejenbc2raktl46esxm44i	521	116	if	if	IN
work_fnploejenbc2raktl46esxm44i	521	117	x	x	NNP
work_fnploejenbc2raktl46esxm44i	521	118	>	>	XX
work_fnploejenbc2raktl46esxm44i	521	119	g(l	g(l	ADD
work_fnploejenbc2raktl46esxm44i	521	120	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	521	121	.	.	.
work_fnploejenbc2raktl46esxm44i	522	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	522	2	example	example	NN
work_fnploejenbc2raktl46esxm44i	522	3	,	,	,
work_fnploejenbc2raktl46esxm44i	522	4	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	522	5	i	i	NN
work_fnploejenbc2raktl46esxm44i	522	6	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	522	7	For	for	IN
work_fnploejenbc2raktl46esxm44i	522	8	p	p	NN
work_fnploejenbc2raktl46esxm44i	522	9	>	>	XX
work_fnploejenbc2raktl46esxm44i	522	10	O	o	UH
work_fnploejenbc2raktl46esxm44i	522	11	,	,	,
work_fnploejenbc2raktl46esxm44i	522	12	Tp(x	Tp(x	NNP
work_fnploejenbc2raktl46esxm44i	522	13	,	,	,
work_fnploejenbc2raktl46esxm44i	522	14	Y	Y	NNP
work_fnploejenbc2raktl46esxm44i	522	15	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	522	16	=	=	NFP
work_fnploejenbc2raktl46esxm44i	522	17	W	w	NN
work_fnploejenbc2raktl46esxm44i	522	18	’	'	''
work_fnploejenbc2raktl46esxm44i	522	19	+	+	CC
work_fnploejenbc2raktl46esxm44i	522	20	Y	Y	NNP
work_fnploejenbc2raktl46esxm44i	522	21	’	'	''
work_fnploejenbc2raktl46esxm44i	522	22	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	522	23	x	x	NNS
work_fnploejenbc2raktl46esxm44i	522	24	~	~	NFP
work_fnploejenbc2raktl46esxm44i	522	25	Y~)“~	Y~)“~	NNS
work_fnploejenbc2raktl46esxm44i	522	26	=	=	SYM
work_fnploejenbc2raktl46esxm44i	522	27	g;(g,(x	g;(g,(x	JJ
work_fnploejenbc2raktl46esxm44i	522	28	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	522	29	+	+	NFP
work_fnploejenbc2raktl46esxm44i	522	30	g,(y	g,(y	NNP
work_fnploejenbc2raktl46esxm44i	522	31	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	522	32	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	522	33	,	,	,
work_fnploejenbc2raktl46esxm44i	522	34	where	where	WRB
work_fnploejenbc2raktl46esxm44i	522	35	g,(x	g,(x	NNP
work_fnploejenbc2raktl46esxm44i	522	36	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	522	37	=	=	NFP
work_fnploejenbc2raktl46esxm44i	522	38	-	-	:
work_fnploejenbc2raktl46esxm44i	522	39	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	522	40	l	l	NN
work_fnploejenbc2raktl46esxm44i	522	41	/	/	SYM
work_fnploejenbc2raktl46esxm44i	522	42	p	p	NNP
work_fnploejenbc2raktl46esxm44i	522	43	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	522	44	log	log	NN
work_fnploejenbc2raktl46esxm44i	522	45	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	522	46	1	1	CD
work_fnploejenbc2raktl46esxm44i	522	47	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	522	48	xp	xp	NNP
work_fnploejenbc2raktl46esxm44i	522	49	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	522	50	,	,	,
work_fnploejenbc2raktl46esxm44i	522	51	g;‘(x	g;‘(x	NNP
work_fnploejenbc2raktl46esxm44i	522	52	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	522	53	=	=	NFP
work_fnploejenbc2raktl46esxm44i	522	54	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	522	55	1	1	CD
work_fnploejenbc2raktl46esxm44i	522	56	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	522	57	eppx)“P	eppx)“P	NNP
work_fnploejenbc2raktl46esxm44i	522	58	=	=	SYM
work_fnploejenbc2raktl46esxm44i	522	59	g,*(x	g,*(x	CD
work_fnploejenbc2raktl46esxm44i	522	60	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	522	61	;	;	:
work_fnploejenbc2raktl46esxm44i	522	62	note	note	VB
work_fnploejenbc2raktl46esxm44i	522	63	that	that	IN
work_fnploejenbc2raktl46esxm44i	522	64	g	g	NN
work_fnploejenbc2raktl46esxm44i	522	65	,	,	,
work_fnploejenbc2raktl46esxm44i	522	66	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	522	67	1	1	LS
work_fnploejenbc2raktl46esxm44i	522	68	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	522	69	=	=	NFP
work_fnploejenbc2raktl46esxm44i	522	70	+	+	CC
work_fnploejenbc2raktl46esxm44i	522	71	co	co	NN
work_fnploejenbc2raktl46esxm44i	522	72	here	here	RB
work_fnploejenbc2raktl46esxm44i	522	73	.	.	.
work_fnploejenbc2raktl46esxm44i	523	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	523	2	ii	ii	NNP
work_fnploejenbc2raktl46esxm44i	523	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	523	4	For	for	IN
work_fnploejenbc2raktl46esxm44i	523	5	p	p	NN
work_fnploejenbc2raktl46esxm44i	523	6	B	b	NN
work_fnploejenbc2raktl46esxm44i	523	7	1	1	CD
work_fnploejenbc2raktl46esxm44i	523	8	,	,	,
work_fnploejenbc2raktl46esxm44i	523	9	T,(x	T,(x	NNP
work_fnploejenbc2raktl46esxm44i	523	10	,	,	,
work_fnploejenbc2raktl46esxm44i	523	11	JJ	JJ	NNP
work_fnploejenbc2raktl46esxm44i	523	12	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	523	13	=	=	NFP
work_fnploejenbc2raktl46esxm44i	523	14	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	523	15	Min(xP	Min(xP	NNP
work_fnploejenbc2raktl46esxm44i	523	16	-I-	-I-	:
work_fnploejenbc2raktl46esxm44i	523	17	yp	yp	NNP
work_fnploejenbc2raktl46esxm44i	523	18	,	,	,
work_fnploejenbc2raktl46esxm44i	523	19	l	l	NNP
work_fnploejenbc2raktl46esxm44i	523	20	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	523	21	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	523	22	“	"	``
work_fnploejenbc2raktl46esxm44i	523	23	”	"	''
work_fnploejenbc2raktl46esxm44i	523	24	has	have	VBZ
work_fnploejenbc2raktl46esxm44i	523	25	generator	generator	NN
work_fnploejenbc2raktl46esxm44i	523	26	g,(x	g,(x	NNP
work_fnploejenbc2raktl46esxm44i	523	27	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	523	28	=	=	NFP
work_fnploejenbc2raktl46esxm44i	523	29	xp	xp	NNP
work_fnploejenbc2raktl46esxm44i	523	30	,	,	,
work_fnploejenbc2raktl46esxm44i	523	31	1	1	CD
work_fnploejenbc2raktl46esxm44i	523	32	x’IP	x’IP	NNP
work_fnploejenbc2raktl46esxm44i	523	33	g*(x)=	g*(x)=	NNP
work_fnploejenbc2raktl46esxm44i	523	34	1	1	CD
work_fnploejenbc2raktl46esxm44i	523	35	if	if	IN
work_fnploejenbc2raktl46esxm44i	523	36	xE[O	xE[O	NNP
work_fnploejenbc2raktl46esxm44i	523	37	,	,	,
work_fnploejenbc2raktl46esxm44i	523	38	l	l	NN
work_fnploejenbc2raktl46esxm44i	523	39	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	523	40	if	if	IN
work_fnploejenbc2raktl46esxm44i	523	41	x	x	NNP
work_fnploejenbc2raktl46esxm44i	523	42	>	>	XX
work_fnploejenbc2raktl46esxm44i	523	43	l	l	NN
work_fnploejenbc2raktl46esxm44i	523	44	with	with	IN
work_fnploejenbc2raktl46esxm44i	523	45	g	g	NN
work_fnploejenbc2raktl46esxm44i	523	46	,	,	,
work_fnploejenbc2raktl46esxm44i	523	47	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	523	48	1	1	LS
work_fnploejenbc2raktl46esxm44i	523	49	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	523	50	=	=	SYM
work_fnploejenbc2raktl46esxm44i	523	51	1	1	CD
work_fnploejenbc2raktl46esxm44i	523	52	here	here	RB
work_fnploejenbc2raktl46esxm44i	523	53	.	.	.
work_fnploejenbc2raktl46esxm44i	524	1	Since	since	IN
work_fnploejenbc2raktl46esxm44i	524	2	a	a	DT
work_fnploejenbc2raktl46esxm44i	524	3	t	t	NN
work_fnploejenbc2raktl46esxm44i	524	4	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	524	5	conorm	conorm	NN
work_fnploejenbc2raktl46esxm44i	524	6	T	t	NN
work_fnploejenbc2raktl46esxm44i	524	7	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	524	8	associative	associative	JJ
work_fnploejenbc2raktl46esxm44i	524	9	and	and	CC
work_fnploejenbc2raktl46esxm44i	524	10	commutative	commutative	JJ
work_fnploejenbc2raktl46esxm44i	524	11	,	,	,
work_fnploejenbc2raktl46esxm44i	524	12	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	524	13	can	can	MD
work_fnploejenbc2raktl46esxm44i	524	14	extend	extend	VB
work_fnploejenbc2raktl46esxm44i	524	15	T	t	NN
work_fnploejenbc2raktl46esxm44i	524	16	to	to	IN
work_fnploejenbc2raktl46esxm44i	524	17	T	t	NN
work_fnploejenbc2raktl46esxm44i	524	18	:	:	:
work_fnploejenbc2raktl46esxm44i	524	19	co	co	NN
work_fnploejenbc2raktl46esxm44i	524	20	,	,	,
work_fnploejenbc2raktl46esxm44i	524	21	11	11	CD
work_fnploejenbc2raktl46esxm44i	524	22	,	,	,
work_fnploejenbc2raktl46esxm44i	524	23	+	+	CC
work_fnploejenbc2raktl46esxm44i	524	24	co	co	NN
work_fnploejenbc2raktl46esxm44i	524	25	,	,	,
work_fnploejenbc2raktl46esxm44i	524	26	11	11	CD
work_fnploejenbc2raktl46esxm44i	524	27	,	,	,
work_fnploejenbc2raktl46esxm44i	524	28	where	where	WRB
work_fnploejenbc2raktl46esxm44i	524	29	T(x	T(x	NNP
work_fnploejenbc2raktl46esxm44i	524	30	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	524	31	=	=	SYM
work_fnploejenbc2raktl46esxm44i	524	32	x	x	LS
work_fnploejenbc2raktl46esxm44i	524	33	,	,	,
work_fnploejenbc2raktl46esxm44i	524	34	by	by	IN
work_fnploejenbc2raktl46esxm44i	524	35	convention	convention	NN
work_fnploejenbc2raktl46esxm44i	524	36	,	,	,
work_fnploejenbc2raktl46esxm44i	524	37	T(x	T(x	NNP
work_fnploejenbc2raktl46esxm44i	524	38	I	I	NNP
work_fnploejenbc2raktl46esxm44i	524	39	,	,	,
work_fnploejenbc2raktl46esxm44i	524	40	-*-	-*-	NFP
work_fnploejenbc2raktl46esxm44i	524	41	,	,	,
work_fnploejenbc2raktl46esxm44i	524	42	xx	xx	NNP
work_fnploejenbc2raktl46esxm44i	524	43	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	524	44	=	=	NFP
work_fnploejenbc2raktl46esxm44i	524	45	Tb	Tb	NNP
work_fnploejenbc2raktl46esxm44i	524	46	,	,	,
work_fnploejenbc2raktl46esxm44i	524	47	,	,	,
work_fnploejenbc2raktl46esxm44i	524	48	T(x	T(x	NNP
work_fnploejenbc2raktl46esxm44i	524	49	,	,	,
work_fnploejenbc2raktl46esxm44i	524	50	,	,	,
work_fnploejenbc2raktl46esxm44i	524	51	.	.	.
work_fnploejenbc2raktl46esxm44i	525	1	.	.	.
work_fnploejenbc2raktl46esxm44i	526	1	.	.	.
work_fnploejenbc2raktl46esxm44i	527	1	.	.	.
work_fnploejenbc2raktl46esxm44i	528	1	x,)1	x,)1	NNP
work_fnploejenbc2raktl46esxm44i	528	2	,	,	,
work_fnploejenbc2raktl46esxm44i	528	3	n	n	CC
work_fnploejenbc2raktl46esxm44i	528	4	2	2	CD
work_fnploejenbc2raktl46esxm44i	528	5	2	2	CD
work_fnploejenbc2raktl46esxm44i	528	6	.	.	.
work_fnploejenbc2raktl46esxm44i	529	1	The	the	DT
work_fnploejenbc2raktl46esxm44i	529	2	representation	representation	NN
work_fnploejenbc2raktl46esxm44i	529	3	of	of	IN
work_fnploejenbc2raktl46esxm44i	529	4	an	an	DT
work_fnploejenbc2raktl46esxm44i	529	5	Archimedean	archimedean	JJ
work_fnploejenbc2raktl46esxm44i	529	6	t	t	NN
work_fnploejenbc2raktl46esxm44i	529	7	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	529	8	conorm	conorm	NN
work_fnploejenbc2raktl46esxm44i	529	9	T	t	NN
work_fnploejenbc2raktl46esxm44i	529	10	becomes	become	VBZ
work_fnploejenbc2raktl46esxm44i	529	11	W	W	NNP
work_fnploejenbc2raktl46esxm44i	529	12	,	,	,
work_fnploejenbc2raktl46esxm44i	529	13	,	,	,
work_fnploejenbc2raktl46esxm44i	529	14	x2	x2	NNP
work_fnploejenbc2raktl46esxm44i	529	15	,	,	,
work_fnploejenbc2raktl46esxm44i	529	16	.	.	.
work_fnploejenbc2raktl46esxm44i	530	1	.	.	.
work_fnploejenbc2raktl46esxm44i	531	1	.	.	.
work_fnploejenbc2raktl46esxm44i	532	1	.	.	.
work_fnploejenbc2raktl46esxm44i	533	1	x	x	LS
work_fnploejenbc2raktl46esxm44i	533	2	,	,	,
work_fnploejenbc2raktl46esxm44i	533	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	533	4	=	=	NFP
work_fnploejenbc2raktl46esxm44i	533	5	g	g	NN
work_fnploejenbc2raktl46esxm44i	533	6	*	*	NFP
work_fnploejenbc2raktl46esxm44i	533	7	0	0	CD
work_fnploejenbc2raktl46esxm44i	533	8	1	1	CD
work_fnploejenbc2raktl46esxm44i	533	9	.	.	.
work_fnploejenbc2raktl46esxm44i	534	1	576	576	CD
work_fnploejenbc2raktl46esxm44i	534	2	GOODMAN	GOODMAN	NNP
work_fnploejenbc2raktl46esxm44i	534	3	,	,	,
work_fnploejenbc2raktl46esxm44i	534	4	NGUYEN	NGUYEN	NNP
work_fnploejenbc2raktl46esxm44i	534	5	,	,	,
work_fnploejenbc2raktl46esxm44i	534	6	AND	and	CC
work_fnploejenbc2raktl46esxm44i	534	7	ROGERS	ROGERS	NNP
work_fnploejenbc2raktl46esxm44i	534	8	Now	now	RB
work_fnploejenbc2raktl46esxm44i	534	9	,	,	,
work_fnploejenbc2raktl46esxm44i	534	10	let	let	VB
work_fnploejenbc2raktl46esxm44i	534	11	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	534	12	52	52	CD
work_fnploejenbc2raktl46esxm44i	534	13	,	,	,
work_fnploejenbc2raktl46esxm44i	534	14	J	J	NNP
work_fnploejenbc2raktl46esxm44i	534	15	&	&	CC
work_fnploejenbc2raktl46esxm44i	534	16	‘	'	``
work_fnploejenbc2raktl46esxm44i	534	17	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	534	18	be	be	VB
work_fnploejenbc2raktl46esxm44i	534	19	a	a	DT
work_fnploejenbc2raktl46esxm44i	534	20	measurable	measurable	JJ
work_fnploejenbc2raktl46esxm44i	534	21	space	space	NN
work_fnploejenbc2raktl46esxm44i	534	22	.	.	.
work_fnploejenbc2raktl46esxm44i	535	1	A	a	DT
work_fnploejenbc2raktl46esxm44i	535	2	mapping	mapping	NN
work_fnploejenbc2raktl46esxm44i	535	3	p	p	NN
work_fnploejenbc2raktl46esxm44i	535	4	from	from	IN
work_fnploejenbc2raktl46esxm44i	535	5	&	&	CC
work_fnploejenbc2raktl46esxm44i	535	6	to	to	IN
work_fnploejenbc2raktl46esxm44i	535	7	some	some	DT
work_fnploejenbc2raktl46esxm44i	535	8	interval	interval	NN
work_fnploejenbc2raktl46esxm44i	535	9	of	of	IN
work_fnploejenbc2raktl46esxm44i	535	10	R	r	NN
work_fnploejenbc2raktl46esxm44i	535	11	,	,	,
work_fnploejenbc2raktl46esxm44i	535	12	say	say	VB
work_fnploejenbc2raktl46esxm44i	535	13	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	535	14	a	a	DT
work_fnploejenbc2raktl46esxm44i	535	15	,	,	,
work_fnploejenbc2raktl46esxm44i	535	16	,	,	,
work_fnploejenbc2raktl46esxm44i	535	17	a	a	DT
work_fnploejenbc2raktl46esxm44i	535	18	,	,	,
work_fnploejenbc2raktl46esxm44i	535	19	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	535	20	,	,	,
work_fnploejenbc2raktl46esxm44i	535	21	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	535	22	called	call	VBN
work_fnploejenbc2raktl46esxm44i	535	23	a	a	DT
work_fnploejenbc2raktl46esxm44i	535	24	decomposable	decomposable	JJ
work_fnploejenbc2raktl46esxm44i	535	25	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	535	26	if	if	IN
work_fnploejenbc2raktl46esxm44i	535	27	there	there	EX
work_fnploejenbc2raktl46esxm44i	535	28	exists	exist	VBZ
work_fnploejenbc2raktl46esxm44i	535	29	T	t	NN
work_fnploejenbc2raktl46esxm44i	535	30	:	:	:
work_fnploejenbc2raktl46esxm44i	535	31	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	535	32	a	a	DT
work_fnploejenbc2raktl46esxm44i	535	33	,	,	,
work_fnploejenbc2raktl46esxm44i	535	34	,	,	,
work_fnploejenbc2raktl46esxm44i	535	35	a31	a31	NN
work_fnploejenbc2raktl46esxm44i	535	36	x	x	SYM
work_fnploejenbc2raktl46esxm44i	535	37	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	535	38	a	a	DT
work_fnploejenbc2raktl46esxm44i	535	39	,	,	,
work_fnploejenbc2raktl46esxm44i	535	40	,	,	,
work_fnploejenbc2raktl46esxm44i	535	41	a31	a31	NN
work_fnploejenbc2raktl46esxm44i	535	42	+	+	CC
work_fnploejenbc2raktl46esxm44i	535	43	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	535	44	a	a	DT
work_fnploejenbc2raktl46esxm44i	535	45	,	,	,
work_fnploejenbc2raktl46esxm44i	535	46	,	,	,
work_fnploejenbc2raktl46esxm44i	535	47	a	a	DT
work_fnploejenbc2raktl46esxm44i	535	48	,	,	,
work_fnploejenbc2raktl46esxm44i	535	49	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	535	50	such	such	JJ
work_fnploejenbc2raktl46esxm44i	535	51	that	that	IN
work_fnploejenbc2raktl46esxm44i	535	52	,	,	,
work_fnploejenbc2raktl46esxm44i	535	53	for	for	IN
work_fnploejenbc2raktl46esxm44i	535	54	A	a	DT
work_fnploejenbc2raktl46esxm44i	535	55	,	,	,
work_fnploejenbc2raktl46esxm44i	535	56	BE	BE	NNP
work_fnploejenbc2raktl46esxm44i	535	57	d	d	VBN
work_fnploejenbc2raktl46esxm44i	535	58	with	with	IN
work_fnploejenbc2raktl46esxm44i	535	59	AB=	ab=	ADD
work_fnploejenbc2raktl46esxm44i	535	60	a	a	DT
work_fnploejenbc2raktl46esxm44i	535	61	,	,	,
work_fnploejenbc2raktl46esxm44i	535	62	p(A	p(a	IN
work_fnploejenbc2raktl46esxm44i	535	63	u	u	NNP
work_fnploejenbc2raktl46esxm44i	535	64	B	b	NN
work_fnploejenbc2raktl46esxm44i	535	65	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	535	66	=	=	NFP
work_fnploejenbc2raktl46esxm44i	535	67	T(p(A	t(p(a	ADD
work_fnploejenbc2raktl46esxm44i	535	68	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	535	69	,	,	,
work_fnploejenbc2raktl46esxm44i	535	70	p(B	p(b	LS
work_fnploejenbc2raktl46esxm44i	535	71	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	535	72	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	535	73	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	535	74	see	see	VB
work_fnploejenbc2raktl46esxm44i	535	75	,	,	,
work_fnploejenbc2raktl46esxm44i	535	76	e.g.	e.g.	RB
work_fnploejenbc2raktl46esxm44i	535	77	,	,	,
work_fnploejenbc2raktl46esxm44i	535	78	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	535	79	31	31	CD
work_fnploejenbc2raktl46esxm44i	535	80	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	535	81	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	535	82	.	.	.
work_fnploejenbc2raktl46esxm44i	536	1	When	when	WRB
work_fnploejenbc2raktl46esxm44i	536	2	such	such	PDT
work_fnploejenbc2raktl46esxm44i	536	3	a	a	DT
work_fnploejenbc2raktl46esxm44i	536	4	Texists	texist	NNS
work_fnploejenbc2raktl46esxm44i	536	5	,	,	,
work_fnploejenbc2raktl46esxm44i	536	6	it	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	536	7	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	536	8	called	call	VBN
work_fnploejenbc2raktl46esxm44i	536	9	the	the	DT
work_fnploejenbc2raktl46esxm44i	536	10	composition	composition	NN
work_fnploejenbc2raktl46esxm44i	536	11	law	law	NN
work_fnploejenbc2raktl46esxm44i	536	12	of	of	IN
work_fnploejenbc2raktl46esxm44i	536	13	p.	p.	NN
work_fnploejenbc2raktl46esxm44i	536	14	As	as	IN
work_fnploejenbc2raktl46esxm44i	536	15	a	a	DT
work_fnploejenbc2raktl46esxm44i	536	16	generic	generic	JJ
work_fnploejenbc2raktl46esxm44i	536	17	example	example	NN
work_fnploejenbc2raktl46esxm44i	536	18	of	of	IN
work_fnploejenbc2raktl46esxm44i	536	19	a	a	DT
work_fnploejenbc2raktl46esxm44i	536	20	decomposable	decomposable	JJ
work_fnploejenbc2raktl46esxm44i	536	21	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	536	22	,	,	,
work_fnploejenbc2raktl46esxm44i	536	23	begin	begin	VB
work_fnploejenbc2raktl46esxm44i	536	24	with	with	IN
work_fnploejenbc2raktl46esxm44i	536	25	any	any	DT
work_fnploejenbc2raktl46esxm44i	536	26	fuzzy	fuzzy	JJ
work_fnploejenbc2raktl46esxm44i	536	27	set	set	VBN
work_fnploejenbc2raktl46esxm44i	536	28	membership	membership	NN
work_fnploejenbc2raktl46esxm44i	536	29	function	function	NN
work_fnploejenbc2raktl46esxm44i	536	30	01	01	CD
work_fnploejenbc2raktl46esxm44i	536	31	:	:	:
work_fnploejenbc2raktl46esxm44i	536	32	D	d	NN
work_fnploejenbc2raktl46esxm44i	536	33	--	--	:
work_fnploejenbc2raktl46esxm44i	536	34	,	,	,
work_fnploejenbc2raktl46esxm44i	536	35	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	536	36	0	0	CD
work_fnploejenbc2raktl46esxm44i	536	37	,	,	,
work_fnploejenbc2raktl46esxm44i	536	38	l	l	NN
work_fnploejenbc2raktl46esxm44i	536	39	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	536	40	and	and	CC
work_fnploejenbc2raktl46esxm44i	536	41	any	any	DT
work_fnploejenbc2raktl46esxm44i	536	42	t	t	NN
work_fnploejenbc2raktl46esxm44i	536	43	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	536	44	conorm	conorm	NN
work_fnploejenbc2raktl46esxm44i	536	45	T.	T.	NNP
work_fnploejenbc2raktl46esxm44i	536	46	Then	then	RB
work_fnploejenbc2raktl46esxm44i	536	47	,	,	,
work_fnploejenbc2raktl46esxm44i	536	48	if	if	IN
work_fnploejenbc2raktl46esxm44i	536	49	0	0	CD
work_fnploejenbc2raktl46esxm44i	536	50	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	536	51	finite	finite	JJ
work_fnploejenbc2raktl46esxm44i	536	52	,	,	,
work_fnploejenbc2raktl46esxm44i	536	53	one	one	PRP
work_fnploejenbc2raktl46esxm44i	536	54	can	can	MD
work_fnploejenbc2raktl46esxm44i	536	55	make	make	VB
work_fnploejenbc2raktl46esxm44i	536	56	the	the	DT
work_fnploejenbc2raktl46esxm44i	536	57	extension	extension	NN
work_fnploejenbc2raktl46esxm44i	536	58	of	of	IN
work_fnploejenbc2raktl46esxm44i	536	59	a	a	DT
work_fnploejenbc2raktl46esxm44i	536	60	as	as	IN
work_fnploejenbc2raktl46esxm44i	536	61	,	,	,
work_fnploejenbc2raktl46esxm44i	536	62	u,,~	u,,~	NNP
work_fnploejenbc2raktl46esxm44i	536	63	:	:	:
work_fnploejenbc2raktl46esxm44i	536	64	P(Q	p(q	NN
work_fnploejenbc2raktl46esxm44i	536	65	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	536	66	+	+	CC
work_fnploejenbc2raktl46esxm44i	536	67	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	536	68	0	0	CD
work_fnploejenbc2raktl46esxm44i	536	69	,	,	,
work_fnploejenbc2raktl46esxm44i	536	70	11	11	CD
work_fnploejenbc2raktl46esxm44i	536	71	,	,	,
work_fnploejenbc2raktl46esxm44i	536	72	where	where	WRB
work_fnploejenbc2raktl46esxm44i	536	73	for	for	IN
work_fnploejenbc2raktl46esxm44i	536	74	any	any	DT
work_fnploejenbc2raktl46esxm44i	536	75	AcSZ	AcSZ	NNP
work_fnploejenbc2raktl46esxm44i	536	76	,	,	,
work_fnploejenbc2raktl46esxm44i	536	77	,	,	,
work_fnploejenbc2raktl46esxm44i	536	78	ua	ua	NNP
work_fnploejenbc2raktl46esxm44i	536	79	,	,	,
work_fnploejenbc2raktl46esxm44i	536	80	T(A	t(a	NN
work_fnploejenbc2raktl46esxm44i	536	81	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	536	82	=	=	NFP
work_fnploejenbc2raktl46esxm44i	536	83	T(a(o	t(a(o	NN
work_fnploejenbc2raktl46esxm44i	536	84	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	536	85	:	:	:
work_fnploejenbc2raktl46esxm44i	536	86	w	w	NNP
work_fnploejenbc2raktl46esxm44i	536	87	E	E	NNP
work_fnploejenbc2raktl46esxm44i	536	88	A	a	NN
work_fnploejenbc2raktl46esxm44i	536	89	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	536	90	.	.	.
work_fnploejenbc2raktl46esxm44i	537	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	537	2	+	+	NFP
work_fnploejenbc2raktl46esxm44i	537	3	I	i	NN
work_fnploejenbc2raktl46esxm44i	537	4	P	p	NN
work_fnploejenbc2raktl46esxm44i	537	5	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	537	6	clearly	clearly	RB
work_fnploejenbc2raktl46esxm44i	537	7	decomposable	decomposable	JJ
work_fnploejenbc2raktl46esxm44i	537	8	.	.	.
work_fnploejenbc2raktl46esxm44i	538	1	Conversely	conversely	RB
work_fnploejenbc2raktl46esxm44i	538	2	,	,	,
work_fnploejenbc2raktl46esxm44i	538	3	given	give	VBN
work_fnploejenbc2raktl46esxm44i	538	4	any	any	DT
work_fnploejenbc2raktl46esxm44i	538	5	decomposable	decomposable	JJ
work_fnploejenbc2raktl46esxm44i	538	6	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	538	7	pa’G.r.t	pa’G.r.t	NNP
work_fnploejenbc2raktl46esxm44i	538	8	.	.	.
work_fnploejenbc2raktl46esxm44i	539	1	some	some	DT
work_fnploejenbc2raktl46esxm44i	539	2	t	t	NN
work_fnploejenbc2raktl46esxm44i	539	3	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	539	4	conorm	conorm	NN
work_fnploejenbc2raktl46esxm44i	539	5	T	T	NNP
work_fnploejenbc2raktl46esxm44i	539	6	,	,	,
work_fnploejenbc2raktl46esxm44i	539	7	for	for	IN
work_fnploejenbc2raktl46esxm44i	539	8	any	any	DT
work_fnploejenbc2raktl46esxm44i	539	9	finite	finite	JJ
work_fnploejenbc2raktl46esxm44i	539	10	A	A	NNP
work_fnploejenbc2raktl46esxm44i	539	11	as	as	IN
work_fnploejenbc2raktl46esxm44i	539	12	above	above	RB
work_fnploejenbc2raktl46esxm44i	539	13	,	,	,
work_fnploejenbc2raktl46esxm44i	539	14	Eq	Eq	NNP
work_fnploejenbc2raktl46esxm44i	539	15	.	.	.
work_fnploejenbc2raktl46esxm44i	540	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	540	2	+	+	NFP
work_fnploejenbc2raktl46esxm44i	540	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	540	4	holds	hold	VBZ
work_fnploejenbc2raktl46esxm44i	540	5	with	with	IN
work_fnploejenbc2raktl46esxm44i	540	6	h	h	NN
work_fnploejenbc2raktl46esxm44i	540	7	,	,	,
work_fnploejenbc2raktl46esxm44i	540	8	T	t	NN
work_fnploejenbc2raktl46esxm44i	540	9	=	=	SYM
work_fnploejenbc2raktl46esxm44i	540	10	k	k	NN
work_fnploejenbc2raktl46esxm44i	540	11	In	in	IN
work_fnploejenbc2raktl46esxm44i	540	12	fuzzy	fuzzy	JJ
work_fnploejenbc2raktl46esxm44i	540	13	logics	logic	NNS
work_fnploejenbc2raktl46esxm44i	540	14	,	,	,
work_fnploejenbc2raktl46esxm44i	540	15	composition	composition	NN
work_fnploejenbc2raktl46esxm44i	540	16	laws	law	NNS
work_fnploejenbc2raktl46esxm44i	540	17	are	be	VBP
work_fnploejenbc2raktl46esxm44i	540	18	t	t	NN
work_fnploejenbc2raktl46esxm44i	540	19	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	540	20	conorms	conorm	NNS
work_fnploejenbc2raktl46esxm44i	540	21	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	540	22	with	with	IN
work_fnploejenbc2raktl46esxm44i	540	23	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	540	24	a	a	DT
work_fnploejenbc2raktl46esxm44i	540	25	,	,	,
work_fnploejenbc2raktl46esxm44i	540	26	,	,	,
work_fnploejenbc2raktl46esxm44i	540	27	a3	a3	NNP
work_fnploejenbc2raktl46esxm44i	540	28	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	540	29	=	=	FW
work_fnploejenbc2raktl46esxm44i	540	30	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	540	31	0	0	CD
work_fnploejenbc2raktl46esxm44i	540	32	,	,	,
work_fnploejenbc2raktl46esxm44i	540	33	11	11	CD
work_fnploejenbc2raktl46esxm44i	540	34	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	540	35	.	.	.
work_fnploejenbc2raktl46esxm44i	541	1	Note	note	VB
work_fnploejenbc2raktl46esxm44i	541	2	that	that	IN
work_fnploejenbc2raktl46esxm44i	541	3	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	541	4	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	541	5	are	be	VBP
work_fnploejenbc2raktl46esxm44i	541	6	decomposable	decomposable	JJ
work_fnploejenbc2raktl46esxm44i	541	7	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	541	8	with	with	IN
work_fnploejenbc2raktl46esxm44i	541	9	T(x	T(x	NNP
work_fnploejenbc2raktl46esxm44i	541	10	,	,	,
work_fnploejenbc2raktl46esxm44i	541	11	y	y	NNP
work_fnploejenbc2raktl46esxm44i	541	12	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	541	13	=	=	SYM
work_fnploejenbc2raktl46esxm44i	541	14	Min(x	min(x	CD
work_fnploejenbc2raktl46esxm44i	541	15	+	+	SYM
work_fnploejenbc2raktl46esxm44i	541	16	y	y	NN
work_fnploejenbc2raktl46esxm44i	541	17	,	,	,
work_fnploejenbc2raktl46esxm44i	541	18	1	1	CD
work_fnploejenbc2raktl46esxm44i	541	19	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	541	20	;	;	:
work_fnploejenbc2raktl46esxm44i	541	21	this	this	DT
work_fnploejenbc2raktl46esxm44i	541	22	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	541	23	an	an	DT
work_fnploejenbc2raktl46esxm44i	541	24	Archimedean	archimedean	JJ
work_fnploejenbc2raktl46esxm44i	541	25	t	t	NN
work_fnploejenbc2raktl46esxm44i	541	26	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	541	27	conorm	conorm	NN
work_fnploejenbc2raktl46esxm44i	541	28	with	with	IN
work_fnploejenbc2raktl46esxm44i	541	29	generator	generator	NN
work_fnploejenbc2raktl46esxm44i	541	30	g(x)=	g(x)=	NNP
work_fnploejenbc2raktl46esxm44i	541	31	-log(l	-log(l	:
work_fnploejenbc2raktl46esxm44i	541	32	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	541	33	x	x	NNPS
work_fnploejenbc2raktl46esxm44i	541	34	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	541	35	and	and	CC
work_fnploejenbc2raktl46esxm44i	541	36	g*(x)=g-‘(x)=1-e-	g*(x)=g-‘(x)=1-e-	NNP
work_fnploejenbc2raktl46esxm44i	541	37	“	"	''
work_fnploejenbc2raktl46esxm44i	541	38	,	,	,
work_fnploejenbc2raktl46esxm44i	541	39	since	since	IN
work_fnploejenbc2raktl46esxm44i	541	40	g(l)=	g(l)=	CD
work_fnploejenbc2raktl46esxm44i	541	41	+	+	CC
work_fnploejenbc2raktl46esxm44i	541	42	oo	oo	NN
work_fnploejenbc2raktl46esxm44i	541	43	.	.	.
work_fnploejenbc2raktl46esxm44i	542	1	Indeed	indeed	RB
work_fnploejenbc2raktl46esxm44i	542	2	,	,	,
work_fnploejenbc2raktl46esxm44i	542	3	let	let	VB
work_fnploejenbc2raktl46esxm44i	542	4	P	p	NN
work_fnploejenbc2raktl46esxm44i	542	5	be	be	VB
work_fnploejenbc2raktl46esxm44i	542	6	a	a	DT
work_fnploejenbc2raktl46esxm44i	542	7	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	542	8	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	542	9	on	on	IN
work_fnploejenbc2raktl46esxm44i	542	10	d	d	NN
work_fnploejenbc2raktl46esxm44i	542	11	,	,	,
work_fnploejenbc2raktl46esxm44i	542	12	and	and	CC
work_fnploejenbc2raktl46esxm44i	542	13	A	A	NNP
work_fnploejenbc2raktl46esxm44i	542	14	,	,	,
work_fnploejenbc2raktl46esxm44i	542	15	BE	be	VB
work_fnploejenbc2raktl46esxm44i	542	16	d	d	NN
work_fnploejenbc2raktl46esxm44i	542	17	with	with	IN
work_fnploejenbc2raktl46esxm44i	542	18	AB	AB	NNP
work_fnploejenbc2raktl46esxm44i	542	19	=	=	SYM
work_fnploejenbc2raktl46esxm44i	542	20	0	0	NFP
work_fnploejenbc2raktl46esxm44i	542	21	.	.	.
work_fnploejenbc2raktl46esxm44i	543	1	Since	since	IN
work_fnploejenbc2raktl46esxm44i	543	2	P(A	P(A	NNS
work_fnploejenbc2raktl46esxm44i	543	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	543	4	+	+	SYM
work_fnploejenbc2raktl46esxm44i	543	5	P(B	p(b	NN
work_fnploejenbc2raktl46esxm44i	543	6	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	543	7	=	=	NFP
work_fnploejenbc2raktl46esxm44i	543	8	P(A	P(A	NNS
work_fnploejenbc2raktl46esxm44i	543	9	u	u	NNP
work_fnploejenbc2raktl46esxm44i	543	10	B	B	NNP
work_fnploejenbc2raktl46esxm44i	543	11	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	543	12	<	<	XX
work_fnploejenbc2raktl46esxm44i	543	13	1	1	CD
work_fnploejenbc2raktl46esxm44i	543	14	,	,	,
work_fnploejenbc2raktl46esxm44i	543	15	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	543	16	have	have	VBP
work_fnploejenbc2raktl46esxm44i	543	17	P(A	P(A	NNS
work_fnploejenbc2raktl46esxm44i	543	18	u	u	NNP
work_fnploejenbc2raktl46esxm44i	543	19	B	b	NN
work_fnploejenbc2raktl46esxm44i	543	20	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	543	21	=	=	SYM
work_fnploejenbc2raktl46esxm44i	543	22	P(A	P(A	NNS
work_fnploejenbc2raktl46esxm44i	543	23	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	543	24	+	+	SYM
work_fnploejenbc2raktl46esxm44i	543	25	P(B	p(b	NN
work_fnploejenbc2raktl46esxm44i	543	26	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	543	27	=	=	NFP
work_fnploejenbc2raktl46esxm44i	543	28	Min(P(A	min(p(a	CD
work_fnploejenbc2raktl46esxm44i	543	29	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	543	30	+	+	NFP
work_fnploejenbc2raktl46esxm44i	543	31	P(B	p(b	NN
work_fnploejenbc2raktl46esxm44i	543	32	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	543	33	,	,	,
work_fnploejenbc2raktl46esxm44i	543	34	1	1	CD
work_fnploejenbc2raktl46esxm44i	543	35	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	543	36	.	.	.
work_fnploejenbc2raktl46esxm44i	544	1	Furthermore	furthermore	RB
work_fnploejenbc2raktl46esxm44i	544	2	,	,	,
work_fnploejenbc2raktl46esxm44i	544	3	in	in	IN
work_fnploejenbc2raktl46esxm44i	544	4	the	the	DT
work_fnploejenbc2raktl46esxm44i	544	5	case	case	NN
work_fnploejenbc2raktl46esxm44i	544	6	of	of	IN
work_fnploejenbc2raktl46esxm44i	544	7	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	544	8	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	544	9	,	,	,
work_fnploejenbc2raktl46esxm44i	544	10	the	the	DT
work_fnploejenbc2raktl46esxm44i	544	11	generator	generator	NN
work_fnploejenbc2raktl46esxm44i	544	12	g	g	NN
work_fnploejenbc2raktl46esxm44i	544	13	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	544	14	such	such	JJ
work_fnploejenbc2raktl46esxm44i	544	15	that	that	IN
work_fnploejenbc2raktl46esxm44i	544	16	g	g	NN
work_fnploejenbc2raktl46esxm44i	544	17	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	544	18	1	1	CD
work_fnploejenbc2raktl46esxm44i	544	19	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	544	20	=	=	NFP
work_fnploejenbc2raktl46esxm44i	544	21	+	+	CC
work_fnploejenbc2raktl46esxm44i	544	22	co	co	NN
work_fnploejenbc2raktl46esxm44i	544	23	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	544	24	and	and	CC
work_fnploejenbc2raktl46esxm44i	544	25	hence	hence	RB
work_fnploejenbc2raktl46esxm44i	544	26	g	g	NN
work_fnploejenbc2raktl46esxm44i	544	27	*	*	NFP
work_fnploejenbc2raktl46esxm44i	544	28	=	=	SYM
work_fnploejenbc2raktl46esxm44i	544	29	g	g	NNP
work_fnploejenbc2raktl46esxm44i	544	30	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	544	31	r	r	NNP
work_fnploejenbc2raktl46esxm44i	544	32	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	544	33	;	;	:
work_fnploejenbc2raktl46esxm44i	544	34	the	the	DT
work_fnploejenbc2raktl46esxm44i	544	35	corresponding	corresponding	JJ
work_fnploejenbc2raktl46esxm44i	544	36	t	t	NN
work_fnploejenbc2raktl46esxm44i	544	37	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	544	38	conorm	conorm	NN
work_fnploejenbc2raktl46esxm44i	544	39	T	T	NNP
work_fnploejenbc2raktl46esxm44i	544	40	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	544	41	called	call	VBN
work_fnploejenbc2raktl46esxm44i	544	42	a	a	DT
work_fnploejenbc2raktl46esxm44i	544	43	strict	strict	JJ
work_fnploejenbc2raktl46esxm44i	544	44	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	544	45	Archimedean	Archimedean	NNP
work_fnploejenbc2raktl46esxm44i	544	46	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	544	47	t	t	NN
work_fnploejenbc2raktl46esxm44i	544	48	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	544	49	conorm	conorm	NN
work_fnploejenbc2raktl46esxm44i	544	50	.	.	.
work_fnploejenbc2raktl46esxm44i	545	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	545	2	a	a	DT
work_fnploejenbc2raktl46esxm44i	545	3	t	t	NN
work_fnploejenbc2raktl46esxm44i	545	4	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	545	5	conorm	conorm	NN
work_fnploejenbc2raktl46esxm44i	545	6	T	T	NNP
work_fnploejenbc2raktl46esxm44i	545	7	,	,	,
work_fnploejenbc2raktl46esxm44i	545	8	a	a	DT
work_fnploejenbc2raktl46esxm44i	545	9	T	t	NN
work_fnploejenbc2raktl46esxm44i	545	10	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	545	11	possibility	possibility	NN
work_fnploejenbc2raktl46esxm44i	545	12	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	545	13	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	545	14	defined	define	VBN
work_fnploejenbc2raktl46esxm44i	545	15	to	to	TO
work_fnploejenbc2raktl46esxm44i	545	16	be	be	VB
work_fnploejenbc2raktl46esxm44i	545	17	a	a	DT
work_fnploejenbc2raktl46esxm44i	545	18	map	map	NN
work_fnploejenbc2raktl46esxm44i	545	19	from	from	IN
work_fnploejenbc2raktl46esxm44i	545	20	d	d	NN
work_fnploejenbc2raktl46esxm44i	545	21	to	to	IN
work_fnploejenbc2raktl46esxm44i	545	22	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	545	23	0	0	CD
work_fnploejenbc2raktl46esxm44i	545	24	,	,	,
work_fnploejenbc2raktl46esxm44i	545	25	1	1	CD
work_fnploejenbc2raktl46esxm44i	545	26	J	j	NN
work_fnploejenbc2raktl46esxm44i	545	27	with	with	IN
work_fnploejenbc2raktl46esxm44i	545	28	T	T	NNP
work_fnploejenbc2raktl46esxm44i	545	29	as	as	IN
work_fnploejenbc2raktl46esxm44i	545	30	composition	composition	NN
work_fnploejenbc2raktl46esxm44i	545	31	law	law	NN
work_fnploejenbc2raktl46esxm44i	545	32	.	.	.
work_fnploejenbc2raktl46esxm44i	546	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	546	2	example	example	NN
work_fnploejenbc2raktl46esxm44i	546	3	,	,	,
work_fnploejenbc2raktl46esxm44i	546	4	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	546	5	Zadeh	Zadeh	NNP
work_fnploejenbc2raktl46esxm44i	546	6	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	546	7	max-	max-	NN
work_fnploejenbc2raktl46esxm44i	546	8	possibility	possibility	NN
work_fnploejenbc2raktl46esxm44i	546	9	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	546	10	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	546	11	a	a	DT
work_fnploejenbc2raktl46esxm44i	546	12	decomposable	decomposable	JJ
work_fnploejenbc2raktl46esxm44i	546	13	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	546	14	with	with	IN
work_fnploejenbc2raktl46esxm44i	546	15	T(x	T(x	NNP
work_fnploejenbc2raktl46esxm44i	546	16	,	,	,
work_fnploejenbc2raktl46esxm44i	546	17	y	y	NNP
work_fnploejenbc2raktl46esxm44i	546	18	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	546	19	=	=	SYM
work_fnploejenbc2raktl46esxm44i	546	20	Max(x	max(x	CD
work_fnploejenbc2raktl46esxm44i	546	21	,	,	,
work_fnploejenbc2raktl46esxm44i	546	22	y	y	NNP
work_fnploejenbc2raktl46esxm44i	546	23	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	546	24	.	.	.
work_fnploejenbc2raktl46esxm44i	547	1	Let	let	VB
work_fnploejenbc2raktl46esxm44i	547	2	B	B	NNP
work_fnploejenbc2raktl46esxm44i	547	3	be	be	VB
work_fnploejenbc2raktl46esxm44i	547	4	discrete	discrete	JJ
work_fnploejenbc2raktl46esxm44i	547	5	and	and	CC
work_fnploejenbc2raktl46esxm44i	547	6	a	a	DT
work_fnploejenbc2raktl46esxm44i	547	7	:	:	:
work_fnploejenbc2raktl46esxm44i	547	8	Q	q	NN
work_fnploejenbc2raktl46esxm44i	547	9	+	+	CC
work_fnploejenbc2raktl46esxm44i	547	10	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	547	11	0	0	CD
work_fnploejenbc2raktl46esxm44i	547	12	,	,	,
work_fnploejenbc2raktl46esxm44i	547	13	11	11	CD
work_fnploejenbc2raktl46esxm44i	547	14	.	.	.
work_fnploejenbc2raktl46esxm44i	548	1	Let	let	VB
work_fnploejenbc2raktl46esxm44i	548	2	T	t	PRP
work_fnploejenbc2raktl46esxm44i	548	3	be	be	VB
work_fnploejenbc2raktl46esxm44i	548	4	an	an	DT
work_fnploejenbc2raktl46esxm44i	548	5	Archimedean	archimedean	JJ
work_fnploejenbc2raktl46esxm44i	548	6	t	t	NN
work_fnploejenbc2raktl46esxm44i	548	7	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	548	8	conorm	conorm	NN
work_fnploejenbc2raktl46esxm44i	548	9	with	with	IN
work_fnploejenbc2raktl46esxm44i	548	10	generator	generator	NN
work_fnploejenbc2raktl46esxm44i	548	11	g.	g.	.
work_fnploejenbc2raktl46esxm44i	548	12	We	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	548	13	denote	denote	VBP
work_fnploejenbc2raktl46esxm44i	548	14	by	by	IN
work_fnploejenbc2raktl46esxm44i	548	15	,	,	,
work_fnploejenbc2raktl46esxm44i	548	16	u~,~	u~,~	VBZ
work_fnploejenbc2raktl46esxm44i	548	17	the	the	DT
work_fnploejenbc2raktl46esxm44i	548	18	T	t	NN
work_fnploejenbc2raktl46esxm44i	548	19	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	548	20	possibility	possibility	NN
work_fnploejenbc2raktl46esxm44i	548	21	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	548	22	defined	define	VBN
work_fnploejenbc2raktl46esxm44i	548	23	as	as	IN
work_fnploejenbc2raktl46esxm44i	548	24	follows	follow	VBZ
work_fnploejenbc2raktl46esxm44i	548	25	.	.	.
work_fnploejenbc2raktl46esxm44i	549	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	549	2	A	a	DT
work_fnploejenbc2raktl46esxm44i	549	3	E	e	NN
work_fnploejenbc2raktl46esxm44i	549	4	Q	q	NN
work_fnploejenbc2raktl46esxm44i	549	5	,	,	,
work_fnploejenbc2raktl46esxm44i	549	6	finite	finite	NN
work_fnploejenbc2raktl46esxm44i	549	7	,	,	,
work_fnploejenbc2raktl46esxm44i	549	8	p,,T(A)=	p,,T(A)=	NNP
work_fnploejenbc2raktl46esxm44i	549	9	T(a(o	T(a(o	NNP
work_fnploejenbc2raktl46esxm44i	549	10	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	549	11	,	,	,
work_fnploejenbc2raktl46esxm44i	549	12	wEA)=g	wea)=g	NN
work_fnploejenbc2raktl46esxm44i	549	13	*	*	NFP
work_fnploejenbc2raktl46esxm44i	549	14	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	549	15	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	549	16	&	&	CC
work_fnploejenbc2raktl46esxm44i	549	17	44	44	CD
work_fnploejenbc2raktl46esxm44i	549	18	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	549	19	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	549	20	.	.	.
work_fnploejenbc2raktl46esxm44i	550	1	A	a	DT
work_fnploejenbc2raktl46esxm44i	550	2	For	for	IN
work_fnploejenbc2raktl46esxm44i	550	3	A	a	DT
work_fnploejenbc2raktl46esxm44i	550	4	countably	countably	RB
work_fnploejenbc2raktl46esxm44i	550	5	infinite	infinite	JJ
work_fnploejenbc2raktl46esxm44i	550	6	,	,	,
work_fnploejenbc2raktl46esxm44i	550	7	PL,,r(A)=g	pl,,r(a)=g	JJ
work_fnploejenbc2raktl46esxm44i	550	8	*	*	NFP
work_fnploejenbc2raktl46esxm44i	550	9	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	550	10	z	z	NNP
work_fnploejenbc2raktl46esxm44i	550	11	da(w	da(w	NNP
work_fnploejenbc2raktl46esxm44i	550	12	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	550	13	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	550	14	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	550	15	.	.	.
work_fnploejenbc2raktl46esxm44i	551	1	A	a	DT
work_fnploejenbc2raktl46esxm44i	551	2	Note	note	NN
work_fnploejenbc2raktl46esxm44i	551	3	that	that	IN
work_fnploejenbc2raktl46esxm44i	551	4	CA	CA	NNP
work_fnploejenbc2raktl46esxm44i	551	5	g(a(w	g(a(w	NN
work_fnploejenbc2raktl46esxm44i	551	6	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	551	7	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	551	8	<	<	XX
work_fnploejenbc2raktl46esxm44i	551	9	+	+	NNP
work_fnploejenbc2raktl46esxm44i	551	10	CCL	CCL	NNP
work_fnploejenbc2raktl46esxm44i	551	11	5.2	5.2	CD
work_fnploejenbc2raktl46esxm44i	551	12	.	.	.
work_fnploejenbc2raktl46esxm44i	552	1	General	General	NNP
work_fnploejenbc2raktl46esxm44i	552	2	Admissibility	Admissibility	NNP
work_fnploejenbc2raktl46esxm44i	552	3	under	under	IN
work_fnploejenbc2raktl46esxm44i	552	4	Additive	Additive	NNP
work_fnploejenbc2raktl46esxm44i	552	5	Aggregation	Aggregation	NNP
work_fnploejenbc2raktl46esxm44i	552	6	In	in	IN
work_fnploejenbc2raktl46esxm44i	552	7	order	order	NN
work_fnploejenbc2raktl46esxm44i	552	8	to	to	TO
work_fnploejenbc2raktl46esxm44i	552	9	discuss	discuss	VB
work_fnploejenbc2raktl46esxm44i	552	10	Lindley	Lindley	NNP
work_fnploejenbc2raktl46esxm44i	552	11	’s	’s	POS
work_fnploejenbc2raktl46esxm44i	552	12	conclusions	conclusion	NNS
work_fnploejenbc2raktl46esxm44i	552	13	about	about	IN
work_fnploejenbc2raktl46esxm44i	552	14	the	the	DT
work_fnploejenbc2raktl46esxm44i	552	15	inadmissibility	inadmissibility	NN
work_fnploejenbc2raktl46esxm44i	552	16	of	of	IN
work_fnploejenbc2raktl46esxm44i	552	17	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	552	18	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	552	19	,	,	,
work_fnploejenbc2raktl46esxm44i	552	20	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	552	21	consider	consider	VBP
work_fnploejenbc2raktl46esxm44i	552	22	G	G	NNP
work_fnploejenbc2raktl46esxm44i	552	23	,	,	,
work_fnploejenbc2raktl46esxm44i	552	24	+	+	ADD
work_fnploejenbc2raktl46esxm44i	552	25	.	.	.
work_fnploejenbc2raktl46esxm44i	553	1	In	in	IN
work_fnploejenbc2raktl46esxm44i	553	2	view	view	NN
work_fnploejenbc2raktl46esxm44i	553	3	of	of	IN
work_fnploejenbc2raktl46esxm44i	553	4	the	the	DT
work_fnploejenbc2raktl46esxm44i	553	5	results	result	NNS
work_fnploejenbc2raktl46esxm44i	553	6	of	of	IN
work_fnploejenbc2raktl46esxm44i	553	7	Sections	section	NNS
work_fnploejenbc2raktl46esxm44i	553	8	SCORING	score	VBN
work_fnploejenbc2raktl46esxm44i	553	9	APPROACH	APPROACH	NNS
work_fnploejenbc2raktl46esxm44i	553	10	TO	to	IN
work_fnploejenbc2raktl46esxm44i	553	11	ADMISSIBILITY	ADMISSIBILITY	NNP
work_fnploejenbc2raktl46esxm44i	553	12	577	577	CD
work_fnploejenbc2raktl46esxm44i	553	13	3	3	CD
work_fnploejenbc2raktl46esxm44i	553	14	and	and	CC
work_fnploejenbc2raktl46esxm44i	553	15	4	4	CD
work_fnploejenbc2raktl46esxm44i	553	16	,	,	,
work_fnploejenbc2raktl46esxm44i	553	17	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	553	18	have	have	VBP
work_fnploejenbc2raktl46esxm44i	553	19	to	to	TO
work_fnploejenbc2raktl46esxm44i	553	20	consider	consider	VB
work_fnploejenbc2raktl46esxm44i	553	21	the	the	DT
work_fnploejenbc2raktl46esxm44i	553	22	concept	concept	NN
work_fnploejenbc2raktl46esxm44i	553	23	of	of	IN
work_fnploejenbc2raktl46esxm44i	553	24	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	553	25	of	of	IN
work_fnploejenbc2raktl46esxm44i	553	26	a	a	DT
work_fnploejenbc2raktl46esxm44i	553	27	given	give	VBN
work_fnploejenbc2raktl46esxm44i	553	28	uncer-	uncer-	NN
work_fnploejenbc2raktl46esxm44i	553	29	tainty	tainty	NN
work_fnploejenbc2raktl46esxm44i	553	30	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	553	31	in	in	IN
work_fnploejenbc2raktl46esxm44i	553	32	a	a	DT
work_fnploejenbc2raktl46esxm44i	553	33	wide	wide	JJ
work_fnploejenbc2raktl46esxm44i	553	34	sense	sense	NN
work_fnploejenbc2raktl46esxm44i	553	35	.	.	.
work_fnploejenbc2raktl46esxm44i	554	1	Specifically	specifically	RB
work_fnploejenbc2raktl46esxm44i	554	2	,	,	,
work_fnploejenbc2raktl46esxm44i	554	3	an	an	DT
work_fnploejenbc2raktl46esxm44i	554	4	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	554	5	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	554	6	I	I	NNP
work_fnploejenbc2raktl46esxm44i	554	7	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	554	8	L	l	NN
work_fnploejenbc2raktl46esxm44i	554	9	E	e	NN
work_fnploejenbc2raktl46esxm44i	554	10	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	554	11	a	a	DT
work_fnploejenbc2raktl46esxm44i	554	12	,	,	,
work_fnploejenbc2raktl46esxm44i	554	13	,	,	,
work_fnploejenbc2raktl46esxm44i	554	14	aIlJ	aIlJ	NNP
work_fnploejenbc2raktl46esxm44i	554	15	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	554	16	said	say	VBN
work_fnploejenbc2raktl46esxm44i	554	17	to	to	TO
work_fnploejenbc2raktl46esxm44i	554	18	be	be	VB
work_fnploejenbc2raktl46esxm44i	554	19	general	general	JJ
work_fnploejenbc2raktl46esxm44i	554	20	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	554	21	if	if	IN
work_fnploejenbc2raktl46esxm44i	554	22	there	there	EX
work_fnploejenbc2raktl46esxm44i	554	23	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	554	24	a	a	DT
work_fnploejenbc2raktl46esxm44i	554	25	game	game	NN
work_fnploejenbc2raktl46esxm44i	554	26	Gf	Gf	NNP
work_fnploejenbc2raktl46esxm44i	554	27	,	,	,
work_fnploejenbc2raktl46esxm44i	554	28	+	+	CC
work_fnploejenbc2raktl46esxm44i	554	29	such	such	JJ
work_fnploejenbc2raktl46esxm44i	554	30	that	that	IN
work_fnploejenbc2raktl46esxm44i	554	31	p	p	NN
work_fnploejenbc2raktl46esxm44i	554	32	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	554	33	uniformly	uniformly	RB
work_fnploejenbc2raktl46esxm44i	554	34	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	554	35	with	with	IN
work_fnploejenbc2raktl46esxm44i	554	36	respect	respect	NN
work_fnploejenbc2raktl46esxm44i	554	37	to	to	IN
work_fnploejenbc2raktl46esxm44i	554	38	that	that	DT
work_fnploejenbc2raktl46esxm44i	554	39	game	game	NN
work_fnploejenbc2raktl46esxm44i	554	40	.	.	.
work_fnploejenbc2raktl46esxm44i	555	1	In	in	IN
work_fnploejenbc2raktl46esxm44i	555	2	this	this	DT
work_fnploejenbc2raktl46esxm44i	555	3	sense	sense	NN
work_fnploejenbc2raktl46esxm44i	555	4	,	,	,
work_fnploejenbc2raktl46esxm44i	555	5	any	any	DT
work_fnploejenbc2raktl46esxm44i	555	6	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	555	7	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	555	8	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	555	9	general	general	JJ
work_fnploejenbc2raktl46esxm44i	555	10	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	555	11	by	by	IN
work_fnploejenbc2raktl46esxm44i	555	12	taking	take	VBG
work_fnploejenbc2raktl46esxm44i	555	13	the	the	DT
work_fnploejenbc2raktl46esxm44i	555	14	score	score	NN
work_fnploejenbc2raktl46esxm44i	555	15	functionf	functionf	NN
work_fnploejenbc2raktl46esxm44i	555	16	to	to	TO
work_fnploejenbc2raktl46esxm44i	555	17	be	be	VB
work_fnploejenbc2raktl46esxm44i	555	18	a	a	DT
work_fnploejenbc2raktl46esxm44i	555	19	proper	proper	JJ
work_fnploejenbc2raktl46esxm44i	555	20	score	score	NN
work_fnploejenbc2raktl46esxm44i	555	21	function	function	NN
work_fnploejenbc2raktl46esxm44i	555	22	!	!	.
work_fnploejenbc2raktl46esxm44i	556	1	But	but	CC
work_fnploejenbc2raktl46esxm44i	556	2	for	for	IN
work_fnploejenbc2raktl46esxm44i	556	3	a	a	DT
work_fnploejenbc2raktl46esxm44i	556	4	proper	proper	JJ
work_fnploejenbc2raktl46esxm44i	556	5	score	score	NN
work_fnploejenbc2raktl46esxm44i	556	6	function	function	NN
work_fnploejenbc2raktl46esxm44i	556	7	f	f	NNP
work_fnploejenbc2raktl46esxm44i	556	8	,	,	,
work_fnploejenbc2raktl46esxm44i	556	9	the	the	DT
work_fnploejenbc2raktl46esxm44i	556	10	associated	associate	VBN
work_fnploejenbc2raktl46esxm44i	556	11	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	556	12	transform	transform	NN
work_fnploejenbc2raktl46esxm44i	556	13	P,-(x	p,-(x	FW
work_fnploejenbc2raktl46esxm44i	556	14	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	556	15	=	=	NFP
work_fnploejenbc2raktl46esxm44i	556	16	x	x	LS
work_fnploejenbc2raktl46esxm44i	556	17	,	,	,
work_fnploejenbc2raktl46esxm44i	556	18	Vx	Vx	NNP
work_fnploejenbc2raktl46esxm44i	556	19	E	E	NNP
work_fnploejenbc2raktl46esxm44i	556	20	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	556	21	0	0	CD
work_fnploejenbc2raktl46esxm44i	556	22	,	,	,
work_fnploejenbc2raktl46esxm44i	556	23	11	11	CD
work_fnploejenbc2raktl46esxm44i	556	24	,	,	,
work_fnploejenbc2raktl46esxm44i	556	25	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	556	26	increasing	increase	VBG
work_fnploejenbc2raktl46esxm44i	556	27	,	,	,
work_fnploejenbc2raktl46esxm44i	556	28	and	and	CC
work_fnploejenbc2raktl46esxm44i	556	29	hence	hence	RB
work_fnploejenbc2raktl46esxm44i	556	30	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	556	31	’	'	''
work_fnploejenbc2raktl46esxm44i	556	32	;	;	:
work_fnploejenbc2raktl46esxm44i	556	33	’	'	''
work_fnploejenbc2raktl46esxm44i	556	34	exists	exist	VBZ
work_fnploejenbc2raktl46esxm44i	556	35	.	.	.
work_fnploejenbc2raktl46esxm44i	557	1	So	so	RB
work_fnploejenbc2raktl46esxm44i	557	2	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	557	3	require	require	VBP
work_fnploejenbc2raktl46esxm44i	557	4	,	,	,
work_fnploejenbc2raktl46esxm44i	557	5	in	in	IN
work_fnploejenbc2raktl46esxm44i	557	6	general	general	JJ
work_fnploejenbc2raktl46esxm44i	557	7	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	557	8	,	,	,
work_fnploejenbc2raktl46esxm44i	557	9	the	the	DT
work_fnploejenbc2raktl46esxm44i	557	10	existence	existence	NN
work_fnploejenbc2raktl46esxm44i	557	11	of	of	IN
work_fnploejenbc2raktl46esxm44i	557	12	a	a	DT
work_fnploejenbc2raktl46esxm44i	557	13	score	score	NN
work_fnploejenbc2raktl46esxm44i	557	14	function	function	NN
work_fnploejenbc2raktl46esxm44i	557	15	f	f	NNP
work_fnploejenbc2raktl46esxm44i	557	16	such	such	JJ
work_fnploejenbc2raktl46esxm44i	557	17	that	that	IN
work_fnploejenbc2raktl46esxm44i	557	18	Py	Py	NNP
work_fnploejenbc2raktl46esxm44i	557	19	’	'	''
work_fnploejenbc2raktl46esxm44i	557	20	exists	exist	VBZ
work_fnploejenbc2raktl46esxm44i	557	21	.	.	.
work_fnploejenbc2raktl46esxm44i	558	1	It	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	558	2	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	558	3	seen	see	VBN
work_fnploejenbc2raktl46esxm44i	558	4	that	that	IN
work_fnploejenbc2raktl46esxm44i	558	5	with	with	IN
work_fnploejenbc2raktl46esxm44i	558	6	respect	respect	NN
work_fnploejenbc2raktl46esxm44i	558	7	to	to	IN
work_fnploejenbc2raktl46esxm44i	558	8	a	a	DT
work_fnploejenbc2raktl46esxm44i	558	9	game	game	NN
work_fnploejenbc2raktl46esxm44i	558	10	G’,.+	g’,.+	NN
work_fnploejenbc2raktl46esxm44i	558	11	with	with	IN
work_fnploejenbc2raktl46esxm44i	558	12	Pf	Pf	NNP
work_fnploejenbc2raktl46esxm44i	558	13	increasing	increase	VBG
work_fnploejenbc2raktl46esxm44i	558	14	,	,	,
work_fnploejenbc2raktl46esxm44i	558	15	p	p	NNP
work_fnploejenbc2raktl46esxm44i	558	16	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	558	17	general	general	JJ
work_fnploejenbc2raktl46esxm44i	558	18	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	558	19	if	if	IN
work_fnploejenbc2raktl46esxm44i	558	20	and	and	CC
work_fnploejenbc2raktl46esxm44i	558	21	only	only	RB
work_fnploejenbc2raktl46esxm44i	558	22	if	if	IN
work_fnploejenbc2raktl46esxm44i	558	23	P	p	NN
work_fnploejenbc2raktl46esxm44i	558	24	,	,	,
work_fnploejenbc2raktl46esxm44i	558	25	o	o	NN
work_fnploejenbc2raktl46esxm44i	558	26	p	p	NN
work_fnploejenbc2raktl46esxm44i	558	27	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	558	28	a	a	DT
work_fnploejenbc2raktl46esxm44i	558	29	limtely	limtely	JJ
work_fnploejenbc2raktl46esxm44i	558	30	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	558	31	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	558	32	.	.	.
work_fnploejenbc2raktl46esxm44i	559	1	It	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	559	2	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	559	3	this	this	DT
work_fnploejenbc2raktl46esxm44i	559	4	equivalent	equivalent	JJ
work_fnploejenbc2raktl46esxm44i	559	5	property	property	NN
work_fnploejenbc2raktl46esxm44i	559	6	that	that	WDT
work_fnploejenbc2raktl46esxm44i	559	7	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	559	8	will	will	MD
work_fnploejenbc2raktl46esxm44i	559	9	use	use	VB
work_fnploejenbc2raktl46esxm44i	559	10	as	as	IN
work_fnploejenbc2raktl46esxm44i	559	11	a	a	DT
work_fnploejenbc2raktl46esxm44i	559	12	definition	definition	NN
work_fnploejenbc2raktl46esxm44i	559	13	for	for	IN
work_fnploejenbc2raktl46esxm44i	559	14	general	general	JJ
work_fnploejenbc2raktl46esxm44i	559	15	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	559	16	.	.	.
work_fnploejenbc2raktl46esxm44i	560	1	In	in	IN
work_fnploejenbc2raktl46esxm44i	560	2	discussing	discuss	VBG
work_fnploejenbc2raktl46esxm44i	560	3	possibility	possibility	NN
work_fnploejenbc2raktl46esxm44i	560	4	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	560	5	on	on	IN
work_fnploejenbc2raktl46esxm44i	560	6	discrete	discrete	JJ
work_fnploejenbc2raktl46esxm44i	560	7	spaces	space	NNS
work_fnploejenbc2raktl46esxm44i	560	8	,	,	,
work_fnploejenbc2raktl46esxm44i	560	9	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	560	10	can	can	MD
work_fnploejenbc2raktl46esxm44i	560	11	even	even	RB
work_fnploejenbc2raktl46esxm44i	560	12	consider	consider	VB
work_fnploejenbc2raktl46esxm44i	560	13	a	a	DT
work_fnploejenbc2raktl46esxm44i	560	14	stronger	strong	JJR
work_fnploejenbc2raktl46esxm44i	560	15	concept	concept	NN
work_fnploejenbc2raktl46esxm44i	560	16	of	of	IN
work_fnploejenbc2raktl46esxm44i	560	17	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	560	18	,	,	,
work_fnploejenbc2raktl46esxm44i	560	19	namely	namely	RB
work_fnploejenbc2raktl46esxm44i	560	20	general	general	JJ
work_fnploejenbc2raktl46esxm44i	560	21	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	560	22	in	in	IN
work_fnploejenbc2raktl46esxm44i	560	23	the	the	DT
work_fnploejenbc2raktl46esxm44i	560	24	a	a	DT
work_fnploejenbc2raktl46esxm44i	560	25	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	560	26	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	560	27	sense	sense	NN
work_fnploejenbc2raktl46esxm44i	560	28	,	,	,
work_fnploejenbc2raktl46esxm44i	560	29	i.e.	i.e.	FW
work_fnploejenbc2raktl46esxm44i	560	30	,	,	,
work_fnploejenbc2raktl46esxm44i	560	31	Prop	Prop	NNP
work_fnploejenbc2raktl46esxm44i	560	32	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	560	33	a	a	DT
work_fnploejenbc2raktl46esxm44i	560	34	a	a	DT
work_fnploejenbc2raktl46esxm44i	560	35	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	560	36	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	560	37	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	560	38	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	560	39	.	.	.
work_fnploejenbc2raktl46esxm44i	561	1	It	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	561	2	will	will	MD
work_fnploejenbc2raktl46esxm44i	561	3	be	be	VB
work_fnploejenbc2raktl46esxm44i	561	4	shown	show	VBN
work_fnploejenbc2raktl46esxm44i	561	5	in	in	IN
work_fnploejenbc2raktl46esxm44i	561	6	this	this	DT
work_fnploejenbc2raktl46esxm44i	561	7	subsection	subsection	NN
work_fnploejenbc2raktl46esxm44i	561	8	that	that	IN
work_fnploejenbc2raktl46esxm44i	561	9	operations	operation	NNS
work_fnploejenbc2raktl46esxm44i	561	10	in	in	IN
work_fnploejenbc2raktl46esxm44i	561	11	fuzzy	fuzzy	JJ
work_fnploejenbc2raktl46esxm44i	561	12	logics	logic	NNS
work_fnploejenbc2raktl46esxm44i	561	13	are	be	VBP
work_fnploejenbc2raktl46esxm44i	561	14	,	,	,
work_fnploejenbc2raktl46esxm44i	561	15	in	in	IN
work_fnploejenbc2raktl46esxm44i	561	16	general	general	JJ
work_fnploejenbc2raktl46esxm44i	561	17	,	,	,
work_fnploejenbc2raktl46esxm44i	561	18	“	"	``
work_fnploejenbc2raktl46esxm44i	561	19	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	561	20	,	,	,
work_fnploejenbc2raktl46esxm44i	561	21	”	"	''
work_fnploejenbc2raktl46esxm44i	561	22	and	and	CC
work_fnploejenbc2raktl46esxm44i	561	23	even	even	RB
work_fnploejenbc2raktl46esxm44i	561	24	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	561	25	Zadeh)-max	Zadeh)-max	NNP
work_fnploejenbc2raktl46esxm44i	561	26	possibility	possibility	NN
work_fnploejenbc2raktl46esxm44i	561	27	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	561	28	are	be	VBP
work_fnploejenbc2raktl46esxm44i	561	29	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	561	30	uniform	uniform	JJ
work_fnploejenbc2raktl46esxm44i	561	31	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	561	32	limits	limit	NNS
work_fnploejenbc2raktl46esxm44i	561	33	of	of	IN
work_fnploejenbc2raktl46esxm44i	561	34	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	561	35	decomposable	decomposable	JJ
work_fnploejenbc2raktl46esxm44i	561	36	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	561	37	.	.	.
work_fnploejenbc2raktl46esxm44i	562	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	562	2	related	related	JJ
work_fnploejenbc2raktl46esxm44i	562	3	works	work	NNS
work_fnploejenbc2raktl46esxm44i	562	4	in	in	IN
work_fnploejenbc2raktl46esxm44i	562	5	Statistics	statistic	NNS
work_fnploejenbc2raktl46esxm44i	562	6	see	see	VBP
work_fnploejenbc2raktl46esxm44i	562	7	,	,	,
work_fnploejenbc2raktl46esxm44i	562	8	e.g.	e.g.	RB
work_fnploejenbc2raktl46esxm44i	562	9	,	,	,
work_fnploejenbc2raktl46esxm44i	562	10	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	562	11	lS	lS	NNP
work_fnploejenbc2raktl46esxm44i	562	12	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	562	13	.	.	.
work_fnploejenbc2raktl46esxm44i	563	1	Throughout	throughout	IN
work_fnploejenbc2raktl46esxm44i	563	2	this	this	DT
work_fnploejenbc2raktl46esxm44i	563	3	subsection	subsection	NN
work_fnploejenbc2raktl46esxm44i	563	4	,	,	,
work_fnploejenbc2raktl46esxm44i	563	5	Q	Q	NNP
work_fnploejenbc2raktl46esxm44i	563	6	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	563	7	a	a	DT
work_fnploejenbc2raktl46esxm44i	563	8	discrete	discrete	JJ
work_fnploejenbc2raktl46esxm44i	563	9	space	space	NN
work_fnploejenbc2raktl46esxm44i	563	10	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	563	11	finite	finite	VB
work_fnploejenbc2raktl46esxm44i	563	12	or	or	CC
work_fnploejenbc2raktl46esxm44i	563	13	countably	countably	RB
work_fnploejenbc2raktl46esxm44i	563	14	infinite	infinite	JJ
work_fnploejenbc2raktl46esxm44i	563	15	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	563	16	,	,	,
work_fnploejenbc2raktl46esxm44i	563	17	d	d	LS
work_fnploejenbc2raktl46esxm44i	563	18	=	=	SYM
work_fnploejenbc2raktl46esxm44i	563	19	P(Q	p(q	NN
work_fnploejenbc2raktl46esxm44i	563	20	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	563	21	and	and	CC
work_fnploejenbc2raktl46esxm44i	563	22	restrict	restrict	VB
work_fnploejenbc2raktl46esxm44i	563	23	d	d	NN
work_fnploejenbc2raktl46esxm44i	563	24	to	to	IN
work_fnploejenbc2raktl46esxm44i	563	25	all	all	DT
work_fnploejenbc2raktl46esxm44i	563	26	&	&	CC
work_fnploejenbc2raktl46esxm44i	563	27	,	,	,
work_fnploejenbc2raktl46esxm44i	563	28	,	,	,
work_fnploejenbc2raktl46esxm44i	563	29	,	,	,
work_fnploejenbc2raktl46esxm44i	563	30	FE	FE	NNP
work_fnploejenbc2raktl46esxm44i	563	31	d.	d.	NN
work_fnploejenbc2raktl46esxm44i	563	32	For	for	IN
work_fnploejenbc2raktl46esxm44i	563	33	CL	CL	NNP
work_fnploejenbc2raktl46esxm44i	563	34	:	:	:
work_fnploejenbc2raktl46esxm44i	563	35	P(Q	p(q	NN
work_fnploejenbc2raktl46esxm44i	563	36	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	563	37	+	+	CC
work_fnploejenbc2raktl46esxm44i	563	38	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	563	39	0	0	CD
work_fnploejenbc2raktl46esxm44i	563	40	,	,	,
work_fnploejenbc2raktl46esxm44i	563	41	11	11	CD
work_fnploejenbc2raktl46esxm44i	563	42	,	,	,
work_fnploejenbc2raktl46esxm44i	563	43	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	563	44	write	write	VBP
work_fnploejenbc2raktl46esxm44i	563	45	p	p	NN
work_fnploejenbc2raktl46esxm44i	563	46	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	563	47	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	563	48	0	0	NFP
work_fnploejenbc2raktl46esxm44i	563	49	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	563	50	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	563	51	=	=	NFP
work_fnploejenbc2raktl46esxm44i	563	52	p(w	p(w	NNP
work_fnploejenbc2raktl46esxm44i	563	53	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	563	54	,	,	,
work_fnploejenbc2raktl46esxm44i	563	55	so	so	IN
work_fnploejenbc2raktl46esxm44i	563	56	that	that	IN
work_fnploejenbc2raktl46esxm44i	563	57	the	the	DT
work_fnploejenbc2raktl46esxm44i	563	58	restriction	restriction	NN
work_fnploejenbc2raktl46esxm44i	563	59	of	of	IN
work_fnploejenbc2raktl46esxm44i	563	60	p	p	NN
work_fnploejenbc2raktl46esxm44i	563	61	to	to	IN
work_fnploejenbc2raktl46esxm44i	563	62	singletons	singleton	NNS
work_fnploejenbc2raktl46esxm44i	563	63	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	563	64	regarded	regard	VBN
work_fnploejenbc2raktl46esxm44i	563	65	as	as	IN
work_fnploejenbc2raktl46esxm44i	563	66	a	a	DT
work_fnploejenbc2raktl46esxm44i	563	67	function	function	NN
work_fnploejenbc2raktl46esxm44i	563	68	,	,	,
work_fnploejenbc2raktl46esxm44i	563	69	still	still	RB
work_fnploejenbc2raktl46esxm44i	563	70	denoted	denote	VBN
work_fnploejenbc2raktl46esxm44i	563	71	as	as	IN
work_fnploejenbc2raktl46esxm44i	563	72	p	p	NNP
work_fnploejenbc2raktl46esxm44i	563	73	,	,	,
work_fnploejenbc2raktl46esxm44i	563	74	from	from	IN
work_fnploejenbc2raktl46esxm44i	563	75	Q	q	NN
work_fnploejenbc2raktl46esxm44i	563	76	to	to	IN
work_fnploejenbc2raktl46esxm44i	563	77	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	563	78	0	0	CD
work_fnploejenbc2raktl46esxm44i	563	79	,	,	,
work_fnploejenbc2raktl46esxm44i	563	80	11	11	CD
work_fnploejenbc2raktl46esxm44i	563	81	.	.	.
work_fnploejenbc2raktl46esxm44i	564	1	We	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	564	2	also	also	RB
work_fnploejenbc2raktl46esxm44i	564	3	omit	omit	VBP
work_fnploejenbc2raktl46esxm44i	564	4	,	,	,
work_fnploejenbc2raktl46esxm44i	564	5	from	from	IN
work_fnploejenbc2raktl46esxm44i	564	6	now	now	RB
work_fnploejenbc2raktl46esxm44i	564	7	on	on	RB
work_fnploejenbc2raktl46esxm44i	564	8	,	,	,
work_fnploejenbc2raktl46esxm44i	564	9	the	the	DT
work_fnploejenbc2raktl46esxm44i	564	10	qualification	qualification	NN
work_fnploejenbc2raktl46esxm44i	564	11	“	"	``
work_fnploejenbc2raktl46esxm44i	564	12	w.r.t	w.r.t	NNP
work_fnploejenbc2raktl46esxm44i	564	13	.	.	.
work_fnploejenbc2raktl46esxm44i	565	1	all	all	DT
work_fnploejenbc2raktl46esxm44i	565	2	finite	finite	NNP
work_fnploejenbc2raktl46esxm44i	565	3	equal	equal	JJ
work_fnploejenbc2raktl46esxm44i	565	4	antecedent	antecedent	NN
work_fnploejenbc2raktl46esxm44i	565	5	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	565	6	event	event	NN
work_fnploejenbc2raktl46esxm44i	565	7	sequences	sequence	NNS
work_fnploejenbc2raktl46esxm44i	565	8	.	.	.
work_fnploejenbc2raktl46esxm44i	565	9	”	"	''
work_fnploejenbc2raktl46esxm44i	565	10	THEOREM	theorem	NN
work_fnploejenbc2raktl46esxm44i	565	11	5.2.1	5.2.1	CD
work_fnploejenbc2raktl46esxm44i	565	12	.	.	.
work_fnploejenbc2raktl46esxm44i	566	1	Let	let	VB
work_fnploejenbc2raktl46esxm44i	566	2	p	p	PRP
work_fnploejenbc2raktl46esxm44i	566	3	’	'	''
work_fnploejenbc2raktl46esxm44i	566	4	:	:	:
work_fnploejenbc2raktl46esxm44i	566	5	8(Q	8(Q	NNP
work_fnploejenbc2raktl46esxm44i	566	6	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	566	7	+	+	CC
work_fnploejenbc2raktl46esxm44i	566	8	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	566	9	0	0	CD
work_fnploejenbc2raktl46esxm44i	566	10	,	,	,
work_fnploejenbc2raktl46esxm44i	566	11	11	11	CD
work_fnploejenbc2raktl46esxm44i	566	12	.	.	.
work_fnploejenbc2raktl46esxm44i	567	1	Then	then	RB
work_fnploejenbc2raktl46esxm44i	567	2	the	the	DT
work_fnploejenbc2raktl46esxm44i	567	3	following	follow	VBG
work_fnploejenbc2raktl46esxm44i	567	4	are	be	VBP
work_fnploejenbc2raktl46esxm44i	567	5	equivalent	equivalent	JJ
work_fnploejenbc2raktl46esxm44i	567	6	:	:	:
work_fnploejenbc2raktl46esxm44i	567	7	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	567	8	i	i	NN
work_fnploejenbc2raktl46esxm44i	567	9	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	567	10	p	p	NN
work_fnploejenbc2raktl46esxm44i	567	11	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	567	12	general	general	JJ
work_fnploejenbc2raktl46esxm44i	567	13	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	567	14	in	in	IN
work_fnploejenbc2raktl46esxm44i	567	15	the	the	DT
work_fnploejenbc2raktl46esxm44i	567	16	a	a	DT
work_fnploejenbc2raktl46esxm44i	567	17	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	567	18	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	567	19	sense	sense	NN
work_fnploejenbc2raktl46esxm44i	567	20	.	.	.
work_fnploejenbc2raktl46esxm44i	568	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	568	2	ii	ii	NNP
work_fnploejenbc2raktl46esxm44i	568	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	568	4	p	p	NN
work_fnploejenbc2raktl46esxm44i	568	5	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	568	6	a	a	DT
work_fnploejenbc2raktl46esxm44i	568	7	decomposable	decomposable	JJ
work_fnploejenbc2raktl46esxm44i	568	8	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	568	9	with	with	IN
work_fnploejenbc2raktl46esxm44i	568	10	composition	composition	NN
work_fnploejenbc2raktl46esxm44i	568	11	law	law	NN
work_fnploejenbc2raktl46esxm44i	568	12	T	t	NN
work_fnploejenbc2raktl46esxm44i	568	13	being	be	VBG
work_fnploejenbc2raktl46esxm44i	568	14	an	an	DT
work_fnploejenbc2raktl46esxm44i	568	15	Archimedean	archimedean	JJ
work_fnploejenbc2raktl46esxm44i	568	16	t	t	NN
work_fnploejenbc2raktl46esxm44i	568	17	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	568	18	conorm	conorm	NN
work_fnploejenbc2raktl46esxm44i	568	19	with	with	IN
work_fnploejenbc2raktl46esxm44i	568	20	generator	generator	NN
work_fnploejenbc2raktl46esxm44i	568	21	g	g	NN
work_fnploejenbc2raktl46esxm44i	568	22	such	such	JJ
work_fnploejenbc2raktl46esxm44i	568	23	that	that	IN
work_fnploejenbc2raktl46esxm44i	568	24	g	g	NN
work_fnploejenbc2raktl46esxm44i	568	25	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	568	26	1	1	CD
work_fnploejenbc2raktl46esxm44i	568	27	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	568	28	=	=	SYM
work_fnploejenbc2raktl46esxm44i	568	29	1	1	CD
work_fnploejenbc2raktl46esxm44i	568	30	,	,	,
work_fnploejenbc2raktl46esxm44i	568	31	and	and	CC
work_fnploejenbc2raktl46esxm44i	568	32	;	;	:
work_fnploejenbc2raktl46esxm44i	568	33	gtAw	gtaw	LS
work_fnploejenbc2raktl46esxm44i	568	34	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	568	35	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	568	36	=	=	NFP
work_fnploejenbc2raktl46esxm44i	568	37	1	1	CD
work_fnploejenbc2raktl46esxm44i	568	38	.	.	.
work_fnploejenbc2raktl46esxm44i	569	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	569	2	*	*	NFP
work_fnploejenbc2raktl46esxm44i	569	3	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	569	4	ProojI	ProojI	NNS
work_fnploejenbc2raktl46esxm44i	569	5	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	569	6	i	i	NN
work_fnploejenbc2raktl46esxm44i	569	7	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	569	8	*	*	NFP
work_fnploejenbc2raktl46esxm44i	569	9	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	569	10	ii	ii	NNP
work_fnploejenbc2raktl46esxm44i	569	11	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	569	12	.	.	.
work_fnploejenbc2raktl46esxm44i	570	1	Let	let	VB
work_fnploejenbc2raktl46esxm44i	570	2	f	f	PRP
work_fnploejenbc2raktl46esxm44i	570	3	be	be	VB
work_fnploejenbc2raktl46esxm44i	570	4	a	a	DT
work_fnploejenbc2raktl46esxm44i	570	5	score	score	NN
work_fnploejenbc2raktl46esxm44i	570	6	function	function	NN
work_fnploejenbc2raktl46esxm44i	570	7	such	such	JJ
work_fnploejenbc2raktl46esxm44i	570	8	that	that	IN
work_fnploejenbc2raktl46esxm44i	570	9	tr	tr	NNP
work_fnploejenbc2raktl46esxm44i	570	10	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	570	11	increasing	increase	VBG
work_fnploejenbc2raktl46esxm44i	570	12	and	and	CC
work_fnploejenbc2raktl46esxm44i	570	13	such	such	JJ
work_fnploejenbc2raktl46esxm44i	570	14	that	that	IN
work_fnploejenbc2raktl46esxm44i	570	15	P,.op	p,.op	NN
work_fnploejenbc2raktl46esxm44i	570	16	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	570	17	a	a	DT
work_fnploejenbc2raktl46esxm44i	570	18	o	o	NN
work_fnploejenbc2raktl46esxm44i	570	19	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	570	20	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	570	21	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	570	22	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	570	23	.	.	.
work_fnploejenbc2raktl46esxm44i	571	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	571	2	A	a	DT
work_fnploejenbc2raktl46esxm44i	571	3	E	e	NN
work_fnploejenbc2raktl46esxm44i	571	4	9(Q	9(q	NN
work_fnploejenbc2raktl46esxm44i	571	5	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	571	6	,	,	,
work_fnploejenbc2raktl46esxm44i	571	7	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	571	8	have	have	VBP
work_fnploejenbc2raktl46esxm44i	571	9	P	p	NN
work_fnploejenbc2raktl46esxm44i	571	10	,	,	,
work_fnploejenbc2raktl46esxm44i	571	11	WW	WW	NNP
work_fnploejenbc2raktl46esxm44i	571	12	=	=	SYM
work_fnploejenbc2raktl46esxm44i	571	13	2	2	CD
work_fnploejenbc2raktl46esxm44i	571	14	P	P	NNP
work_fnploejenbc2raktl46esxm44i	571	15	/	/	SYM
work_fnploejenbc2raktl46esxm44i	571	16	tA~	tA~	NNP
work_fnploejenbc2raktl46esxm44i	571	17	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	571	18	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	571	19	,	,	,
work_fnploejenbc2raktl46esxm44i	571	20	A	a	NN
work_fnploejenbc2raktl46esxm44i	571	21	and	and	CC
work_fnploejenbc2raktl46esxm44i	571	22	hence	hence	RB
work_fnploejenbc2raktl46esxm44i	571	23	p(A	p(a	JJ
work_fnploejenbc2raktl46esxm44i	571	24	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	571	25	=	=	NFP
work_fnploejenbc2raktl46esxm44i	571	26	PF	PF	NNP
work_fnploejenbc2raktl46esxm44i	571	27	‘	'	``
work_fnploejenbc2raktl46esxm44i	571	28	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	571	29	CA	CA	NNP
work_fnploejenbc2raktl46esxm44i	571	30	P&(o	p&(o	NN
work_fnploejenbc2raktl46esxm44i	571	31	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	571	32	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	571	33	.	.	.
work_fnploejenbc2raktl46esxm44i	572	1	By	by	IN
work_fnploejenbc2raktl46esxm44i	572	2	taking	take	VBG
work_fnploejenbc2raktl46esxm44i	572	3	g	g	NN
work_fnploejenbc2raktl46esxm44i	572	4	=	=	NFP
work_fnploejenbc2raktl46esxm44i	572	5	Pr	pr	UH
work_fnploejenbc2raktl46esxm44i	572	6	,	,	,
work_fnploejenbc2raktl46esxm44i	572	7	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	572	8	have	have	VBP
work_fnploejenbc2raktl46esxm44i	572	9	g	g	NN
work_fnploejenbc2raktl46esxm44i	572	10	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	572	11	1	1	CD
work_fnploejenbc2raktl46esxm44i	572	12	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	572	13	=	=	SYM
work_fnploejenbc2raktl46esxm44i	572	14	1	1	CD
work_fnploejenbc2raktl46esxm44i	572	15	,	,	,
work_fnploejenbc2raktl46esxm44i	572	16	and	and	CC
work_fnploejenbc2raktl46esxm44i	572	17	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	572	18	see	see	VBP
work_fnploejenbc2raktl46esxm44i	572	19	that	that	IN
work_fnploejenbc2raktl46esxm44i	572	20	p	p	NN
work_fnploejenbc2raktl46esxm44i	572	21	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	572	22	decomposable	decomposable	JJ
work_fnploejenbc2raktl46esxm44i	572	23	with	with	IN
work_fnploejenbc2raktl46esxm44i	572	24	Ttx	Ttx	NNP
work_fnploejenbc2raktl46esxm44i	572	25	,	,	,
work_fnploejenbc2raktl46esxm44i	572	26	Y	Y	NNP
work_fnploejenbc2raktl46esxm44i	572	27	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	572	28	=	=	SYM
work_fnploejenbc2raktl46esxm44i	572	29	P?tP	P?tP	NNP
work_fnploejenbc2raktl46esxm44i	572	30	,	,	,
work_fnploejenbc2raktl46esxm44i	572	31	tx	tx	NNP
work_fnploejenbc2raktl46esxm44i	572	32	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	572	33	+	+	NNP
work_fnploejenbc2raktl46esxm44i	572	34	Prty	Prty	NNP
work_fnploejenbc2raktl46esxm44i	572	35	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	572	36	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	572	37	.	.	.
work_fnploejenbc2raktl46esxm44i	573	1	578	578	CD
work_fnploejenbc2raktl46esxm44i	573	2	GOODMAN	GOODMAN	NNP
work_fnploejenbc2raktl46esxm44i	573	3	,	,	,
work_fnploejenbc2raktl46esxm44i	573	4	NGUYEN	NGUYEN	NNP
work_fnploejenbc2raktl46esxm44i	573	5	,	,	,
work_fnploejenbc2raktl46esxm44i	573	6	ANDRoGERS	androgers	CD
work_fnploejenbc2raktl46esxm44i	573	7	Of	of	RB
work_fnploejenbc2raktl46esxm44i	573	8	course	course	RB
work_fnploejenbc2raktl46esxm44i	573	9	,	,	,
work_fnploejenbc2raktl46esxm44i	573	10	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	573	11	ii)*(i	ii)*(i	NNP
work_fnploejenbc2raktl46esxm44i	573	12	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	573	13	.	.	.
work_fnploejenbc2raktl46esxm44i	574	1	Since	since	IN
work_fnploejenbc2raktl46esxm44i	574	2	p	p	NN
work_fnploejenbc2raktl46esxm44i	574	3	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	574	4	T	t	NN
work_fnploejenbc2raktl46esxm44i	574	5	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	574	6	decomposable	decomposable	JJ
work_fnploejenbc2raktl46esxm44i	574	7	on	on	IN
work_fnploejenbc2raktl46esxm44i	574	8	a	a	DT
work_fnploejenbc2raktl46esxm44i	574	9	discrete	discrete	JJ
work_fnploejenbc2raktl46esxm44i	574	10	space	space	NN
work_fnploejenbc2raktl46esxm44i	574	11	,	,	,
work_fnploejenbc2raktl46esxm44i	574	12	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	574	13	have	have	VBP
work_fnploejenbc2raktl46esxm44i	574	14	VA	VA	NNP
work_fnploejenbc2raktl46esxm44i	574	15	E	E	NNP
work_fnploejenbc2raktl46esxm44i	574	16	LqQ	lqq	NN
work_fnploejenbc2raktl46esxm44i	574	17	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	574	18	,	,	,
work_fnploejenbc2raktl46esxm44i	574	19	p(A)=	p(A)=	NNP
work_fnploejenbc2raktl46esxm44i	574	20	T(P(~	T(P(~	NNP
work_fnploejenbc2raktl46esxm44i	574	21	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	574	22	,	,	,
work_fnploejenbc2raktl46esxm44i	574	23	WEA	WEA	NNP
work_fnploejenbc2raktl46esxm44i	574	24	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	574	25	.	.	.
work_fnploejenbc2raktl46esxm44i	575	1	Take	take	VB
work_fnploejenbc2raktl46esxm44i	575	2	P,-=	P,-=	NNP
work_fnploejenbc2raktl46esxm44i	575	3	g	g	NN
work_fnploejenbc2raktl46esxm44i	575	4	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	575	5	noting	note	VBG
work_fnploejenbc2raktl46esxm44i	575	6	that	that	IN
work_fnploejenbc2raktl46esxm44i	575	7	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	575	8	can	can	MD
work_fnploejenbc2raktl46esxm44i	575	9	solve	solve	VB
work_fnploejenbc2raktl46esxm44i	575	10	for	for	IN
work_fnploejenbc2raktl46esxm44i	575	11	f	f	NNP
work_fnploejenbc2raktl46esxm44i	575	12	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	575	13	,	,	,
work_fnploejenbc2raktl46esxm44i	575	14	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	575	15	have	have	VBP
work_fnploejenbc2raktl46esxm44i	575	16	PpPc(~)=dm4~	PpPc(~)=dm4~	NNP
work_fnploejenbc2raktl46esxm44i	575	17	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	575	18	?	?	.
work_fnploejenbc2raktl46esxm44i	576	1	meA	meA	NNP
work_fnploejenbc2raktl46esxm44i	576	2	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	576	3	=	=	NFP
work_fnploejenbc2raktl46esxm44i	576	4	g	g	NN
work_fnploejenbc2raktl46esxm44i	576	5	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	576	6	g	g	NN
work_fnploejenbc2raktl46esxm44i	576	7	*	*	NFP
work_fnploejenbc2raktl46esxm44i	576	8	(;	(;	NN
work_fnploejenbc2raktl46esxm44i	576	9	g(cw	g(cw	NNP
work_fnploejenbc2raktl46esxm44i	576	10	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	576	11	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	576	12	=	=	NFP
work_fnploejenbc2raktl46esxm44i	576	13	;	;	:
work_fnploejenbc2raktl46esxm44i	576	14	dP(W	dp(w	NN
work_fnploejenbc2raktl46esxm44i	576	15	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	576	16	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	576	17	since	since	IN
work_fnploejenbc2raktl46esxm44i	576	18	,	,	,
work_fnploejenbc2raktl46esxm44i	576	19	by	by	IN
work_fnploejenbc2raktl46esxm44i	576	20	hypothesis	hypothesis	NN
work_fnploejenbc2raktl46esxm44i	576	21	CA	CA	NNP
work_fnploejenbc2raktl46esxm44i	576	22	g(p(o	g(p(o	NN
work_fnploejenbc2raktl46esxm44i	576	23	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	576	24	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	576	25	<	<	XX
work_fnploejenbc2raktl46esxm44i	576	26	C	C	NNP
work_fnploejenbc2raktl46esxm44i	576	27	,	,	,
work_fnploejenbc2raktl46esxm44i	576	28	g@(w	g@(w	CD
work_fnploejenbc2raktl46esxm44i	576	29	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	576	30	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	576	31	=	=	NFP
work_fnploejenbc2raktl46esxm44i	576	32	1	1	CD
work_fnploejenbc2raktl46esxm44i	576	33	=	=	SYM
work_fnploejenbc2raktl46esxm44i	576	34	g	g	NN
work_fnploejenbc2raktl46esxm44i	576	35	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	576	36	1	1	CD
work_fnploejenbc2raktl46esxm44i	576	37	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	576	38	.	.	.
work_fnploejenbc2raktl46esxm44i	577	1	Thus	thus	RB
work_fnploejenbc2raktl46esxm44i	577	2	Pro	Pro	NNP
work_fnploejenbc2raktl46esxm44i	577	3	,	,	,
work_fnploejenbc2raktl46esxm44i	577	4	u	u	NNP
work_fnploejenbc2raktl46esxm44i	577	5	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	577	6	a	a	DT
work_fnploejenbc2raktl46esxm44i	577	7	a	a	DT
work_fnploejenbc2raktl46esxm44i	577	8	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	577	9	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	577	10	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	577	11	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	577	12	.	.	.
work_fnploejenbc2raktl46esxm44i	578	1	1	1	CD
work_fnploejenbc2raktl46esxm44i	578	2	Remark	Remark	NNP
work_fnploejenbc2raktl46esxm44i	578	3	.	.	.
work_fnploejenbc2raktl46esxm44i	579	1	In	in	IN
work_fnploejenbc2raktl46esxm44i	579	2	view	view	NN
work_fnploejenbc2raktl46esxm44i	579	3	of	of	IN
work_fnploejenbc2raktl46esxm44i	579	4	the	the	DT
work_fnploejenbc2raktl46esxm44i	579	5	above	above	JJ
work_fnploejenbc2raktl46esxm44i	579	6	theorem	theorem	NN
work_fnploejenbc2raktl46esxm44i	579	7	,	,	,
work_fnploejenbc2raktl46esxm44i	579	8	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	579	9	see	see	VBP
work_fnploejenbc2raktl46esxm44i	579	10	that	that	IN
work_fnploejenbc2raktl46esxm44i	579	11	if	if	IN
work_fnploejenbc2raktl46esxm44i	579	12	p	p	NN
work_fnploejenbc2raktl46esxm44i	579	13	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	579	14	T	t	NN
work_fnploejenbc2raktl46esxm44i	579	15	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	579	16	composable	composable	JJ
work_fnploejenbc2raktl46esxm44i	579	17	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	579	18	or	or	CC
work_fnploejenbc2raktl46esxm44i	579	19	equivalently	equivalently	RB
work_fnploejenbc2raktl46esxm44i	579	20	,	,	,
work_fnploejenbc2raktl46esxm44i	579	21	if	if	IN
work_fnploejenbc2raktl46esxm44i	579	22	p	p	NN
work_fnploejenbc2raktl46esxm44i	579	23	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	579	24	generated	generate	VBN
work_fnploejenbc2raktl46esxm44i	579	25	by	by	IN
work_fnploejenbc2raktl46esxm44i	579	26	its	-PRON-	PRP$
work_fnploejenbc2raktl46esxm44i	579	27	restriction	restriction	NN
work_fnploejenbc2raktl46esxm44i	579	28	to	to	IN
work_fnploejenbc2raktl46esxm44i	579	29	singletons	singleton	NNS
work_fnploejenbc2raktl46esxm44i	579	30	and	and	CC
work_fnploejenbc2raktl46esxm44i	579	31	T	t	NN
work_fnploejenbc2raktl46esxm44i	579	32	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	579	33	and	and	CC
work_fnploejenbc2raktl46esxm44i	579	34	if	if	IN
work_fnploejenbc2raktl46esxm44i	579	35	p	p	NN
work_fnploejenbc2raktl46esxm44i	579	36	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	579	37	general	general	JJ
work_fnploejenbc2raktl46esxm44i	579	38	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	579	39	in	in	IN
work_fnploejenbc2raktl46esxm44i	579	40	the	the	DT
work_fnploejenbc2raktl46esxm44i	579	41	o	o	NN
work_fnploejenbc2raktl46esxm44i	579	42	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	579	43	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	579	44	sense	sense	NN
work_fnploejenbc2raktl46esxm44i	579	45	,	,	,
work_fnploejenbc2raktl46esxm44i	579	46	then	then	RB
work_fnploejenbc2raktl46esxm44i	579	47	p	p	NN
work_fnploejenbc2raktl46esxm44i	579	48	=	=	SYM
work_fnploejenbc2raktl46esxm44i	579	49	6	6	CD
work_fnploejenbc2raktl46esxm44i	579	50	,	,	,
work_fnploejenbc2raktl46esxm44i	579	51	,	,	,
work_fnploejenbc2raktl46esxm44i	579	52	,	,	,
work_fnploejenbc2raktl46esxm44i	579	53	the	the	DT
work_fnploejenbc2raktl46esxm44i	579	54	Dirac	Dirac	NNP
work_fnploejenbc2raktl46esxm44i	579	55	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	579	56	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	579	57	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	579	58	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	579	59	at	at	IN
work_fnploejenbc2raktl46esxm44i	579	60	o0	o0	JJ
work_fnploejenbc2raktl46esxm44i	579	61	E	e	NN
work_fnploejenbc2raktl46esxm44i	579	62	R	r	NN
work_fnploejenbc2raktl46esxm44i	579	63	when	when	WRB
work_fnploejenbc2raktl46esxm44i	579	64	v(wO	v(wo	NN
work_fnploejenbc2raktl46esxm44i	579	65	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	579	66	=	=	NFP
work_fnploejenbc2raktl46esxm44i	579	67	1	1	CD
work_fnploejenbc2raktl46esxm44i	579	68	.	.	.
work_fnploejenbc2raktl46esxm44i	580	1	The	the	DT
work_fnploejenbc2raktl46esxm44i	580	2	following	follow	VBG
work_fnploejenbc2raktl46esxm44i	580	3	result	result	NN
work_fnploejenbc2raktl46esxm44i	580	4	provides	provide	VBZ
work_fnploejenbc2raktl46esxm44i	580	5	a	a	DT
work_fnploejenbc2raktl46esxm44i	580	6	necessary	necessary	JJ
work_fnploejenbc2raktl46esxm44i	580	7	and	and	CC
work_fnploejenbc2raktl46esxm44i	580	8	sufficient	sufficient	JJ
work_fnploejenbc2raktl46esxm44i	580	9	condition	condition	NN
work_fnploejenbc2raktl46esxm44i	580	10	for	for	IN
work_fnploejenbc2raktl46esxm44i	580	11	p	p	NN
work_fnploejenbc2raktl46esxm44i	580	12	to	to	TO
work_fnploejenbc2raktl46esxm44i	580	13	be	be	VB
work_fnploejenbc2raktl46esxm44i	580	14	general	general	JJ
work_fnploejenbc2raktl46esxm44i	580	15	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	580	16	in	in	IN
work_fnploejenbc2raktl46esxm44i	580	17	the	the	DT
work_fnploejenbc2raktl46esxm44i	580	18	o	o	NN
work_fnploejenbc2raktl46esxm44i	580	19	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	580	20	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	580	21	sense	sense	NN
work_fnploejenbc2raktl46esxm44i	580	22	when	when	WRB
work_fnploejenbc2raktl46esxm44i	580	23	sup	sup	NNP
work_fnploejenbc2raktl46esxm44i	580	24	,	,	,
work_fnploejenbc2raktl46esxm44i	580	25	p(o	p(o	NNP
work_fnploejenbc2raktl46esxm44i	580	26	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	580	27	<	<	XX
work_fnploejenbc2raktl46esxm44i	580	28	1	1	CD
work_fnploejenbc2raktl46esxm44i	580	29	.	.	.
work_fnploejenbc2raktl46esxm44i	581	1	THEOREM	theorem	NN
work_fnploejenbc2raktl46esxm44i	581	2	5.2.2	5.2.2	CD
work_fnploejenbc2raktl46esxm44i	581	3	.	.	.
work_fnploejenbc2raktl46esxm44i	582	1	Let	let	VB
work_fnploejenbc2raktl46esxm44i	582	2	CC	cc	NN
work_fnploejenbc2raktl46esxm44i	582	3	52	52	CD
work_fnploejenbc2raktl46esxm44i	582	4	-+	-+	.
work_fnploejenbc2raktl46esxm44i	582	5	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	582	6	0	0	CD
work_fnploejenbc2raktl46esxm44i	582	7	,	,	,
work_fnploejenbc2raktl46esxm44i	582	8	l	l	NN
work_fnploejenbc2raktl46esxm44i	582	9	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	582	10	with	with	IN
work_fnploejenbc2raktl46esxm44i	582	11	Q	Q	NNP
work_fnploejenbc2raktl46esxm44i	582	12	countably	countably	RB
work_fnploejenbc2raktl46esxm44i	582	13	infinite	infinite	JJ
work_fnploejenbc2raktl46esxm44i	582	14	,	,	,
work_fnploejenbc2raktl46esxm44i	582	15	such	such	JJ
work_fnploejenbc2raktl46esxm44i	582	16	that	that	IN
work_fnploejenbc2raktl46esxm44i	582	17	sup	sup	NN
work_fnploejenbc2raktl46esxm44i	582	18	,	,	,
work_fnploejenbc2raktl46esxm44i	582	19	U(O	U(O	NNP
work_fnploejenbc2raktl46esxm44i	582	20	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	582	21	<	<	XX
work_fnploejenbc2raktl46esxm44i	582	22	1	1	CD
work_fnploejenbc2raktl46esxm44i	582	23	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	582	24	a	a	DT
work_fnploejenbc2raktl46esxm44i	582	25	f	f	NN
work_fnploejenbc2raktl46esxm44i	582	26	0	0	CD
work_fnploejenbc2raktl46esxm44i	582	27	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	582	28	.	.	.
work_fnploejenbc2raktl46esxm44i	583	1	Then	then	RB
work_fnploejenbc2raktl46esxm44i	583	2	a	a	DT
work_fnploejenbc2raktl46esxm44i	583	3	necessary	necessary	JJ
work_fnploejenbc2raktl46esxm44i	583	4	and	and	CC
work_fnploejenbc2raktl46esxm44i	583	5	sufficient	sufficient	JJ
work_fnploejenbc2raktl46esxm44i	583	6	condition	condition	NN
work_fnploejenbc2raktl46esxm44i	583	7	for	for	IN
work_fnploejenbc2raktl46esxm44i	583	8	the	the	DT
work_fnploejenbc2raktl46esxm44i	583	9	existence	existence	NN
work_fnploejenbc2raktl46esxm44i	583	10	of	of	IN
work_fnploejenbc2raktl46esxm44i	583	11	a	a	DT
work_fnploejenbc2raktl46esxm44i	583	12	T	t	NN
work_fnploejenbc2raktl46esxm44i	583	13	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	583	14	possibility	possibility	NN
work_fnploejenbc2raktl46esxm44i	583	15	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	583	16	,	,	,
work_fnploejenbc2raktl46esxm44i	583	17	u	u	NNP
work_fnploejenbc2raktl46esxm44i	583	18	,	,	,
work_fnploejenbc2raktl46esxm44i	583	19	generated	generate	VBN
work_fnploejenbc2raktl46esxm44i	583	20	by	by	IN
work_fnploejenbc2raktl46esxm44i	583	21	c1	c1	NN
work_fnploejenbc2raktl46esxm44i	583	22	and	and	CC
work_fnploejenbc2raktl46esxm44i	583	23	some	some	DT
work_fnploejenbc2raktl46esxm44i	583	24	T	t	NN
work_fnploejenbc2raktl46esxm44i	583	25	,	,	,
work_fnploejenbc2raktl46esxm44i	583	26	which	which	WDT
work_fnploejenbc2raktl46esxm44i	583	27	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	583	28	general	general	JJ
work_fnploejenbc2raktl46esxm44i	583	29	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	583	30	in	in	IN
work_fnploejenbc2raktl46esxm44i	583	31	the	the	DT
work_fnploejenbc2raktl46esxm44i	583	32	o	o	NN
work_fnploejenbc2raktl46esxm44i	583	33	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	583	34	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	583	35	sense	sense	NN
work_fnploejenbc2raktl46esxm44i	583	36	,	,	,
work_fnploejenbc2raktl46esxm44i	583	37	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	583	38	that	that	IN
work_fnploejenbc2raktl46esxm44i	583	39	VXE(O	VXE(O	NNP
work_fnploejenbc2raktl46esxm44i	583	40	,	,	,
work_fnploejenbc2raktl46esxm44i	583	41	11	11	CD
work_fnploejenbc2raktl46esxm44i	583	42	,	,	,
work_fnploejenbc2raktl46esxm44i	583	43	a-‘[x	a-‘[x	CD
work_fnploejenbc2raktl46esxm44i	583	44	,	,	,
work_fnploejenbc2raktl46esxm44i	583	45	1]={o	1]={o	CD
work_fnploejenbc2raktl46esxm44i	583	46	:	:	:
work_fnploejenbc2raktl46esxm44i	583	47	x	x	LS
work_fnploejenbc2raktl46esxm44i	583	48	~	~	NFP
work_fnploejenbc2raktl46esxm44i	583	49	fx(o)~1	fx(o)~1	NN
work_fnploejenbc2raktl46esxm44i	583	50	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	583	51	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	583	52	*	*	NFP
work_fnploejenbc2raktl46esxm44i	583	53	*	*	NFP
work_fnploejenbc2raktl46esxm44i	583	54	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	583	55	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	583	56	finite	finite	JJ
work_fnploejenbc2raktl46esxm44i	583	57	.	.	.
work_fnploejenbc2raktl46esxm44i	584	1	In	in	IN
work_fnploejenbc2raktl46esxm44i	584	2	particular	particular	JJ
work_fnploejenbc2raktl46esxm44i	584	3	,	,	,
work_fnploejenbc2raktl46esxm44i	584	4	if	if	IN
work_fnploejenbc2raktl46esxm44i	584	5	S	S	NNP
work_fnploejenbc2raktl46esxm44i	584	6	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	584	7	finite	finite	JJ
work_fnploejenbc2raktl46esxm44i	584	8	and	and	CC
work_fnploejenbc2raktl46esxm44i	584	9	sup	sup	JJ
work_fnploejenbc2raktl46esxm44i	584	10	,	,	,
work_fnploejenbc2raktl46esxm44i	584	11	M(W	m(w	NN
work_fnploejenbc2raktl46esxm44i	584	12	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	584	13	<	<	XX
work_fnploejenbc2raktl46esxm44i	584	14	1	1	CD
work_fnploejenbc2raktl46esxm44i	584	15	,	,	,
work_fnploejenbc2raktl46esxm44i	584	16	then	then	RB
work_fnploejenbc2raktl46esxm44i	584	17	there	there	EX
work_fnploejenbc2raktl46esxm44i	584	18	exists	exist	VBZ
work_fnploejenbc2raktl46esxm44i	584	19	T	t	NN
work_fnploejenbc2raktl46esxm44i	584	20	such	such	JJ
work_fnploejenbc2raktl46esxm44i	584	21	that	that	IN
work_fnploejenbc2raktl46esxm44i	584	22	pa,=	pa,=	NNP
work_fnploejenbc2raktl46esxm44i	584	23	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	584	24	general	general	JJ
work_fnploejenbc2raktl46esxm44i	584	25	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	584	26	in	in	IN
work_fnploejenbc2raktl46esxm44i	584	27	the	the	DT
work_fnploejenbc2raktl46esxm44i	584	28	o	o	NN
work_fnploejenbc2raktl46esxm44i	584	29	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	584	30	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	584	31	sense	sense	NN
work_fnploejenbc2raktl46esxm44i	584	32	.	.	.
work_fnploejenbc2raktl46esxm44i	585	1	Proof	proof	NN
work_fnploejenbc2raktl46esxm44i	585	2	:	:	:
work_fnploejenbc2raktl46esxm44i	585	3	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	585	4	a	a	LS
work_fnploejenbc2raktl46esxm44i	585	5	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	585	6	Necessity	necessity	NN
work_fnploejenbc2raktl46esxm44i	585	7	.	.	.
work_fnploejenbc2raktl46esxm44i	586	1	If	if	IN
work_fnploejenbc2raktl46esxm44i	586	2	there	there	EX
work_fnploejenbc2raktl46esxm44i	586	3	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	586	4	X,,E	x,,e	JJ
work_fnploejenbc2raktl46esxm44i	586	5	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	586	6	O	o	UH
work_fnploejenbc2raktl46esxm44i	586	7	,	,	,
work_fnploejenbc2raktl46esxm44i	586	8	l	l	NN
work_fnploejenbc2raktl46esxm44i	586	9	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	586	10	such	such	JJ
work_fnploejenbc2raktl46esxm44i	586	11	that	that	IN
work_fnploejenbc2raktl46esxm44i	586	12	cr-‘C.-C	cr-‘C.-C	NNP
work_fnploejenbc2raktl46esxm44i	586	13	,	,	,
work_fnploejenbc2raktl46esxm44i	586	14	,	,	,
work_fnploejenbc2raktl46esxm44i	586	15	l	l	NN
work_fnploejenbc2raktl46esxm44i	586	16	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	586	17	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	586	18	infinite	infinite	JJ
work_fnploejenbc2raktl46esxm44i	586	19	,	,	,
work_fnploejenbc2raktl46esxm44i	586	20	then	then	RB
work_fnploejenbc2raktl46esxm44i	586	21	lim	lim	NNP
work_fnploejenbc2raktl46esxm44i	586	22	1	1	CD
work_fnploejenbc2raktl46esxm44i	586	23	g(Ao))=	g(Ao))=	NNS
work_fnploejenbc2raktl46esxm44i	586	24	+	+	SYM
work_fnploejenbc2raktl46esxm44i	586	25	~0	~0	CD
work_fnploejenbc2raktl46esxm44i	586	26	,	,	,
work_fnploejenbc2raktl46esxm44i	586	27	n	n	NNP
work_fnploejenbc2raktl46esxm44i	586	28	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	586	29	t	t	NN
work_fnploejenbc2raktl46esxm44i	586	30	+	+	CC
work_fnploejenbc2raktl46esxm44i	586	31	m	m	NN
work_fnploejenbc2raktl46esxm44i	586	32	4	4	CD
work_fnploejenbc2raktl46esxm44i	586	33	where	where	WRB
work_fnploejenbc2raktl46esxm44i	586	34	A	a	NN
work_fnploejenbc2raktl46esxm44i	586	35	,	,	,
work_fnploejenbc2raktl46esxm44i	586	36	cc~[x	cc~[x	NNP
work_fnploejenbc2raktl46esxm44i	586	37	,	,	,
work_fnploejenbc2raktl46esxm44i	586	38	,	,	,
work_fnploejenbc2raktl46esxm44i	586	39	,	,	,
work_fnploejenbc2raktl46esxm44i	586	40	11	11	CD
work_fnploejenbc2raktl46esxm44i	586	41	.	.	.
work_fnploejenbc2raktl46esxm44i	587	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	587	2	,	,	,
work_fnploejenbc2raktl46esxm44i	587	3	although	although	IN
work_fnploejenbc2raktl46esxm44i	587	4	A	A	NNP
work_fnploejenbc2raktl46esxm44i	587	5	,	,	,
work_fnploejenbc2raktl46esxm44i	587	6	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	587	7	finite	finite	JJ
work_fnploejenbc2raktl46esxm44i	587	8	,	,	,
work_fnploejenbc2raktl46esxm44i	587	9	and	and	CC
work_fnploejenbc2raktl46esxm44i	587	10	A,~c~[x	A,~c~[x	NNP
work_fnploejenbc2raktl46esxm44i	587	11	,	,	,
work_fnploejenbc2raktl46esxm44i	587	12	,	,	,
work_fnploejenbc2raktl46esxm44i	587	13	l	l	NN
work_fnploejenbc2raktl46esxm44i	587	14	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	587	15	for	for	IN
work_fnploejenbc2raktl46esxm44i	587	16	each	each	DT
work_fnploejenbc2raktl46esxm44i	587	17	n	n	CD
work_fnploejenbc2raktl46esxm44i	587	18	>	>	NN
work_fnploejenbc2raktl46esxm44i	587	19	1	1	CD
work_fnploejenbc2raktl46esxm44i	587	20	,	,	,
work_fnploejenbc2raktl46esxm44i	587	21	&	&	CC
work_fnploejenbc2raktl46esxm44i	587	22	g(p(o))>g(x	g(p(o))>g(x	NNPS
work_fnploejenbc2raktl46esxm44i	587	23	,	,	,
work_fnploejenbc2raktl46esxm44i	587	24	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	587	25	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	587	26	A	a	NN
work_fnploejenbc2raktl46esxm44i	587	27	,	,	,
work_fnploejenbc2raktl46esxm44i	587	28	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	587	29	.	.	.
work_fnploejenbc2raktl46esxm44i	588	1	Thus	thus	RB
work_fnploejenbc2raktl46esxm44i	588	2	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	588	3	*	*	NFP
work_fnploejenbc2raktl46esxm44i	588	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	588	5	of	of	IN
work_fnploejenbc2raktl46esxm44i	588	6	Theorem	theorem	NN
work_fnploejenbc2raktl46esxm44i	588	7	5.2.1	5.2.1	NNP
work_fnploejenbc2raktl46esxm44i	588	8	will	will	MD
work_fnploejenbc2raktl46esxm44i	588	9	not	not	RB
work_fnploejenbc2raktl46esxm44i	588	10	hold	hold	VB
work_fnploejenbc2raktl46esxm44i	588	11	.	.	.
work_fnploejenbc2raktl46esxm44i	589	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	589	2	b	b	LS
work_fnploejenbc2raktl46esxm44i	589	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	589	4	Sufficiency	Sufficiency	NNP
work_fnploejenbc2raktl46esxm44i	589	5	.	.	.
work_fnploejenbc2raktl46esxm44i	590	1	In	in	IN
work_fnploejenbc2raktl46esxm44i	590	2	view	view	NN
work_fnploejenbc2raktl46esxm44i	590	3	of	of	IN
work_fnploejenbc2raktl46esxm44i	590	4	Theorem	Theorem	NNP
work_fnploejenbc2raktl46esxm44i	590	5	5.2.1	5.2.1	CD
work_fnploejenbc2raktl46esxm44i	590	6	,	,	,
work_fnploejenbc2raktl46esxm44i	590	7	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	590	8	need	need	VBP
work_fnploejenbc2raktl46esxm44i	590	9	to	to	TO
work_fnploejenbc2raktl46esxm44i	590	10	show	show	VB
work_fnploejenbc2raktl46esxm44i	590	11	only	only	RB
work_fnploejenbc2raktl46esxm44i	590	12	the	the	DT
work_fnploejenbc2raktl46esxm44i	590	13	existence	existence	NN
work_fnploejenbc2raktl46esxm44i	590	14	of	of	IN
work_fnploejenbc2raktl46esxm44i	590	15	a	a	DT
work_fnploejenbc2raktl46esxm44i	590	16	generator	generator	NN
work_fnploejenbc2raktl46esxm44i	590	17	g	g	NN
work_fnploejenbc2raktl46esxm44i	590	18	such	such	JJ
work_fnploejenbc2raktl46esxm44i	590	19	that	that	IN
work_fnploejenbc2raktl46esxm44i	590	20	g	g	NN
work_fnploejenbc2raktl46esxm44i	590	21	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	590	22	1	1	CD
work_fnploejenbc2raktl46esxm44i	590	23	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	590	24	=	=	SYM
work_fnploejenbc2raktl46esxm44i	590	25	1	1	CD
work_fnploejenbc2raktl46esxm44i	590	26	and	and	CC
work_fnploejenbc2raktl46esxm44i	590	27	Cn	Cn	NNP
work_fnploejenbc2raktl46esxm44i	590	28	g(a(w	g(a(w	NN
work_fnploejenbc2raktl46esxm44i	590	29	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	590	30	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	590	31	=	=	NFP
work_fnploejenbc2raktl46esxm44i	590	32	1	1	CD
work_fnploejenbc2raktl46esxm44i	590	33	.	.	.
work_fnploejenbc2raktl46esxm44i	591	1	Then	then	RB
work_fnploejenbc2raktl46esxm44i	591	2	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	591	3	SCORING	score	VBD
work_fnploejenbc2raktl46esxm44i	591	4	APPROACH	APPROACH	NNS
work_fnploejenbc2raktl46esxm44i	591	5	TO	to	IN
work_fnploejenbc2raktl46esxm44i	591	6	ADMISSIBILITY	ADMISSIBILITY	NNP
work_fnploejenbc2raktl46esxm44i	591	7	579	579	CD
work_fnploejenbc2raktl46esxm44i	591	8	can	can	MD
work_fnploejenbc2raktl46esxm44i	591	9	take	take	VB
work_fnploejenbc2raktl46esxm44i	591	10	pd	pd	NN
work_fnploejenbc2raktl46esxm44i	591	11	,	,	,
work_fnploejenbc2raktl46esxm44i	591	12	r(A	r(a	VB
work_fnploejenbc2raktl46esxm44i	591	13	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	591	14	=	=	NFP
work_fnploejenbc2raktl46esxm44i	591	15	g	g	NN
work_fnploejenbc2raktl46esxm44i	591	16	*	*	NFP
work_fnploejenbc2raktl46esxm44i	591	17	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	591	18	CA	CA	NNP
work_fnploejenbc2raktl46esxm44i	591	19	g(cl(w	g(cl(w	NNP
work_fnploejenbc2raktl46esxm44i	591	20	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	591	21	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	591	22	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	591	23	,	,	,
work_fnploejenbc2raktl46esxm44i	591	24	where	where	WRB
work_fnploejenbc2raktl46esxm44i	591	25	T	T	NNP
work_fnploejenbc2raktl46esxm44i	591	26	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	591	27	the	the	DT
work_fnploejenbc2raktl46esxm44i	591	28	Archimedean	Archimedean	NNP
work_fnploejenbc2raktl46esxm44i	591	29	t	t	NN
work_fnploejenbc2raktl46esxm44i	591	30	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	591	31	conorm	conorm	NN
work_fnploejenbc2raktl46esxm44i	591	32	with	with	IN
work_fnploejenbc2raktl46esxm44i	591	33	generator	generator	NN
work_fnploejenbc2raktl46esxm44i	591	34	g.	g.	.
work_fnploejenbc2raktl46esxm44i	591	35	Let	let	VB
work_fnploejenbc2raktl46esxm44i	591	36	O	o	UH
work_fnploejenbc2raktl46esxm44i	591	37	<	<	XX
work_fnploejenbc2raktl46esxm44i	591	38	x,=sup	x,=sup	NNP
work_fnploejenbc2raktl46esxm44i	591	39	,	,	,
work_fnploejenbc2raktl46esxm44i	591	40	a(w)<l	a(w)<l	NNP
work_fnploejenbc2raktl46esxm44i	591	41	.	.	.
work_fnploejenbc2raktl46esxm44i	592	1	Let	let	VB
work_fnploejenbc2raktl46esxm44i	592	2	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	592	3	01>0)={~:01(~)>O}=U~~~K	01>0)={~:01(~)>o}=u~~~k	NN
work_fnploejenbc2raktl46esxm44i	592	4	,	,	,
work_fnploejenbc2raktl46esxm44i	592	5	,	,	,
work_fnploejenbc2raktl46esxm44i	592	6	where	where	WRB
work_fnploejenbc2raktl46esxm44i	592	7	K	K	NNP
work_fnploejenbc2raktl46esxm44i	592	8	,	,	,
work_fnploejenbc2raktl46esxm44i	592	9	=	=	NFP
work_fnploejenbc2raktl46esxm44i	592	10	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	592	11	o	o	NN
work_fnploejenbc2raktl46esxm44i	592	12	:	:	:
work_fnploejenbc2raktl46esxm44i	592	13	l	l	NN
work_fnploejenbc2raktl46esxm44i	592	14	/	/	SYM
work_fnploejenbc2raktl46esxm44i	592	15	n	n	NNP
work_fnploejenbc2raktl46esxm44i	592	16	<	<	XX
work_fnploejenbc2raktl46esxm44i	592	17	a(o	a(o	NNP
work_fnploejenbc2raktl46esxm44i	592	18	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	592	19	d	d	NNP
work_fnploejenbc2raktl46esxm44i	592	20	l/(n	l/(n	NNP
work_fnploejenbc2raktl46esxm44i	592	21	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	592	22	l	l	NN
work_fnploejenbc2raktl46esxm44i	592	23	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	592	24	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	592	25	,	,	,
work_fnploejenbc2raktl46esxm44i	592	26	n	n	NN
work_fnploejenbc2raktl46esxm44i	592	27	>	>	NN
work_fnploejenbc2raktl46esxm44i	592	28	2	2	CD
work_fnploejenbc2raktl46esxm44i	592	29	.	.	.
work_fnploejenbc2raktl46esxm44i	593	1	Let	let	VB
work_fnploejenbc2raktl46esxm44i	593	2	n	n	NNP
work_fnploejenbc2raktl46esxm44i	593	3	,	,	,
work_fnploejenbc2raktl46esxm44i	593	4	k	k	NNP
work_fnploejenbc2raktl46esxm44i	593	5	2	2	CD
work_fnploejenbc2raktl46esxm44i	593	6	such	such	JJ
work_fnploejenbc2raktl46esxm44i	593	7	that	that	IN
work_fnploejenbc2raktl46esxm44i	593	8	l	l	NN
work_fnploejenbc2raktl46esxm44i	593	9	/	/	SYM
work_fnploejenbc2raktl46esxm44i	593	10	n	n	NNP
work_fnploejenbc2raktl46esxm44i	593	11	,	,	,
work_fnploejenbc2raktl46esxm44i	593	12	<	<	XX
work_fnploejenbc2raktl46esxm44i	593	13	x0	x0	NNP
work_fnploejenbc2raktl46esxm44i	593	14	<	<	XX
work_fnploejenbc2raktl46esxm44i	593	15	l/(n,--	l/(n,--	NNP
work_fnploejenbc2raktl46esxm44i	593	16	1	1	CD
work_fnploejenbc2raktl46esxm44i	593	17	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	593	18	.	.	.
work_fnploejenbc2raktl46esxm44i	594	1	By	by	IN
work_fnploejenbc2raktl46esxm44i	594	2	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	594	3	*	*	NFP
work_fnploejenbc2raktl46esxm44i	594	4	*	*	NFP
work_fnploejenbc2raktl46esxm44i	594	5	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	594	6	,	,	,
work_fnploejenbc2raktl46esxm44i	594	7	cr-‘[l	cr-‘[l	.
work_fnploejenbc2raktl46esxm44i	594	8	/	/	SYM
work_fnploejenbc2raktl46esxm44i	594	9	n	n	NNP
work_fnploejenbc2raktl46esxm44i	594	10	,	,	,
work_fnploejenbc2raktl46esxm44i	594	11	,	,	,
work_fnploejenbc2raktl46esxm44i	594	12	,	,	,
work_fnploejenbc2raktl46esxm44i	594	13	1	1	CD
work_fnploejenbc2raktl46esxm44i	594	14	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	594	15	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	594	16	finite	finite	JJ
work_fnploejenbc2raktl46esxm44i	594	17	;	;	:
work_fnploejenbc2raktl46esxm44i	594	18	thus	thus	RB
work_fnploejenbc2raktl46esxm44i	594	19	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	594	20	a(u	a(u	NNP
work_fnploejenbc2raktl46esxm44i	594	21	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	594	22	:	:	:
work_fnploejenbc2raktl46esxm44i	594	23	coEKno	coekno	NN
work_fnploejenbc2raktl46esxm44i	594	24	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	594	25	=	=	SYM
work_fnploejenbc2raktl46esxm44i	594	26	1	1	CD
work_fnploejenbc2raktl46esxm44i	594	27	Xl	xl	NN
work_fnploejenbc2raktl46esxm44i	594	28	9	9	CD
work_fnploejenbc2raktl46esxm44i	594	29	x2	x2	NN
work_fnploejenbc2raktl46esxm44i	594	30	,	,	,
work_fnploejenbc2raktl46esxm44i	594	31	.	.	.
work_fnploejenbc2raktl46esxm44i	595	1	..	..	NFP
work_fnploejenbc2raktl46esxm44i	595	2	1	1	LS
work_fnploejenbc2raktl46esxm44i	595	3	x,~	x,~	ADD
work_fnploejenbc2raktl46esxm44i	595	4	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	595	5	for	for	IN
work_fnploejenbc2raktl46esxm44i	595	6	some	some	DT
work_fnploejenbc2raktl46esxm44i	595	7	n	n	JJ
work_fnploejenbc2raktl46esxm44i	595	8	,	,	,
work_fnploejenbc2raktl46esxm44i	595	9	.	.	.
work_fnploejenbc2raktl46esxm44i	596	1	We	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	596	2	can	can	MD
work_fnploejenbc2raktl46esxm44i	596	3	assume	assume	VB
work_fnploejenbc2raktl46esxm44i	596	4	1	1	CD
work_fnploejenbc2raktl46esxm44i	596	5	1	1	CD
work_fnploejenbc2raktl46esxm44i	596	6	-<Xl	-<Xl	.
work_fnploejenbc2raktl46esxm44i	596	7	<	<	XX
work_fnploejenbc2raktl46esxm44i	596	8	X2	X2	NNP
work_fnploejenbc2raktl46esxm44i	596	9	<	<	XX
work_fnploejenbc2raktl46esxm44i	596	10	‘	'	''
work_fnploejenbc2raktl46esxm44i	596	11	..	..	.
work_fnploejenbc2raktl46esxm44i	596	12	<	<	XX
work_fnploejenbc2raktl46esxm44i	596	13	x,*<---	x,*<---	NNP
work_fnploejenbc2raktl46esxm44i	596	14	n0	n0	NN
work_fnploejenbc2raktl46esxm44i	596	15	no-	no-	CC
work_fnploejenbc2raktl46esxm44i	596	16	1	1	CD
work_fnploejenbc2raktl46esxm44i	596	17	’	'	''
work_fnploejenbc2raktl46esxm44i	596	18	Note	note	VB
work_fnploejenbc2raktl46esxm44i	596	19	that	that	IN
work_fnploejenbc2raktl46esxm44i	596	20	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	596	21	*	*	NFP
work_fnploejenbc2raktl46esxm44i	596	22	*	*	NFP
work_fnploejenbc2raktl46esxm44i	596	23	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	596	24	implies	imply	VBZ
work_fnploejenbc2raktl46esxm44i	596	25	that	that	IN
work_fnploejenbc2raktl46esxm44i	596	26	sup	sup	NNP
work_fnploejenbc2raktl46esxm44i	596	27	,	,	,
work_fnploejenbc2raktl46esxm44i	596	28	a(o	a(o	NNP
work_fnploejenbc2raktl46esxm44i	596	29	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	596	30	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	596	31	attained	attain	VBN
work_fnploejenbc2raktl46esxm44i	596	32	at	at	IN
work_fnploejenbc2raktl46esxm44i	596	33	w	w	NNP
work_fnploejenbc2raktl46esxm44i	596	34	’	'	''
work_fnploejenbc2raktl46esxm44i	596	35	,	,	,
work_fnploejenbc2raktl46esxm44i	596	36	where	where	WRB
work_fnploejenbc2raktl46esxm44i	596	37	a(d	a(d	NNP
work_fnploejenbc2raktl46esxm44i	596	38	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	596	39	=	=	SYM
work_fnploejenbc2raktl46esxm44i	596	40	x	x	UH
work_fnploejenbc2raktl46esxm44i	596	41	,	,	,
work_fnploejenbc2raktl46esxm44i	596	42	,	,	,
work_fnploejenbc2raktl46esxm44i	596	43	=	=	NFP
work_fnploejenbc2raktl46esxm44i	596	44	x0	x0	NNP
work_fnploejenbc2raktl46esxm44i	596	45	.	.	.
work_fnploejenbc2raktl46esxm44i	597	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	597	2	Indeed	indeed	RB
work_fnploejenbc2raktl46esxm44i	597	3	,	,	,
work_fnploejenbc2raktl46esxm44i	597	4	if	if	IN
work_fnploejenbc2raktl46esxm44i	597	5	a(w	a(w	NNP
work_fnploejenbc2raktl46esxm44i	597	6	”	"	''
work_fnploejenbc2raktl46esxm44i	597	7	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	597	8	>	>	XX
work_fnploejenbc2raktl46esxm44i	597	9	a(d	a(d	NNP
work_fnploejenbc2raktl46esxm44i	597	10	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	597	11	=	=	SYM
work_fnploejenbc2raktl46esxm44i	597	12	x	x	UH
work_fnploejenbc2raktl46esxm44i	597	13	,	,	,
work_fnploejenbc2raktl46esxm44i	597	14	,	,	,
work_fnploejenbc2raktl46esxm44i	597	15	,	,	,
work_fnploejenbc2raktl46esxm44i	597	16	then	then	RB
work_fnploejenbc2raktl46esxm44i	597	17	0	0	NFP
work_fnploejenbc2raktl46esxm44i	597	18	”	"	``
work_fnploejenbc2raktl46esxm44i	597	19	E	E	NNP
work_fnploejenbc2raktl46esxm44i	597	20	K	k	NN
work_fnploejenbc2raktl46esxm44i	597	21	,	,	,
work_fnploejenbc2raktl46esxm44i	597	22	,	,	,
work_fnploejenbc2raktl46esxm44i	597	23	.	.	.
work_fnploejenbc2raktl46esxm44i	598	1	and	and	CC
work_fnploejenbc2raktl46esxm44i	598	2	hence	hence	RB
work_fnploejenbc2raktl46esxm44i	598	3	contradicts	contradict	VBZ
work_fnploejenbc2raktl46esxm44i	598	4	the	the	DT
work_fnploejenbc2raktl46esxm44i	598	5	definition	definition	NN
work_fnploejenbc2raktl46esxm44i	598	6	x	x	NN
work_fnploejenbc2raktl46esxm44i	598	7	,	,	,
work_fnploejenbc2raktl46esxm44i	598	8	,	,	,
work_fnploejenbc2raktl46esxm44i	598	9	=	=	SYM
work_fnploejenbc2raktl46esxm44i	598	10	M$x	M$x	NNP
work_fnploejenbc2raktl46esxm44i	598	11	a(w	a(w	NNP
work_fnploejenbc2raktl46esxm44i	598	12	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	598	13	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	598	14	.	.	.
work_fnploejenbc2raktl46esxm44i	599	1	Since	since	IN
work_fnploejenbc2raktl46esxm44i	599	2	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	599	3	0	0	CD
work_fnploejenbc2raktl46esxm44i	599	4	,	,	,
work_fnploejenbc2raktl46esxm44i	599	5	1	1	CD
work_fnploejenbc2raktl46esxm44i	599	6	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	599	7	=	=	SYM
work_fnploejenbc2raktl46esxm44i	599	8	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	599	9	0	0	CD
work_fnploejenbc2raktl46esxm44i	599	10	,	,	,
work_fnploejenbc2raktl46esxm44i	599	11	l	l	NN
work_fnploejenbc2raktl46esxm44i	599	12	/	/	SYM
work_fnploejenbc2raktl46esxm44i	599	13	no	no	NN
work_fnploejenbc2raktl46esxm44i	599	14	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	599	15	u	u	NNP
work_fnploejenbc2raktl46esxm44i	599	16	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	599	17	l	l	NN
work_fnploejenbc2raktl46esxm44i	599	18	/	/	SYM
work_fnploejenbc2raktl46esxm44i	599	19	n	n	NNP
work_fnploejenbc2raktl46esxm44i	599	20	,	,	,
work_fnploejenbc2raktl46esxm44i	599	21	,	,	,
work_fnploejenbc2raktl46esxm44i	599	22	11	11	CD
work_fnploejenbc2raktl46esxm44i	599	23	,	,	,
work_fnploejenbc2raktl46esxm44i	599	24	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	599	25	first	first	RB
work_fnploejenbc2raktl46esxm44i	599	26	construct	construct	VBP
work_fnploejenbc2raktl46esxm44i	599	27	g	g	NN
work_fnploejenbc2raktl46esxm44i	599	28	on	on	IN
work_fnploejenbc2raktl46esxm44i	599	29	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	599	30	0	0	CD
work_fnploejenbc2raktl46esxm44i	599	31	,	,	,
work_fnploejenbc2raktl46esxm44i	599	32	l	l	NN
work_fnploejenbc2raktl46esxm44i	599	33	/	/	SYM
work_fnploejenbc2raktl46esxm44i	599	34	n	n	NNP
work_fnploejenbc2raktl46esxm44i	599	35	,	,	,
work_fnploejenbc2raktl46esxm44i	599	36	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	599	37	.	.	.
work_fnploejenbc2raktl46esxm44i	600	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	600	2	n	n	CC
work_fnploejenbc2raktl46esxm44i	600	3	an	an	DT
work_fnploejenbc2raktl46esxm44i	600	4	,	,	,
work_fnploejenbc2raktl46esxm44i	600	5	and	and	CC
work_fnploejenbc2raktl46esxm44i	600	6	r	r	NN
work_fnploejenbc2raktl46esxm44i	600	7	>	>	XX
work_fnploejenbc2raktl46esxm44i	600	8	O	o	UH
work_fnploejenbc2raktl46esxm44i	600	9	,	,	,
work_fnploejenbc2raktl46esxm44i	600	10	define	define	VB
work_fnploejenbc2raktl46esxm44i	600	11	g,(O	g,(o	NN
work_fnploejenbc2raktl46esxm44i	600	12	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	600	13	=	=	NFP
work_fnploejenbc2raktl46esxm44i	600	14	0	0	NFP
work_fnploejenbc2raktl46esxm44i	600	15	and	and	CC
work_fnploejenbc2raktl46esxm44i	600	16	Then	then	RB
work_fnploejenbc2raktl46esxm44i	600	17	l	l	NN
work_fnploejenbc2raktl46esxm44i	600	18	/	/	SYM
work_fnploejenbc2raktl46esxm44i	600	19	m	m	NNP
work_fnploejenbc2raktl46esxm44i	600	20	<	<	XX
work_fnploejenbc2raktl46esxm44i	600	21	l	l	NNP
work_fnploejenbc2raktl46esxm44i	600	22	/	/	SYM
work_fnploejenbc2raktl46esxm44i	600	23	n	n	NN
work_fnploejenbc2raktl46esxm44i	600	24	=	=	SYM
work_fnploejenbc2raktl46esxm44i	600	25	z.	z.	NNP
work_fnploejenbc2raktl46esxm44i	601	1	g	g	NNP
work_fnploejenbc2raktl46esxm44i	601	2	,	,	,
work_fnploejenbc2raktl46esxm44i	601	3	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	601	4	l	l	NN
work_fnploejenbc2raktl46esxm44i	601	5	/	/	SYM
work_fnploejenbc2raktl46esxm44i	601	6	m	m	NNP
work_fnploejenbc2raktl46esxm44i	601	7	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	601	8	<	<	XX
work_fnploejenbc2raktl46esxm44i	601	9	g	g	NNP
work_fnploejenbc2raktl46esxm44i	601	10	,	,	,
work_fnploejenbc2raktl46esxm44i	601	11	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	601	12	l	l	NN
work_fnploejenbc2raktl46esxm44i	601	13	/	/	SYM
work_fnploejenbc2raktl46esxm44i	601	14	n	n	NNP
work_fnploejenbc2raktl46esxm44i	601	15	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	601	16	and	and	CC
work_fnploejenbc2raktl46esxm44i	601	17	lim	lim	NNP
work_fnploejenbc2raktl46esxm44i	601	18	,	,	,
work_fnploejenbc2raktl46esxm44i	601	19	_	_	NNP
work_fnploejenbc2raktl46esxm44i	601	20	o.	o.	NNP
work_fnploejenbc2raktl46esxm44i	601	21	g	g	NNP
work_fnploejenbc2raktl46esxm44i	601	22	,	,	,
work_fnploejenbc2raktl46esxm44i	601	23	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	601	24	l	l	NN
work_fnploejenbc2raktl46esxm44i	601	25	/	/	SYM
work_fnploejenbc2raktl46esxm44i	601	26	n	n	NNP
work_fnploejenbc2raktl46esxm44i	601	27	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	601	28	=	=	SYM
work_fnploejenbc2raktl46esxm44i	601	29	0	0	NFP
work_fnploejenbc2raktl46esxm44i	601	30	.	.	.
work_fnploejenbc2raktl46esxm44i	602	1	Thus	thus	RB
work_fnploejenbc2raktl46esxm44i	602	2	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	602	3	construct	construct	VBP
work_fnploejenbc2raktl46esxm44i	602	4	a	a	DT
work_fnploejenbc2raktl46esxm44i	602	5	continuous	continuous	JJ
work_fnploejenbc2raktl46esxm44i	602	6	,	,	,
work_fnploejenbc2raktl46esxm44i	602	7	increasing	increase	VBG
work_fnploejenbc2raktl46esxm44i	602	8	function	function	NN
work_fnploejenbc2raktl46esxm44i	602	9	on	on	IN
work_fnploejenbc2raktl46esxm44i	602	10	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	602	11	0	0	CD
work_fnploejenbc2raktl46esxm44i	602	12	,	,	,
work_fnploejenbc2raktl46esxm44i	602	13	l	l	NN
work_fnploejenbc2raktl46esxm44i	602	14	/	/	SYM
work_fnploejenbc2raktl46esxm44i	602	15	n	n	NNP
work_fnploejenbc2raktl46esxm44i	602	16	,	,	,
work_fnploejenbc2raktl46esxm44i	602	17	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	602	18	by	by	IN
work_fnploejenbc2raktl46esxm44i	602	19	extending	extend	VBG
work_fnploejenbc2raktl46esxm44i	602	20	g	g	NN
work_fnploejenbc2raktl46esxm44i	602	21	,	,	,
work_fnploejenbc2raktl46esxm44i	602	22	continuously	continuously	RB
work_fnploejenbc2raktl46esxm44i	602	23	on	on	IN
work_fnploejenbc2raktl46esxm44i	602	24	each	each	DT
work_fnploejenbc2raktl46esxm44i	602	25	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	602	26	l	l	NN
work_fnploejenbc2raktl46esxm44i	602	27	/	/	SYM
work_fnploejenbc2raktl46esxm44i	602	28	n	n	CC
work_fnploejenbc2raktl46esxm44i	602	29	,	,	,
work_fnploejenbc2raktl46esxm44i	602	30	l/(n	l/(n	NNP
work_fnploejenbc2raktl46esxm44i	602	31	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	602	32	l	l	NN
work_fnploejenbc2raktl46esxm44i	602	33	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	602	34	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	602	35	,	,	,
work_fnploejenbc2raktl46esxm44i	602	36	for	for	IN
work_fnploejenbc2raktl46esxm44i	602	37	n	n	NN
work_fnploejenbc2raktl46esxm44i	602	38	>	>	NN
work_fnploejenbc2raktl46esxm44i	602	39	no	no	UH
work_fnploejenbc2raktl46esxm44i	602	40	,	,	,
work_fnploejenbc2raktl46esxm44i	602	41	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	602	42	say	say	VB
work_fnploejenbc2raktl46esxm44i	602	43	by	by	IN
work_fnploejenbc2raktl46esxm44i	602	44	joining	join	VBG
work_fnploejenbc2raktl46esxm44i	602	45	g,(l	g,(l	NNP
work_fnploejenbc2raktl46esxm44i	602	46	/	/	SYM
work_fnploejenbc2raktl46esxm44i	602	47	n	n	NNP
work_fnploejenbc2raktl46esxm44i	602	48	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	602	49	and	and	CC
work_fnploejenbc2raktl46esxm44i	602	50	g	g	NN
work_fnploejenbc2raktl46esxm44i	602	51	,	,	,
work_fnploejenbc2raktl46esxm44i	602	52	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	602	53	l/(n	l/(n	NNP
work_fnploejenbc2raktl46esxm44i	602	54	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	602	55	1	1	CD
work_fnploejenbc2raktl46esxm44i	602	56	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	602	57	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	602	58	by	by	IN
work_fnploejenbc2raktl46esxm44i	602	59	a	a	DT
work_fnploejenbc2raktl46esxm44i	602	60	straight	straight	JJ
work_fnploejenbc2raktl46esxm44i	602	61	line	line	NN
work_fnploejenbc2raktl46esxm44i	602	62	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	602	63	.	.	.
work_fnploejenbc2raktl46esxm44i	603	1	On	on	IN
work_fnploejenbc2raktl46esxm44i	603	2	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	603	3	l	l	NN
work_fnploejenbc2raktl46esxm44i	603	4	/	/	SYM
work_fnploejenbc2raktl46esxm44i	603	5	n	n	NNP
work_fnploejenbc2raktl46esxm44i	603	6	,	,	,
work_fnploejenbc2raktl46esxm44i	603	7	,	,	,
work_fnploejenbc2raktl46esxm44i	603	8	11	11	CD
work_fnploejenbc2raktl46esxm44i	603	9	,	,	,
work_fnploejenbc2raktl46esxm44i	603	10	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	603	11	proceed	proceed	VBP
work_fnploejenbc2raktl46esxm44i	603	12	as	as	IN
work_fnploejenbc2raktl46esxm44i	603	13	follows	follow	VBZ
work_fnploejenbc2raktl46esxm44i	603	14	.	.	.
work_fnploejenbc2raktl46esxm44i	604	1	Let	let	VB
work_fnploejenbc2raktl46esxm44i	604	2	a(r	a(r	NNP
work_fnploejenbc2raktl46esxm44i	604	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	604	4	=	=	NFP
work_fnploejenbc2raktl46esxm44i	604	5	1	1	CD
work_fnploejenbc2raktl46esxm44i	604	6	s,(a(o	s,(a(o	NNP
work_fnploejenbc2raktl46esxm44i	604	7	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	604	8	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	604	9	.	.	.
work_fnploejenbc2raktl46esxm44i	605	1	G	G	NNP
work_fnploejenbc2raktl46esxm44i	605	2	Since	since	IN
work_fnploejenbc2raktl46esxm44i	605	3	x0	x0	NNP
work_fnploejenbc2raktl46esxm44i	605	4	E	E	NNP
work_fnploejenbc2raktl46esxm44i	605	5	K	K	NNP
work_fnploejenbc2raktl46esxm44i	605	6	,	,	,
work_fnploejenbc2raktl46esxm44i	605	7	,	,	,
work_fnploejenbc2raktl46esxm44i	605	8	K&=	K&=	NNP
work_fnploejenbc2raktl46esxm44i	605	9	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	605	10	o	o	NN
work_fnploejenbc2raktl46esxm44i	605	11	:	:	:
work_fnploejenbc2raktl46esxm44i	605	12	a(w	a(w	NNP
work_fnploejenbc2raktl46esxm44i	605	13	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	605	14	<	<	XX
work_fnploejenbc2raktl46esxm44i	605	15	l	l	NN
work_fnploejenbc2raktl46esxm44i	605	16	/	/	SYM
work_fnploejenbc2raktl46esxm44i	605	17	n	n	NN
work_fnploejenbc2raktl46esxm44i	605	18	,	,	,
work_fnploejenbc2raktl46esxm44i	605	19	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	605	20	;	;	:
work_fnploejenbc2raktl46esxm44i	605	21	i.e.	i.e.	FW
work_fnploejenbc2raktl46esxm44i	605	22	,	,	,
work_fnploejenbc2raktl46esxm44i	605	23	for	for	IN
work_fnploejenbc2raktl46esxm44i	605	24	OE	OE	NNP
work_fnploejenbc2raktl46esxm44i	605	25	K’n	K’n	NNP
work_fnploejenbc2raktl46esxm44i	605	26	,	,	,
work_fnploejenbc2raktl46esxm44i	605	27	,	,	,
work_fnploejenbc2raktl46esxm44i	605	28	a(o	a(o	NNP
work_fnploejenbc2raktl46esxm44i	605	29	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	605	30	e	e	NNP
work_fnploejenbc2raktl46esxm44i	605	31	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	605	32	0	0	CD
work_fnploejenbc2raktl46esxm44i	605	33	,	,	,
work_fnploejenbc2raktl46esxm44i	605	34	l	l	NN
work_fnploejenbc2raktl46esxm44i	605	35	/	/	SYM
work_fnploejenbc2raktl46esxm44i	605	36	n	n	NNP
work_fnploejenbc2raktl46esxm44i	605	37	,	,	,
work_fnploejenbc2raktl46esxm44i	605	38	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	605	39	,	,	,
work_fnploejenbc2raktl46esxm44i	605	40	which	which	WDT
work_fnploejenbc2raktl46esxm44i	605	41	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	605	42	the	the	DT
work_fnploejenbc2raktl46esxm44i	605	43	domain	domain	NN
work_fnploejenbc2raktl46esxm44i	605	44	of	of	IN
work_fnploejenbc2raktl46esxm44i	605	45	g	g	NN
work_fnploejenbc2raktl46esxm44i	605	46	,	,	,
work_fnploejenbc2raktl46esxm44i	605	47	defined	define	VBN
work_fnploejenbc2raktl46esxm44i	605	48	above	above	RB
work_fnploejenbc2raktl46esxm44i	605	49	.	.	.
work_fnploejenbc2raktl46esxm44i	606	1	We	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	606	2	have	have	VBP
work_fnploejenbc2raktl46esxm44i	606	3	OGa(r)=	OGa(r)=	NNS
work_fnploejenbc2raktl46esxm44i	606	4	+	+	SYM
work_fnploejenbc2raktl46esxm44i	606	5	c	c	NN
work_fnploejenbc2raktl46esxm44i	606	6	”	"	''
work_fnploejenbc2raktl46esxm44i	606	7	1	1	CD
work_fnploejenbc2raktl46esxm44i	606	8	g,(a(o	g,(a(o	NNP
work_fnploejenbc2raktl46esxm44i	606	9	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	606	10	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	606	11	n	n	LS
work_fnploejenbc2raktl46esxm44i	606	12	=	=	SYM
work_fnploejenbc2raktl46esxm44i	606	13	n,,+l	n,,+l	NNP
work_fnploejenbc2raktl46esxm44i	606	14	K.	K.	NNP
work_fnploejenbc2raktl46esxm44i	606	15	<	<	XX
work_fnploejenbc2raktl46esxm44i	606	16	y	y	NNP
work_fnploejenbc2raktl46esxm44i	606	17	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	606	18	lK	lK	NNP
work_fnploejenbc2raktl46esxm44i	606	19	,	,	,
work_fnploejenbc2raktl46esxm44i	606	20	l)g	l)g	NNP
work_fnploejenbc2raktl46esxm44i	606	21	,	,	,
work_fnploejenbc2raktl46esxm44i	606	22	<	<	XX
work_fnploejenbc2raktl46esxm44i	606	23	+	+	CC
work_fnploejenbc2raktl46esxm44i	606	24	f	f	NN
work_fnploejenbc2raktl46esxm44i	606	25	1	1	CD
work_fnploejenbc2raktl46esxm44i	606	26	n	n	NN
work_fnploejenbc2raktl46esxm44i	606	27	=	=	SYM
work_fnploejenbc2raktl46esxm44i	606	28	ng+	ng+	NNP
work_fnploejenbc2raktl46esxm44i	606	29	1	1	CD
work_fnploejenbc2raktl46esxm44i	606	30	n	n	NN
work_fnploejenbc2raktl46esxm44i	606	31	=	=	SYM
work_fnploejenbc2raktl46esxm44i	606	32	no+l	no+l	NNP
work_fnploejenbc2raktl46esxm44i	606	33	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	606	34	n-	n-	XX
work_fnploejenbc2raktl46esxm44i	606	35	1	1	CD
work_fnploejenbc2raktl46esxm44i	606	36	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	606	37	’	'	''
work_fnploejenbc2raktl46esxm44i	606	38	Thus	thus	RB
work_fnploejenbc2raktl46esxm44i	606	39	lim	lim	NNP
work_fnploejenbc2raktl46esxm44i	606	40	,	,	,
work_fnploejenbc2raktl46esxm44i	606	41	_	_	NNP
work_fnploejenbc2raktl46esxm44i	606	42	o1	o1	NN
work_fnploejenbc2raktl46esxm44i	606	43	u(r	u(r	NNP
work_fnploejenbc2raktl46esxm44i	606	44	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	606	45	=	=	NFP
work_fnploejenbc2raktl46esxm44i	606	46	0	0	NFP
work_fnploejenbc2raktl46esxm44i	606	47	.	.	.
work_fnploejenbc2raktl46esxm44i	607	1	580	580	CD
work_fnploejenbc2raktl46esxm44i	607	2	GOODMAN	GOODMAN	NNP
work_fnploejenbc2raktl46esxm44i	607	3	,	,	,
work_fnploejenbc2raktl46esxm44i	607	4	NGUYEN	NGUYEN	NNP
work_fnploejenbc2raktl46esxm44i	607	5	,	,	,
work_fnploejenbc2raktl46esxm44i	607	6	AND	and	CC
work_fnploejenbc2raktl46esxm44i	607	7	ROGERS	ROGERS	NNP
work_fnploejenbc2raktl46esxm44i	607	8	Let	let	VBP
work_fnploejenbc2raktl46esxm44i	607	9	r	r	NN
work_fnploejenbc2raktl46esxm44i	607	10	be	be	VB
work_fnploejenbc2raktl46esxm44i	607	11	large	large	JJ
work_fnploejenbc2raktl46esxm44i	607	12	enough	enough	RB
work_fnploejenbc2raktl46esxm44i	607	13	so	so	IN
work_fnploejenbc2raktl46esxm44i	607	14	that	that	IN
work_fnploejenbc2raktl46esxm44i	607	15	where	where	WRB
work_fnploejenbc2raktl46esxm44i	607	16	C,=a-‘(xi)cK	C,=a-‘(xi)cK	NNP
work_fnploejenbc2raktl46esxm44i	607	17	,	,	,
work_fnploejenbc2raktl46esxm44i	607	18	,	,	,
work_fnploejenbc2raktl46esxm44i	607	19	,	,	,
work_fnploejenbc2raktl46esxm44i	607	20	,	,	,
work_fnploejenbc2raktl46esxm44i	607	21	Vj=	Vj=	NNP
work_fnploejenbc2raktl46esxm44i	607	22	1	1	CD
work_fnploejenbc2raktl46esxm44i	607	23	,	,	,
work_fnploejenbc2raktl46esxm44i	607	24	.	.	.
work_fnploejenbc2raktl46esxm44i	608	1	.	.	.
work_fnploejenbc2raktl46esxm44i	609	1	..	..	NFP
work_fnploejenbc2raktl46esxm44i	609	2	n	n	XX
work_fnploejenbc2raktl46esxm44i	609	3	..	..	.
work_fnploejenbc2raktl46esxm44i	610	1	There	there	EX
work_fnploejenbc2raktl46esxm44i	610	2	exist	exist	VBP
work_fnploejenbc2raktl46esxm44i	610	3	real	real	JJ
work_fnploejenbc2raktl46esxm44i	610	4	numbers	number	NNS
work_fnploejenbc2raktl46esxm44i	610	5	yj	yj	NNP
work_fnploejenbc2raktl46esxm44i	610	6	,	,	,
work_fnploejenbc2raktl46esxm44i	610	7	j	j	NNP
work_fnploejenbc2raktl46esxm44i	610	8	=	=	SYM
work_fnploejenbc2raktl46esxm44i	610	9	1	1	CD
work_fnploejenbc2raktl46esxm44i	610	10	,	,	,
work_fnploejenbc2raktl46esxm44i	610	11	.	.	.
work_fnploejenbc2raktl46esxm44i	611	1	..	..	NFP
work_fnploejenbc2raktl46esxm44i	611	2	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	611	3	n	n	IN
work_fnploejenbc2raktl46esxm44i	611	4	such	such	PDT
work_fnploejenbc2raktl46esxm44i	611	5	that	that	DT
work_fnploejenbc2raktl46esxm44i	611	6	max(,(,),g,(~))<y,<y2~	max(,(,),g,(~))<y,<y2~	NNP
work_fnploejenbc2raktl46esxm44i	611	7	.	.	.
work_fnploejenbc2raktl46esxm44i	612	1	.	.	.
work_fnploejenbc2raktl46esxm44i	613	1	.	.	.
work_fnploejenbc2raktl46esxm44i	614	1	<	<	XX
work_fnploejenbc2raktl46esxm44i	614	2	y,<l	y,<l	NNP
work_fnploejenbc2raktl46esxm44i	614	3	and	and	CC
work_fnploejenbc2raktl46esxm44i	614	4	u(r)+	u(r)+	NNP
work_fnploejenbc2raktl46esxm44i	614	5	t	t	NN
work_fnploejenbc2raktl46esxm44i	614	6	ICjlYj	ICjlYj	NNP
work_fnploejenbc2raktl46esxm44i	614	7	=	=	FW
work_fnploejenbc2raktl46esxm44i	614	8	l	l	NNP
work_fnploejenbc2raktl46esxm44i	614	9	j	j	NNP
work_fnploejenbc2raktl46esxm44i	614	10	=	=	SYM
work_fnploejenbc2raktl46esxm44i	614	11	l	l	NN
work_fnploejenbc2raktl46esxm44i	614	12	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	614	13	see	see	VB
work_fnploejenbc2raktl46esxm44i	614	14	the	the	DT
work_fnploejenbc2raktl46esxm44i	614	15	lemma	lemma	NN
work_fnploejenbc2raktl46esxm44i	614	16	below	below	RB
work_fnploejenbc2raktl46esxm44i	614	17	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	614	18	.	.	.
work_fnploejenbc2raktl46esxm44i	615	1	Thus	thus	RB
work_fnploejenbc2raktl46esxm44i	615	2	,	,	,
work_fnploejenbc2raktl46esxm44i	615	3	on	on	IN
work_fnploejenbc2raktl46esxm44i	615	4	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	615	5	l	l	NN
work_fnploejenbc2raktl46esxm44i	615	6	/	/	SYM
work_fnploejenbc2raktl46esxm44i	615	7	no	no	UH
work_fnploejenbc2raktl46esxm44i	615	8	,	,	,
work_fnploejenbc2raktl46esxm44i	615	9	11	11	CD
work_fnploejenbc2raktl46esxm44i	615	10	,	,	,
work_fnploejenbc2raktl46esxm44i	615	11	define	define	VB
work_fnploejenbc2raktl46esxm44i	615	12	g,(xi	g,(xi	NNP
work_fnploejenbc2raktl46esxm44i	615	13	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	615	14	=	=	NFP
work_fnploejenbc2raktl46esxm44i	615	15	yi	yi	NNP
work_fnploejenbc2raktl46esxm44i	615	16	,	,	,
work_fnploejenbc2raktl46esxm44i	615	17	j=	j=	NNP
work_fnploejenbc2raktl46esxm44i	615	18	1	1	CD
work_fnploejenbc2raktl46esxm44i	615	19	,	,	,
work_fnploejenbc2raktl46esxm44i	615	20	.	.	.
work_fnploejenbc2raktl46esxm44i	616	1	.	.	.
work_fnploejenbc2raktl46esxm44i	617	1	.	.	.
work_fnploejenbc2raktl46esxm44i	618	1	.	.	.
work_fnploejenbc2raktl46esxm44i	619	1	n	n	NNP
work_fnploejenbc2raktl46esxm44i	619	2	,	,	,
work_fnploejenbc2raktl46esxm44i	619	3	,	,	,
work_fnploejenbc2raktl46esxm44i	619	4	for	for	IN
work_fnploejenbc2raktl46esxm44i	619	5	r	r	DT
work_fnploejenbc2raktl46esxm44i	619	6	large	large	JJ
work_fnploejenbc2raktl46esxm44i	619	7	enough	enough	RB
work_fnploejenbc2raktl46esxm44i	619	8	.	.	.
work_fnploejenbc2raktl46esxm44i	620	1	Extend	extend	VBP
work_fnploejenbc2raktl46esxm44i	620	2	g	g	NN
work_fnploejenbc2raktl46esxm44i	620	3	,	,	,
work_fnploejenbc2raktl46esxm44i	620	4	by	by	IN
work_fnploejenbc2raktl46esxm44i	620	5	continuity	continuity	NN
work_fnploejenbc2raktl46esxm44i	620	6	to	to	IN
work_fnploejenbc2raktl46esxm44i	620	7	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	620	8	l	l	NN
work_fnploejenbc2raktl46esxm44i	620	9	/	/	SYM
work_fnploejenbc2raktl46esxm44i	620	10	n	n	NNP
work_fnploejenbc2raktl46esxm44i	620	11	,	,	,
work_fnploejenbc2raktl46esxm44i	620	12	,	,	,
work_fnploejenbc2raktl46esxm44i	620	13	x1	x1	NNP
work_fnploejenbc2raktl46esxm44i	620	14	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	620	15	and	and	CC
work_fnploejenbc2raktl46esxm44i	620	16	on	on	IN
work_fnploejenbc2raktl46esxm44i	620	17	each	each	DT
work_fnploejenbc2raktl46esxm44i	620	18	CXj	CXj	NNS
work_fnploejenbc2raktl46esxm44i	620	19	,	,	,
work_fnploejenbc2raktl46esxm44i	620	20	xi+	xi+	NNP
work_fnploejenbc2raktl46esxm44i	620	21	11	11	CD
work_fnploejenbc2raktl46esxm44i	620	22	,	,	,
work_fnploejenbc2raktl46esxm44i	620	23	where	where	WRB
work_fnploejenbc2raktl46esxm44i	620	24	xnL+	xnL+	NNP
work_fnploejenbc2raktl46esxm44i	620	25	I=	I=	NNP
work_fnploejenbc2raktl46esxm44i	620	26	1	1	CD
work_fnploejenbc2raktl46esxm44i	620	27	,	,	,
work_fnploejenbc2raktl46esxm44i	620	28	and	and	CC
work_fnploejenbc2raktl46esxm44i	620	29	g	g	NNP
work_fnploejenbc2raktl46esxm44i	620	30	,	,	,
work_fnploejenbc2raktl46esxm44i	620	31	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	620	32	1	1	LS
work_fnploejenbc2raktl46esxm44i	620	33	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	620	34	=	=	SYM
work_fnploejenbc2raktl46esxm44i	620	35	1	1	CD
work_fnploejenbc2raktl46esxm44i	620	36	.	.	.
work_fnploejenbc2raktl46esxm44i	621	1	The	the	DT
work_fnploejenbc2raktl46esxm44i	621	2	condition	condition	NN
work_fnploejenbc2raktl46esxm44i	621	3	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	621	4	*	*	NFP
work_fnploejenbc2raktl46esxm44i	621	5	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	621	6	of	of	IN
work_fnploejenbc2raktl46esxm44i	621	7	Theorem	theorem	NN
work_fnploejenbc2raktl46esxm44i	621	8	5.21	5.21	CD
work_fnploejenbc2raktl46esxm44i	621	9	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	621	10	satisfied	satisfied	JJ
work_fnploejenbc2raktl46esxm44i	621	11	.	.	.
work_fnploejenbc2raktl46esxm44i	622	1	Indeed	indeed	RB
work_fnploejenbc2raktl46esxm44i	622	2	C	C	NNP
work_fnploejenbc2raktl46esxm44i	622	3	g,(a(u))=j!l	g,(a(u))=j!l	NNP
work_fnploejenbc2raktl46esxm44i	622	4	ICjl	icjl	NN
work_fnploejenbc2raktl46esxm44i	622	5	gAXj)=	gAXj)=	VBZ
work_fnploejenbc2raktl46esxm44i	622	6	5	5	CD
work_fnploejenbc2raktl46esxm44i	622	7	lcjl	lcjl	NN
work_fnploejenbc2raktl46esxm44i	622	8	Yj	Yj	NNP
work_fnploejenbc2raktl46esxm44i	622	9	K&l	K&l	NNP
work_fnploejenbc2raktl46esxm44i	622	10	j	j	NNP
work_fnploejenbc2raktl46esxm44i	622	11	=	=	SYM
work_fnploejenbc2raktl46esxm44i	622	12	l	l	NN
work_fnploejenbc2raktl46esxm44i	622	13	so	so	IN
work_fnploejenbc2raktl46esxm44i	622	14	that	that	IN
work_fnploejenbc2raktl46esxm44i	622	15	z	z	NN
work_fnploejenbc2raktl46esxm44i	622	16	g,(a(u	g,(a(u	NN
work_fnploejenbc2raktl46esxm44i	622	17	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	622	18	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	622	19	=	=	NFP
work_fnploejenbc2raktl46esxm44i	622	20	$	$	$
work_fnploejenbc2raktl46esxm44i	622	21	g,(a(o	g,(a(o	CD
work_fnploejenbc2raktl46esxm44i	622	22	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	622	23	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	622	24	=	=	NFP
work_fnploejenbc2raktl46esxm44i	622	25	C	C	NNP
work_fnploejenbc2raktl46esxm44i	622	26	g,(a(o	g,(a(o	NNP
work_fnploejenbc2raktl46esxm44i	622	27	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	622	28	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	622	29	no	no	DT
work_fnploejenbc2raktl46esxm44i	622	30	KW	kw	NN
work_fnploejenbc2raktl46esxm44i	622	31	=	=	NFP
work_fnploejenbc2raktl46esxm44i	622	32	a(r)+	a(r)+	.
work_fnploejenbc2raktl46esxm44i	622	33	!	!	.
work_fnploejenbc2raktl46esxm44i	622	34	f	f	NNP
work_fnploejenbc2raktl46esxm44i	622	35	lC	lC	NNP
work_fnploejenbc2raktl46esxm44i	622	36	,	,	,
work_fnploejenbc2raktl46esxm44i	622	37	j	j	NNP
work_fnploejenbc2raktl46esxm44i	622	38	yj=	yj=	NNP
work_fnploejenbc2raktl46esxm44i	622	39	1	1	CD
work_fnploejenbc2raktl46esxm44i	622	40	.	.	.
work_fnploejenbc2raktl46esxm44i	622	41	j	j	NNP
work_fnploejenbc2raktl46esxm44i	622	42	=	=	SYM
work_fnploejenbc2raktl46esxm44i	622	43	l	l	NNP
work_fnploejenbc2raktl46esxm44i	622	44	Finally	finally	RB
work_fnploejenbc2raktl46esxm44i	622	45	,	,	,
work_fnploejenbc2raktl46esxm44i	622	46	take	take	VB
work_fnploejenbc2raktl46esxm44i	622	47	pa	pa	NNP
work_fnploejenbc2raktl46esxm44i	622	48	,	,	,
work_fnploejenbc2raktl46esxm44i	622	49	*	*	NFP
work_fnploejenbc2raktl46esxm44i	622	50	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	622	51	A	a	NN
work_fnploejenbc2raktl46esxm44i	622	52	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	622	53	=	=	SYM
work_fnploejenbc2raktl46esxm44i	622	54	G(a(o	g(a(o	NN
work_fnploejenbc2raktl46esxm44i	622	55	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	622	56	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	622	57	,	,	,
work_fnploejenbc2raktl46esxm44i	622	58	w	w	NNP
work_fnploejenbc2raktl46esxm44i	622	59	E	E	NNP
work_fnploejenbc2raktl46esxm44i	622	60	A	a	NN
work_fnploejenbc2raktl46esxm44i	622	61	=	=	SYM
work_fnploejenbc2raktl46esxm44i	622	62	g	g	NNP
work_fnploejenbc2raktl46esxm44i	622	63	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	622	64	l	l	NNP
work_fnploejenbc2raktl46esxm44i	622	65	&	&	CC
work_fnploejenbc2raktl46esxm44i	622	66	g(cr(o	g(cr(o	NNP
work_fnploejenbc2raktl46esxm44i	622	67	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	622	68	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	622	69	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	622	70	,	,	,
work_fnploejenbc2raktl46esxm44i	622	71	where	where	WRB
work_fnploejenbc2raktl46esxm44i	622	72	g	g	NNP
work_fnploejenbc2raktl46esxm44i	622	73	=	=	SYM
work_fnploejenbc2raktl46esxm44i	622	74	g	g	NN
work_fnploejenbc2raktl46esxm44i	622	75	,	,	,
work_fnploejenbc2raktl46esxm44i	622	76	for	for	IN
work_fnploejenbc2raktl46esxm44i	622	77	r	r	DT
work_fnploejenbc2raktl46esxm44i	622	78	large	large	JJ
work_fnploejenbc2raktl46esxm44i	622	79	enough	enough	RB
work_fnploejenbc2raktl46esxm44i	622	80	,	,	,
work_fnploejenbc2raktl46esxm44i	622	81	g*=g-	g*=g-	FW
work_fnploejenbc2raktl46esxm44i	622	82	‘	'	``
work_fnploejenbc2raktl46esxm44i	622	83	,	,	,
work_fnploejenbc2raktl46esxm44i	622	84	since	since	IN
work_fnploejenbc2raktl46esxm44i	622	85	VA	VA	NNP
work_fnploejenbc2raktl46esxm44i	622	86	SD	SD	NNP
work_fnploejenbc2raktl46esxm44i	622	87	,	,	,
work_fnploejenbc2raktl46esxm44i	622	88	C	C	NNP
work_fnploejenbc2raktl46esxm44i	622	89	,	,	,
work_fnploejenbc2raktl46esxm44i	622	90	,	,	,
work_fnploejenbc2raktl46esxm44i	622	91	g(a(o	g(a(o	NN
work_fnploejenbc2raktl46esxm44i	622	92	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	622	93	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	622	94	<	<	XX
work_fnploejenbc2raktl46esxm44i	622	95	&	&	CC
work_fnploejenbc2raktl46esxm44i	622	96	,	,	,
work_fnploejenbc2raktl46esxm44i	622	97	g(a(o	g(a(o	NN
work_fnploejenbc2raktl46esxm44i	622	98	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	622	99	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	622	100	=	=	NFP
work_fnploejenbc2raktl46esxm44i	622	101	1	1	CD
work_fnploejenbc2raktl46esxm44i	622	102	=	=	SYM
work_fnploejenbc2raktl46esxm44i	622	103	g	g	NN
work_fnploejenbc2raktl46esxm44i	622	104	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	622	105	1	1	CD
work_fnploejenbc2raktl46esxm44i	622	106	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	622	107	,	,	,
work_fnploejenbc2raktl46esxm44i	622	108	and	and	CC
work_fnploejenbc2raktl46esxm44i	622	109	T	T	NNP
work_fnploejenbc2raktl46esxm44i	622	110	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	622	111	the	the	DT
work_fnploejenbc2raktl46esxm44i	622	112	Archimedean	Archimedean	NNP
work_fnploejenbc2raktl46esxm44i	622	113	t	t	NN
work_fnploejenbc2raktl46esxm44i	622	114	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	622	115	conorm	conorm	NN
work_fnploejenbc2raktl46esxm44i	622	116	with	with	IN
work_fnploejenbc2raktl46esxm44i	622	117	generator	generator	NN
work_fnploejenbc2raktl46esxm44i	622	118	g.	g.	NNP
work_fnploejenbc2raktl46esxm44i	622	119	1	1	CD
work_fnploejenbc2raktl46esxm44i	622	120	LEMM.4	LEMM.4	NNP
work_fnploejenbc2raktl46esxm44i	622	121	.	.	.
work_fnploejenbc2raktl46esxm44i	623	1	Let	let	VB
work_fnploejenbc2raktl46esxm44i	623	2	nj	nj	NNP
work_fnploejenbc2raktl46esxm44i	623	3	,	,	,
work_fnploejenbc2raktl46esxm44i	623	4	j	j	NNP
work_fnploejenbc2raktl46esxm44i	623	5	=	=	SYM
work_fnploejenbc2raktl46esxm44i	623	6	1	1	CD
work_fnploejenbc2raktl46esxm44i	623	7	,	,	,
work_fnploejenbc2raktl46esxm44i	623	8	.	.	.
work_fnploejenbc2raktl46esxm44i	624	1	.	.	.
work_fnploejenbc2raktl46esxm44i	625	1	.	.	.
work_fnploejenbc2raktl46esxm44i	626	1	.	.	.
work_fnploejenbc2raktl46esxm44i	627	1	k	k	NNP
work_fnploejenbc2raktl46esxm44i	627	2	,	,	,
work_fnploejenbc2raktl46esxm44i	627	3	be	be	VB
work_fnploejenbc2raktl46esxm44i	627	4	k	k	LS
work_fnploejenbc2raktl46esxm44i	627	5	positive	positive	JJ
work_fnploejenbc2raktl46esxm44i	627	6	integers	integer	NNS
work_fnploejenbc2raktl46esxm44i	627	7	.	.	.
work_fnploejenbc2raktl46esxm44i	628	1	Let	let	VB
work_fnploejenbc2raktl46esxm44i	628	2	ql	ql	NNP
work_fnploejenbc2raktl46esxm44i	628	3	,	,	,
work_fnploejenbc2raktl46esxm44i	628	4	q2	q2	NN
work_fnploejenbc2raktl46esxm44i	628	5	E	e	NN
work_fnploejenbc2raktl46esxm44i	628	6	W	w	NN
work_fnploejenbc2raktl46esxm44i	628	7	+	+	CC
work_fnploejenbc2raktl46esxm44i	628	8	such	such	JJ
work_fnploejenbc2raktl46esxm44i	628	9	that	that	IN
work_fnploejenbc2raktl46esxm44i	628	10	0	0	CD
work_fnploejenbc2raktl46esxm44i	628	11	G	g	NN
work_fnploejenbc2raktl46esxm44i	628	12	go	go	VBP
work_fnploejenbc2raktl46esxm44i	628	13	=	=	NFP
work_fnploejenbc2raktl46esxm44i	628	14	Max(q	max(q	CD
work_fnploejenbc2raktl46esxm44i	628	15	,	,	,
work_fnploejenbc2raktl46esxm44i	628	16	,	,	,
work_fnploejenbc2raktl46esxm44i	628	17	q2	q2	NNP
work_fnploejenbc2raktl46esxm44i	628	18	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	628	19	<	<	XX
work_fnploejenbc2raktl46esxm44i	628	20	1	1	CD
work_fnploejenbc2raktl46esxm44i	628	21	1	1	CD
work_fnploejenbc2raktl46esxm44i	628	22	+	+	CD
work_fnploejenbc2raktl46esxm44i	628	23	ci”=1	ci”=1	NN
work_fnploejenbc2raktl46esxm44i	628	24	“	"	``
work_fnploejenbc2raktl46esxm44i	628	25	i	i	PRP
work_fnploejenbc2raktl46esxm44i	628	26	’	'	''
work_fnploejenbc2raktl46esxm44i	628	27	Then	then	RB
work_fnploejenbc2raktl46esxm44i	628	28	there	there	EX
work_fnploejenbc2raktl46esxm44i	628	29	exist	exist	VBP
work_fnploejenbc2raktl46esxm44i	628	30	real	real	JJ
work_fnploejenbc2raktl46esxm44i	628	31	numbers	number	NNS
work_fnploejenbc2raktl46esxm44i	628	32	yl	yl	NNP
work_fnploejenbc2raktl46esxm44i	628	33	,	,	,
work_fnploejenbc2raktl46esxm44i	628	34	.	.	.
work_fnploejenbc2raktl46esxm44i	629	1	.	.	.
work_fnploejenbc2raktl46esxm44i	630	1	.	.	.
work_fnploejenbc2raktl46esxm44i	631	1	.	.	.
work_fnploejenbc2raktl46esxm44i	632	1	yk	yk	UH
work_fnploejenbc2raktl46esxm44i	632	2	such	such	PDT
work_fnploejenbc2raktl46esxm44i	632	3	that	that	DT
work_fnploejenbc2raktl46esxm44i	632	4	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	632	5	i	i	NN
work_fnploejenbc2raktl46esxm44i	632	6	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	632	7	90<.h	90<.h	CD
work_fnploejenbc2raktl46esxm44i	632	8	<	<	XX
work_fnploejenbc2raktl46esxm44i	632	9	y2	y2	NNP
work_fnploejenbc2raktl46esxm44i	632	10	<	<	XX
work_fnploejenbc2raktl46esxm44i	632	11	...	...	NFP
work_fnploejenbc2raktl46esxm44i	632	12	<	<	XX
work_fnploejenbc2raktl46esxm44i	632	13	yk	yk	NNP
work_fnploejenbc2raktl46esxm44i	632	14	<	<	XX
work_fnploejenbc2raktl46esxm44i	632	15	L	L	NNP
work_fnploejenbc2raktl46esxm44i	632	16	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	632	17	ii	ii	NNP
work_fnploejenbc2raktl46esxm44i	632	18	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	632	19	q	q	NNP
work_fnploejenbc2raktl46esxm44i	632	20	,	,	,
work_fnploejenbc2raktl46esxm44i	632	21	=	=	NFP
work_fnploejenbc2raktl46esxm44i	632	22	~~=I	~~=I	.
work_fnploejenbc2raktl46esxm44i	632	23	njyj=	njyj=	NNP
work_fnploejenbc2raktl46esxm44i	632	24	1	1	CD
work_fnploejenbc2raktl46esxm44i	632	25	.	.	.
work_fnploejenbc2raktl46esxm44i	633	1	SCORING	SCORING	NNP
work_fnploejenbc2raktl46esxm44i	633	2	APPROACH	APPROACH	NNP
work_fnploejenbc2raktl46esxm44i	633	3	TO	to	IN
work_fnploejenbc2raktl46esxm44i	633	4	ADMISSIBILITY	ADMISSIBILITY	NNP
work_fnploejenbc2raktl46esxm44i	633	5	581	581	CD
work_fnploejenbc2raktl46esxm44i	633	6	Proof	Proof	NNP
work_fnploejenbc2raktl46esxm44i	633	7	:	:	:
work_fnploejenbc2raktl46esxm44i	633	8	Let	let	VB
work_fnploejenbc2raktl46esxm44i	633	9	yj	yj	PRP
work_fnploejenbc2raktl46esxm44i	633	10	=	=	-RRB-
work_fnploejenbc2raktl46esxm44i	633	11	q.	q.	XX
work_fnploejenbc2raktl46esxm44i	634	1	+	+	SYM
work_fnploejenbc2raktl46esxm44i	634	2	j	j	NNP
work_fnploejenbc2raktl46esxm44i	634	3	/	/	SYM
work_fnploejenbc2raktl46esxm44i	634	4	c	c	NNP
work_fnploejenbc2raktl46esxm44i	634	5	,	,	,
work_fnploejenbc2raktl46esxm44i	634	6	where	where	WRB
work_fnploejenbc2raktl46esxm44i	634	7	c=	c=	NNP
work_fnploejenbc2raktl46esxm44i	634	8	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	634	9	5	5	CD
work_fnploejenbc2raktl46esxm44i	634	10	jnj][l	jnj][l	NNP
work_fnploejenbc2raktl46esxm44i	634	11	--	--	:
work_fnploejenbc2raktl46esxm44i	634	12	q	q	NNP
work_fnploejenbc2raktl46esxm44i	634	13	,	,	,
work_fnploejenbc2raktl46esxm44i	634	14	q	q	NNP
work_fnploejenbc2raktl46esxm44i	634	15	,	,	,
work_fnploejenbc2raktl46esxm44i	634	16	2	2	CD
work_fnploejenbc2raktl46esxm44i	634	17	nj]p’>o	nj]p’>o	NNP
work_fnploejenbc2raktl46esxm44i	634	18	,	,	,
work_fnploejenbc2raktl46esxm44i	634	19	j	j	NNP
work_fnploejenbc2raktl46esxm44i	634	20	=	=	SYM
work_fnploejenbc2raktl46esxm44i	634	21	l	l	NN
work_fnploejenbc2raktl46esxm44i	634	22	j=	j=	NNP
work_fnploejenbc2raktl46esxm44i	634	23	1	1	CD
work_fnploejenbc2raktl46esxm44i	634	24	Thus	thus	RB
work_fnploejenbc2raktl46esxm44i	634	25	qo	qo	NNP
work_fnploejenbc2raktl46esxm44i	634	26	<	<	XX
work_fnploejenbc2raktl46esxm44i	634	27	y,<y	y,<y	NNP
work_fnploejenbc2raktl46esxm44i	634	28	,	,	,
work_fnploejenbc2raktl46esxm44i	634	29	<	<	XX
work_fnploejenbc2raktl46esxm44i	634	30	...	...	NFP
work_fnploejenbc2raktl46esxm44i	634	31	<	<	XX
work_fnploejenbc2raktl46esxm44i	634	32	yk	yk	UH
work_fnploejenbc2raktl46esxm44i	634	33	.	.	.
work_fnploejenbc2raktl46esxm44i	635	1	Now	now	RB
work_fnploejenbc2raktl46esxm44i	635	2	y	y	NNP
work_fnploejenbc2raktl46esxm44i	635	3	,	,	,
work_fnploejenbc2raktl46esxm44i	635	4	<	<	XX
work_fnploejenbc2raktl46esxm44i	635	5	1	1	CD
work_fnploejenbc2raktl46esxm44i	635	6	if	if	IN
work_fnploejenbc2raktl46esxm44i	635	7	and	and	CC
work_fnploejenbc2raktl46esxm44i	635	8	only	only	RB
work_fnploejenbc2raktl46esxm44i	635	9	if	if	IN
work_fnploejenbc2raktl46esxm44i	635	10	q.	q.	NNP
work_fnploejenbc2raktl46esxm44i	635	11	CT=	CT=	NNP
work_fnploejenbc2raktl46esxm44i	635	12	,	,	,
work_fnploejenbc2raktl46esxm44i	635	13	jnj	jnj	NNP
work_fnploejenbc2raktl46esxm44i	635	14	=	=	SYM
work_fnploejenbc2raktl46esxm44i	635	15	k	k	NN
work_fnploejenbc2raktl46esxm44i	635	16	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	635	17	1	1	CD
work_fnploejenbc2raktl46esxm44i	635	18	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	635	19	q1	q1	NN
work_fnploejenbc2raktl46esxm44i	635	20	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	635	21	q.	q.	NNP
work_fnploejenbc2raktl46esxm44i	635	22	c,“=	c,“=	NNP
work_fnploejenbc2raktl46esxm44i	635	23	1	1	CD
work_fnploejenbc2raktl46esxm44i	635	24	nj	nj	NN
work_fnploejenbc2raktl46esxm44i	635	25	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	635	26	<	<	XX
work_fnploejenbc2raktl46esxm44i	635	27	xi”=	xi”=	NN
work_fnploejenbc2raktl46esxm44i	635	28	1	1	CD
work_fnploejenbc2raktl46esxm44i	635	29	jnj	jnj	NN
work_fnploejenbc2raktl46esxm44i	635	30	,	,	,
work_fnploejenbc2raktl46esxm44i	635	31	if	if	IN
work_fnploejenbc2raktl46esxm44i	635	32	and	and	CC
work_fnploejenbc2raktl46esxm44i	635	33	only	only	RB
work_fnploejenbc2raktl46esxm44i	635	34	if	if	IN
work_fnploejenbc2raktl46esxm44i	635	35	k(l	k(l	NNP
work_fnploejenbc2raktl46esxm44i	635	36	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	635	37	q,)<(l	q,)<(l	NNP
work_fnploejenbc2raktl46esxm44i	635	38	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	635	39	qO)~,k=	qO)~,k=	NNP
work_fnploejenbc2raktl46esxm44i	635	40	,	,	,
work_fnploejenbc2raktl46esxm44i	635	41	jnj+kq	jnj+kq	NNP
work_fnploejenbc2raktl46esxm44i	635	42	,	,	,
work_fnploejenbc2raktl46esxm44i	635	43	C~=lnj	C~=lnj	NNP
work_fnploejenbc2raktl46esxm44i	635	44	=	=	SYM
work_fnploejenbc2raktl46esxm44i	635	45	dk	dk	NN
work_fnploejenbc2raktl46esxm44i	635	46	.	.	.
work_fnploejenbc2raktl46esxm44i	636	1	But	but	CC
work_fnploejenbc2raktl46esxm44i	636	2	dk2	dk2	NNP
work_fnploejenbc2raktl46esxm44i	636	3	ek	ek	NNP
work_fnploejenbc2raktl46esxm44i	636	4	‘	'	''
work_fnploejenbc2raktl46esxm44i	636	5	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	636	6	l	l	NN
work_fnploejenbc2raktl46esxm44i	636	7	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	636	8	qo)~fzi	qo)~fzi	NNP
work_fnploejenbc2raktl46esxm44i	636	9	j+kqo~~=l	j+kqo~~=l	NNP
work_fnploejenbc2raktl46esxm44i	636	10	l=(l	l=(l	NNP
work_fnploejenbc2raktl46esxm44i	636	11	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	636	12	qo)(k(k+1)/2)+k2qo	qo)(k(k+1)/2)+k2qo	NNP
work_fnploejenbc2raktl46esxm44i	636	13	.	.	.
work_fnploejenbc2raktl46esxm44i	637	1	Now	now	RB
work_fnploejenbc2raktl46esxm44i	637	2	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	637	3	1	1	CD
work_fnploejenbc2raktl46esxm44i	637	4	-q,)k	-q,)k	SYM
work_fnploejenbc2raktl46esxm44i	637	5	<	<	XX
work_fnploejenbc2raktl46esxm44i	637	6	e	e	XX
work_fnploejenbc2raktl46esxm44i	637	7	,	,	,
work_fnploejenbc2raktl46esxm44i	637	8	if	if	IN
work_fnploejenbc2raktl46esxm44i	637	9	and	and	CC
work_fnploejenbc2raktl46esxm44i	637	10	only	only	RB
work_fnploejenbc2raktl46esxm44i	637	11	if	if	IN
work_fnploejenbc2raktl46esxm44i	637	12	k+l	k+l	NNP
work_fnploejenbc2raktl46esxm44i	637	13	l	l	NNP
work_fnploejenbc2raktl46esxm44i	637	14	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	637	15	q,<--	q,<--	NNP
work_fnploejenbc2raktl46esxm44i	637	16	2	2	CD
work_fnploejenbc2raktl46esxm44i	637	17	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	637	18	l	l	NNP
work_fnploejenbc2raktl46esxm44i	637	19	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	637	20	qd+kq	qd+kq	NNP
work_fnploejenbc2raktl46esxm44i	637	21	,	,	,
work_fnploejenbc2raktl46esxm44i	637	22	if	if	IN
work_fnploejenbc2raktl46esxm44i	637	23	and	and	CC
work_fnploejenbc2raktl46esxm44i	637	24	only	only	RB
work_fnploejenbc2raktl46esxm44i	637	25	if	if	IN
work_fnploejenbc2raktl46esxm44i	637	26	0	0	CD
work_fnploejenbc2raktl46esxm44i	637	27	G	g	NN
work_fnploejenbc2raktl46esxm44i	637	28	~(1	~(1	.
work_fnploejenbc2raktl46esxm44i	637	29	+	+	CC
work_fnploejenbc2raktl46esxm44i	637	30	4cJ+ql~	4cj+ql~	CD
work_fnploejenbc2raktl46esxm44i	637	31	which	which	WDT
work_fnploejenbc2raktl46esxm44i	637	32	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	637	33	true	true	JJ
work_fnploejenbc2raktl46esxm44i	637	34	here	here	RB
work_fnploejenbc2raktl46esxm44i	637	35	since	since	IN
work_fnploejenbc2raktl46esxm44i	637	36	qo	qo	NNP
work_fnploejenbc2raktl46esxm44i	637	37	,	,	,
work_fnploejenbc2raktl46esxm44i	637	38	q	q	NNP
work_fnploejenbc2raktl46esxm44i	637	39	,	,	,
work_fnploejenbc2raktl46esxm44i	637	40	2	2	CD
work_fnploejenbc2raktl46esxm44i	637	41	0	0	CD
work_fnploejenbc2raktl46esxm44i	637	42	,	,	,
work_fnploejenbc2raktl46esxm44i	637	43	and	and	CC
work_fnploejenbc2raktl46esxm44i	637	44	k	k	NN
work_fnploejenbc2raktl46esxm44i	637	45	2	2	CD
work_fnploejenbc2raktl46esxm44i	637	46	1	1	CD
work_fnploejenbc2raktl46esxm44i	637	47	.	.	.
work_fnploejenbc2raktl46esxm44i	638	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	638	2	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	638	3	ii	ii	NNP
work_fnploejenbc2raktl46esxm44i	638	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	638	5	ql+	ql+	NNP
work_fnploejenbc2raktl46esxm44i	638	6	2	2	CD
work_fnploejenbc2raktl46esxm44i	638	7	nj	nj	NN
work_fnploejenbc2raktl46esxm44i	638	8	.	.	.
work_fnploejenbc2raktl46esxm44i	638	9	Yj	yj	NN
work_fnploejenbc2raktl46esxm44i	638	10	=	=	SYM
work_fnploejenbc2raktl46esxm44i	638	11	ql+	ql+	NNP
work_fnploejenbc2raktl46esxm44i	638	12	i	i	PRP
work_fnploejenbc2raktl46esxm44i	638	13	nj(qo+j	nj(qo+j	RB
work_fnploejenbc2raktl46esxm44i	638	14	/	/	SYM
work_fnploejenbc2raktl46esxm44i	638	15	C	C	NNP
work_fnploejenbc2raktl46esxm44i	638	16	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	638	17	j=	j=	NNP
work_fnploejenbc2raktl46esxm44i	638	18	1	1	CD
work_fnploejenbc2raktl46esxm44i	638	19	j	j	NNP
work_fnploejenbc2raktl46esxm44i	638	20	=	=	SYM
work_fnploejenbc2raktl46esxm44i	638	21	l	l	NNP
work_fnploejenbc2raktl46esxm44i	638	22	k	k	NNP
work_fnploejenbc2raktl46esxm44i	638	23	=	=	SYM
work_fnploejenbc2raktl46esxm44i	638	24	ql+qo	ql+qo	NNP
work_fnploejenbc2raktl46esxm44i	638	25	C	C	NNP
work_fnploejenbc2raktl46esxm44i	638	26	n,+	n,+	NNP
work_fnploejenbc2raktl46esxm44i	638	27	,	,	,
work_fnploejenbc2raktl46esxm44i	638	28	I=1	I=1	NNP
work_fnploejenbc2raktl46esxm44i	638	29	If	if	IN
work_fnploejenbc2raktl46esxm44i	638	30	p	p	NN
work_fnploejenbc2raktl46esxm44i	638	31	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	638	32	T	t	NN
work_fnploejenbc2raktl46esxm44i	638	33	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	638	34	decomposable	decomposable	JJ
work_fnploejenbc2raktl46esxm44i	638	35	with	with	IN
work_fnploejenbc2raktl46esxm44i	638	36	T(x	T(x	NNP
work_fnploejenbc2raktl46esxm44i	638	37	,	,	,
work_fnploejenbc2raktl46esxm44i	638	38	y	y	NNP
work_fnploejenbc2raktl46esxm44i	638	39	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	638	40	=	=	SYM
work_fnploejenbc2raktl46esxm44i	638	41	Max(x	max(x	CD
work_fnploejenbc2raktl46esxm44i	638	42	,	,	,
work_fnploejenbc2raktl46esxm44i	638	43	y	y	NNP
work_fnploejenbc2raktl46esxm44i	638	44	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	638	45	then	then	RB
work_fnploejenbc2raktl46esxm44i	638	46	p	p	NN
work_fnploejenbc2raktl46esxm44i	638	47	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	638	48	not	not	RB
work_fnploejenbc2raktl46esxm44i	638	49	general	general	JJ
work_fnploejenbc2raktl46esxm44i	638	50	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	638	51	even	even	RB
work_fnploejenbc2raktl46esxm44i	638	52	in	in	IN
work_fnploejenbc2raktl46esxm44i	638	53	the	the	DT
work_fnploejenbc2raktl46esxm44i	638	54	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	638	55	sense	sense	NN
work_fnploejenbc2raktl46esxm44i	638	56	.	.	.
work_fnploejenbc2raktl46esxm44i	639	1	This	this	DT
work_fnploejenbc2raktl46esxm44i	639	2	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	639	3	due	due	JJ
work_fnploejenbc2raktl46esxm44i	639	4	essentially	essentially	RB
work_fnploejenbc2raktl46esxm44i	639	5	to	to	IN
work_fnploejenbc2raktl46esxm44i	639	6	the	the	DT
work_fnploejenbc2raktl46esxm44i	639	7	fact	fact	NN
work_fnploejenbc2raktl46esxm44i	639	8	that	that	IN
work_fnploejenbc2raktl46esxm44i	639	9	Max(x	max(x	CD
work_fnploejenbc2raktl46esxm44i	639	10	,	,	,
work_fnploejenbc2raktl46esxm44i	639	11	y	y	NNP
work_fnploejenbc2raktl46esxm44i	639	12	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	639	13	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	639	14	not	not	RB
work_fnploejenbc2raktl46esxm44i	639	15	an	an	DT
work_fnploejenbc2raktl46esxm44i	639	16	Archimedean	archimedean	JJ
work_fnploejenbc2raktl46esxm44i	639	17	t	t	NN
work_fnploejenbc2raktl46esxm44i	639	18	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	639	19	conorm	conorm	NN
work_fnploejenbc2raktl46esxm44i	639	20	.	.	.
work_fnploejenbc2raktl46esxm44i	640	1	However	however	RB
work_fnploejenbc2raktl46esxm44i	640	2	,	,	,
work_fnploejenbc2raktl46esxm44i	640	3	Max(x	max(x	CD
work_fnploejenbc2raktl46esxm44i	640	4	,	,	,
work_fnploejenbc2raktl46esxm44i	640	5	y	y	NNP
work_fnploejenbc2raktl46esxm44i	640	6	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	640	7	can	can	MD
work_fnploejenbc2raktl46esxm44i	640	8	be	be	VB
work_fnploejenbc2raktl46esxm44i	640	9	approximated	approximate	VBN
work_fnploejenbc2raktl46esxm44i	640	10	by	by	IN
work_fnploejenbc2raktl46esxm44i	640	11	Archimedean	archimedean	JJ
work_fnploejenbc2raktl46esxm44i	640	12	ones	one	NNS
work_fnploejenbc2raktl46esxm44i	640	13	.	.	.
work_fnploejenbc2raktl46esxm44i	641	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	641	2	example	example	NN
work_fnploejenbc2raktl46esxm44i	641	3	,	,	,
work_fnploejenbc2raktl46esxm44i	641	4	let	let	VB
work_fnploejenbc2raktl46esxm44i	641	5	T,(x	T,(x	NNP
work_fnploejenbc2raktl46esxm44i	641	6	,	,	,
work_fnploejenbc2raktl46esxm44i	641	7	y)=	y)=	ADD
work_fnploejenbc2raktl46esxm44i	641	8	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	641	9	Min(xP+	Min(xP+	NNP
work_fnploejenbc2raktl46esxm44i	641	10	yp	yp	NNP
work_fnploejenbc2raktl46esxm44i	641	11	,	,	,
work_fnploejenbc2raktl46esxm44i	641	12	l)]“P	l)]“P	NNP
work_fnploejenbc2raktl46esxm44i	641	13	,	,	,
work_fnploejenbc2raktl46esxm44i	641	14	pa	pa	NNP
work_fnploejenbc2raktl46esxm44i	641	15	1	1	CD
work_fnploejenbc2raktl46esxm44i	641	16	.	.	.
work_fnploejenbc2raktl46esxm44i	642	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	642	2	each	each	DT
work_fnploejenbc2raktl46esxm44i	642	3	p	p	NN
work_fnploejenbc2raktl46esxm44i	642	4	>	>	NN
work_fnploejenbc2raktl46esxm44i	642	5	1	1	CD
work_fnploejenbc2raktl46esxm44i	642	6	,	,	,
work_fnploejenbc2raktl46esxm44i	642	7	T	T	NNP
work_fnploejenbc2raktl46esxm44i	642	8	,	,	,
work_fnploejenbc2raktl46esxm44i	642	9	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	642	10	an	an	DT
work_fnploejenbc2raktl46esxm44i	642	11	Archimedean	archimedean	JJ
work_fnploejenbc2raktl46esxm44i	642	12	t	t	NN
work_fnploejenbc2raktl46esxm44i	642	13	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	642	14	conorm	conorm	NN
work_fnploejenbc2raktl46esxm44i	642	15	with	with	IN
work_fnploejenbc2raktl46esxm44i	642	16	generator	generator	NN
work_fnploejenbc2raktl46esxm44i	642	17	g,(x	g,(x	NNP
work_fnploejenbc2raktl46esxm44i	642	18	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	642	19	=	=	NFP
work_fnploejenbc2raktl46esxm44i	642	20	xp	xp	NNP
work_fnploejenbc2raktl46esxm44i	642	21	,	,	,
work_fnploejenbc2raktl46esxm44i	642	22	g	g	NNP
work_fnploejenbc2raktl46esxm44i	642	23	,	,	,
work_fnploejenbc2raktl46esxm44i	642	24	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	642	25	1	1	LS
work_fnploejenbc2raktl46esxm44i	642	26	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	642	27	=	=	SYM
work_fnploejenbc2raktl46esxm44i	642	28	1	1	CD
work_fnploejenbc2raktl46esxm44i	642	29	.	.	.
work_fnploejenbc2raktl46esxm44i	643	1	As	as	IN
work_fnploejenbc2raktl46esxm44i	643	2	usual	usual	JJ
work_fnploejenbc2raktl46esxm44i	643	3	,	,	,
work_fnploejenbc2raktl46esxm44i	643	4	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	643	5	extend	extend	VBP
work_fnploejenbc2raktl46esxm44i	643	6	T	t	NN
work_fnploejenbc2raktl46esxm44i	643	7	,	,	,
work_fnploejenbc2raktl46esxm44i	643	8	to	to	IN
work_fnploejenbc2raktl46esxm44i	643	9	n	n	CD
work_fnploejenbc2raktl46esxm44i	643	10	arguments	argument	NNS
work_fnploejenbc2raktl46esxm44i	643	11	,	,	,
work_fnploejenbc2raktl46esxm44i	643	12	as	as	IN
work_fnploejenbc2raktl46esxm44i	643	13	T,(x	T,(x	NNP
work_fnploejenbc2raktl46esxm44i	643	14	,	,	,
work_fnploejenbc2raktl46esxm44i	643	15	,	,	,
work_fnploejenbc2raktl46esxm44i	643	16	x2	x2	NNP
work_fnploejenbc2raktl46esxm44i	643	17	,	,	,
work_fnploejenbc2raktl46esxm44i	643	18	.	.	.
work_fnploejenbc2raktl46esxm44i	644	1	.	.	.
work_fnploejenbc2raktl46esxm44i	645	1	.	.	.
work_fnploejenbc2raktl46esxm44i	646	1	.	.	.
work_fnploejenbc2raktl46esxm44i	647	1	x	x	LS
work_fnploejenbc2raktl46esxm44i	647	2	,	,	,
work_fnploejenbc2raktl46esxm44i	647	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	647	4	=	=	NFP
work_fnploejenbc2raktl46esxm44i	647	5	T,(x	T,(x	NNP
work_fnploejenbc2raktl46esxm44i	647	6	,	,	,
work_fnploejenbc2raktl46esxm44i	647	7	,	,	,
work_fnploejenbc2raktl46esxm44i	647	8	T,(x	T,(x	NNP
work_fnploejenbc2raktl46esxm44i	647	9	,	,	,
work_fnploejenbc2raktl46esxm44i	647	10	,	,	,
work_fnploejenbc2raktl46esxm44i	647	11	.	.	.
work_fnploejenbc2raktl46esxm44i	648	1	.	.	.
work_fnploejenbc2raktl46esxm44i	649	1	.	.	.
work_fnploejenbc2raktl46esxm44i	650	1	.	.	.
work_fnploejenbc2raktl46esxm44i	651	1	-4	-4	NFP
work_fnploejenbc2raktl46esxm44i	651	2	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	651	3	.	.	.
work_fnploejenbc2raktl46esxm44i	652	1	Then	then	RB
work_fnploejenbc2raktl46esxm44i	652	2	for	for	IN
work_fnploejenbc2raktl46esxm44i	652	3	each	each	DT
work_fnploejenbc2raktl46esxm44i	652	4	fixed	fix	VBN
work_fnploejenbc2raktl46esxm44i	652	5	n	n	JJ
work_fnploejenbc2raktl46esxm44i	652	6	,	,	,
work_fnploejenbc2raktl46esxm44i	652	7	T,(x	T,(x	NNP
work_fnploejenbc2raktl46esxm44i	652	8	,	,	,
work_fnploejenbc2raktl46esxm44i	652	9	,	,	,
work_fnploejenbc2raktl46esxm44i	652	10	x2	x2	NNP
work_fnploejenbc2raktl46esxm44i	652	11	,	,	,
work_fnploejenbc2raktl46esxm44i	652	12	.	.	.
work_fnploejenbc2raktl46esxm44i	653	1	.	.	.
work_fnploejenbc2raktl46esxm44i	654	1	.	.	.
work_fnploejenbc2raktl46esxm44i	655	1	.	.	.
work_fnploejenbc2raktl46esxm44i	656	1	x	x	LS
work_fnploejenbc2raktl46esxm44i	656	2	,	,	,
work_fnploejenbc2raktl46esxm44i	656	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	656	4	+	+	CC
work_fnploejenbc2raktl46esxm44i	656	5	Max(x	max(x	CD
work_fnploejenbc2raktl46esxm44i	656	6	,	,	,
work_fnploejenbc2raktl46esxm44i	656	7	,	,	,
work_fnploejenbc2raktl46esxm44i	656	8	x2	x2	NNP
work_fnploejenbc2raktl46esxm44i	656	9	,	,	,
work_fnploejenbc2raktl46esxm44i	656	10	.	.	.
work_fnploejenbc2raktl46esxm44i	657	1	.	.	.
work_fnploejenbc2raktl46esxm44i	658	1	.	.	.
work_fnploejenbc2raktl46esxm44i	659	1	.	.	.
work_fnploejenbc2raktl46esxm44i	660	1	x	x	LS
work_fnploejenbc2raktl46esxm44i	660	2	,	,	,
work_fnploejenbc2raktl46esxm44i	660	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	660	4	as	as	IN
work_fnploejenbc2raktl46esxm44i	660	5	p	p	NN
work_fnploejenbc2raktl46esxm44i	660	6	+	+	SYM
work_fnploejenbc2raktl46esxm44i	660	7	+	+	CC
work_fnploejenbc2raktl46esxm44i	660	8	cc	cc	NN
work_fnploejenbc2raktl46esxm44i	660	9	,	,	,
work_fnploejenbc2raktl46esxm44i	660	10	uniformly	uniformly	RB
work_fnploejenbc2raktl46esxm44i	660	11	in	in	IN
work_fnploejenbc2raktl46esxm44i	660	12	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	660	13	x	x	NN
work_fnploejenbc2raktl46esxm44i	660	14	,	,	,
work_fnploejenbc2raktl46esxm44i	660	15	,	,	,
work_fnploejenbc2raktl46esxm44i	660	16	x2	x2	NNP
work_fnploejenbc2raktl46esxm44i	660	17	,	,	,
work_fnploejenbc2raktl46esxm44i	660	18	.	.	.
work_fnploejenbc2raktl46esxm44i	661	1	.	.	.
work_fnploejenbc2raktl46esxm44i	662	1	.	.	.
work_fnploejenbc2raktl46esxm44i	663	1	.	.	.
work_fnploejenbc2raktl46esxm44i	664	1	x	x	LS
work_fnploejenbc2raktl46esxm44i	664	2	,	,	,
work_fnploejenbc2raktl46esxm44i	664	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	664	4	.	.	.
work_fnploejenbc2raktl46esxm44i	665	1	Indeed	indeed	RB
work_fnploejenbc2raktl46esxm44i	665	2	,	,	,
work_fnploejenbc2raktl46esxm44i	665	3	since	since	IN
work_fnploejenbc2raktl46esxm44i	665	4	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	665	5	have	have	VBP
work_fnploejenbc2raktl46esxm44i	665	6	Max(x	max(x	CD
work_fnploejenbc2raktl46esxm44i	665	7	,	,	,
work_fnploejenbc2raktl46esxm44i	665	8	,	,	,
work_fnploejenbc2raktl46esxm44i	665	9	x2	x2	NNP
work_fnploejenbc2raktl46esxm44i	665	10	,	,	,
work_fnploejenbc2raktl46esxm44i	665	11	.	.	.
work_fnploejenbc2raktl46esxm44i	666	1	.	.	.
work_fnploejenbc2raktl46esxm44i	667	1	.	.	.
work_fnploejenbc2raktl46esxm44i	668	1	.	.	.
work_fnploejenbc2raktl46esxm44i	669	1	x,1	x,1	NNP
work_fnploejenbc2raktl46esxm44i	669	2	d	d	NNP
work_fnploejenbc2raktl46esxm44i	669	3	T,(x	T,(x	NNP
work_fnploejenbc2raktl46esxm44i	669	4	,	,	,
work_fnploejenbc2raktl46esxm44i	669	5	,	,	,
work_fnploejenbc2raktl46esxm44i	669	6	x2	x2	NNP
work_fnploejenbc2raktl46esxm44i	669	7	,	,	,
work_fnploejenbc2raktl46esxm44i	669	8	.	.	.
work_fnploejenbc2raktl46esxm44i	670	1	.	.	.
work_fnploejenbc2raktl46esxm44i	671	1	.	.	.
work_fnploejenbc2raktl46esxm44i	672	1	.	.	.
work_fnploejenbc2raktl46esxm44i	673	1	x	x	LS
work_fnploejenbc2raktl46esxm44i	673	2	,	,	,
work_fnploejenbc2raktl46esxm44i	673	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	673	4	<	<	XX
work_fnploejenbc2raktl46esxm44i	673	5	Min[Max(x	min[max(x	JJ
work_fnploejenbc2raktl46esxm44i	673	6	,	,	,
work_fnploejenbc2raktl46esxm44i	673	7	,	,	,
work_fnploejenbc2raktl46esxm44i	673	8	.	.	.
work_fnploejenbc2raktl46esxm44i	674	1	.	.	.
work_fnploejenbc2raktl46esxm44i	675	1	.	.	.
work_fnploejenbc2raktl46esxm44i	676	1	.	.	.
work_fnploejenbc2raktl46esxm44i	677	1	xn)n’Ip	xn)n’Ip	NNP
work_fnploejenbc2raktl46esxm44i	677	2	,	,	,
work_fnploejenbc2raktl46esxm44i	677	3	11	11	CD
work_fnploejenbc2raktl46esxm44i	677	4	0~	0~	CD
work_fnploejenbc2raktl46esxm44i	677	5	T,(x	T,(x	NNP
work_fnploejenbc2raktl46esxm44i	677	6	,	,	,
work_fnploejenbc2raktl46esxm44i	677	7	,	,	,
work_fnploejenbc2raktl46esxm44i	677	8	x2	x2	NNP
work_fnploejenbc2raktl46esxm44i	677	9	,	,	,
work_fnploejenbc2raktl46esxm44i	677	10	.	.	.
work_fnploejenbc2raktl46esxm44i	678	1	.	.	.
work_fnploejenbc2raktl46esxm44i	679	1	.	.	.
work_fnploejenbc2raktl46esxm44i	680	1	.	.	.
work_fnploejenbc2raktl46esxm44i	681	1	x	x	LS
work_fnploejenbc2raktl46esxm44i	681	2	,	,	,
work_fnploejenbc2raktl46esxm44i	681	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	681	4	=	=	SYM
work_fnploejenbc2raktl46esxm44i	681	5	Max(x	max(x	CD
work_fnploejenbc2raktl46esxm44i	681	6	,	,	,
work_fnploejenbc2raktl46esxm44i	681	7	,	,	,
work_fnploejenbc2raktl46esxm44i	681	8	x2	x2	NNP
work_fnploejenbc2raktl46esxm44i	681	9	,	,	,
work_fnploejenbc2raktl46esxm44i	681	10	.	.	.
work_fnploejenbc2raktl46esxm44i	682	1	.	.	.
work_fnploejenbc2raktl46esxm44i	683	1	.	.	.
work_fnploejenbc2raktl46esxm44i	684	1	.	.	.
work_fnploejenbc2raktl46esxm44i	685	1	x	x	LS
work_fnploejenbc2raktl46esxm44i	685	2	,	,	,
work_fnploejenbc2raktl46esxm44i	685	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	685	4	d	d	NNP
work_fnploejenbc2raktl46esxm44i	685	5	nlip	nlip	NNP
work_fnploejenbc2raktl46esxm44i	685	6	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	685	7	1	1	NNP
work_fnploejenbc2raktl46esxm44i	685	8	.	.	.
work_fnploejenbc2raktl46esxm44i	686	1	Thus	thus	RB
work_fnploejenbc2raktl46esxm44i	686	2	,	,	,
work_fnploejenbc2raktl46esxm44i	686	3	if	if	IN
work_fnploejenbc2raktl46esxm44i	686	4	Q	q	NN
work_fnploejenbc2raktl46esxm44i	686	5	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	686	6	finite	finite	JJ
work_fnploejenbc2raktl46esxm44i	686	7	,	,	,
work_fnploejenbc2raktl46esxm44i	686	8	and	and	CC
work_fnploejenbc2raktl46esxm44i	686	9	CL	CL	NNP
work_fnploejenbc2raktl46esxm44i	686	10	:	:	:
work_fnploejenbc2raktl46esxm44i	686	11	Y(Q	Y(Q	NNP
work_fnploejenbc2raktl46esxm44i	686	12	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	686	13	+	+	CC
work_fnploejenbc2raktl46esxm44i	686	14	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	686	15	0	0	CD
work_fnploejenbc2raktl46esxm44i	686	16	,	,	,
work_fnploejenbc2raktl46esxm44i	686	17	l	l	NN
work_fnploejenbc2raktl46esxm44i	686	18	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	686	19	has	have	VBZ
work_fnploejenbc2raktl46esxm44i	686	20	Max(x	max(x	CD
work_fnploejenbc2raktl46esxm44i	686	21	,	,	,
work_fnploejenbc2raktl46esxm44i	686	22	y	y	NNP
work_fnploejenbc2raktl46esxm44i	686	23	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	686	24	as	as	IN
work_fnploejenbc2raktl46esxm44i	686	25	composition	composition	NN
work_fnploejenbc2raktl46esxm44i	686	26	law	law	NN
work_fnploejenbc2raktl46esxm44i	686	27	,	,	,
work_fnploejenbc2raktl46esxm44i	686	28	i.e.	i.e.	FW
work_fnploejenbc2raktl46esxm44i	686	29	,	,	,
work_fnploejenbc2raktl46esxm44i	686	30	VA	VA	NNP
work_fnploejenbc2raktl46esxm44i	686	31	C	C	NNP
work_fnploejenbc2raktl46esxm44i	686	32	Q	Q	NNP
work_fnploejenbc2raktl46esxm44i	686	33	,	,	,
work_fnploejenbc2raktl46esxm44i	686	34	p(A	p(a	JJ
work_fnploejenbc2raktl46esxm44i	686	35	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	686	36	=	=	NFP
work_fnploejenbc2raktl46esxm44i	686	37	My	-PRON-	PRP$
work_fnploejenbc2raktl46esxm44i	686	38	P(W	p(w	NN
work_fnploejenbc2raktl46esxm44i	686	39	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	686	40	,	,	,
work_fnploejenbc2raktl46esxm44i	686	41	582	582	CD
work_fnploejenbc2raktl46esxm44i	686	42	then	then	RB
work_fnploejenbc2raktl46esxm44i	686	43	GOODMAN	GOODMAN	NNP
work_fnploejenbc2raktl46esxm44i	686	44	,	,	,
work_fnploejenbc2raktl46esxm44i	686	45	NGUYEN	NGUYEN	NNP
work_fnploejenbc2raktl46esxm44i	686	46	,	,	,
work_fnploejenbc2raktl46esxm44i	686	47	AND	and	CC
work_fnploejenbc2raktl46esxm44i	686	48	ROGERS	ROGERS	NNP
work_fnploejenbc2raktl46esxm44i	686	49	uniformly	uniformly	RB
work_fnploejenbc2raktl46esxm44i	686	50	in	in	IN
work_fnploejenbc2raktl46esxm44i	686	51	A.	a.	NN
work_fnploejenbc2raktl46esxm44i	687	1	Now	now	RB
work_fnploejenbc2raktl46esxm44i	687	2	,	,	,
work_fnploejenbc2raktl46esxm44i	687	3	it	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	687	4	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	687	5	easy	easy	JJ
work_fnploejenbc2raktl46esxm44i	687	6	to	to	TO
work_fnploejenbc2raktl46esxm44i	687	7	see	see	VB
work_fnploejenbc2raktl46esxm44i	687	8	that	that	DT
work_fnploejenbc2raktl46esxm44i	687	9	,	,	,
work_fnploejenbc2raktl46esxm44i	687	10	in	in	IN
work_fnploejenbc2raktl46esxm44i	687	11	Theorem	theorem	NN
work_fnploejenbc2raktl46esxm44i	687	12	52.1	52.1	CD
work_fnploejenbc2raktl46esxm44i	687	13	,	,	,
work_fnploejenbc2raktl46esxm44i	687	14	if	if	IN
work_fnploejenbc2raktl46esxm44i	687	15	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	687	16	require	require	VBP
work_fnploejenbc2raktl46esxm44i	687	17	only	only	RB
work_fnploejenbc2raktl46esxm44i	687	18	general	general	JJ
work_fnploejenbc2raktl46esxm44i	687	19	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	687	20	in	in	IN
work_fnploejenbc2raktl46esxm44i	687	21	the	the	DT
work_fnploejenbc2raktl46esxm44i	687	22	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	687	23	sense	sense	NN
work_fnploejenbc2raktl46esxm44i	687	24	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	687	25	which	which	WDT
work_fnploejenbc2raktl46esxm44i	687	26	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	687	27	equivalent	equivalent	JJ
work_fnploejenbc2raktl46esxm44i	687	28	to	to	TO
work_fnploejenbc2raktl46esxm44i	687	29	uniform	uniform	VB
work_fnploejenbc2raktl46esxm44i	687	30	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	687	31	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	687	32	the	the	DT
work_fnploejenbc2raktl46esxm44i	687	33	condition	condition	NN
work_fnploejenbc2raktl46esxm44i	687	34	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	687	35	*	*	NFP
work_fnploejenbc2raktl46esxm44i	687	36	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	687	37	can	can	MD
work_fnploejenbc2raktl46esxm44i	687	38	be	be	VB
work_fnploejenbc2raktl46esxm44i	687	39	weakened	weaken	VBN
work_fnploejenbc2raktl46esxm44i	687	40	to	to	IN
work_fnploejenbc2raktl46esxm44i	687	41	Thus	thus	RB
work_fnploejenbc2raktl46esxm44i	687	42	,	,	,
work_fnploejenbc2raktl46esxm44i	687	43	assuming	assume	VBG
work_fnploejenbc2raktl46esxm44i	687	44	in	in	IN
work_fnploejenbc2raktl46esxm44i	687	45	addition	addition	NN
work_fnploejenbc2raktl46esxm44i	687	46	that	that	IN
work_fnploejenbc2raktl46esxm44i	687	47	En	En	NNP
work_fnploejenbc2raktl46esxm44i	687	48	p(w	p(w	NNP
work_fnploejenbc2raktl46esxm44i	687	49	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	687	50	<	<	XX
work_fnploejenbc2raktl46esxm44i	687	51	1	1	CD
work_fnploejenbc2raktl46esxm44i	687	52	,	,	,
work_fnploejenbc2raktl46esxm44i	687	53	for	for	IN
work_fnploejenbc2raktl46esxm44i	687	54	all	all	DT
work_fnploejenbc2raktl46esxm44i	687	55	Vpa	Vpa	NNP
work_fnploejenbc2raktl46esxm44i	687	56	1	1	CD
work_fnploejenbc2raktl46esxm44i	687	57	,	,	,
work_fnploejenbc2raktl46esxm44i	687	58	v,(A	v,(A	NNP
work_fnploejenbc2raktl46esxm44i	687	59	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	687	60	=	=	NFP
work_fnploejenbc2raktl46esxm44i	687	61	T,(p(o	t,(p(o	NN
work_fnploejenbc2raktl46esxm44i	687	62	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	687	63	,	,	,
work_fnploejenbc2raktl46esxm44i	687	64	o	o	UH
work_fnploejenbc2raktl46esxm44i	687	65	E	e	NN
work_fnploejenbc2raktl46esxm44i	687	66	A	a	NN
work_fnploejenbc2raktl46esxm44i	687	67	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	687	68	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	687	69	general	general	JJ
work_fnploejenbc2raktl46esxm44i	687	70	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	687	71	in	in	IN
work_fnploejenbc2raktl46esxm44i	687	72	the	the	DT
work_fnploejenbc2raktl46esxm44i	687	73	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	687	74	sense	sense	NN
work_fnploejenbc2raktl46esxm44i	687	75	,	,	,
work_fnploejenbc2raktl46esxm44i	687	76	since	since	IN
work_fnploejenbc2raktl46esxm44i	687	77	Therefore	therefore	RB
work_fnploejenbc2raktl46esxm44i	687	78	,	,	,
work_fnploejenbc2raktl46esxm44i	687	79	in	in	IN
work_fnploejenbc2raktl46esxm44i	687	80	this	this	DT
work_fnploejenbc2raktl46esxm44i	687	81	case	case	NN
work_fnploejenbc2raktl46esxm44i	687	82	,	,	,
work_fnploejenbc2raktl46esxm44i	687	83	Max	Max	NNP
work_fnploejenbc2raktl46esxm44i	687	84	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	687	85	possibility	possibility	NN
work_fnploejenbc2raktl46esxm44i	687	86	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	687	87	are	be	VBP
work_fnploejenbc2raktl46esxm44i	687	88	uniform	uniform	JJ
work_fnploejenbc2raktl46esxm44i	687	89	limits	limit	NNS
work_fnploejenbc2raktl46esxm44i	687	90	of	of	IN
work_fnploejenbc2raktl46esxm44i	687	91	general	general	JJ
work_fnploejenbc2raktl46esxm44i	687	92	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	687	93	T,-possibility	t,-possibility	NN
work_fnploejenbc2raktl46esxm44i	687	94	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	687	95	.	.	.
work_fnploejenbc2raktl46esxm44i	688	1	More	more	RBR
work_fnploejenbc2raktl46esxm44i	688	2	generally	generally	RB
work_fnploejenbc2raktl46esxm44i	688	3	,	,	,
work_fnploejenbc2raktl46esxm44i	688	4	for	for	IN
work_fnploejenbc2raktl46esxm44i	688	5	Sz	Sz	NNP
work_fnploejenbc2raktl46esxm44i	688	6	countably	countably	RB
work_fnploejenbc2raktl46esxm44i	688	7	infinite	infinite	JJ
work_fnploejenbc2raktl46esxm44i	688	8	,	,	,
work_fnploejenbc2raktl46esxm44i	688	9	and	and	CC
work_fnploejenbc2raktl46esxm44i	688	10	a	a	DT
work_fnploejenbc2raktl46esxm44i	688	11	:	:	:
work_fnploejenbc2raktl46esxm44i	688	12	D	d	NN
work_fnploejenbc2raktl46esxm44i	688	13	+	+	CC
work_fnploejenbc2raktl46esxm44i	688	14	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	688	15	0	0	CD
work_fnploejenbc2raktl46esxm44i	688	16	,	,	,
work_fnploejenbc2raktl46esxm44i	688	17	l	l	NN
work_fnploejenbc2raktl46esxm44i	688	18	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	688	19	such	such	JJ
work_fnploejenbc2raktl46esxm44i	688	20	that	that	IN
work_fnploejenbc2raktl46esxm44i	688	21	sup	sup	NN
work_fnploejenbc2raktl46esxm44i	688	22	,	,	,
work_fnploejenbc2raktl46esxm44i	688	23	a(o	a(o	NNP
work_fnploejenbc2raktl46esxm44i	688	24	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	688	25	<	<	XX
work_fnploejenbc2raktl46esxm44i	688	26	1	1	CD
work_fnploejenbc2raktl46esxm44i	688	27	,	,	,
work_fnploejenbc2raktl46esxm44i	688	28	the	the	DT
work_fnploejenbc2raktl46esxm44i	688	29	max	max	NNP
work_fnploejenbc2raktl46esxm44i	688	30	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	688	31	possibility	possibility	NN
work_fnploejenbc2raktl46esxm44i	688	32	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	688	33	generated	generate	VBN
work_fnploejenbc2raktl46esxm44i	688	34	by	by	IN
work_fnploejenbc2raktl46esxm44i	688	35	tl	tl	NN
work_fnploejenbc2raktl46esxm44i	688	36	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	688	37	Pa(A	Pa(A	NNP
work_fnploejenbc2raktl46esxm44i	688	38	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	688	39	=	=	NFP
work_fnploejenbc2raktl46esxm44i	688	40	sup	sup	NNP
work_fnploejenbc2raktl46esxm44i	688	41	a(o	a(o	NNP
work_fnploejenbc2raktl46esxm44i	688	42	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	688	43	A	a	NN
work_fnploejenbc2raktl46esxm44i	688	44	and	and	CC
work_fnploejenbc2raktl46esxm44i	688	45	this	this	DT
work_fnploejenbc2raktl46esxm44i	688	46	can	can	MD
work_fnploejenbc2raktl46esxm44i	688	47	be	be	VB
work_fnploejenbc2raktl46esxm44i	688	48	approximated	approximate	VBN
work_fnploejenbc2raktl46esxm44i	688	49	by	by	IN
work_fnploejenbc2raktl46esxm44i	688	50	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	688	51	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	688	52	,	,	,
work_fnploejenbc2raktl46esxm44i	688	53	Specifically	specifically	RB
work_fnploejenbc2raktl46esxm44i	688	54	,	,	,
work_fnploejenbc2raktl46esxm44i	688	55	THEOREM	theorem	NN
work_fnploejenbc2raktl46esxm44i	688	56	5.2.3	5.2.3	CD
work_fnploejenbc2raktl46esxm44i	688	57	.	.	.
work_fnploejenbc2raktl46esxm44i	689	1	Let	let	VB
work_fnploejenbc2raktl46esxm44i	689	2	l2	l2	NN
work_fnploejenbc2raktl46esxm44i	689	3	be	be	VB
work_fnploejenbc2raktl46esxm44i	689	4	countably	countably	RB
work_fnploejenbc2raktl46esxm44i	689	5	infinite	infinite	JJ
work_fnploejenbc2raktl46esxm44i	689	6	and	and	CC
work_fnploejenbc2raktl46esxm44i	689	7	a	a	DT
work_fnploejenbc2raktl46esxm44i	689	8	:	:	:
work_fnploejenbc2raktl46esxm44i	689	9	Sz	sz	NN
work_fnploejenbc2raktl46esxm44i	689	10	+	+	NFP
work_fnploejenbc2raktl46esxm44i	689	11	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	689	12	O	o	NN
work_fnploejenbc2raktl46esxm44i	689	13	,	,	,
work_fnploejenbc2raktl46esxm44i	689	14	l	l	NN
work_fnploejenbc2raktl46esxm44i	689	15	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	689	16	such	such	JJ
work_fnploejenbc2raktl46esxm44i	689	17	that	that	IN
work_fnploejenbc2raktl46esxm44i	689	18	sup	sup	NN
work_fnploejenbc2raktl46esxm44i	689	19	,	,	,
work_fnploejenbc2raktl46esxm44i	689	20	a(o	a(o	NNP
work_fnploejenbc2raktl46esxm44i	689	21	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	689	22	-C	-C	NFP
work_fnploejenbc2raktl46esxm44i	689	23	1	1	CD
work_fnploejenbc2raktl46esxm44i	689	24	.	.	.
work_fnploejenbc2raktl46esxm44i	690	1	Suppose	suppose	VB
work_fnploejenbc2raktl46esxm44i	690	2	that	that	IN
work_fnploejenbc2raktl46esxm44i	690	3	there	there	EX
work_fnploejenbc2raktl46esxm44i	690	4	are	be	VBP
work_fnploejenbc2raktl46esxm44i	690	5	non	non	JJ
work_fnploejenbc2raktl46esxm44i	690	6	-	-	JJ
work_fnploejenbc2raktl46esxm44i	690	7	negative	negative	JJ
work_fnploejenbc2raktl46esxm44i	690	8	reals	real	NNS
work_fnploejenbc2raktl46esxm44i	690	9	a	a	RB
work_fnploejenbc2raktl46esxm44i	690	10	,	,	,
work_fnploejenbc2raktl46esxm44i	690	11	b	b	NN
work_fnploejenbc2raktl46esxm44i	690	12	such	such	JJ
work_fnploejenbc2raktl46esxm44i	690	13	that	that	IN
work_fnploejenbc2raktl46esxm44i	690	14	Then	then	RB
work_fnploejenbc2raktl46esxm44i	690	15	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	690	16	i	i	NN
work_fnploejenbc2raktl46esxm44i	690	17	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	690	18	For	for	IN
work_fnploejenbc2raktl46esxm44i	690	19	A	a	DT
work_fnploejenbc2raktl46esxm44i	690	20	EP(Q	ep(q	NN
work_fnploejenbc2raktl46esxm44i	690	21	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	690	22	,	,	,
work_fnploejenbc2raktl46esxm44i	690	23	such	such	JJ
work_fnploejenbc2raktl46esxm44i	690	24	that	that	IN
work_fnploejenbc2raktl46esxm44i	690	25	Aa-‘(t	Aa-‘(t	NNP
work_fnploejenbc2raktl46esxm44i	690	26	,	,	,
work_fnploejenbc2raktl46esxm44i	690	27	p=(A)=lim	p=(A)=lim	NNP
work_fnploejenbc2raktl46esxm44i	690	28	,	,	,
work_fnploejenbc2raktl46esxm44i	690	29	,	,	,
work_fnploejenbc2raktl46esxm44i	690	30	,	,	,
work_fnploejenbc2raktl46esxm44i	690	31	+	+	CC
work_fnploejenbc2raktl46esxm44i	690	32	m	m	NNP
work_fnploejenbc2raktl46esxm44i	690	33	p,,=,(A	p,,=,(A	NNP
work_fnploejenbc2raktl46esxm44i	690	34	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	690	35	,	,	,
work_fnploejenbc2raktl46esxm44i	690	36	the	the	DT
work_fnploejenbc2raktl46esxm44i	690	37	limit	limit	NN
work_fnploejenbc2raktl46esxm44i	690	38	being	be	VBG
work_fnploejenbc2raktl46esxm44i	690	39	uniform	uniform	NN
work_fnploejenbc2raktl46esxm44i	690	40	in	in	IN
work_fnploejenbc2raktl46esxm44i	690	41	all	all	DT
work_fnploejenbc2raktl46esxm44i	690	42	such	such	JJ
work_fnploejenbc2raktl46esxm44i	690	43	A	a	NN
work_fnploejenbc2raktl46esxm44i	690	44	with	with	IN
work_fnploejenbc2raktl46esxm44i	690	45	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	690	46	Al	Al	NNP
work_fnploejenbc2raktl46esxm44i	690	47	in	in	IN
work_fnploejenbc2raktl46esxm44i	690	48	,	,	,
work_fnploejenbc2raktl46esxm44i	690	49	,	,	,
work_fnploejenbc2raktl46esxm44i	690	50	for	for	IN
work_fnploejenbc2raktl46esxm44i	690	51	any	any	DT
work_fnploejenbc2raktl46esxm44i	690	52	fixed	fix	VBN
work_fnploejenbc2raktl46esxm44i	690	53	positive	positive	JJ
work_fnploejenbc2raktl46esxm44i	690	54	integer	integer	NN
work_fnploejenbc2raktl46esxm44i	690	55	n	n	NN
work_fnploejenbc2raktl46esxm44i	690	56	,	,	,
work_fnploejenbc2raktl46esxm44i	690	57	;	;	:
work_fnploejenbc2raktl46esxm44i	690	58	also	also	RB
work_fnploejenbc2raktl46esxm44i	690	59	t	t	NN
work_fnploejenbc2raktl46esxm44i	690	60	,	,	,
work_fnploejenbc2raktl46esxm44i	690	61	=	=	SYM
work_fnploejenbc2raktl46esxm44i	690	62	sup	sup	UH
work_fnploejenbc2raktl46esxm44i	690	63	,	,	,
work_fnploejenbc2raktl46esxm44i	690	64	u.(o	u.(o	NNP
work_fnploejenbc2raktl46esxm44i	690	65	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	690	66	.	.	.
work_fnploejenbc2raktl46esxm44i	691	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	691	2	ii	ii	NNP
work_fnploejenbc2raktl46esxm44i	691	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	691	4	For	for	IN
work_fnploejenbc2raktl46esxm44i	691	5	Aa-‘(t	Aa-‘(t	NNP
work_fnploejenbc2raktl46esxm44i	691	6	,	,	,
work_fnploejenbc2raktl46esxm44i	691	7	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	691	8	#	#	$
work_fnploejenbc2raktl46esxm44i	691	9	0	0	CD
work_fnploejenbc2raktl46esxm44i	691	10	,	,	,
work_fnploejenbc2raktl46esxm44i	691	11	SCORING	score	VBG
work_fnploejenbc2raktl46esxm44i	691	12	APPROACH	APPROACH	NNP
work_fnploejenbc2raktl46esxm44i	691	13	TO	to	IN
work_fnploejenbc2raktl46esxm44i	691	14	ADMISSIBILITY	ADMISSIBILITY	NNP
work_fnploejenbc2raktl46esxm44i	691	15	583	583	CD
work_fnploejenbc2raktl46esxm44i	691	16	Proof	Proof	NNP
work_fnploejenbc2raktl46esxm44i	691	17	.	.	.
work_fnploejenbc2raktl46esxm44i	692	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	692	2	i	i	NN
work_fnploejenbc2raktl46esxm44i	692	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	692	4	We	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	692	5	are	be	VBP
work_fnploejenbc2raktl46esxm44i	692	6	now	now	RB
work_fnploejenbc2raktl46esxm44i	692	7	going	go	VBG
work_fnploejenbc2raktl46esxm44i	692	8	to	to	TO
work_fnploejenbc2raktl46esxm44i	692	9	construct	construct	VB
work_fnploejenbc2raktl46esxm44i	692	10	generators	generator	NNS
work_fnploejenbc2raktl46esxm44i	692	11	g	g	NN
work_fnploejenbc2raktl46esxm44i	692	12	,	,	,
work_fnploejenbc2raktl46esxm44i	692	13	,	,	,
work_fnploejenbc2raktl46esxm44i	692	14	for	for	IN
work_fnploejenbc2raktl46esxm44i	692	15	suf-	suf-	DT
work_fnploejenbc2raktl46esxm44i	692	16	ficiently	ficiently	RB
work_fnploejenbc2raktl46esxm44i	692	17	large	large	JJ
work_fnploejenbc2raktl46esxm44i	692	18	p	p	NN
work_fnploejenbc2raktl46esxm44i	692	19	,	,	,
work_fnploejenbc2raktl46esxm44i	692	20	such	such	JJ
work_fnploejenbc2raktl46esxm44i	692	21	that	that	IN
work_fnploejenbc2raktl46esxm44i	692	22	kp(A)=gpl	kp(A)=gpl	NNP
work_fnploejenbc2raktl46esxm44i	692	23	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	692	24	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	692	25	g,(a(w	g,(a(w	VBD
work_fnploejenbc2raktl46esxm44i	692	26	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	692	27	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	692	28	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	692	29	A	a	DT
work_fnploejenbc2raktl46esxm44i	692	30	are	be	VBP
work_fnploejenbc2raktl46esxm44i	692	31	general	general	JJ
work_fnploejenbc2raktl46esxm44i	692	32	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	692	33	in	in	IN
work_fnploejenbc2raktl46esxm44i	692	34	the	the	DT
work_fnploejenbc2raktl46esxm44i	692	35	o	o	NN
work_fnploejenbc2raktl46esxm44i	692	36	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	692	37	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	692	38	sense	sense	NN
work_fnploejenbc2raktl46esxm44i	692	39	.	.	.
work_fnploejenbc2raktl46esxm44i	693	1	More	more	RBR
work_fnploejenbc2raktl46esxm44i	693	2	specifically	specifically	RB
work_fnploejenbc2raktl46esxm44i	693	3	,	,	,
work_fnploejenbc2raktl46esxm44i	693	4	not	not	RB
work_fnploejenbc2raktl46esxm44i	693	5	only	only	RB
work_fnploejenbc2raktl46esxm44i	693	6	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	693	7	g	g	NN
work_fnploejenbc2raktl46esxm44i	693	8	,	,	,
work_fnploejenbc2raktl46esxm44i	693	9	such	such	JJ
work_fnploejenbc2raktl46esxm44i	693	10	that	that	IN
work_fnploejenbc2raktl46esxm44i	693	11	g	g	NN
work_fnploejenbc2raktl46esxm44i	693	12	,	,	,
work_fnploejenbc2raktl46esxm44i	693	13	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	693	14	1	1	LS
work_fnploejenbc2raktl46esxm44i	693	15	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	693	16	=	=	SYM
work_fnploejenbc2raktl46esxm44i	693	17	1	1	CD
work_fnploejenbc2raktl46esxm44i	693	18	and	and	CC
work_fnploejenbc2raktl46esxm44i	693	19	C	C	NNP
work_fnploejenbc2raktl46esxm44i	693	20	,	,	,
work_fnploejenbc2raktl46esxm44i	693	21	g,(a(o	g,(a(o	NNP
work_fnploejenbc2raktl46esxm44i	693	22	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	693	23	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	693	24	=	=	NFP
work_fnploejenbc2raktl46esxm44i	693	25	1	1	CD
work_fnploejenbc2raktl46esxm44i	693	26	,	,	,
work_fnploejenbc2raktl46esxm44i	693	27	but	but	CC
work_fnploejenbc2raktl46esxm44i	693	28	precisely	precisely	RB
work_fnploejenbc2raktl46esxm44i	693	29	g,(x	g,(x	NNP
work_fnploejenbc2raktl46esxm44i	693	30	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	693	31	=	=	NFP
work_fnploejenbc2raktl46esxm44i	693	32	xp	xp	VB
work_fnploejenbc2raktl46esxm44i	693	33	on	on	IN
work_fnploejenbc2raktl46esxm44i	693	34	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	693	35	0	0	CD
work_fnploejenbc2raktl46esxm44i	693	36	,	,	,
work_fnploejenbc2raktl46esxm44i	693	37	t	t	NN
work_fnploejenbc2raktl46esxm44i	693	38	,	,	,
work_fnploejenbc2raktl46esxm44i	693	39	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	693	40	,	,	,
work_fnploejenbc2raktl46esxm44i	693	41	where	where	WRB
work_fnploejenbc2raktl46esxm44i	693	42	t	t	NN
work_fnploejenbc2raktl46esxm44i	693	43	,	,	,
work_fnploejenbc2raktl46esxm44i	693	44	>	>	XX
work_fnploejenbc2raktl46esxm44i	693	45	t	t	NNP
work_fnploejenbc2raktl46esxm44i	693	46	,	,	,
work_fnploejenbc2raktl46esxm44i	693	47	,	,	,
work_fnploejenbc2raktl46esxm44i	693	48	t	t	NN
work_fnploejenbc2raktl46esxm44i	693	49	,	,	,
work_fnploejenbc2raktl46esxm44i	693	50	=	=	SYM
work_fnploejenbc2raktl46esxm44i	693	51	sup	sup	NNP
work_fnploejenbc2raktl46esxm44i	693	52	a(0	a(0	NNP
work_fnploejenbc2raktl46esxm44i	693	53	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	693	54	CT	CT	NNP
work_fnploejenbc2raktl46esxm44i	693	55	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	693	56	>	>	XX
work_fnploejenbc2raktl46esxm44i	693	57	O	o	NN
work_fnploejenbc2raktl46esxm44i	693	58	by	by	IN
work_fnploejenbc2raktl46esxm44i	693	59	assumption	assumption	NN
work_fnploejenbc2raktl46esxm44i	693	60	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	693	61	and	and	CC
work_fnploejenbc2raktl46esxm44i	693	62	C	C	NNP
work_fnploejenbc2raktl46esxm44i	693	63	,	,	,
work_fnploejenbc2raktl46esxm44i	693	64	=	=	-RRB-
work_fnploejenbc2raktl46esxm44i	693	65	a-‘(t	a-‘(t	NNP
work_fnploejenbc2raktl46esxm44i	693	66	,	,	,
work_fnploejenbc2raktl46esxm44i	693	67	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	693	68	.	.	.
work_fnploejenbc2raktl46esxm44i	694	1	First	first	RB
work_fnploejenbc2raktl46esxm44i	694	2	Vp	Vp	NNP
work_fnploejenbc2raktl46esxm44i	694	3	>	>	XX
work_fnploejenbc2raktl46esxm44i	694	4	0	0	NFP
work_fnploejenbc2raktl46esxm44i	694	5	,	,	,
work_fnploejenbc2raktl46esxm44i	694	6	define	define	NNP
work_fnploejenbc2raktl46esxm44i	694	7	g,(x	g,(x	NNP
work_fnploejenbc2raktl46esxm44i	694	8	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	694	9	=	=	NFP
work_fnploejenbc2raktl46esxm44i	694	10	xp	xp	VB
work_fnploejenbc2raktl46esxm44i	694	11	on	on	IN
work_fnploejenbc2raktl46esxm44i	694	12	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	694	13	O	o	NN
work_fnploejenbc2raktl46esxm44i	694	14	,	,	,
work_fnploejenbc2raktl46esxm44i	694	15	t	t	NN
work_fnploejenbc2raktl46esxm44i	694	16	,	,	,
work_fnploejenbc2raktl46esxm44i	694	17	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	694	18	.	.	.
work_fnploejenbc2raktl46esxm44i	695	1	We	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	695	2	will	will	MD
work_fnploejenbc2raktl46esxm44i	695	3	extend	extend	VB
work_fnploejenbc2raktl46esxm44i	695	4	gP	gP	NNP
work_fnploejenbc2raktl46esxm44i	695	5	to	to	IN
work_fnploejenbc2raktl46esxm44i	695	6	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	695	7	0	0	CD
work_fnploejenbc2raktl46esxm44i	695	8	,	,	,
work_fnploejenbc2raktl46esxm44i	695	9	l	l	NN
work_fnploejenbc2raktl46esxm44i	695	10	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	695	11	by	by	IN
work_fnploejenbc2raktl46esxm44i	695	12	defining	define	VBG
work_fnploejenbc2raktl46esxm44i	695	13	a	a	DT
work_fnploejenbc2raktl46esxm44i	695	14	value	value	NN
work_fnploejenbc2raktl46esxm44i	695	15	for	for	IN
work_fnploejenbc2raktl46esxm44i	695	16	g,(tl	g,(tl	NNP
work_fnploejenbc2raktl46esxm44i	695	17	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	695	18	such	such	JJ
work_fnploejenbc2raktl46esxm44i	695	19	that	that	IN
work_fnploejenbc2raktl46esxm44i	695	20	tz	tz	NNP
work_fnploejenbc2raktl46esxm44i	695	21	<	<	XX
work_fnploejenbc2raktl46esxm44i	695	22	gp(t	gp(t	NNP
work_fnploejenbc2raktl46esxm44i	695	23	,	,	,
work_fnploejenbc2raktl46esxm44i	695	24	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	695	25	<	<	XX
work_fnploejenbc2raktl46esxm44i	695	26	1	1	CD
work_fnploejenbc2raktl46esxm44i	695	27	,	,	,
work_fnploejenbc2raktl46esxm44i	695	28	set	set	VBN
work_fnploejenbc2raktl46esxm44i	695	29	g(l)=	g(l)=	NNP
work_fnploejenbc2raktl46esxm44i	695	30	1	1	CD
work_fnploejenbc2raktl46esxm44i	695	31	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	695	32	with	with	IN
work_fnploejenbc2raktl46esxm44i	695	33	extension	extension	NN
work_fnploejenbc2raktl46esxm44i	695	34	by	by	IN
work_fnploejenbc2raktl46esxm44i	695	35	continuity	continuity	NN
work_fnploejenbc2raktl46esxm44i	695	36	as	as	IN
work_fnploejenbc2raktl46esxm44i	695	37	usual	usual	JJ
work_fnploejenbc2raktl46esxm44i	695	38	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	695	39	and	and	CC
work_fnploejenbc2raktl46esxm44i	695	40	obtain	obtain	VB
work_fnploejenbc2raktl46esxm44i	695	41	C	C	NNP
work_fnploejenbc2raktl46esxm44i	695	42	g,(a(w	g,(a(w	NN
work_fnploejenbc2raktl46esxm44i	695	43	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	695	44	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	695	45	=	=	NFP
work_fnploejenbc2raktl46esxm44i	695	46	1	1	CD
work_fnploejenbc2raktl46esxm44i	695	47	R	r	NN
work_fnploejenbc2raktl46esxm44i	695	48	Let	let	VB
work_fnploejenbc2raktl46esxm44i	695	49	a(Q)=	a(q)=	VB
work_fnploejenbc2raktl46esxm44i	695	50	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	695	51	ti	ti	NNP
work_fnploejenbc2raktl46esxm44i	695	52	,	,	,
work_fnploejenbc2raktl46esxm44i	695	53	j=	j=	NNP
work_fnploejenbc2raktl46esxm44i	695	54	1	1	CD
work_fnploejenbc2raktl46esxm44i	695	55	,	,	,
work_fnploejenbc2raktl46esxm44i	695	56	2	2	CD
work_fnploejenbc2raktl46esxm44i	695	57	,	,	,
work_fnploejenbc2raktl46esxm44i	695	58	.	.	.
work_fnploejenbc2raktl46esxm44i	696	1	..	..	NFP
work_fnploejenbc2raktl46esxm44i	696	2	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	696	3	and	and	CC
work_fnploejenbc2raktl46esxm44i	696	4	Cj	Cj	NNP
work_fnploejenbc2raktl46esxm44i	696	5	=	=	SYM
work_fnploejenbc2raktl46esxm44i	696	6	aP1(tj	aP1(tj	NNP
work_fnploejenbc2raktl46esxm44i	696	7	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	696	8	.	.	.
work_fnploejenbc2raktl46esxm44i	697	1	where	where	WRB
work_fnploejenbc2raktl46esxm44i	697	2	@p,3=	@p,3=	.
work_fnploejenbc2raktl46esxm44i	697	3	C	C	NNP
work_fnploejenbc2raktl46esxm44i	697	4	ap(w)=+f	ap(w)=+f	NNP
work_fnploejenbc2raktl46esxm44i	697	5	lC$/lT=+f	lC$/lT=+f	NNP
work_fnploejenbc2raktl46esxm44i	697	6	C	C	NNP
work_fnploejenbc2raktl46esxm44i	697	7	IC	IC	NNP
work_fnploejenbc2raktl46esxm44i	697	8	,	,	,
work_fnploejenbc2raktl46esxm44i	697	9	l	l	NNP
work_fnploejenbc2raktl46esxm44i	697	10	t	t	NN
work_fnploejenbc2raktl46esxm44i	697	11	;	;	:
work_fnploejenbc2raktl46esxm44i	697	12	c;c	c;c	NNP
work_fnploejenbc2raktl46esxm44i	697	13	;	;	:
work_fnploejenbc2raktl46esxm44i	697	14	j=3	j=3	NNP
work_fnploejenbc2raktl46esxm44i	697	15	n=2	n=2	NNP
work_fnploejenbc2raktl46esxm44i	697	16	l	l	NN
work_fnploejenbc2raktl46esxm44i	697	17	/	/	SYM
work_fnploejenbc2raktl46esxm44i	697	18	n	n	NNP
work_fnploejenbc2raktl46esxm44i	697	19	<	<	XX
work_fnploejenbc2raktl46esxm44i	697	20	r,<l/(n--1	r,<l/(n--1	NNP
work_fnploejenbc2raktl46esxm44i	697	21	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	697	22	=	=	NFP
work_fnploejenbc2raktl46esxm44i	697	23	L	l	NN
work_fnploejenbc2raktl46esxm44i	697	24	1	1	CD
work_fnploejenbc2raktl46esxm44i	697	25	ICj(t	icj(t	ADD
work_fnploejenbc2raktl46esxm44i	697	26	,	,	,
work_fnploejenbc2raktl46esxm44i	697	27	P	p	NN
work_fnploejenbc2raktl46esxm44i	697	28	+	+	CC
work_fnploejenbc2raktl46esxm44i	697	29	y	y	NN
work_fnploejenbc2raktl46esxm44i	697	30	1	1	CD
work_fnploejenbc2raktl46esxm44i	697	31	1	1	CD
work_fnploejenbc2raktl46esxm44i	697	32	IC	IC	NNP
work_fnploejenbc2raktl46esxm44i	697	33	,	,	,
work_fnploejenbc2raktl46esxm44i	697	34	l	l	NNP
work_fnploejenbc2raktl46esxm44i	697	35	f	f	NNP
work_fnploejenbc2raktl46esxm44i	697	36	,	,	,
work_fnploejenbc2raktl46esxm44i	697	37	“	"	''
work_fnploejenbc2raktl46esxm44i	697	38	.	.	.
work_fnploejenbc2raktl46esxm44i	698	1	1/2<1,<1	1/2<1,<1	CD
work_fnploejenbc2raktl46esxm44i	698	2	n=3	n=3	NNP
work_fnploejenbc2raktl46esxm44i	698	3	l	l	NNP
work_fnploejenbc2raktl46esxm44i	698	4	/	/	SYM
work_fnploejenbc2raktl46esxm44i	698	5	ncr,<l/(n	ncr,<l/(n	NNP
work_fnploejenbc2raktl46esxm44i	698	6	-	-	:
work_fnploejenbc2raktl46esxm44i	698	7	I	i	NN
work_fnploejenbc2raktl46esxm44i	698	8	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	698	9	By	by	IN
work_fnploejenbc2raktl46esxm44i	698	10	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	698	11	*	*	NFP
work_fnploejenbc2raktl46esxm44i	698	12	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	698	13	,	,	,
work_fnploejenbc2raktl46esxm44i	698	14	the	the	DT
work_fnploejenbc2raktl46esxm44i	698	15	first	first	JJ
work_fnploejenbc2raktl46esxm44i	698	16	term	term	NN
work_fnploejenbc2raktl46esxm44i	698	17	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	698	18	at	at	IN
work_fnploejenbc2raktl46esxm44i	698	19	most	most	RBS
work_fnploejenbc2raktl46esxm44i	698	20	,	,	,
work_fnploejenbc2raktl46esxm44i	698	21	~22~	~22~	NFP
work_fnploejenbc2raktl46esxm44i	698	22	times	time	NNS
work_fnploejenbc2raktl46esxm44i	698	23	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	698	24	a	a	DT
work_fnploejenbc2raktl46esxm44i	698	25	finite	finite	JJ
work_fnploejenbc2raktl46esxm44i	698	26	sum	sum	NN
work_fnploejenbc2raktl46esxm44i	698	27	of	of	IN
work_fnploejenbc2raktl46esxm44i	698	28	tp	tp	NN
work_fnploejenbc2raktl46esxm44i	698	29	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	698	30	,	,	,
work_fnploejenbc2raktl46esxm44i	698	31	O	o	UH
work_fnploejenbc2raktl46esxm44i	698	32	<	<	XX
work_fnploejenbc2raktl46esxm44i	698	33	r,<l	r,<l	NNP
work_fnploejenbc2raktl46esxm44i	698	34	;	;	:
work_fnploejenbc2raktl46esxm44i	698	35	this	this	DT
work_fnploejenbc2raktl46esxm44i	698	36	sum	sum	NN
work_fnploejenbc2raktl46esxm44i	698	37	tends	tend	VBZ
work_fnploejenbc2raktl46esxm44i	698	38	tozero	tozero	VBP
work_fnploejenbc2raktl46esxm44i	698	39	asp-+	asp-+	CD
work_fnploejenbc2raktl46esxm44i	698	40	+	+	SYM
work_fnploejenbc2raktl46esxm44i	698	41	co.	co.	NNP
work_fnploejenbc2raktl46esxm44i	699	1	In	in	IN
work_fnploejenbc2raktl46esxm44i	699	2	the	the	DT
work_fnploejenbc2raktl46esxm44i	699	3	second	second	JJ
work_fnploejenbc2raktl46esxm44i	699	4	term	term	NN
work_fnploejenbc2raktl46esxm44i	699	5	c	c	NNP
work_fnploejenbc2raktl46esxm44i	699	6	c	c	NN
work_fnploejenbc2raktl46esxm44i	699	7	Icjl	Icjl	NNP
work_fnploejenbc2raktl46esxm44i	699	8	‘	‘	CD
work_fnploejenbc2raktl46esxm44i	699	9	75	75	CD
work_fnploejenbc2raktl46esxm44i	699	10	n	n	CD
work_fnploejenbc2raktl46esxm44i	699	11	=	=	SYM
work_fnploejenbc2raktl46esxm44i	699	12	3	3	CD
work_fnploejenbc2raktl46esxm44i	699	13	l	l	NN
work_fnploejenbc2raktl46esxm44i	699	14	/	/	SYM
work_fnploejenbc2raktl46esxm44i	699	15	n	n	NN
work_fnploejenbc2raktl46esxm44i	699	16	<	<	XX
work_fnploejenbc2raktl46esxm44i	699	17	‘	'	''
work_fnploejenbc2raktl46esxm44i	699	18	,	,	,
work_fnploejenbc2raktl46esxm44i	699	19	<	<	XX
work_fnploejenbc2raktl46esxm44i	699	20	ll(n	ll(n	NNP
work_fnploejenbc2raktl46esxm44i	699	21	-	-	:
work_fnploejenbc2raktl46esxm44i	699	22	I	i	NN
work_fnploejenbc2raktl46esxm44i	699	23	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	699	24	584	584	CD
work_fnploejenbc2raktl46esxm44i	699	25	GOODMAN	GOODMAN	NNP
work_fnploejenbc2raktl46esxm44i	699	26	,	,	,
work_fnploejenbc2raktl46esxm44i	699	27	NGUYEN	NGUYEN	NNP
work_fnploejenbc2raktl46esxm44i	699	28	,	,	,
work_fnploejenbc2raktl46esxm44i	699	29	AND	and	CC
work_fnploejenbc2raktl46esxm44i	699	30	ROGERS	ROGERS	NNP
work_fnploejenbc2raktl46esxm44i	699	31	Therefore	therefore	RB
work_fnploejenbc2raktl46esxm44i	699	32	,	,	,
work_fnploejenbc2raktl46esxm44i	699	33	this	this	DT
work_fnploejenbc2raktl46esxm44i	699	34	second	second	JJ
work_fnploejenbc2raktl46esxm44i	699	35	term	term	NN
work_fnploejenbc2raktl46esxm44i	699	36	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	699	37	bounded	bound	VBN
work_fnploejenbc2raktl46esxm44i	699	38	by	by	IN
work_fnploejenbc2raktl46esxm44i	699	39	+	+	CC
work_fnploejenbc2raktl46esxm44i	699	40	O	o	NN
work_fnploejenbc2raktl46esxm44i	699	41	”	"	''
work_fnploejenbc2raktl46esxm44i	699	42	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	699	43	n+	n+	UH
work_fnploejenbc2raktl46esxm44i	699	44	l)b	l)b	NNP
work_fnploejenbc2raktl46esxm44i	699	45	a	a	NN
work_fnploejenbc2raktl46esxm44i	699	46	+	+	SYM
work_fnploejenbc2raktl46esxm44i	699	47	fnb(n	fnb(n	NNP
work_fnploejenbc2raktl46esxm44i	699	48	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	699	49	l)p	l)p	NNP
work_fnploejenbc2raktl46esxm44i	699	50	.	.	NNP
work_fnploejenbc2raktl46esxm44i	699	51	1	1	CD
work_fnploejenbc2raktl46esxm44i	699	52	np	np	NNP
work_fnploejenbc2raktl46esxm44i	699	53	n=3	n=3	NNP
work_fnploejenbc2raktl46esxm44i	699	54	n=2	n=2	NNP
work_fnploejenbc2raktl46esxm44i	699	55	+	+	CC
work_fnploejenbc2raktl46esxm44i	699	56	m	m	CD
work_fnploejenbc2raktl46esxm44i	699	57	3nb1	3nb1	CD
work_fnploejenbc2raktl46esxm44i	699	58	<	<	XX
work_fnploejenbc2raktl46esxm44i	699	59	UC	UC	NNP
work_fnploejenbc2raktl46esxm44i	699	60	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	699	61	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	699	62	>	>	XX
work_fnploejenbc2raktl46esxm44i	699	63	-==a(3/2)b	-==a(3/2)b	:
work_fnploejenbc2raktl46esxm44i	699	64	+	+	CC
work_fnploejenbc2raktl46esxm44i	699	65	f	f	NNP
work_fnploejenbc2raktl46esxm44i	699	66	n-(~-b	n-(~-b	NN
work_fnploejenbc2raktl46esxm44i	699	67	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	699	68	.	.	.
work_fnploejenbc2raktl46esxm44i	700	1	n=2	n=2	NNP
work_fnploejenbc2raktl46esxm44i	700	2	2	2	CD
work_fnploejenbc2raktl46esxm44i	700	3	np	np	NNP
work_fnploejenbc2raktl46esxm44i	700	4	n=2	n=2	NNS
work_fnploejenbc2raktl46esxm44i	700	5	Thus	thus	RB
work_fnploejenbc2raktl46esxm44i	700	6	lim	lim	NNP
work_fnploejenbc2raktl46esxm44i	700	7	,	,	,
work_fnploejenbc2raktl46esxm44i	700	8	_	_	NNP
work_fnploejenbc2raktl46esxm44i	700	9	+	+	SYM
work_fnploejenbc2raktl46esxm44i	700	10	o.	o.	NN
work_fnploejenbc2raktl46esxm44i	701	1	@P,3	@P,3	NFP
work_fnploejenbc2raktl46esxm44i	701	2	=	=	NFP
work_fnploejenbc2raktl46esxm44i	701	3	0	0	NFP
work_fnploejenbc2raktl46esxm44i	701	4	.	.	.
work_fnploejenbc2raktl46esxm44i	702	1	Let	let	VB
work_fnploejenbc2raktl46esxm44i	702	2	p	p	PRP
work_fnploejenbc2raktl46esxm44i	702	3	be	be	VB
work_fnploejenbc2raktl46esxm44i	702	4	large	large	JJ
work_fnploejenbc2raktl46esxm44i	702	5	enough	enough	RB
work_fnploejenbc2raktl46esxm44i	702	6	so	so	IN
work_fnploejenbc2raktl46esxm44i	702	7	that	that	DT
work_fnploejenbc2raktl46esxm44i	702	8	@P,3	@P,3	.
work_fnploejenbc2raktl46esxm44i	702	9	<	<	XX
work_fnploejenbc2raktl46esxm44i	702	10	$	$	$
work_fnploejenbc2raktl46esxm44i	702	11	and	and	CC
work_fnploejenbc2raktl46esxm44i	702	12	f	f	LS
work_fnploejenbc2raktl46esxm44i	702	13	;	;	:
work_fnploejenbc2raktl46esxm44i	702	14	<	<	XX
work_fnploejenbc2raktl46esxm44i	702	15	l/2	l/2	NNP
work_fnploejenbc2raktl46esxm44i	702	16	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	702	17	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	702	18	C1	c1	NN
work_fnploejenbc2raktl46esxm44i	702	19	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	702	20	+	+	NFP
work_fnploejenbc2raktl46esxm44i	702	21	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	702	22	CJ	CJ	NNP
work_fnploejenbc2raktl46esxm44i	702	23	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	702	24	.	.	.
work_fnploejenbc2raktl46esxm44i	703	1	Define	Define	NNP
work_fnploejenbc2raktl46esxm44i	703	2	g,(t,)=(l--~,,)/IC	g,(t,)=(l--~,,)/IC	NNP
work_fnploejenbc2raktl46esxm44i	703	3	,	,	,
work_fnploejenbc2raktl46esxm44i	703	4	I.	I.	NNP
work_fnploejenbc2raktl46esxm44i	704	1	We	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	704	2	have	have	VBP
work_fnploejenbc2raktl46esxm44i	704	3	t$‘<g,(t	t$‘<g,(t	XX
work_fnploejenbc2raktl46esxm44i	704	4	,	,	,
work_fnploejenbc2raktl46esxm44i	704	5	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	704	6	<	<	XX
work_fnploejenbc2raktl46esxm44i	704	7	1	1	CD
work_fnploejenbc2raktl46esxm44i	704	8	if	if	IN
work_fnploejenbc2raktl46esxm44i	704	9	and	and	CC
work_fnploejenbc2raktl46esxm44i	704	10	only	only	RB
work_fnploejenbc2raktl46esxm44i	704	11	if	if	IN
work_fnploejenbc2raktl46esxm44i	704	12	if	if	IN
work_fnploejenbc2raktl46esxm44i	704	13	and	and	CC
work_fnploejenbc2raktl46esxm44i	704	14	only	only	RB
work_fnploejenbc2raktl46esxm44i	704	15	if	if	IN
work_fnploejenbc2raktl46esxm44i	704	16	@p,,3+w11	@p,,3+w11	CD
work_fnploejenbc2raktl46esxm44i	704	17	+	+	CC
work_fnploejenbc2raktl46esxm44i	704	18	IGot	IGot	NNP
work_fnploejenbc2raktl46esxm44i	704	19	;	;	:
work_fnploejenbc2raktl46esxm44i	704	20	<	<	XX
work_fnploejenbc2raktl46esxm44i	704	21	4c	4c	NNP
work_fnploejenbc2raktl46esxm44i	704	22	,	,	,
work_fnploejenbc2raktl46esxm44i	704	23	I+@p	I+@p	NNP
work_fnploejenbc2raktl46esxm44i	704	24	,	,	,
work_fnploejenbc2raktl46esxm44i	704	25	*	*	NFP
work_fnploejenbc2raktl46esxm44i	704	26	which	which	WDT
work_fnploejenbc2raktl46esxm44i	704	27	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	704	28	true	true	JJ
work_fnploejenbc2raktl46esxm44i	704	29	by	by	IN
work_fnploejenbc2raktl46esxm44i	704	30	construction	construction	NN
work_fnploejenbc2raktl46esxm44i	704	31	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	704	32	GPp	GPp	NNS
work_fnploejenbc2raktl46esxm44i	704	33	,	,	,
work_fnploejenbc2raktl46esxm44i	704	34	2	2	CD
work_fnploejenbc2raktl46esxm44i	704	35	>	>	NN
work_fnploejenbc2raktl46esxm44i	704	36	0	0	CD
work_fnploejenbc2raktl46esxm44i	704	37	since	since	IN
work_fnploejenbc2raktl46esxm44i	704	38	f2	f2	NNP
work_fnploejenbc2raktl46esxm44i	704	39	>	>	XX
work_fnploejenbc2raktl46esxm44i	704	40	0	0	CD
work_fnploejenbc2raktl46esxm44i	704	41	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	704	42	.	.	.
work_fnploejenbc2raktl46esxm44i	705	1	Also	also	RB
work_fnploejenbc2raktl46esxm44i	705	2	,	,	,
work_fnploejenbc2raktl46esxm44i	705	3	by	by	IN
work_fnploejenbc2raktl46esxm44i	705	4	construction	construction	NN
work_fnploejenbc2raktl46esxm44i	705	5	,	,	,
work_fnploejenbc2raktl46esxm44i	705	6	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	705	7	have	have	VBP
work_fnploejenbc2raktl46esxm44i	705	8	1	1	CD
work_fnploejenbc2raktl46esxm44i	705	9	=	=	SYM
work_fnploejenbc2raktl46esxm44i	705	10	Qp,2	Qp,2	NNP
work_fnploejenbc2raktl46esxm44i	705	11	+	+	SYM
work_fnploejenbc2raktl46esxm44i	705	12	ICll	ICll	NNP
work_fnploejenbc2raktl46esxm44i	705	13	&	&	CC
work_fnploejenbc2raktl46esxm44i	705	14	#	#	$
work_fnploejenbc2raktl46esxm44i	705	15	l	l	NN
work_fnploejenbc2raktl46esxm44i	705	16	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	705	17	=	=	NFP
work_fnploejenbc2raktl46esxm44i	705	18	c	c	NN
work_fnploejenbc2raktl46esxm44i	705	19	gpke4	gpke4	NN
work_fnploejenbc2raktl46esxm44i	705	20	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	705	21	.	.	.
work_fnploejenbc2raktl46esxm44i	706	1	52	52	CD
work_fnploejenbc2raktl46esxm44i	706	2	Thus	thus	RB
work_fnploejenbc2raktl46esxm44i	706	3	,	,	,
work_fnploejenbc2raktl46esxm44i	706	4	if	if	IN
work_fnploejenbc2raktl46esxm44i	706	5	Aa-	Aa-	NNP
work_fnploejenbc2raktl46esxm44i	706	6	‘	'	``
work_fnploejenbc2raktl46esxm44i	706	7	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	706	8	$	$	$
work_fnploejenbc2raktl46esxm44i	706	9	3	3	CD
work_fnploejenbc2raktl46esxm44i	706	10	,	,	,
work_fnploejenbc2raktl46esxm44i	706	11	=	=	SYM
work_fnploejenbc2raktl46esxm44i	706	12	T,(a(w	T,(a(w	NNP
work_fnploejenbc2raktl46esxm44i	706	13	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	706	14	,	,	,
work_fnploejenbc2raktl46esxm44i	706	15	w	w	NNP
work_fnploejenbc2raktl46esxm44i	706	16	E	E	NNP
work_fnploejenbc2raktl46esxm44i	706	17	A	A	NNP
work_fnploejenbc2raktl46esxm44i	706	18	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	706	19	with	with	IN
work_fnploejenbc2raktl46esxm44i	706	20	7’,(x	7’,(x	NN
work_fnploejenbc2raktl46esxm44i	706	21	,	,	,
work_fnploejenbc2raktl46esxm44i	706	22	y	y	NNP
work_fnploejenbc2raktl46esxm44i	706	23	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	706	24	=	=	NFP
work_fnploejenbc2raktl46esxm44i	706	25	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	706	26	Min(xP	min(xp	CD
work_fnploejenbc2raktl46esxm44i	706	27	+	+	CC
work_fnploejenbc2raktl46esxm44i	706	28	yP	yP	NNP
work_fnploejenbc2raktl46esxm44i	706	29	,	,	,
work_fnploejenbc2raktl46esxm44i	706	30	l	l	NNP
work_fnploejenbc2raktl46esxm44i	706	31	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	706	32	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	706	33	“	"	``
work_fnploejenbc2raktl46esxm44i	706	34	“	"	``
work_fnploejenbc2raktl46esxm44i	706	35	.	.	.
work_fnploejenbc2raktl46esxm44i	707	1	Hence	hence	RB
work_fnploejenbc2raktl46esxm44i	707	2	lim	lim	NN
work_fnploejenbc2raktl46esxm44i	707	3	,	,	,
work_fnploejenbc2raktl46esxm44i	707	4	~	~	NFP
work_fnploejenbc2raktl46esxm44i	707	5	+	+	SYM
work_fnploejenbc2raktl46esxm44i	707	6	o.	o.	NN
work_fnploejenbc2raktl46esxm44i	708	1	~~,~$A)=Max(a(o	~~,~$A)=Max(a(o	NNP
work_fnploejenbc2raktl46esxm44i	708	2	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	708	3	,	,	,
work_fnploejenbc2raktl46esxm44i	708	4	weA	wea	LS
work_fnploejenbc2raktl46esxm44i	708	5	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	708	6	for	for	IN
work_fnploejenbc2raktl46esxm44i	708	7	any	any	DT
work_fnploejenbc2raktl46esxm44i	708	8	finite	finite	NN
work_fnploejenbc2raktl46esxm44i	708	9	A.	a.	NN
work_fnploejenbc2raktl46esxm44i	709	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	709	2	ii	ii	NNP
work_fnploejenbc2raktl46esxm44i	709	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	709	4	For	for	IN
work_fnploejenbc2raktl46esxm44i	709	5	Aa-‘(t,)#@	aa-‘(t,)#@	UH
work_fnploejenbc2raktl46esxm44i	709	6	,	,	,
work_fnploejenbc2raktl46esxm44i	709	7	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	709	8	have	have	VBP
work_fnploejenbc2raktl46esxm44i	709	9	t	t	NN
work_fnploejenbc2raktl46esxm44i	709	10	,	,	,
work_fnploejenbc2raktl46esxm44i	709	11	=	=	SYM
work_fnploejenbc2raktl46esxm44i	709	12	Max{a(o	Max{a(o	NNP
work_fnploejenbc2raktl46esxm44i	709	13	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	709	14	,	,	,
work_fnploejenbc2raktl46esxm44i	709	15	ok	ok	UH
work_fnploejenbc2raktl46esxm44i	709	16	A	a	NN
work_fnploejenbc2raktl46esxm44i	709	17	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	709	18	<	<	XX
work_fnploejenbc2raktl46esxm44i	709	19	T,(cr(w	T,(cr(w	NNP
work_fnploejenbc2raktl46esxm44i	709	20	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	709	21	,	,	,
work_fnploejenbc2raktl46esxm44i	709	22	o~,4	o~,4	NN
work_fnploejenbc2raktl46esxm44i	709	23	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	709	24	<	<	XX
work_fnploejenbc2raktl46esxm44i	709	25	1	1	CD
work_fnploejenbc2raktl46esxm44i	709	26	and	and	CC
work_fnploejenbc2raktl46esxm44i	709	27	hence	hence	RB
work_fnploejenbc2raktl46esxm44i	709	28	I/4z	i/4z	JJ
work_fnploejenbc2raktl46esxm44i	709	29	,	,	,
work_fnploejenbc2raktl46esxm44i	709	30	Tp(4-P12(~)l	Tp(4-P12(~)l	NNP
work_fnploejenbc2raktl46esxm44i	709	31	G	G	NNP
work_fnploejenbc2raktl46esxm44i	709	32	1	1	CD
work_fnploejenbc2raktl46esxm44i	709	33	-t	-t	:
work_fnploejenbc2raktl46esxm44i	709	34	,	,	,
work_fnploejenbc2raktl46esxm44i	709	35	.	.	.
work_fnploejenbc2raktl46esxm44i	710	1	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	710	2	Remarks	remark	VBZ
work_fnploejenbc2raktl46esxm44i	710	3	.	.	.
work_fnploejenbc2raktl46esxm44i	711	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	711	2	i	i	NN
work_fnploejenbc2raktl46esxm44i	711	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	711	4	Let	let	VB
work_fnploejenbc2raktl46esxm44i	711	5	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	711	6	Sz	sz	VB
work_fnploejenbc2raktl46esxm44i	711	7	,	,	,
work_fnploejenbc2raktl46esxm44i	711	8	~44	~44	NFP
work_fnploejenbc2raktl46esxm44i	711	9	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	711	10	be	be	VB
work_fnploejenbc2raktl46esxm44i	711	11	an	an	DT
work_fnploejenbc2raktl46esxm44i	711	12	arbitrary	arbitrary	JJ
work_fnploejenbc2raktl46esxm44i	711	13	measurable	measurable	JJ
work_fnploejenbc2raktl46esxm44i	711	14	space	space	NN
work_fnploejenbc2raktl46esxm44i	711	15	,	,	,
work_fnploejenbc2raktl46esxm44i	711	16	and	and	CC
work_fnploejenbc2raktl46esxm44i	711	17	,	,	,
work_fnploejenbc2raktl46esxm44i	711	18	u	u	NN
work_fnploejenbc2raktl46esxm44i	711	19	:	:	:
work_fnploejenbc2raktl46esxm44i	711	20	d	d	NNP
work_fnploejenbc2raktl46esxm44i	711	21	+	+	SYM
work_fnploejenbc2raktl46esxm44i	711	22	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	711	23	a	a	DT
work_fnploejenbc2raktl46esxm44i	711	24	,	,	,
work_fnploejenbc2raktl46esxm44i	711	25	,	,	,
work_fnploejenbc2raktl46esxm44i	711	26	a	a	DT
work_fnploejenbc2raktl46esxm44i	711	27	,	,	,
work_fnploejenbc2raktl46esxm44i	711	28	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	711	29	be	be	VB
work_fnploejenbc2raktl46esxm44i	711	30	general	general	JJ
work_fnploejenbc2raktl46esxm44i	711	31	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	711	32	in	in	IN
work_fnploejenbc2raktl46esxm44i	711	33	the	the	DT
work_fnploejenbc2raktl46esxm44i	711	34	a	a	DT
work_fnploejenbc2raktl46esxm44i	711	35	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	711	36	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	711	37	sense	sense	NN
work_fnploejenbc2raktl46esxm44i	711	38	with	with	IN
work_fnploejenbc2raktl46esxm44i	711	39	Prop	Prop	NNP
work_fnploejenbc2raktl46esxm44i	711	40	=	=	SYM
work_fnploejenbc2raktl46esxm44i	711	41	Q	Q	NNP
work_fnploejenbc2raktl46esxm44i	711	42	,	,	,
work_fnploejenbc2raktl46esxm44i	711	43	where	where	WRB
work_fnploejenbc2raktl46esxm44i	711	44	Q	Q	NNP
work_fnploejenbc2raktl46esxm44i	711	45	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	711	46	a	a	DT
work_fnploejenbc2raktl46esxm44i	711	47	discrete	discrete	JJ
work_fnploejenbc2raktl46esxm44i	711	48	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	711	49	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	711	50	on	on	IN
work_fnploejenbc2raktl46esxm44i	711	51	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	711	52	0	0	CD
work_fnploejenbc2raktl46esxm44i	711	53	,	,	,
work_fnploejenbc2raktl46esxm44i	711	54	,	,	,
work_fnploejenbc2raktl46esxm44i	711	55	pP	pP	NNP
work_fnploejenbc2raktl46esxm44i	711	56	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	711	57	.	.	.
work_fnploejenbc2raktl46esxm44i	712	1	Then	then	RB
work_fnploejenbc2raktl46esxm44i	712	2	p	p	NNP
work_fnploejenbc2raktl46esxm44i	712	3	has	have	VBZ
work_fnploejenbc2raktl46esxm44i	712	4	the	the	DT
work_fnploejenbc2raktl46esxm44i	712	5	same	same	JJ
work_fnploejenbc2raktl46esxm44i	712	6	representation	representation	NN
work_fnploejenbc2raktl46esxm44i	712	7	as	as	IN
work_fnploejenbc2raktl46esxm44i	712	8	in	in	IN
work_fnploejenbc2raktl46esxm44i	712	9	the	the	DT
work_fnploejenbc2raktl46esxm44i	712	10	discrete	discrete	JJ
work_fnploejenbc2raktl46esxm44i	712	11	case	case	NN
work_fnploejenbc2raktl46esxm44i	712	12	.	.	.
work_fnploejenbc2raktl46esxm44i	713	1	Indeed	indeed	RB
work_fnploejenbc2raktl46esxm44i	713	2	,	,	,
work_fnploejenbc2raktl46esxm44i	713	3	let	let	VB
work_fnploejenbc2raktl46esxm44i	713	4	B0	B0	NNP
work_fnploejenbc2raktl46esxm44i	713	5	CO	CO	NNP
work_fnploejenbc2raktl46esxm44i	713	6	,	,	,
work_fnploejenbc2raktl46esxm44i	713	7	countable	countable	JJ
work_fnploejenbc2raktl46esxm44i	713	8	such	such	JJ
work_fnploejenbc2raktl46esxm44i	713	9	that	that	IN
work_fnploejenbc2raktl46esxm44i	713	10	Q(sZ	Q(sZ	NNP
work_fnploejenbc2raktl46esxm44i	713	11	,	,	,
work_fnploejenbc2raktl46esxm44i	713	12	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	713	13	=	=	NFP
work_fnploejenbc2raktl46esxm44i	713	14	1	1	CD
work_fnploejenbc2raktl46esxm44i	713	15	.	.	.
work_fnploejenbc2raktl46esxm44i	714	1	Then	then	RB
work_fnploejenbc2raktl46esxm44i	714	2	VA	VA	NNP
work_fnploejenbc2raktl46esxm44i	714	3	E	E	NNP
work_fnploejenbc2raktl46esxm44i	714	4	&	&	CC
work_fnploejenbc2raktl46esxm44i	714	5	,	,	,
work_fnploejenbc2raktl46esxm44i	714	6	SCORING	SCORING	NNP
work_fnploejenbc2raktl46esxm44i	714	7	APPROACH	APPROACH	NNP
work_fnploejenbc2raktl46esxm44i	714	8	TO	to	IN
work_fnploejenbc2raktl46esxm44i	714	9	ADMISSIBILITY	ADMISSIBILITY	NNP
work_fnploejenbc2raktl46esxm44i	714	10	585	585	CD
work_fnploejenbc2raktl46esxm44i	714	11	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	714	12	ii	ii	NN
work_fnploejenbc2raktl46esxm44i	714	13	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	714	14	A	a	DT
work_fnploejenbc2raktl46esxm44i	714	15	continuous	continuous	JJ
work_fnploejenbc2raktl46esxm44i	714	16	analog	analog	NN
work_fnploejenbc2raktl46esxm44i	714	17	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	714	18	as	as	IN
work_fnploejenbc2raktl46esxm44i	714	19	follows	follow	VBZ
work_fnploejenbc2raktl46esxm44i	714	20	.	.	.
work_fnploejenbc2raktl46esxm44i	715	1	Let	let	VB
work_fnploejenbc2raktl46esxm44i	715	2	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	715	3	~2	~2	NFP
work_fnploejenbc2raktl46esxm44i	715	4	,	,	,
work_fnploejenbc2raktl46esxm44i	715	5	~4	~4	NFP
work_fnploejenbc2raktl46esxm44i	715	6	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	715	7	=	=	NFP
work_fnploejenbc2raktl46esxm44i	715	8	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	715	9	R	r	NN
work_fnploejenbc2raktl46esxm44i	715	10	,	,	,
work_fnploejenbc2raktl46esxm44i	715	11	B	b	NN
work_fnploejenbc2raktl46esxm44i	715	12	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	715	13	,	,	,
work_fnploejenbc2raktl46esxm44i	715	14	ho	ho	XX
work_fnploejenbc2raktl46esxm44i	715	15	:	:	:
work_fnploejenbc2raktl46esxm44i	715	16	R	r	NN
work_fnploejenbc2raktl46esxm44i	715	17	+	+	CC
work_fnploejenbc2raktl46esxm44i	715	18	CO	co	NN
work_fnploejenbc2raktl46esxm44i	715	19	,	,	,
work_fnploejenbc2raktl46esxm44i	715	20	11	11	CD
work_fnploejenbc2raktl46esxm44i	715	21	,	,	,
work_fnploejenbc2raktl46esxm44i	715	22	Fe(x	Fe(x	NNP
work_fnploejenbc2raktl46esxm44i	715	23	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	715	24	=	=	NFP
work_fnploejenbc2raktl46esxm44i	715	25	Q	q	NN
work_fnploejenbc2raktl46esxm44i	715	26	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	715	27	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	715	28	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	715	29	co	co	NN
work_fnploejenbc2raktl46esxm44i	715	30	,	,	,
work_fnploejenbc2raktl46esxm44i	715	31	xl	xl	NNP
work_fnploejenbc2raktl46esxm44i	715	32	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	715	33	and	and	CC
work_fnploejenbc2raktl46esxm44i	715	34	F	F	NNP
work_fnploejenbc2raktl46esxm44i	715	35	,	,	,
work_fnploejenbc2raktl46esxm44i	715	36	:	:	:
work_fnploejenbc2raktl46esxm44i	715	37	R	r	NN
work_fnploejenbc2raktl46esxm44i	715	38	--	--	:
work_fnploejenbc2raktl46esxm44i	715	39	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	715	40	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	715	41	a	a	DT
work_fnploejenbc2raktl46esxm44i	715	42	,	,	,
work_fnploejenbc2raktl46esxm44i	715	43	,	,	,
work_fnploejenbc2raktl46esxm44i	715	44	a	a	DT
work_fnploejenbc2raktl46esxm44i	715	45	,	,	,
work_fnploejenbc2raktl46esxm44i	715	46	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	715	47	,	,	,
work_fnploejenbc2raktl46esxm44i	715	48	F,,(x	F,,(x	NNP
work_fnploejenbc2raktl46esxm44i	715	49	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	715	50	=	=	NFP
work_fnploejenbc2raktl46esxm44i	715	51	p	p	FW
work_fnploejenbc2raktl46esxm44i	715	52	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	715	53	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	715	54	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	715	55	00	00	NNP
work_fnploejenbc2raktl46esxm44i	715	56	,	,	,
work_fnploejenbc2raktl46esxm44i	715	57	xl	xl	NNP
work_fnploejenbc2raktl46esxm44i	715	58	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	715	59	.	.	.
work_fnploejenbc2raktl46esxm44i	716	1	Since	since	IN
work_fnploejenbc2raktl46esxm44i	716	2	p	p	NN
work_fnploejenbc2raktl46esxm44i	716	3	=	=	SYM
work_fnploejenbc2raktl46esxm44i	716	4	P	p	NN
work_fnploejenbc2raktl46esxm44i	716	5	;	;	:
work_fnploejenbc2raktl46esxm44i	716	6	’	'	''
work_fnploejenbc2raktl46esxm44i	716	7	0	0	NFP
work_fnploejenbc2raktl46esxm44i	716	8	Q	q	NN
work_fnploejenbc2raktl46esxm44i	716	9	,	,	,
work_fnploejenbc2raktl46esxm44i	716	10	and	and	CC
work_fnploejenbc2raktl46esxm44i	716	11	P	p	NN
work_fnploejenbc2raktl46esxm44i	716	12	;	;	:
work_fnploejenbc2raktl46esxm44i	716	13	’	'	''
work_fnploejenbc2raktl46esxm44i	716	14	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	716	15	increasing	increase	VBG
work_fnploejenbc2raktl46esxm44i	716	16	,	,	,
work_fnploejenbc2raktl46esxm44i	716	17	/J	/J	NNP
work_fnploejenbc2raktl46esxm44i	716	18	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	716	19	a	a	DT
work_fnploejenbc2raktl46esxm44i	716	20	nondecreasing	nondecrease	VBG
work_fnploejenbc2raktl46esxm44i	716	21	set	set	NN
work_fnploejenbc2raktl46esxm44i	716	22	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	716	23	function	function	NN
work_fnploejenbc2raktl46esxm44i	716	24	;	;	:
work_fnploejenbc2raktl46esxm44i	716	25	hence	hence	RB
work_fnploejenbc2raktl46esxm44i	716	26	F	F	NNP
work_fnploejenbc2raktl46esxm44i	716	27	,	,	,
work_fnploejenbc2raktl46esxm44i	716	28	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	716	29	nondecreasing	nondecrease	VBG
work_fnploejenbc2raktl46esxm44i	716	30	,	,	,
work_fnploejenbc2raktl46esxm44i	716	31	and	and	CC
work_fnploejenbc2raktl46esxm44i	716	32	A	a	DT
work_fnploejenbc2raktl46esxm44i	716	33	E	e	NN
work_fnploejenbc2raktl46esxm44i	716	34	93	93	CD
work_fnploejenbc2raktl46esxm44i	716	35	,	,	,
work_fnploejenbc2raktl46esxm44i	716	36	p(A	p(a	JJ
work_fnploejenbc2raktl46esxm44i	716	37	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	716	38	=	=	NFP
work_fnploejenbc2raktl46esxm44i	716	39	9	9	CD
work_fnploejenbc2raktl46esxm44i	716	40	;	;	:
work_fnploejenbc2raktl46esxm44i	716	41	’	'	''
work_fnploejenbc2raktl46esxm44i	716	42	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	716	43	j	j	NNP
work_fnploejenbc2raktl46esxm44i	716	44	,	,	,
work_fnploejenbc2raktl46esxm44i	716	45	,	,	,
work_fnploejenbc2raktl46esxm44i	716	46	d(P	d(P	NNP
work_fnploejenbc2raktl46esxm44i	716	47	,	,	,
work_fnploejenbc2raktl46esxm44i	716	48	o	o	XX
work_fnploejenbc2raktl46esxm44i	716	49	F,(x	F,(x	NNP
work_fnploejenbc2raktl46esxm44i	716	50	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	716	51	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	716	52	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	716	53	.	.	.
work_fnploejenbc2raktl46esxm44i	717	1	If	if	IN
work_fnploejenbc2raktl46esxm44i	717	2	,	,	,
work_fnploejenbc2raktl46esxm44i	717	3	in	in	IN
work_fnploejenbc2raktl46esxm44i	717	4	addition	addition	NN
work_fnploejenbc2raktl46esxm44i	717	5	,	,	,
work_fnploejenbc2raktl46esxm44i	717	6	P,-	P,-	NNP
work_fnploejenbc2raktl46esxm44i	717	7	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	717	8	differentiable	differentiable	JJ
work_fnploejenbc2raktl46esxm44i	717	9	,	,	,
work_fnploejenbc2raktl46esxm44i	717	10	then	then	RB
work_fnploejenbc2raktl46esxm44i	717	11	P(A	P(A	NNS
work_fnploejenbc2raktl46esxm44i	717	12	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	717	13	=	=	NFP
work_fnploejenbc2raktl46esxm44i	717	14	PF1	PF1	NNP
work_fnploejenbc2raktl46esxm44i	717	15	j	j	NNP
work_fnploejenbc2raktl46esxm44i	717	16	P;-(F,(x	p;-(f,(x	NN
work_fnploejenbc2raktl46esxm44i	717	17	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	717	18	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	717	19	dl;,(x	dl;,(x	NN
work_fnploejenbc2raktl46esxm44i	717	20	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	717	21	.	.	.
work_fnploejenbc2raktl46esxm44i	718	1	A	a	DT
work_fnploejenbc2raktl46esxm44i	718	2	1	1	CD
work_fnploejenbc2raktl46esxm44i	718	3	6	6	CD
work_fnploejenbc2raktl46esxm44i	718	4	.	.	.
work_fnploejenbc2raktl46esxm44i	719	1	ADMISSIBILITY	admissibility	JJ
work_fnploejenbc2raktl46esxm44i	719	2	OF	of	IN
work_fnploejenbc2raktl46esxm44i	719	3	DEMPSTER	DEMPSTER	NNP
work_fnploejenbc2raktl46esxm44i	719	4	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	719	5	SHAFER	SHAFER	NNP
work_fnploejenbc2raktl46esxm44i	719	6	BELIEF	BELIEF	NNP
work_fnploejenbc2raktl46esxm44i	719	7	FUNCTIONS	FUNCTIONS	NNP
work_fnploejenbc2raktl46esxm44i	719	8	Dempster	Dempster	NNP
work_fnploejenbc2raktl46esxm44i	719	9	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	719	10	Shafer	Shafer	NNP
work_fnploejenbc2raktl46esxm44i	719	11	belief	belief	NN
work_fnploejenbc2raktl46esxm44i	719	12	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	719	13	have	have	VBP
work_fnploejenbc2raktl46esxm44i	719	14	become	become	VBN
work_fnploejenbc2raktl46esxm44i	719	15	very	very	RB
work_fnploejenbc2raktl46esxm44i	719	16	popular	popular	JJ
work_fnploejenbc2raktl46esxm44i	719	17	in	in	IN
work_fnploejenbc2raktl46esxm44i	719	18	recent	recent	JJ
work_fnploejenbc2raktl46esxm44i	719	19	years	year	NNS
work_fnploejenbc2raktl46esxm44i	719	20	for	for	IN
work_fnploejenbc2raktl46esxm44i	719	21	modeling	model	VBG
work_fnploejenbc2raktl46esxm44i	719	22	aspects	aspect	NNS
work_fnploejenbc2raktl46esxm44i	719	23	of	of	IN
work_fnploejenbc2raktl46esxm44i	719	24	expert	expert	NN
work_fnploejenbc2raktl46esxm44i	719	25	systems	system	NNS
work_fnploejenbc2raktl46esxm44i	719	26	and	and	CC
work_fnploejenbc2raktl46esxm44i	719	27	combination	combination	NN
work_fnploejenbc2raktl46esxm44i	719	28	of	of	IN
work_fnploejenbc2raktl46esxm44i	719	29	evidence	evidence	NN
work_fnploejenbc2raktl46esxm44i	719	30	problems	problem	NNS
work_fnploejenbc2raktl46esxm44i	719	31	in	in	IN
work_fnploejenbc2raktl46esxm44i	719	32	AI	AI	NNP
work_fnploejenbc2raktl46esxm44i	719	33	.	.	.
work_fnploejenbc2raktl46esxm44i	720	1	The	the	DT
work_fnploejenbc2raktl46esxm44i	720	2	purpose	purpose	NN
work_fnploejenbc2raktl46esxm44i	720	3	of	of	IN
work_fnploejenbc2raktl46esxm44i	720	4	this	this	DT
work_fnploejenbc2raktl46esxm44i	720	5	section	section	NN
work_fnploejenbc2raktl46esxm44i	720	6	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	720	7	to	to	TO
work_fnploejenbc2raktl46esxm44i	720	8	respond	respond	VB
work_fnploejenbc2raktl46esxm44i	720	9	to	to	IN
work_fnploejenbc2raktl46esxm44i	720	10	Lindley	Lindley	NNP
work_fnploejenbc2raktl46esxm44i	720	11	’s	’s	POS
work_fnploejenbc2raktl46esxm44i	720	12	comments	comment	NNS
work_fnploejenbc2raktl46esxm44i	720	13	about	about	IN
work_fnploejenbc2raktl46esxm44i	720	14	the	the	DT
work_fnploejenbc2raktl46esxm44i	720	15	inadmissibility	inadmissibility	NN
work_fnploejenbc2raktl46esxm44i	720	16	of	of	IN
work_fnploejenbc2raktl46esxm44i	720	17	belief	belief	NN
work_fnploejenbc2raktl46esxm44i	720	18	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	720	19	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	720	20	16	16	CD
work_fnploejenbc2raktl46esxm44i	720	21	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	720	22	.	.	.
work_fnploejenbc2raktl46esxm44i	721	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	721	2	simplicity	simplicity	NN
work_fnploejenbc2raktl46esxm44i	721	3	let	let	VB
work_fnploejenbc2raktl46esxm44i	721	4	C2	c2	NN
work_fnploejenbc2raktl46esxm44i	721	5	be	be	VB
work_fnploejenbc2raktl46esxm44i	721	6	a	a	DT
work_fnploejenbc2raktl46esxm44i	721	7	finite	finite	JJ
work_fnploejenbc2raktl46esxm44i	721	8	set	set	NN
work_fnploejenbc2raktl46esxm44i	721	9	.	.	.
work_fnploejenbc2raktl46esxm44i	722	1	A	a	DT
work_fnploejenbc2raktl46esxm44i	722	2	belief	belief	NN
work_fnploejenbc2raktl46esxm44i	722	3	function	function	NN
work_fnploejenbc2raktl46esxm44i	722	4	Be1	be1	NN
work_fnploejenbc2raktl46esxm44i	722	5	on	on	IN
work_fnploejenbc2raktl46esxm44i	722	6	P(a	P(a	NNP
work_fnploejenbc2raktl46esxm44i	722	7	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	722	8	,	,	,
work_fnploejenbc2raktl46esxm44i	722	9	the	the	DT
work_fnploejenbc2raktl46esxm44i	722	10	power	power	NN
work_fnploejenbc2raktl46esxm44i	722	11	class	class	NN
work_fnploejenbc2raktl46esxm44i	722	12	of	of	IN
work_fnploejenbc2raktl46esxm44i	722	13	G	g	NN
work_fnploejenbc2raktl46esxm44i	722	14	,	,	,
work_fnploejenbc2raktl46esxm44i	722	15	can	can	MD
work_fnploejenbc2raktl46esxm44i	722	16	be	be	VB
work_fnploejenbc2raktl46esxm44i	722	17	defined	define	VBN
work_fnploejenbc2raktl46esxm44i	722	18	as	as	IN
work_fnploejenbc2raktl46esxm44i	722	19	follows	follow	VBZ
work_fnploejenbc2raktl46esxm44i	722	20	.	.	.
work_fnploejenbc2raktl46esxm44i	723	1	Let	let	VB
work_fnploejenbc2raktl46esxm44i	723	2	m	m	NN
work_fnploejenbc2raktl46esxm44i	723	3	:	:	:
work_fnploejenbc2raktl46esxm44i	723	4	Y’(n	Y’(n	NNP
work_fnploejenbc2raktl46esxm44i	723	5	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	723	6	-+	-+	NFP
work_fnploejenbc2raktl46esxm44i	723	7	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	723	8	0	0	CD
work_fnploejenbc2raktl46esxm44i	723	9	,	,	,
work_fnploejenbc2raktl46esxm44i	723	10	l	l	NN
work_fnploejenbc2raktl46esxm44i	723	11	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	723	12	such	such	JJ
work_fnploejenbc2raktl46esxm44i	723	13	that	that	IN
work_fnploejenbc2raktl46esxm44i	723	14	m(0	m(0	NNP
work_fnploejenbc2raktl46esxm44i	723	15	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	723	16	=	=	SYM
work_fnploejenbc2raktl46esxm44i	723	17	0	0	NFP
work_fnploejenbc2raktl46esxm44i	723	18	,	,	,
work_fnploejenbc2raktl46esxm44i	723	19	Cscn	Cscn	NNP
work_fnploejenbc2raktl46esxm44i	723	20	,	,	,
work_fnploejenbc2raktl46esxm44i	723	21	m(A	m(a	NN
work_fnploejenbc2raktl46esxm44i	723	22	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	723	23	=	=	NFP
work_fnploejenbc2raktl46esxm44i	723	24	1	1	CD
work_fnploejenbc2raktl46esxm44i	723	25	.	.	.
work_fnploejenbc2raktl46esxm44i	724	1	Then	then	RB
work_fnploejenbc2raktl46esxm44i	724	2	,	,	,
work_fnploejenbc2raktl46esxm44i	724	3	Bel(B)=	Bel(B)=	NNP
work_fnploejenbc2raktl46esxm44i	724	4	1	1	CD
work_fnploejenbc2raktl46esxm44i	724	5	m(A	m(a	NN
work_fnploejenbc2raktl46esxm44i	724	6	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	724	7	.	.	.
work_fnploejenbc2raktl46esxm44i	725	1	AGE	age	NN
work_fnploejenbc2raktl46esxm44i	725	2	m	m	NNP
work_fnploejenbc2raktl46esxm44i	725	3	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	725	4	the	the	DT
work_fnploejenbc2raktl46esxm44i	725	5	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	725	6	allocation	allocation	NN
work_fnploejenbc2raktl46esxm44i	725	7	for	for	IN
work_fnploejenbc2raktl46esxm44i	725	8	Bel	Bel	NNP
work_fnploejenbc2raktl46esxm44i	725	9	.	.	.
work_fnploejenbc2raktl46esxm44i	726	1	By	by	IN
work_fnploejenbc2raktl46esxm44i	726	2	the	the	DT
work_fnploejenbc2raktl46esxm44i	726	3	Mobius	Mobius	NNP
work_fnploejenbc2raktl46esxm44i	726	4	inversion	inversion	NN
work_fnploejenbc2raktl46esxm44i	726	5	formula	formula	NN
work_fnploejenbc2raktl46esxm44i	726	6	,	,	,
work_fnploejenbc2raktl46esxm44i	726	7	m	m	NNP
work_fnploejenbc2raktl46esxm44i	726	8	can	can	MD
work_fnploejenbc2raktl46esxm44i	726	9	be	be	VB
work_fnploejenbc2raktl46esxm44i	726	10	recovered	recover	VBN
work_fnploejenbc2raktl46esxm44i	726	11	from	from	IN
work_fnploejenbc2raktl46esxm44i	726	12	Bel	Bel	NNP
work_fnploejenbc2raktl46esxm44i	726	13	,	,	,
work_fnploejenbc2raktl46esxm44i	726	14	m(A)=	m(A)=	NNP
work_fnploejenbc2raktl46esxm44i	726	15	c	c	NNP
work_fnploejenbc2raktl46esxm44i	726	16	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	726	17	-l)'"-"I	-l)'"-"I	VBN
work_fnploejenbc2raktl46esxm44i	726	18	Bel(B	Bel(B	NNP
work_fnploejenbc2raktl46esxm44i	726	19	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	726	20	,	,	,
work_fnploejenbc2raktl46esxm44i	726	21	BCA	BCA	NNP
work_fnploejenbc2raktl46esxm44i	726	22	where	where	WRB
work_fnploejenbc2raktl46esxm44i	726	23	JA	JA	NNP
work_fnploejenbc2raktl46esxm44i	726	24	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	726	25	denotes	denote	VBZ
work_fnploejenbc2raktl46esxm44i	726	26	the	the	DT
work_fnploejenbc2raktl46esxm44i	726	27	cardinality	cardinality	NN
work_fnploejenbc2raktl46esxm44i	726	28	of	of	IN
work_fnploejenbc2raktl46esxm44i	726	29	A.	a.	NN
work_fnploejenbc2raktl46esxm44i	727	1	Note	note	VB
work_fnploejenbc2raktl46esxm44i	727	2	that	that	IN
work_fnploejenbc2raktl46esxm44i	727	3	if	if	IN
work_fnploejenbc2raktl46esxm44i	727	4	p	p	NN
work_fnploejenbc2raktl46esxm44i	727	5	:	:	:
work_fnploejenbc2raktl46esxm44i	727	6	B(G	b(g	NN
work_fnploejenbc2raktl46esxm44i	727	7	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	727	8	-+	-+	NFP
work_fnploejenbc2raktl46esxm44i	727	9	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	727	10	0	0	CD
work_fnploejenbc2raktl46esxm44i	727	11	,	,	,
work_fnploejenbc2raktl46esxm44i	727	12	l	l	NN
work_fnploejenbc2raktl46esxm44i	727	13	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	727	14	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	727	15	such	such	JJ
work_fnploejenbc2raktl46esxm44i	727	16	that	that	IN
work_fnploejenbc2raktl46esxm44i	727	17	p(sZ	p(sZ	NNP
work_fnploejenbc2raktl46esxm44i	727	18	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	727	19	=	=	NFP
work_fnploejenbc2raktl46esxm44i	727	20	1	1	CD
work_fnploejenbc2raktl46esxm44i	727	21	and	and	CC
work_fnploejenbc2raktl46esxm44i	727	22	VAGQ	VAGQ	NNP
work_fnploejenbc2raktl46esxm44i	727	23	,	,	,
work_fnploejenbc2raktl46esxm44i	727	24	2	2	CD
work_fnploejenbc2raktl46esxm44i	727	25	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	727	26	-l)‘“-B’/@)>O	-l)‘“-B’/@)>O	NFP
work_fnploejenbc2raktl46esxm44i	727	27	Bc_A	Bc_A	NNP
work_fnploejenbc2raktl46esxm44i	727	28	then	then	RB
work_fnploejenbc2raktl46esxm44i	727	29	p	p	NNP
work_fnploejenbc2raktl46esxm44i	727	30	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	727	31	a	a	DT
work_fnploejenbc2raktl46esxm44i	727	32	belief	belief	NN
work_fnploejenbc2raktl46esxm44i	727	33	function	function	NN
work_fnploejenbc2raktl46esxm44i	727	34	.	.	.
work_fnploejenbc2raktl46esxm44i	728	1	If	if	IN
work_fnploejenbc2raktl46esxm44i	728	2	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	728	3	think	think	VBP
work_fnploejenbc2raktl46esxm44i	728	4	of	of	IN
work_fnploejenbc2raktl46esxm44i	728	5	“	"	``
work_fnploejenbc2raktl46esxm44i	728	6	sets	set	NNS
work_fnploejenbc2raktl46esxm44i	728	7	”	"	''
work_fnploejenbc2raktl46esxm44i	728	8	as	as	IN
work_fnploejenbc2raktl46esxm44i	728	9	“	"	``
work_fnploejenbc2raktl46esxm44i	728	10	points	point	NNS
work_fnploejenbc2raktl46esxm44i	728	11	,	,	,
work_fnploejenbc2raktl46esxm44i	728	12	”	"	''
work_fnploejenbc2raktl46esxm44i	728	13	then	then	RB
work_fnploejenbc2raktl46esxm44i	728	14	m	m	NNP
work_fnploejenbc2raktl46esxm44i	728	15	plays	play	VBZ
work_fnploejenbc2raktl46esxm44i	728	16	the	the	DT
work_fnploejenbc2raktl46esxm44i	728	17	role	role	NN
work_fnploejenbc2raktl46esxm44i	728	18	of	of	IN
work_fnploejenbc2raktl46esxm44i	728	19	a	a	DT
work_fnploejenbc2raktl46esxm44i	728	20	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	728	21	mass	mass	NN
work_fnploejenbc2raktl46esxm44i	728	22	function	function	NN
work_fnploejenbc2raktl46esxm44i	728	23	,	,	,
work_fnploejenbc2raktl46esxm44i	728	24	and	and	CC
work_fnploejenbc2raktl46esxm44i	728	25	Be1	be1	NN
work_fnploejenbc2raktl46esxm44i	728	26	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	728	27	a	a	DT
work_fnploejenbc2raktl46esxm44i	728	28	“	"	``
work_fnploejenbc2raktl46esxm44i	728	29	cumulative	cumulative	JJ
work_fnploejenbc2raktl46esxm44i	728	30	distribution	distribution	NN
work_fnploejenbc2raktl46esxm44i	728	31	function	function	NN
work_fnploejenbc2raktl46esxm44i	728	32	.	.	.
work_fnploejenbc2raktl46esxm44i	728	33	”	"	''
work_fnploejenbc2raktl46esxm44i	728	34	Since	since	IN
work_fnploejenbc2raktl46esxm44i	728	35	Sz	Sz	NNP
work_fnploejenbc2raktl46esxm44i	728	36	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	728	37	finite	finite	JJ
work_fnploejenbc2raktl46esxm44i	728	38	,	,	,
work_fnploejenbc2raktl46esxm44i	728	39	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	728	40	have	have	VBP
work_fnploejenbc2raktl46esxm44i	728	41	Bel(A)=	bel(a)=	CD
work_fnploejenbc2raktl46esxm44i	728	42	P(Xe.tT(A	p(xe.tt(a	NN
work_fnploejenbc2raktl46esxm44i	728	43	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	728	44	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	728	45	,	,	,
work_fnploejenbc2raktl46esxm44i	728	46	VAEQ	VAEQ	NNP
work_fnploejenbc2raktl46esxm44i	728	47	,	,	,
work_fnploejenbc2raktl46esxm44i	728	48	where	where	WRB
work_fnploejenbc2raktl46esxm44i	728	49	X	X	NNP
work_fnploejenbc2raktl46esxm44i	728	50	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	728	51	a	a	DT
work_fnploejenbc2raktl46esxm44i	728	52	random	random	JJ
work_fnploejenbc2raktl46esxm44i	728	53	set	set	NN
work_fnploejenbc2raktl46esxm44i	728	54	,	,	,
work_fnploejenbc2raktl46esxm44i	728	55	defined	define	VBN
work_fnploejenbc2raktl46esxm44i	728	56	on	on	IN
work_fnploejenbc2raktl46esxm44i	728	57	some	some	DT
work_fnploejenbc2raktl46esxm44i	728	58	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	728	59	space	space	NN
work_fnploejenbc2raktl46esxm44i	728	60	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	728	61	a	a	DT
work_fnploejenbc2raktl46esxm44i	728	62	,	,	,
work_fnploejenbc2raktl46esxm44i	728	63	9	9	CD
work_fnploejenbc2raktl46esxm44i	728	64	,	,	,
work_fnploejenbc2raktl46esxm44i	728	65	P	p	NN
work_fnploejenbc2raktl46esxm44i	728	66	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	728	67	,	,	,
work_fnploejenbc2raktl46esxm44i	728	68	and	and	CC
work_fnploejenbc2raktl46esxm44i	728	69	taking	take	VBG
work_fnploejenbc2raktl46esxm44i	728	70	values	value	NNS
work_fnploejenbc2raktl46esxm44i	728	71	in	in	IN
work_fnploejenbc2raktl46esxm44i	728	72	P(s2	P(s2	NNP
work_fnploejenbc2raktl46esxm44i	728	73	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	728	74	with	with	IN
work_fnploejenbc2raktl46esxm44i	728	75	“	"	``
work_fnploejenbc2raktl46esxm44i	728	76	density	density	NN
work_fnploejenbc2raktl46esxm44i	728	77	”	"	''
work_fnploejenbc2raktl46esxm44i	728	78	m	m	NN
work_fnploejenbc2raktl46esxm44i	728	79	,	,	,
work_fnploejenbc2raktl46esxm44i	728	80	i.e.	i.e.	FW
work_fnploejenbc2raktl46esxm44i	728	81	,	,	,
work_fnploejenbc2raktl46esxm44i	728	82	P(B	P(B	NNP
work_fnploejenbc2raktl46esxm44i	728	83	:	:	:
work_fnploejenbc2raktl46esxm44i	728	84	X(O)=A)=m(A	x(o)=a)=m(a	VB
work_fnploejenbc2raktl46esxm44i	728	85	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	728	86	.	.	.
work_fnploejenbc2raktl46esxm44i	729	1	586	586	CD
work_fnploejenbc2raktl46esxm44i	729	2	GOODMAN	GOODMAN	NNP
work_fnploejenbc2raktl46esxm44i	729	3	,	,	,
work_fnploejenbc2raktl46esxm44i	729	4	NGIJYEN	NGIJYEN	NNP
work_fnploejenbc2raktl46esxm44i	729	5	,	,	,
work_fnploejenbc2raktl46esxm44i	729	6	ANDROGERS	ANDROGERS	NNPS
work_fnploejenbc2raktl46esxm44i	729	7	Note	note	VBP
work_fnploejenbc2raktl46esxm44i	729	8	that	that	IN
work_fnploejenbc2raktl46esxm44i	729	9	Bel(A	Bel(A	NNP
work_fnploejenbc2raktl46esxm44i	729	10	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	729	11	+	+	SYM
work_fnploejenbc2raktl46esxm44i	729	12	Bel(A	bel(a	ADD
work_fnploejenbc2raktl46esxm44i	729	13	”	"	''
work_fnploejenbc2raktl46esxm44i	729	14	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	729	15	<	<	XX
work_fnploejenbc2raktl46esxm44i	729	16	1	1	CD
work_fnploejenbc2raktl46esxm44i	729	17	.	.	.
work_fnploejenbc2raktl46esxm44i	730	1	We	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	730	2	extend	extend	VBP
work_fnploejenbc2raktl46esxm44i	730	3	Be1	be1	NN
work_fnploejenbc2raktl46esxm44i	730	4	to	to	IN
work_fnploejenbc2raktl46esxm44i	730	5	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	730	6	events	event	NNS
work_fnploejenbc2raktl46esxm44i	730	7	s’(Q	s’(q	VB
work_fnploejenbc2raktl46esxm44i	730	8	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	730	9	as	as	IN
work_fnploejenbc2raktl46esxm44i	730	10	follows	follow	VBZ
work_fnploejenbc2raktl46esxm44i	730	11	.	.	.
work_fnploejenbc2raktl46esxm44i	731	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	731	2	E	e	NN
work_fnploejenbc2raktl46esxm44i	731	3	,	,	,
work_fnploejenbc2raktl46esxm44i	731	4	FEY(G	FEY(G	NNP
work_fnploejenbc2raktl46esxm44i	731	5	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	731	6	,	,	,
work_fnploejenbc2raktl46esxm44i	731	7	define	define	VB
work_fnploejenbc2raktl46esxm44i	731	8	Bel(E)F)=P(XcEjXGF	Bel(E)F)=P(XcEjXGF	,
work_fnploejenbc2raktl46esxm44i	731	9	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	731	10	when	when	WRB
work_fnploejenbc2raktl46esxm44i	731	11	P(Xs	P(Xs	NNP
work_fnploejenbc2raktl46esxm44i	731	12	F	F	NNP
work_fnploejenbc2raktl46esxm44i	731	13	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	731	14	>	>	XX
work_fnploejenbc2raktl46esxm44i	731	15	0	0	NFP
work_fnploejenbc2raktl46esxm44i	731	16	.	.	.
work_fnploejenbc2raktl46esxm44i	732	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	732	2	more	more	JJR
work_fnploejenbc2raktl46esxm44i	732	3	information	information	NN
work_fnploejenbc2raktl46esxm44i	732	4	on	on	IN
work_fnploejenbc2raktl46esxm44i	732	5	belief	belief	NN
work_fnploejenbc2raktl46esxm44i	732	6	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	732	7	,	,	,
work_fnploejenbc2raktl46esxm44i	732	8	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	732	9	refer	refer	VBP
work_fnploejenbc2raktl46esxm44i	732	10	the	the	DT
work_fnploejenbc2raktl46esxm44i	732	11	reader	reader	NN
work_fnploejenbc2raktl46esxm44i	732	12	to	to	IN
work_fnploejenbc2raktl46esxm44i	732	13	126	126	CD
work_fnploejenbc2raktl46esxm44i	732	14	,	,	,
work_fnploejenbc2raktl46esxm44i	732	15	21	21	CD
work_fnploejenbc2raktl46esxm44i	732	16	,	,	,
work_fnploejenbc2raktl46esxm44i	732	17	11	11	CD
work_fnploejenbc2raktl46esxm44i	732	18	,	,	,
work_fnploejenbc2raktl46esxm44i	732	19	303	303	CD
work_fnploejenbc2raktl46esxm44i	732	20	.	.	.
work_fnploejenbc2raktl46esxm44i	733	1	As	as	IN
work_fnploejenbc2raktl46esxm44i	733	2	in	in	IN
work_fnploejenbc2raktl46esxm44i	733	3	Section	section	NN
work_fnploejenbc2raktl46esxm44i	733	4	5	5	CD
work_fnploejenbc2raktl46esxm44i	733	5	,	,	,
work_fnploejenbc2raktl46esxm44i	733	6	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	733	7	consider	consider	VBP
work_fnploejenbc2raktl46esxm44i	733	8	Gf	Gf	NNP
work_fnploejenbc2raktl46esxm44i	733	9	,	,	,
work_fnploejenbc2raktl46esxm44i	733	10	,	,	,
work_fnploejenbc2raktl46esxm44i	733	11	with	with	IN
work_fnploejenbc2raktl46esxm44i	733	12	Pr	Pr	NNP
work_fnploejenbc2raktl46esxm44i	733	13	increasing	increase	VBG
work_fnploejenbc2raktl46esxm44i	733	14	.	.	.
work_fnploejenbc2raktl46esxm44i	734	1	By	by	IN
work_fnploejenbc2raktl46esxm44i	734	2	the	the	DT
work_fnploejenbc2raktl46esxm44i	734	3	nature	nature	NN
work_fnploejenbc2raktl46esxm44i	734	4	of	of	IN
work_fnploejenbc2raktl46esxm44i	734	5	belief	belief	NN
work_fnploejenbc2raktl46esxm44i	734	6	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	734	7	,	,	,
work_fnploejenbc2raktl46esxm44i	734	8	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	734	9	consider	consider	VBP
work_fnploejenbc2raktl46esxm44i	734	10	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	734	11	a	a	DT
work_fnploejenbc2raktl46esxm44i	734	12	,	,	,
work_fnploejenbc2raktl46esxm44i	734	13	,	,	,
work_fnploejenbc2raktl46esxm44i	734	14	a	a	DT
work_fnploejenbc2raktl46esxm44i	734	15	,	,	,
work_fnploejenbc2raktl46esxm44i	734	16	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	734	17	=	=	NFP
work_fnploejenbc2raktl46esxm44i	734	18	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	734	19	O	o	UH
work_fnploejenbc2raktl46esxm44i	734	20	,	,	,
work_fnploejenbc2raktl46esxm44i	734	21	11	11	CD
work_fnploejenbc2raktl46esxm44i	734	22	.	.	.
work_fnploejenbc2raktl46esxm44i	735	1	Note	note	VB
work_fnploejenbc2raktl46esxm44i	735	2	also	also	RB
work_fnploejenbc2raktl46esxm44i	735	3	that	that	IN
work_fnploejenbc2raktl46esxm44i	735	4	the	the	DT
work_fnploejenbc2raktl46esxm44i	735	5	existence	existence	NN
work_fnploejenbc2raktl46esxm44i	735	6	of	of	IN
work_fnploejenbc2raktl46esxm44i	735	7	f	f	NNP
work_fnploejenbc2raktl46esxm44i	735	8	such	such	JJ
work_fnploejenbc2raktl46esxm44i	735	9	that	that	IN
work_fnploejenbc2raktl46esxm44i	735	10	Pr	Pr	NNP
work_fnploejenbc2raktl46esxm44i	735	11	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	735	12	increasing	increase	VBG
work_fnploejenbc2raktl46esxm44i	735	13	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	735	14	equivalent	equivalent	JJ
work_fnploejenbc2raktl46esxm44i	735	15	to	to	IN
work_fnploejenbc2raktl46esxm44i	735	16	that	that	DT
work_fnploejenbc2raktl46esxm44i	735	17	of	of	IN
work_fnploejenbc2raktl46esxm44i	735	18	a	a	DT
work_fnploejenbc2raktl46esxm44i	735	19	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	735	20	surjective	surjective	JJ
work_fnploejenbc2raktl46esxm44i	735	21	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	735	22	continuous	continuous	JJ
work_fnploejenbc2raktl46esxm44i	735	23	,	,	,
work_fnploejenbc2raktl46esxm44i	735	24	increasing	increase	VBG
work_fnploejenbc2raktl46esxm44i	735	25	function	function	NN
work_fnploejenbc2raktl46esxm44i	735	26	h	h	NN
work_fnploejenbc2raktl46esxm44i	735	27	:	:	:
work_fnploejenbc2raktl46esxm44i	735	28	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	735	29	O	o	UH
work_fnploejenbc2raktl46esxm44i	735	30	,	,	,
work_fnploejenbc2raktl46esxm44i	735	31	1	1	CD
work_fnploejenbc2raktl46esxm44i	735	32	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	735	33	+	+	CC
work_fnploejenbc2raktl46esxm44i	735	34	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	735	35	O	o	UH
work_fnploejenbc2raktl46esxm44i	735	36	,	,	,
work_fnploejenbc2raktl46esxm44i	735	37	11	11	CD
work_fnploejenbc2raktl46esxm44i	735	38	.	.	.
work_fnploejenbc2raktl46esxm44i	736	1	Thus	thus	RB
work_fnploejenbc2raktl46esxm44i	736	2	,	,	,
work_fnploejenbc2raktl46esxm44i	736	3	in	in	IN
work_fnploejenbc2raktl46esxm44i	736	4	view	view	NN
work_fnploejenbc2raktl46esxm44i	736	5	of	of	IN
work_fnploejenbc2raktl46esxm44i	736	6	Theorem	Theorem	NNP
work_fnploejenbc2raktl46esxm44i	736	7	4.2.1	4.2.1	CD
work_fnploejenbc2raktl46esxm44i	736	8	,	,	,
work_fnploejenbc2raktl46esxm44i	736	9	p	p	NN
work_fnploejenbc2raktl46esxm44i	736	10	E	e	NN
work_fnploejenbc2raktl46esxm44i	736	11	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	736	12	0	0	CD
work_fnploejenbc2raktl46esxm44i	736	13	,	,	,
work_fnploejenbc2raktl46esxm44i	736	14	1	1	CD
work_fnploejenbc2raktl46esxm44i	736	15	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	736	16	d	d	NN
work_fnploejenbc2raktl46esxm44i	736	17	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	736	18	general	general	JJ
work_fnploejenbc2raktl46esxm44i	736	19	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	736	20	if	if	IN
work_fnploejenbc2raktl46esxm44i	736	21	and	and	CC
work_fnploejenbc2raktl46esxm44i	736	22	only	only	RB
work_fnploejenbc2raktl46esxm44i	736	23	if	if	IN
work_fnploejenbc2raktl46esxm44i	736	24	there	there	EX
work_fnploejenbc2raktl46esxm44i	736	25	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	736	26	such	such	PDT
work_fnploejenbc2raktl46esxm44i	736	27	an	an	DT
work_fnploejenbc2raktl46esxm44i	736	28	h	h	NN
work_fnploejenbc2raktl46esxm44i	736	29	for	for	IN
work_fnploejenbc2raktl46esxm44i	736	30	which	which	WDT
work_fnploejenbc2raktl46esxm44i	736	31	h	h	NN
work_fnploejenbc2raktl46esxm44i	736	32	0	0	CD
work_fnploejenbc2raktl46esxm44i	736	33	p	p	NN
work_fnploejenbc2raktl46esxm44i	736	34	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	736	35	a	a	DT
work_fnploejenbc2raktl46esxm44i	736	36	finitely	finitely	RB
work_fnploejenbc2raktl46esxm44i	736	37	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	736	38	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	736	39	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	736	40	.	.	.
work_fnploejenbc2raktl46esxm44i	737	1	In	in	IN
work_fnploejenbc2raktl46esxm44i	737	2	discussing	discuss	VBG
work_fnploejenbc2raktl46esxm44i	737	3	the	the	DT
work_fnploejenbc2raktl46esxm44i	737	4	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	737	5	of	of	IN
work_fnploejenbc2raktl46esxm44i	737	6	belief	belief	NN
work_fnploejenbc2raktl46esxm44i	737	7	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	737	8	on	on	IN
work_fnploejenbc2raktl46esxm44i	737	9	Sz	Sz	NNP
work_fnploejenbc2raktl46esxm44i	737	10	finite	finite	NN
work_fnploejenbc2raktl46esxm44i	737	11	,	,	,
work_fnploejenbc2raktl46esxm44i	737	12	&	&	CC
work_fnploejenbc2raktl46esxm44i	737	13	=	=	SYM
work_fnploejenbc2raktl46esxm44i	737	14	P(Q	P(Q	NNP
work_fnploejenbc2raktl46esxm44i	737	15	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	737	16	,	,	,
work_fnploejenbc2raktl46esxm44i	737	17	it	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	737	18	should	should	MD
work_fnploejenbc2raktl46esxm44i	737	19	be	be	VB
work_fnploejenbc2raktl46esxm44i	737	20	noted	note	VBN
work_fnploejenbc2raktl46esxm44i	737	21	that	that	IN
work_fnploejenbc2raktl46esxm44i	737	22	the	the	DT
work_fnploejenbc2raktl46esxm44i	737	23	range	range	NN
work_fnploejenbc2raktl46esxm44i	737	24	of	of	IN
work_fnploejenbc2raktl46esxm44i	737	25	a	a	DT
work_fnploejenbc2raktl46esxm44i	737	26	belief	belief	NN
work_fnploejenbc2raktl46esxm44i	737	27	function	function	NN
work_fnploejenbc2raktl46esxm44i	737	28	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	737	29	not	not	RB
work_fnploejenbc2raktl46esxm44i	737	30	the	the	DT
work_fnploejenbc2raktl46esxm44i	737	31	whole	whole	JJ
work_fnploejenbc2raktl46esxm44i	737	32	inter-	inter-	NN
work_fnploejenbc2raktl46esxm44i	737	33	val	val	NN
work_fnploejenbc2raktl46esxm44i	737	34	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	737	35	O	o	NN
work_fnploejenbc2raktl46esxm44i	737	36	,	,	,
work_fnploejenbc2raktl46esxm44i	737	37	1	1	CD
work_fnploejenbc2raktl46esxm44i	737	38	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	737	39	!	!	.
work_fnploejenbc2raktl46esxm44i	738	1	As	as	IN
work_fnploejenbc2raktl46esxm44i	738	2	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	738	3	will	will	MD
work_fnploejenbc2raktl46esxm44i	738	4	see	see	VB
work_fnploejenbc2raktl46esxm44i	738	5	,	,	,
work_fnploejenbc2raktl46esxm44i	738	6	as	as	IN
work_fnploejenbc2raktl46esxm44i	738	7	in	in	IN
work_fnploejenbc2raktl46esxm44i	738	8	the	the	DT
work_fnploejenbc2raktl46esxm44i	738	9	case	case	NN
work_fnploejenbc2raktl46esxm44i	738	10	of	of	IN
work_fnploejenbc2raktl46esxm44i	738	11	fuzzy	fuzzy	JJ
work_fnploejenbc2raktl46esxm44i	738	12	logics	logic	NNS
work_fnploejenbc2raktl46esxm44i	738	13	,	,	,
work_fnploejenbc2raktl46esxm44i	738	14	some	some	DT
work_fnploejenbc2raktl46esxm44i	738	15	classes	class	NNS
work_fnploejenbc2raktl46esxm44i	738	16	of	of	IN
work_fnploejenbc2raktl46esxm44i	738	17	belief	belief	NN
work_fnploejenbc2raktl46esxm44i	738	18	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	738	19	are	be	VBP
work_fnploejenbc2raktl46esxm44i	738	20	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	738	21	while	while	IN
work_fnploejenbc2raktl46esxm44i	738	22	others	other	NNS
work_fnploejenbc2raktl46esxm44i	738	23	are	be	VBP
work_fnploejenbc2raktl46esxm44i	738	24	not	not	RB
work_fnploejenbc2raktl46esxm44i	738	25	.	.	.
work_fnploejenbc2raktl46esxm44i	739	1	Thus	thus	RB
work_fnploejenbc2raktl46esxm44i	739	2	,	,	,
work_fnploejenbc2raktl46esxm44i	739	3	if	if	IN
work_fnploejenbc2raktl46esxm44i	739	4	DeFinetti	DeFinetti	NNP
work_fnploejenbc2raktl46esxm44i	739	5	’s	’s	POS
work_fnploejenbc2raktl46esxm44i	739	6	coherence	coherence	NN
work_fnploejenbc2raktl46esxm44i	739	7	principle	principle	NN
work_fnploejenbc2raktl46esxm44i	739	8	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	739	9	viewed	view	VBN
work_fnploejenbc2raktl46esxm44i	739	10	as	as	IN
work_fnploejenbc2raktl46esxm44i	739	11	a	a	DT
work_fnploejenbc2raktl46esxm44i	739	12	rational	rational	JJ
work_fnploejenbc2raktl46esxm44i	739	13	way	way	NN
work_fnploejenbc2raktl46esxm44i	739	14	of	of	IN
work_fnploejenbc2raktl46esxm44i	739	15	choosing	choose	VBG
work_fnploejenbc2raktl46esxm44i	739	16	“	"	``
work_fnploejenbc2raktl46esxm44i	739	17	reasonable	reasonable	JJ
work_fnploejenbc2raktl46esxm44i	739	18	”	"	''
work_fnploejenbc2raktl46esxm44i	739	19	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	739	20	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	739	21	,	,	,
work_fnploejenbc2raktl46esxm44i	739	22	the	the	DT
work_fnploejenbc2raktl46esxm44i	739	23	following	follow	VBG
work_fnploejenbc2raktl46esxm44i	739	24	analysis	analysis	NN
work_fnploejenbc2raktl46esxm44i	739	25	will	will	MD
work_fnploejenbc2raktl46esxm44i	739	26	provide	provide	VB
work_fnploejenbc2raktl46esxm44i	739	27	criteria	criterion	NNS
work_fnploejenbc2raktl46esxm44i	739	28	for	for	IN
work_fnploejenbc2raktl46esxm44i	739	29	selecting	select	VBG
work_fnploejenbc2raktl46esxm44i	739	30	“	"	``
work_fnploejenbc2raktl46esxm44i	739	31	good	good	JJ
work_fnploejenbc2raktl46esxm44i	739	32	”	"	''
work_fnploejenbc2raktl46esxm44i	739	33	belief	belief	NN
work_fnploejenbc2raktl46esxm44i	739	34	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	739	35	.	.	.
work_fnploejenbc2raktl46esxm44i	740	1	First	first	RB
work_fnploejenbc2raktl46esxm44i	740	2	,	,	,
work_fnploejenbc2raktl46esxm44i	740	3	a	a	DT
work_fnploejenbc2raktl46esxm44i	740	4	simple	simple	JJ
work_fnploejenbc2raktl46esxm44i	740	5	condition	condition	NN
work_fnploejenbc2raktl46esxm44i	740	6	of	of	IN
work_fnploejenbc2raktl46esxm44i	740	7	inadmissibility	inadmissibility	NN
work_fnploejenbc2raktl46esxm44i	740	8	.	.	.
work_fnploejenbc2raktl46esxm44i	741	1	THEOREM	theorem	NN
work_fnploejenbc2raktl46esxm44i	741	2	6.1	6.1	CD
work_fnploejenbc2raktl46esxm44i	741	3	.	.	.
work_fnploejenbc2raktl46esxm44i	742	1	Let	let	VB
work_fnploejenbc2raktl46esxm44i	742	2	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	742	3	0	0	CD
work_fnploejenbc2raktl46esxm44i	742	4	,	,	,
work_fnploejenbc2raktl46esxm44i	742	5	d	d	LS
work_fnploejenbc2raktl46esxm44i	742	6	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	742	7	be	be	VB
work_fnploejenbc2raktl46esxm44i	742	8	a	a	DT
work_fnploejenbc2raktl46esxm44i	742	9	measurable	measurable	JJ
work_fnploejenbc2raktl46esxm44i	742	10	space	space	NN
work_fnploejenbc2raktl46esxm44i	742	11	and	and	CC
work_fnploejenbc2raktl46esxm44i	742	12	p	p	NN
work_fnploejenbc2raktl46esxm44i	742	13	E	e	NN
work_fnploejenbc2raktl46esxm44i	742	14	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	742	15	0	0	CD
work_fnploejenbc2raktl46esxm44i	742	16	,	,	,
work_fnploejenbc2raktl46esxm44i	742	17	1	1	CD
work_fnploejenbc2raktl46esxm44i	742	18	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	742	19	d.	d.	NNP
work_fnploejenbc2raktl46esxm44i	742	20	Zf	Zf	NNP
work_fnploejenbc2raktl46esxm44i	742	21	there	there	EX
work_fnploejenbc2raktl46esxm44i	742	22	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	742	23	E	e	NN
work_fnploejenbc2raktl46esxm44i	742	24	,	,	,
work_fnploejenbc2raktl46esxm44i	742	25	FE	FE	NNP
work_fnploejenbc2raktl46esxm44i	742	26	d	d	NN
work_fnploejenbc2raktl46esxm44i	742	27	such	such	JJ
work_fnploejenbc2raktl46esxm44i	742	28	that	that	WDT
work_fnploejenbc2raktl46esxm44i	742	29	I@	I@	NNS
work_fnploejenbc2raktl46esxm44i	742	30	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	742	31	=	=	NFP
work_fnploejenbc2raktl46esxm44i	742	32	P(F	p(f	NN
work_fnploejenbc2raktl46esxm44i	742	33	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	742	34	and	and	CC
work_fnploejenbc2raktl46esxm44i	742	35	AEC	AEC	NNP
work_fnploejenbc2raktl46esxm44i	742	36	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	742	37	Z	Z	NNP
work_fnploejenbc2raktl46esxm44i	742	38	,	,	,
work_fnploejenbc2raktl46esxm44i	742	39	W	w	NN
work_fnploejenbc2raktl46esxm44i	742	40	”	"	''
work_fnploejenbc2raktl46esxm44i	742	41	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	742	42	>	>	XX
work_fnploejenbc2raktl46esxm44i	742	43	then	then	RB
work_fnploejenbc2raktl46esxm44i	742	44	p	p	NNP
work_fnploejenbc2raktl46esxm44i	742	45	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	742	46	not	not	RB
work_fnploejenbc2raktl46esxm44i	742	47	general	general	JJ
work_fnploejenbc2raktl46esxm44i	742	48	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	742	49	.	.	.
work_fnploejenbc2raktl46esxm44i	743	1	Proof	proof	NN
work_fnploejenbc2raktl46esxm44i	743	2	.	.	.
work_fnploejenbc2raktl46esxm44i	744	1	If	if	IN
work_fnploejenbc2raktl46esxm44i	744	2	/J	/J	NNP
work_fnploejenbc2raktl46esxm44i	744	3	were	be	VBD
work_fnploejenbc2raktl46esxm44i	744	4	general	general	JJ
work_fnploejenbc2raktl46esxm44i	744	5	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	744	6	,	,	,
work_fnploejenbc2raktl46esxm44i	744	7	then	then	RB
work_fnploejenbc2raktl46esxm44i	744	8	there	there	EX
work_fnploejenbc2raktl46esxm44i	744	9	would	would	MD
work_fnploejenbc2raktl46esxm44i	744	10	be	be	VB
work_fnploejenbc2raktl46esxm44i	744	11	an	an	DT
work_fnploejenbc2raktl46esxm44i	744	12	h	h	NN
work_fnploejenbc2raktl46esxm44i	744	13	:	:	:
work_fnploejenbc2raktl46esxm44i	744	14	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	744	15	0	0	CD
work_fnploejenbc2raktl46esxm44i	744	16	,	,	,
work_fnploejenbc2raktl46esxm44i	744	17	l	l	NN
work_fnploejenbc2raktl46esxm44i	744	18	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	744	19	+	+	CC
work_fnploejenbc2raktl46esxm44i	744	20	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	744	21	O	o	UH
work_fnploejenbc2raktl46esxm44i	744	22	,	,	,
work_fnploejenbc2raktl46esxm44i	744	23	11	11	CD
work_fnploejenbc2raktl46esxm44i	744	24	,	,	,
work_fnploejenbc2raktl46esxm44i	744	25	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	744	26	surjective	surjective	JJ
work_fnploejenbc2raktl46esxm44i	744	27	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	744	28	continuous	continuous	JJ
work_fnploejenbc2raktl46esxm44i	744	29	,	,	,
work_fnploejenbc2raktl46esxm44i	744	30	increasing	increase	VBG
work_fnploejenbc2raktl46esxm44i	744	31	,	,	,
work_fnploejenbc2raktl46esxm44i	744	32	such	such	JJ
work_fnploejenbc2raktl46esxm44i	744	33	that	that	IN
work_fnploejenbc2raktl46esxm44i	744	34	h	h	NN
work_fnploejenbc2raktl46esxm44i	744	35	0	0	CD
work_fnploejenbc2raktl46esxm44i	744	36	,	,	,
work_fnploejenbc2raktl46esxm44i	744	37	u	u	NNP
work_fnploejenbc2raktl46esxm44i	744	38	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	744	39	a	a	DT
work_fnploejenbc2raktl46esxm44i	744	40	finitely	finitely	RB
work_fnploejenbc2raktl46esxm44i	744	41	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	744	42	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	744	43	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	744	44	.	.	.
work_fnploejenbc2raktl46esxm44i	745	1	Thus	thus	RB
work_fnploejenbc2raktl46esxm44i	745	2	and	and	CC
work_fnploejenbc2raktl46esxm44i	745	3	hence	hence	RB
work_fnploejenbc2raktl46esxm44i	745	4	h	h	NN
work_fnploejenbc2raktl46esxm44i	745	5	0	0	CD
work_fnploejenbc2raktl46esxm44i	745	6	,	,	,
work_fnploejenbc2raktl46esxm44i	745	7	u(E	u(E	''
work_fnploejenbc2raktl46esxm44i	745	8	”	"	''
work_fnploejenbc2raktl46esxm44i	745	9	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	745	10	=	=	NFP
work_fnploejenbc2raktl46esxm44i	745	11	h	h	NNP
work_fnploejenbc2raktl46esxm44i	745	12	0	0	NFP
work_fnploejenbc2raktl46esxm44i	745	13	p(FC	p(FC	NNP
work_fnploejenbc2raktl46esxm44i	745	14	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	745	15	which	which	WDT
work_fnploejenbc2raktl46esxm44i	745	16	contradicts	contradict	VBZ
work_fnploejenbc2raktl46esxm44i	745	17	the	the	DT
work_fnploejenbc2raktl46esxm44i	745	18	hypothesis	hypothesis	NN
work_fnploejenbc2raktl46esxm44i	745	19	,	,	,
work_fnploejenbc2raktl46esxm44i	745	20	since	since	IN
work_fnploejenbc2raktl46esxm44i	745	21	h-	h-	XX
work_fnploejenbc2raktl46esxm44i	745	22	’	'	''
work_fnploejenbc2raktl46esxm44i	745	23	exists	exist	VBZ
work_fnploejenbc2raktl46esxm44i	745	24	.	.	.
work_fnploejenbc2raktl46esxm44i	746	1	1	1	LS
work_fnploejenbc2raktl46esxm44i	746	2	SCORING	score	VBG
work_fnploejenbc2raktl46esxm44i	746	3	APPROACH	APPROACH	NNP
work_fnploejenbc2raktl46esxm44i	746	4	TO	to	IN
work_fnploejenbc2raktl46esxm44i	746	5	ADMISSIBILITY	ADMISSIBILITY	NNP
work_fnploejenbc2raktl46esxm44i	746	6	587	587	CD
work_fnploejenbc2raktl46esxm44i	746	7	EXAMPLES	example	NNS
work_fnploejenbc2raktl46esxm44i	746	8	.	.	.
work_fnploejenbc2raktl46esxm44i	747	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	747	2	a	a	DT
work_fnploejenbc2raktl46esxm44i	747	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	747	4	0	0	NFP
work_fnploejenbc2raktl46esxm44i	747	5	=	=	NFP
work_fnploejenbc2raktl46esxm44i	747	6	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	747	7	ml	ml	NNP
work_fnploejenbc2raktl46esxm44i	747	8	,	,	,
work_fnploejenbc2raktl46esxm44i	747	9	02	02	CD
work_fnploejenbc2raktl46esxm44i	747	10	,	,	,
work_fnploejenbc2raktl46esxm44i	747	11	w3	w3	NNP
work_fnploejenbc2raktl46esxm44i	747	12	,	,	,
work_fnploejenbc2raktl46esxm44i	747	13	m4	m4	NNP
work_fnploejenbc2raktl46esxm44i	747	14	,	,	,
work_fnploejenbc2raktl46esxm44i	747	15	w5	w5	NNP
work_fnploejenbc2raktl46esxm44i	747	16	,	,	,
work_fnploejenbc2raktl46esxm44i	747	17	w6	w6	NNP
work_fnploejenbc2raktl46esxm44i	747	18	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	747	19	.	.	.
work_fnploejenbc2raktl46esxm44i	748	1	Let	let	VB
work_fnploejenbc2raktl46esxm44i	748	2	E	e	NN
work_fnploejenbc2raktl46esxm44i	748	3	=	=	NFP
work_fnploejenbc2raktl46esxm44i	748	4	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	748	5	wl	wl	UH
work_fnploejenbc2raktl46esxm44i	748	6	,	,	,
work_fnploejenbc2raktl46esxm44i	748	7	w2	w2	JJ
work_fnploejenbc2raktl46esxm44i	748	8	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	748	9	,	,	,
work_fnploejenbc2raktl46esxm44i	748	10	F=	F=	NNP
work_fnploejenbc2raktl46esxm44i	748	11	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	748	12	03	03	CD
work_fnploejenbc2raktl46esxm44i	748	13	,	,	,
work_fnploejenbc2raktl46esxm44i	748	14	w4	w4	NNP
work_fnploejenbc2raktl46esxm44i	748	15	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	748	16	.	.	.
work_fnploejenbc2raktl46esxm44i	749	1	Let	let	VB
work_fnploejenbc2raktl46esxm44i	749	2	m	m	NN
work_fnploejenbc2raktl46esxm44i	749	3	:	:	:
work_fnploejenbc2raktl46esxm44i	749	4	P(Q	p(q	NN
work_fnploejenbc2raktl46esxm44i	749	5	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	749	6	+	+	CC
work_fnploejenbc2raktl46esxm44i	749	7	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	749	8	0	0	CD
work_fnploejenbc2raktl46esxm44i	749	9	,	,	,
work_fnploejenbc2raktl46esxm44i	749	10	l	l	NN
work_fnploejenbc2raktl46esxm44i	749	11	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	749	12	with	with	IN
work_fnploejenbc2raktl46esxm44i	749	13	m(w1	m(w1	NNP
work_fnploejenbc2raktl46esxm44i	749	14	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	749	15	=	=	NFP
work_fnploejenbc2raktl46esxm44i	749	16	m(w3	m(w3	NNP
work_fnploejenbc2raktl46esxm44i	749	17	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	749	18	=	=	NFP
work_fnploejenbc2raktl46esxm44i	749	19	p	p	NN
work_fnploejenbc2raktl46esxm44i	749	20	,	,	,
work_fnploejenbc2raktl46esxm44i	749	21	>	>	XX
work_fnploejenbc2raktl46esxm44i	749	22	0	0	NFP
work_fnploejenbc2raktl46esxm44i	749	23	m(w2	m(w2	NNP
work_fnploejenbc2raktl46esxm44i	749	24	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	749	25	=	=	NFP
work_fnploejenbc2raktl46esxm44i	749	26	m(w4	m(w4	NNP
work_fnploejenbc2raktl46esxm44i	749	27	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	749	28	=	=	NFP
work_fnploejenbc2raktl46esxm44i	749	29	p2	p2	NN
work_fnploejenbc2raktl46esxm44i	749	30	>	>	XX
work_fnploejenbc2raktl46esxm44i	749	31	0	0	NFP
work_fnploejenbc2raktl46esxm44i	749	32	m({w,,w,})=m({w,,o,))=p,>O	m({w,,w,})=m({w,,o,))=p,>O	NNPS
work_fnploejenbc2raktl46esxm44i	749	33	~({w,~w,~%))=P4~O	~({w,~w,~%))=p4~o	NN
work_fnploejenbc2raktl46esxm44i	749	34	m({w	m({w	NNP
work_fnploejenbc2raktl46esxm44i	749	35	,	,	,
work_fnploejenbc2raktl46esxm44i	749	36	Y%))=P,>O	y%))=p,>o	NN
work_fnploejenbc2raktl46esxm44i	749	37	~({%~4))=P,~O	~({%~4))=p,~o	NN
work_fnploejenbc2raktl46esxm44i	749	38	m(A)=0	m(a)=0	CD
work_fnploejenbc2raktl46esxm44i	749	39	for	for	IN
work_fnploejenbc2raktl46esxm44i	749	40	all	all	DT
work_fnploejenbc2raktl46esxm44i	749	41	other	other	JJ
work_fnploejenbc2raktl46esxm44i	749	42	subsets	subset	NNS
work_fnploejenbc2raktl46esxm44i	749	43	and	and	CC
work_fnploejenbc2raktl46esxm44i	749	44	Pl+Pz+P3+P4+P5+!76	Pl+Pz+P3+P4+P5+!76	NNP
work_fnploejenbc2raktl46esxm44i	749	45	=	=	SYM
work_fnploejenbc2raktl46esxm44i	749	46	f	f	XX
work_fnploejenbc2raktl46esxm44i	749	47	.	.	.
work_fnploejenbc2raktl46esxm44i	750	1	We	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	750	2	have	have	VBP
work_fnploejenbc2raktl46esxm44i	750	3	Bel(E)=Bel(F)=p,+p,+p	Bel(E)=Bel(F)=p,+p,+p	NNP
work_fnploejenbc2raktl46esxm44i	750	4	,	,	,
work_fnploejenbc2raktl46esxm44i	750	5	.	.	.
work_fnploejenbc2raktl46esxm44i	751	1	Bel(Ec)=p,+p,+p,+p4+p	Bel(Ec)=p,+p,+p,+p4+p	NNP
work_fnploejenbc2raktl46esxm44i	751	2	,	,	,
work_fnploejenbc2raktl46esxm44i	751	3	,	,	,
work_fnploejenbc2raktl46esxm44i	751	4	but	but	CC
work_fnploejenbc2raktl46esxm44i	751	5	Bel(F	Bel(F	NNP
work_fnploejenbc2raktl46esxm44i	751	6	”	"	''
work_fnploejenbc2raktl46esxm44i	751	7	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	751	8	=	=	NFP
work_fnploejenbc2raktl46esxm44i	751	9	pl	pl	NNP
work_fnploejenbc2raktl46esxm44i	751	10	+	+	CC
work_fnploejenbc2raktl46esxm44i	751	11	pZ	pZ	NNP
work_fnploejenbc2raktl46esxm44i	751	12	+	+	SYM
work_fnploejenbc2raktl46esxm44i	751	13	p3	p3	NN
work_fnploejenbc2raktl46esxm44i	751	14	#	#	$
work_fnploejenbc2raktl46esxm44i	751	15	Bel(E	Bel(E	NNP
work_fnploejenbc2raktl46esxm44i	751	16	”	"	''
work_fnploejenbc2raktl46esxm44i	751	17	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	751	18	.	.	.
work_fnploejenbc2raktl46esxm44i	752	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	752	2	b	b	LS
work_fnploejenbc2raktl46esxm44i	752	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	752	4	Consider	consider	VB
work_fnploejenbc2raktl46esxm44i	752	5	the	the	DT
work_fnploejenbc2raktl46esxm44i	752	6	degenerate	degenerate	NN
work_fnploejenbc2raktl46esxm44i	752	7	belief	belief	NN
work_fnploejenbc2raktl46esxm44i	752	8	function	function	NN
work_fnploejenbc2raktl46esxm44i	752	9	focused	focus	VBD
work_fnploejenbc2raktl46esxm44i	752	10	on	on	IN
work_fnploejenbc2raktl46esxm44i	752	11	A	A	NNP
work_fnploejenbc2raktl46esxm44i	752	12	,	,	,
work_fnploejenbc2raktl46esxm44i	752	13	Bel,(B	Bel,(B	NNP
work_fnploejenbc2raktl46esxm44i	752	14	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	752	15	=	=	NFP
work_fnploejenbc2raktl46esxm44i	752	16	1	1	CD
work_fnploejenbc2raktl46esxm44i	752	17	if	if	IN
work_fnploejenbc2raktl46esxm44i	752	18	AcB	acb	NN
work_fnploejenbc2raktl46esxm44i	752	19	and	and	CC
work_fnploejenbc2raktl46esxm44i	752	20	zero	zero	CD
work_fnploejenbc2raktl46esxm44i	752	21	otherwise	otherwise	RB
work_fnploejenbc2raktl46esxm44i	752	22	.	.	.
work_fnploejenbc2raktl46esxm44i	753	1	Let	let	VB
work_fnploejenbc2raktl46esxm44i	753	2	B	B	NNP
work_fnploejenbc2raktl46esxm44i	753	3	,	,	,
work_fnploejenbc2raktl46esxm44i	753	4	A	a	DT
work_fnploejenbc2raktl46esxm44i	753	5	#	#	NN
work_fnploejenbc2raktl46esxm44i	753	6	@	@	NN
work_fnploejenbc2raktl46esxm44i	753	7	and	and	CC
work_fnploejenbc2raktl46esxm44i	753	8	B	b	NN
work_fnploejenbc2raktl46esxm44i	753	9	,	,	,
work_fnploejenbc2raktl46esxm44i	753	10	A	a	NN
work_fnploejenbc2raktl46esxm44i	753	11	=	=	SYM
work_fnploejenbc2raktl46esxm44i	753	12	@.	@.	XX
work_fnploejenbc2raktl46esxm44i	754	1	Then	then	RB
work_fnploejenbc2raktl46esxm44i	754	2	Bel,(B	Bel,(B	NNP
work_fnploejenbc2raktl46esxm44i	754	3	,	,	,
work_fnploejenbc2raktl46esxm44i	754	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	754	5	=	=	NFP
work_fnploejenbc2raktl46esxm44i	754	6	Bel,(B	bel,(b	XX
work_fnploejenbc2raktl46esxm44i	754	7	,	,	,
work_fnploejenbc2raktl46esxm44i	754	8	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	754	9	=	=	NFP
work_fnploejenbc2raktl46esxm44i	754	10	0	0	NFP
work_fnploejenbc2raktl46esxm44i	754	11	,	,	,
work_fnploejenbc2raktl46esxm44i	754	12	but	but	CC
work_fnploejenbc2raktl46esxm44i	754	13	Bel,(B;)=O	bel,(b;)=o	NN
work_fnploejenbc2raktl46esxm44i	754	14	#	#	$
work_fnploejenbc2raktl46esxm44i	754	15	1	1	CD
work_fnploejenbc2raktl46esxm44i	754	16	=	=	SYM
work_fnploejenbc2raktl46esxm44i	754	17	Bel,(B	bel,(b	NN
work_fnploejenbc2raktl46esxm44i	754	18	”	"	''
work_fnploejenbc2raktl46esxm44i	754	19	,	,	,
work_fnploejenbc2raktl46esxm44i	754	20	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	754	21	.	.	.
work_fnploejenbc2raktl46esxm44i	755	1	The	the	DT
work_fnploejenbc2raktl46esxm44i	755	2	hypothesis	hypothesis	NN
work_fnploejenbc2raktl46esxm44i	755	3	of	of	IN
work_fnploejenbc2raktl46esxm44i	755	4	Theorem	theorem	NN
work_fnploejenbc2raktl46esxm44i	755	5	6.1	6.1	CD
work_fnploejenbc2raktl46esxm44i	755	6	expresses	express	VBZ
work_fnploejenbc2raktl46esxm44i	755	7	the	the	DT
work_fnploejenbc2raktl46esxm44i	755	8	fact	fact	NN
work_fnploejenbc2raktl46esxm44i	755	9	that	that	IN
work_fnploejenbc2raktl46esxm44i	755	10	p(E	p(E	NFP
work_fnploejenbc2raktl46esxm44i	755	11	”	"	''
work_fnploejenbc2raktl46esxm44i	755	12	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	755	13	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	755	14	not	not	RB
work_fnploejenbc2raktl46esxm44i	755	15	a	a	DT
work_fnploejenbc2raktl46esxm44i	755	16	function	function	NN
work_fnploejenbc2raktl46esxm44i	755	17	of	of	IN
work_fnploejenbc2raktl46esxm44i	755	18	p(E	p(e	NN
work_fnploejenbc2raktl46esxm44i	755	19	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	755	20	.	.	.
work_fnploejenbc2raktl46esxm44i	756	1	Thus	thus	RB
work_fnploejenbc2raktl46esxm44i	756	2	,	,	,
work_fnploejenbc2raktl46esxm44i	756	3	an	an	DT
work_fnploejenbc2raktl46esxm44i	756	4	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	756	5	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	756	6	p	p	NN
work_fnploejenbc2raktl46esxm44i	756	7	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	756	8	not	not	RB
work_fnploejenbc2raktl46esxm44i	756	9	general	general	JJ
work_fnploejenbc2raktl46esxm44i	756	10	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	756	11	if	if	IN
work_fnploejenbc2raktl46esxm44i	756	12	there	there	EX
work_fnploejenbc2raktl46esxm44i	756	13	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	756	14	no	no	DT
work_fnploejenbc2raktl46esxm44i	756	15	rp	rp	NN
work_fnploejenbc2raktl46esxm44i	756	16	:	:	:
work_fnploejenbc2raktl46esxm44i	756	17	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	756	18	0	0	CD
work_fnploejenbc2raktl46esxm44i	756	19	,	,	,
work_fnploejenbc2raktl46esxm44i	756	20	l	l	NN
work_fnploejenbc2raktl46esxm44i	756	21	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	756	22	+	+	CC
work_fnploejenbc2raktl46esxm44i	756	23	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	756	24	0	0	CD
work_fnploejenbc2raktl46esxm44i	756	25	,	,	,
work_fnploejenbc2raktl46esxm44i	756	26	l	l	NN
work_fnploejenbc2raktl46esxm44i	756	27	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	756	28	such	such	JJ
work_fnploejenbc2raktl46esxm44i	756	29	that	that	IN
work_fnploejenbc2raktl46esxm44i	756	30	YE	YE	NNP
work_fnploejenbc2raktl46esxm44i	756	31	,	,	,
work_fnploejenbc2raktl46esxm44i	756	32	FE	FE	NNP
work_fnploejenbc2raktl46esxm44i	756	33	d	d	NNP
work_fnploejenbc2raktl46esxm44i	756	34	,	,	,
work_fnploejenbc2raktl46esxm44i	756	35	AE	AE	NNP
work_fnploejenbc2raktl46esxm44i	756	36	”	"	''
work_fnploejenbc2raktl46esxm44i	756	37	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	756	38	-F	-F	,
work_fnploejenbc2raktl46esxm44i	756	39	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	756	40	=	=	NFP
work_fnploejenbc2raktl46esxm44i	756	41	cpbWl	cpbWl	NFP
work_fnploejenbc2raktl46esxm44i	756	42	F	F	NNP
work_fnploejenbc2raktl46esxm44i	756	43	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	756	44	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	756	45	.	.	.
work_fnploejenbc2raktl46esxm44i	757	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	757	2	*	*	NFP
work_fnploejenbc2raktl46esxm44i	757	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	757	4	A	a	DT
work_fnploejenbc2raktl46esxm44i	757	5	typical	typical	JJ
work_fnploejenbc2raktl46esxm44i	757	6	example	example	NN
work_fnploejenbc2raktl46esxm44i	757	7	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	757	8	the	the	DT
work_fnploejenbc2raktl46esxm44i	757	9	Max	Max	NNP
work_fnploejenbc2raktl46esxm44i	757	10	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	757	11	possibility	possibility	NN
work_fnploejenbc2raktl46esxm44i	757	12	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	757	13	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	757	14	which	which	WDT
work_fnploejenbc2raktl46esxm44i	757	15	explains	explain	VBZ
work_fnploejenbc2raktl46esxm44i	757	16	its	-PRON-	PRP$
work_fnploejenbc2raktl46esxm44i	757	17	inadmissibility	inadmissibility	NN
work_fnploejenbc2raktl46esxm44i	757	18	mentioned	mention	VBN
work_fnploejenbc2raktl46esxm44i	757	19	in	in	IN
work_fnploejenbc2raktl46esxm44i	757	20	Section	section	NN
work_fnploejenbc2raktl46esxm44i	757	21	5	5	CD
work_fnploejenbc2raktl46esxm44i	757	22	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	757	23	.	.	.
work_fnploejenbc2raktl46esxm44i	758	1	The	the	DT
work_fnploejenbc2raktl46esxm44i	758	2	relation	relation	NN
work_fnploejenbc2raktl46esxm44i	758	3	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	758	4	*	*	NFP
work_fnploejenbc2raktl46esxm44i	758	5	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	758	6	always	always	RB
work_fnploejenbc2raktl46esxm44i	758	7	holds	hold	VBZ
work_fnploejenbc2raktl46esxm44i	758	8	for	for	IN
work_fnploejenbc2raktl46esxm44i	758	9	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	758	10	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	758	11	,	,	,
work_fnploejenbc2raktl46esxm44i	758	12	but	but	CC
work_fnploejenbc2raktl46esxm44i	758	13	as	as	IN
work_fnploejenbc2raktl46esxm44i	758	14	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	758	15	have	have	VBP
work_fnploejenbc2raktl46esxm44i	758	16	just	just	RB
work_fnploejenbc2raktl46esxm44i	758	17	seen	see	VBN
work_fnploejenbc2raktl46esxm44i	758	18	,	,	,
work_fnploejenbc2raktl46esxm44i	758	19	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	758	20	*	*	NFP
work_fnploejenbc2raktl46esxm44i	758	21	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	758	22	might	may	MD
work_fnploejenbc2raktl46esxm44i	758	23	fail	fail	VB
work_fnploejenbc2raktl46esxm44i	758	24	in	in	IN
work_fnploejenbc2raktl46esxm44i	758	25	the	the	DT
work_fnploejenbc2raktl46esxm44i	758	26	case	case	NN
work_fnploejenbc2raktl46esxm44i	758	27	of	of	IN
work_fnploejenbc2raktl46esxm44i	758	28	belief	belief	NN
work_fnploejenbc2raktl46esxm44i	758	29	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	758	30	.	.	.
work_fnploejenbc2raktl46esxm44i	759	1	The	the	DT
work_fnploejenbc2raktl46esxm44i	759	2	Theorem	Theorem	NNP
work_fnploejenbc2raktl46esxm44i	759	3	6.1	6.1	CD
work_fnploejenbc2raktl46esxm44i	759	4	provides	provide	VBZ
work_fnploejenbc2raktl46esxm44i	759	5	a	a	DT
work_fnploejenbc2raktl46esxm44i	759	6	necessary	necessary	JJ
work_fnploejenbc2raktl46esxm44i	759	7	condition	condition	NN
work_fnploejenbc2raktl46esxm44i	759	8	for	for	IN
work_fnploejenbc2raktl46esxm44i	759	9	general	general	JJ
work_fnploejenbc2raktl46esxm44i	759	10	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	759	11	:	:	:
work_fnploejenbc2raktl46esxm44i	759	12	If	if	IN
work_fnploejenbc2raktl46esxm44i	759	13	p	p	NN
work_fnploejenbc2raktl46esxm44i	759	14	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	759	15	general	general	JJ
work_fnploejenbc2raktl46esxm44i	759	16	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	759	17	,	,	,
work_fnploejenbc2raktl46esxm44i	759	18	then	then	RB
work_fnploejenbc2raktl46esxm44i	759	19	necessarily	necessarily	RB
work_fnploejenbc2raktl46esxm44i	759	20	,	,	,
work_fnploejenbc2raktl46esxm44i	759	21	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	759	22	*	*	NFP
work_fnploejenbc2raktl46esxm44i	759	23	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	759	24	must	must	MD
work_fnploejenbc2raktl46esxm44i	759	25	hold	hold	VB
work_fnploejenbc2raktl46esxm44i	759	26	.	.	.
work_fnploejenbc2raktl46esxm44i	760	1	The	the	DT
work_fnploejenbc2raktl46esxm44i	760	2	following	follow	VBG
work_fnploejenbc2raktl46esxm44i	760	3	result	result	NN
work_fnploejenbc2raktl46esxm44i	760	4	provides	provide	VBZ
work_fnploejenbc2raktl46esxm44i	760	5	sufficient	sufficient	JJ
work_fnploejenbc2raktl46esxm44i	760	6	conditions	condition	NNS
work_fnploejenbc2raktl46esxm44i	760	7	for	for	IN
work_fnploejenbc2raktl46esxm44i	760	8	general	general	JJ
work_fnploejenbc2raktl46esxm44i	760	9	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	760	10	of	of	IN
work_fnploejenbc2raktl46esxm44i	760	11	belief	belief	NN
work_fnploejenbc2raktl46esxm44i	760	12	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	760	13	.	.	.
work_fnploejenbc2raktl46esxm44i	761	1	THEOREM	theorem	NN
work_fnploejenbc2raktl46esxm44i	761	2	6.2	6.2	CD
work_fnploejenbc2raktl46esxm44i	761	3	.	.	.
work_fnploejenbc2raktl46esxm44i	762	1	Let	let	VB
work_fnploejenbc2raktl46esxm44i	762	2	l2	l2	NN
work_fnploejenbc2raktl46esxm44i	762	3	be	be	VB
work_fnploejenbc2raktl46esxm44i	762	4	finite	finite	JJ
work_fnploejenbc2raktl46esxm44i	762	5	and	and	CC
work_fnploejenbc2raktl46esxm44i	762	6	d	d	JJ
work_fnploejenbc2raktl46esxm44i	762	7	=	=	SYM
work_fnploejenbc2raktl46esxm44i	762	8	P(Q	p(q	NN
work_fnploejenbc2raktl46esxm44i	762	9	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	762	10	.	.	.
work_fnploejenbc2raktl46esxm44i	763	1	409/159/2	409/159/2	LS
work_fnploejenbc2raktl46esxm44i	763	2	-	-	SYM
work_fnploejenbc2raktl46esxm44i	763	3	20	20	CD
work_fnploejenbc2raktl46esxm44i	763	4	588	588	CD
work_fnploejenbc2raktl46esxm44i	763	5	GOODMAN	GOODMAN	NNS
work_fnploejenbc2raktl46esxm44i	763	6	,	,	,
work_fnploejenbc2raktl46esxm44i	763	7	NGUYEN	NGUYEN	NNP
work_fnploejenbc2raktl46esxm44i	763	8	,	,	,
work_fnploejenbc2raktl46esxm44i	763	9	AND	and	CC
work_fnploejenbc2raktl46esxm44i	763	10	ROGERS	ROGERS	NNP
work_fnploejenbc2raktl46esxm44i	763	11	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	763	12	i	i	NN
work_fnploejenbc2raktl46esxm44i	763	13	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	763	14	Zf	Zf	NNP
work_fnploejenbc2raktl46esxm44i	763	15	Bel	Bel	NNP
work_fnploejenbc2raktl46esxm44i	763	16	:	:	:
work_fnploejenbc2raktl46esxm44i	763	17	J	J	NNP
work_fnploejenbc2raktl46esxm44i	763	18	?	?	.
work_fnploejenbc2raktl46esxm44i	764	1	+	+	NFP
work_fnploejenbc2raktl46esxm44i	764	2	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	764	3	O	o	UH
work_fnploejenbc2raktl46esxm44i	764	4	,	,	,
work_fnploejenbc2raktl46esxm44i	764	5	l	l	NN
work_fnploejenbc2raktl46esxm44i	764	6	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	764	7	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	764	8	extended	extend	VBN
work_fnploejenbc2raktl46esxm44i	764	9	to	to	IN
work_fnploejenbc2raktl46esxm44i	764	10	d	d	XX
work_fnploejenbc2raktl46esxm44i	764	11	as	as	IN
work_fnploejenbc2raktl46esxm44i	764	12	mentioned	mention	VBN
work_fnploejenbc2raktl46esxm44i	764	13	previously	previously	RB
work_fnploejenbc2raktl46esxm44i	764	14	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	764	15	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	764	16	such	such	JJ
work_fnploejenbc2raktl46esxm44i	764	17	that	that	IN
work_fnploejenbc2raktl46esxm44i	764	18	VE	VE	NNP
work_fnploejenbc2raktl46esxm44i	764	19	,	,	,
work_fnploejenbc2raktl46esxm44i	764	20	FE	FE	NNP
work_fnploejenbc2raktl46esxm44i	764	21	s	s	POS
work_fnploejenbc2raktl46esxm44i	764	22	#	#	NNP
work_fnploejenbc2raktl46esxm44i	764	23	‘	'	''
work_fnploejenbc2raktl46esxm44i	764	24	,	,	,
work_fnploejenbc2raktl46esxm44i	764	25	with	with	IN
work_fnploejenbc2raktl46esxm44i	764	26	Bel(F	Bel(F	NNP
work_fnploejenbc2raktl46esxm44i	764	27	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	764	28	>	>	XX
work_fnploejenbc2raktl46esxm44i	764	29	0	0	NFP
work_fnploejenbc2raktl46esxm44i	764	30	,	,	,
work_fnploejenbc2raktl46esxm44i	764	31	Bel(E’IF)=q[Bel(ElF	Bel(E’IF)=q[Bel(ElF	NNP
work_fnploejenbc2raktl46esxm44i	764	32	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	764	33	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	764	34	,	,	,
work_fnploejenbc2raktl46esxm44i	764	35	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	764	36	*	*	NFP
work_fnploejenbc2raktl46esxm44i	764	37	*	*	NFP
work_fnploejenbc2raktl46esxm44i	764	38	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	764	39	where	where	WRB
work_fnploejenbc2raktl46esxm44i	764	40	cp	cp	NNP
work_fnploejenbc2raktl46esxm44i	764	41	:	:	:
work_fnploejenbc2raktl46esxm44i	764	42	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	764	43	0	0	CD
work_fnploejenbc2raktl46esxm44i	764	44	,	,	,
work_fnploejenbc2raktl46esxm44i	764	45	11	11	CD
work_fnploejenbc2raktl46esxm44i	764	46	+	+	SYM
work_fnploejenbc2raktl46esxm44i	764	47	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	764	48	O	o	NN
work_fnploejenbc2raktl46esxm44i	764	49	,	,	,
work_fnploejenbc2raktl46esxm44i	764	50	1	1	CD
work_fnploejenbc2raktl46esxm44i	764	51	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	764	52	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	764	53	differentiable	differentiable	JJ
work_fnploejenbc2raktl46esxm44i	764	54	,	,	,
work_fnploejenbc2raktl46esxm44i	764	55	then	then	RB
work_fnploejenbc2raktl46esxm44i	764	56	Be1	be1	NN
work_fnploejenbc2raktl46esxm44i	764	57	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	764	58	general	general	JJ
work_fnploejenbc2raktl46esxm44i	764	59	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	764	60	.	.	.
work_fnploejenbc2raktl46esxm44i	765	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	765	2	ii	ii	NNP
work_fnploejenbc2raktl46esxm44i	765	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	765	4	For	for	IN
work_fnploejenbc2raktl46esxm44i	765	5	each	each	DT
work_fnploejenbc2raktl46esxm44i	765	6	,	,	,
work_fnploejenbc2raktl46esxm44i	765	7	r	r	NNP
work_fnploejenbc2raktl46esxm44i	765	8	B	b	NN
work_fnploejenbc2raktl46esxm44i	765	9	1	1	CD
work_fnploejenbc2raktl46esxm44i	765	10	and	and	CC
work_fnploejenbc2raktl46esxm44i	765	11	Q	Q	NNP
work_fnploejenbc2raktl46esxm44i	765	12	:	:	:
work_fnploejenbc2raktl46esxm44i	765	13	STJ	STJ	NNP
work_fnploejenbc2raktl46esxm44i	765	14	’	'	''
work_fnploejenbc2raktl46esxm44i	765	15	+	+	CC
work_fnploejenbc2raktl46esxm44i	765	16	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	765	17	0	0	CD
work_fnploejenbc2raktl46esxm44i	765	18	,	,	,
work_fnploejenbc2raktl46esxm44i	765	19	1	1	LS
work_fnploejenbc2raktl46esxm44i	765	20	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	765	21	a	a	DT
work_fnploejenbc2raktl46esxm44i	765	22	finitely	finitely	RB
work_fnploejenbc2raktl46esxm44i	765	23	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	765	24	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	765	25	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	765	26	,	,	,
work_fnploejenbc2raktl46esxm44i	765	27	Qr	Qr	NNP
work_fnploejenbc2raktl46esxm44i	765	28	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	765	29	a	a	DT
work_fnploejenbc2raktl46esxm44i	765	30	belief	belief	NN
work_fnploejenbc2raktl46esxm44i	765	31	function	function	NN
work_fnploejenbc2raktl46esxm44i	765	32	on	on	IN
work_fnploejenbc2raktl46esxm44i	765	33	zl	zl	NNP
work_fnploejenbc2raktl46esxm44i	765	34	which	which	WDT
work_fnploejenbc2raktl46esxm44i	765	35	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	765	36	general	general	JJ
work_fnploejenbc2raktl46esxm44i	765	37	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	765	38	.	.	.
work_fnploejenbc2raktl46esxm44i	766	1	Proof	proof	NN
work_fnploejenbc2raktl46esxm44i	766	2	:	:	:
work_fnploejenbc2raktl46esxm44i	766	3	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	766	4	i	i	NN
work_fnploejenbc2raktl46esxm44i	766	5	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	766	6	The	the	DT
work_fnploejenbc2raktl46esxm44i	766	7	proof	proof	NN
work_fnploejenbc2raktl46esxm44i	766	8	of	of	IN
work_fnploejenbc2raktl46esxm44i	766	9	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	766	10	i	i	NN
work_fnploejenbc2raktl46esxm44i	766	11	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	766	12	follows	follow	VBZ
work_fnploejenbc2raktl46esxm44i	766	13	from	from	IN
work_fnploejenbc2raktl46esxm44i	766	14	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	766	15	S	S	NNP
work_fnploejenbc2raktl46esxm44i	766	16	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	766	17	:	:	:
work_fnploejenbc2raktl46esxm44i	766	18	let	let	VB
work_fnploejenbc2raktl46esxm44i	766	19	E	e	NN
work_fnploejenbc2raktl46esxm44i	766	20	,	,	,
work_fnploejenbc2raktl46esxm44i	766	21	,	,	,
work_fnploejenbc2raktl46esxm44i	766	22	E	e	NN
work_fnploejenbc2raktl46esxm44i	766	23	,	,	,
work_fnploejenbc2raktl46esxm44i	766	24	,	,	,
work_fnploejenbc2raktl46esxm44i	766	25	FE	FE	NNP
work_fnploejenbc2raktl46esxm44i	766	26	&	&	CC
work_fnploejenbc2raktl46esxm44i	766	27	with	with	IN
work_fnploejenbc2raktl46esxm44i	766	28	Bel(F	Bel(F	NNP
work_fnploejenbc2raktl46esxm44i	766	29	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	766	30	>	>	XX
work_fnploejenbc2raktl46esxm44i	766	31	0	0	NFP
work_fnploejenbc2raktl46esxm44i	766	32	.	.	.
work_fnploejenbc2raktl46esxm44i	767	1	Using	use	VBG
work_fnploejenbc2raktl46esxm44i	767	2	the	the	DT
work_fnploejenbc2raktl46esxm44i	767	3	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	767	4	extension	extension	NN
work_fnploejenbc2raktl46esxm44i	767	5	of	of	IN
work_fnploejenbc2raktl46esxm44i	767	6	Bel	Bel	NNP
work_fnploejenbc2raktl46esxm44i	767	7	,	,	,
work_fnploejenbc2raktl46esxm44i	767	8	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	767	9	have	have	VBP
work_fnploejenbc2raktl46esxm44i	767	10	where	where	WRB
work_fnploejenbc2raktl46esxm44i	767	11	A	a	NN
work_fnploejenbc2raktl46esxm44i	767	12	:	:	:
work_fnploejenbc2raktl46esxm44i	767	13	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	767	14	0	0	CD
work_fnploejenbc2raktl46esxm44i	767	15	,	,	,
work_fnploejenbc2raktl46esxm44i	767	16	l	l	NN
work_fnploejenbc2raktl46esxm44i	767	17	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	767	18	*	*	NFP
work_fnploejenbc2raktl46esxm44i	767	19	+	+	CC
work_fnploejenbc2raktl46esxm44i	767	20	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	767	21	0	0	CD
work_fnploejenbc2raktl46esxm44i	767	22	,	,	,
work_fnploejenbc2raktl46esxm44i	767	23	11	11	CD
work_fnploejenbc2raktl46esxm44i	767	24	,	,	,
work_fnploejenbc2raktl46esxm44i	767	25	A(x	a(x	NN
work_fnploejenbc2raktl46esxm44i	767	26	,	,	,
work_fnploejenbc2raktl46esxm44i	767	27	y	y	NNP
work_fnploejenbc2raktl46esxm44i	767	28	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	767	29	=	=	VBZ
work_fnploejenbc2raktl46esxm44i	767	30	xy	xy	NNP
work_fnploejenbc2raktl46esxm44i	767	31	.	.	.
work_fnploejenbc2raktl46esxm44i	768	1	We	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	768	2	also	also	RB
work_fnploejenbc2raktl46esxm44i	768	3	have	have	VBP
work_fnploejenbc2raktl46esxm44i	768	4	Bel(F	Bel(F	NNP
work_fnploejenbc2raktl46esxm44i	768	5	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	768	6	F	f	NN
work_fnploejenbc2raktl46esxm44i	768	7	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	768	8	=	=	SYM
work_fnploejenbc2raktl46esxm44i	768	9	1	1	CD
work_fnploejenbc2raktl46esxm44i	768	10	.	.	.
work_fnploejenbc2raktl46esxm44i	769	1	Thus	thus	RB
work_fnploejenbc2raktl46esxm44i	769	2	,	,	,
work_fnploejenbc2raktl46esxm44i	769	3	together	together	RB
work_fnploejenbc2raktl46esxm44i	769	4	with	with	IN
work_fnploejenbc2raktl46esxm44i	769	5	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	769	6	*	*	NFP
work_fnploejenbc2raktl46esxm44i	769	7	*	*	NFP
work_fnploejenbc2raktl46esxm44i	769	8	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	769	9	,	,	,
work_fnploejenbc2raktl46esxm44i	769	10	Bel	Bel	NNP
work_fnploejenbc2raktl46esxm44i	769	11	’	'	''
work_fnploejenbc2raktl46esxm44i	769	12	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	769	13	a	a	DT
work_fnploejenbc2raktl46esxm44i	769	14	finitely	finitely	RB
work_fnploejenbc2raktl46esxm44i	769	15	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	769	16	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	769	17	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	769	18	on	on	IN
work_fnploejenbc2raktl46esxm44i	769	19	d	d	NN
work_fnploejenbc2raktl46esxm44i	769	20	for	for	IN
work_fnploejenbc2raktl46esxm44i	769	21	some	some	DT
work_fnploejenbc2raktl46esxm44i	769	22	positive	positive	JJ
work_fnploejenbc2raktl46esxm44i	769	23	real	real	JJ
work_fnploejenbc2raktl46esxm44i	769	24	r.	r.	NN
work_fnploejenbc2raktl46esxm44i	769	25	Since	Since	NNP
work_fnploejenbc2raktl46esxm44i	769	26	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	769	27	.	.	.
work_fnploejenbc2raktl46esxm44i	770	1	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	770	2	‘	'	``
work_fnploejenbc2raktl46esxm44i	770	3	:	:	:
work_fnploejenbc2raktl46esxm44i	770	4	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	770	5	0	0	CD
work_fnploejenbc2raktl46esxm44i	770	6	,	,	,
work_fnploejenbc2raktl46esxm44i	770	7	l	l	NN
work_fnploejenbc2raktl46esxm44i	770	8	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	770	9	-+	-+	.
work_fnploejenbc2raktl46esxm44i	770	10	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	770	11	0	0	CD
work_fnploejenbc2raktl46esxm44i	770	12	,	,	,
work_fnploejenbc2raktl46esxm44i	770	13	l	l	NN
work_fnploejenbc2raktl46esxm44i	770	14	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	770	15	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	770	16	surjective	surjective	JJ
work_fnploejenbc2raktl46esxm44i	770	17	,	,	,
work_fnploejenbc2raktl46esxm44i	770	18	continuous	continuous	JJ
work_fnploejenbc2raktl46esxm44i	770	19	and	and	CC
work_fnploejenbc2raktl46esxm44i	770	20	increasing	increasing	JJ
work_fnploejenbc2raktl46esxm44i	770	21	,	,	,
work_fnploejenbc2raktl46esxm44i	770	22	Be1	be1	NN
work_fnploejenbc2raktl46esxm44i	770	23	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	770	24	general	general	JJ
work_fnploejenbc2raktl46esxm44i	770	25	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	770	26	.	.	.
work_fnploejenbc2raktl46esxm44i	771	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	771	2	ii	ii	NNP
work_fnploejenbc2raktl46esxm44i	771	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	771	4	For	for	IN
work_fnploejenbc2raktl46esxm44i	771	5	r	r	NN
work_fnploejenbc2raktl46esxm44i	771	6	>	>	NN
work_fnploejenbc2raktl46esxm44i	771	7	1	1	CD
work_fnploejenbc2raktl46esxm44i	771	8	and	and	CC
work_fnploejenbc2raktl46esxm44i	771	9	Q	Q	NNP
work_fnploejenbc2raktl46esxm44i	771	10	a	a	DT
work_fnploejenbc2raktl46esxm44i	771	11	finitely	finitely	RB
work_fnploejenbc2raktl46esxm44i	771	12	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	771	13	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	771	14	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	771	15	in	in	IN
work_fnploejenbc2raktl46esxm44i	771	16	52	52	CD
work_fnploejenbc2raktl46esxm44i	771	17	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	771	18	finite	finite	NNP
work_fnploejenbc2raktl46esxm44i	771	19	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	771	20	,	,	,
work_fnploejenbc2raktl46esxm44i	771	21	Q	Q	NNP
work_fnploejenbc2raktl46esxm44i	771	22	’	'	''
work_fnploejenbc2raktl46esxm44i	771	23	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	771	24	a	a	DT
work_fnploejenbc2raktl46esxm44i	771	25	belief	belief	NN
work_fnploejenbc2raktl46esxm44i	771	26	function	function	NN
work_fnploejenbc2raktl46esxm44i	771	27	if	if	IN
work_fnploejenbc2raktl46esxm44i	771	28	VAGQ	VAGQ	NNP
work_fnploejenbc2raktl46esxm44i	771	29	,	,	,
work_fnploejenbc2raktl46esxm44i	771	30	m,(A)=	m,(A)=	NFP
work_fnploejenbc2raktl46esxm44i	771	31	c	c	NN
work_fnploejenbc2raktl46esxm44i	771	32	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	771	33	-l)lA	-l)la	NN
work_fnploejenbc2raktl46esxm44i	771	34	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	771	35	BI	BI	NNP
work_fnploejenbc2raktl46esxm44i	771	36	Q’(B)>O.	Q’(B)>O.	NNP
work_fnploejenbc2raktl46esxm44i	772	1	BEA	BEA	NNP
work_fnploejenbc2raktl46esxm44i	772	2	For	for	IN
work_fnploejenbc2raktl46esxm44i	772	3	JAI	JAI	NNP
work_fnploejenbc2raktl46esxm44i	772	4	=	=	SYM
work_fnploejenbc2raktl46esxm44i	772	5	0	0	NFP
work_fnploejenbc2raktl46esxm44i	772	6	,	,	,
work_fnploejenbc2raktl46esxm44i	772	7	i.e.	i.e.	FW
work_fnploejenbc2raktl46esxm44i	772	8	,	,	,
work_fnploejenbc2raktl46esxm44i	772	9	A=@	a=@	UH
work_fnploejenbc2raktl46esxm44i	772	10	,	,	,
work_fnploejenbc2raktl46esxm44i	772	11	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	772	12	have	have	VBP
work_fnploejenbc2raktl46esxm44i	772	13	m,(@)=O.	m,(@)=O.	VBN
work_fnploejenbc2raktl46esxm44i	773	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	773	2	IAl	IAl	NNS
work_fnploejenbc2raktl46esxm44i	773	3	=	=	SYM
work_fnploejenbc2raktl46esxm44i	773	4	1	1	CD
work_fnploejenbc2raktl46esxm44i	773	5	,	,	,
work_fnploejenbc2raktl46esxm44i	773	6	say	say	VB
work_fnploejenbc2raktl46esxm44i	773	7	,	,	,
work_fnploejenbc2raktl46esxm44i	773	8	A	a	NN
work_fnploejenbc2raktl46esxm44i	773	9	=	=	NFP
work_fnploejenbc2raktl46esxm44i	773	10	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	773	11	or	or	CC
work_fnploejenbc2raktl46esxm44i	773	12	>	>	XX
work_fnploejenbc2raktl46esxm44i	773	13	,	,	,
work_fnploejenbc2raktl46esxm44i	773	14	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	773	15	have	have	VBP
work_fnploejenbc2raktl46esxm44i	773	16	m,(~~l~)=Q’(~~l~)~O.	m,(~~l~)=Q’(~~l~)~O.	NNP
work_fnploejenbc2raktl46esxm44i	774	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	774	2	IAJ	iaj	NN
work_fnploejenbc2raktl46esxm44i	774	3	=	=	SYM
work_fnploejenbc2raktl46esxm44i	774	4	2	2	CD
work_fnploejenbc2raktl46esxm44i	774	5	,	,	,
work_fnploejenbc2raktl46esxm44i	774	6	say	say	VBP
work_fnploejenbc2raktl46esxm44i	774	7	A=	A=	NNP
work_fnploejenbc2raktl46esxm44i	774	8	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	774	9	CD	CD	NNP
work_fnploejenbc2raktl46esxm44i	774	10	,	,	,
work_fnploejenbc2raktl46esxm44i	774	11	,	,	,
work_fnploejenbc2raktl46esxm44i	774	12	co	co	NN
work_fnploejenbc2raktl46esxm44i	774	13	,	,	,
work_fnploejenbc2raktl46esxm44i	774	14	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	774	15	,	,	,
work_fnploejenbc2raktl46esxm44i	774	16	mr({~~~~2~)=Q	mr({~~~~2~)=Q	NNP
work_fnploejenbc2raktl46esxm44i	774	17	'	'	''
work_fnploejenbc2raktl46esxm44i	774	18	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	774	19	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	774	20	o,,w,>,-Q'((ol>,-Q'((~2	o,,w,>,-Q'((ol>,-Q'((~2	:
work_fnploejenbc2raktl46esxm44i	774	21	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	774	22	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	774	23	=	=	SYM
work_fnploejenbc2raktl46esxm44i	774	24	CQ({o,>,+Q({o,>,lr	CQ({o,>,+Q({o,>,lr	NNP
work_fnploejenbc2raktl46esxm44i	774	25	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	774	26	Q'({o	Q'({o	NNP
work_fnploejenbc2raktl46esxm44i	774	27	,	,	,
work_fnploejenbc2raktl46esxm44i	774	28	>	>	XX
work_fnploejenbc2raktl46esxm44i	774	29	>	>	XX
work_fnploejenbc2raktl46esxm44i	774	30	-QW4)N.	-QW4)N.	:
work_fnploejenbc2raktl46esxm44i	774	31	Since	since	IN
work_fnploejenbc2raktl46esxm44i	774	32	the	the	DT
work_fnploejenbc2raktl46esxm44i	774	33	function	function	NN
work_fnploejenbc2raktl46esxm44i	774	34	u(tl	u(tl	PRP
work_fnploejenbc2raktl46esxm44i	774	35	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	774	36	=	=	NFP
work_fnploejenbc2raktl46esxm44i	774	37	CZ	CZ	NNP
work_fnploejenbc2raktl46esxm44i	774	38	”	"	''
work_fnploejenbc2raktl46esxm44i	774	39	+	+	CC
work_fnploejenbc2raktl46esxm44i	774	40	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	774	41	1	1	CD
work_fnploejenbc2raktl46esxm44i	774	42	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	774	43	a)l	a)l	NNP
work_fnploejenbc2raktl46esxm44i	774	44	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	774	45	such	such	JJ
work_fnploejenbc2raktl46esxm44i	774	46	that	that	IN
work_fnploejenbc2raktl46esxm44i	774	47	u(O	u(o	LS
work_fnploejenbc2raktl46esxm44i	774	48	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	774	49	=	=	NFP
work_fnploejenbc2raktl46esxm44i	774	50	u	u	NNP
work_fnploejenbc2raktl46esxm44i	774	51	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	774	52	1	1	CD
work_fnploejenbc2raktl46esxm44i	774	53	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	774	54	=	=	SYM
work_fnploejenbc2raktl46esxm44i	774	55	1	1	CD
work_fnploejenbc2raktl46esxm44i	774	56	and	and	CC
work_fnploejenbc2raktl46esxm44i	774	57	u	u	NNP
work_fnploejenbc2raktl46esxm44i	774	58	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	774	59	.	.	.
work_fnploejenbc2raktl46esxm44i	774	60	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	775	1	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	775	2	convex	convex	NNP
work_fnploejenbc2raktl46esxm44i	775	3	with	with	IN
work_fnploejenbc2raktl46esxm44i	775	4	minimum	minimum	NN
work_fnploejenbc2raktl46esxm44i	775	5	at	at	IN
work_fnploejenbc2raktl46esxm44i	775	6	LI	LI	NNP
work_fnploejenbc2raktl46esxm44i	775	7	=	=	SYM
work_fnploejenbc2raktl46esxm44i	775	8	i	i	NN
work_fnploejenbc2raktl46esxm44i	775	9	,	,	,
work_fnploejenbc2raktl46esxm44i	775	10	u(f	u(f	NNP
work_fnploejenbc2raktl46esxm44i	775	11	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	775	12	<	<	XX
work_fnploejenbc2raktl46esxm44i	775	13	1	1	CD
work_fnploejenbc2raktl46esxm44i	775	14	,	,	,
work_fnploejenbc2raktl46esxm44i	775	15	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	775	16	have	have	VBP
work_fnploejenbc2raktl46esxm44i	775	17	SCORING	score	VBN
work_fnploejenbc2raktl46esxm44i	775	18	APPROACH	APPROACH	NNS
work_fnploejenbc2raktl46esxm44i	775	19	TO	to	IN
work_fnploejenbc2raktl46esxm44i	775	20	ADMISSIBILITY	ADMISSIBILITY	NNP
work_fnploejenbc2raktl46esxm44i	775	21	589	589	CD
work_fnploejenbc2raktl46esxm44i	775	22	For	for	IN
work_fnploejenbc2raktl46esxm44i	775	23	IAl=3	IAl=3	NNP
work_fnploejenbc2raktl46esxm44i	775	24	,	,	,
work_fnploejenbc2raktl46esxm44i	775	25	say	say	VBP
work_fnploejenbc2raktl46esxm44i	775	26	A={w,~~,w~	A={w,~~,w~	NNP
work_fnploejenbc2raktl46esxm44i	775	27	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	775	28	,	,	,
work_fnploejenbc2raktl46esxm44i	775	29	let	let	VB
work_fnploejenbc2raktl46esxm44i	775	30	a	a	DT
work_fnploejenbc2raktl46esxm44i	775	31	=	=	NFP
work_fnploejenbc2raktl46esxm44i	775	32	Q{w	q{w	ADD
work_fnploejenbc2raktl46esxm44i	775	33	,	,	,
work_fnploejenbc2raktl46esxm44i	775	34	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	775	35	,	,	,
work_fnploejenbc2raktl46esxm44i	775	36	b	b	NN
work_fnploejenbc2raktl46esxm44i	775	37	=	=	SYM
work_fnploejenbc2raktl46esxm44i	775	38	Q({w2	Q({w2	NNP
work_fnploejenbc2raktl46esxm44i	775	39	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	775	40	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	775	41	,	,	,
work_fnploejenbc2raktl46esxm44i	775	42	c	c	NN
work_fnploejenbc2raktl46esxm44i	775	43	=	=	NFP
work_fnploejenbc2raktl46esxm44i	775	44	Q((c+	q((c+	NN
work_fnploejenbc2raktl46esxm44i	775	45	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	775	46	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	775	47	.	.	.
work_fnploejenbc2raktl46esxm44i	776	1	Then	then	RB
work_fnploejenbc2raktl46esxm44i	776	2	m,(A)=(a+b+c)‘-(a+h)‘-(a+~)‘-(b+c)’+	m,(A)=(a+b+c)‘-(a+h)‘-(a+~)‘-(b+c)’+	NNP
work_fnploejenbc2raktl46esxm44i	776	3	u	u	NNP
work_fnploejenbc2raktl46esxm44i	776	4	’	'	''
work_fnploejenbc2raktl46esxm44i	776	5	+	+	CC
work_fnploejenbc2raktl46esxm44i	776	6	b	b	NN
work_fnploejenbc2raktl46esxm44i	776	7	’	'	''
work_fnploejenbc2raktl46esxm44i	776	8	+	+	CC
work_fnploejenbc2raktl46esxm44i	776	9	c	c	NN
work_fnploejenbc2raktl46esxm44i	776	10	’	'	''
work_fnploejenbc2raktl46esxm44i	776	11	.	.	.
work_fnploejenbc2raktl46esxm44i	777	1	Thus	thus	RB
work_fnploejenbc2raktl46esxm44i	777	2	m’(A	m’(A	NNS
work_fnploejenbc2raktl46esxm44i	777	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	777	4	3	3	CD
work_fnploejenbc2raktl46esxm44i	777	5	0	0	CD
work_fnploejenbc2raktl46esxm44i	777	6	if	if	IN
work_fnploejenbc2raktl46esxm44i	777	7	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	777	8	a+b+c)‘>(u+b)‘-a’+(u+c)‘-c’+(b+c)’-b	a+b+c)‘>(u+b)‘-a’+(u+c)‘-c’+(b+c)’-b	CD
work_fnploejenbc2raktl46esxm44i	777	9	’	'	''
work_fnploejenbc2raktl46esxm44i	777	10	.	.	.
work_fnploejenbc2raktl46esxm44i	778	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	778	2	*	*	NFP
work_fnploejenbc2raktl46esxm44i	778	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	778	4	Now	now	RB
work_fnploejenbc2raktl46esxm44i	778	5	,	,	,
work_fnploejenbc2raktl46esxm44i	778	6	if	if	IN
work_fnploejenbc2raktl46esxm44i	778	7	r	r	NN
work_fnploejenbc2raktl46esxm44i	778	8	=	=	SYM
work_fnploejenbc2raktl46esxm44i	778	9	n	n	NN
work_fnploejenbc2raktl46esxm44i	778	10	>	>	XX
work_fnploejenbc2raktl46esxm44i	778	11	,	,	,
work_fnploejenbc2raktl46esxm44i	778	12	1	1	CD
work_fnploejenbc2raktl46esxm44i	778	13	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	778	14	integral	integral	JJ
work_fnploejenbc2raktl46esxm44i	778	15	,	,	,
work_fnploejenbc2raktl46esxm44i	778	16	then	then	RB
work_fnploejenbc2raktl46esxm44i	778	17	the	the	DT
work_fnploejenbc2raktl46esxm44i	778	18	right	right	JJ
work_fnploejenbc2raktl46esxm44i	778	19	hand	hand	NN
work_fnploejenbc2raktl46esxm44i	778	20	side	side	NN
work_fnploejenbc2raktl46esxm44i	778	21	of	of	IN
work_fnploejenbc2raktl46esxm44i	778	22	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	778	23	*	*	NFP
work_fnploejenbc2raktl46esxm44i	778	24	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	778	25	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	778	26	uibJck	uibjck	JJ
work_fnploejenbc2raktl46esxm44i	778	27	,	,	,
work_fnploejenbc2raktl46esxm44i	778	28	where	where	WRB
work_fnploejenbc2raktl46esxm44i	778	29	S	s	NN
work_fnploejenbc2raktl46esxm44i	778	30	=	=	NFP
work_fnploejenbc2raktl46esxm44i	778	31	{	{	-LRB-
work_fnploejenbc2raktl46esxm44i	778	32	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	778	33	i	i	PRP
work_fnploejenbc2raktl46esxm44i	778	34	,	,	,
work_fnploejenbc2raktl46esxm44i	778	35	j	j	NNP
work_fnploejenbc2raktl46esxm44i	778	36	,	,	,
work_fnploejenbc2raktl46esxm44i	778	37	k	k	NNP
work_fnploejenbc2raktl46esxm44i	778	38	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	778	39	:	:	:
work_fnploejenbc2raktl46esxm44i	778	40	i+	i+	NNP
work_fnploejenbc2raktl46esxm44i	778	41	j	j	NNP
work_fnploejenbc2raktl46esxm44i	778	42	+	+	NNP
work_fnploejenbc2raktl46esxm44i	778	43	k	k	NN
work_fnploejenbc2raktl46esxm44i	778	44	=	=	SYM
work_fnploejenbc2raktl46esxm44i	778	45	n	n	NN
work_fnploejenbc2raktl46esxm44i	778	46	and	and	CC
work_fnploejenbc2raktl46esxm44i	778	47	not	not	RB
work_fnploejenbc2raktl46esxm44i	778	48	all	all	PDT
work_fnploejenbc2raktl46esxm44i	778	49	the	the	DT
work_fnploejenbc2raktl46esxm44i	778	50	i	i	NNP
work_fnploejenbc2raktl46esxm44i	778	51	,	,	,
work_fnploejenbc2raktl46esxm44i	778	52	j	j	NNP
work_fnploejenbc2raktl46esxm44i	778	53	,	,	,
work_fnploejenbc2raktl46esxm44i	778	54	k	k	NNP
work_fnploejenbc2raktl46esxm44i	778	55	are	be	VBP
work_fnploejenbc2raktl46esxm44i	778	56	positive	positive	JJ
work_fnploejenbc2raktl46esxm44i	778	57	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	778	58	.	.	.
work_fnploejenbc2raktl46esxm44i	779	1	Thus	thus	RB
work_fnploejenbc2raktl46esxm44i	779	2	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	779	3	*	*	NFP
work_fnploejenbc2raktl46esxm44i	779	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	779	5	holds	hold	VBZ
work_fnploejenbc2raktl46esxm44i	779	6	since	since	IN
work_fnploejenbc2raktl46esxm44i	779	7	a	a	DT
work_fnploejenbc2raktl46esxm44i	779	8	,	,	,
work_fnploejenbc2raktl46esxm44i	779	9	b	b	NN
work_fnploejenbc2raktl46esxm44i	779	10	,	,	,
work_fnploejenbc2raktl46esxm44i	779	11	c	c	NN
work_fnploejenbc2raktl46esxm44i	779	12	3	3	CD
work_fnploejenbc2raktl46esxm44i	779	13	0	0	CD
work_fnploejenbc2raktl46esxm44i	779	14	and	and	CC
work_fnploejenbc2raktl46esxm44i	779	15	Sc{(i	Sc{(i	NNP
work_fnploejenbc2raktl46esxm44i	779	16	,	,	,
work_fnploejenbc2raktl46esxm44i	779	17	j	j	NNP
work_fnploejenbc2raktl46esxm44i	779	18	,	,	,
work_fnploejenbc2raktl46esxm44i	779	19	k):i+j+k	k):i+j+k	NNP
work_fnploejenbc2raktl46esxm44i	779	20	=	=	SYM
work_fnploejenbc2raktl46esxm44i	779	21	n	n	IN
work_fnploejenbc2raktl46esxm44i	779	22	}	}	-RRB-
work_fnploejenbc2raktl46esxm44i	779	23	.	.	.
work_fnploejenbc2raktl46esxm44i	780	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	780	2	r	r	NN
work_fnploejenbc2raktl46esxm44i	780	3	>	>	NN
work_fnploejenbc2raktl46esxm44i	780	4	1	1	CD
work_fnploejenbc2raktl46esxm44i	780	5	,	,	,
work_fnploejenbc2raktl46esxm44i	780	6	real	real	JJ
work_fnploejenbc2raktl46esxm44i	780	7	,	,	,
work_fnploejenbc2raktl46esxm44i	780	8	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	780	9	rewrite	rewrite	VBP
work_fnploejenbc2raktl46esxm44i	780	10	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	780	11	*	*	NFP
work_fnploejenbc2raktl46esxm44i	780	12	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	780	13	as	as	IN
work_fnploejenbc2raktl46esxm44i	780	14	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	780	15	u+b+c)‘+a’+b’+c’~(u+b)‘+(u+c)‘+(b+c	u+b+c)‘+a’+b’+c’~(u+b)‘+(u+c)‘+(b+c	NNP
work_fnploejenbc2raktl46esxm44i	780	16	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	780	17	’	'	''
work_fnploejenbc2raktl46esxm44i	780	18	.	.	.
work_fnploejenbc2raktl46esxm44i	781	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	781	2	*	*	NFP
work_fnploejenbc2raktl46esxm44i	781	3	*	*	NFP
work_fnploejenbc2raktl46esxm44i	781	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	781	5	Let	let	VB
work_fnploejenbc2raktl46esxm44i	781	6	u(r	u(r	NNP
work_fnploejenbc2raktl46esxm44i	781	7	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	781	8	,	,	,
work_fnploejenbc2raktl46esxm44i	781	9	w(r	w(r	NNP
work_fnploejenbc2raktl46esxm44i	781	10	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	781	11	be	be	VB
work_fnploejenbc2raktl46esxm44i	781	12	the	the	DT
work_fnploejenbc2raktl46esxm44i	781	13	left	left	JJ
work_fnploejenbc2raktl46esxm44i	781	14	and	and	CC
work_fnploejenbc2raktl46esxm44i	781	15	right	right	JJ
work_fnploejenbc2raktl46esxm44i	781	16	hand	hand	NN
work_fnploejenbc2raktl46esxm44i	781	17	sides	side	NNS
work_fnploejenbc2raktl46esxm44i	781	18	of	of	IN
work_fnploejenbc2raktl46esxm44i	781	19	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	781	20	*	*	NFP
work_fnploejenbc2raktl46esxm44i	781	21	*	*	NFP
work_fnploejenbc2raktl46esxm44i	781	22	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	781	23	,	,	,
work_fnploejenbc2raktl46esxm44i	781	24	respectively	respectively	RB
work_fnploejenbc2raktl46esxm44i	781	25	.	.	.
work_fnploejenbc2raktl46esxm44i	782	1	Observe	observe	VB
work_fnploejenbc2raktl46esxm44i	782	2	that	that	IN
work_fnploejenbc2raktl46esxm44i	782	3	u(r	u(r	NN
work_fnploejenbc2raktl46esxm44i	782	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	782	5	and	and	CC
work_fnploejenbc2raktl46esxm44i	782	6	w(r	w(r	NN
work_fnploejenbc2raktl46esxm44i	782	7	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	782	8	are	be	VBP
work_fnploejenbc2raktl46esxm44i	782	9	convex	convex	NNP
work_fnploejenbc2raktl46esxm44i	782	10	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	782	11	on	on	IN
work_fnploejenbc2raktl46esxm44i	782	12	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	782	13	1	1	CD
work_fnploejenbc2raktl46esxm44i	782	14	,	,	,
work_fnploejenbc2raktl46esxm44i	782	15	+	+	CC
work_fnploejenbc2raktl46esxm44i	782	16	cc	cc	NNP
work_fnploejenbc2raktl46esxm44i	782	17	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	782	18	,	,	,
work_fnploejenbc2raktl46esxm44i	782	19	since	since	IN
work_fnploejenbc2raktl46esxm44i	782	20	Ofu+b+c	ofu+b+c	CD
work_fnploejenbc2raktl46esxm44i	782	21	<	<	XX
work_fnploejenbc2raktl46esxm44i	782	22	l	l	NN
work_fnploejenbc2raktl46esxm44i	782	23	.	.	.
work_fnploejenbc2raktl46esxm44i	783	1	Also	also	RB
work_fnploejenbc2raktl46esxm44i	783	2	u(l)=w(1)=2(u+b+c	u(l)=w(1)=2(u+b+c	NNP
work_fnploejenbc2raktl46esxm44i	783	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	783	4	and	and	CC
work_fnploejenbc2raktl46esxm44i	783	5	lim	lim	NNP
work_fnploejenbc2raktl46esxm44i	783	6	u(r)=	u(r)=	NNP
work_fnploejenbc2raktl46esxm44i	783	7	lim	lim	NNP
work_fnploejenbc2raktl46esxm44i	783	8	w(r)=O.	w(r)=O.	NNP
work_fnploejenbc2raktl46esxm44i	784	1	r-	r-	XX
work_fnploejenbc2raktl46esxm44i	784	2	+	+	NNP
work_fnploejenbc2raktl46esxm44i	784	3	cr	cr	NN
work_fnploejenbc2raktl46esxm44i	784	4	”	"	''
work_fnploejenbc2raktl46esxm44i	784	5	+	+	CC
work_fnploejenbc2raktl46esxm44i	784	6	r	r	NN
work_fnploejenbc2raktl46esxm44i	784	7	Thus	thus	RB
work_fnploejenbc2raktl46esxm44i	784	8	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	784	9	*	*	NFP
work_fnploejenbc2raktl46esxm44i	784	10	*	*	NFP
work_fnploejenbc2raktl46esxm44i	784	11	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	784	12	holds	hold	VBZ
work_fnploejenbc2raktl46esxm44i	784	13	since	since	IN
work_fnploejenbc2raktl46esxm44i	784	14	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	784	15	*	*	NFP
work_fnploejenbc2raktl46esxm44i	784	16	*	*	NFP
work_fnploejenbc2raktl46esxm44i	784	17	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	784	18	holds	hold	VBZ
work_fnploejenbc2raktl46esxm44i	784	19	for	for	IN
work_fnploejenbc2raktl46esxm44i	784	20	any	any	DT
work_fnploejenbc2raktl46esxm44i	784	21	integer	integer	NN
work_fnploejenbc2raktl46esxm44i	784	22	r	r	NN
work_fnploejenbc2raktl46esxm44i	784	23	>	>	NN
work_fnploejenbc2raktl46esxm44i	784	24	1	1	CD
work_fnploejenbc2raktl46esxm44i	784	25	.	.	.
work_fnploejenbc2raktl46esxm44i	785	1	The	the	DT
work_fnploejenbc2raktl46esxm44i	785	2	above	above	JJ
work_fnploejenbc2raktl46esxm44i	785	3	argument	argument	NN
work_fnploejenbc2raktl46esxm44i	785	4	applies	apply	VBZ
work_fnploejenbc2raktl46esxm44i	785	5	to	to	IN
work_fnploejenbc2raktl46esxm44i	785	6	the	the	DT
work_fnploejenbc2raktl46esxm44i	785	7	case	case	NN
work_fnploejenbc2raktl46esxm44i	785	8	IAl	IAl	NNP
work_fnploejenbc2raktl46esxm44i	785	9	>	>	XX
work_fnploejenbc2raktl46esxm44i	785	10	4	4	CD
work_fnploejenbc2raktl46esxm44i	785	11	as	as	RB
work_fnploejenbc2raktl46esxm44i	785	12	well	well	RB
work_fnploejenbc2raktl46esxm44i	785	13	.	.	.
work_fnploejenbc2raktl46esxm44i	786	1	1	1	CD
work_fnploejenbc2raktl46esxm44i	786	2	Remarks	remark	NNS
work_fnploejenbc2raktl46esxm44i	786	3	.	.	.
work_fnploejenbc2raktl46esxm44i	787	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	787	2	i	i	NN
work_fnploejenbc2raktl46esxm44i	787	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	787	4	Of	of	RB
work_fnploejenbc2raktl46esxm44i	787	5	course	course	RB
work_fnploejenbc2raktl46esxm44i	787	6	if	if	IN
work_fnploejenbc2raktl46esxm44i	787	7	Be1	be1	NN
work_fnploejenbc2raktl46esxm44i	787	8	=	=	NN
work_fnploejenbc2raktl46esxm44i	787	9	Q	q	NN
work_fnploejenbc2raktl46esxm44i	787	10	’	'	''
work_fnploejenbc2raktl46esxm44i	787	11	where	where	WRB
work_fnploejenbc2raktl46esxm44i	787	12	Q	Q	NNP
work_fnploejenbc2raktl46esxm44i	787	13	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	787	14	a	a	DT
work_fnploejenbc2raktl46esxm44i	787	15	finitely	finitely	RB
work_fnploejenbc2raktl46esxm44i	787	16	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	787	17	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	787	18	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	787	19	and	and	CC
work_fnploejenbc2raktl46esxm44i	787	20	r	r	NN
work_fnploejenbc2raktl46esxm44i	787	21	>	>	XX
work_fnploejenbc2raktl46esxm44i	787	22	1	1	CD
work_fnploejenbc2raktl46esxm44i	787	23	,	,	,
work_fnploejenbc2raktl46esxm44i	787	24	then	then	RB
work_fnploejenbc2raktl46esxm44i	787	25	Be1	be1	NN
work_fnploejenbc2raktl46esxm44i	787	26	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	787	27	general	general	JJ
work_fnploejenbc2raktl46esxm44i	787	28	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	787	29	by	by	IN
work_fnploejenbc2raktl46esxm44i	787	30	Theorem	Theorem	NNP
work_fnploejenbc2raktl46esxm44i	787	31	6.2	6.2	CD
work_fnploejenbc2raktl46esxm44i	787	32	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	787	33	i	i	NN
work_fnploejenbc2raktl46esxm44i	787	34	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	787	35	:	:	:
work_fnploejenbc2raktl46esxm44i	787	36	VE	VE	NNP
work_fnploejenbc2raktl46esxm44i	787	37	,	,	,
work_fnploejenbc2raktl46esxm44i	787	38	FE	FE	NNP
work_fnploejenbc2raktl46esxm44i	787	39	.ra2	.ra2	NNP
work_fnploejenbc2raktl46esxm44i	787	40	,	,	,
work_fnploejenbc2raktl46esxm44i	787	41	Bel(E	Bel(E	NNP
work_fnploejenbc2raktl46esxm44i	787	42	’	'	''
work_fnploejenbc2raktl46esxm44i	787	43	1	1	CD
work_fnploejenbc2raktl46esxm44i	787	44	F	F	NNP
work_fnploejenbc2raktl46esxm44i	787	45	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	787	46	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	787	47	a	a	DT
work_fnploejenbc2raktl46esxm44i	787	48	function	function	NN
work_fnploejenbc2raktl46esxm44i	787	49	of	of	IN
work_fnploejenbc2raktl46esxm44i	787	50	Bel(E	Bel(E	NNP
work_fnploejenbc2raktl46esxm44i	787	51	1	1	CD
work_fnploejenbc2raktl46esxm44i	787	52	F	F	NNP
work_fnploejenbc2raktl46esxm44i	787	53	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	787	54	,	,	,
work_fnploejenbc2raktl46esxm44i	787	55	namely	namely	RB
work_fnploejenbc2raktl46esxm44i	787	56	cp(x)=(l	cp(x)=(l	NNPS
work_fnploejenbc2raktl46esxm44i	787	57	-x	-x	:
work_fnploejenbc2raktl46esxm44i	787	58	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	787	59	‘	'	''
work_fnploejenbc2raktl46esxm44i	787	60	.	.	.
work_fnploejenbc2raktl46esxm44i	788	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	788	2	ii	ii	LS
work_fnploejenbc2raktl46esxm44i	788	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	788	4	We	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	788	5	have	have	VBP
work_fnploejenbc2raktl46esxm44i	788	6	seen	see	VBN
work_fnploejenbc2raktl46esxm44i	788	7	that	that	IN
work_fnploejenbc2raktl46esxm44i	788	8	,	,	,
work_fnploejenbc2raktl46esxm44i	788	9	in	in	IN
work_fnploejenbc2raktl46esxm44i	788	10	the	the	DT
work_fnploejenbc2raktl46esxm44i	788	11	scoring	score	VBG
work_fnploejenbc2raktl46esxm44i	788	12	approach	approach	NN
work_fnploejenbc2raktl46esxm44i	788	13	to	to	IN
work_fnploejenbc2raktl46esxm44i	788	14	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	788	15	of	of	IN
work_fnploejenbc2raktl46esxm44i	788	16	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	788	17	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	788	18	,	,	,
work_fnploejenbc2raktl46esxm44i	788	19	if	if	IN
work_fnploejenbc2raktl46esxm44i	788	20	the	the	DT
work_fnploejenbc2raktl46esxm44i	788	21	aggregation	aggregation	NN
work_fnploejenbc2raktl46esxm44i	788	22	function	function	NN
work_fnploejenbc2raktl46esxm44i	788	23	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	788	24	taken	take	VBN
work_fnploejenbc2raktl46esxm44i	788	25	to	to	TO
work_fnploejenbc2raktl46esxm44i	788	26	be	be	VB
work_fnploejenbc2raktl46esxm44i	788	27	addition	addition	NN
work_fnploejenbc2raktl46esxm44i	788	28	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	788	29	as	as	IN
work_fnploejenbc2raktl46esxm44i	788	30	in	in	IN
work_fnploejenbc2raktl46esxm44i	788	31	Lindley	Lindley	NNP
work_fnploejenbc2raktl46esxm44i	788	32	’s	’s	POS
work_fnploejenbc2raktl46esxm44i	788	33	work	work	NN
work_fnploejenbc2raktl46esxm44i	788	34	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	788	35	,	,	,
work_fnploejenbc2raktl46esxm44i	788	36	then	then	RB
work_fnploejenbc2raktl46esxm44i	788	37	well	well	RB
work_fnploejenbc2raktl46esxm44i	788	38	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	788	39	known	know	VBN
work_fnploejenbc2raktl46esxm44i	788	40	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	788	41	such	such	JJ
work_fnploejenbc2raktl46esxm44i	788	42	as	as	IN
work_fnploejenbc2raktl46esxm44i	788	43	Max	Max	NNP
work_fnploejenbc2raktl46esxm44i	788	44	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	788	45	possibility	possibility	NN
work_fnploejenbc2raktl46esxm44i	788	46	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	788	47	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	788	48	which	which	WDT
work_fnploejenbc2raktl46esxm44i	788	49	are	be	VBP
work_fnploejenbc2raktl46esxm44i	788	50	consonant	consonant	JJ
work_fnploejenbc2raktl46esxm44i	788	51	plausibility	plausibility	NN
work_fnploejenbc2raktl46esxm44i	788	52	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	788	53	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	788	54	and	and	CC
work_fnploejenbc2raktl46esxm44i	788	55	degenerate	degenerate	VB
work_fnploejenbc2raktl46esxm44i	788	56	belief	belief	NN
work_fnploejenbc2raktl46esxm44i	788	57	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	788	58	are	be	VBP
work_fnploejenbc2raktl46esxm44i	788	59	not	not	RB
work_fnploejenbc2raktl46esxm44i	788	60	general	general	JJ
work_fnploejenbc2raktl46esxm44i	788	61	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	788	62	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	788	63	i.e.	i.e.	FW
work_fnploejenbc2raktl46esxm44i	788	64	,	,	,
work_fnploejenbc2raktl46esxm44i	788	65	they	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	788	66	are	be	VBP
work_fnploejenbc2raktl46esxm44i	788	67	incoherent	incoherent	JJ
work_fnploejenbc2raktl46esxm44i	788	68	in	in	IN
work_fnploejenbc2raktl46esxm44i	788	69	DeFinetti	DeFinetti	NNP
work_fnploejenbc2raktl46esxm44i	788	70	’s	’s	POS
work_fnploejenbc2raktl46esxm44i	788	71	sense	sense	NN
work_fnploejenbc2raktl46esxm44i	788	72	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	788	73	.	.	.
work_fnploejenbc2raktl46esxm44i	789	1	Although	although	IN
work_fnploejenbc2raktl46esxm44i	789	2	,	,	,
work_fnploejenbc2raktl46esxm44i	789	3	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	789	4	have	have	VBP
work_fnploejenbc2raktl46esxm44i	789	5	shown	show	VBN
work_fnploejenbc2raktl46esxm44i	789	6	that	that	IN
work_fnploejenbc2raktl46esxm44i	789	7	,	,	,
work_fnploejenbc2raktl46esxm44i	789	8	in	in	IN
work_fnploejenbc2raktl46esxm44i	789	9	this	this	DT
work_fnploejenbc2raktl46esxm44i	789	10	case	case	NN
work_fnploejenbc2raktl46esxm44i	789	11	,	,	,
work_fnploejenbc2raktl46esxm44i	789	12	there	there	EX
work_fnploejenbc2raktl46esxm44i	789	13	exist	exist	VBP
work_fnploejenbc2raktl46esxm44i	789	14	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	789	15	T	t	NN
work_fnploejenbc2raktl46esxm44i	789	16	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	789	17	possibility	possibility	NN
work_fnploejenbc2raktl46esxm44i	789	18	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	789	19	and	and	CC
work_fnploejenbc2raktl46esxm44i	789	20	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	789	21	belief	belief	NN
work_fnploejenbc2raktl46esxm44i	789	22	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	789	23	,	,	,
work_fnploejenbc2raktl46esxm44i	789	24	it	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	789	25	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	789	26	useful	useful	JJ
work_fnploejenbc2raktl46esxm44i	789	27	to	to	TO
work_fnploejenbc2raktl46esxm44i	789	28	consider	consider	VB
work_fnploejenbc2raktl46esxm44i	789	29	arbitrary	arbitrary	JJ
work_fnploejenbc2raktl46esxm44i	789	30	aggregation	aggregation	NN
work_fnploejenbc2raktl46esxm44i	789	31	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	789	32	in	in	IN
work_fnploejenbc2raktl46esxm44i	789	33	order	order	NN
work_fnploejenbc2raktl46esxm44i	789	34	to	to	TO
work_fnploejenbc2raktl46esxm44i	789	35	set	set	VB
work_fnploejenbc2raktl46esxm44i	789	36	up	up	RP
work_fnploejenbc2raktl46esxm44i	789	37	a	a	DT
work_fnploejenbc2raktl46esxm44i	789	38	general	general	JJ
work_fnploejenbc2raktl46esxm44i	789	39	framework	framework	NN
work_fnploejenbc2raktl46esxm44i	789	40	for	for	IN
work_fnploejenbc2raktl46esxm44i	789	41	studying	study	VBG
work_fnploejenbc2raktl46esxm44i	789	42	the	the	DT
work_fnploejenbc2raktl46esxm44i	789	43	question	question	NN
work_fnploejenbc2raktl46esxm44i	789	44	of	of	IN
work_fnploejenbc2raktl46esxm44i	789	45	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	789	46	,	,	,
work_fnploejenbc2raktl46esxm44i	789	47	i.e.	i.e.	FW
work_fnploejenbc2raktl46esxm44i	789	48	,	,	,
work_fnploejenbc2raktl46esxm44i	789	49	a	a	DT
work_fnploejenbc2raktl46esxm44i	789	50	general	general	JJ
work_fnploejenbc2raktl46esxm44i	789	51	concept	concept	NN
work_fnploejenbc2raktl46esxm44i	789	52	590	590	CD
work_fnploejenbc2raktl46esxm44i	789	53	GOODMAN	GOODMAN	NNP
work_fnploejenbc2raktl46esxm44i	789	54	,	,	,
work_fnploejenbc2raktl46esxm44i	789	55	NGUYEN	NGUYEN	NNP
work_fnploejenbc2raktl46esxm44i	789	56	,	,	,
work_fnploejenbc2raktl46esxm44i	789	57	AND	and	CC
work_fnploejenbc2raktl46esxm44i	789	58	ROGERS	ROGERS	NNP
work_fnploejenbc2raktl46esxm44i	789	59	of	of	IN
work_fnploejenbc2raktl46esxm44i	789	60	coherence	coherence	NN
work_fnploejenbc2raktl46esxm44i	789	61	.	.	.
work_fnploejenbc2raktl46esxm44i	790	1	From	from	IN
work_fnploejenbc2raktl46esxm44i	790	2	a	a	DT
work_fnploejenbc2raktl46esxm44i	790	3	logical	logical	JJ
work_fnploejenbc2raktl46esxm44i	790	4	viewpoint	viewpoint	NN
work_fnploejenbc2raktl46esxm44i	790	5	,	,	,
work_fnploejenbc2raktl46esxm44i	790	6	this	this	DT
work_fnploejenbc2raktl46esxm44i	790	7	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	790	8	precisely	precisely	RB
work_fnploejenbc2raktl46esxm44i	790	9	the	the	DT
work_fnploejenbc2raktl46esxm44i	790	10	concern	concern	NN
work_fnploejenbc2raktl46esxm44i	790	11	of	of	IN
work_fnploejenbc2raktl46esxm44i	790	12	AZ	AZ	NNP
work_fnploejenbc2raktl46esxm44i	790	13	researchers	researcher	NNS
work_fnploejenbc2raktl46esxm44i	790	14	as	as	RB
work_fnploejenbc2raktl46esxm44i	790	15	well	well	RB
work_fnploejenbc2raktl46esxm44i	790	16	as	as	IN
work_fnploejenbc2raktl46esxm44i	790	17	statisticians	statistician	NNS
work_fnploejenbc2raktl46esxm44i	790	18	dealing	deal	VBG
work_fnploejenbc2raktl46esxm44i	790	19	with	with	IN
work_fnploejenbc2raktl46esxm44i	790	20	applications	application	NNS
work_fnploejenbc2raktl46esxm44i	790	21	of	of	IN
work_fnploejenbc2raktl46esxm44i	790	22	belief	belief	NN
work_fnploejenbc2raktl46esxm44i	790	23	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	790	24	to	to	IN
work_fnploejenbc2raktl46esxm44i	790	25	statistical	statistical	JJ
work_fnploejenbc2raktl46esxm44i	790	26	inference	inference	NN
work_fnploejenbc2raktl46esxm44i	790	27	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	790	28	e.g.	e.g.	RB
work_fnploejenbc2raktl46esxm44i	790	29	,	,	,
work_fnploejenbc2raktl46esxm44i	790	30	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	790	31	30	30	CD
work_fnploejenbc2raktl46esxm44i	790	32	,	,	,
work_fnploejenbc2raktl46esxm44i	790	33	p.	p.	NN
work_fnploejenbc2raktl46esxm44i	790	34	1061071	1061071	CD
work_fnploejenbc2raktl46esxm44i	790	35	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	790	36	.	.	.
work_fnploejenbc2raktl46esxm44i	791	1	Section	section	NN
work_fnploejenbc2raktl46esxm44i	791	2	7	7	CD
work_fnploejenbc2raktl46esxm44i	791	3	will	will	MD
work_fnploejenbc2raktl46esxm44i	791	4	give	give	VB
work_fnploejenbc2raktl46esxm44i	791	5	some	some	DT
work_fnploejenbc2raktl46esxm44i	791	6	insights	insight	NNS
work_fnploejenbc2raktl46esxm44i	791	7	in	in	IN
work_fnploejenbc2raktl46esxm44i	791	8	this	this	DT
work_fnploejenbc2raktl46esxm44i	791	9	direction	direction	NN
work_fnploejenbc2raktl46esxm44i	791	10	.	.	.
work_fnploejenbc2raktl46esxm44i	792	1	7	7	LS
work_fnploejenbc2raktl46esxm44i	792	2	.	.	.
work_fnploejenbc2raktl46esxm44i	793	1	UNCERTAINTY	UNCERTAINTY	NNP
work_fnploejenbc2raktl46esxm44i	793	2	GAMES	GAMES	NNP
work_fnploejenbc2raktl46esxm44i	793	3	WITH	with	IN
work_fnploejenbc2raktl46esxm44i	793	4	NONADDITIVE	NONADDITIVE	NNP
work_fnploejenbc2raktl46esxm44i	793	5	AGGREGATION	aggregation	NN
work_fnploejenbc2raktl46esxm44i	793	6	FUNCTIONS	functions	NN
work_fnploejenbc2raktl46esxm44i	793	7	In	in	IN
work_fnploejenbc2raktl46esxm44i	793	8	this	this	DT
work_fnploejenbc2raktl46esxm44i	793	9	section	section	NN
work_fnploejenbc2raktl46esxm44i	793	10	,	,	,
work_fnploejenbc2raktl46esxm44i	793	11	some	some	DT
work_fnploejenbc2raktl46esxm44i	793	12	specific	specific	JJ
work_fnploejenbc2raktl46esxm44i	793	13	nonadditive	nonadditive	JJ
work_fnploejenbc2raktl46esxm44i	793	14	aggregation	aggregation	NN
work_fnploejenbc2raktl46esxm44i	793	15	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	793	16	are	be	VBP
work_fnploejenbc2raktl46esxm44i	793	17	considered	consider	VBN
work_fnploejenbc2raktl46esxm44i	793	18	.	.	.
work_fnploejenbc2raktl46esxm44i	794	1	In	in	IN
work_fnploejenbc2raktl46esxm44i	794	2	Example	example	NN
work_fnploejenbc2raktl46esxm44i	794	3	1	1	CD
work_fnploejenbc2raktl46esxm44i	794	4	it	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	794	5	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	794	6	shown	show	VBN
work_fnploejenbc2raktl46esxm44i	794	7	that	that	IN
work_fnploejenbc2raktl46esxm44i	794	8	a	a	DT
work_fnploejenbc2raktl46esxm44i	794	9	simple	simple	JJ
work_fnploejenbc2raktl46esxm44i	794	10	nonadditive	nonadditive	JJ
work_fnploejenbc2raktl46esxm44i	794	11	form	form	NN
work_fnploejenbc2raktl46esxm44i	794	12	of	of	IN
work_fnploejenbc2raktl46esxm44i	794	13	aggregation	aggregation	NN
work_fnploejenbc2raktl46esxm44i	794	14	leads	lead	VBZ
work_fnploejenbc2raktl46esxm44i	794	15	to	to	IN
work_fnploejenbc2raktl46esxm44i	794	16	a	a	DT
work_fnploejenbc2raktl46esxm44i	794	17	corresponding	corresponding	JJ
work_fnploejenbc2raktl46esxm44i	794	18	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	794	19	game	game	NN
work_fnploejenbc2raktl46esxm44i	794	20	for	for	IN
work_fnploejenbc2raktl46esxm44i	794	21	which	which	WDT
work_fnploejenbc2raktl46esxm44i	794	22	uniformly	uniformly	JJ
work_fnploejenbc2raktl46esxm44i	794	23	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	794	24	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	794	25	are	be	VBP
work_fnploejenbc2raktl46esxm44i	794	26	not	not	RB
work_fnploejenbc2raktl46esxm44i	794	27	transformable	transformable	JJ
work_fnploejenbc2raktl46esxm44i	794	28	to	to	IN
work_fnploejenbc2raktl46esxm44i	794	29	probabilities	probability	NNS
work_fnploejenbc2raktl46esxm44i	794	30	;	;	:
work_fnploejenbc2raktl46esxm44i	794	31	this	this	DT
work_fnploejenbc2raktl46esxm44i	794	32	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	794	33	in	in	IN
work_fnploejenbc2raktl46esxm44i	794	34	opposition	opposition	NN
work_fnploejenbc2raktl46esxm44i	794	35	to	to	IN
work_fnploejenbc2raktl46esxm44i	794	36	Lindley	Lindley	NNP
work_fnploejenbc2raktl46esxm44i	794	37	’s	’s	POS
work_fnploejenbc2raktl46esxm44i	794	38	games	game	NNS
work_fnploejenbc2raktl46esxm44i	794	39	with	with	IN
work_fnploejenbc2raktl46esxm44i	794	40	an	an	DT
work_fnploejenbc2raktl46esxm44i	794	41	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	794	42	aggregation	aggregation	NN
work_fnploejenbc2raktl46esxm44i	794	43	function	function	NN
work_fnploejenbc2raktl46esxm44i	794	44	.	.	.
work_fnploejenbc2raktl46esxm44i	795	1	Example	example	NN
work_fnploejenbc2raktl46esxm44i	795	2	2	2	CD
work_fnploejenbc2raktl46esxm44i	795	3	presents	present	VBZ
work_fnploejenbc2raktl46esxm44i	795	4	a	a	DT
work_fnploejenbc2raktl46esxm44i	795	5	situation	situation	NN
work_fnploejenbc2raktl46esxm44i	795	6	in	in	IN
work_fnploejenbc2raktl46esxm44i	795	7	which	which	WDT
work_fnploejenbc2raktl46esxm44i	795	8	a	a	DT
work_fnploejenbc2raktl46esxm44i	795	9	nonadditive	nonadditive	JJ
work_fnploejenbc2raktl46esxm44i	795	10	aggregation	aggregation	NN
work_fnploejenbc2raktl46esxm44i	795	11	function	function	NN
work_fnploejenbc2raktl46esxm44i	795	12	has	have	VBZ
work_fnploejenbc2raktl46esxm44i	795	13	a	a	DT
work_fnploejenbc2raktl46esxm44i	795	14	general	general	JJ
work_fnploejenbc2raktl46esxm44i	795	15	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	795	16	form	form	NN
work_fnploejenbc2raktl46esxm44i	795	17	.	.	.
work_fnploejenbc2raktl46esxm44i	796	1	In	in	IN
work_fnploejenbc2raktl46esxm44i	796	2	this	this	DT
work_fnploejenbc2raktl46esxm44i	796	3	case	case	NN
work_fnploejenbc2raktl46esxm44i	796	4	,	,	,
work_fnploejenbc2raktl46esxm44i	796	5	uniformly	uniformly	JJ
work_fnploejenbc2raktl46esxm44i	796	6	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	796	7	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	796	8	have	have	VBP
work_fnploejenbc2raktl46esxm44i	796	9	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	796	10	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	796	11	like	like	JJ
work_fnploejenbc2raktl46esxm44i	796	12	characterizations	characterization	NNS
work_fnploejenbc2raktl46esxm44i	796	13	.	.	.
work_fnploejenbc2raktl46esxm44i	797	1	In	in	IN
work_fnploejenbc2raktl46esxm44i	797	2	Example	example	NN
work_fnploejenbc2raktl46esxm44i	797	3	3	3	CD
work_fnploejenbc2raktl46esxm44i	797	4	,	,	,
work_fnploejenbc2raktl46esxm44i	797	5	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	797	6	present	present	VBP
work_fnploejenbc2raktl46esxm44i	797	7	some	some	DT
work_fnploejenbc2raktl46esxm44i	797	8	specialized	specialized	JJ
work_fnploejenbc2raktl46esxm44i	797	9	cases	case	NNS
work_fnploejenbc2raktl46esxm44i	797	10	of	of	IN
work_fnploejenbc2raktl46esxm44i	797	11	Example	Example	NNP
work_fnploejenbc2raktl46esxm44i	797	12	2	2	CD
work_fnploejenbc2raktl46esxm44i	797	13	.	.	.
work_fnploejenbc2raktl46esxm44i	798	1	EXAMPLE	example	NN
work_fnploejenbc2raktl46esxm44i	798	2	1	1	CD
work_fnploejenbc2raktl46esxm44i	798	3	.	.	.
work_fnploejenbc2raktl46esxm44i	799	1	Consider	consider	VB
work_fnploejenbc2raktl46esxm44i	799	2	a	a	DT
work_fnploejenbc2raktl46esxm44i	799	3	=	=	NN
work_fnploejenbc2raktl46esxm44i	799	4	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	799	5	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	799	6	E	e	NN
work_fnploejenbc2raktl46esxm44i	799	7	,	,	,
work_fnploejenbc2raktl46esxm44i	799	8	1	1	CD
work_fnploejenbc2raktl46esxm44i	799	9	F	f	NN
work_fnploejenbc2raktl46esxm44i	799	10	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	799	11	,	,	,
work_fnploejenbc2raktl46esxm44i	799	12	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	799	13	E	e	NN
work_fnploejenbc2raktl46esxm44i	799	14	,	,	,
work_fnploejenbc2raktl46esxm44i	799	15	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	799	16	F	f	NN
work_fnploejenbc2raktl46esxm44i	799	17	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	799	18	,	,	,
work_fnploejenbc2raktl46esxm44i	799	19	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	799	20	E	e	NN
work_fnploejenbc2raktl46esxm44i	799	21	,	,	,
work_fnploejenbc2raktl46esxm44i	799	22	u	u	NNP
work_fnploejenbc2raktl46esxm44i	799	23	Ez	Ez	NNP
work_fnploejenbc2raktl46esxm44i	799	24	1	1	CD
work_fnploejenbc2raktl46esxm44i	799	25	t	t	NNP
work_fnploejenbc2raktl46esxm44i	799	26	;	;	:
work_fnploejenbc2raktl46esxm44i	799	27	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	799	28	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	799	29	,	,	,
work_fnploejenbc2raktl46esxm44i	799	30	with	with	IN
work_fnploejenbc2raktl46esxm44i	799	31	E	e	NN
work_fnploejenbc2raktl46esxm44i	799	32	,	,	,
work_fnploejenbc2raktl46esxm44i	799	33	E,=@.	E,=@.	NNP
work_fnploejenbc2raktl46esxm44i	800	1	Let	let	VB
work_fnploejenbc2raktl46esxm44i	800	2	x	x	DT
work_fnploejenbc2raktl46esxm44i	800	3	=	=	NFP
work_fnploejenbc2raktl46esxm44i	800	4	WI	WI	NNP
work_fnploejenbc2raktl46esxm44i	800	5	If	if	IN
work_fnploejenbc2raktl46esxm44i	800	6	’	'	''
work_fnploejenbc2raktl46esxm44i	800	7	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	800	8	,	,	,
work_fnploejenbc2raktl46esxm44i	800	9	Y	Y	NNP
work_fnploejenbc2raktl46esxm44i	800	10	=	=	SYM
work_fnploejenbc2raktl46esxm44i	800	11	AE2	AE2	NNP
work_fnploejenbc2raktl46esxm44i	800	12	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	800	13	J	J	NNP
work_fnploejenbc2raktl46esxm44i	800	14	’	'	''
work_fnploejenbc2raktl46esxm44i	800	15	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	800	16	,	,	,
work_fnploejenbc2raktl46esxm44i	800	17	z	z	XX
work_fnploejenbc2raktl46esxm44i	800	18	=	=	SYM
work_fnploejenbc2raktl46esxm44i	800	19	WI	WI	NNP
work_fnploejenbc2raktl46esxm44i	800	20	u	u	NN
work_fnploejenbc2raktl46esxm44i	800	21	E2	E2	NNP
work_fnploejenbc2raktl46esxm44i	800	22	IF	if	RB
work_fnploejenbc2raktl46esxm44i	800	23	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	800	24	.	.	.
work_fnploejenbc2raktl46esxm44i	801	1	We	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	801	2	will	will	MD
work_fnploejenbc2raktl46esxm44i	801	3	discuss	discuss	VB
work_fnploejenbc2raktl46esxm44i	801	4	the	the	DT
work_fnploejenbc2raktl46esxm44i	801	5	weak	weak	JJ
work_fnploejenbc2raktl46esxm44i	801	6	local	local	JJ
work_fnploejenbc2raktl46esxm44i	801	7	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	801	8	of	of	IN
work_fnploejenbc2raktl46esxm44i	801	9	2	2	CD
work_fnploejenbc2raktl46esxm44i	801	10	=	=	SYM
work_fnploejenbc2raktl46esxm44i	801	11	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	801	12	x	x	NNP
work_fnploejenbc2raktl46esxm44i	801	13	,	,	,
work_fnploejenbc2raktl46esxm44i	801	14	y	y	NNP
work_fnploejenbc2raktl46esxm44i	801	15	,	,	,
work_fnploejenbc2raktl46esxm44i	801	16	z	z	NNP
work_fnploejenbc2raktl46esxm44i	801	17	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	801	18	with	with	IN
work_fnploejenbc2raktl46esxm44i	801	19	respect	respect	NN
work_fnploejenbc2raktl46esxm44i	801	20	to	to	IN
work_fnploejenbc2raktl46esxm44i	801	21	the	the	DT
work_fnploejenbc2raktl46esxm44i	801	22	game	game	NN
work_fnploejenbc2raktl46esxm44i	801	23	GJti,~	GJti,~	NNP
work_fnploejenbc2raktl46esxm44i	801	24	,	,	,
work_fnploejenbc2raktl46esxm44i	801	25	where	where	WRB
work_fnploejenbc2raktl46esxm44i	801	26	the	the	DT
work_fnploejenbc2raktl46esxm44i	801	27	game	game	NN
work_fnploejenbc2raktl46esxm44i	801	28	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	801	29	specified	specify	VBN
work_fnploejenbc2raktl46esxm44i	801	30	as	as	IN
work_fnploejenbc2raktl46esxm44i	801	31	follows	follow	VBZ
work_fnploejenbc2raktl46esxm44i	801	32	.	.	.
work_fnploejenbc2raktl46esxm44i	802	1	Recall	recall	VB
work_fnploejenbc2raktl46esxm44i	802	2	that	that	IN
work_fnploejenbc2raktl46esxm44i	802	3	$	$	$
work_fnploejenbc2raktl46esxm44i	802	4	:	:	:
work_fnploejenbc2raktl46esxm44i	802	5	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	802	6	w	w	NN
work_fnploejenbc2raktl46esxm44i	802	7	,	,	,
work_fnploejenbc2raktl46esxm44i	802	8	+	+	CC
work_fnploejenbc2raktl46esxm44i	802	9	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	802	10	w	w	NNP
work_fnploejenbc2raktl46esxm44i	802	11	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	802	12	specified	specify	VBN
work_fnploejenbc2raktl46esxm44i	802	13	by	by	IN
work_fnploejenbc2raktl46esxm44i	802	14	the	the	DT
work_fnploejenbc2raktl46esxm44i	802	15	sequence	sequence	NN
work_fnploejenbc2raktl46esxm44i	802	16	Ic/	Ic/	NNP
work_fnploejenbc2raktl46esxm44i	802	17	,	,	,
work_fnploejenbc2raktl46esxm44i	802	18	:	:	:
work_fnploejenbc2raktl46esxm44i	802	19	BY	BY	NNP
work_fnploejenbc2raktl46esxm44i	802	20	--t	--t	:
work_fnploejenbc2raktl46esxm44i	802	21	58	58	CD
work_fnploejenbc2raktl46esxm44i	802	22	,	,	,
work_fnploejenbc2raktl46esxm44i	802	23	n	n	NN
work_fnploejenbc2raktl46esxm44i	802	24	>	>	NN
work_fnploejenbc2raktl46esxm44i	802	25	1	1	CD
work_fnploejenbc2raktl46esxm44i	802	26	.	.	.
work_fnploejenbc2raktl46esxm44i	803	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	803	2	our	-PRON-	PRP$
work_fnploejenbc2raktl46esxm44i	803	3	purpose	purpose	NN
work_fnploejenbc2raktl46esxm44i	803	4	here	here	RB
work_fnploejenbc2raktl46esxm44i	803	5	,	,	,
work_fnploejenbc2raktl46esxm44i	803	6	it	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	803	7	suffices	suffice	VBZ
work_fnploejenbc2raktl46esxm44i	803	8	to	to	TO
work_fnploejenbc2raktl46esxm44i	803	9	consider	consider	VB
work_fnploejenbc2raktl46esxm44i	803	10	ti3	ti3	NN
work_fnploejenbc2raktl46esxm44i	803	11	:	:	:
work_fnploejenbc2raktl46esxm44i	803	12	R3	r3	NN
work_fnploejenbc2raktl46esxm44i	803	13	+	+	CC
work_fnploejenbc2raktl46esxm44i	803	14	R.	R.	NNP
work_fnploejenbc2raktl46esxm44i	803	15	We	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	803	16	take	take	VBP
work_fnploejenbc2raktl46esxm44i	803	17	$	$	$
work_fnploejenbc2raktl46esxm44i	803	18	Ju	ju	NN
work_fnploejenbc2raktl46esxm44i	803	19	,	,	,
work_fnploejenbc2raktl46esxm44i	803	20	u	u	NNP
work_fnploejenbc2raktl46esxm44i	803	21	,	,	,
work_fnploejenbc2raktl46esxm44i	803	22	w	w	NNP
work_fnploejenbc2raktl46esxm44i	803	23	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	803	24	=	=	NFP
work_fnploejenbc2raktl46esxm44i	803	25	uu	uu	NNP
work_fnploejenbc2raktl46esxm44i	803	26	+	+	NNP
work_fnploejenbc2raktl46esxm44i	803	27	w.	w.	NN
work_fnploejenbc2raktl46esxm44i	803	28	For	for	IN
work_fnploejenbc2raktl46esxm44i	803	29	the	the	DT
work_fnploejenbc2raktl46esxm44i	803	30	score	score	NN
work_fnploejenbc2raktl46esxm44i	803	31	function	function	NN
work_fnploejenbc2raktl46esxm44i	803	32	f	f	NNP
work_fnploejenbc2raktl46esxm44i	803	33	,	,	,
work_fnploejenbc2raktl46esxm44i	803	34	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	803	35	take	take	VBP
work_fnploejenbc2raktl46esxm44i	803	36	a	a	DT
work_fnploejenbc2raktl46esxm44i	803	37	,	,	,
work_fnploejenbc2raktl46esxm44i	803	38	=	=	SYM
work_fnploejenbc2raktl46esxm44i	803	39	0	0	CD
work_fnploejenbc2raktl46esxm44i	803	40	,	,	,
work_fnploejenbc2raktl46esxm44i	803	41	a	a	NN
work_fnploejenbc2raktl46esxm44i	803	42	,	,	,
work_fnploejenbc2raktl46esxm44i	803	43	=	=	SYM
work_fnploejenbc2raktl46esxm44i	803	44	1	1	CD
work_fnploejenbc2raktl46esxm44i	803	45	and	and	CC
work_fnploejenbc2raktl46esxm44i	803	46	f(x	f(x	CD
work_fnploejenbc2raktl46esxm44i	803	47	,	,	,
work_fnploejenbc2raktl46esxm44i	803	48	0	0	LS
work_fnploejenbc2raktl46esxm44i	803	49	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	803	50	=	=	NFP
work_fnploejenbc2raktl46esxm44i	803	51	x2	x2	NN
work_fnploejenbc2raktl46esxm44i	803	52	,	,	,
work_fnploejenbc2raktl46esxm44i	803	53	f(x	f(x	NNP
work_fnploejenbc2raktl46esxm44i	803	54	,	,	,
work_fnploejenbc2raktl46esxm44i	803	55	1)=(x-1)2	1)=(x-1)2	CD
work_fnploejenbc2raktl46esxm44i	803	56	on	on	IN
work_fnploejenbc2raktl46esxm44i	803	57	CO	CO	NNP
work_fnploejenbc2raktl46esxm44i	803	58	,	,	,
work_fnploejenbc2raktl46esxm44i	803	59	11	11	CD
work_fnploejenbc2raktl46esxm44i	803	60	,	,	,
work_fnploejenbc2raktl46esxm44i	803	61	We	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	803	62	are	be	VBP
work_fnploejenbc2raktl46esxm44i	803	63	going	go	VBG
work_fnploejenbc2raktl46esxm44i	803	64	to	to	TO
work_fnploejenbc2raktl46esxm44i	803	65	show	show	VB
work_fnploejenbc2raktl46esxm44i	803	66	that	that	IN
work_fnploejenbc2raktl46esxm44i	803	67	there	there	EX
work_fnploejenbc2raktl46esxm44i	803	68	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	803	69	no	no	DT
work_fnploejenbc2raktl46esxm44i	803	70	transform	transform	NN
work_fnploejenbc2raktl46esxm44i	803	71	h	h	NN
work_fnploejenbc2raktl46esxm44i	803	72	:	:	:
work_fnploejenbc2raktl46esxm44i	803	73	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	803	74	0	0	CD
work_fnploejenbc2raktl46esxm44i	803	75	,	,	,
work_fnploejenbc2raktl46esxm44i	803	76	l	l	NN
work_fnploejenbc2raktl46esxm44i	803	77	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	803	78	-+	-+	.
work_fnploejenbc2raktl46esxm44i	803	79	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	803	80	0	0	CD
work_fnploejenbc2raktl46esxm44i	803	81	,	,	,
work_fnploejenbc2raktl46esxm44i	803	82	l	l	NN
work_fnploejenbc2raktl46esxm44i	803	83	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	803	84	such	such	JJ
work_fnploejenbc2raktl46esxm44i	803	85	that	that	IN
work_fnploejenbc2raktl46esxm44i	803	86	h(z	h(z	NNP
work_fnploejenbc2raktl46esxm44i	803	87	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	803	88	=	=	NFP
work_fnploejenbc2raktl46esxm44i	803	89	h(x	h(x	NNP
work_fnploejenbc2raktl46esxm44i	803	90	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	803	91	+	+	SYM
work_fnploejenbc2raktl46esxm44i	803	92	h(Y	h(y	LS
work_fnploejenbc2raktl46esxm44i	803	93	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	803	94	when	when	WRB
work_fnploejenbc2raktl46esxm44i	803	95	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	803	96	x	x	NNP
work_fnploejenbc2raktl46esxm44i	803	97	,	,	,
work_fnploejenbc2raktl46esxm44i	803	98	y	y	NNP
work_fnploejenbc2raktl46esxm44i	803	99	,	,	,
work_fnploejenbc2raktl46esxm44i	803	100	z	z	NNP
work_fnploejenbc2raktl46esxm44i	803	101	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	803	102	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	803	103	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	803	104	.	.	.
work_fnploejenbc2raktl46esxm44i	804	1	As	as	IN
work_fnploejenbc2raktl46esxm44i	804	2	a	a	DT
work_fnploejenbc2raktl46esxm44i	804	3	consequence	consequence	NN
work_fnploejenbc2raktl46esxm44i	804	4	,	,	,
work_fnploejenbc2raktl46esxm44i	804	5	if	if	IN
work_fnploejenbc2raktl46esxm44i	804	6	p	p	NN
work_fnploejenbc2raktl46esxm44i	804	7	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	804	8	uniformly	uniformly	RB
work_fnploejenbc2raktl46esxm44i	804	9	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	804	10	,	,	,
work_fnploejenbc2raktl46esxm44i	804	11	p	p	LS
work_fnploejenbc2raktl46esxm44i	804	12	need	nee	MD
work_fnploejenbc2raktl46esxm44i	804	13	not	not	RB
work_fnploejenbc2raktl46esxm44i	804	14	be	be	VB
work_fnploejenbc2raktl46esxm44i	804	15	transformable	transformable	JJ
work_fnploejenbc2raktl46esxm44i	804	16	to	to	IN
work_fnploejenbc2raktl46esxm44i	804	17	a	a	DT
work_fnploejenbc2raktl46esxm44i	804	18	finitely	finitely	RB
work_fnploejenbc2raktl46esxm44i	804	19	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	804	20	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	804	21	measure	measure	NN
work_fnploejenbc2raktl46esxm44i	804	22	.	.	.
work_fnploejenbc2raktl46esxm44i	805	1	With	with	IN
work_fnploejenbc2raktl46esxm44i	805	2	the	the	DT
work_fnploejenbc2raktl46esxm44i	805	3	notation	notation	NN
work_fnploejenbc2raktl46esxm44i	805	4	of	of	IN
work_fnploejenbc2raktl46esxm44i	805	5	Section	section	NN
work_fnploejenbc2raktl46esxm44i	805	6	3	3	CD
work_fnploejenbc2raktl46esxm44i	805	7	,	,	,
work_fnploejenbc2raktl46esxm44i	805	8	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	805	9	have	have	VBP
work_fnploejenbc2raktl46esxm44i	805	10	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	805	11	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	805	12	x	x	NN
work_fnploejenbc2raktl46esxm44i	805	13	-	-	NN
work_fnploejenbc2raktl46esxm44i	805	14	l)y2	l)y2	NNP
work_fnploejenbc2raktl46esxm44i	805	15	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	805	16	x-1)2y	x-1)2y	NNP
work_fnploejenbc2raktl46esxm44i	805	17	z	z	NNP
work_fnploejenbc2raktl46esxm44i	805	18	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	805	19	l	l	NNP
work_fnploejenbc2raktl46esxm44i	805	20	J=2	J=2	NNP
work_fnploejenbc2raktl46esxm44i	805	21	x(y-1)2	x(y-1)2	NNP
work_fnploejenbc2raktl46esxm44i	805	22	x2	x2	NN
work_fnploejenbc2raktl46esxm44i	805	23	+	+	CC
work_fnploejenbc2raktl46esxm44i	805	24	1	1	CD
work_fnploejenbc2raktl46esxm44i	805	25	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	805	26	z	z	NNP
work_fnploejenbc2raktl46esxm44i	805	27	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	805	28	l	l	NN
work_fnploejenbc2raktl46esxm44i	805	29	.	.	.
work_fnploejenbc2raktl46esxm44i	806	1	XY2	XY2	NNP
work_fnploejenbc2raktl46esxm44i	806	2	X’Y	X’Y	NNP
work_fnploejenbc2raktl46esxm44i	806	3	Z	z	NN
work_fnploejenbc2raktl46esxm44i	806	4	1	1	CD
work_fnploejenbc2raktl46esxm44i	806	5	To	to	TO
work_fnploejenbc2raktl46esxm44i	806	6	find	find	VB
work_fnploejenbc2raktl46esxm44i	806	7	2	2	CD
work_fnploejenbc2raktl46esxm44i	806	8	=	=	SYM
work_fnploejenbc2raktl46esxm44i	806	9	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	806	10	x	x	NNP
work_fnploejenbc2raktl46esxm44i	806	11	,	,	,
work_fnploejenbc2raktl46esxm44i	806	12	y	y	NNP
work_fnploejenbc2raktl46esxm44i	806	13	,	,	,
work_fnploejenbc2raktl46esxm44i	806	14	z	z	NNP
work_fnploejenbc2raktl46esxm44i	806	15	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	806	16	-	-	.
work_fnploejenbc2raktl46esxm44i	806	17	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	806	18	,	,	,
work_fnploejenbc2raktl46esxm44i	806	19	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	806	20	use	use	VBP
work_fnploejenbc2raktl46esxm44i	806	21	the	the	DT
work_fnploejenbc2raktl46esxm44i	806	22	sufficient	sufficient	JJ
work_fnploejenbc2raktl46esxm44i	806	23	condition	condition	NN
work_fnploejenbc2raktl46esxm44i	806	24	given	give	VBN
work_fnploejenbc2raktl46esxm44i	806	25	in	in	IN
work_fnploejenbc2raktl46esxm44i	806	26	Theorem	Theorem	NNP
work_fnploejenbc2raktl46esxm44i	806	27	3.2.2	3.2.2	NNP
work_fnploejenbc2raktl46esxm44i	806	28	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	806	29	e	e	NN
work_fnploejenbc2raktl46esxm44i	806	30	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	806	31	.	.	.
work_fnploejenbc2raktl46esxm44i	807	1	SCORING	SCORING	NNP
work_fnploejenbc2raktl46esxm44i	807	2	APPROACH	APPROACH	NNP
work_fnploejenbc2raktl46esxm44i	807	3	TO	to	IN
work_fnploejenbc2raktl46esxm44i	807	4	ADMISSIBILITY	ADMISSIBILITY	NNP
work_fnploejenbc2raktl46esxm44i	807	5	591	591	CD
work_fnploejenbc2raktl46esxm44i	807	6	First	first	RB
work_fnploejenbc2raktl46esxm44i	807	7	,	,	,
work_fnploejenbc2raktl46esxm44i	807	8	det	det	NNP
work_fnploejenbc2raktl46esxm44i	807	9	J	J	NNP
work_fnploejenbc2raktl46esxm44i	807	10	=	=	SYM
work_fnploejenbc2raktl46esxm44i	807	11	0	0	NFP
work_fnploejenbc2raktl46esxm44i	807	12	gives	give	VBZ
work_fnploejenbc2raktl46esxm44i	807	13	x*+-y*-xy(x+y	x*+-y*-xy(x+y	NNP
work_fnploejenbc2raktl46esxm44i	807	14	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	807	15	‘	'	``
work_fnploejenbc2raktl46esxm44i	807	16	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	807	17	”	"	''
work_fnploejenbc2raktl46esxm44i	807	18	‘	'	``
work_fnploejenbc2raktl46esxm44i	807	19	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	807	20	=	=	NFP
work_fnploejenbc2raktl46esxm44i	807	21	2(x+y)-3xy-	2(x+y)-3xy-	CD
work_fnploejenbc2raktl46esxm44i	807	22	1	1	CD
work_fnploejenbc2raktl46esxm44i	807	23	for	for	IN
work_fnploejenbc2raktl46esxm44i	807	24	xy#O	xy#O	NNP
work_fnploejenbc2raktl46esxm44i	807	25	,	,	,
work_fnploejenbc2raktl46esxm44i	807	26	1	1	CD
work_fnploejenbc2raktl46esxm44i	807	27	.	.	.
work_fnploejenbc2raktl46esxm44i	808	1	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	808	2	*	*	NFP
work_fnploejenbc2raktl46esxm44i	808	3	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	808	4	ForO	foro	NN
work_fnploejenbc2raktl46esxm44i	808	5	~	~	NFP
work_fnploejenbc2raktl46esxm44i	808	6	x	x	SYM
work_fnploejenbc2raktl46esxm44i	808	7	~	~	NFP
work_fnploejenbc2raktl46esxm44i	808	8	l	l	NNP
work_fnploejenbc2raktl46esxm44i	808	9	,	,	,
work_fnploejenbc2raktl46esxm44i	808	10	y	y	NNP
work_fnploejenbc2raktl46esxm44i	808	11	=	=	SYM
work_fnploejenbc2raktl46esxm44i	808	12	l	l	NN
work_fnploejenbc2raktl46esxm44i	808	13	,	,	,
work_fnploejenbc2raktl46esxm44i	808	14	wehavez=1.For~=(x,1,l)withO	wehavez=1.For~=(x,1,l)withO	NNP
work_fnploejenbc2raktl46esxm44i	808	15	~	~	NFP
work_fnploejenbc2raktl46esxm44i	808	16	x	x	SYM
work_fnploejenbc2raktl46esxm44i	808	17	~	~	NFP
work_fnploejenbc2raktl46esxm44i	808	18	l	l	NN
work_fnploejenbc2raktl46esxm44i	808	19	,	,	,
work_fnploejenbc2raktl46esxm44i	808	20	Jhas	Jhas	NNP
work_fnploejenbc2raktl46esxm44i	808	21	rank	rank	NNP
work_fnploejenbc2raktl46esxm44i	808	22	p	p	NN
work_fnploejenbc2raktl46esxm44i	808	23	=	=	SYM
work_fnploejenbc2raktl46esxm44i	808	24	2	2	CD
work_fnploejenbc2raktl46esxm44i	808	25	with	with	IN
work_fnploejenbc2raktl46esxm44i	808	26	R	r	NN
work_fnploejenbc2raktl46esxm44i	808	27	=	=	SYM
work_fnploejenbc2raktl46esxm44i	808	28	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	808	29	0	0	NFP
work_fnploejenbc2raktl46esxm44i	808	30	,	,	,
work_fnploejenbc2raktl46esxm44i	808	31	0	0	CD
work_fnploejenbc2raktl46esxm44i	808	32	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	808	33	,	,	,
work_fnploejenbc2raktl46esxm44i	808	34	and	and	CC
work_fnploejenbc2raktl46esxm44i	808	35	so	so	RB
work_fnploejenbc2raktl46esxm44i	808	36	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	808	37	x	x	NNS
work_fnploejenbc2raktl46esxm44i	808	38	,	,	,
work_fnploejenbc2raktl46esxm44i	808	39	1	1	CD
work_fnploejenbc2raktl46esxm44i	808	40	,	,	,
work_fnploejenbc2raktl46esxm44i	808	41	1	1	CD
work_fnploejenbc2raktl46esxm44i	808	42	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	808	43	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	808	44	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	808	45	.	.	.
work_fnploejenbc2raktl46esxm44i	809	1	If	if	IN
work_fnploejenbc2raktl46esxm44i	809	2	h	h	NN
work_fnploejenbc2raktl46esxm44i	809	3	:	:	:
work_fnploejenbc2raktl46esxm44i	809	4	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	809	5	0	0	CD
work_fnploejenbc2raktl46esxm44i	809	6	,	,	,
work_fnploejenbc2raktl46esxm44i	809	7	l	l	NN
work_fnploejenbc2raktl46esxm44i	809	8	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	809	9	-+	-+	.
work_fnploejenbc2raktl46esxm44i	809	10	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	809	11	0	0	NFP
work_fnploejenbc2raktl46esxm44i	809	12	,	,	,
work_fnploejenbc2raktl46esxm44i	809	13	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	809	14	]	]	-RRB-
work_fnploejenbc2raktl46esxm44i	809	15	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	809	16	such	such	JJ
work_fnploejenbc2raktl46esxm44i	809	17	that	that	IN
work_fnploejenbc2raktl46esxm44i	809	18	h(z	h(z	NNP
work_fnploejenbc2raktl46esxm44i	809	19	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	809	20	=	=	NFP
work_fnploejenbc2raktl46esxm44i	809	21	h(x)-th(y	h(x)-th(y	NNP
work_fnploejenbc2raktl46esxm44i	809	22	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	809	23	for	for	IN
work_fnploejenbc2raktl46esxm44i	809	24	any	any	DT
work_fnploejenbc2raktl46esxm44i	809	25	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	809	26	x	x	NN
work_fnploejenbc2raktl46esxm44i	809	27	,	,	,
work_fnploejenbc2raktl46esxm44i	809	28	y	y	NNP
work_fnploejenbc2raktl46esxm44i	809	29	,	,	,
work_fnploejenbc2raktl46esxm44i	809	30	z	z	NNP
work_fnploejenbc2raktl46esxm44i	809	31	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	809	32	-	-	.
work_fnploejenbc2raktl46esxm44i	809	33	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	809	34	,	,	,
work_fnploejenbc2raktl46esxm44i	809	35	then	then	RB
work_fnploejenbc2raktl46esxm44i	809	36	,	,	,
work_fnploejenbc2raktl46esxm44i	809	37	in	in	IN
work_fnploejenbc2raktl46esxm44i	809	38	particular	particular	JJ
work_fnploejenbc2raktl46esxm44i	809	39	,	,	,
work_fnploejenbc2raktl46esxm44i	809	40	h(l)=h(x)+h(l	h(l)=h(x)+h(l	NNP
work_fnploejenbc2raktl46esxm44i	809	41	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	809	42	,	,	,
work_fnploejenbc2raktl46esxm44i	809	43	VXE(O	VXE(O	NNP
work_fnploejenbc2raktl46esxm44i	809	44	,	,	,
work_fnploejenbc2raktl46esxm44i	809	45	l	l	NN
work_fnploejenbc2raktl46esxm44i	809	46	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	809	47	,	,	,
work_fnploejenbc2raktl46esxm44i	809	48	implying	imply	VBG
work_fnploejenbc2raktl46esxm44i	809	49	that	that	IN
work_fnploejenbc2raktl46esxm44i	809	50	h(x	h(x	NNP
work_fnploejenbc2raktl46esxm44i	809	51	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	809	52	=	=	NFP
work_fnploejenbc2raktl46esxm44i	809	53	0	0	NFP
work_fnploejenbc2raktl46esxm44i	809	54	,	,	,
work_fnploejenbc2raktl46esxm44i	809	55	Vx	Vx	NNP
work_fnploejenbc2raktl46esxm44i	809	56	E	E	NNP
work_fnploejenbc2raktl46esxm44i	809	57	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	809	58	0	0	CD
work_fnploejenbc2raktl46esxm44i	809	59	,	,	,
work_fnploejenbc2raktl46esxm44i	809	60	1	1	CD
work_fnploejenbc2raktl46esxm44i	809	61	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	809	62	.	.	.
work_fnploejenbc2raktl46esxm44i	810	1	From	from	IN
work_fnploejenbc2raktl46esxm44i	810	2	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	810	3	*	*	NFP
work_fnploejenbc2raktl46esxm44i	810	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	810	5	,	,	,
work_fnploejenbc2raktl46esxm44i	810	6	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	810	7	see	see	VBP
work_fnploejenbc2raktl46esxm44i	810	8	that	that	IN
work_fnploejenbc2raktl46esxm44i	810	9	when	when	WRB
work_fnploejenbc2raktl46esxm44i	810	10	x=	x=	NNP
work_fnploejenbc2raktl46esxm44i	810	11	y=	y=	NNP
work_fnploejenbc2raktl46esxm44i	810	12	i	i	PRP
work_fnploejenbc2raktl46esxm44i	810	13	,	,	,
work_fnploejenbc2raktl46esxm44i	810	14	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	810	15	have	have	VBP
work_fnploejenbc2raktl46esxm44i	810	16	z=	z=	NNP
work_fnploejenbc2raktl46esxm44i	810	17	1	1	CD
work_fnploejenbc2raktl46esxm44i	810	18	.	.	.
work_fnploejenbc2raktl46esxm44i	811	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	811	2	x=	x=	NNP
work_fnploejenbc2raktl46esxm44i	811	3	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	811	4	$	$	$
work_fnploejenbc2raktl46esxm44i	811	5	,	,	,
work_fnploejenbc2raktl46esxm44i	811	6	i	i	PRP
work_fnploejenbc2raktl46esxm44i	811	7	,	,	,
work_fnploejenbc2raktl46esxm44i	811	8	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	811	9	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	811	10	,	,	,
work_fnploejenbc2raktl46esxm44i	811	11	and	and	CC
work_fnploejenbc2raktl46esxm44i	811	12	p	p	NN
work_fnploejenbc2raktl46esxm44i	811	13	=	=	SYM
work_fnploejenbc2raktl46esxm44i	811	14	2	2	CD
work_fnploejenbc2raktl46esxm44i	811	15	.	.	.
work_fnploejenbc2raktl46esxm44i	812	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	812	2	with	with	IN
work_fnploejenbc2raktl46esxm44i	812	3	and	and	CC
work_fnploejenbc2raktl46esxm44i	812	4	RJ	RJ	NNP
work_fnploejenbc2raktl46esxm44i	812	5	,	,	,
work_fnploejenbc2raktl46esxm44i	812	6	=	=	NFP
work_fnploejenbc2raktl46esxm44i	812	7	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	812	8	$	$	$
work_fnploejenbc2raktl46esxm44i	812	9	,	,	,
work_fnploejenbc2raktl46esxm44i	812	10	-a	-a	NFP
work_fnploejenbc2raktl46esxm44i	812	11	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	812	12	,	,	,
work_fnploejenbc2raktl46esxm44i	812	13	we	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	812	14	have	have	VBP
work_fnploejenbc2raktl46esxm44i	812	15	R	r	NN
work_fnploejenbc2raktl46esxm44i	812	16	=	=	NFP
work_fnploejenbc2raktl46esxm44i	812	17	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	812	18	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	812	19	LO	LO	NNP
work_fnploejenbc2raktl46esxm44i	812	20	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	812	21	,	,	,
work_fnploejenbc2raktl46esxm44i	812	22	so	so	IN
work_fnploejenbc2raktl46esxm44i	812	23	that	that	IN
work_fnploejenbc2raktl46esxm44i	812	24	f	f	NN
work_fnploejenbc2raktl46esxm44i	812	25	=	=	NN
work_fnploejenbc2raktl46esxm44i	812	26	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	812	27	4	4	CD
work_fnploejenbc2raktl46esxm44i	812	28	,	,	,
work_fnploejenbc2raktl46esxm44i	812	29	4	4	CD
work_fnploejenbc2raktl46esxm44i	812	30	,	,	,
work_fnploejenbc2raktl46esxm44i	812	31	1	1	CD
work_fnploejenbc2raktl46esxm44i	812	32	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	812	33	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	812	34	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	812	35	,	,	,
work_fnploejenbc2raktl46esxm44i	812	36	and	and	CC
work_fnploejenbc2raktl46esxm44i	812	37	hence	hence	RB
work_fnploejenbc2raktl46esxm44i	812	38	Now	now	RB
work_fnploejenbc2raktl46esxm44i	812	39	it	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	812	40	can	can	MD
work_fnploejenbc2raktl46esxm44i	812	41	be	be	VB
work_fnploejenbc2raktl46esxm44i	812	42	seen	see	VBN
work_fnploejenbc2raktl46esxm44i	812	43	that	that	IN
work_fnploejenbc2raktl46esxm44i	812	44	i	i	PRP
work_fnploejenbc2raktl46esxm44i	812	45	=	=	NFP
work_fnploejenbc2raktl46esxm44i	812	46	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	812	47	0	0	NFP
work_fnploejenbc2raktl46esxm44i	812	48	,	,	,
work_fnploejenbc2raktl46esxm44i	812	49	0,O	0,o	CD
work_fnploejenbc2raktl46esxm44i	812	50	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	812	51	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	812	52	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	812	53	,	,	,
work_fnploejenbc2raktl46esxm44i	812	54	since	since	IN
work_fnploejenbc2raktl46esxm44i	812	55	P’L	P’L	NNS
work_fnploejenbc2raktl46esxm44i	812	56	and	and	CC
work_fnploejenbc2raktl46esxm44i	812	57	contains	contain	VBZ
work_fnploejenbc2raktl46esxm44i	812	58	one	one	CD
work_fnploejenbc2raktl46esxm44i	812	59	zero	zero	CD
work_fnploejenbc2raktl46esxm44i	812	60	component	component	NN
work_fnploejenbc2raktl46esxm44i	812	61	.	.	.
work_fnploejenbc2raktl46esxm44i	813	1	Thus	thus	RB
work_fnploejenbc2raktl46esxm44i	813	2	h(O)=	h(O)=	NNP
work_fnploejenbc2raktl46esxm44i	813	3	h(O)+	h(O)+	NNS
work_fnploejenbc2raktl46esxm44i	813	4	h(O	h(O	NNP
work_fnploejenbc2raktl46esxm44i	813	5	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	813	6	,	,	,
work_fnploejenbc2raktl46esxm44i	813	7	implying	imply	VBG
work_fnploejenbc2raktl46esxm44i	813	8	that	that	IN
work_fnploejenbc2raktl46esxm44i	813	9	h(O	h(o	NN
work_fnploejenbc2raktl46esxm44i	813	10	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	813	11	=	=	NFP
work_fnploejenbc2raktl46esxm44i	813	12	0	0	NFP
work_fnploejenbc2raktl46esxm44i	813	13	.	.	.
work_fnploejenbc2raktl46esxm44i	814	1	Therefore	therefore	RB
work_fnploejenbc2raktl46esxm44i	814	2	,	,	,
work_fnploejenbc2raktl46esxm44i	814	3	h	h	NN
work_fnploejenbc2raktl46esxm44i	814	4	c	c	NN
work_fnploejenbc2raktl46esxm44i	814	5	0	0	CD
work_fnploejenbc2raktl46esxm44i	814	6	on	on	IN
work_fnploejenbc2raktl46esxm44i	814	7	[	[	-LRB-
work_fnploejenbc2raktl46esxm44i	814	8	0	0	CD
work_fnploejenbc2raktl46esxm44i	814	9	,	,	,
work_fnploejenbc2raktl46esxm44i	814	10	11	11	CD
work_fnploejenbc2raktl46esxm44i	814	11	.	.	.
work_fnploejenbc2raktl46esxm44i	815	1	592	592	CD
work_fnploejenbc2raktl46esxm44i	815	2	GOODMAN	GOODMAN	NNP
work_fnploejenbc2raktl46esxm44i	815	3	,	,	,
work_fnploejenbc2raktl46esxm44i	815	4	NGUYEN	NGUYEN	NNP
work_fnploejenbc2raktl46esxm44i	815	5	,	,	,
work_fnploejenbc2raktl46esxm44i	815	6	AND	and	CC
work_fnploejenbc2raktl46esxm44i	815	7	ROGERS	ROGERS	NNP
work_fnploejenbc2raktl46esxm44i	815	8	EXAMPLE	EXAMPLE	NNP
work_fnploejenbc2raktl46esxm44i	815	9	2	2	CD
work_fnploejenbc2raktl46esxm44i	815	10	.	.	.
work_fnploejenbc2raktl46esxm44i	816	1	Consider	consider	VB
work_fnploejenbc2raktl46esxm44i	816	2	a	a	DT
work_fnploejenbc2raktl46esxm44i	816	3	as	as	IN
work_fnploejenbc2raktl46esxm44i	816	4	in	in	IN
work_fnploejenbc2raktl46esxm44i	816	5	Example	Example	NNP
work_fnploejenbc2raktl46esxm44i	816	6	1	1	CD
work_fnploejenbc2raktl46esxm44i	816	7	.	.	.
work_fnploejenbc2raktl46esxm44i	817	1	Let	let	VB
work_fnploejenbc2raktl46esxm44i	817	2	f	f	PRP
work_fnploejenbc2raktl46esxm44i	817	3	be	be	VB
work_fnploejenbc2raktl46esxm44i	817	4	an	an	DT
work_fnploejenbc2raktl46esxm44i	817	5	arbitrary	arbitrary	JJ
work_fnploejenbc2raktl46esxm44i	817	6	score	score	NN
work_fnploejenbc2raktl46esxm44i	817	7	function	function	NN
work_fnploejenbc2raktl46esxm44i	817	8	and	and	CC
work_fnploejenbc2raktl46esxm44i	817	9	ti3	ti3	NNP
work_fnploejenbc2raktl46esxm44i	817	10	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	817	11	&	&	CC
work_fnploejenbc2raktl46esxm44i	817	12	u	u	NNP
work_fnploejenbc2raktl46esxm44i	817	13	,	,	,
work_fnploejenbc2raktl46esxm44i	817	14	w	w	NNP
work_fnploejenbc2raktl46esxm44i	817	15	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	817	16	=	=	SYM
work_fnploejenbc2raktl46esxm44i	817	17	4%(401(~	4%(401(~	CD
work_fnploejenbc2raktl46esxm44i	817	18	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	817	19	+	+	CC
work_fnploejenbc2raktl46esxm44i	817	20	e(u	e(u	NN
work_fnploejenbc2raktl46esxm44i	817	21	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	817	22	+	+	CC
work_fnploejenbc2raktl46esxm44i	817	23	%	%	NN
work_fnploejenbc2raktl46esxm44i	817	24	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	817	25	W	w	NN
work_fnploejenbc2raktl46esxm44i	817	26	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	817	27	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	817	28	>	>	XX
work_fnploejenbc2raktl46esxm44i	817	29	where	where	WRB
work_fnploejenbc2raktl46esxm44i	817	30	‘	'	``
work_fnploejenbc2raktl46esxm44i	817	31	pi	pi	NN
work_fnploejenbc2raktl46esxm44i	817	32	:	:	:
work_fnploejenbc2raktl46esxm44i	817	33	R	r	NN
work_fnploejenbc2raktl46esxm44i	817	34	+	+	CC
work_fnploejenbc2raktl46esxm44i	817	35	R	r	NN
work_fnploejenbc2raktl46esxm44i	817	36	,	,	,
work_fnploejenbc2raktl46esxm44i	817	37	j	j	NNP
work_fnploejenbc2raktl46esxm44i	817	38	=	=	SYM
work_fnploejenbc2raktl46esxm44i	817	39	0	0	CD
work_fnploejenbc2raktl46esxm44i	817	40	,	,	,
work_fnploejenbc2raktl46esxm44i	817	41	1,2	1,2	CD
work_fnploejenbc2raktl46esxm44i	817	42	,	,	,
work_fnploejenbc2raktl46esxm44i	817	43	3	3	CD
work_fnploejenbc2raktl46esxm44i	817	44	are	be	VBP
work_fnploejenbc2raktl46esxm44i	817	45	four	four	CD
work_fnploejenbc2raktl46esxm44i	817	46	surjective	surjective	JJ
work_fnploejenbc2raktl46esxm44i	817	47	,	,	,
work_fnploejenbc2raktl46esxm44i	817	48	increasing	increase	VBG
work_fnploejenbc2raktl46esxm44i	817	49	,	,	,
work_fnploejenbc2raktl46esxm44i	817	50	continuously	continuously	RB
work_fnploejenbc2raktl46esxm44i	817	51	differentiable	differentiable	JJ
work_fnploejenbc2raktl46esxm44i	817	52	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	817	53	.	.	.
work_fnploejenbc2raktl46esxm44i	818	1	This	this	DT
work_fnploejenbc2raktl46esxm44i	818	2	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	818	3	a	a	DT
work_fnploejenbc2raktl46esxm44i	818	4	generalized	generalize	VBN
work_fnploejenbc2raktl46esxm44i	818	5	form	form	NN
work_fnploejenbc2raktl46esxm44i	818	6	of	of	IN
work_fnploejenbc2raktl46esxm44i	818	7	the	the	DT
work_fnploejenbc2raktl46esxm44i	818	8	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	818	9	aggrega-	aggrega-	NN
work_fnploejenbc2raktl46esxm44i	818	10	tion	tion	NN
work_fnploejenbc2raktl46esxm44i	818	11	function	function	NN
work_fnploejenbc2raktl46esxm44i	818	12	.	.	.
work_fnploejenbc2raktl46esxm44i	819	1	Note	note	VB
work_fnploejenbc2raktl46esxm44i	819	2	that	that	IN
work_fnploejenbc2raktl46esxm44i	819	3	11/3(~	11/3(~	CD
work_fnploejenbc2raktl46esxm44i	819	4	,	,	,
work_fnploejenbc2raktl46esxm44i	819	5	v	v	NNP
work_fnploejenbc2raktl46esxm44i	819	6	,	,	,
work_fnploejenbc2raktl46esxm44i	819	7	w	w	NNP
work_fnploejenbc2raktl46esxm44i	819	8	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	819	9	=	=	NFP
work_fnploejenbc2raktl46esxm44i	819	10	UD	UD	NNP
work_fnploejenbc2raktl46esxm44i	819	11	+	+	SYM
work_fnploejenbc2raktl46esxm44i	819	12	w	w	NN
work_fnploejenbc2raktl46esxm44i	819	13	in	in	IN
work_fnploejenbc2raktl46esxm44i	819	14	Example	Example	NNP
work_fnploejenbc2raktl46esxm44i	819	15	1	1	CD
work_fnploejenbc2raktl46esxm44i	819	16	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	819	17	not	not	RB
work_fnploejenbc2raktl46esxm44i	819	18	of	of	IN
work_fnploejenbc2raktl46esxm44i	819	19	this	this	DT
work_fnploejenbc2raktl46esxm44i	819	20	form	form	NN
work_fnploejenbc2raktl46esxm44i	819	21	.	.	.
work_fnploejenbc2raktl46esxm44i	820	1	Large	large	JJ
work_fnploejenbc2raktl46esxm44i	820	2	classes	class	NNS
work_fnploejenbc2raktl46esxm44i	820	3	of	of	IN
work_fnploejenbc2raktl46esxm44i	820	4	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	820	5	of	of	IN
work_fnploejenbc2raktl46esxm44i	820	6	several	several	JJ
work_fnploejenbc2raktl46esxm44i	820	7	variables	variable	NNS
work_fnploejenbc2raktl46esxm44i	820	8	can	can	MD
work_fnploejenbc2raktl46esxm44i	820	9	be	be	VB
work_fnploejenbc2raktl46esxm44i	820	10	represented	represent	VBN
work_fnploejenbc2raktl46esxm44i	820	11	,	,	,
work_fnploejenbc2raktl46esxm44i	820	12	or	or	CC
work_fnploejenbc2raktl46esxm44i	820	13	approximated	approximate	VBN
work_fnploejenbc2raktl46esxm44i	820	14	,	,	,
work_fnploejenbc2raktl46esxm44i	820	15	by	by	IN
work_fnploejenbc2raktl46esxm44i	820	16	general	general	JJ
work_fnploejenbc2raktl46esxm44i	820	17	forms	form	NNS
work_fnploejenbc2raktl46esxm44i	820	18	of	of	IN
work_fnploejenbc2raktl46esxm44i	820	19	addition	addition	NN
work_fnploejenbc2raktl46esxm44i	820	20	of	of	IN
work_fnploejenbc2raktl46esxm44i	820	21	simple	simple	JJ
work_fnploejenbc2raktl46esxm44i	820	22	argument	argument	NN
work_fnploejenbc2raktl46esxm44i	820	23	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	820	24	as	as	IN
work_fnploejenbc2raktl46esxm44i	820	25	above	above	RB
work_fnploejenbc2raktl46esxm44i	820	26	;	;	:
work_fnploejenbc2raktl46esxm44i	820	27	see	see	VB
work_fnploejenbc2raktl46esxm44i	820	28	,	,	,
work_fnploejenbc2raktl46esxm44i	820	29	e.g.	e.g.	RB
work_fnploejenbc2raktl46esxm44i	820	30	,	,	,
work_fnploejenbc2raktl46esxm44i	820	31	the	the	DT
work_fnploejenbc2raktl46esxm44i	820	32	survey	survey	NN
work_fnploejenbc2raktl46esxm44i	820	33	paper	paper	NN
work_fnploejenbc2raktl46esxm44i	820	34	of	of	IN
work_fnploejenbc2raktl46esxm44i	820	35	Sprecher	Sprecher	NNP
work_fnploejenbc2raktl46esxm44i	820	36	1291	1291	CD
work_fnploejenbc2raktl46esxm44i	820	37	on	on	IN
work_fnploejenbc2raktl46esxm44i	820	38	the	the	DT
work_fnploejenbc2raktl46esxm44i	820	39	work	work	NN
work_fnploejenbc2raktl46esxm44i	820	40	of	of	IN
work_fnploejenbc2raktl46esxm44i	820	41	Kolmogorov	Kolmogorov	NNP
work_fnploejenbc2raktl46esxm44i	820	42	and	and	CC
work_fnploejenbc2raktl46esxm44i	820	43	others	other	NNS
work_fnploejenbc2raktl46esxm44i	820	44	in	in	IN
work_fnploejenbc2raktl46esxm44i	820	45	considering	consider	VBG
work_fnploejenbc2raktl46esxm44i	820	46	the	the	DT
work_fnploejenbc2raktl46esxm44i	820	47	related	related	JJ
work_fnploejenbc2raktl46esxm44i	820	48	13th	13th	NN
work_fnploejenbc2raktl46esxm44i	820	49	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	820	50	problem	problem	NN
work_fnploejenbc2raktl46esxm44i	820	51	of	of	IN
work_fnploejenbc2raktl46esxm44i	820	52	Hilbert	Hilbert	NNP
work_fnploejenbc2raktl46esxm44i	820	53	.	.	.
work_fnploejenbc2raktl46esxm44i	821	1	If	if	IN
work_fnploejenbc2raktl46esxm44i	821	2	$	$	$
work_fnploejenbc2raktl46esxm44i	821	3	=	=	SYM
work_fnploejenbc2raktl46esxm44i	821	4	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	821	5	x	x	NN
work_fnploejenbc2raktl46esxm44i	821	6	,	,	,
work_fnploejenbc2raktl46esxm44i	821	7	y	y	NNP
work_fnploejenbc2raktl46esxm44i	821	8	,	,	,
work_fnploejenbc2raktl46esxm44i	821	9	z	z	NNP
work_fnploejenbc2raktl46esxm44i	821	10	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	821	11	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	821	12	WLAD	WLAD	NNP
work_fnploejenbc2raktl46esxm44i	821	13	then	then	RB
work_fnploejenbc2raktl46esxm44i	821	14	det	det	NNP
work_fnploejenbc2raktl46esxm44i	821	15	J=	J=	NNP
work_fnploejenbc2raktl46esxm44i	821	16	0	0	NFP
work_fnploejenbc2raktl46esxm44i	821	17	,	,	,
work_fnploejenbc2raktl46esxm44i	821	18	implying	imply	VBG
work_fnploejenbc2raktl46esxm44i	821	19	that	that	IN
work_fnploejenbc2raktl46esxm44i	821	20	p	p	NN
work_fnploejenbc2raktl46esxm44i	821	21	~	~	NFP
work_fnploejenbc2raktl46esxm44i	821	22	p	p	NN
work_fnploejenbc2raktl46esxm44i	821	23	,	,	,
work_fnploejenbc2raktl46esxm44i	821	24	of(4	of(4	RB
work_fnploejenbc2raktl46esxm44i	821	25	=	=	NFP
work_fnploejenbc2raktl46esxm44i	821	26	Pqp	Pqp	NNP
work_fnploejenbc2raktl46esxm44i	821	27	,	,	,
work_fnploejenbc2raktl46esxm44i	821	28	&	&	CC
work_fnploejenbc2raktl46esxm44i	821	29	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	821	30	+	+	SYM
work_fnploejenbc2raktl46esxm44i	821	31	p,,of(Y)7	p,,of(Y)7	NNP
work_fnploejenbc2raktl46esxm44i	821	32	where	where	WRB
work_fnploejenbc2raktl46esxm44i	821	33	Pa	Pa	NNP
work_fnploejenbc2raktl46esxm44i	821	34	,	,	,
work_fnploejenbc2raktl46esxm44i	821	35	&	&	CC
work_fnploejenbc2raktl46esxm44i	821	36	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	821	37	=	=	SYM
work_fnploejenbc2raktl46esxm44i	821	38	dCf(c	dCf(c	NNP
work_fnploejenbc2raktl46esxm44i	821	39	011	011	CD
work_fnploejenbc2raktl46esxm44i	821	40	f’(c	f’(c	JJ
work_fnploejenbc2raktl46esxm44i	821	41	0	0	NFP
work_fnploejenbc2raktl46esxm44i	821	42	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	821	43	cp	cp	NNP
work_fnploejenbc2raktl46esxm44i	821	44	:	:	:
work_fnploejenbc2raktl46esxm44i	821	45	Cf(k	Cf(k	NNP
work_fnploejenbc2raktl46esxm44i	821	46	O)l	O)l	NNP
work_fnploejenbc2raktl46esxm44i	821	47	f’(c	f’(c	NN
work_fnploejenbc2raktl46esxm44i	821	48	0	0	CD
work_fnploejenbc2raktl46esxm44i	821	49	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	821	50	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	821	51	dCf	dCf	NNP
work_fnploejenbc2raktl46esxm44i	821	52	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	821	53	&	&	CC
work_fnploejenbc2raktl46esxm44i	821	54	1	1	LS
work_fnploejenbc2raktl46esxm44i	821	55	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	821	56	I	i	NN
work_fnploejenbc2raktl46esxm44i	821	57	f’(t	f’(t	.
work_fnploejenbc2raktl46esxm44i	821	58	,	,	,
work_fnploejenbc2raktl46esxm44i	821	59	1	1	CD
work_fnploejenbc2raktl46esxm44i	821	60	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	821	61	’	'	''
work_fnploejenbc2raktl46esxm44i	821	62	EXAMPLE	example	NN
work_fnploejenbc2raktl46esxm44i	821	63	3	3	CD
work_fnploejenbc2raktl46esxm44i	821	64	.	.	.
work_fnploejenbc2raktl46esxm44i	822	1	As	as	IN
work_fnploejenbc2raktl46esxm44i	822	2	a	a	DT
work_fnploejenbc2raktl46esxm44i	822	3	special	special	JJ
work_fnploejenbc2raktl46esxm44i	822	4	case	case	NN
work_fnploejenbc2raktl46esxm44i	822	5	of	of	IN
work_fnploejenbc2raktl46esxm44i	822	6	Example	Example	NNP
work_fnploejenbc2raktl46esxm44i	822	7	2	2	CD
work_fnploejenbc2raktl46esxm44i	822	8	,	,	,
work_fnploejenbc2raktl46esxm44i	822	9	one	one	PRP
work_fnploejenbc2raktl46esxm44i	822	10	can	can	MD
work_fnploejenbc2raktl46esxm44i	822	11	consider	consider	VB
work_fnploejenbc2raktl46esxm44i	822	12	uncer-	uncer-	JJ
work_fnploejenbc2raktl46esxm44i	822	13	tainty	tainty	NN
work_fnploejenbc2raktl46esxm44i	822	14	games	game	NNS
work_fnploejenbc2raktl46esxm44i	822	15	with	with	IN
work_fnploejenbc2raktl46esxm44i	822	16	symmetric	symmetric	JJ
work_fnploejenbc2raktl46esxm44i	822	17	aggregation	aggregation	NN
work_fnploejenbc2raktl46esxm44i	822	18	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	822	19	as	as	IN
work_fnploejenbc2raktl46esxm44i	822	20	follows	follow	VBZ
work_fnploejenbc2raktl46esxm44i	822	21	.	.	.
work_fnploejenbc2raktl46esxm44i	823	1	Let	let	VB
work_fnploejenbc2raktl46esxm44i	823	2	g	g	NN
work_fnploejenbc2raktl46esxm44i	823	3	:	:	:
work_fnploejenbc2raktl46esxm44i	823	4	R	r	NN
work_fnploejenbc2raktl46esxm44i	823	5	+	+	CC
work_fnploejenbc2raktl46esxm44i	823	6	R	r	NN
work_fnploejenbc2raktl46esxm44i	823	7	be	be	VB
work_fnploejenbc2raktl46esxm44i	823	8	a	a	DT
work_fnploejenbc2raktl46esxm44i	823	9	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	823	10	surjective	surjective	JJ
work_fnploejenbc2raktl46esxm44i	823	11	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	823	12	,	,	,
work_fnploejenbc2raktl46esxm44i	823	13	increasing	increase	VBG
work_fnploejenbc2raktl46esxm44i	823	14	,	,	,
work_fnploejenbc2raktl46esxm44i	823	15	continuously	continuously	RB
work_fnploejenbc2raktl46esxm44i	823	16	differentiable	differentiable	JJ
work_fnploejenbc2raktl46esxm44i	823	17	function	function	NN
work_fnploejenbc2raktl46esxm44i	823	18	.	.	.
work_fnploejenbc2raktl46esxm44i	824	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	824	2	n	n	IN
work_fnploejenbc2raktl46esxm44i	824	3	2	2	CD
work_fnploejenbc2raktl46esxm44i	824	4	1	1	CD
work_fnploejenbc2raktl46esxm44i	824	5	,	,	,
work_fnploejenbc2raktl46esxm44i	824	6	define	define	VB
work_fnploejenbc2raktl46esxm44i	824	7	as	as	IN
work_fnploejenbc2raktl46esxm44i	824	8	IClg	IClg	NNP
work_fnploejenbc2raktl46esxm44i	824	9	,	,	,
work_fnploejenbc2raktl46esxm44i	824	10	ntXIY	ntxiy	IN
work_fnploejenbc2raktl46esxm44i	824	11	ae.9	ae.9	NNP
work_fnploejenbc2raktl46esxm44i	824	12	xn)=g	xn)=g	NNP
work_fnploejenbc2raktl46esxm44i	824	13	-	-	:
work_fnploejenbc2raktl46esxm44i	824	14	l	l	NNP
work_fnploejenbc2raktl46esxm44i	824	15	,	,	,
work_fnploejenbc2raktl46esxm44i	824	16	i	i	PRP
work_fnploejenbc2raktl46esxm44i	824	17	gtxi	gtxi	VBP
work_fnploejenbc2raktl46esxm44i	824	18	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	824	19	L	l	NN
work_fnploejenbc2raktl46esxm44i	824	20	>	>	XX
work_fnploejenbc2raktl46esxm44i	824	21	The	the	DT
work_fnploejenbc2raktl46esxm44i	824	22	game	game	NN
work_fnploejenbc2raktl46esxm44i	824	23	Gs	Gs	NNP
work_fnploejenbc2raktl46esxm44i	824	24	,	,	,
work_fnploejenbc2raktl46esxm44i	824	25	*	*	NFP
work_fnploejenbc2raktl46esxm44i	824	26	,	,	,
work_fnploejenbc2raktl46esxm44i	824	27	can	can	MD
work_fnploejenbc2raktl46esxm44i	824	28	be	be	VB
work_fnploejenbc2raktl46esxm44i	824	29	identified	identify	VBN
work_fnploejenbc2raktl46esxm44i	824	30	with	with	IN
work_fnploejenbc2raktl46esxm44i	824	31	G	g	NN
work_fnploejenbc2raktl46esxm44i	824	32	,	,	,
work_fnploejenbc2raktl46esxm44i	824	33	,	,	,
work_fnploejenbc2raktl46esxm44i	824	34	,	,	,
work_fnploejenbc2raktl46esxm44i	824	35	+	+	CC
work_fnploejenbc2raktl46esxm44i	824	36	,	,	,
work_fnploejenbc2raktl46esxm44i	824	37	where	where	WRB
work_fnploejenbc2raktl46esxm44i	824	38	II/	ii/	NN
work_fnploejenbc2raktl46esxm44i	824	39	,	,	,
work_fnploejenbc2raktl46esxm44i	824	40	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	824	41	specified	specify	VBN
work_fnploejenbc2raktl46esxm44i	824	42	by	by	IN
work_fnploejenbc2raktl46esxm44i	824	43	$	$	$
work_fnploejenbc2raktl46esxm44i	824	44	g	g	NN
work_fnploejenbc2raktl46esxm44i	824	45	,	,	,
work_fnploejenbc2raktl46esxm44i	824	46	n	n	NN
work_fnploejenbc2raktl46esxm44i	824	47	,	,	,
work_fnploejenbc2raktl46esxm44i	824	48	n	n	NN
work_fnploejenbc2raktl46esxm44i	824	49	>	>	NN
work_fnploejenbc2raktl46esxm44i	824	50	1	1	CD
work_fnploejenbc2raktl46esxm44i	824	51	.	.	.
work_fnploejenbc2raktl46esxm44i	825	1	For	for	IN
work_fnploejenbc2raktl46esxm44i	825	2	example	example	NN
work_fnploejenbc2raktl46esxm44i	825	3	,	,	,
work_fnploejenbc2raktl46esxm44i	825	4	for	for	IN
work_fnploejenbc2raktl46esxm44i	825	5	a	a	DT
work_fnploejenbc2raktl46esxm44i	825	6	fixed	fix	VBN
work_fnploejenbc2raktl46esxm44i	825	7	p	p	NN
work_fnploejenbc2raktl46esxm44i	825	8	>	>	XX
work_fnploejenbc2raktl46esxm44i	825	9	1	1	CD
work_fnploejenbc2raktl46esxm44i	825	10	,	,	,
work_fnploejenbc2raktl46esxm44i	825	11	take	take	VB
work_fnploejenbc2raktl46esxm44i	825	12	gpw	gpw	NNP
work_fnploejenbc2raktl46esxm44i	825	13	=	=	NNPS
work_fnploejenbc2raktl46esxm44i	825	14	tP	tP	NNP
work_fnploejenbc2raktl46esxm44i	825	15	for	for	IN
work_fnploejenbc2raktl46esxm44i	825	16	t	t	NNP
work_fnploejenbc2raktl46esxm44i	825	17	>	>	XX
work_fnploejenbc2raktl46esxm44i	825	18	O.	o.	NN
work_fnploejenbc2raktl46esxm44i	826	1	Note	note	VB
work_fnploejenbc2raktl46esxm44i	826	2	that	that	IN
work_fnploejenbc2raktl46esxm44i	826	3	Max(x	max(x	CD
work_fnploejenbc2raktl46esxm44i	826	4	,	,	,
work_fnploejenbc2raktl46esxm44i	826	5	,	,	,
work_fnploejenbc2raktl46esxm44i	826	6	x2	x2	NNP
work_fnploejenbc2raktl46esxm44i	826	7	,	,	,
work_fnploejenbc2raktl46esxm44i	826	8	.	.	.
work_fnploejenbc2raktl46esxm44i	827	1	.	.	.
work_fnploejenbc2raktl46esxm44i	828	1	.	.	.
work_fnploejenbc2raktl46esxm44i	829	1	.	.	.
work_fnploejenbc2raktl46esxm44i	830	1	However	however	RB
work_fnploejenbc2raktl46esxm44i	830	2	,	,	,
work_fnploejenbc2raktl46esxm44i	830	3	II/	ii/	NN
work_fnploejenbc2raktl46esxm44i	830	4	=	=	NFP
work_fnploejenbc2raktl46esxm44i	830	5	Max	Max	NNP
work_fnploejenbc2raktl46esxm44i	830	6	yields	yield	NNS
work_fnploejenbc2raktl46esxm44i	830	7	x	x	RB
work_fnploejenbc2raktl46esxm44i	830	8	,	,	,
work_fnploejenbc2raktl46esxm44i	830	9	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	830	10	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	830	11	a	a	DT
work_fnploejenbc2raktl46esxm44i	830	12	limiting	limiting	JJ
work_fnploejenbc2raktl46esxm44i	830	13	case	case	NN
work_fnploejenbc2raktl46esxm44i	830	14	of	of	IN
work_fnploejenbc2raktl46esxm44i	830	15	tigptn	tigptn	NN
work_fnploejenbc2raktl46esxm44i	830	16	when	when	WRB
work_fnploejenbc2raktl46esxm44i	830	17	p	p	NN
work_fnploejenbc2raktl46esxm44i	830	18	+	+	CC
work_fnploejenbc2raktl46esxm44i	830	19	+	+	CC
work_fnploejenbc2raktl46esxm44i	830	20	co.	co.	NN
work_fnploejenbc2raktl46esxm44i	830	21	essentially	essentially	RB
work_fnploejenbc2raktl46esxm44i	830	22	only	only	RB
work_fnploejenbc2raktl46esxm44i	830	23	trivial	trivial	JJ
work_fnploejenbc2raktl46esxm44i	830	24	admissible	admissible	JJ
work_fnploejenbc2raktl46esxm44i	830	25	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	830	26	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	830	27	and	and	CC
work_fnploejenbc2raktl46esxm44i	830	28	hence	hence	RB
work_fnploejenbc2raktl46esxm44i	830	29	is	be	VBZ
work_fnploejenbc2raktl46esxm44i	830	30	not	not	RB
work_fnploejenbc2raktl46esxm44i	830	31	a	a	DT
work_fnploejenbc2raktl46esxm44i	830	32	good	good	JJ
work_fnploejenbc2raktl46esxm44i	830	33	candidate	candidate	NN
work_fnploejenbc2raktl46esxm44i	830	34	for	for	IN
work_fnploejenbc2raktl46esxm44i	830	35	being	be	VBG
work_fnploejenbc2raktl46esxm44i	830	36	a	a	DT
work_fnploejenbc2raktl46esxm44i	830	37	viable	viable	JJ
work_fnploejenbc2raktl46esxm44i	830	38	nonadditive	nonadditive	JJ
work_fnploejenbc2raktl46esxm44i	830	39	aggregation	aggregation	NN
work_fnploejenbc2raktl46esxm44i	830	40	function	function	NN
work_fnploejenbc2raktl46esxm44i	830	41	.	.	.
work_fnploejenbc2raktl46esxm44i	831	1	SCORING	SCORING	NNP
work_fnploejenbc2raktl46esxm44i	831	2	APPROACH	APPROACH	NNP
work_fnploejenbc2raktl46esxm44i	831	3	TO	to	IN
work_fnploejenbc2raktl46esxm44i	831	4	ADMISSIBILITY	ADMISSIBILITY	NNP
work_fnploejenbc2raktl46esxm44i	831	5	593	593	CD
work_fnploejenbc2raktl46esxm44i	831	6	ACKNOWLEDGMENTS	acknowledgment	NNS
work_fnploejenbc2raktl46esxm44i	831	7	We	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	831	8	thank	thank	VBP
work_fnploejenbc2raktl46esxm44i	831	9	D.	D.	NNP
work_fnploejenbc2raktl46esxm44i	831	10	V.	V.	NNP
work_fnploejenbc2raktl46esxm44i	831	11	Lindley	Lindley	NNP
work_fnploejenbc2raktl46esxm44i	831	12	and	and	CC
work_fnploejenbc2raktl46esxm44i	831	13	L.	L.	NNP
work_fnploejenbc2raktl46esxm44i	831	14	A.	A.	NNP
work_fnploejenbc2raktl46esxm44i	831	15	Zadeh	Zadeh	NNP
work_fnploejenbc2raktl46esxm44i	831	16	for	for	IN
work_fnploejenbc2raktl46esxm44i	831	17	their	-PRON-	PRP$
work_fnploejenbc2raktl46esxm44i	831	18	kind	kind	NN
work_fnploejenbc2raktl46esxm44i	831	19	discussion	discussion	NN
work_fnploejenbc2raktl46esxm44i	831	20	on	on	IN
work_fnploejenbc2raktl46esxm44i	831	21	an	an	DT
work_fnploejenbc2raktl46esxm44i	831	22	earlier	early	JJR
work_fnploejenbc2raktl46esxm44i	831	23	draft	draft	NN
work_fnploejenbc2raktl46esxm44i	831	24	of	of	IN
work_fnploejenbc2raktl46esxm44i	831	25	this	this	DT
work_fnploejenbc2raktl46esxm44i	831	26	work	work	NN
work_fnploejenbc2raktl46esxm44i	831	27	.	.	.
work_fnploejenbc2raktl46esxm44i	832	1	REFERENCES	reference	NNS
work_fnploejenbc2raktl46esxm44i	832	2	1	1	CD
work_fnploejenbc2raktl46esxm44i	832	3	.	.	.
work_fnploejenbc2raktl46esxm44i	833	1	J.	J.	NNP
work_fnploejenbc2raktl46esxm44i	833	2	ACZEL	ACZEL	NNP
work_fnploejenbc2raktl46esxm44i	833	3	,	,	,
work_fnploejenbc2raktl46esxm44i	833	4	“	"	``
work_fnploejenbc2raktl46esxm44i	833	5	Lectures	lecture	NNS
work_fnploejenbc2raktl46esxm44i	833	6	on	on	IN
work_fnploejenbc2raktl46esxm44i	833	7	Functional	Functional	NNP
work_fnploejenbc2raktl46esxm44i	833	8	Equations	Equations	NNPS
work_fnploejenbc2raktl46esxm44i	833	9	and	and	CC
work_fnploejenbc2raktl46esxm44i	833	10	Their	-PRON-	PRP$
work_fnploejenbc2raktl46esxm44i	833	11	Applications	application	NNS
work_fnploejenbc2raktl46esxm44i	833	12	,	,	,
work_fnploejenbc2raktl46esxm44i	833	13	”	"	''
work_fnploejenbc2raktl46esxm44i	833	14	Academic	Academic	NNP
work_fnploejenbc2raktl46esxm44i	833	15	Press	Press	NNP
work_fnploejenbc2raktl46esxm44i	833	16	,	,	,
work_fnploejenbc2raktl46esxm44i	833	17	New	New	NNP
work_fnploejenbc2raktl46esxm44i	833	18	York	York	NNP
work_fnploejenbc2raktl46esxm44i	833	19	,	,	,
work_fnploejenbc2raktl46esxm44i	833	20	1966	1966	CD
work_fnploejenbc2raktl46esxm44i	833	21	.	.	.
work_fnploejenbc2raktl46esxm44i	834	1	2	2	LS
work_fnploejenbc2raktl46esxm44i	834	2	.	.	.
work_fnploejenbc2raktl46esxm44i	835	1	J.	J.	NNP
work_fnploejenbc2raktl46esxm44i	835	2	P.	P.	NNP
work_fnploejenbc2raktl46esxm44i	835	3	AUL	AUL	NNP
work_fnploejenbc2raktl46esxm44i	835	4	~	~	NFP
work_fnploejenbc2raktl46esxm44i	835	5	N	n	NN
work_fnploejenbc2raktl46esxm44i	835	6	,	,	,
work_fnploejenbc2raktl46esxm44i	835	7	A	a	DT
work_fnploejenbc2raktl46esxm44i	835	8	Pareto	Pareto	NNP
work_fnploejenbc2raktl46esxm44i	835	9	minimum	minimum	NN
work_fnploejenbc2raktl46esxm44i	835	10	principle	principle	NN
work_fnploejenbc2raktl46esxm44i	835	11	,	,	,
work_fnploejenbc2raktl46esxm44i	835	12	in	in	IN
work_fnploejenbc2raktl46esxm44i	835	13	“	"	``
work_fnploejenbc2raktl46esxm44i	835	14	Differential	Differential	NNP
work_fnploejenbc2raktl46esxm44i	835	15	Games	Games	NNPS
work_fnploejenbc2raktl46esxm44i	835	16	and	and	CC
work_fnploejenbc2raktl46esxm44i	835	17	Related	Related	NNP
work_fnploejenbc2raktl46esxm44i	835	18	Topics	Topics	NNPS
work_fnploejenbc2raktl46esxm44i	835	19	”	"	''
work_fnploejenbc2raktl46esxm44i	835	20	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	835	21	H.	H.	NNP
work_fnploejenbc2raktl46esxm44i	835	22	W.	W.	NNP
work_fnploejenbc2raktl46esxm44i	835	23	Kuhn	Kuhn	NNP
work_fnploejenbc2raktl46esxm44i	835	24	and	and	CC
work_fnploejenbc2raktl46esxm44i	835	25	G.	G.	NNP
work_fnploejenbc2raktl46esxm44i	835	26	P.	P.	NNP
work_fnploejenbc2raktl46esxm44i	835	27	Szego	Szego	NNP
work_fnploejenbc2raktl46esxm44i	835	28	,	,	,
work_fnploejenbc2raktl46esxm44i	835	29	Eds	Eds	NNP
work_fnploejenbc2raktl46esxm44i	835	30	.	.	.
work_fnploejenbc2raktl46esxm44i	836	1	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	836	2	,	,	,
work_fnploejenbc2raktl46esxm44i	836	3	pp	pp	NNP
work_fnploejenbc2raktl46esxm44i	836	4	.	.	.
work_fnploejenbc2raktl46esxm44i	837	1	147	147	CD
work_fnploejenbc2raktl46esxm44i	837	2	-	-	SYM
work_fnploejenbc2raktl46esxm44i	837	3	175	175	CD
work_fnploejenbc2raktl46esxm44i	837	4	,	,	,
work_fnploejenbc2raktl46esxm44i	837	5	North	North	NNP
work_fnploejenbc2raktl46esxm44i	837	6	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	837	7	Holland	Holland	NNP
work_fnploejenbc2raktl46esxm44i	837	8	,	,	,
work_fnploejenbc2raktl46esxm44i	837	9	Amsterdam	Amsterdam	NNP
work_fnploejenbc2raktl46esxm44i	837	10	,	,	,
work_fnploejenbc2raktl46esxm44i	837	11	1971	1971	CD
work_fnploejenbc2raktl46esxm44i	837	12	.	.	.
work_fnploejenbc2raktl46esxm44i	838	1	3	3	LS
work_fnploejenbc2raktl46esxm44i	838	2	.	.	.
work_fnploejenbc2raktl46esxm44i	839	1	D.	D.	NNP
work_fnploejenbc2raktl46esxm44i	839	2	BLACKWELL	BLACKWELL	NNP
work_fnploejenbc2raktl46esxm44i	839	3	AND	and	CC
work_fnploejenbc2raktl46esxm44i	839	4	M.	M.	NNP
work_fnploejenbc2raktl46esxm44i	839	5	A.	A.	NNP
work_fnploejenbc2raktl46esxm44i	839	6	GIRSHICK	GIRSHICK	NNP
work_fnploejenbc2raktl46esxm44i	839	7	,	,	,
work_fnploejenbc2raktl46esxm44i	839	8	“	"	``
work_fnploejenbc2raktl46esxm44i	839	9	Theory	theory	NN
work_fnploejenbc2raktl46esxm44i	839	10	of	of	IN
work_fnploejenbc2raktl46esxm44i	839	11	Games	Games	NNPS
work_fnploejenbc2raktl46esxm44i	839	12	and	and	CC
work_fnploejenbc2raktl46esxm44i	839	13	Statistical	Statistical	NNP
work_fnploejenbc2raktl46esxm44i	839	14	Decisions	Decisions	NNPS
work_fnploejenbc2raktl46esxm44i	839	15	,	,	,
work_fnploejenbc2raktl46esxm44i	839	16	”	"	''
work_fnploejenbc2raktl46esxm44i	839	17	Dover	Dover	NNP
work_fnploejenbc2raktl46esxm44i	839	18	,	,	,
work_fnploejenbc2raktl46esxm44i	839	19	New	New	NNP
work_fnploejenbc2raktl46esxm44i	839	20	York	York	NNP
work_fnploejenbc2raktl46esxm44i	839	21	,	,	,
work_fnploejenbc2raktl46esxm44i	839	22	1979	1979	CD
work_fnploejenbc2raktl46esxm44i	839	23	.	.	.
work_fnploejenbc2raktl46esxm44i	840	1	4	4	LS
work_fnploejenbc2raktl46esxm44i	840	2	.	.	.
work_fnploejenbc2raktl46esxm44i	841	1	L.	L.	NNP
work_fnploejenbc2raktl46esxm44i	841	2	D.	D.	NNP
work_fnploejenbc2raktl46esxm44i	841	3	BROWN	BROWN	NNP
work_fnploejenbc2raktl46esxm44i	841	4	,	,	,
work_fnploejenbc2raktl46esxm44i	841	5	A	a	DT
work_fnploejenbc2raktl46esxm44i	841	6	heuristic	heuristic	JJ
work_fnploejenbc2raktl46esxm44i	841	7	method	method	NN
work_fnploejenbc2raktl46esxm44i	841	8	for	for	IN
work_fnploejenbc2raktl46esxm44i	841	9	determining	determine	VBG
work_fnploejenbc2raktl46esxm44i	841	10	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	841	11	of	of	IN
work_fnploejenbc2raktl46esxm44i	841	12	estimators	estimator	NNS
work_fnploejenbc2raktl46esxm44i	841	13	-	-	:
work_fnploejenbc2raktl46esxm44i	841	14	with	with	IN
work_fnploejenbc2raktl46esxm44i	841	15	applications	application	NNS
work_fnploejenbc2raktl46esxm44i	841	16	,	,	,
work_fnploejenbc2raktl46esxm44i	841	17	Ann	Ann	NNP
work_fnploejenbc2raktl46esxm44i	841	18	.	.	.
work_fnploejenbc2raktl46esxm44i	842	1	Sfatisi	Sfatisi	NNP
work_fnploejenbc2raktl46esxm44i	842	2	.	.	.
work_fnploejenbc2raktl46esxm44i	843	1	7	7	LS
work_fnploejenbc2raktl46esxm44i	843	2	,	,	,
work_fnploejenbc2raktl46esxm44i	843	3	No	no	UH
work_fnploejenbc2raktl46esxm44i	843	4	.	.	.
work_fnploejenbc2raktl46esxm44i	844	1	5	5	CD
work_fnploejenbc2raktl46esxm44i	844	2	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	844	3	1979	1979	CD
work_fnploejenbc2raktl46esxm44i	844	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	844	5	,	,	,
work_fnploejenbc2raktl46esxm44i	844	6	96&994	96&994	CD
work_fnploejenbc2raktl46esxm44i	844	7	.	.	.
work_fnploejenbc2raktl46esxm44i	845	1	5	5	CD
work_fnploejenbc2raktl46esxm44i	845	2	.	.	.
work_fnploejenbc2raktl46esxm44i	846	1	R.	R.	NNP
work_fnploejenbc2raktl46esxm44i	846	2	T.	T.	NNP
work_fnploejenbc2raktl46esxm44i	846	3	Cox	Cox	NNP
work_fnploejenbc2raktl46esxm44i	846	4	,	,	,
work_fnploejenbc2raktl46esxm44i	846	5	“	"	``
work_fnploejenbc2raktl46esxm44i	846	6	The	the	DT
work_fnploejenbc2raktl46esxm44i	846	7	Algebra	Algebra	NNP
work_fnploejenbc2raktl46esxm44i	846	8	of	of	IN
work_fnploejenbc2raktl46esxm44i	846	9	Probable	probable	JJ
work_fnploejenbc2raktl46esxm44i	846	10	Inference	inference	NN
work_fnploejenbc2raktl46esxm44i	846	11	,	,	,
work_fnploejenbc2raktl46esxm44i	846	12	”	"	''
work_fnploejenbc2raktl46esxm44i	846	13	The	the	DT
work_fnploejenbc2raktl46esxm44i	846	14	Johns	Johns	NNP
work_fnploejenbc2raktl46esxm44i	846	15	Hopkins	Hopkins	NNP
work_fnploejenbc2raktl46esxm44i	846	16	Press	Press	NNP
work_fnploejenbc2raktl46esxm44i	846	17	,	,	,
work_fnploejenbc2raktl46esxm44i	846	18	Baltimore	Baltimore	NNP
work_fnploejenbc2raktl46esxm44i	846	19	.	.	.
work_fnploejenbc2raktl46esxm44i	847	1	1961	1961	CD
work_fnploejenbc2raktl46esxm44i	847	2	.	.	.
work_fnploejenbc2raktl46esxm44i	848	1	6	6	CD
work_fnploejenbc2raktl46esxm44i	848	2	.	.	.
work_fnploejenbc2raktl46esxm44i	849	1	B.	B.	NNP
work_fnploejenbc2raktl46esxm44i	849	2	DEFINETTI	DEFINETTI	NNP
work_fnploejenbc2raktl46esxm44i	849	3	,	,	,
work_fnploejenbc2raktl46esxm44i	849	4	“	"	``
work_fnploejenbc2raktl46esxm44i	849	5	Theory	theory	NN
work_fnploejenbc2raktl46esxm44i	849	6	of	of	IN
work_fnploejenbc2raktl46esxm44i	849	7	Probability	Probability	NNP
work_fnploejenbc2raktl46esxm44i	849	8	,	,	,
work_fnploejenbc2raktl46esxm44i	849	9	”	"	''
work_fnploejenbc2raktl46esxm44i	849	10	Vols	vol	NNS
work_fnploejenbc2raktl46esxm44i	849	11	.	.	.
work_fnploejenbc2raktl46esxm44i	850	1	1	1	CD
work_fnploejenbc2raktl46esxm44i	850	2	and	and	CC
work_fnploejenbc2raktl46esxm44i	850	3	2	2	CD
work_fnploejenbc2raktl46esxm44i	850	4	,	,	,
work_fnploejenbc2raktl46esxm44i	850	5	Wiley	Wiley	NNP
work_fnploejenbc2raktl46esxm44i	850	6	,	,	,
work_fnploejenbc2raktl46esxm44i	850	7	New	New	NNP
work_fnploejenbc2raktl46esxm44i	850	8	York	York	NNP
work_fnploejenbc2raktl46esxm44i	850	9	,	,	,
work_fnploejenbc2raktl46esxm44i	850	10	1974	1974	CD
work_fnploejenbc2raktl46esxm44i	850	11	.	.	.
work_fnploejenbc2raktl46esxm44i	851	1	7	7	LS
work_fnploejenbc2raktl46esxm44i	851	2	.	.	.
work_fnploejenbc2raktl46esxm44i	852	1	T.	T.	NNP
work_fnploejenbc2raktl46esxm44i	852	2	S.	S.	NNP
work_fnploejenbc2raktl46esxm44i	852	3	FERGUSON	FERGUSON	NNP
work_fnploejenbc2raktl46esxm44i	852	4	,	,	,
work_fnploejenbc2raktl46esxm44i	852	5	“	"	``
work_fnploejenbc2raktl46esxm44i	852	6	Mathematical	Mathematical	NNP
work_fnploejenbc2raktl46esxm44i	852	7	Statistics	Statistics	NNPS
work_fnploejenbc2raktl46esxm44i	852	8	,	,	,
work_fnploejenbc2raktl46esxm44i	852	9	”	"	''
work_fnploejenbc2raktl46esxm44i	852	10	Academic	Academic	NNP
work_fnploejenbc2raktl46esxm44i	852	11	Press	Press	NNP
work_fnploejenbc2raktl46esxm44i	852	12	,	,	,
work_fnploejenbc2raktl46esxm44i	852	13	New	New	NNP
work_fnploejenbc2raktl46esxm44i	852	14	York	York	NNP
work_fnploejenbc2raktl46esxm44i	852	15	,	,	,
work_fnploejenbc2raktl46esxm44i	852	16	1967	1967	CD
work_fnploejenbc2raktl46esxm44i	852	17	.	.	.
work_fnploejenbc2raktl46esxm44i	853	1	8	8	LS
work_fnploejenbc2raktl46esxm44i	853	2	.	.	.
work_fnploejenbc2raktl46esxm44i	854	1	D.	D.	NNP
work_fnploejenbc2raktl46esxm44i	854	2	A.	A.	NNP
work_fnploejenbc2raktl46esxm44i	854	3	FREEDMAN	FREEDMAN	NNP
work_fnploejenbc2raktl46esxm44i	854	4	AND	and	CC
work_fnploejenbc2raktl46esxm44i	854	5	R.	R.	NNP
work_fnploejenbc2raktl46esxm44i	854	6	A.	A.	NNP
work_fnploejenbc2raktl46esxm44i	854	7	F?JRVES	F?JRVES	NNP
work_fnploejenbc2raktl46esxm44i	854	8	,	,	,
work_fnploejenbc2raktl46esxm44i	854	9	Bayes	Bayes	NNP
work_fnploejenbc2raktl46esxm44i	854	10	’	’	POS
work_fnploejenbc2raktl46esxm44i	854	11	method	method	NN
work_fnploejenbc2raktl46esxm44i	854	12	for	for	IN
work_fnploejenbc2raktl46esxm44i	854	13	bookies	bookie	NNS
work_fnploejenbc2raktl46esxm44i	854	14	,	,	,
work_fnploejenbc2raktl46esxm44i	854	15	Ann	Ann	NNP
work_fnploejenbc2raktl46esxm44i	854	16	,	,	,
work_fnploejenbc2raktl46esxm44i	854	17	Math	Math	NNP
work_fnploejenbc2raktl46esxm44i	854	18	.	.	.
work_fnploejenbc2raktl46esxm44i	855	1	Statist	statist	JJ
work_fnploejenbc2raktl46esxm44i	855	2	.	.	.
work_fnploejenbc2raktl46esxm44i	856	1	40	40	CD
work_fnploejenbc2raktl46esxm44i	856	2	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	856	3	1969	1969	CD
work_fnploejenbc2raktl46esxm44i	856	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	856	5	,	,	,
work_fnploejenbc2raktl46esxm44i	856	6	1177	1177	CD
work_fnploejenbc2raktl46esxm44i	856	7	-	-	SYM
work_fnploejenbc2raktl46esxm44i	856	8	1186	1186	CD
work_fnploejenbc2raktl46esxm44i	856	9	.	.	.
work_fnploejenbc2raktl46esxm44i	857	1	9	9	CD
work_fnploejenbc2raktl46esxm44i	857	2	.	.	.
work_fnploejenbc2raktl46esxm44i	858	1	C.	C.	NNP
work_fnploejenbc2raktl46esxm44i	858	2	GENES	GENES	NNP
work_fnploejenbc2raktl46esxm44i	858	3	AND	and	CC
work_fnploejenbc2raktl46esxm44i	858	4	R.	R.	NNP
work_fnploejenbc2raktl46esxm44i	858	5	J.	J.	NNP
work_fnploejenbc2raktl46esxm44i	858	6	MACKAY	MACKAY	NNP
work_fnploejenbc2raktl46esxm44i	858	7	,	,	,
work_fnploejenbc2raktl46esxm44i	858	8	Copules	Copules	NNP
work_fnploejenbc2raktl46esxm44i	858	9	ArchimCdiennes	ArchimCdiennes	NNP
work_fnploejenbc2raktl46esxm44i	858	10	et	et	NNP
work_fnploejenbc2raktl46esxm44i	858	11	families	family	NNS
work_fnploejenbc2raktl46esxm44i	858	12	de	de	NNP
work_fnploejenbc2raktl46esxm44i	858	13	lois	lois	NNP
work_fnploejenbc2raktl46esxm44i	858	14	bidimension-	bidimension-	NNP
work_fnploejenbc2raktl46esxm44i	858	15	nelles	nelle	NNS
work_fnploejenbc2raktl46esxm44i	858	16	do	do	VBP
work_fnploejenbc2raktl46esxm44i	858	17	nt	not	RB
work_fnploejenbc2raktl46esxm44i	858	18	les	les	VB
work_fnploejenbc2raktl46esxm44i	858	19	marges	marge	NNS
work_fnploejenbc2raktl46esxm44i	858	20	sent	send	VBD
work_fnploejenbc2raktl46esxm44i	858	21	donnkes	donnke	NNS
work_fnploejenbc2raktl46esxm44i	858	22	,	,	,
work_fnploejenbc2raktl46esxm44i	858	23	Canad	Canad	NNP
work_fnploejenbc2raktl46esxm44i	858	24	.	.	.
work_fnploejenbc2raktl46esxm44i	859	1	J.	J.	NNP
work_fnploejenbc2raktl46esxm44i	859	2	Statist	Statist	NNP
work_fnploejenbc2raktl46esxm44i	859	3	.	.	.
work_fnploejenbc2raktl46esxm44i	860	1	14	14	CD
work_fnploejenbc2raktl46esxm44i	860	2	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	860	3	1986	1986	CD
work_fnploejenbc2raktl46esxm44i	860	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	860	5	,	,	,
work_fnploejenbc2raktl46esxm44i	860	6	145	145	CD
work_fnploejenbc2raktl46esxm44i	860	7	-	-	SYM
work_fnploejenbc2raktl46esxm44i	860	8	159	159	CD
work_fnploejenbc2raktl46esxm44i	860	9	.	.	.
work_fnploejenbc2raktl46esxm44i	861	1	10	10	CD
work_fnploejenbc2raktl46esxm44i	861	2	.	.	.
work_fnploejenbc2raktl46esxm44i	862	1	C.	C.	NNP
work_fnploejenbc2raktl46esxm44i	862	2	GENEST	GENEST	NNP
work_fnploejenbc2raktl46esxm44i	862	3	AND	and	CC
work_fnploejenbc2raktl46esxm44i	862	4	R.	R.	NNP
work_fnploejenbc2raktl46esxm44i	862	5	J.	J.	NNP
work_fnploejenbc2raktl46esxm44i	862	6	MACKAY	MACKAY	NNP
work_fnploejenbc2raktl46esxm44i	862	7	,	,	,
work_fnploejenbc2raktl46esxm44i	862	8	The	the	DT
work_fnploejenbc2raktl46esxm44i	862	9	joy	joy	NN
work_fnploejenbc2raktl46esxm44i	862	10	of	of	IN
work_fnploejenbc2raktl46esxm44i	862	11	copulas	copulas	NN
work_fnploejenbc2raktl46esxm44i	862	12	:	:	:
work_fnploejenbc2raktl46esxm44i	862	13	bivariate	bivariate	JJ
work_fnploejenbc2raktl46esxm44i	862	14	distributions	distribution	NNS
work_fnploejenbc2raktl46esxm44i	862	15	with	with	IN
work_fnploejenbc2raktl46esxm44i	862	16	uniform	uniform	JJ
work_fnploejenbc2raktl46esxm44i	862	17	marginals	marginal	NNS
work_fnploejenbc2raktl46esxm44i	862	18	,	,	,
work_fnploejenbc2raktl46esxm44i	862	19	Amer	Amer	NNP
work_fnploejenbc2raktl46esxm44i	862	20	.	.	.
work_fnploejenbc2raktl46esxm44i	863	1	Statist	statist	JJ
work_fnploejenbc2raktl46esxm44i	863	2	.	.	.
work_fnploejenbc2raktl46esxm44i	864	1	40	40	CD
work_fnploejenbc2raktl46esxm44i	864	2	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	864	3	1986	1986	CD
work_fnploejenbc2raktl46esxm44i	864	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	864	5	,	,	,
work_fnploejenbc2raktl46esxm44i	864	6	28&283	28&283	CD
work_fnploejenbc2raktl46esxm44i	864	7	.	.	.
work_fnploejenbc2raktl46esxm44i	865	1	11	11	CD
work_fnploejenbc2raktl46esxm44i	865	2	.	.	.
work_fnploejenbc2raktl46esxm44i	866	1	I.	I.	NNP
work_fnploejenbc2raktl46esxm44i	866	2	R.	R.	NNP
work_fnploejenbc2raktl46esxm44i	866	3	GOODMAN	GOODMAN	NNP
work_fnploejenbc2raktl46esxm44i	866	4	AND	and	CC
work_fnploejenbc2raktl46esxm44i	866	5	H.	H.	NNP
work_fnploejenbc2raktl46esxm44i	866	6	T.	T.	NNP
work_fnploejenbc2raktl46esxm44i	866	7	NGUYEN	NGUYEN	NNP
work_fnploejenbc2raktl46esxm44i	866	8	,	,	,
work_fnploejenbc2raktl46esxm44i	866	9	“	"	``
work_fnploejenbc2raktl46esxm44i	866	10	Uncertainty	Uncertainty	NNP
work_fnploejenbc2raktl46esxm44i	866	11	Models	Models	NNPS
work_fnploejenbc2raktl46esxm44i	866	12	for	for	IN
work_fnploejenbc2raktl46esxm44i	866	13	Knowledge	Knowledge	NNP
work_fnploejenbc2raktl46esxm44i	866	14	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	866	15	Based	base	VBN
work_fnploejenbc2raktl46esxm44i	866	16	Systems	Systems	NNPS
work_fnploejenbc2raktl46esxm44i	866	17	,	,	,
work_fnploejenbc2raktl46esxm44i	866	18	”	"	''
work_fnploejenbc2raktl46esxm44i	866	19	North	North	NNP
work_fnploejenbc2raktl46esxm44i	866	20	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	866	21	Holland	Holland	NNP
work_fnploejenbc2raktl46esxm44i	866	22	,	,	,
work_fnploejenbc2raktl46esxm44i	866	23	Amsterdam	Amsterdam	NNP
work_fnploejenbc2raktl46esxm44i	866	24	,	,	,
work_fnploejenbc2raktl46esxm44i	866	25	1985	1985	CD
work_fnploejenbc2raktl46esxm44i	866	26	.	.	.
work_fnploejenbc2raktl46esxm44i	867	1	12	12	CD
work_fnploejenbc2raktl46esxm44i	867	2	.	.	.
work_fnploejenbc2raktl46esxm44i	868	1	I.	I.	NNP
work_fnploejenbc2raktl46esxm44i	868	2	R.	R.	NNP
work_fnploejenbc2raktl46esxm44i	868	3	GOODMAN	GOODMAN	NNP
work_fnploejenbc2raktl46esxm44i	868	4	,	,	,
work_fnploejenbc2raktl46esxm44i	868	5	H.	H.	NNP
work_fnploejenbc2raktl46esxm44i	868	6	T.	T.	NNP
work_fnploejenbc2raktl46esxm44i	868	7	NGUYEN	NGUYEN	NNP
work_fnploejenbc2raktl46esxm44i	868	8	,	,	,
work_fnploejenbc2raktl46esxm44i	868	9	AND	and	CC
work_fnploejenbc2raktl46esxm44i	868	10	E.	E.	NNP
work_fnploejenbc2raktl46esxm44i	868	11	A.	A.	NNP
work_fnploejenbc2raktl46esxm44i	868	12	WALKER	WALKER	NNP
work_fnploejenbc2raktl46esxm44i	868	13	,	,	,
work_fnploejenbc2raktl46esxm44i	868	14	‘	'	''
work_fnploejenbc2raktl46esxm44i	868	15	*	*	NFP
work_fnploejenbc2raktl46esxm44i	868	16	Conditional	Conditional	NNP
work_fnploejenbc2raktl46esxm44i	868	17	Inference	Inference	NNP
work_fnploejenbc2raktl46esxm44i	868	18	and	and	CC
work_fnploejenbc2raktl46esxm44i	868	19	Logic	Logic	NNP
work_fnploejenbc2raktl46esxm44i	868	20	for	for	IN
work_fnploejenbc2raktl46esxm44i	868	21	Intelligent	Intelligent	NNP
work_fnploejenbc2raktl46esxm44i	868	22	Systems	Systems	NNPS
work_fnploejenbc2raktl46esxm44i	868	23	:	:	:
work_fnploejenbc2raktl46esxm44i	868	24	A	a	DT
work_fnploejenbc2raktl46esxm44i	868	25	Theory	Theory	NNP
work_fnploejenbc2raktl46esxm44i	868	26	of	of	IN
work_fnploejenbc2raktl46esxm44i	868	27	Measure	measure	NN
work_fnploejenbc2raktl46esxm44i	868	28	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	868	29	Free	Free	NNP
work_fnploejenbc2raktl46esxm44i	868	30	Conditioning	Conditioning	NNP
work_fnploejenbc2raktl46esxm44i	868	31	,	,	,
work_fnploejenbc2raktl46esxm44i	868	32	”	"	''
work_fnploejenbc2raktl46esxm44i	868	33	North	North	NNP
work_fnploejenbc2raktl46esxm44i	868	34	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	868	35	Holland	Holland	NNP
work_fnploejenbc2raktl46esxm44i	868	36	,	,	,
work_fnploejenbc2raktl46esxm44i	868	37	Amsterdam	Amsterdam	NNP
work_fnploejenbc2raktl46esxm44i	868	38	,	,	,
work_fnploejenbc2raktl46esxm44i	868	39	1991	1991	CD
work_fnploejenbc2raktl46esxm44i	868	40	.	.	.
work_fnploejenbc2raktl46esxm44i	869	1	13	13	CD
work_fnploejenbc2raktl46esxm44i	869	2	.	.	.
work_fnploejenbc2raktl46esxm44i	870	1	D.	D.	NNP
work_fnploejenbc2raktl46esxm44i	870	2	HEATH	HEATH	NNP
work_fnploejenbc2raktl46esxm44i	870	3	AND	and	CC
work_fnploejenbc2raktl46esxm44i	870	4	W.	W.	NNP
work_fnploejenbc2raktl46esxm44i	870	5	SUDDERTH	SUDDERTH	NNP
work_fnploejenbc2raktl46esxm44i	870	6	,	,	,
work_fnploejenbc2raktl46esxm44i	870	7	On	on	IN
work_fnploejenbc2raktl46esxm44i	870	8	finitely	finitely	RB
work_fnploejenbc2raktl46esxm44i	870	9	additive	additive	JJ
work_fnploejenbc2raktl46esxm44i	870	10	priors	prior	NNS
work_fnploejenbc2raktl46esxm44i	870	11	,	,	,
work_fnploejenbc2raktl46esxm44i	870	12	coherence	coherence	NN
work_fnploejenbc2raktl46esxm44i	870	13	,	,	,
work_fnploejenbc2raktl46esxm44i	870	14	and	and	CC
work_fnploejenbc2raktl46esxm44i	870	15	extended	extended	JJ
work_fnploejenbc2raktl46esxm44i	870	16	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	870	17	,	,	,
work_fnploejenbc2raktl46esxm44i	870	18	Ann	Ann	NNP
work_fnploejenbc2raktl46esxm44i	870	19	.	.	.
work_fnploejenbc2raktl46esxm44i	871	1	Sfafisr	Sfafisr	NNP
work_fnploejenbc2raktl46esxm44i	871	2	.	.	.
work_fnploejenbc2raktl46esxm44i	872	1	6	6	CD
work_fnploejenbc2raktl46esxm44i	872	2	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	872	3	1978	1978	CD
work_fnploejenbc2raktl46esxm44i	872	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	872	5	,	,	,
work_fnploejenbc2raktl46esxm44i	872	6	333	333	CD
work_fnploejenbc2raktl46esxm44i	872	7	-	-	SYM
work_fnploejenbc2raktl46esxm44i	872	8	345	345	CD
work_fnploejenbc2raktl46esxm44i	872	9	.	.	.
work_fnploejenbc2raktl46esxm44i	873	1	14	14	CD
work_fnploejenbc2raktl46esxm44i	873	2	.	.	.
work_fnploejenbc2raktl46esxm44i	874	1	A.	a.	JJ
work_fnploejenbc2raktl46esxm44i	874	2	KOZEK	KOZEK	NNP
work_fnploejenbc2raktl46esxm44i	874	3	,	,	,
work_fnploejenbc2raktl46esxm44i	874	4	Towards	towards	IN
work_fnploejenbc2raktl46esxm44i	874	5	a	a	DT
work_fnploejenbc2raktl46esxm44i	874	6	calculus	calculus	NN
work_fnploejenbc2raktl46esxm44i	874	7	for	for	IN
work_fnploejenbc2raktl46esxm44i	874	8	admissibility	admissibility	NN
work_fnploejenbc2raktl46esxm44i	874	9	,	,	,
work_fnploejenbc2raktl46esxm44i	874	10	Ann	Ann	NNP
work_fnploejenbc2raktl46esxm44i	874	11	.	.	.
work_fnploejenbc2raktl46esxm44i	875	1	Statist	statist	JJ
work_fnploejenbc2raktl46esxm44i	875	2	.	.	.
work_fnploejenbc2raktl46esxm44i	876	1	10	10	CD
work_fnploejenbc2raktl46esxm44i	876	2	,	,	,
work_fnploejenbc2raktl46esxm44i	876	3	No	no	UH
work_fnploejenbc2raktl46esxm44i	876	4	.	.	.
work_fnploejenbc2raktl46esxm44i	877	1	3	3	CD
work_fnploejenbc2raktl46esxm44i	877	2	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	877	3	1982	1982	CD
work_fnploejenbc2raktl46esxm44i	877	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	877	5	,	,	,
work_fnploejenbc2raktl46esxm44i	877	6	825	825	CD
work_fnploejenbc2raktl46esxm44i	877	7	-	-	SYM
work_fnploejenbc2raktl46esxm44i	877	8	837	837	CD
work_fnploejenbc2raktl46esxm44i	877	9	.	.	.
work_fnploejenbc2raktl46esxm44i	878	1	15	15	CD
work_fnploejenbc2raktl46esxm44i	878	2	.	.	.
work_fnploejenbc2raktl46esxm44i	879	1	R.	R.	NNP
work_fnploejenbc2raktl46esxm44i	879	2	B.	B.	NNP
work_fnploejenbc2raktl46esxm44i	879	3	LATTA	LATTA	NNP
work_fnploejenbc2raktl46esxm44i	879	4	,	,	,
work_fnploejenbc2raktl46esxm44i	879	5	Composition	composition	NN
work_fnploejenbc2raktl46esxm44i	879	6	rules	rule	NNS
work_fnploejenbc2raktl46esxm44i	879	7	for	for	IN
work_fnploejenbc2raktl46esxm44i	879	8	probabilities	probability	NNS
work_fnploejenbc2raktl46esxm44i	879	9	from	from	IN
work_fnploejenbc2raktl46esxm44i	879	10	paired	pair	VBN
work_fnploejenbc2raktl46esxm44i	879	11	comparisons	comparison	NNS
work_fnploejenbc2raktl46esxm44i	879	12	,	,	,
work_fnploejenbc2raktl46esxm44i	879	13	Ann	Ann	NNP
work_fnploejenbc2raktl46esxm44i	879	14	.	.	.
work_fnploejenbc2raktl46esxm44i	880	1	Sfafisf	sfafisf	RB
work_fnploejenbc2raktl46esxm44i	880	2	.	.	.
work_fnploejenbc2raktl46esxm44i	881	1	7	7	LS
work_fnploejenbc2raktl46esxm44i	881	2	,	,	,
work_fnploejenbc2raktl46esxm44i	881	3	No	no	UH
work_fnploejenbc2raktl46esxm44i	881	4	.	.	.
work_fnploejenbc2raktl46esxm44i	882	1	2	2	CD
work_fnploejenbc2raktl46esxm44i	882	2	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	882	3	1979	1979	CD
work_fnploejenbc2raktl46esxm44i	882	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	882	5	,	,	,
work_fnploejenbc2raktl46esxm44i	882	6	349	349	CD
work_fnploejenbc2raktl46esxm44i	882	7	-	-	SYM
work_fnploejenbc2raktl46esxm44i	882	8	371	371	CD
work_fnploejenbc2raktl46esxm44i	882	9	.	.	.
work_fnploejenbc2raktl46esxm44i	883	1	16	16	CD
work_fnploejenbc2raktl46esxm44i	883	2	.	.	.
work_fnploejenbc2raktl46esxm44i	884	1	D.	D.	NNP
work_fnploejenbc2raktl46esxm44i	884	2	V.	V.	NNP
work_fnploejenbc2raktl46esxm44i	884	3	LINDLEY	LINDLEY	NNP
work_fnploejenbc2raktl46esxm44i	884	4	,	,	,
work_fnploejenbc2raktl46esxm44i	884	5	Scoring	Scoring	NNP
work_fnploejenbc2raktl46esxm44i	884	6	rules	rule	NNS
work_fnploejenbc2raktl46esxm44i	884	7	and	and	CC
work_fnploejenbc2raktl46esxm44i	884	8	the	the	DT
work_fnploejenbc2raktl46esxm44i	884	9	inevitability	inevitability	NN
work_fnploejenbc2raktl46esxm44i	884	10	of	of	IN
work_fnploejenbc2raktl46esxm44i	884	11	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	884	12	,	,	,
work_fnploejenbc2raktl46esxm44i	884	13	Intern	Intern	NNP
work_fnploejenbc2raktl46esxm44i	884	14	.	.	.
work_fnploejenbc2raktl46esxm44i	885	1	Statist	statist	JJ
work_fnploejenbc2raktl46esxm44i	885	2	.	.	.
work_fnploejenbc2raktl46esxm44i	886	1	Reo	Reo	NNP
work_fnploejenbc2raktl46esxm44i	886	2	.	.	.
work_fnploejenbc2raktl46esxm44i	887	1	50	50	CD
work_fnploejenbc2raktl46esxm44i	887	2	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	887	3	1982	1982	CD
work_fnploejenbc2raktl46esxm44i	887	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	887	5	,	,	,
work_fnploejenbc2raktl46esxm44i	887	6	l-26	l-26	NNP
work_fnploejenbc2raktl46esxm44i	887	7	.	.	.
work_fnploejenbc2raktl46esxm44i	888	1	17	17	CD
work_fnploejenbc2raktl46esxm44i	888	2	.	.	.
work_fnploejenbc2raktl46esxm44i	889	1	D.	D.	NNP
work_fnploejenbc2raktl46esxm44i	889	2	V.	V.	NNP
work_fnploejenbc2raktl46esxm44i	889	3	LINDLEY	LINDLEY	NNP
work_fnploejenbc2raktl46esxm44i	889	4	,	,	,
work_fnploejenbc2raktl46esxm44i	889	5	The	the	DT
work_fnploejenbc2raktl46esxm44i	889	6	probability	probability	NN
work_fnploejenbc2raktl46esxm44i	889	7	approach	approach	NN
work_fnploejenbc2raktl46esxm44i	889	8	to	to	IN
work_fnploejenbc2raktl46esxm44i	889	9	the	the	DT
work_fnploejenbc2raktl46esxm44i	889	10	treatment	treatment	NN
work_fnploejenbc2raktl46esxm44i	889	11	of	of	IN
work_fnploejenbc2raktl46esxm44i	889	12	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	889	13	in	in	IN
work_fnploejenbc2raktl46esxm44i	889	14	Artilicial	Artilicial	NNP
work_fnploejenbc2raktl46esxm44i	889	15	Intelligence	Intelligence	NNP
work_fnploejenbc2raktl46esxm44i	889	16	and	and	CC
work_fnploejenbc2raktl46esxm44i	889	17	expert	expert	NN
work_fnploejenbc2raktl46esxm44i	889	18	systems	system	NNS
work_fnploejenbc2raktl46esxm44i	889	19	,	,	,
work_fnploejenbc2raktl46esxm44i	889	20	Statist	statist	JJ
work_fnploejenbc2raktl46esxm44i	889	21	.	.	.
work_fnploejenbc2raktl46esxm44i	890	1	Sci	Sci	NNP
work_fnploejenbc2raktl46esxm44i	890	2	.	.	.
work_fnploejenbc2raktl46esxm44i	891	1	2	2	LS
work_fnploejenbc2raktl46esxm44i	891	2	,	,	,
work_fnploejenbc2raktl46esxm44i	891	3	No	no	UH
work_fnploejenbc2raktl46esxm44i	891	4	.	.	.
work_fnploejenbc2raktl46esxm44i	892	1	1	1	CD
work_fnploejenbc2raktl46esxm44i	892	2	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	892	3	1987	1987	CD
work_fnploejenbc2raktl46esxm44i	892	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	892	5	,	,	,
work_fnploejenbc2raktl46esxm44i	892	6	17	17	CD
work_fnploejenbc2raktl46esxm44i	892	7	-	-	SYM
work_fnploejenbc2raktl46esxm44i	892	8	24	24	CD
work_fnploejenbc2raktl46esxm44i	892	9	.	.	.
work_fnploejenbc2raktl46esxm44i	893	1	18	18	CD
work_fnploejenbc2raktl46esxm44i	893	2	.	.	.
work_fnploejenbc2raktl46esxm44i	894	1	C.	C.	NNP
work_fnploejenbc2raktl46esxm44i	894	2	H.	H.	NNP
work_fnploejenbc2raktl46esxm44i	894	3	LING	LING	NNP
work_fnploejenbc2raktl46esxm44i	894	4	,	,	,
work_fnploejenbc2raktl46esxm44i	894	5	Representation	Representation	NNP
work_fnploejenbc2raktl46esxm44i	894	6	of	of	IN
work_fnploejenbc2raktl46esxm44i	894	7	associative	associative	JJ
work_fnploejenbc2raktl46esxm44i	894	8	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	894	9	,	,	,
work_fnploejenbc2raktl46esxm44i	894	10	Puhl	Puhl	NNP
work_fnploejenbc2raktl46esxm44i	894	11	.	.	.
work_fnploejenbc2raktl46esxm44i	895	1	Math	math	NN
work_fnploejenbc2raktl46esxm44i	895	2	.	.	.
work_fnploejenbc2raktl46esxm44i	896	1	Debrecen	Debrecen	NNP
work_fnploejenbc2raktl46esxm44i	896	2	12	12	CD
work_fnploejenbc2raktl46esxm44i	896	3	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	896	4	1965	1965	CD
work_fnploejenbc2raktl46esxm44i	896	5	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	896	6	,	,	,
work_fnploejenbc2raktl46esxm44i	896	7	189	189	CD
work_fnploejenbc2raktl46esxm44i	896	8	-	-	SYM
work_fnploejenbc2raktl46esxm44i	896	9	2	2	CD
work_fnploejenbc2raktl46esxm44i	896	10	12	12	CD
work_fnploejenbc2raktl46esxm44i	896	11	.	.	.
work_fnploejenbc2raktl46esxm44i	897	1	19	19	CD
work_fnploejenbc2raktl46esxm44i	897	2	.	.	.
work_fnploejenbc2raktl46esxm44i	898	1	A.	A.	NNP
work_fnploejenbc2raktl46esxm44i	898	2	W.	W.	NNP
work_fnploejenbc2raktl46esxm44i	898	3	MARSHALL	MARSHALL	NNP
work_fnploejenbc2raktl46esxm44i	898	4	AND	and	CC
work_fnploejenbc2raktl46esxm44i	898	5	I.	I.	NNP
work_fnploejenbc2raktl46esxm44i	898	6	OLKIN	OLKIN	NNP
work_fnploejenbc2raktl46esxm44i	898	7	,	,	,
work_fnploejenbc2raktl46esxm44i	898	8	Families	Families	NNPS
work_fnploejenbc2raktl46esxm44i	898	9	of	of	IN
work_fnploejenbc2raktl46esxm44i	898	10	multivariate	multivariate	NN
work_fnploejenbc2raktl46esxm44i	898	11	distributions	distribution	NNS
work_fnploejenbc2raktl46esxm44i	898	12	,	,	,
work_fnploejenbc2raktl46esxm44i	898	13	J.	J.	NNP
work_fnploejenbc2raktl46esxm44i	898	14	Amer	Amer	NNP
work_fnploejenbc2raktl46esxm44i	898	15	.	.	.
work_fnploejenbc2raktl46esxm44i	899	1	Stofisf	Stofisf	NNP
work_fnploejenbc2raktl46esxm44i	899	2	.	.	.
work_fnploejenbc2raktl46esxm44i	900	1	Assoc	Assoc	NNP
work_fnploejenbc2raktl46esxm44i	900	2	.	.	.
work_fnploejenbc2raktl46esxm44i	901	1	83	83	CD
work_fnploejenbc2raktl46esxm44i	901	2	,	,	,
work_fnploejenbc2raktl46esxm44i	901	3	No	no	UH
work_fnploejenbc2raktl46esxm44i	901	4	.	.	.
work_fnploejenbc2raktl46esxm44i	902	1	403	403	CD
work_fnploejenbc2raktl46esxm44i	902	2	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	902	3	1988	1988	CD
work_fnploejenbc2raktl46esxm44i	902	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	902	5	,	,	,
work_fnploejenbc2raktl46esxm44i	902	6	834	834	CD
work_fnploejenbc2raktl46esxm44i	902	7	-	-	SYM
work_fnploejenbc2raktl46esxm44i	902	8	841	841	CD
work_fnploejenbc2raktl46esxm44i	902	9	.	.	.
work_fnploejenbc2raktl46esxm44i	903	1	20	20	CD
work_fnploejenbc2raktl46esxm44i	903	2	.	.	.
work_fnploejenbc2raktl46esxm44i	904	1	D.	D.	NNP
work_fnploejenbc2raktl46esxm44i	904	2	MCDERMOTT	MCDERMOTT	NNP
work_fnploejenbc2raktl46esxm44i	904	3	AND	and	CC
work_fnploejenbc2raktl46esxm44i	904	4	J.	J.	NNP
work_fnploejenbc2raktl46esxm44i	904	5	DOYLE	DOYLE	NNP
work_fnploejenbc2raktl46esxm44i	904	6	,	,	,
work_fnploejenbc2raktl46esxm44i	904	7	Non	non	JJ
work_fnploejenbc2raktl46esxm44i	904	8	-	-	JJ
work_fnploejenbc2raktl46esxm44i	904	9	monotonic	monotonic	JJ
work_fnploejenbc2raktl46esxm44i	904	10	logic	logic	NN
work_fnploejenbc2raktl46esxm44i	904	11	,	,	,
work_fnploejenbc2raktl46esxm44i	904	12	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	904	13	,	,	,
work_fnploejenbc2raktl46esxm44i	904	14	Artificial	Artificial	NNP
work_fnploejenbc2raktl46esxm44i	904	15	Intelligence	Intelligence	NNP
work_fnploejenbc2raktl46esxm44i	904	16	13	13	CD
work_fnploejenbc2raktl46esxm44i	904	17	,	,	,
work_fnploejenbc2raktl46esxm44i	904	18	No	no	UH
work_fnploejenbc2raktl46esxm44i	904	19	.	.	.
work_fnploejenbc2raktl46esxm44i	905	1	1	1	CD
work_fnploejenbc2raktl46esxm44i	905	2	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	905	3	1980	1980	CD
work_fnploejenbc2raktl46esxm44i	905	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	905	5	,	,	,
work_fnploejenbc2raktl46esxm44i	905	6	41	41	CD
work_fnploejenbc2raktl46esxm44i	905	7	-	-	SYM
work_fnploejenbc2raktl46esxm44i	905	8	72	72	CD
work_fnploejenbc2raktl46esxm44i	905	9	.	.	.
work_fnploejenbc2raktl46esxm44i	906	1	21	21	CD
work_fnploejenbc2raktl46esxm44i	906	2	.	.	.
work_fnploejenbc2raktl46esxm44i	907	1	H.	H.	NNP
work_fnploejenbc2raktl46esxm44i	907	2	T.	T.	NNP
work_fnploejenbc2raktl46esxm44i	907	3	NGUYEN	NGUYEN	NNP
work_fnploejenbc2raktl46esxm44i	907	4	,	,	,
work_fnploejenbc2raktl46esxm44i	907	5	On	on	IN
work_fnploejenbc2raktl46esxm44i	907	6	random	random	JJ
work_fnploejenbc2raktl46esxm44i	907	7	sets	set	NNS
work_fnploejenbc2raktl46esxm44i	907	8	and	and	CC
work_fnploejenbc2raktl46esxm44i	907	9	belief	belief	NN
work_fnploejenbc2raktl46esxm44i	907	10	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	907	11	,	,	,
work_fnploejenbc2raktl46esxm44i	907	12	J.	J.	NNP
work_fnploejenbc2raktl46esxm44i	908	1	Math	math	NN
work_fnploejenbc2raktl46esxm44i	908	2	.	.	.
work_fnploejenbc2raktl46esxm44i	909	1	Anal	anal	JJ
work_fnploejenbc2raktl46esxm44i	909	2	.	.	.
work_fnploejenbc2raktl46esxm44i	910	1	Appl	Appl	NNP
work_fnploejenbc2raktl46esxm44i	910	2	.	.	.
work_fnploejenbc2raktl46esxm44i	911	1	65	65	CD
work_fnploejenbc2raktl46esxm44i	911	2	,	,	,
work_fnploejenbc2raktl46esxm44i	911	3	No	no	UH
work_fnploejenbc2raktl46esxm44i	911	4	.	.	.
work_fnploejenbc2raktl46esxm44i	912	1	3	3	CD
work_fnploejenbc2raktl46esxm44i	912	2	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	912	3	1978	1978	CD
work_fnploejenbc2raktl46esxm44i	912	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	912	5	,	,	,
work_fnploejenbc2raktl46esxm44i	912	6	531	531	CD
work_fnploejenbc2raktl46esxm44i	912	7	-	-	SYM
work_fnploejenbc2raktl46esxm44i	912	8	542	542	CD
work_fnploejenbc2raktl46esxm44i	912	9	.	.	.
work_fnploejenbc2raktl46esxm44i	913	1	22	22	CD
work_fnploejenbc2raktl46esxm44i	913	2	.	.	.
work_fnploejenbc2raktl46esxm44i	914	1	E.	E.	NNP
work_fnploejenbc2raktl46esxm44i	914	2	REGAZZINI	REGAZZINI	NNP
work_fnploejenbc2raktl46esxm44i	914	3	,	,	,
work_fnploejenbc2raktl46esxm44i	914	4	DeFinetti	DeFinetti	NNP
work_fnploejenbc2raktl46esxm44i	914	5	’s	’s	POS
work_fnploejenbc2raktl46esxm44i	914	6	coherence	coherence	NN
work_fnploejenbc2raktl46esxm44i	914	7	and	and	CC
work_fnploejenbc2raktl46esxm44i	914	8	statistical	statistical	JJ
work_fnploejenbc2raktl46esxm44i	914	9	inference	inference	NN
work_fnploejenbc2raktl46esxm44i	914	10	,	,	,
work_fnploejenbc2raktl46esxm44i	914	11	Ann	Ann	NNP
work_fnploejenbc2raktl46esxm44i	914	12	.	.	.
work_fnploejenbc2raktl46esxm44i	915	1	Sratisf	sratisf	RB
work_fnploejenbc2raktl46esxm44i	915	2	.	.	.
work_fnploejenbc2raktl46esxm44i	916	1	15	15	CD
work_fnploejenbc2raktl46esxm44i	916	2	,	,	,
work_fnploejenbc2raktl46esxm44i	916	3	No	no	UH
work_fnploejenbc2raktl46esxm44i	916	4	.	.	.
work_fnploejenbc2raktl46esxm44i	917	1	2	2	CD
work_fnploejenbc2raktl46esxm44i	917	2	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	917	3	1987	1987	CD
work_fnploejenbc2raktl46esxm44i	917	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	917	5	.	.	.
work_fnploejenbc2raktl46esxm44i	918	1	845	845	CD
work_fnploejenbc2raktl46esxm44i	918	2	-	-	SYM
work_fnploejenbc2raktl46esxm44i	918	3	864	864	CD
work_fnploejenbc2raktl46esxm44i	918	4	.	.	.
work_fnploejenbc2raktl46esxm44i	919	1	594	594	CD
work_fnploejenbc2raktl46esxm44i	919	2	GOODMAN	GOODMAN	NNP
work_fnploejenbc2raktl46esxm44i	919	3	,	,	,
work_fnploejenbc2raktl46esxm44i	919	4	NGUYEN	NGUYEN	NNP
work_fnploejenbc2raktl46esxm44i	919	5	,	,	,
work_fnploejenbc2raktl46esxm44i	919	6	AND	and	CC
work_fnploejenbc2raktl46esxm44i	919	7	ROGERS	ROGERS	NNP
work_fnploejenbc2raktl46esxm44i	919	8	23	23	CD
work_fnploejenbc2raktl46esxm44i	919	9	.	.	.
work_fnploejenbc2raktl46esxm44i	920	1	A.	A.	NNP
work_fnploejenbc2raktl46esxm44i	920	2	RENYI	RENYI	NNP
work_fnploejenbc2raktl46esxm44i	920	3	,	,	,
work_fnploejenbc2raktl46esxm44i	920	4	“	"	``
work_fnploejenbc2raktl46esxm44i	920	5	Foundations	foundation	NNS
work_fnploejenbc2raktl46esxm44i	920	6	of	of	IN
work_fnploejenbc2raktl46esxm44i	920	7	Probability	Probability	NNP
work_fnploejenbc2raktl46esxm44i	920	8	,	,	,
work_fnploejenbc2raktl46esxm44i	920	9	”	"	''
work_fnploejenbc2raktl46esxm44i	920	10	Holden	Holden	NNP
work_fnploejenbc2raktl46esxm44i	920	11	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	920	12	Day	Day	NNP
work_fnploejenbc2raktl46esxm44i	920	13	,	,	,
work_fnploejenbc2raktl46esxm44i	920	14	San	San	NNP
work_fnploejenbc2raktl46esxm44i	920	15	Francisco	Francisco	NNP
work_fnploejenbc2raktl46esxm44i	920	16	,	,	,
work_fnploejenbc2raktl46esxm44i	920	17	1970	1970	CD
work_fnploejenbc2raktl46esxm44i	920	18	.	.	.
work_fnploejenbc2raktl46esxm44i	921	1	24	24	CD
work_fnploejenbc2raktl46esxm44i	921	2	.	.	.
work_fnploejenbc2raktl46esxm44i	922	1	G.	G.	NNP
work_fnploejenbc2raktl46esxm44i	922	2	SWAY	SWAY	NNP
work_fnploejenbc2raktl46esxm44i	922	3	,	,	,
work_fnploejenbc2raktl46esxm44i	922	4	An	an	DT
work_fnploejenbc2raktl46esxm44i	922	5	algebra	algebra	NN
work_fnploejenbc2raktl46esxm44i	922	6	of	of	IN
work_fnploejenbc2raktl46esxm44i	922	7	conditional	conditional	JJ
work_fnploejenbc2raktl46esxm44i	922	8	events	event	NNS
work_fnploejenbc2raktl46esxm44i	922	9	,	,	,
work_fnploejenbc2raktl46esxm44i	922	10	J.	J.	NNP
work_fnploejenbc2raktl46esxm44i	923	1	Math	math	NN
work_fnploejenbc2raktl46esxm44i	923	2	.	.	.
work_fnploejenbc2raktl46esxm44i	924	1	Anal	anal	JJ
work_fnploejenbc2raktl46esxm44i	924	2	.	.	.
work_fnploejenbc2raktl46esxm44i	925	1	Appl	Appl	NNP
work_fnploejenbc2raktl46esxm44i	925	2	.	.	.
work_fnploejenbc2raktl46esxm44i	926	1	24	24	CD
work_fnploejenbc2raktl46esxm44i	926	2	,	,	,
work_fnploejenbc2raktl46esxm44i	926	3	No	no	UH
work_fnploejenbc2raktl46esxm44i	926	4	.	.	.
work_fnploejenbc2raktl46esxm44i	927	1	2	2	CD
work_fnploejenbc2raktl46esxm44i	927	2	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	927	3	1968	1968	CD
work_fnploejenbc2raktl46esxm44i	927	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	927	5	,	,	,
work_fnploejenbc2raktl46esxm44i	927	6	334344	334344	CD
work_fnploejenbc2raktl46esxm44i	927	7	.	.	.
work_fnploejenbc2raktl46esxm44i	928	1	25	25	CD
work_fnploejenbc2raktl46esxm44i	928	2	.	.	.
work_fnploejenbc2raktl46esxm44i	929	1	B.	B.	NNP
work_fnploejenbc2raktl46esxm44i	929	2	SCHWEIZER	SCHWEIZER	NNP
work_fnploejenbc2raktl46esxm44i	929	3	AND	and	CC
work_fnploejenbc2raktl46esxm44i	929	4	A.	a.	NN
work_fnploejenbc2raktl46esxm44i	929	5	SKLAR	SKLAR	NNP
work_fnploejenbc2raktl46esxm44i	929	6	,	,	,
work_fnploejenbc2raktl46esxm44i	929	7	“	"	``
work_fnploejenbc2raktl46esxm44i	929	8	Probabilistic	Probabilistic	NNP
work_fnploejenbc2raktl46esxm44i	929	9	Metric	Metric	NNP
work_fnploejenbc2raktl46esxm44i	929	10	Spaces	Spaces	NNPS
work_fnploejenbc2raktl46esxm44i	929	11	,	,	,
work_fnploejenbc2raktl46esxm44i	929	12	”	"	''
work_fnploejenbc2raktl46esxm44i	929	13	North	North	NNP
work_fnploejenbc2raktl46esxm44i	929	14	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	929	15	Holland	Holland	NNP
work_fnploejenbc2raktl46esxm44i	929	16	,	,	,
work_fnploejenbc2raktl46esxm44i	929	17	Amsterdam	Amsterdam	NNP
work_fnploejenbc2raktl46esxm44i	929	18	,	,	,
work_fnploejenbc2raktl46esxm44i	929	19	1983	1983	CD
work_fnploejenbc2raktl46esxm44i	929	20	.	.	.
work_fnploejenbc2raktl46esxm44i	930	1	26	26	CD
work_fnploejenbc2raktl46esxm44i	930	2	.	.	.
work_fnploejenbc2raktl46esxm44i	931	1	G.	G.	NNP
work_fnploejenbc2raktl46esxm44i	931	2	SHAFER	SHAFER	NNP
work_fnploejenbc2raktl46esxm44i	931	3	,	,	,
work_fnploejenbc2raktl46esxm44i	931	4	“	"	``
work_fnploejenbc2raktl46esxm44i	931	5	A	a	DT
work_fnploejenbc2raktl46esxm44i	931	6	Mathematical	mathematical	JJ
work_fnploejenbc2raktl46esxm44i	931	7	Theory	Theory	NNP
work_fnploejenbc2raktl46esxm44i	931	8	of	of	IN
work_fnploejenbc2raktl46esxm44i	931	9	Evidence	evidence	NN
work_fnploejenbc2raktl46esxm44i	931	10	,	,	,
work_fnploejenbc2raktl46esxm44i	931	11	”	"	''
work_fnploejenbc2raktl46esxm44i	931	12	Princeton	Princeton	NNP
work_fnploejenbc2raktl46esxm44i	931	13	Univ	Univ	NNP
work_fnploejenbc2raktl46esxm44i	931	14	.	.	.
work_fnploejenbc2raktl46esxm44i	932	1	Press	Press	NNP
work_fnploejenbc2raktl46esxm44i	932	2	,	,	,
work_fnploejenbc2raktl46esxm44i	932	3	Princeton	Princeton	NNP
work_fnploejenbc2raktl46esxm44i	932	4	,	,	,
work_fnploejenbc2raktl46esxm44i	932	5	NJ	NJ	NNP
work_fnploejenbc2raktl46esxm44i	932	6	,	,	,
work_fnploejenbc2raktl46esxm44i	932	7	1976	1976	CD
work_fnploejenbc2raktl46esxm44i	932	8	.	.	.
work_fnploejenbc2raktl46esxm44i	933	1	27	27	CD
work_fnploejenbc2raktl46esxm44i	933	2	.	.	.
work_fnploejenbc2raktl46esxm44i	934	1	S.	S.	NNP
work_fnploejenbc2raktl46esxm44i	934	2	SMALE	SMALE	NNP
work_fnploejenbc2raktl46esxm44i	934	3	,	,	,
work_fnploejenbc2raktl46esxm44i	934	4	Global	global	JJ
work_fnploejenbc2raktl46esxm44i	934	5	analysis	analysis	NN
work_fnploejenbc2raktl46esxm44i	934	6	and	and	CC
work_fnploejenbc2raktl46esxm44i	934	7	economics	economics	NN
work_fnploejenbc2raktl46esxm44i	934	8	,	,	,
work_fnploejenbc2raktl46esxm44i	934	9	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	934	10	,	,	,
work_fnploejenbc2raktl46esxm44i	934	11	Pareto	Pareto	NNP
work_fnploejenbc2raktl46esxm44i	934	12	optimum	optimum	NN
work_fnploejenbc2raktl46esxm44i	934	13	and	and	CC
work_fnploejenbc2raktl46esxm44i	934	14	a	a	DT
work_fnploejenbc2raktl46esxm44i	934	15	generalization	generalization	NN
work_fnploejenbc2raktl46esxm44i	934	16	of	of	IN
work_fnploejenbc2raktl46esxm44i	934	17	Morse	Morse	NNP
work_fnploejenbc2raktl46esxm44i	934	18	theory	theory	NN
work_fnploejenbc2raktl46esxm44i	934	19	,	,	,
work_fnploejenbc2raktl46esxm44i	934	20	in	in	IN
work_fnploejenbc2raktl46esxm44i	934	21	“	"	``
work_fnploejenbc2raktl46esxm44i	934	22	Dynamical	Dynamical	NNP
work_fnploejenbc2raktl46esxm44i	934	23	Systems	Systems	NNPS
work_fnploejenbc2raktl46esxm44i	934	24	”	"	''
work_fnploejenbc2raktl46esxm44i	934	25	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	934	26	M.	M.	NNP
work_fnploejenbc2raktl46esxm44i	934	27	M.	M.	NNP
work_fnploejenbc2raktl46esxm44i	934	28	Peixoto	Peixoto	NNP
work_fnploejenbc2raktl46esxm44i	934	29	,	,	,
work_fnploejenbc2raktl46esxm44i	934	30	Ed	Ed	NNP
work_fnploejenbc2raktl46esxm44i	934	31	.	.	.
work_fnploejenbc2raktl46esxm44i	935	1	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	935	2	,	,	,
work_fnploejenbc2raktl46esxm44i	935	3	pp	pp	NNP
work_fnploejenbc2raktl46esxm44i	935	4	.	.	.
work_fnploejenbc2raktl46esxm44i	936	1	531	531	CD
work_fnploejenbc2raktl46esxm44i	936	2	-	-	SYM
work_fnploejenbc2raktl46esxm44i	936	3	544	544	CD
work_fnploejenbc2raktl46esxm44i	936	4	,	,	,
work_fnploejenbc2raktl46esxm44i	936	5	Academic	Academic	NNP
work_fnploejenbc2raktl46esxm44i	936	6	Press	Press	NNP
work_fnploejenbc2raktl46esxm44i	936	7	,	,	,
work_fnploejenbc2raktl46esxm44i	936	8	New	New	NNP
work_fnploejenbc2raktl46esxm44i	936	9	York	York	NNP
work_fnploejenbc2raktl46esxm44i	936	10	,	,	,
work_fnploejenbc2raktl46esxm44i	936	11	1973	1973	CD
work_fnploejenbc2raktl46esxm44i	936	12	.	.	.
work_fnploejenbc2raktl46esxm44i	937	1	28	28	CD
work_fnploejenbc2raktl46esxm44i	937	2	.	.	.
work_fnploejenbc2raktl46esxm44i	938	1	D.	D.	NNP
work_fnploejenbc2raktl46esxm44i	938	2	J.	J.	NNP
work_fnploejenbc2raktl46esxm44i	938	3	SPIEGELHALTER	SPIEGELHALTER	NNP
work_fnploejenbc2raktl46esxm44i	938	4	,	,	,
work_fnploejenbc2raktl46esxm44i	938	5	A	a	DT
work_fnploejenbc2raktl46esxm44i	938	6	statistical	statistical	JJ
work_fnploejenbc2raktl46esxm44i	938	7	view	view	NN
work_fnploejenbc2raktl46esxm44i	938	8	of	of	IN
work_fnploejenbc2raktl46esxm44i	938	9	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	938	10	in	in	IN
work_fnploejenbc2raktl46esxm44i	938	11	expert	expert	NN
work_fnploejenbc2raktl46esxm44i	938	12	systems	system	NNS
work_fnploejenbc2raktl46esxm44i	938	13	,	,	,
work_fnploejenbc2raktl46esxm44i	938	14	in	in	IN
work_fnploejenbc2raktl46esxm44i	938	15	“	"	``
work_fnploejenbc2raktl46esxm44i	938	16	Artificial	Artificial	NNP
work_fnploejenbc2raktl46esxm44i	938	17	Intelligence	Intelligence	NNP
work_fnploejenbc2raktl46esxm44i	938	18	and	and	CC
work_fnploejenbc2raktl46esxm44i	938	19	Statistics	Statistics	NNPS
work_fnploejenbc2raktl46esxm44i	938	20	”	"	''
work_fnploejenbc2raktl46esxm44i	938	21	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	938	22	W.	W.	NNP
work_fnploejenbc2raktl46esxm44i	938	23	A.	A.	NNP
work_fnploejenbc2raktl46esxm44i	938	24	Gale	Gale	NNP
work_fnploejenbc2raktl46esxm44i	938	25	,	,	,
work_fnploejenbc2raktl46esxm44i	938	26	Ed	Ed	NNP
work_fnploejenbc2raktl46esxm44i	938	27	.	.	.
work_fnploejenbc2raktl46esxm44i	939	1	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	939	2	,	,	,
work_fnploejenbc2raktl46esxm44i	939	3	pp	pp	NNP
work_fnploejenbc2raktl46esxm44i	939	4	.	.	.
work_fnploejenbc2raktl46esxm44i	940	1	17	17	CD
work_fnploejenbc2raktl46esxm44i	940	2	-	-	SYM
work_fnploejenbc2raktl46esxm44i	940	3	56	56	CD
work_fnploejenbc2raktl46esxm44i	940	4	,	,	,
work_fnploejenbc2raktl46esxm44i	940	5	Addison	Addison	NNP
work_fnploejenbc2raktl46esxm44i	940	6	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	940	7	Wesley	Wesley	NNP
work_fnploejenbc2raktl46esxm44i	940	8	,	,	,
work_fnploejenbc2raktl46esxm44i	940	9	Reading	Reading	NNP
work_fnploejenbc2raktl46esxm44i	940	10	,	,	,
work_fnploejenbc2raktl46esxm44i	940	11	MA	MA	NNP
work_fnploejenbc2raktl46esxm44i	940	12	,	,	,
work_fnploejenbc2raktl46esxm44i	940	13	1986	1986	CD
work_fnploejenbc2raktl46esxm44i	940	14	.	.	.
work_fnploejenbc2raktl46esxm44i	941	1	29	29	CD
work_fnploejenbc2raktl46esxm44i	941	2	.	.	.
work_fnploejenbc2raktl46esxm44i	942	1	D.	D.	NNP
work_fnploejenbc2raktl46esxm44i	942	2	A.	A.	NNP
work_fnploejenbc2raktl46esxm44i	942	3	SPRECHER	SPRECHER	NNP
work_fnploejenbc2raktl46esxm44i	942	4	,	,	,
work_fnploejenbc2raktl46esxm44i	942	5	A	a	DT
work_fnploejenbc2raktl46esxm44i	942	6	survey	survey	NN
work_fnploejenbc2raktl46esxm44i	942	7	of	of	IN
work_fnploejenbc2raktl46esxm44i	942	8	solved	solve	VBN
work_fnploejenbc2raktl46esxm44i	942	9	and	and	CC
work_fnploejenbc2raktl46esxm44i	942	10	unsolved	unsolved	JJ
work_fnploejenbc2raktl46esxm44i	942	11	problems	problem	NNS
work_fnploejenbc2raktl46esxm44i	942	12	on	on	IN
work_fnploejenbc2raktl46esxm44i	942	13	super	super	JJ
work_fnploejenbc2raktl46esxm44i	942	14	-	-	NNS
work_fnploejenbc2raktl46esxm44i	942	15	positions	position	NNS
work_fnploejenbc2raktl46esxm44i	942	16	of	of	IN
work_fnploejenbc2raktl46esxm44i	942	17	functions	function	NNS
work_fnploejenbc2raktl46esxm44i	942	18	,	,	,
work_fnploejenbc2raktl46esxm44i	942	19	J.	J.	NNP
work_fnploejenbc2raktl46esxm44i	942	20	Approx	Approx	NNP
work_fnploejenbc2raktl46esxm44i	942	21	.	.	.
work_fnploejenbc2raktl46esxm44i	943	1	Theory	theory	NN
work_fnploejenbc2raktl46esxm44i	943	2	6	6	CD
work_fnploejenbc2raktl46esxm44i	943	3	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	943	4	1972	1972	CD
work_fnploejenbc2raktl46esxm44i	943	5	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	943	6	,	,	,
work_fnploejenbc2raktl46esxm44i	943	7	123	123	CD
work_fnploejenbc2raktl46esxm44i	943	8	-	-	SYM
work_fnploejenbc2raktl46esxm44i	943	9	134	134	CD
work_fnploejenbc2raktl46esxm44i	943	10	.	.	.
work_fnploejenbc2raktl46esxm44i	944	1	30	30	CD
work_fnploejenbc2raktl46esxm44i	944	2	.	.	.
work_fnploejenbc2raktl46esxm44i	945	1	L.	L.	NNP
work_fnploejenbc2raktl46esxm44i	945	2	A.	A.	NNP
work_fnploejenbc2raktl46esxm44i	945	3	WASSERMAN	WASSERMAN	NNP
work_fnploejenbc2raktl46esxm44i	945	4	,	,	,
work_fnploejenbc2raktl46esxm44i	945	5	“	"	``
work_fnploejenbc2raktl46esxm44i	945	6	Some	some	DT
work_fnploejenbc2raktl46esxm44i	945	7	Applications	Applications	NNPS
work_fnploejenbc2raktl46esxm44i	945	8	of	of	IN
work_fnploejenbc2raktl46esxm44i	945	9	Belief	Belief	NNP
work_fnploejenbc2raktl46esxm44i	945	10	Functions	Functions	NNPS
work_fnploejenbc2raktl46esxm44i	945	11	to	to	IN
work_fnploejenbc2raktl46esxm44i	945	12	Statistical	Statistical	NNP
work_fnploejenbc2raktl46esxm44i	945	13	Inference	Inference	NNP
work_fnploejenbc2raktl46esxm44i	945	14	,	,	,
work_fnploejenbc2raktl46esxm44i	945	15	”	"	''
work_fnploejenbc2raktl46esxm44i	945	16	Ph.D.	ph.d.	NN
work_fnploejenbc2raktl46esxm44i	945	17	thesis	thesis	NN
work_fnploejenbc2raktl46esxm44i	945	18	,	,	,
work_fnploejenbc2raktl46esxm44i	945	19	Univ	Univ	NNP
work_fnploejenbc2raktl46esxm44i	945	20	.	.	.
work_fnploejenbc2raktl46esxm44i	946	1	of	of	IN
work_fnploejenbc2raktl46esxm44i	946	2	Toronto	Toronto	NNP
work_fnploejenbc2raktl46esxm44i	946	3	,	,	,
work_fnploejenbc2raktl46esxm44i	946	4	Ontario	Ontario	NNP
work_fnploejenbc2raktl46esxm44i	946	5	,	,	,
work_fnploejenbc2raktl46esxm44i	946	6	1987	1987	CD
work_fnploejenbc2raktl46esxm44i	946	7	.	.	.
work_fnploejenbc2raktl46esxm44i	947	1	31	31	CD
work_fnploejenbc2raktl46esxm44i	947	2	.	.	.
work_fnploejenbc2raktl46esxm44i	948	1	S.	S.	NNP
work_fnploejenbc2raktl46esxm44i	948	2	WEBER	WEBER	NNP
work_fnploejenbc2raktl46esxm44i	948	3	,	,	,
work_fnploejenbc2raktl46esxm44i	948	4	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	948	5	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	948	6	decomposable	decomposable	JJ
work_fnploejenbc2raktl46esxm44i	948	7	measures	measure	NNS
work_fnploejenbc2raktl46esxm44i	948	8	and	and	CC
work_fnploejenbc2raktl46esxm44i	948	9	integrals	integral	NNS
work_fnploejenbc2raktl46esxm44i	948	10	for	for	IN
work_fnploejenbc2raktl46esxm44i	948	11	archimedean	archimedean	NNP
work_fnploejenbc2raktl46esxm44i	948	12	f	f	NNP
work_fnploejenbc2raktl46esxm44i	948	13	-	-	HYPH
work_fnploejenbc2raktl46esxm44i	948	14	conorms	conorm	NNS
work_fnploejenbc2raktl46esxm44i	948	15	I	-PRON-	PRP
work_fnploejenbc2raktl46esxm44i	948	16	,	,	,
work_fnploejenbc2raktl46esxm44i	948	17	J.	J.	NNP
work_fnploejenbc2raktl46esxm44i	949	1	Math	math	NN
work_fnploejenbc2raktl46esxm44i	949	2	.	.	.
work_fnploejenbc2raktl46esxm44i	950	1	Anal	anal	JJ
work_fnploejenbc2raktl46esxm44i	950	2	.	.	.
work_fnploejenbc2raktl46esxm44i	951	1	Appl	Appl	NNP
work_fnploejenbc2raktl46esxm44i	951	2	.	.	.
work_fnploejenbc2raktl46esxm44i	952	1	101	101	CD
work_fnploejenbc2raktl46esxm44i	952	2	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	952	3	1984	1984	CD
work_fnploejenbc2raktl46esxm44i	952	4	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	952	5	,	,	,
work_fnploejenbc2raktl46esxm44i	952	6	114	114	CD
work_fnploejenbc2raktl46esxm44i	952	7	-	-	SYM
work_fnploejenbc2raktl46esxm44i	952	8	138	138	CD
work_fnploejenbc2raktl46esxm44i	952	9	.	.	.
work_fnploejenbc2raktl46esxm44i	953	1	32	32	CD
work_fnploejenbc2raktl46esxm44i	953	2	.	.	.
work_fnploejenbc2raktl46esxm44i	954	1	L.	L.	NNP
work_fnploejenbc2raktl46esxm44i	954	2	A.	A.	NNP
work_fnploejenbc2raktl46esxm44i	954	3	ZADEH	ZADEH	NNP
work_fnploejenbc2raktl46esxm44i	954	4	,	,	,
work_fnploejenbc2raktl46esxm44i	954	5	The	the	DT
work_fnploejenbc2raktl46esxm44i	954	6	role	role	NN
work_fnploejenbc2raktl46esxm44i	954	7	of	of	IN
work_fnploejenbc2raktl46esxm44i	954	8	fuzzy	fuzzy	JJ
work_fnploejenbc2raktl46esxm44i	954	9	logic	logic	NN
work_fnploejenbc2raktl46esxm44i	954	10	in	in	IN
work_fnploejenbc2raktl46esxm44i	954	11	the	the	DT
work_fnploejenbc2raktl46esxm44i	954	12	management	management	NN
work_fnploejenbc2raktl46esxm44i	954	13	of	of	IN
work_fnploejenbc2raktl46esxm44i	954	14	uncertainty	uncertainty	NN
work_fnploejenbc2raktl46esxm44i	954	15	in	in	IN
work_fnploejenbc2raktl46esxm44i	954	16	expert	expert	NN
work_fnploejenbc2raktl46esxm44i	954	17	systems	system	NNS
work_fnploejenbc2raktl46esxm44i	954	18	,	,	,
work_fnploejenbc2raktl46esxm44i	954	19	Fuzzy	fuzzy	JJ
work_fnploejenbc2raktl46esxm44i	954	20	Sets	Sets	NNPS
work_fnploejenbc2raktl46esxm44i	954	21	and	and	CC
work_fnploejenbc2raktl46esxm44i	954	22	Systems	system	NNS
work_fnploejenbc2raktl46esxm44i	954	23	11	11	CD
work_fnploejenbc2raktl46esxm44i	954	24	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	954	25	1983	1983	CD
work_fnploejenbc2raktl46esxm44i	954	26	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	954	27	,	,	,
work_fnploejenbc2raktl46esxm44i	954	28	199	199	CD
work_fnploejenbc2raktl46esxm44i	954	29	-	-	SYM
work_fnploejenbc2raktl46esxm44i	954	30	227	227	CD
work_fnploejenbc2raktl46esxm44i	954	31	.	.	.
work_fnploejenbc2raktl46esxm44i	955	1	33	33	CD
work_fnploejenbc2raktl46esxm44i	955	2	.	.	.
work_fnploejenbc2raktl46esxm44i	956	1	L.	L.	NNP
work_fnploejenbc2raktl46esxm44i	956	2	A.	A.	NNP
work_fnploejenbc2raktl46esxm44i	956	3	ZADEH	ZADEH	NNP
work_fnploejenbc2raktl46esxm44i	956	4	,	,	,
work_fnploejenbc2raktl46esxm44i	956	5	Possibility	possibility	NN
work_fnploejenbc2raktl46esxm44i	956	6	theory	theory	NN
work_fnploejenbc2raktl46esxm44i	956	7	and	and	CC
work_fnploejenbc2raktl46esxm44i	956	8	soft	soft	JJ
work_fnploejenbc2raktl46esxm44i	956	9	data	datum	NNS
work_fnploejenbc2raktl46esxm44i	956	10	analysis	analysis	NN
work_fnploejenbc2raktl46esxm44i	956	11	,	,	,
work_fnploejenbc2raktl46esxm44i	956	12	in	in	IN
work_fnploejenbc2raktl46esxm44i	956	13	“	"	``
work_fnploejenbc2raktl46esxm44i	956	14	Mathematical	Mathematical	NNP
work_fnploejenbc2raktl46esxm44i	956	15	Frontier	Frontier	NNP
work_fnploejenbc2raktl46esxm44i	956	16	of	of	IN
work_fnploejenbc2raktl46esxm44i	956	17	the	the	DT
work_fnploejenbc2raktl46esxm44i	956	18	Social	Social	NNP
work_fnploejenbc2raktl46esxm44i	956	19	and	and	CC
work_fnploejenbc2raktl46esxm44i	956	20	Policy	Policy	NNP
work_fnploejenbc2raktl46esxm44i	956	21	Sciences	Sciences	NNPS
work_fnploejenbc2raktl46esxm44i	956	22	”	"	''
work_fnploejenbc2raktl46esxm44i	956	23	(	(	-LRB-
work_fnploejenbc2raktl46esxm44i	956	24	L.	L.	NNP
work_fnploejenbc2raktl46esxm44i	956	25	Cobb	Cobb	NNP
work_fnploejenbc2raktl46esxm44i	956	26	and	and	CC
work_fnploejenbc2raktl46esxm44i	956	27	R.	R.	NNP
work_fnploejenbc2raktl46esxm44i	956	28	M.	M.	NNP
work_fnploejenbc2raktl46esxm44i	956	29	Thrall	Thrall	NNP
work_fnploejenbc2raktl46esxm44i	956	30	,	,	,
work_fnploejenbc2raktl46esxm44i	956	31	Eds	Eds	NNP
work_fnploejenbc2raktl46esxm44i	956	32	.	.	.
work_fnploejenbc2raktl46esxm44i	957	1	)	)	-RRB-
work_fnploejenbc2raktl46esxm44i	957	2	,	,	,
work_fnploejenbc2raktl46esxm44i	957	3	pp	pp	NNP
work_fnploejenbc2raktl46esxm44i	957	4	.	.	.
work_fnploejenbc2raktl46esxm44i	958	1	69	69	CD
work_fnploejenbc2raktl46esxm44i	958	2	-	-	SYM
work_fnploejenbc2raktl46esxm44i	958	3	129	129	CD
work_fnploejenbc2raktl46esxm44i	958	4	,	,	,
work_fnploejenbc2raktl46esxm44i	958	5	Westview	Westview	NNP
work_fnploejenbc2raktl46esxm44i	958	6	,	,	,
work_fnploejenbc2raktl46esxm44i	958	7	Boulder	Boulder	NNP
work_fnploejenbc2raktl46esxm44i	958	8	,	,	,
work_fnploejenbc2raktl46esxm44i	958	9	CO	CO	NNP
work_fnploejenbc2raktl46esxm44i	958	10	,	,	,
work_fnploejenbc2raktl46esxm44i	958	11	1981	1981	CD
work_fnploejenbc2raktl46esxm44i	958	12	.	.	.
work_fnploejenbc2raktl46esxm44i	959	1	34	34	CD
work_fnploejenbc2raktl46esxm44i	959	2	.	.	.
work_fnploejenbc2raktl46esxm44i	960	1	T.	T.	NNP
work_fnploejenbc2raktl46esxm44i	960	2	L.	L.	NNP
work_fnploejenbc2raktl46esxm44i	960	3	FINE	FINE	NNP
work_fnploejenbc2raktl46esxm44i	960	4	,	,	,
work_fnploejenbc2raktl46esxm44i	960	5	“	"	``
work_fnploejenbc2raktl46esxm44i	960	6	Theories	theory	NNS
work_fnploejenbc2raktl46esxm44i	960	7	of	of	IN
work_fnploejenbc2raktl46esxm44i	960	8	Probability	Probability	NNP
work_fnploejenbc2raktl46esxm44i	960	9	,	,	,
work_fnploejenbc2raktl46esxm44i	960	10	”	"	''
work_fnploejenbc2raktl46esxm44i	960	11	Academic	Academic	NNP
work_fnploejenbc2raktl46esxm44i	960	12	Press	Press	NNP
work_fnploejenbc2raktl46esxm44i	960	13	,	,	,
work_fnploejenbc2raktl46esxm44i	960	14	New	New	NNP
work_fnploejenbc2raktl46esxm44i	960	15	York	York	NNP
work_fnploejenbc2raktl46esxm44i	960	16	,	,	,
work_fnploejenbc2raktl46esxm44i	960	17	1973	1973	CD
work_fnploejenbc2raktl46esxm44i	960	18	.	.	.