id	sid	tid	token	lemma	pos
ejpam-3679	1	1	european	european	PROPN
ejpam-3679	1	2	journal	journal	PROPN
ejpam-3679	1	3	of	of	ADP
ejpam-3679	1	4	pure	pure	ADJ
ejpam-3679	1	5	and	and	CCONJ
ejpam-3679	1	6	applied	apply	VERB
ejpam-3679	1	7	mathematics	mathematic	NOUN
ejpam-3679	1	8	vol	vol	NOUN
ejpam-3679	1	9	.	.	PROPN
ejpam-3679	2	1	13	13	NUM
ejpam-3679	2	2	,	,	PUNCT
ejpam-3679	2	3	no	no	INTJ
ejpam-3679	2	4	.	.	NOUN
ejpam-3679	2	5	5	5	NUM
ejpam-3679	2	6	,	,	PUNCT
ejpam-3679	2	7	2020	2020	NUM
ejpam-3679	2	8	,	,	PUNCT
ejpam-3679	2	9	1285	1285	NUM
ejpam-3679	2	10	-	-	SYM
ejpam-3679	2	11	1299	1299	NUM
ejpam-3679	2	12	issn	issn	PROPN
ejpam-3679	2	13	1307	1307	NUM
ejpam-3679	2	14	-	-	SYM
ejpam-3679	2	15	5543	5543	NUM
ejpam-3679	2	16	–	–	PUNCT
ejpam-3679	2	17	www.ejpam.com	www.ejpam.com	X
ejpam-3679	2	18	published	publish	VERB
ejpam-3679	2	19	by	by	ADP
ejpam-3679	2	20	new	new	PROPN
ejpam-3679	2	21	york	york	PROPN
ejpam-3679	2	22	business	business	PROPN
ejpam-3679	2	23	global	global	ADJ
ejpam-3679	2	24	special	special	ADJ
ejpam-3679	2	25	issue	issue	NOUN
ejpam-3679	2	26	dedicated	dedicate	VERB
ejpam-3679	2	27	to	to	ADP
ejpam-3679	2	28	professor	professor	NOUN
ejpam-3679	2	29	hari	hari	PROPN
ejpam-3679	2	30	m.	m.	PROPN
ejpam-3679	2	31	srivastava	srivastava	PROPN
ejpam-3679	2	32	on	on	ADP
ejpam-3679	2	33	the	the	DET
ejpam-3679	2	34	occasion	occasion	NOUN
ejpam-3679	2	35	of	of	ADP
ejpam-3679	2	36	his	his	PRON
ejpam-3679	2	37	80th	80th	ADJ
ejpam-3679	2	38	birthday	birthday	NOUN
ejpam-3679	3	1	some	some	DET
ejpam-3679	3	2	univalence	univalence	NOUN
ejpam-3679	3	3	conditions	condition	NOUN
ejpam-3679	3	4	of	of	ADP
ejpam-3679	3	5	a	a	DET
ejpam-3679	3	6	certain	certain	ADJ
ejpam-3679	3	7	general	general	ADJ
ejpam-3679	3	8	integral	integral	ADJ
ejpam-3679	3	9	operator	operator	NOUN
ejpam-3679	3	10	camelia	camelia	PROPN
ejpam-3679	3	11	bărbatu1,∗	bărbatu1,∗	PROPN
ejpam-3679	3	12	,	,	PUNCT
ejpam-3679	3	13	daniel	daniel	PROPN
ejpam-3679	3	14	breaz2	breaz2	PROPN
ejpam-3679	3	15	1	1	NUM
ejpam-3679	3	16	department	department	NOUN
ejpam-3679	3	17	of	of	ADP
ejpam-3679	3	18	mathematics	mathematic	NOUN
ejpam-3679	3	19	,	,	PUNCT
ejpam-3679	3	20	babe	babe	NOUN
ejpam-3679	3	21	bolyai	bolyai	NOUN
ejpam-3679	3	22	university	university	NOUN
ejpam-3679	3	23	,	,	PUNCT
ejpam-3679	3	24	cluj	cluj	PROPN
ejpam-3679	3	25	-	-	PUNCT
ejpam-3679	3	26	napoca	napoca	NOUN
ejpam-3679	3	27	,	,	PUNCT
ejpam-3679	3	28	romania	romania	PROPN
ejpam-3679	3	29	2	2	NUM
ejpam-3679	3	30	department	department	NOUN
ejpam-3679	3	31	of	of	ADP
ejpam-3679	3	32	exact	exact	ADJ
ejpam-3679	3	33	science	science	NOUN
ejpam-3679	3	34	and	and	CCONJ
ejpam-3679	3	35	engineering	engineering	NOUN
ejpam-3679	3	36	,	,	PUNCT
ejpam-3679	3	37	1	1	NUM
ejpam-3679	3	38	decembrie	decembrie	NOUN
ejpam-3679	3	39	1918	1918	NUM
ejpam-3679	3	40	university	university	NOUN
ejpam-3679	3	41	,	,	PUNCT
ejpam-3679	3	42	alba	alba	PROPN
ejpam-3679	3	43	iulia	iulia	PROPN
ejpam-3679	3	44	,	,	PUNCT
ejpam-3679	3	45	romania	romania	PROPN
ejpam-3679	3	46	abstract	abstract	NOUN
ejpam-3679	3	47	.	.	PUNCT
ejpam-3679	4	1	for	for	ADP
ejpam-3679	4	2	some	some	DET
ejpam-3679	4	3	classes	class	NOUN
ejpam-3679	4	4	of	of	ADP
ejpam-3679	4	5	analytic	analytic	ADJ
ejpam-3679	4	6	functions	function	NOUN
ejpam-3679	4	7	f	f	NOUN
ejpam-3679	4	8	,	,	PUNCT
ejpam-3679	4	9	g	g	PROPN
ejpam-3679	4	10	,	,	PUNCT
ejpam-3679	4	11	h	h	NOUN
ejpam-3679	4	12	and	and	CCONJ
ejpam-3679	4	13	k	k	PROPN
ejpam-3679	4	14	in	in	ADP
ejpam-3679	4	15	the	the	DET
ejpam-3679	4	16	open	open	ADJ
ejpam-3679	4	17	unit	unit	NOUN
ejpam-3679	4	18	disk	disk	NOUN
ejpam-3679	4	19	u	u	NOUN
ejpam-3679	4	20	,	,	PUNCT
ejpam-3679	4	21	we	we	PRON
ejpam-3679	4	22	consider	consider	VERB
ejpam-3679	4	23	the	the	DET
ejpam-3679	4	24	general	general	ADJ
ejpam-3679	4	25	integral	integral	ADJ
ejpam-3679	4	26	operator	operator	NOUN
ejpam-3679	4	27	tn	tn	NOUN
ejpam-3679	4	28	,	,	PUNCT
ejpam-3679	4	29	that	that	PRON
ejpam-3679	4	30	was	be	AUX
ejpam-3679	4	31	introduced	introduce	VERB
ejpam-3679	4	32	in	in	ADP
ejpam-3679	4	33	a	a	DET
ejpam-3679	4	34	recent	recent	ADJ
ejpam-3679	4	35	work	work	NOUN
ejpam-3679	4	36	[	[	X
ejpam-3679	4	37	1	1	NUM
ejpam-3679	4	38	]	]	PUNCT
ejpam-3679	4	39	and	and	CCONJ
ejpam-3679	4	40	we	we	PRON
ejpam-3679	4	41	obtain	obtain	VERB
ejpam-3679	4	42	new	new	ADJ
ejpam-3679	4	43	conditions	condition	NOUN
ejpam-3679	4	44	of	of	ADP
ejpam-3679	4	45	univalence	univalence	NOUN
ejpam-3679	4	46	for	for	ADP
ejpam-3679	4	47	this	this	DET
ejpam-3679	4	48	integral	integral	ADJ
ejpam-3679	4	49	operator	operator	NOUN
ejpam-3679	4	50	.	.	PUNCT
ejpam-3679	5	1	the	the	DET
ejpam-3679	5	2	key	key	ADJ
ejpam-3679	5	3	tools	tool	NOUN
ejpam-3679	5	4	in	in	ADP
ejpam-3679	5	5	the	the	DET
ejpam-3679	5	6	proofs	proof	NOUN
ejpam-3679	5	7	of	of	ADP
ejpam-3679	5	8	our	our	PRON
ejpam-3679	5	9	results	result	NOUN
ejpam-3679	5	10	are	be	AUX
ejpam-3679	5	11	the	the	DET
ejpam-3679	5	12	pascu	pascu	NOUN
ejpam-3679	5	13	’s	’s	PART
ejpam-3679	5	14	and	and	CCONJ
ejpam-3679	5	15	the	the	DET
ejpam-3679	5	16	pescar	pescar	NOUN
ejpam-3679	5	17	’s	’s	PART
ejpam-3679	5	18	univalence	univalence	NOUN
ejpam-3679	5	19	criteria	criterion	NOUN
ejpam-3679	5	20	,	,	PUNCT
ejpam-3679	5	21	as	as	ADV
ejpam-3679	5	22	well	well	ADV
ejpam-3679	5	23	as	as	ADP
ejpam-3679	5	24	the	the	DET
ejpam-3679	5	25	mocanu	mocanu	NOUN
ejpam-3679	5	26	’s	’s	PART
ejpam-3679	5	27	and	and	CCONJ
ejpam-3679	5	28	erb	erb	PROPN
ejpam-3679	5	29	’s	’s	PART
ejpam-3679	5	30	lemma	lemma	PROPN
ejpam-3679	5	31	.	.	PUNCT
ejpam-3679	6	1	some	some	DET
ejpam-3679	6	2	corollaries	corollary	NOUN
ejpam-3679	6	3	of	of	ADP
ejpam-3679	6	4	the	the	DET
ejpam-3679	6	5	main	main	ADJ
ejpam-3679	6	6	results	result	NOUN
ejpam-3679	6	7	are	be	AUX
ejpam-3679	6	8	also	also	ADV
ejpam-3679	6	9	considered	consider	VERB
ejpam-3679	6	10	.	.	PUNCT
ejpam-3679	7	1	relevant	relevant	ADJ
ejpam-3679	7	2	connections	connection	NOUN
ejpam-3679	7	3	of	of	ADP
ejpam-3679	7	4	the	the	DET
ejpam-3679	7	5	results	result	NOUN
ejpam-3679	7	6	presented	present	VERB
ejpam-3679	7	7	here	here	ADV
ejpam-3679	7	8	with	with	ADP
ejpam-3679	7	9	various	various	ADJ
ejpam-3679	7	10	other	other	ADJ
ejpam-3679	7	11	known	know	VERB
ejpam-3679	7	12	results	result	NOUN
ejpam-3679	7	13	are	be	AUX
ejpam-3679	7	14	briefly	briefly	ADV
ejpam-3679	7	15	indicated	indicate	VERB
ejpam-3679	7	16	.	.	PUNCT
ejpam-3679	8	1	2020	2020	NUM
ejpam-3679	8	2	mathematics	mathematic	NOUN
ejpam-3679	8	3	subject	subject	NOUN
ejpam-3679	8	4	classifications	classification	NOUN
ejpam-3679	8	5	:	:	PUNCT
ejpam-3679	8	6	30c45	30c45	NUM
ejpam-3679	8	7	key	key	ADJ
ejpam-3679	8	8	words	word	NOUN
ejpam-3679	8	9	and	and	CCONJ
ejpam-3679	8	10	phrases	phrase	NOUN
ejpam-3679	8	11	:	:	PUNCT
ejpam-3679	8	12	integral	integral	ADJ
ejpam-3679	8	13	operators	operator	NOUN
ejpam-3679	8	14	,	,	PUNCT
ejpam-3679	8	15	analytic	analytic	ADJ
ejpam-3679	8	16	and	and	CCONJ
ejpam-3679	8	17	univalent	univalent	ADJ
ejpam-3679	8	18	functions	function	NOUN
ejpam-3679	8	19	,	,	PUNCT
ejpam-3679	8	20	open	open	ADJ
ejpam-3679	8	21	unit	unit	NOUN
ejpam-3679	8	22	disk	disk	NOUN
ejpam-3679	8	23	,	,	PUNCT
ejpam-3679	8	24	univalence	univalence	NOUN
ejpam-3679	8	25	conditions	condition	NOUN
ejpam-3679	8	26	,	,	PUNCT
ejpam-3679	8	27	schwarz	schwarz	NOUN
ejpam-3679	8	28	lemma	lemma	PROPN
ejpam-3679	8	29	1	1	NUM
ejpam-3679	8	30	.	.	PUNCT
ejpam-3679	9	1	introduction	introduction	NOUN
ejpam-3679	9	2	and	and	CCONJ
ejpam-3679	9	3	preliminaries	preliminary	NOUN
ejpam-3679	9	4	let	let	VERB
ejpam-3679	9	5	a	a	DET
ejpam-3679	9	6	denote	denote	NOUN
ejpam-3679	9	7	the	the	DET
ejpam-3679	9	8	class	class	NOUN
ejpam-3679	9	9	of	of	ADP
ejpam-3679	9	10	the	the	DET
ejpam-3679	9	11	functions	function	NOUN
ejpam-3679	9	12	of	of	ADP
ejpam-3679	9	13	the	the	DET
ejpam-3679	9	14	form	form	NOUN
ejpam-3679	9	15	:	:	PUNCT
ejpam-3679	9	16	f(z	f(z	NUM
ejpam-3679	9	17	)	)	PUNCT
ejpam-3679	10	1	=	=	PUNCT
ejpam-3679	10	2	z	z	NOUN
ejpam-3679	11	1	+	+	NOUN
ejpam-3679	11	2	∞∑	∞∑	NUM
ejpam-3679	11	3	n=2	n=2	ADV
ejpam-3679	11	4	anz	anz	NOUN
ejpam-3679	11	5	n	n	CCONJ
ejpam-3679	11	6	,	,	PUNCT
ejpam-3679	11	7	(	(	PUNCT
ejpam-3679	11	8	1	1	X
ejpam-3679	11	9	)	)	PUNCT
ejpam-3679	11	10	which	which	PRON
ejpam-3679	11	11	are	be	AUX
ejpam-3679	11	12	analytic	analytic	ADJ
ejpam-3679	11	13	in	in	ADP
ejpam-3679	11	14	the	the	DET
ejpam-3679	11	15	open	open	ADJ
ejpam-3679	11	16	unit	unit	NOUN
ejpam-3679	11	17	disk	disk	NOUN
ejpam-3679	11	18	u	u	NOUN
ejpam-3679	11	19	=	=	PUNCT
ejpam-3679	11	20	{	{	PUNCT
ejpam-3679	11	21	z	z	NOUN
ejpam-3679	11	22	∈	∈	PROPN
ejpam-3679	12	1	c	c	NOUN
ejpam-3679	12	2	:|	:|	PUNCT
ejpam-3679	12	3	z	z	VERB
ejpam-3679	13	1	|	|	ADV
ejpam-3679	13	2	<	<	AUX
ejpam-3679	13	3	1	1	NUM
ejpam-3679	13	4	}	}	PUNCT
ejpam-3679	13	5	∗corresponding	∗corresponde	VERB
ejpam-3679	13	6	author	author	NOUN
ejpam-3679	13	7	.	.	PUNCT
ejpam-3679	14	1	doi	doi	NOUN
ejpam-3679	14	2	:	:	PUNCT
ejpam-3679	14	3	https://doi.org/10.29020/nybg.ejpam.v13i5.3679	https://doi.org/10.29020/nybg.ejpam.v13i5.3679	DET
ejpam-3679	14	4	email	email	NOUN
ejpam-3679	14	5	addresses	address	NOUN
ejpam-3679	14	6	:	:	PUNCT
ejpam-3679	14	7	camipode@yahoo.com	camipode@yahoo.com	X
ejpam-3679	14	8	(	(	PUNCT
ejpam-3679	14	9	c.	c.	PROPN
ejpam-3679	14	10	bărbatu	bărbatu	PROPN
ejpam-3679	14	11	)	)	PUNCT
ejpam-3679	14	12	,	,	PUNCT
ejpam-3679	14	13	dbreaz@uab.ro	dbreaz@uab.ro	PROPN
ejpam-3679	14	14	(	(	PUNCT
ejpam-3679	14	15	d.	d.	NOUN
ejpam-3679	14	16	breaz	breaz	PROPN
ejpam-3679	14	17	)	)	PUNCT
ejpam-3679	14	18	https://www.ejpam.com	https://www.ejpam.com	X
ejpam-3679	14	19	1285	1285	NUM
ejpam-3679	15	1	c	c	NOUN
ejpam-3679	15	2	©	©	PROPN
ejpam-3679	15	3	2020	2020	NUM
ejpam-3679	15	4	ejpam	ejpam	VERB
ejpam-3679	15	5	all	all	DET
ejpam-3679	15	6	rights	right	NOUN
ejpam-3679	15	7	reserved	reserve	VERB
ejpam-3679	15	8	.	.	PUNCT
ejpam-3679	16	1	c.	c.	PROPN
ejpam-3679	16	2	bărbatu	bărbatu	PROPN
ejpam-3679	16	3	,	,	PUNCT
ejpam-3679	16	4	d.	d.	PROPN
ejpam-3679	16	5	breaz	breaz	PROPN
ejpam-3679	16	6	/	/	SYM
ejpam-3679	16	7	eur	eur	PROPN
ejpam-3679	16	8	.	.	PUNCT
ejpam-3679	17	1	j.	j.	PROPN
ejpam-3679	17	2	pure	pure	PROPN
ejpam-3679	17	3	appl	appl	PROPN
ejpam-3679	17	4	.	.	PROPN
ejpam-3679	17	5	math	math	PROPN
ejpam-3679	17	6	,	,	PUNCT
ejpam-3679	17	7	13	13	NUM
ejpam-3679	17	8	(	(	PUNCT
ejpam-3679	17	9	5	5	NUM
ejpam-3679	17	10	)	)	PUNCT
ejpam-3679	17	11	(	(	PUNCT
ejpam-3679	17	12	2020	2020	NUM
ejpam-3679	17	13	)	)	PUNCT
ejpam-3679	17	14	,	,	PUNCT
ejpam-3679	17	15	1285	1285	NUM
ejpam-3679	17	16	-	-	SYM
ejpam-3679	17	17	1299	1299	NUM
ejpam-3679	17	18	1286	1286	NUM
ejpam-3679	18	1	and	and	CCONJ
ejpam-3679	18	2	satisfy	satisfy	VERB
ejpam-3679	18	3	the	the	DET
ejpam-3679	18	4	following	follow	VERB
ejpam-3679	18	5	usual	usual	ADJ
ejpam-3679	18	6	normalization	normalization	NOUN
ejpam-3679	18	7	conditions	condition	NOUN
ejpam-3679	18	8	:	:	PUNCT
ejpam-3679	18	9	f(0	f(0	NOUN
ejpam-3679	18	10	)	)	PUNCT
ejpam-3679	19	1	=	=	PUNCT
ejpam-3679	20	1	f	f	X
ejpam-3679	21	1	′	′	NUM
ejpam-3679	22	1	(	(	PUNCT
ejpam-3679	22	2	0)−	0)−	NOUN
ejpam-3679	22	3	1	1	NUM
ejpam-3679	22	4	=	=	SYM
ejpam-3679	22	5	0	0	NUM
ejpam-3679	22	6	,	,	PUNCT
ejpam-3679	22	7	c	c	X
ejpam-3679	22	8	being	be	AUX
ejpam-3679	22	9	the	the	DET
ejpam-3679	22	10	set	set	NOUN
ejpam-3679	22	11	of	of	ADP
ejpam-3679	22	12	complex	complex	ADJ
ejpam-3679	22	13	numbers	number	NOUN
ejpam-3679	22	14	.	.	PUNCT
ejpam-3679	23	1	we	we	PRON
ejpam-3679	23	2	denote	denote	VERB
ejpam-3679	23	3	by	by	ADP
ejpam-3679	23	4	s	s	PRON
ejpam-3679	23	5	the	the	DET
ejpam-3679	23	6	subclass	subclass	NOUN
ejpam-3679	23	7	of	of	ADP
ejpam-3679	23	8	a	a	DET
ejpam-3679	23	9	consisting	consisting	NOUN
ejpam-3679	23	10	of	of	ADP
ejpam-3679	23	11	functions	function	NOUN
ejpam-3679	23	12	f	f	PROPN
ejpam-3679	23	13	∈	∈	PROPN
ejpam-3679	23	14	a	a	PRON
ejpam-3679	23	15	,	,	PUNCT
ejpam-3679	23	16	which	which	PRON
ejpam-3679	23	17	are	be	AUX
ejpam-3679	23	18	univalent	univalent	ADJ
ejpam-3679	23	19	in	in	ADP
ejpam-3679	23	20	u.	u.	PROPN
ejpam-3679	23	21	a	a	DET
ejpam-3679	23	22	function	function	NOUN
ejpam-3679	23	23	f	f	PROPN
ejpam-3679	23	24	∈	∈	PROPN
ejpam-3679	23	25	a	a	DET
ejpam-3679	23	26	said	say	VERB
ejpam-3679	23	27	to	to	PART
ejpam-3679	23	28	be	be	AUX
ejpam-3679	23	29	in	in	ADP
ejpam-3679	23	30	the	the	DET
ejpam-3679	23	31	class	class	NOUN
ejpam-3679	23	32	s∗	s∗	NOUN
ejpam-3679	23	33	(	(	PUNCT
ejpam-3679	23	34	α	α	NOUN
ejpam-3679	23	35	)	)	PUNCT
ejpam-3679	23	36	of	of	ADP
ejpam-3679	23	37	starlike	starlike	NOUN
ejpam-3679	23	38	functions	function	NOUN
ejpam-3679	23	39	of	of	ADP
ejpam-3679	23	40	order	order	NOUN
ejpam-3679	23	41	α	α	PROPN
ejpam-3679	23	42	(	(	PUNCT
ejpam-3679	23	43	0	0	NUM
ejpam-3679	23	44	≤	≤	NUM
ejpam-3679	23	45	α	α	NOUN
ejpam-3679	23	46	<	<	X
ejpam-3679	23	47	1	1	NUM
ejpam-3679	23	48	)	)	PUNCT
ejpam-3679	23	49	in	in	ADP
ejpam-3679	23	50	u	u	NOUN
ejpam-3679	23	51	,	,	PUNCT
ejpam-3679	23	52	if	if	SCONJ
ejpam-3679	23	53	it	it	PRON
ejpam-3679	23	54	satisfies	satisfy	VERB
ejpam-3679	23	55	the	the	DET
ejpam-3679	23	56	following	follow	VERB
ejpam-3679	23	57	inequality	inequality	NOUN
ejpam-3679	23	58	:	:	PUNCT
ejpam-3679	23	59	re	re	X
ejpam-3679	23	60	[	[	PUNCT
ejpam-3679	23	61	zf	zf	PROPN
ejpam-3679	23	62	′	′	NUM
ejpam-3679	23	63	(	(	PUNCT
ejpam-3679	23	64	z	z	NOUN
ejpam-3679	23	65	)	)	PUNCT
ejpam-3679	23	66	f(z	f(z	PROPN
ejpam-3679	23	67	)	)	PUNCT
ejpam-3679	23	68	]	]	PUNCT
ejpam-3679	23	69	>	>	X
ejpam-3679	23	70	α	α	X
ejpam-3679	23	71	,	,	PUNCT
ejpam-3679	23	72	z	z	PROPN
ejpam-3679	23	73	∈	∈	PROPN
ejpam-3679	23	74	u.	u.	NOUN
ejpam-3679	23	75	.	.	PUNCT
ejpam-3679	24	1	a	a	DET
ejpam-3679	24	2	function	function	NOUN
ejpam-3679	24	3	f	f	PROPN
ejpam-3679	24	4	∈	∈	PROPN
ejpam-3679	24	5	a	a	PRON
ejpam-3679	24	6	is	be	AUX
ejpam-3679	24	7	said	say	VERB
ejpam-3679	24	8	to	to	PART
ejpam-3679	24	9	belong	belong	VERB
ejpam-3679	24	10	to	to	ADP
ejpam-3679	24	11	the	the	DET
ejpam-3679	24	12	class	class	NOUN
ejpam-3679	24	13	r(λ	r(λ	PROPN
ejpam-3679	24	14	)	)	PUNCT
ejpam-3679	24	15	,	,	PUNCT
ejpam-3679	24	16	0	0	NUM
ejpam-3679	24	17	≤	≤	NUM
ejpam-3679	25	1	λ	λ	X
ejpam-3679	25	2	<	<	X
ejpam-3679	25	3	1	1	NUM
ejpam-3679	25	4	,	,	PUNCT
ejpam-3679	25	5	if	if	SCONJ
ejpam-3679	25	6	re	re	ADP
ejpam-3679	25	7	[	[	PUNCT
ejpam-3679	25	8	f	f	NOUN
ejpam-3679	25	9	′	′	NUM
ejpam-3679	25	10	(	(	PUNCT
ejpam-3679	25	11	z	z	NOUN
ejpam-3679	25	12	)	)	PUNCT
ejpam-3679	25	13	]	]	PUNCT
ejpam-3679	26	1	>	>	PUNCT
ejpam-3679	26	2	λ	λ	PROPN
ejpam-3679	26	3	,	,	PUNCT
ejpam-3679	26	4	z	z	PROPN
ejpam-3679	26	5	∈	∈	PROPN
ejpam-3679	26	6	u.	u.	NOUN
ejpam-3679	26	7	frasin	frasin	PROPN
ejpam-3679	26	8	and	and	CCONJ
ejpam-3679	26	9	jahangiri	jahangiri	X
ejpam-3679	27	1	[	[	X
ejpam-3679	27	2	14	14	NUM
ejpam-3679	27	3	]	]	PUNCT
ejpam-3679	27	4	studied	study	VERB
ejpam-3679	27	5	the	the	DET
ejpam-3679	27	6	class	class	NOUN
ejpam-3679	27	7	b	b	PROPN
ejpam-3679	27	8	(	(	PUNCT
ejpam-3679	27	9	µ	µ	X
ejpam-3679	27	10	,	,	PUNCT
ejpam-3679	27	11	λ	λ	NOUN
ejpam-3679	27	12	)	)	PUNCT
ejpam-3679	27	13	,	,	PUNCT
ejpam-3679	27	14	µ	µ	X
ejpam-3679	27	15	≥	≥	NOUN
ejpam-3679	27	16	0	0	NUM
ejpam-3679	27	17	,	,	PUNCT
ejpam-3679	27	18	0	0	NUM
ejpam-3679	27	19	≤	≤	NUM
ejpam-3679	28	1	λ	λ	X
ejpam-3679	28	2	<	<	X
ejpam-3679	28	3	1	1	NUM
ejpam-3679	28	4	,	,	PUNCT
ejpam-3679	28	5	which	which	PRON
ejpam-3679	28	6	consists	consist	VERB
ejpam-3679	28	7	of	of	ADP
ejpam-3679	28	8	functions	function	NOUN
ejpam-3679	28	9	f	f	PROPN
ejpam-3679	28	10	∈	∈	PROPN
ejpam-3679	28	11	a	a	DET
ejpam-3679	28	12	that	that	PRON
ejpam-3679	28	13	satisfy	satisfy	NOUN
ejpam-3679	28	14	the	the	DET
ejpam-3679	28	15	following	follow	VERB
ejpam-3679	28	16	conditions:∣∣∣∣f	conditions:∣∣∣∣f	NOUN
ejpam-3679	28	17	′(z	′(z	NOUN
ejpam-3679	28	18	)	)	PUNCT
ejpam-3679	28	19	(	(	PUNCT
ejpam-3679	28	20	z	z	NOUN
ejpam-3679	28	21	f(z	f(z	PROPN
ejpam-3679	28	22	)	)	PUNCT
ejpam-3679	28	23	)	)	PUNCT
ejpam-3679	28	24	µ	µ	X
ejpam-3679	28	25	−	−	PROPN
ejpam-3679	28	26	1	1	NUM
ejpam-3679	28	27	∣∣∣∣	∣∣∣∣	NOUN
ejpam-3679	28	28	<	<	X
ejpam-3679	28	29	1−	1−	NUM
ejpam-3679	28	30	λ	λ	PROPN
ejpam-3679	28	31	,	,	PUNCT
ejpam-3679	28	32	z	z	PROPN
ejpam-3679	28	33	∈	∈	PROPN
ejpam-3679	28	34	u.	u.	NOUN
ejpam-3679	28	35	(	(	PUNCT
ejpam-3679	28	36	2	2	NUM
ejpam-3679	28	37	)	)	PUNCT
ejpam-3679	28	38	.	.	PUNCT
ejpam-3679	29	1	this	this	DET
ejpam-3679	29	2	class	class	NOUN
ejpam-3679	29	3	b	b	PROPN
ejpam-3679	29	4	(	(	PUNCT
ejpam-3679	29	5	µ	µ	X
ejpam-3679	29	6	,	,	PUNCT
ejpam-3679	29	7	λ	λ	NOUN
ejpam-3679	29	8	)	)	PUNCT
ejpam-3679	29	9	is	be	AUX
ejpam-3679	29	10	a	a	DET
ejpam-3679	29	11	comprehensive	comprehensive	ADJ
ejpam-3679	29	12	class	class	NOUN
ejpam-3679	29	13	of	of	ADP
ejpam-3679	29	14	normalized	normalize	VERB
ejpam-3679	29	15	analytic	analytic	ADJ
ejpam-3679	29	16	functions	function	NOUN
ejpam-3679	29	17	in	in	ADP
ejpam-3679	29	18	u.	u.	NOUN
ejpam-3679	29	19	for	for	ADP
ejpam-3679	29	20	instance	instance	NOUN
ejpam-3679	29	21	,	,	PUNCT
ejpam-3679	29	22	we	we	PRON
ejpam-3679	29	23	have	have	VERB
ejpam-3679	29	24	b	b	NUM
ejpam-3679	29	25	(	(	PUNCT
ejpam-3679	29	26	1	1	NUM
ejpam-3679	29	27	,	,	PUNCT
ejpam-3679	29	28	λ	λ	NOUN
ejpam-3679	29	29	)	)	PUNCT
ejpam-3679	29	30	=	=	SYM
ejpam-3679	29	31	s∗(λ	s∗(λ	PROPN
ejpam-3679	29	32	)	)	PUNCT
ejpam-3679	29	33	,	,	PUNCT
ejpam-3679	29	34	b	b	X
ejpam-3679	29	35	(	(	PUNCT
ejpam-3679	29	36	0	0	NUM
ejpam-3679	29	37	,	,	PUNCT
ejpam-3679	29	38	λ	λ	NOUN
ejpam-3679	29	39	)	)	PUNCT
ejpam-3679	29	40	=	=	SYM
ejpam-3679	29	41	r(λ	r(λ	PROPN
ejpam-3679	29	42	)	)	PUNCT
ejpam-3679	29	43	and	and	CCONJ
ejpam-3679	29	44	b	b	X
ejpam-3679	29	45	(	(	PUNCT
ejpam-3679	29	46	2	2	NUM
ejpam-3679	29	47	,	,	PUNCT
ejpam-3679	29	48	λ	λ	NOUN
ejpam-3679	29	49	)	)	PUNCT
ejpam-3679	29	50	=	=	SYM
ejpam-3679	29	51	b(λ	b(λ	NOUN
ejpam-3679	29	52	)	)	PUNCT
ejpam-3679	29	53	.	.	PUNCT
ejpam-3679	30	1	in	in	ADP
ejpam-3679	30	2	particular	particular	ADJ
ejpam-3679	30	3	,	,	PUNCT
ejpam-3679	30	4	the	the	DET
ejpam-3679	30	5	analytic	analytic	ADJ
ejpam-3679	30	6	and	and	CCONJ
ejpam-3679	30	7	univalent	univalent	ADJ
ejpam-3679	30	8	function	function	NOUN
ejpam-3679	30	9	class	class	NOUN
ejpam-3679	30	10	b(λ	b(λ	NOUN
ejpam-3679	30	11	)	)	PUNCT
ejpam-3679	30	12	was	be	AUX
ejpam-3679	30	13	studied	study	VERB
ejpam-3679	30	14	by	by	ADP
ejpam-3679	30	15	frasin	frasin	NOUN
ejpam-3679	30	16	and	and	CCONJ
ejpam-3679	30	17	darus	darus	NOUN
ejpam-3679	30	18	[	[	X
ejpam-3679	30	19	13	13	NUM
ejpam-3679	30	20	]	]	PUNCT
ejpam-3679	30	21	.	.	PUNCT
ejpam-3679	31	1	we	we	PRON
ejpam-3679	31	2	consider	consider	VERB
ejpam-3679	31	3	the	the	DET
ejpam-3679	31	4	integral	integral	ADJ
ejpam-3679	31	5	operator	operator	NOUN
ejpam-3679	31	6	tn(z	tn(z	PUNCT
ejpam-3679	31	7	)	)	PUNCT
ejpam-3679	31	8	=	=	PRON
ejpam-3679	31	9	{	{	PUNCT
ejpam-3679	31	10	δ	δ	X
ejpam-3679	31	11	∫	∫	PROPN
ejpam-3679	31	12	z	z	PROPN
ejpam-3679	31	13	0	0	PROPN
ejpam-3679	32	1	tδ−1	tδ−1	PROPN
ejpam-3679	32	2	n∏	n∏	PROPN
ejpam-3679	32	3	i=1	i=1	X
ejpam-3679	33	1	[	[	X
ejpam-3679	33	2	(	(	PUNCT
ejpam-3679	33	3	fi(t	fi(t	NOUN
ejpam-3679	33	4	)	)	PUNCT
ejpam-3679	33	5	t	t	NOUN
ejpam-3679	33	6	)	)	PUNCT
ejpam-3679	33	7	αi−1	αi−1	PROPN
ejpam-3679	33	8	(	(	PUNCT
ejpam-3679	33	9	g′i(t	g′i(t	PROPN
ejpam-3679	33	10	)	)	PUNCT
ejpam-3679	33	11	)	)	PUNCT
ejpam-3679	34	1	βi	βi	PROPN
ejpam-3679	34	2	(	(	PUNCT
ejpam-3679	34	3	hi(t	hi(t	NOUN
ejpam-3679	34	4	)	)	PUNCT
ejpam-3679	34	5	ki(t	ki(t	NOUN
ejpam-3679	34	6	)	)	PUNCT
ejpam-3679	34	7	)	)	PUNCT
ejpam-3679	34	8	γi	γi	PROPN
ejpam-3679	34	9	(	(	PUNCT
ejpam-3679	34	10	hi′(t	hi′(t	PROPN
ejpam-3679	34	11	)	)	PUNCT
ejpam-3679	34	12	)	)	PUNCT
ejpam-3679	34	13	ki	ki	PROPN
ejpam-3679	34	14	′(t	′(t	PROPN
ejpam-3679	34	15	)	)	PUNCT
ejpam-3679	34	16	)	)	PUNCT
ejpam-3679	34	17	δi	δi	ADP
ejpam-3679	34	18	]	]	X
ejpam-3679	34	19	dt	dt	X
ejpam-3679	34	20	}	}	PUNCT
ejpam-3679	34	21	1	1	NUM
ejpam-3679	34	22	δ	δ	NOUN
ejpam-3679	34	23	,	,	PUNCT
ejpam-3679	34	24	(	(	PUNCT
ejpam-3679	34	25	3	3	X
ejpam-3679	34	26	)	)	PUNCT
ejpam-3679	34	27	where	where	SCONJ
ejpam-3679	34	28	fi	fi	NOUN
ejpam-3679	34	29	,	,	PUNCT
ejpam-3679	34	30	gi	gi	INTJ
ejpam-3679	34	31	,	,	PUNCT
ejpam-3679	34	32	hi	hi	INTJ
ejpam-3679	34	33	,	,	PUNCT
ejpam-3679	34	34	ki	ki	PROPN
ejpam-3679	34	35	are	be	AUX
ejpam-3679	34	36	analytic	analytic	ADJ
ejpam-3679	34	37	in	in	ADP
ejpam-3679	34	38	u	u	NOUN
ejpam-3679	34	39	and	and	CCONJ
ejpam-3679	34	40	αi	αi	NOUN
ejpam-3679	34	41	,	,	PUNCT
ejpam-3679	34	42	βi	βi	PROPN
ejpam-3679	34	43	,	,	PUNCT
ejpam-3679	34	44	γi	γi	INTJ
ejpam-3679	34	45	,	,	PUNCT
ejpam-3679	34	46	δi	δi	PROPN
ejpam-3679	34	47	∈	∈	PROPN
ejpam-3679	34	48	c	c	NOUN
ejpam-3679	34	49	for	for	ADP
ejpam-3679	34	50	all	all	DET
ejpam-3679	34	51	i	i	PRON
ejpam-3679	34	52	=	=	NOUN
ejpam-3679	34	53	1	1	NUM
ejpam-3679	34	54	,	,	PUNCT
ejpam-3679	34	55	n	n	CCONJ
ejpam-3679	34	56	,	,	PUNCT
ejpam-3679	34	57	n	n	PRON
ejpam-3679	34	58	∈	∈	PROPN
ejpam-3679	34	59	n\{0	n\{0	PROPN
ejpam-3679	34	60	}	}	PUNCT
ejpam-3679	34	61	,	,	PUNCT
ejpam-3679	34	62	δ	δ	PROPN
ejpam-3679	34	63	∈	∈	PROPN
ejpam-3679	34	64	c	c	AUX
ejpam-3679	34	65	,	,	PUNCT
ejpam-3679	34	66	with	with	ADP
ejpam-3679	34	67	reδ	reδ	NOUN
ejpam-3679	34	68	>	>	X
ejpam-3679	34	69	0	0	X
ejpam-3679	34	70	.	.	PUNCT
ejpam-3679	34	71	remark	remark	PROPN
ejpam-3679	34	72	1	1	NUM
ejpam-3679	34	73	.	.	PUNCT
ejpam-3679	35	1	the	the	DET
ejpam-3679	35	2	integral	integral	ADJ
ejpam-3679	35	3	operator	operator	NOUN
ejpam-3679	35	4	tn	tn	NOUN
ejpam-3679	35	5	defined	define	VERB
ejpam-3679	35	6	by	by	ADP
ejpam-3679	35	7	(	(	PUNCT
ejpam-3679	35	8	3	3	NUM
ejpam-3679	35	9	)	)	PUNCT
ejpam-3679	35	10	,	,	PUNCT
ejpam-3679	35	11	introduced	introduce	VERB
ejpam-3679	35	12	by	by	ADP
ejpam-3679	35	13	bărbatu	bărbatu	PROPN
ejpam-3679	35	14	and	and	CCONJ
ejpam-3679	35	15	breaz	breaz	NOUN
ejpam-3679	35	16	in	in	ADP
ejpam-3679	35	17	the	the	DET
ejpam-3679	35	18	paper	paper	NOUN
ejpam-3679	35	19	[	[	X
ejpam-3679	35	20	1	1	X
ejpam-3679	35	21	]	]	PUNCT
ejpam-3679	35	22	is	be	AUX
ejpam-3679	35	23	a	a	DET
ejpam-3679	35	24	general	general	ADJ
ejpam-3679	35	25	integral	integral	ADJ
ejpam-3679	35	26	operator	operator	NOUN
ejpam-3679	35	27	of	of	ADP
ejpam-3679	35	28	pfaltzgraff	pfaltzgraff	NOUN
ejpam-3679	35	29	,	,	PUNCT
ejpam-3679	35	30	kim	kim	PROPN
ejpam-3679	35	31	-	-	PUNCT
ejpam-3679	35	32	merkes	merke	NOUN
ejpam-3679	35	33	and	and	CCONJ
ejpam-3679	35	34	oversea	oversea	NOUN
ejpam-3679	35	35	types	type	NOUN
ejpam-3679	35	36	which	which	PRON
ejpam-3679	35	37	extends	extend	VERB
ejpam-3679	35	38	also	also	ADV
ejpam-3679	35	39	the	the	DET
ejpam-3679	35	40	other	other	ADJ
ejpam-3679	35	41	operators	operator	NOUN
ejpam-3679	35	42	as	as	SCONJ
ejpam-3679	35	43	follows	follow	VERB
ejpam-3679	35	44	:	:	PUNCT
ejpam-3679	35	45	i	i	NOUN
ejpam-3679	35	46	)	)	PUNCT
ejpam-3679	35	47	for	for	ADP
ejpam-3679	35	48	n	n	NOUN
ejpam-3679	35	49	=	=	SYM
ejpam-3679	35	50	1	1	NUM
ejpam-3679	35	51	,	,	PUNCT
ejpam-3679	35	52	δ	δ	PROPN
ejpam-3679	35	53	=	=	SYM
ejpam-3679	35	54	1	1	NUM
ejpam-3679	35	55	,	,	PUNCT
ejpam-3679	35	56	α1	α1	PROPN
ejpam-3679	35	57	−	−	PROPN
ejpam-3679	35	58	1	1	NUM
ejpam-3679	35	59	=	=	SYM
ejpam-3679	35	60	α1	α1	PROPN
ejpam-3679	35	61	and	and	CCONJ
ejpam-3679	35	62	β1	β1	PROPN
ejpam-3679	35	63	=	=	SYM
ejpam-3679	35	64	γ1	γ1	PROPN
ejpam-3679	35	65	=	=	SYM
ejpam-3679	35	66	δ1	δ1	NOUN
ejpam-3679	36	1	=	=	SYM
ejpam-3679	36	2	0	0	PROPN
ejpam-3679	36	3	we	we	PRON
ejpam-3679	36	4	obtain	obtain	VERB
ejpam-3679	36	5	the	the	DET
ejpam-3679	36	6	integral	integral	ADJ
ejpam-3679	36	7	operator	operator	NOUN
ejpam-3679	36	8	which	which	PRON
ejpam-3679	36	9	was	be	AUX
ejpam-3679	36	10	studied	study	VERB
ejpam-3679	36	11	by	by	ADP
ejpam-3679	36	12	kim	kim	PROPN
ejpam-3679	36	13	-	-	PUNCT
ejpam-3679	36	14	merkes	merke	NOUN
ejpam-3679	36	15	[	[	X
ejpam-3679	36	16	15	15	NUM
ejpam-3679	36	17	]	]	X
ejpam-3679	36	18	.	.	PUNCT
ejpam-3679	37	1	fα(z	fα(z	X
ejpam-3679	37	2	)	)	PUNCT
ejpam-3679	38	1	=	=	SYM
ejpam-3679	38	2	∫	∫	PROPN
ejpam-3679	39	1	z	z	NOUN
ejpam-3679	39	2	0	0	NUM
ejpam-3679	39	3	(	(	PUNCT
ejpam-3679	39	4	f(t	f(t	PROPN
ejpam-3679	39	5	)	)	PUNCT
ejpam-3679	39	6	t	t	NOUN
ejpam-3679	39	7	)	)	PUNCT
ejpam-3679	39	8	α	α	PROPN
ejpam-3679	39	9	dt	dt	PROPN
ejpam-3679	39	10	,	,	PUNCT
ejpam-3679	39	11	c.	c.	PROPN
ejpam-3679	39	12	bărbatu	bărbatu	PROPN
ejpam-3679	39	13	,	,	PUNCT
ejpam-3679	39	14	d.	d.	PROPN
ejpam-3679	39	15	breaz	breaz	PROPN
ejpam-3679	39	16	/	/	SYM
ejpam-3679	39	17	eur	eur	PROPN
ejpam-3679	39	18	.	.	PUNCT
ejpam-3679	40	1	j.	j.	PROPN
ejpam-3679	40	2	pure	pure	PROPN
ejpam-3679	40	3	appl	appl	PROPN
ejpam-3679	40	4	.	.	PROPN
ejpam-3679	40	5	math	math	PROPN
ejpam-3679	40	6	,	,	PUNCT
ejpam-3679	40	7	13	13	NUM
ejpam-3679	40	8	(	(	PUNCT
ejpam-3679	40	9	5	5	NUM
ejpam-3679	40	10	)	)	PUNCT
ejpam-3679	40	11	(	(	PUNCT
ejpam-3679	40	12	2020	2020	NUM
ejpam-3679	40	13	)	)	PUNCT
ejpam-3679	40	14	,	,	PUNCT
ejpam-3679	40	15	1285	1285	NUM
ejpam-3679	40	16	-	-	SYM
ejpam-3679	40	17	1299	1299	NUM
ejpam-3679	40	18	1287	1287	NUM
ejpam-3679	40	19	ii	ii	NOUN
ejpam-3679	40	20	)	)	PUNCT
ejpam-3679	40	21	for	for	ADP
ejpam-3679	40	22	n	n	NOUN
ejpam-3679	40	23	=	=	SYM
ejpam-3679	40	24	1	1	NUM
ejpam-3679	40	25	,	,	PUNCT
ejpam-3679	40	26	δ	δ	NOUN
ejpam-3679	40	27	=	=	SYM
ejpam-3679	40	28	1	1	NUM
ejpam-3679	40	29	and	and	CCONJ
ejpam-3679	40	30	α1	α1	PROPN
ejpam-3679	40	31	−	−	PROPN
ejpam-3679	40	32	1	1	NUM
ejpam-3679	40	33	=	=	SYM
ejpam-3679	40	34	γ1	γ1	NOUN
ejpam-3679	40	35	=	=	SYM
ejpam-3679	40	36	δ1	δ1	NOUN
ejpam-3679	40	37	=	=	SYM
ejpam-3679	40	38	0	0	PROPN
ejpam-3679	40	39	we	we	PRON
ejpam-3679	40	40	obtain	obtain	VERB
ejpam-3679	40	41	the	the	DET
ejpam-3679	40	42	integral	integral	ADJ
ejpam-3679	40	43	operator	operator	NOUN
ejpam-3679	40	44	which	which	PRON
ejpam-3679	40	45	was	be	AUX
ejpam-3679	40	46	studied	study	VERB
ejpam-3679	40	47	by	by	ADP
ejpam-3679	40	48	pfaltzgraff	pfaltzgraff	PROPN
ejpam-3679	40	49	[	[	X
ejpam-3679	40	50	27	27	NUM
ejpam-3679	40	51	]	]	PUNCT
ejpam-3679	40	52	.	.	PUNCT
ejpam-3679	41	1	gα(z	gα(z	X
ejpam-3679	41	2	)	)	PUNCT
ejpam-3679	42	1	=	=	SYM
ejpam-3679	42	2	∫	∫	PROPN
ejpam-3679	43	1	z	z	NOUN
ejpam-3679	43	2	0	0	NUM
ejpam-3679	44	1	(	(	PUNCT
ejpam-3679	44	2	f	f	PROPN
ejpam-3679	44	3	′(t	′(t	PROPN
ejpam-3679	44	4	)	)	PUNCT
ejpam-3679	44	5	)	)	PUNCT
ejpam-3679	45	1	α	α	PRON
ejpam-3679	45	2	dt	dt	PROPN
ejpam-3679	45	3	,	,	PUNCT
ejpam-3679	45	4	iii	iii	PROPN
ejpam-3679	45	5	)	)	PUNCT
ejpam-3679	45	6	for	for	ADP
ejpam-3679	45	7	αi	αi	NUM
ejpam-3679	45	8	−	−	PROPN
ejpam-3679	45	9	1	1	NUM
ejpam-3679	46	1	=	=	SYM
ejpam-3679	46	2	αi	αi	NOUN
ejpam-3679	46	3	and	and	CCONJ
ejpam-3679	46	4	βi	βi	PRON
ejpam-3679	46	5	=	=	SYM
ejpam-3679	46	6	γi	γi	NOUN
ejpam-3679	46	7	=	=	PUNCT
ejpam-3679	46	8	δi	δi	PROPN
ejpam-3679	47	1	=	=	SYM
ejpam-3679	47	2	0	0	NUM
ejpam-3679	47	3	we	we	PRON
ejpam-3679	47	4	obtain	obtain	VERB
ejpam-3679	47	5	the	the	DET
ejpam-3679	47	6	integral	integral	ADJ
ejpam-3679	47	7	operator	operator	NOUN
ejpam-3679	47	8	which	which	PRON
ejpam-3679	47	9	was	be	AUX
ejpam-3679	47	10	defined	define	VERB
ejpam-3679	47	11	and	and	CCONJ
ejpam-3679	47	12	studied	study	VERB
ejpam-3679	47	13	by	by	ADP
ejpam-3679	47	14	d.	d.	PROPN
ejpam-3679	47	15	breaz	breaz	PROPN
ejpam-3679	47	16	and	and	CCONJ
ejpam-3679	47	17	n.	n.	PROPN
ejpam-3679	47	18	breaz	breaz	NOUN
ejpam-3679	48	1	[	[	X
ejpam-3679	48	2	3	3	NUM
ejpam-3679	48	3	]	]	PUNCT
ejpam-3679	48	4	.	.	PUNCT
ejpam-3679	49	1	dn(z	dn(z	NOUN
ejpam-3679	49	2	)	)	PUNCT
ejpam-3679	49	3	=	=	SYM
ejpam-3679	50	1	[	[	PUNCT
ejpam-3679	50	2	δ	δ	X
ejpam-3679	50	3	∫	∫	PROPN
ejpam-3679	50	4	z	z	PROPN
ejpam-3679	50	5	0	0	PROPN
ejpam-3679	51	1	tδ−1	tδ−1	PROPN
ejpam-3679	51	2	n∏	n∏	PROPN
ejpam-3679	51	3	i=1	i=1	PROPN
ejpam-3679	51	4	(	(	PUNCT
ejpam-3679	51	5	fi(t	fi(t	PROPN
ejpam-3679	51	6	)	)	PUNCT
ejpam-3679	51	7	t	t	NOUN
ejpam-3679	51	8	)	)	PUNCT
ejpam-3679	51	9	αi	αi	VERB
ejpam-3679	51	10	dt	dt	X
ejpam-3679	52	1	]	]	PUNCT
ejpam-3679	52	2	1	1	NUM
ejpam-3679	52	3	δ	δ	NOUN
ejpam-3679	52	4	,	,	PUNCT
ejpam-3679	52	5	this	this	DET
ejpam-3679	52	6	integral	integral	ADJ
ejpam-3679	52	7	operator	operator	NOUN
ejpam-3679	52	8	is	be	AUX
ejpam-3679	52	9	a	a	DET
ejpam-3679	52	10	generalization	generalization	NOUN
ejpam-3679	52	11	of	of	ADP
ejpam-3679	52	12	the	the	DET
ejpam-3679	52	13	integral	integral	ADJ
ejpam-3679	52	14	operator	operator	NOUN
ejpam-3679	52	15	introduced	introduce	VERB
ejpam-3679	52	16	by	by	ADP
ejpam-3679	52	17	pascu	pascu	NOUN
ejpam-3679	52	18	and	and	CCONJ
ejpam-3679	52	19	pescar	pescar	VERB
ejpam-3679	52	20	[	[	X
ejpam-3679	52	21	23	23	NUM
ejpam-3679	52	22	]	]	PUNCT
ejpam-3679	52	23	.	.	PUNCT
ejpam-3679	53	1	iv	iv	X
ejpam-3679	53	2	)	)	PUNCT
ejpam-3679	53	3	for	for	ADP
ejpam-3679	53	4	αi	αi	NUM
ejpam-3679	53	5	−	−	PROPN
ejpam-3679	53	6	1	1	NUM
ejpam-3679	53	7	=	=	SYM
ejpam-3679	53	8	γi	γi	NOUN
ejpam-3679	53	9	=	=	PUNCT
ejpam-3679	53	10	δi	δi	PROPN
ejpam-3679	53	11	=	=	SYM
ejpam-3679	53	12	0	0	NUM
ejpam-3679	53	13	we	we	PRON
ejpam-3679	53	14	obtain	obtain	VERB
ejpam-3679	53	15	the	the	DET
ejpam-3679	53	16	integral	integral	ADJ
ejpam-3679	53	17	operator	operator	NOUN
ejpam-3679	53	18	which	which	PRON
ejpam-3679	53	19	was	be	AUX
ejpam-3679	53	20	defined	define	VERB
ejpam-3679	53	21	and	and	CCONJ
ejpam-3679	53	22	studied	study	VERB
ejpam-3679	53	23	by	by	ADP
ejpam-3679	53	24	d.	d.	PROPN
ejpam-3679	53	25	breaz	breaz	PROPN
ejpam-3679	53	26	,	,	PUNCT
ejpam-3679	53	27	owa	owa	PROPN
ejpam-3679	53	28	and	and	CCONJ
ejpam-3679	53	29	n.	n.	PROPN
ejpam-3679	53	30	breaz	breaz	NOUN
ejpam-3679	54	1	[	[	X
ejpam-3679	54	2	4	4	NUM
ejpam-3679	54	3	]	]	PUNCT
ejpam-3679	54	4	in(z	in(z	NOUN
ejpam-3679	54	5	)	)	PUNCT
ejpam-3679	54	6	=	=	PUNCT
ejpam-3679	55	1	[	[	PUNCT
ejpam-3679	55	2	δ	δ	X
ejpam-3679	55	3	∫	∫	PROPN
ejpam-3679	55	4	z	z	PROPN
ejpam-3679	55	5	0	0	PROPN
ejpam-3679	56	1	tδ−1	tδ−1	PROPN
ejpam-3679	56	2	n∏	n∏	PROPN
ejpam-3679	56	3	i=1	i=1	PROPN
ejpam-3679	57	1	[	[	PUNCT
ejpam-3679	57	2	f	f	NOUN
ejpam-3679	57	3	′i(t	′i(t	PROPN
ejpam-3679	57	4	)	)	PUNCT
ejpam-3679	57	5	]	]	PUNCT
ejpam-3679	57	6	αi	αi	NOUN
ejpam-3679	57	7	dt	dt	X
ejpam-3679	57	8	]	]	PUNCT
ejpam-3679	57	9	1	1	NUM
ejpam-3679	57	10	δ	δ	NOUN
ejpam-3679	57	11	,	,	PUNCT
ejpam-3679	57	12	this	this	DET
ejpam-3679	57	13	integral	integral	ADJ
ejpam-3679	57	14	operator	operator	NOUN
ejpam-3679	57	15	is	be	AUX
ejpam-3679	57	16	a	a	DET
ejpam-3679	57	17	generalization	generalization	NOUN
ejpam-3679	57	18	of	of	ADP
ejpam-3679	57	19	the	the	DET
ejpam-3679	57	20	integral	integral	ADJ
ejpam-3679	57	21	operator	operator	NOUN
ejpam-3679	57	22	introduced	introduce	VERB
ejpam-3679	57	23	by	by	ADP
ejpam-3679	57	24	pescar	pescar	NOUN
ejpam-3679	57	25	and	and	CCONJ
ejpam-3679	57	26	owa	owa	NOUN
ejpam-3679	57	27	in	in	ADP
ejpam-3679	57	28	[	[	X
ejpam-3679	57	29	26	26	NUM
ejpam-3679	57	30	]	]	PUNCT
ejpam-3679	57	31	.	.	PUNCT
ejpam-3679	58	1	v	v	X
ejpam-3679	58	2	)	)	PUNCT
ejpam-3679	58	3	for	for	ADP
ejpam-3679	58	4	αi	αi	NUM
ejpam-3679	58	5	−	−	PROPN
ejpam-3679	58	6	1	1	NUM
ejpam-3679	58	7	=	=	SYM
ejpam-3679	58	8	αi	αi	NOUN
ejpam-3679	58	9	and	and	CCONJ
ejpam-3679	58	10	γi	γi	INTJ
ejpam-3679	58	11	=	=	PUNCT
ejpam-3679	58	12	δi	δi	PROPN
ejpam-3679	59	1	=	=	SYM
ejpam-3679	59	2	0	0	NUM
ejpam-3679	59	3	we	we	PRON
ejpam-3679	59	4	obtain	obtain	VERB
ejpam-3679	59	5	the	the	DET
ejpam-3679	59	6	integral	integral	ADJ
ejpam-3679	59	7	operator	operator	NOUN
ejpam-3679	59	8	which	which	PRON
ejpam-3679	59	9	was	be	AUX
ejpam-3679	59	10	studied	study	VERB
ejpam-3679	59	11	by	by	ADP
ejpam-3679	59	12	ularu	ularu	NOUN
ejpam-3679	59	13	in	in	ADP
ejpam-3679	59	14	[	[	X
ejpam-3679	59	15	28	28	NUM
ejpam-3679	59	16	]	]	PUNCT
ejpam-3679	59	17	in(z	in(z	VERB
ejpam-3679	59	18	)	)	PUNCT
ejpam-3679	59	19	=	=	PUNCT
ejpam-3679	60	1	[	[	PUNCT
ejpam-3679	60	2	δ	δ	X
ejpam-3679	60	3	∫	∫	PROPN
ejpam-3679	60	4	z	z	PROPN
ejpam-3679	60	5	0	0	PROPN
ejpam-3679	61	1	tδ−1	tδ−1	PROPN
ejpam-3679	61	2	n∏	n∏	PROPN
ejpam-3679	61	3	i=1	i=1	PROPN
ejpam-3679	61	4	(	(	PUNCT
ejpam-3679	61	5	fi(t	fi(t	PROPN
ejpam-3679	61	6	)	)	PUNCT
ejpam-3679	61	7	t	t	NOUN
ejpam-3679	61	8	)	)	PUNCT
ejpam-3679	61	9	αi	αi	PROPN
ejpam-3679	61	10	(	(	PUNCT
ejpam-3679	61	11	gi	gi	NOUN
ejpam-3679	61	12	′(t	′(t	PROPN
ejpam-3679	61	13	)	)	PUNCT
ejpam-3679	61	14	)	)	PUNCT
ejpam-3679	62	1	βi	βi	PROPN
ejpam-3679	63	1	dt	dt	X
ejpam-3679	63	2	]	]	PUNCT
ejpam-3679	63	3	1	1	NUM
ejpam-3679	63	4	δ	δ	PROPN
ejpam-3679	63	5	.	.	PUNCT
ejpam-3679	64	1	vi	vi	X
ejpam-3679	64	2	)	)	PUNCT
ejpam-3679	65	1	for	for	ADP
ejpam-3679	65	2	αi	αi	NOUN
ejpam-3679	65	3	−	−	PROPN
ejpam-3679	65	4	1	1	NUM
ejpam-3679	65	5	=	=	SYM
ejpam-3679	65	6	βi	βi	PROPN
ejpam-3679	65	7	=	=	SYM
ejpam-3679	65	8	0	0	NUM
ejpam-3679	65	9	,	,	PUNCT
ejpam-3679	65	10	ki(z	ki(z	X
ejpam-3679	65	11	)	)	PUNCT
ejpam-3679	65	12	=	=	SYM
ejpam-3679	65	13	z	z	NOUN
ejpam-3679	65	14	and	and	CCONJ
ejpam-3679	65	15	k′i(z	k′i(z	PROPN
ejpam-3679	65	16	)	)	PUNCT
ejpam-3679	65	17	=	=	SYM
ejpam-3679	65	18	1	1	NUM
ejpam-3679	65	19	we	we	PRON
ejpam-3679	65	20	obtain	obtain	VERB
ejpam-3679	65	21	the	the	DET
ejpam-3679	65	22	integral	integral	ADJ
ejpam-3679	65	23	operator	operator	NOUN
ejpam-3679	65	24	which	which	PRON
ejpam-3679	65	25	was	be	AUX
ejpam-3679	65	26	defined	define	VERB
ejpam-3679	65	27	and	and	CCONJ
ejpam-3679	65	28	studied	study	VERB
ejpam-3679	65	29	by	by	ADP
ejpam-3679	65	30	pescar	pescar	NOUN
ejpam-3679	65	31	[	[	X
ejpam-3679	65	32	25	25	NUM
ejpam-3679	65	33	]	]	PUNCT
ejpam-3679	65	34	fn(z	fn(z	NUM
ejpam-3679	65	35	)	)	PUNCT
ejpam-3679	65	36	=	=	NOUN
ejpam-3679	66	1	[	[	PUNCT
ejpam-3679	66	2	δ	δ	X
ejpam-3679	66	3	∫	∫	PROPN
ejpam-3679	66	4	z	z	PROPN
ejpam-3679	66	5	0	0	PROPN
ejpam-3679	67	1	tδ−1	tδ−1	PROPN
ejpam-3679	67	2	n∏	n∏	PROPN
ejpam-3679	67	3	i=1	i=1	PROPN
ejpam-3679	67	4	(	(	PUNCT
ejpam-3679	67	5	fi(t	fi(t	PROPN
ejpam-3679	67	6	)	)	PUNCT
ejpam-3679	67	7	t	t	NOUN
ejpam-3679	67	8	)	)	PUNCT
ejpam-3679	67	9	αi	αi	PROPN
ejpam-3679	67	10	(	(	PUNCT
ejpam-3679	67	11	fi	fi	NOUN
ejpam-3679	67	12	′(t	′(t	PROPN
ejpam-3679	67	13	)	)	PUNCT
ejpam-3679	67	14	)	)	PUNCT
ejpam-3679	68	1	βi	βi	PROPN
ejpam-3679	69	1	dt	dt	X
ejpam-3679	69	2	]	]	X
ejpam-3679	69	3	1	1	NUM
ejpam-3679	69	4	δ	δ	NOUN
ejpam-3679	69	5	,	,	PUNCT
ejpam-3679	69	6	this	this	DET
ejpam-3679	69	7	integral	integral	ADJ
ejpam-3679	69	8	operator	operator	NOUN
ejpam-3679	69	9	is	be	AUX
ejpam-3679	69	10	a	a	DET
ejpam-3679	69	11	generalization	generalization	NOUN
ejpam-3679	69	12	of	of	ADP
ejpam-3679	69	13	the	the	DET
ejpam-3679	69	14	integral	integral	ADJ
ejpam-3679	69	15	operator	operator	NOUN
ejpam-3679	69	16	introduced	introduce	VERB
ejpam-3679	69	17	by	by	ADP
ejpam-3679	69	18	frasin	frasin	NOUN
ejpam-3679	69	19	in	in	ADP
ejpam-3679	69	20	[	[	X
ejpam-3679	69	21	12	12	NUM
ejpam-3679	69	22	]	]	PUNCT
ejpam-3679	69	23	and	and	CCONJ
ejpam-3679	69	24	by	by	ADP
ejpam-3679	69	25	oversea	oversea	NOUN
ejpam-3679	69	26	in	in	ADP
ejpam-3679	69	27	[	[	X
ejpam-3679	69	28	20	20	NUM
ejpam-3679	69	29	]	]	PUNCT
ejpam-3679	69	30	.	.	PUNCT
ejpam-3679	70	1	vii	vii	PROPN
ejpam-3679	70	2	)	)	PUNCT
ejpam-3679	70	3	for	for	ADP
ejpam-3679	70	4	αi	αi	NUM
ejpam-3679	70	5	−	−	PROPN
ejpam-3679	70	6	1	1	NUM
ejpam-3679	70	7	=	=	SYM
ejpam-3679	70	8	βi	βi	NOUN
ejpam-3679	70	9	=	=	SYM
ejpam-3679	70	10	0	0	NUM
ejpam-3679	70	11	we	we	PRON
ejpam-3679	70	12	obtain	obtain	VERB
ejpam-3679	70	13	the	the	DET
ejpam-3679	70	14	integral	integral	ADJ
ejpam-3679	70	15	operator	operator	NOUN
ejpam-3679	70	16	which	which	PRON
ejpam-3679	70	17	was	be	AUX
ejpam-3679	70	18	defined	define	VERB
ejpam-3679	70	19	and	and	CCONJ
ejpam-3679	70	20	studied	study	VERB
ejpam-3679	70	21	by	by	ADP
ejpam-3679	70	22	pescar	pescar	NOUN
ejpam-3679	70	23	[	[	X
ejpam-3679	70	24	25	25	NUM
ejpam-3679	70	25	]	]	PUNCT
ejpam-3679	70	26	in(z	in(z	NOUN
ejpam-3679	70	27	)	)	PUNCT
ejpam-3679	70	28	=	=	SYM
ejpam-3679	71	1	δ	δ	PROPN
ejpam-3679	71	2	∫	∫	PROPN
ejpam-3679	71	3	z	z	PROPN
ejpam-3679	71	4	0	0	PROPN
ejpam-3679	72	1	tδ−1	tδ−1	PROPN
ejpam-3679	72	2	n∏	n∏	PROPN
ejpam-3679	72	3	i=1	i=1	PROPN
ejpam-3679	72	4	(	(	PUNCT
ejpam-3679	72	5	fi(t	fi(t	NOUN
ejpam-3679	72	6	)	)	PUNCT
ejpam-3679	72	7	gi(t	gi(t	NOUN
ejpam-3679	72	8	)	)	PUNCT
ejpam-3679	72	9	)	)	PUNCT
ejpam-3679	73	1	γi	γi	X
ejpam-3679	73	2	(	(	PUNCT
ejpam-3679	73	3	f	f	PROPN
ejpam-3679	73	4	′i	′i	PROPN
ejpam-3679	73	5	(	(	PUNCT
ejpam-3679	73	6	t	t	PROPN
ejpam-3679	73	7	)	)	PUNCT
ejpam-3679	73	8	g	g	NOUN
ejpam-3679	73	9	′	′	NUM
ejpam-3679	73	10	i(t	i(t	NOUN
ejpam-3679	73	11	)	)	PUNCT
ejpam-3679	73	12	)	)	PUNCT
ejpam-3679	73	13	δi	δi	ADP
ejpam-3679	73	14	dt	dt	PUNCT
ejpam-3679	73	15			NOUN
ejpam-3679	73	16	1	1	NUM
ejpam-3679	73	17	δ	δ	NOUN
ejpam-3679	73	18	.	.	PUNCT
ejpam-3679	74	1	viii	viii	PROPN
ejpam-3679	74	2	)	)	PUNCT
ejpam-3679	74	3	for	for	ADP
ejpam-3679	74	4	δ	δ	PROPN
ejpam-3679	74	5	=	=	SYM
ejpam-3679	74	6	1	1	NUM
ejpam-3679	74	7	,	,	PUNCT
ejpam-3679	74	8	αi−	αi−	NUM
ejpam-3679	74	9	1	1	NUM
ejpam-3679	74	10	=	=	SYM
ejpam-3679	74	11	γi	γi	NOUN
ejpam-3679	74	12	=	=	SYM
ejpam-3679	74	13	0	0	NUM
ejpam-3679	74	14	,	,	PUNCT
ejpam-3679	74	15	βi	βi	PRON
ejpam-3679	74	16	=	=	PUNCT
ejpam-3679	74	17	δi	δi	PROPN
ejpam-3679	74	18	and	and	CCONJ
ejpam-3679	74	19	hi(z	hi(z	PRON
ejpam-3679	74	20	)	)	PUNCT
ejpam-3679	75	1	=	=	SYM
ejpam-3679	75	2	z2	z2	NOUN
ejpam-3679	75	3	2	2	NUM
ejpam-3679	75	4	we	we	PRON
ejpam-3679	75	5	obtain	obtain	VERB
ejpam-3679	75	6	the	the	DET
ejpam-3679	75	7	integral	integral	ADJ
ejpam-3679	75	8	operator	operator	NOUN
ejpam-3679	75	9	which	which	PRON
ejpam-3679	75	10	was	be	AUX
ejpam-3679	75	11	defined	define	VERB
ejpam-3679	75	12	and	and	CCONJ
ejpam-3679	75	13	studied	study	VERB
ejpam-3679	75	14	by	by	ADP
ejpam-3679	75	15	bucur	bucur	NOUN
ejpam-3679	75	16	and	and	CCONJ
ejpam-3679	75	17	breaz	breaz	NOUN
ejpam-3679	75	18	in	in	ADP
ejpam-3679	75	19	[	[	X
ejpam-3679	75	20	6	6	NUM
ejpam-3679	75	21	]	]	PUNCT
ejpam-3679	75	22	in(z	in(z	NOUN
ejpam-3679	75	23	)	)	PUNCT
ejpam-3679	75	24	=	=	SYM
ejpam-3679	76	1	∫	∫	PROPN
ejpam-3679	76	2	z	z	PROPN
ejpam-3679	76	3	0	0	NUM
ejpam-3679	77	1	n∏	n∏	NOUN
ejpam-3679	77	2	i=1	i=1	PROPN
ejpam-3679	78	1	[	[	PUNCT
ejpam-3679	78	2	tg	tg	PROPN
ejpam-3679	78	3	′	′	NUM
ejpam-3679	78	4	i(t	i(t	NOUN
ejpam-3679	78	5	)	)	PUNCT
ejpam-3679	79	1	k	k	NOUN
ejpam-3679	79	2	′	′	NUM
ejpam-3679	79	3	i(t	i(t	PROPN
ejpam-3679	79	4	)	)	PUNCT
ejpam-3679	79	5	]	]	PUNCT
ejpam-3679	79	6	βi	βi	PROPN
ejpam-3679	79	7	dt	dt	PROPN
ejpam-3679	79	8	,	,	PUNCT
ejpam-3679	79	9	c.	c.	PROPN
ejpam-3679	79	10	bărbatu	bărbatu	PROPN
ejpam-3679	79	11	,	,	PUNCT
ejpam-3679	79	12	d.	d.	PROPN
ejpam-3679	79	13	breaz	breaz	PROPN
ejpam-3679	79	14	/	/	SYM
ejpam-3679	79	15	eur	eur	PROPN
ejpam-3679	79	16	.	.	PUNCT
ejpam-3679	80	1	j.	j.	PROPN
ejpam-3679	80	2	pure	pure	PROPN
ejpam-3679	80	3	appl	appl	PROPN
ejpam-3679	80	4	.	.	PROPN
ejpam-3679	80	5	math	math	PROPN
ejpam-3679	80	6	,	,	PUNCT
ejpam-3679	80	7	13	13	NUM
ejpam-3679	80	8	(	(	PUNCT
ejpam-3679	80	9	5	5	NUM
ejpam-3679	80	10	)	)	PUNCT
ejpam-3679	80	11	(	(	PUNCT
ejpam-3679	80	12	2020	2020	NUM
ejpam-3679	80	13	)	)	PUNCT
ejpam-3679	80	14	,	,	PUNCT
ejpam-3679	80	15	1285	1285	NUM
ejpam-3679	80	16	-	-	SYM
ejpam-3679	80	17	1299	1299	NUM
ejpam-3679	80	18	1288	1288	NUM
ejpam-3679	80	19	this	this	DET
ejpam-3679	80	20	integral	integral	ADJ
ejpam-3679	80	21	operator	operator	NOUN
ejpam-3679	80	22	is	be	AUX
ejpam-3679	80	23	a	a	DET
ejpam-3679	80	24	generalization	generalization	NOUN
ejpam-3679	80	25	of	of	ADP
ejpam-3679	80	26	the	the	DET
ejpam-3679	80	27	integral	integral	ADJ
ejpam-3679	80	28	operator	operator	NOUN
ejpam-3679	80	29	introduced	introduce	VERB
ejpam-3679	80	30	by	by	ADP
ejpam-3679	80	31	bucur	bucur	NOUN
ejpam-3679	80	32	,	,	PUNCT
ejpam-3679	80	33	andrei	andrei	NOUN
ejpam-3679	80	34	and	and	CCONJ
ejpam-3679	80	35	breaz	breaz	NOUN
ejpam-3679	80	36	in	in	ADP
ejpam-3679	80	37	[	[	X
ejpam-3679	80	38	10	10	NUM
ejpam-3679	80	39	]	]	PUNCT
ejpam-3679	80	40	and	and	CCONJ
ejpam-3679	80	41	[	[	X
ejpam-3679	80	42	11	11	NUM
ejpam-3679	80	43	]	]	PUNCT
ejpam-3679	80	44	.	.	PUNCT
ejpam-3679	81	1	xi	xi	PROPN
ejpam-3679	81	2	)	)	PUNCT
ejpam-3679	82	1	for	for	ADP
ejpam-3679	82	2	δ	δ	PROPN
ejpam-3679	82	3	=	=	SYM
ejpam-3679	82	4	1	1	NUM
ejpam-3679	82	5	,	,	PUNCT
ejpam-3679	82	6	αi−1	αi−1	NOUN
ejpam-3679	82	7	=	=	PUNCT
ejpam-3679	82	8	δi	δi	PROPN
ejpam-3679	82	9	=	=	SYM
ejpam-3679	82	10	0	0	NUM
ejpam-3679	82	11	,	,	PUNCT
ejpam-3679	82	12	βi	βi	PRON
ejpam-3679	82	13	=	=	SYM
ejpam-3679	82	14	γi	γi	PROPN
ejpam-3679	82	15	and	and	CCONJ
ejpam-3679	82	16	hi(z	hi(z	PROPN
ejpam-3679	82	17	)	)	PUNCT
ejpam-3679	82	18	=	=	PUNCT
ejpam-3679	82	19	fi(z	fi(z	PROPN
ejpam-3679	82	20	)	)	PUNCT
ejpam-3679	82	21	we	we	PRON
ejpam-3679	82	22	obtain	obtain	VERB
ejpam-3679	82	23	the	the	DET
ejpam-3679	82	24	integral	integral	ADJ
ejpam-3679	82	25	operator	operator	NOUN
ejpam-3679	82	26	which	which	PRON
ejpam-3679	82	27	was	be	AUX
ejpam-3679	82	28	defined	define	VERB
ejpam-3679	82	29	and	and	CCONJ
ejpam-3679	82	30	studied	study	VERB
ejpam-3679	82	31	by	by	ADP
ejpam-3679	82	32	nguyen	nguyen	NOUN
ejpam-3679	82	33	,	,	PUNCT
ejpam-3679	82	34	oprea	oprea	NOUN
ejpam-3679	82	35	and	and	CCONJ
ejpam-3679	82	36	breaz	breaz	VERB
ejpam-3679	82	37	in	in	ADP
ejpam-3679	82	38	[	[	X
ejpam-3679	82	39	18	18	NUM
ejpam-3679	82	40	]	]	PUNCT
ejpam-3679	82	41	hn	hn	PROPN
ejpam-3679	82	42	,	,	PUNCT
ejpam-3679	82	43	α(z	α(z	PROPN
ejpam-3679	82	44	)	)	PUNCT
ejpam-3679	82	45	=	=	SYM
ejpam-3679	83	1	∫	∫	PROPN
ejpam-3679	83	2	z	z	PROPN
ejpam-3679	83	3	0	0	NUM
ejpam-3679	84	1	n∏	n∏	PROPN
ejpam-3679	84	2	i=1	i=1	PROPN
ejpam-3679	84	3	(	(	PUNCT
ejpam-3679	84	4	fi(t	fi(t	NOUN
ejpam-3679	84	5	)	)	PUNCT
ejpam-3679	84	6	hi(t	hi(t	NOUN
ejpam-3679	84	7	)	)	PUNCT
ejpam-3679	84	8	g	g	NOUN
ejpam-3679	84	9	′	′	NUM
ejpam-3679	84	10	i(t	i(t	NOUN
ejpam-3679	84	11	)	)	PUNCT
ejpam-3679	84	12	)	)	PUNCT
ejpam-3679	84	13	αi	αi	VERB
ejpam-3679	84	14	dt	dt	X
ejpam-3679	84	15	.	.	PUNCT
ejpam-3679	85	1	thus	thus	ADV
ejpam-3679	85	2	,	,	PUNCT
ejpam-3679	85	3	the	the	DET
ejpam-3679	85	4	integral	integral	ADJ
ejpam-3679	85	5	operator	operator	NOUN
ejpam-3679	85	6	tn	tn	PROPN
ejpam-3679	85	7	,	,	PUNCT
ejpam-3679	85	8	introduced	introduce	VERB
ejpam-3679	85	9	here	here	ADV
ejpam-3679	85	10	by	by	ADP
ejpam-3679	85	11	the	the	DET
ejpam-3679	85	12	formula	formula	NOUN
ejpam-3679	85	13	(	(	PUNCT
ejpam-3679	85	14	3	3	NUM
ejpam-3679	85	15	)	)	PUNCT
ejpam-3679	85	16	,	,	PUNCT
ejpam-3679	85	17	can	can	AUX
ejpam-3679	85	18	be	be	AUX
ejpam-3679	85	19	considered	consider	VERB
ejpam-3679	85	20	as	as	ADP
ejpam-3679	85	21	an	an	DET
ejpam-3679	85	22	extension	extension	NOUN
ejpam-3679	85	23	and	and	CCONJ
ejpam-3679	85	24	a	a	DET
ejpam-3679	85	25	generalization	generalization	NOUN
ejpam-3679	85	26	of	of	ADP
ejpam-3679	85	27	these	these	DET
ejpam-3679	85	28	operators	operator	NOUN
ejpam-3679	85	29	above	above	ADP
ejpam-3679	85	30	mentioned	mention	VERB
ejpam-3679	85	31	.	.	PUNCT
ejpam-3679	86	1	the	the	DET
ejpam-3679	86	2	following	follow	VERB
ejpam-3679	86	3	univalence	univalence	NOUN
ejpam-3679	86	4	condition	condition	NOUN
ejpam-3679	86	5	was	be	AUX
ejpam-3679	86	6	derived	derive	VERB
ejpam-3679	86	7	by	by	ADP
ejpam-3679	86	8	pascu	pascu	PROPN
ejpam-3679	86	9	.	.	PUNCT
ejpam-3679	87	1	theorem	theorem	VERB
ejpam-3679	87	2	1	1	NUM
ejpam-3679	87	3	.	.	PUNCT
ejpam-3679	88	1	(	(	PUNCT
ejpam-3679	88	2	pascu	pascu	NOUN
ejpam-3679	88	3	[	[	X
ejpam-3679	88	4	22	22	NUM
ejpam-3679	88	5	]	]	PUNCT
ejpam-3679	88	6	)	)	PUNCT
ejpam-3679	88	7	let	let	VERB
ejpam-3679	88	8	δ	δ	PROPN
ejpam-3679	88	9	∈	∈	PROPN
ejpam-3679	88	10	c	c	PROPN
ejpam-3679	88	11	with	with	ADP
ejpam-3679	88	12	reδ	reδ	NOUN
ejpam-3679	88	13	>	>	X
ejpam-3679	88	14	0	0	X
ejpam-3679	88	15	.	.	PUNCT
ejpam-3679	89	1	if	if	SCONJ
ejpam-3679	89	2	f	f	PROPN
ejpam-3679	89	3	∈	∈	PROPN
ejpam-3679	89	4	a	a	DET
ejpam-3679	89	5	satisfies	satisfie	NOUN
ejpam-3679	89	6	1−	1−	NUM
ejpam-3679	89	7	|z|2reδ	|z|2reδ	NOUN
ejpam-3679	89	8	reδ	reδ	ADJ
ejpam-3679	89	9	∣∣∣∣zf	∣∣∣∣zf	NOUN
ejpam-3679	89	10	′′(z)f	′′(z)f	VERB
ejpam-3679	89	11	′(z	′(z	NOUN
ejpam-3679	89	12	)	)	PUNCT
ejpam-3679	89	13	∣∣∣∣	∣∣∣∣	NOUN
ejpam-3679	89	14	≤	≤	NUM
ejpam-3679	89	15	1	1	NUM
ejpam-3679	89	16	,	,	PUNCT
ejpam-3679	89	17	for	for	ADP
ejpam-3679	89	18	all	all	DET
ejpam-3679	89	19	z	z	NOUN
ejpam-3679	89	20	∈	∈	PROPN
ejpam-3679	89	21	u	u	NOUN
ejpam-3679	89	22	,	,	PUNCT
ejpam-3679	89	23	then	then	ADV
ejpam-3679	89	24	,	,	PUNCT
ejpam-3679	89	25	for	for	ADP
ejpam-3679	89	26	any	any	DET
ejpam-3679	89	27	complex	complex	ADJ
ejpam-3679	89	28	γ	γ	NOUN
ejpam-3679	89	29	with	with	ADP
ejpam-3679	89	30	reγ	reγ	PROPN
ejpam-3679	89	31	≥	≥	PRON
ejpam-3679	89	32	reδ	reδ	PROPN
ejpam-3679	89	33	,	,	PUNCT
ejpam-3679	89	34	the	the	DET
ejpam-3679	89	35	integral	integral	ADJ
ejpam-3679	89	36	operator	operator	NOUN
ejpam-3679	89	37	fγ(z	fγ(z	NUM
ejpam-3679	89	38	)	)	PUNCT
ejpam-3679	89	39	=	=	NOUN
ejpam-3679	90	1	(	(	PUNCT
ejpam-3679	90	2	γ	γ	X
ejpam-3679	90	3	∫	∫	PROPN
ejpam-3679	90	4	z	z	PROPN
ejpam-3679	90	5	0	0	NUM
ejpam-3679	90	6	tγ−1f	tγ−1f	PROPN
ejpam-3679	90	7	′(t)dt	′(t)dt	PROPN
ejpam-3679	90	8	)	)	PUNCT
ejpam-3679	90	9	1	1	NUM
ejpam-3679	90	10	γ	γ	NOUN
ejpam-3679	90	11	,	,	PUNCT
ejpam-3679	90	12	is	be	AUX
ejpam-3679	90	13	in	in	ADP
ejpam-3679	90	14	the	the	DET
ejpam-3679	90	15	class	class	NOUN
ejpam-3679	90	16	s.	s.	PROPN
ejpam-3679	90	17	pescar	pescar	PROPN
ejpam-3679	90	18	,	,	PUNCT
ejpam-3679	90	19	on	on	ADP
ejpam-3679	90	20	the	the	DET
ejpam-3679	90	21	other	other	ADJ
ejpam-3679	90	22	hand	hand	NOUN
ejpam-3679	90	23	,	,	PUNCT
ejpam-3679	90	24	proved	prove	VERB
ejpam-3679	90	25	another	another	DET
ejpam-3679	90	26	univalent	univalent	ADJ
ejpam-3679	90	27	condition	condition	NOUN
ejpam-3679	90	28	asserted	assert	VERB
ejpam-3679	90	29	by	by	ADP
ejpam-3679	90	30	theorem	theorem	NOUN
ejpam-3679	90	31	2	2	NUM
ejpam-3679	90	32	.	.	PUNCT
ejpam-3679	90	33	theorem	theorem	NOUN
ejpam-3679	90	34	2	2	NUM
ejpam-3679	90	35	.	.	PUNCT
ejpam-3679	91	1	(	(	PUNCT
ejpam-3679	91	2	pescar	pescar	VERB
ejpam-3679	91	3	[	[	X
ejpam-3679	91	4	25	25	NUM
ejpam-3679	91	5	]	]	PUNCT
ejpam-3679	91	6	)	)	PUNCT
ejpam-3679	91	7	let	let	VERB
ejpam-3679	91	8	γ	γ	NOUN
ejpam-3679	91	9	be	be	AUX
ejpam-3679	91	10	complex	complex	ADJ
ejpam-3679	91	11	number	number	NOUN
ejpam-3679	91	12	,	,	PUNCT
ejpam-3679	91	13	reγ	reγ	VERB
ejpam-3679	91	14	>	>	X
ejpam-3679	91	15	0	0	PUNCT
ejpam-3679	91	16	and	and	CCONJ
ejpam-3679	91	17	c	c	X
ejpam-3679	91	18	a	a	DET
ejpam-3679	91	19	complex	complex	ADJ
ejpam-3679	91	20	number	number	NOUN
ejpam-3679	91	21	,	,	PUNCT
ejpam-3679	91	22	|c|	|c|	PROPN
ejpam-3679	91	23	≤	≤	NUM
ejpam-3679	91	24	1	1	NUM
ejpam-3679	91	25	,	,	PUNCT
ejpam-3679	91	26	c	c	NOUN
ejpam-3679	91	27	6=	6=	SYM
ejpam-3679	91	28	−1	−1	NOUN
ejpam-3679	91	29	,	,	PUNCT
ejpam-3679	91	30	and	and	CCONJ
ejpam-3679	91	31	f	f	PROPN
ejpam-3679	91	32	∈	∈	PROPN
ejpam-3679	91	33	a	a	DET
ejpam-3679	91	34	,	,	PUNCT
ejpam-3679	91	35	f(z	f(z	PROPN
ejpam-3679	91	36	)	)	PUNCT
ejpam-3679	91	37	=	=	SYM
ejpam-3679	91	38	z	z	NOUN
ejpam-3679	91	39	+	+	CCONJ
ejpam-3679	91	40	a2z	a2z	PROPN
ejpam-3679	91	41	2	2	NUM
ejpam-3679	91	42	+	+	CCONJ
ejpam-3679	91	43	....	....	SYM
ejpam-3679	91	44	if∣∣∣∣c	if∣∣∣∣c	NOUN
ejpam-3679	91	45	|z|2γ	|z|2γ	NOUN
ejpam-3679	91	46	+	+	CCONJ
ejpam-3679	91	47	(	(	PUNCT
ejpam-3679	91	48	1−	1−	NUM
ejpam-3679	91	49	|z|2γ	|z|2γ	NOUN
ejpam-3679	91	50	)	)	PUNCT
ejpam-3679	91	51	zf	zf	PROPN
ejpam-3679	91	52	′′(z	′′(z	PROPN
ejpam-3679	91	53	)	)	PUNCT
ejpam-3679	91	54	γf	γf	ADJ
ejpam-3679	91	55	′(z	′(z	NOUN
ejpam-3679	91	56	)	)	PUNCT
ejpam-3679	91	57	∣∣∣∣	∣∣∣∣	NOUN
ejpam-3679	91	58	≤	≤	NUM
ejpam-3679	91	59	1	1	NUM
ejpam-3679	91	60	,	,	PUNCT
ejpam-3679	91	61	for	for	ADP
ejpam-3679	91	62	all	all	DET
ejpam-3679	91	63	z	z	NOUN
ejpam-3679	91	64	∈	∈	PROPN
ejpam-3679	91	65	u	u	NOUN
ejpam-3679	91	66	,	,	PUNCT
ejpam-3679	91	67	then	then	ADV
ejpam-3679	91	68	the	the	DET
ejpam-3679	91	69	integral	integral	ADJ
ejpam-3679	91	70	operator	operator	NOUN
ejpam-3679	91	71	fγ(z	fγ(z	NUM
ejpam-3679	91	72	)	)	PUNCT
ejpam-3679	91	73	=	=	NOUN
ejpam-3679	91	74	(	(	PUNCT
ejpam-3679	92	1	γ	γ	X
ejpam-3679	92	2	∫	∫	PROPN
ejpam-3679	92	3	z	z	PROPN
ejpam-3679	92	4	0	0	NUM
ejpam-3679	92	5	tγ−1f	tγ−1f	PROPN
ejpam-3679	92	6	′(t)dt	′(t)dt	PROPN
ejpam-3679	92	7	)	)	PUNCT
ejpam-3679	92	8	frac1γ	frac1γ	PROPN
ejpam-3679	92	9	,	,	PUNCT
ejpam-3679	92	10	is	be	AUX
ejpam-3679	92	11	in	in	ADP
ejpam-3679	92	12	the	the	DET
ejpam-3679	92	13	class	class	NOUN
ejpam-3679	92	14	s.	s.	PROPN
ejpam-3679	92	15	mocanu	mocanu	PROPN
ejpam-3679	92	16	and	and	CCONJ
ejpam-3679	92	17	erb	erb	NOUN
ejpam-3679	92	18	proved	prove	VERB
ejpam-3679	92	19	the	the	DET
ejpam-3679	92	20	next	next	ADJ
ejpam-3679	92	21	theorem	theorem	PROPN
ejpam-3679	92	22	.	.	PUNCT
ejpam-3679	93	1	theorem	theorem	NOUN
ejpam-3679	93	2	3	3	NUM
ejpam-3679	93	3	.	.	PUNCT
ejpam-3679	94	1	(	(	PUNCT
ejpam-3679	94	2	mocanu	mocanu	PROPN
ejpam-3679	94	3	erb	erb	NOUN
ejpam-3679	95	1	[	[	X
ejpam-3679	95	2	17	17	NUM
ejpam-3679	95	3	]	]	PUNCT
ejpam-3679	95	4	)	)	PUNCT
ejpam-3679	95	5	let	let	VERB
ejpam-3679	95	6	m0	m0	NOUN
ejpam-3679	95	7	=	=	SYM
ejpam-3679	95	8	1	1	NUM
ejpam-3679	95	9	,	,	PUNCT
ejpam-3679	95	10	5936	5936	NUM
ejpam-3679	95	11	...	...	PUNCT
ejpam-3679	95	12	the	the	DET
ejpam-3679	95	13	positive	positive	ADJ
ejpam-3679	95	14	solution	solution	NOUN
ejpam-3679	95	15	of	of	ADP
ejpam-3679	95	16	equation	equation	NOUN
ejpam-3679	95	17	(	(	PUNCT
ejpam-3679	95	18	2−m	2−m	NUM
ejpam-3679	95	19	)	)	PUNCT
ejpam-3679	95	20	em	em	PRON
ejpam-3679	95	21	=	=	SYM
ejpam-3679	95	22	2	2	X
ejpam-3679	95	23	.	.	PUNCT
ejpam-3679	95	24	(	(	PUNCT
ejpam-3679	95	25	4	4	NUM
ejpam-3679	95	26	)	)	PUNCT
ejpam-3679	95	27	if	if	SCONJ
ejpam-3679	95	28	f	f	PROPN
ejpam-3679	95	29	∈	∈	PROPN
ejpam-3679	95	30	a	a	PRON
ejpam-3679	95	31	and	and	CCONJ
ejpam-3679	95	32	∣∣∣∣f	∣∣∣∣f	ADJ
ejpam-3679	95	33	′′(z)f	′′(z)f	NOUN
ejpam-3679	95	34	′(z	′(z	NOUN
ejpam-3679	95	35	)	)	PUNCT
ejpam-3679	95	36	∣∣∣∣	∣∣∣∣	NOUN
ejpam-3679	95	37	≤m0	≤m0	PROPN
ejpam-3679	95	38	,	,	PUNCT
ejpam-3679	95	39	for	for	ADP
ejpam-3679	95	40	z	z	PROPN
ejpam-3679	95	41	∈	∈	PROPN
ejpam-3679	95	42	u	u	NOUN
ejpam-3679	95	43	,	,	PUNCT
ejpam-3679	95	44	then	then	ADV
ejpam-3679	95	45	∣∣∣∣zf	∣∣∣∣zf	NOUN
ejpam-3679	95	46	′(z)f(z	′(z)f(z	VERB
ejpam-3679	95	47	)	)	PUNCT
ejpam-3679	95	48	−	−	PROPN
ejpam-3679	95	49	1	1	NUM
ejpam-3679	95	50	∣∣∣∣	∣∣∣∣	NOUN
ejpam-3679	95	51	≤	≤	NUM
ejpam-3679	95	52	1	1	NUM
ejpam-3679	95	53	,	,	PUNCT
ejpam-3679	95	54	(	(	PUNCT
ejpam-3679	95	55	z	z	NOUN
ejpam-3679	95	56	∈	∈	PROPN
ejpam-3679	95	57	u	u	NOUN
ejpam-3679	95	58	)	)	PUNCT
ejpam-3679	95	59	the	the	DET
ejpam-3679	95	60	bound	bind	VERB
ejpam-3679	95	61	m0	m0	NOUN
ejpam-3679	95	62	is	be	AUX
ejpam-3679	95	63	sharp	sharp	ADJ
ejpam-3679	95	64	.	.	PUNCT
ejpam-3679	96	1	c.	c.	PROPN
ejpam-3679	96	2	bărbatu	bărbatu	PROPN
ejpam-3679	96	3	,	,	PUNCT
ejpam-3679	96	4	d.	d.	PROPN
ejpam-3679	96	5	breaz	breaz	PROPN
ejpam-3679	96	6	/	/	SYM
ejpam-3679	96	7	eur	eur	PROPN
ejpam-3679	96	8	.	.	PUNCT
ejpam-3679	97	1	j.	j.	PROPN
ejpam-3679	97	2	pure	pure	PROPN
ejpam-3679	97	3	appl	appl	PROPN
ejpam-3679	97	4	.	.	PROPN
ejpam-3679	97	5	math	math	PROPN
ejpam-3679	97	6	,	,	PUNCT
ejpam-3679	97	7	13	13	NUM
ejpam-3679	97	8	(	(	PUNCT
ejpam-3679	97	9	5	5	NUM
ejpam-3679	97	10	)	)	PUNCT
ejpam-3679	97	11	(	(	PUNCT
ejpam-3679	97	12	2020	2020	NUM
ejpam-3679	97	13	)	)	PUNCT
ejpam-3679	97	14	,	,	PUNCT
ejpam-3679	97	15	1285	1285	NUM
ejpam-3679	97	16	-	-	SYM
ejpam-3679	97	17	1299	1299	NUM
ejpam-3679	97	18	1289	1289	NUM
ejpam-3679	97	19	finally	finally	ADV
ejpam-3679	97	20	,	,	PUNCT
ejpam-3679	97	21	in	in	ADP
ejpam-3679	97	22	our	our	PRON
ejpam-3679	97	23	present	present	ADJ
ejpam-3679	97	24	investigation	investigation	NOUN
ejpam-3679	97	25	,	,	PUNCT
ejpam-3679	97	26	we	we	PRON
ejpam-3679	97	27	shall	shall	AUX
ejpam-3679	97	28	also	also	ADV
ejpam-3679	97	29	need	need	VERB
ejpam-3679	97	30	the	the	DET
ejpam-3679	97	31	familiar	familiar	ADJ
ejpam-3679	97	32	schwarz	schwarz	PROPN
ejpam-3679	97	33	lemma	lemma	PROPN
ejpam-3679	97	34	.	.	PUNCT
ejpam-3679	98	1	lemma	lemma	PROPN
ejpam-3679	98	2	1	1	NUM
ejpam-3679	98	3	.	.	PUNCT
ejpam-3679	99	1	(	(	PUNCT
ejpam-3679	99	2	general	general	ADJ
ejpam-3679	99	3	schwarz	schwarz	PROPN
ejpam-3679	99	4	lemma	lemma	PROPN
ejpam-3679	100	1	[	[	X
ejpam-3679	100	2	16	16	NUM
ejpam-3679	100	3	]	]	PUNCT
ejpam-3679	100	4	)	)	PUNCT
ejpam-3679	100	5	let	let	VERB
ejpam-3679	100	6	f	f	PRON
ejpam-3679	100	7	be	be	AUX
ejpam-3679	100	8	the	the	DET
ejpam-3679	100	9	function	function	NOUN
ejpam-3679	100	10	regular	regular	ADV
ejpam-3679	100	11	in	in	ADP
ejpam-3679	100	12	the	the	DET
ejpam-3679	100	13	disk	disk	NOUN
ejpam-3679	100	14	ur	ur	INTJ
ejpam-3679	100	15	=	=	PUNCT
ejpam-3679	100	16	{	{	PUNCT
ejpam-3679	100	17	z	z	NOUN
ejpam-3679	100	18	∈	∈	PROPN
ejpam-3679	100	19	c	c	NOUN
ejpam-3679	100	20	:	:	PUNCT
ejpam-3679	100	21	|z|	|z|	NOUN
ejpam-3679	100	22	<	<	X
ejpam-3679	100	23	r	r	NOUN
ejpam-3679	100	24	,	,	PUNCT
ejpam-3679	100	25	r	r	NOUN
ejpam-3679	100	26	>	>	X
ejpam-3679	100	27	0	0	NUM
ejpam-3679	100	28	}	}	PUNCT
ejpam-3679	100	29	with	with	ADP
ejpam-3679	100	30	|f(z)|	|f(z)|	PROPN
ejpam-3679	100	31	<	<	X
ejpam-3679	100	32	m	m	NOUN
ejpam-3679	100	33	for	for	ADP
ejpam-3679	100	34	a	a	DET
ejpam-3679	100	35	fixed	fix	VERB
ejpam-3679	100	36	number	number	NOUN
ejpam-3679	100	37	m	m	PROPN
ejpam-3679	100	38	>	>	X
ejpam-3679	100	39	0	0	NUM
ejpam-3679	100	40	fixed	fix	VERB
ejpam-3679	100	41	.	.	PUNCT
ejpam-3679	101	1	if	if	SCONJ
ejpam-3679	101	2	f(z	f(z	NOUN
ejpam-3679	101	3	)	)	PUNCT
ejpam-3679	101	4	has	have	VERB
ejpam-3679	101	5	one	one	NUM
ejpam-3679	101	6	zero	zero	NUM
ejpam-3679	101	7	with	with	ADP
ejpam-3679	101	8	multiplicity	multiplicity	NOUN
ejpam-3679	101	9	order	order	NOUN
ejpam-3679	101	10	bigger	big	ADJ
ejpam-3679	101	11	than	than	ADP
ejpam-3679	101	12	a	a	DET
ejpam-3679	101	13	positive	positive	ADJ
ejpam-3679	101	14	integer	integer	NOUN
ejpam-3679	101	15	m	m	NOUN
ejpam-3679	101	16	for	for	ADP
ejpam-3679	101	17	z	z	NOUN
ejpam-3679	101	18	=	=	SYM
ejpam-3679	101	19	0	0	NUM
ejpam-3679	101	20	,	,	PUNCT
ejpam-3679	101	21	then	then	ADV
ejpam-3679	101	22	|f(z)|	|f(z)|	PROPN
ejpam-3679	101	23	≤	≤	PROPN
ejpam-3679	101	24	m	m	PROPN
ejpam-3679	101	25	rm	rm	PROPN
ejpam-3679	101	26	zm	zm	PROPN
ejpam-3679	101	27	,	,	PUNCT
ejpam-3679	101	28	z	z	PROPN
ejpam-3679	101	29	∈	∈	PROPN
ejpam-3679	102	1	ur	ur	INTJ
ejpam-3679	102	2	.	.	PUNCT
ejpam-3679	103	1	the	the	DET
ejpam-3679	103	2	equality	equality	NOUN
ejpam-3679	103	3	for	for	ADP
ejpam-3679	103	4	z	z	PROPN
ejpam-3679	103	5	6=	6=	ADP
ejpam-3679	103	6	0	0	NUM
ejpam-3679	103	7	can	can	AUX
ejpam-3679	103	8	hold	hold	VERB
ejpam-3679	103	9	only	only	ADV
ejpam-3679	103	10	if	if	SCONJ
ejpam-3679	103	11	f(z	f(z	NOUN
ejpam-3679	103	12	)	)	PUNCT
ejpam-3679	104	1	=	=	PUNCT
ejpam-3679	104	2	eiθ	eiθ	PROPN
ejpam-3679	105	1	m	m	PROPN
ejpam-3679	105	2	rm	rm	PROPN
ejpam-3679	105	3	zm	zm	PROPN
ejpam-3679	105	4	,	,	PUNCT
ejpam-3679	105	5	where	where	SCONJ
ejpam-3679	105	6	θ	θ	PROPN
ejpam-3679	105	7	is	be	AUX
ejpam-3679	105	8	constant	constant	ADJ
ejpam-3679	105	9	.	.	PUNCT
ejpam-3679	106	1	the	the	DET
ejpam-3679	106	2	problem	problem	NOUN
ejpam-3679	106	3	of	of	ADP
ejpam-3679	106	4	univalence	univalence	NOUN
ejpam-3679	106	5	for	for	ADP
ejpam-3679	106	6	some	some	DET
ejpam-3679	106	7	generalized	generalized	ADJ
ejpam-3679	106	8	integral	integral	ADJ
ejpam-3679	106	9	operators	operator	NOUN
ejpam-3679	106	10	using	use	VERB
ejpam-3679	106	11	functions	function	NOUN
ejpam-3679	106	12	from	from	ADP
ejpam-3679	106	13	the	the	DET
ejpam-3679	106	14	class	class	NOUN
ejpam-3679	106	15	b	b	PROPN
ejpam-3679	106	16	(	(	PUNCT
ejpam-3679	106	17	µ	µ	X
ejpam-3679	106	18	,	,	PUNCT
ejpam-3679	106	19	λ	λ	NOUN
ejpam-3679	106	20	)	)	PUNCT
ejpam-3679	106	21	were	be	AUX
ejpam-3679	106	22	recently	recently	ADV
ejpam-3679	106	23	obtained	obtain	VERB
ejpam-3679	106	24	in	in	ADP
ejpam-3679	106	25	papers[5	papers[5	NOUN
ejpam-3679	106	26	]	]	PUNCT
ejpam-3679	106	27	,	,	PUNCT
ejpam-3679	106	28	[	[	X
ejpam-3679	106	29	7],[8	7],[8	NUM
ejpam-3679	106	30	]	]	PUNCT
ejpam-3679	106	31	,	,	PUNCT
ejpam-3679	107	1	[	[	X
ejpam-3679	107	2	11	11	NUM
ejpam-3679	107	3	]	]	PUNCT
ejpam-3679	107	4	,	,	PUNCT
ejpam-3679	107	5	[	[	X
ejpam-3679	107	6	19	19	NUM
ejpam-3679	107	7	]	]	PUNCT
ejpam-3679	107	8	.	.	PUNCT
ejpam-3679	108	1	2	2	X
ejpam-3679	108	2	.	.	X
ejpam-3679	108	3	main	main	ADJ
ejpam-3679	108	4	results	result	NOUN
ejpam-3679	108	5	our	our	PRON
ejpam-3679	108	6	main	main	ADJ
ejpam-3679	108	7	results	result	NOUN
ejpam-3679	108	8	give	give	VERB
ejpam-3679	108	9	sufficient	sufficient	ADJ
ejpam-3679	108	10	conditions	condition	NOUN
ejpam-3679	108	11	for	for	ADP
ejpam-3679	108	12	the	the	DET
ejpam-3679	108	13	general	general	ADJ
ejpam-3679	108	14	integral	integral	ADJ
ejpam-3679	108	15	operator	operator	NOUN
ejpam-3679	108	16	tn	tn	NOUN
ejpam-3679	108	17	defined	define	VERB
ejpam-3679	108	18	by	by	ADP
ejpam-3679	108	19	(	(	PUNCT
ejpam-3679	108	20	3	3	X
ejpam-3679	108	21	)	)	PUNCT
ejpam-3679	108	22	to	to	PART
ejpam-3679	108	23	be	be	AUX
ejpam-3679	108	24	univalent	univalent	ADJ
ejpam-3679	108	25	in	in	ADP
ejpam-3679	108	26	the	the	DET
ejpam-3679	108	27	open	open	ADJ
ejpam-3679	108	28	disk	disk	NOUN
ejpam-3679	108	29	u.	u.	NOUN
ejpam-3679	108	30	theorem	theorem	NOUN
ejpam-3679	108	31	4	4	X
ejpam-3679	108	32	.	.	PUNCT
ejpam-3679	109	1	let	let	VERB
ejpam-3679	109	2	δ	δ	PROPN
ejpam-3679	109	3	,	,	PUNCT
ejpam-3679	109	4	γ	γ	PROPN
ejpam-3679	109	5	,	,	PUNCT
ejpam-3679	109	6	αi	αi	PROPN
ejpam-3679	109	7	,	,	PUNCT
ejpam-3679	109	8	βi	βi	PROPN
ejpam-3679	109	9	,	,	PUNCT
ejpam-3679	109	10	γi	γi	INTJ
ejpam-3679	109	11	,	,	PUNCT
ejpam-3679	109	12	δi	δi	PROPN
ejpam-3679	109	13	∈	∈	PROPN
ejpam-3679	109	14	c	c	NOUN
ejpam-3679	109	15	,	,	PUNCT
ejpam-3679	109	16	c	c	X
ejpam-3679	109	17	=	=	PRON
ejpam-3679	109	18	reγ	reγ	VERB
ejpam-3679	109	19	>	>	X
ejpam-3679	109	20	0	0	PROPN
ejpam-3679	109	21	and	and	CCONJ
ejpam-3679	109	22	mi	mi	PROPN
ejpam-3679	109	23	,	,	PUNCT
ejpam-3679	109	24	ni	ni	PROPN
ejpam-3679	109	25	,	,	PUNCT
ejpam-3679	109	26	pi	pi	PROPN
ejpam-3679	109	27	,	,	PUNCT
ejpam-3679	109	28	qi	qi	PROPN
ejpam-3679	109	29	,	,	PUNCT
ejpam-3679	109	30	ri	ri	PROPN
ejpam-3679	109	31	,	,	PUNCT
ejpam-3679	110	1	si	si	X
ejpam-3679	110	2	≥	≥	PROPN
ejpam-3679	110	3	1	1	NUM
ejpam-3679	110	4	,	,	PUNCT
ejpam-3679	110	5	i	i	PRON
ejpam-3679	110	6	=	=	NOUN
ejpam-3679	110	7	1	1	NUM
ejpam-3679	110	8	,	,	PUNCT
ejpam-3679	110	9	n	n	CCONJ
ejpam-3679	110	10	,	,	PUNCT
ejpam-3679	110	11	such	such	ADJ
ejpam-3679	110	12	that	that	SCONJ
ejpam-3679	110	13	(	(	PUNCT
ejpam-3679	110	14	2c+	2c+	NUM
ejpam-3679	110	15	1	1	NUM
ejpam-3679	110	16	)	)	PUNCT
ejpam-3679	110	17	2c+1	2c+1	NOUN
ejpam-3679	110	18	2c	2c	NUM
ejpam-3679	110	19	n∑	n∑	NOUN
ejpam-3679	110	20	i=1	i=1	PROPN
ejpam-3679	111	1	{	{	PUNCT
ejpam-3679	111	2	|αi	|αi	X
ejpam-3679	111	3	−	−	PROPN
ejpam-3679	111	4	1|	1|	NUM
ejpam-3679	111	5	[	[	PUNCT
ejpam-3679	111	6	1	1	NUM
ejpam-3679	111	7	+	+	CCONJ
ejpam-3679	111	8	(	(	PUNCT
ejpam-3679	111	9	2−	2−	NUM
ejpam-3679	111	10	λi)mµi−1	λi)mµi−1	NUM
ejpam-3679	112	1	i	i	PRON
ejpam-3679	112	2	]	]	PUNCT
ejpam-3679	113	1	+	+	CCONJ
ejpam-3679	113	2	|γi|	|γi|	NOUN
ejpam-3679	113	3	[	[	PUNCT
ejpam-3679	113	4	2	2	NUM
ejpam-3679	113	5	+	+	CCONJ
ejpam-3679	113	6	(	(	PUNCT
ejpam-3679	113	7	2−	2−	NUM
ejpam-3679	113	8	ηi)p	ηi)p	PROPN
ejpam-3679	113	9	νi−1i	νi−1i	PROPN
ejpam-3679	113	10	]	]	PUNCT
ejpam-3679	113	11	}	}	PUNCT
ejpam-3679	113	12	+	+	CCONJ
ejpam-3679	113	13	+	+	CCONJ
ejpam-3679	113	14	(	(	PUNCT
ejpam-3679	113	15	2c+	2c+	NUM
ejpam-3679	113	16	1	1	NUM
ejpam-3679	113	17	)	)	PUNCT
ejpam-3679	113	18	2c+1	2c+1	NOUN
ejpam-3679	113	19	2c	2c	NUM
ejpam-3679	113	20	n∑	n∑	NOUN
ejpam-3679	114	1	i=1	i=1	PROPN
ejpam-3679	114	2	|γi|	|γi|	NOUN
ejpam-3679	114	3	(	(	PUNCT
ejpam-3679	114	4	2−	2−	NUM
ejpam-3679	114	5	ρi)qθi−1i	ρi)qθi−1i	NOUN
ejpam-3679	115	1	+2c	+2c	NUM
ejpam-3679	115	2	n∑	n∑	NOUN
ejpam-3679	115	3	i=1	i=1	X
ejpam-3679	116	1	[	[	X
ejpam-3679	116	2	|βi|ni	|βi|ni	X
ejpam-3679	116	3	+	+	X
ejpam-3679	116	4	|δi|	|δi|	PROPN
ejpam-3679	116	5	(	(	PUNCT
ejpam-3679	116	6	ri	ri	PROPN
ejpam-3679	116	7	+	+	CCONJ
ejpam-3679	116	8	si	si	NOUN
ejpam-3679	116	9	)	)	PUNCT
ejpam-3679	116	10	]	]	PUNCT
ejpam-3679	117	1	≤	≤	NUM
ejpam-3679	117	2	c	c	X
ejpam-3679	117	3	(	(	PUNCT
ejpam-3679	117	4	2c+	2c+	NUM
ejpam-3679	117	5	1	1	NUM
ejpam-3679	117	6	)	)	PUNCT
ejpam-3679	117	7	2c+1	2c+1	NOUN
ejpam-3679	117	8	2c	2c	NOUN
ejpam-3679	117	9	.	.	PUNCT
ejpam-3679	118	1	(	(	PUNCT
ejpam-3679	118	2	5	5	X
ejpam-3679	118	3	)	)	PUNCT
ejpam-3679	118	4	if	if	SCONJ
ejpam-3679	118	5	fi	fi	NOUN
ejpam-3679	118	6	∈	∈	PROPN
ejpam-3679	118	7	b	b	PROPN
ejpam-3679	118	8	(	(	PUNCT
ejpam-3679	118	9	µi	µi	PROPN
ejpam-3679	118	10	,	,	PUNCT
ejpam-3679	118	11	λi	λi	NOUN
ejpam-3679	118	12	)	)	PUNCT
ejpam-3679	118	13	,	,	PUNCT
ejpam-3679	118	14	gi	gi	VERB
ejpam-3679	118	15	∈	∈	PROPN
ejpam-3679	118	16	a	a	PRON
ejpam-3679	118	17	,	,	PUNCT
ejpam-3679	118	18	hi	hi	INTJ
ejpam-3679	118	19	∈	∈	PROPN
ejpam-3679	118	20	b	b	PROPN
ejpam-3679	118	21	(	(	PUNCT
ejpam-3679	118	22	νi	νi	NOUN
ejpam-3679	118	23	,	,	PUNCT
ejpam-3679	118	24	ηi	ηi	NOUN
ejpam-3679	118	25	)	)	PUNCT
ejpam-3679	118	26	,	,	PUNCT
ejpam-3679	118	27	ki	ki	PROPN
ejpam-3679	118	28	∈	∈	PROPN
ejpam-3679	118	29	b	b	PROPN
ejpam-3679	118	30	(	(	PUNCT
ejpam-3679	118	31	θi	θi	PROPN
ejpam-3679	118	32	,	,	PUNCT
ejpam-3679	118	33	ρi	ρi	NOUN
ejpam-3679	118	34	)	)	PUNCT
ejpam-3679	118	35	,	,	PUNCT
ejpam-3679	118	36	satisfies	satisfy	VERB
ejpam-3679	118	37	|fi	|fi	X
ejpam-3679	118	38	(	(	PUNCT
ejpam-3679	118	39	z)|	z)|	X
ejpam-3679	118	40	<	<	X
ejpam-3679	118	41	mi	mi	PROPN
ejpam-3679	118	42	,	,	PUNCT
ejpam-3679	118	43	∣∣∣∣∣g	∣∣∣∣∣g	PROPN
ejpam-3679	118	44	′′	′′	PROPN
ejpam-3679	118	45	i	i	PRON
ejpam-3679	118	46	(	(	PUNCT
ejpam-3679	118	47	z	z	NOUN
ejpam-3679	118	48	)	)	PUNCT
ejpam-3679	118	49	g	g	NOUN
ejpam-3679	118	50	′	′	NUM
ejpam-3679	118	51	i(z	i(z	NOUN
ejpam-3679	118	52	)	)	PUNCT
ejpam-3679	118	53	∣∣∣∣∣	∣∣∣∣∣	ADP
ejpam-3679	118	54	≤	≤	PROPN
ejpam-3679	118	55	ni	ni	PROPN
ejpam-3679	118	56	,	,	PUNCT
ejpam-3679	118	57	|hi	|hi	X
ejpam-3679	118	58	(	(	PUNCT
ejpam-3679	118	59	z)|	z)|	X
ejpam-3679	118	60	<	<	X
ejpam-3679	118	61	pi	pi	PROPN
ejpam-3679	118	62	,	,	PUNCT
ejpam-3679	118	63	|ki	|ki	PRON
ejpam-3679	118	64	(	(	PUNCT
ejpam-3679	118	65	z)|	z)|	X
ejpam-3679	118	66	<	<	X
ejpam-3679	118	67	qi	qi	PROPN
ejpam-3679	118	68	,	,	PUNCT
ejpam-3679	118	69	∣∣∣∣∣h	∣∣∣∣∣h	VERB
ejpam-3679	119	1	′′	′′	PROPN
ejpam-3679	119	2	i	i	PRON
ejpam-3679	119	3	(	(	PUNCT
ejpam-3679	119	4	z	z	NOUN
ejpam-3679	119	5	)	)	PUNCT
ejpam-3679	119	6	h	h	NOUN
ejpam-3679	119	7	′	′	NUM
ejpam-3679	119	8	i(z	i(z	NOUN
ejpam-3679	119	9	)	)	PUNCT
ejpam-3679	119	10	∣∣∣∣∣	∣∣∣∣∣	ADP
ejpam-3679	119	11	≤	≤	PROPN
ejpam-3679	119	12	ri	ri	PROPN
ejpam-3679	119	13	,	,	PUNCT
ejpam-3679	119	14	∣∣∣∣∣k	∣∣∣∣∣k	VERB
ejpam-3679	119	15	′′	′′	PROPN
ejpam-3679	119	16	i	i	PRON
ejpam-3679	119	17	(	(	PUNCT
ejpam-3679	119	18	z	z	NOUN
ejpam-3679	119	19	)	)	PUNCT
ejpam-3679	119	20	k	k	NOUN
ejpam-3679	119	21	′	′	NUM
ejpam-3679	119	22	i(z	i(z	NOUN
ejpam-3679	119	23	)	)	PUNCT
ejpam-3679	119	24	∣∣∣∣∣	∣∣∣∣∣	ADP
ejpam-3679	119	25	≤	≤	ADV
ejpam-3679	119	26	si	si	X
ejpam-3679	119	27	,	,	PUNCT
ejpam-3679	119	28	for	for	ADP
ejpam-3679	119	29	all	all	DET
ejpam-3679	119	30	z	z	NOUN
ejpam-3679	119	31	∈	∈	PROPN
ejpam-3679	119	32	u	u	NOUN
ejpam-3679	119	33	,	,	PUNCT
ejpam-3679	119	34	i	i	PRON
ejpam-3679	119	35	=	=	NOUN
ejpam-3679	119	36	1	1	NUM
ejpam-3679	119	37	,	,	PUNCT
ejpam-3679	119	38	n	n	CCONJ
ejpam-3679	119	39	,	,	PUNCT
ejpam-3679	119	40	then	then	ADV
ejpam-3679	119	41	for	for	ADP
ejpam-3679	119	42	every	every	DET
ejpam-3679	119	43	δ	δ	PROPN
ejpam-3679	119	44	,	,	PUNCT
ejpam-3679	119	45	reδ	reδ	ADJ
ejpam-3679	119	46	≥	≥	NOUN
ejpam-3679	119	47	reγ	reγ	PROPN
ejpam-3679	119	48	,	,	PUNCT
ejpam-3679	119	49	the	the	DET
ejpam-3679	119	50	function	function	PROPN
ejpam-3679	119	51	tn	tn	PROPN
ejpam-3679	119	52	,	,	PUNCT
ejpam-3679	119	53	defined	define	VERB
ejpam-3679	119	54	by	by	ADP
ejpam-3679	119	55	(	(	PUNCT
ejpam-3679	119	56	3	3	X
ejpam-3679	119	57	)	)	PUNCT
ejpam-3679	119	58	is	be	AUX
ejpam-3679	119	59	in	in	ADP
ejpam-3679	119	60	the	the	DET
ejpam-3679	119	61	class	class	NOUN
ejpam-3679	119	62	s.	s.	PROPN
ejpam-3679	119	63	proof	proof	PROPN
ejpam-3679	119	64	.	.	PUNCT
ejpam-3679	120	1	let	let	VERB
ejpam-3679	120	2	us	we	PRON
ejpam-3679	120	3	define	define	VERB
ejpam-3679	120	4	the	the	DET
ejpam-3679	120	5	function	function	NOUN
ejpam-3679	120	6	tn	tn	PROPN
ejpam-3679	120	7	(	(	PUNCT
ejpam-3679	120	8	z	z	NOUN
ejpam-3679	120	9	)	)	PUNCT
ejpam-3679	120	10	=	=	SYM
ejpam-3679	121	1	∫	∫	PROPN
ejpam-3679	121	2	z	z	PROPN
ejpam-3679	121	3	0	0	NUM
ejpam-3679	122	1	n∏	n∏	NOUN
ejpam-3679	122	2	i=1	i=1	X
ejpam-3679	123	1	[	[	X
ejpam-3679	123	2	(	(	PUNCT
ejpam-3679	123	3	fi(t	fi(t	NOUN
ejpam-3679	123	4	)	)	PUNCT
ejpam-3679	123	5	t	t	NOUN
ejpam-3679	123	6	)	)	PUNCT
ejpam-3679	123	7	αi−1	αi−1	PROPN
ejpam-3679	123	8	·	·	PUNCT
ejpam-3679	123	9	(	(	PUNCT
ejpam-3679	123	10	g′i(t	g′i(t	PROPN
ejpam-3679	123	11	)	)	PUNCT
ejpam-3679	123	12	)	)	PUNCT
ejpam-3679	124	1	βi	βi	X
ejpam-3679	124	2	·	·	PUNCT
ejpam-3679	124	3	(	(	PUNCT
ejpam-3679	124	4	hi	hi	INTJ
ejpam-3679	124	5	(	(	PUNCT
ejpam-3679	124	6	t	t	NOUN
ejpam-3679	124	7	)	)	PUNCT
ejpam-3679	124	8	ki(t	ki(t	NOUN
ejpam-3679	124	9	)	)	PUNCT
ejpam-3679	124	10	)	)	PUNCT
ejpam-3679	124	11	γi	γi	X
ejpam-3679	124	12	·	·	PUNCT
ejpam-3679	124	13	(	(	PUNCT
ejpam-3679	124	14	hi	hi	INTJ
ejpam-3679	124	15	′	′	NUM
ejpam-3679	124	16	(	(	PUNCT
ejpam-3679	124	17	t	t	PROPN
ejpam-3679	124	18	)	)	PUNCT
ejpam-3679	124	19	ki	ki	PROPN
ejpam-3679	124	20	′(t	′(t	PROPN
ejpam-3679	124	21	)	)	PUNCT
ejpam-3679	124	22	)	)	PUNCT
ejpam-3679	125	1	δi	δi	ADP
ejpam-3679	125	2	]	]	X
ejpam-3679	125	3	dt	dt	X
ejpam-3679	125	4	,	,	PUNCT
ejpam-3679	125	5	for	for	ADP
ejpam-3679	125	6	all	all	DET
ejpam-3679	125	7	fi	fi	NOUN
ejpam-3679	125	8	,	,	PUNCT
ejpam-3679	125	9	gi	gi	INTJ
ejpam-3679	125	10	,	,	PUNCT
ejpam-3679	125	11	hi	hi	INTJ
ejpam-3679	125	12	,	,	PUNCT
ejpam-3679	125	13	ki	ki	PROPN
ejpam-3679	125	14	∈	∈	PROPN
ejpam-3679	126	1	a	a	DET
ejpam-3679	126	2	,	,	PUNCT
ejpam-3679	126	3	i	i	NOUN
ejpam-3679	126	4	=	=	NOUN
ejpam-3679	126	5	1	1	NUM
ejpam-3679	126	6	,	,	PUNCT
ejpam-3679	126	7	n.	n.	PROPN
ejpam-3679	126	8	c.	c.	PROPN
ejpam-3679	126	9	bărbatu	bărbatu	PROPN
ejpam-3679	126	10	,	,	PUNCT
ejpam-3679	126	11	d.	d.	PROPN
ejpam-3679	126	12	breaz	breaz	PROPN
ejpam-3679	126	13	/	/	SYM
ejpam-3679	126	14	eur	eur	PROPN
ejpam-3679	126	15	.	.	PUNCT
ejpam-3679	127	1	j.	j.	PROPN
ejpam-3679	127	2	pure	pure	PROPN
ejpam-3679	127	3	appl	appl	PROPN
ejpam-3679	127	4	.	.	PROPN
ejpam-3679	127	5	math	math	PROPN
ejpam-3679	127	6	,	,	PUNCT
ejpam-3679	127	7	13	13	NUM
ejpam-3679	127	8	(	(	PUNCT
ejpam-3679	127	9	5	5	NUM
ejpam-3679	127	10	)	)	PUNCT
ejpam-3679	127	11	(	(	PUNCT
ejpam-3679	127	12	2020	2020	NUM
ejpam-3679	127	13	)	)	PUNCT
ejpam-3679	127	14	,	,	PUNCT
ejpam-3679	127	15	1285	1285	NUM
ejpam-3679	127	16	-	-	SYM
ejpam-3679	127	17	1299	1299	NUM
ejpam-3679	127	18	1290	1290	NUM
ejpam-3679	127	19	the	the	DET
ejpam-3679	127	20	function	function	NOUN
ejpam-3679	127	21	tn	tn	PROPN
ejpam-3679	127	22	is	be	AUX
ejpam-3679	127	23	regular	regular	ADJ
ejpam-3679	127	24	in	in	ADP
ejpam-3679	127	25	u	u	NOUN
ejpam-3679	127	26	and	and	CCONJ
ejpam-3679	127	27	satisfies	satisfy	VERB
ejpam-3679	127	28	the	the	DET
ejpam-3679	127	29	following	follow	VERB
ejpam-3679	127	30	normalization	normalization	NOUN
ejpam-3679	127	31	condition	condition	NOUN
ejpam-3679	127	32	tn(0	tn(0	ADP
ejpam-3679	127	33	)	)	PUNCT
ejpam-3679	127	34	=	=	SYM
ejpam-3679	127	35	t	t	PROPN
ejpam-3679	127	36	′	′	NUM
ejpam-3679	127	37	n(0	n(0	PROPN
ejpam-3679	127	38	)	)	PUNCT
ejpam-3679	127	39	−	−	PROPN
ejpam-3679	128	1	1	1	NUM
ejpam-3679	128	2	=	=	SYM
ejpam-3679	128	3	0	0	NUM
ejpam-3679	128	4	.	.	PUNCT
ejpam-3679	129	1	after	after	SCONJ
ejpam-3679	129	2	we	we	PRON
ejpam-3679	129	3	calculate	calculate	VERB
ejpam-3679	129	4	the	the	DET
ejpam-3679	129	5	first	first	ADJ
ejpam-3679	129	6	-	-	PUNCT
ejpam-3679	129	7	order	order	NOUN
ejpam-3679	129	8	and	and	CCONJ
ejpam-3679	129	9	second	second	ADJ
ejpam-3679	129	10	-	-	PUNCT
ejpam-3679	129	11	order	order	NOUN
ejpam-3679	129	12	derivatives	derivative	NOUN
ejpam-3679	129	13	,	,	PUNCT
ejpam-3679	129	14	we	we	PRON
ejpam-3679	129	15	obtain	obtain	VERB
ejpam-3679	129	16	zt	zt	PROPN
ejpam-3679	129	17	′′n	′′n	NOUN
ejpam-3679	129	18	(	(	PUNCT
ejpam-3679	129	19	z	z	NOUN
ejpam-3679	129	20	)	)	PUNCT
ejpam-3679	129	21	t	t	PROPN
ejpam-3679	129	22	′n(z	′n(z	PROPN
ejpam-3679	129	23	)	)	PUNCT
ejpam-3679	129	24	=	=	PUNCT
ejpam-3679	130	1	n∑	n∑	NOUN
ejpam-3679	130	2	i=1	i=1	X
ejpam-3679	131	1	[	[	PUNCT
ejpam-3679	131	2	(	(	PUNCT
ejpam-3679	131	3	αi	αi	INTJ
ejpam-3679	131	4	−	−	NOUN
ejpam-3679	131	5	1	1	NUM
ejpam-3679	131	6	)	)	PUNCT
ejpam-3679	131	7	(	(	PUNCT
ejpam-3679	131	8	zf	zf	PROPN
ejpam-3679	131	9	′i(z	′i(z	PROPN
ejpam-3679	131	10	)	)	PUNCT
ejpam-3679	131	11	fi(z	fi(z	PROPN
ejpam-3679	131	12	)	)	PUNCT
ejpam-3679	131	13	−	−	ADP
ejpam-3679	131	14	1	1	NUM
ejpam-3679	131	15	)	)	PUNCT
ejpam-3679	131	16	+	+	CCONJ
ejpam-3679	131	17	βi	βi	PROPN
ejpam-3679	131	18	zg′′i	zg′′i	NUM
ejpam-3679	131	19	(	(	PUNCT
ejpam-3679	131	20	z	z	NOUN
ejpam-3679	131	21	)	)	PUNCT
ejpam-3679	131	22	g′i(z	g′i(z	NOUN
ejpam-3679	131	23	)	)	PUNCT
ejpam-3679	131	24	]	]	PUNCT
ejpam-3679	132	1	+	+	CCONJ
ejpam-3679	133	1	+	+	NUM
ejpam-3679	133	2	n∑	n∑	ADJ
ejpam-3679	133	3	i=1	i=1	X
ejpam-3679	134	1	[	[	PUNCT
ejpam-3679	134	2	γi	γi	X
ejpam-3679	134	3	(	(	PUNCT
ejpam-3679	134	4	zh′i(z	zh′i(z	PROPN
ejpam-3679	134	5	)	)	PUNCT
ejpam-3679	134	6	hi(z	hi(z	NOUN
ejpam-3679	134	7	)	)	PUNCT
ejpam-3679	134	8	−	−	NOUN
ejpam-3679	134	9	zk′i(z	zk′i(z	NOUN
ejpam-3679	134	10	)	)	PUNCT
ejpam-3679	134	11	ki(z	ki(z	NOUN
ejpam-3679	134	12	)	)	PUNCT
ejpam-3679	134	13	)	)	PUNCT
ejpam-3679	135	1	+	+	CCONJ
ejpam-3679	135	2	δi	δi	PRON
ejpam-3679	135	3	(	(	PUNCT
ejpam-3679	135	4	zh′′i	zh′′i	X
ejpam-3679	135	5	(	(	PUNCT
ejpam-3679	135	6	z	z	NOUN
ejpam-3679	135	7	)	)	PUNCT
ejpam-3679	135	8	h′i(z	h′i(z	PROPN
ejpam-3679	135	9	)	)	PUNCT
ejpam-3679	136	1	−	−	PROPN
ejpam-3679	136	2	zk′′i	zk′′i	NOUN
ejpam-3679	136	3	(	(	PUNCT
ejpam-3679	136	4	z	z	NOUN
ejpam-3679	136	5	)	)	PUNCT
ejpam-3679	136	6	k′i(z	k′i(z	NOUN
ejpam-3679	136	7	)	)	PUNCT
ejpam-3679	136	8	)	)	PUNCT
ejpam-3679	136	9	]	]	PUNCT
ejpam-3679	136	10	.	.	PUNCT
ejpam-3679	137	1	therefore	therefore	ADV
ejpam-3679	137	2	∣∣∣∣zt	∣∣∣∣zt	VERB
ejpam-3679	137	3	′′n	′′n	NOUN
ejpam-3679	137	4	(	(	PUNCT
ejpam-3679	137	5	z	z	NOUN
ejpam-3679	137	6	)	)	PUNCT
ejpam-3679	137	7	t	t	PROPN
ejpam-3679	137	8	′n(z	′n(z	PROPN
ejpam-3679	137	9	)	)	PUNCT
ejpam-3679	137	10	∣∣∣∣	∣∣∣∣	NOUN
ejpam-3679	137	11	≤	≤	NUM
ejpam-3679	137	12	n∑	n∑	NOUN
ejpam-3679	137	13	i=1	i=1	PROPN
ejpam-3679	138	1	(	(	PUNCT
ejpam-3679	138	2	|αi	|αi	X
ejpam-3679	138	3	−	−	PROPN
ejpam-3679	138	4	1|	1|	NUM
ejpam-3679	138	5	∣∣∣∣zf	∣∣∣∣zf	NOUN
ejpam-3679	138	6	′i(z)fi(z	′i(z)fi(z	ADV
ejpam-3679	138	7	)	)	PUNCT
ejpam-3679	139	1	−	−	PROPN
ejpam-3679	139	2	1	1	NUM
ejpam-3679	139	3	∣∣∣∣+	∣∣∣∣+	NOUN
ejpam-3679	139	4	|βi|	|βi|	PROPN
ejpam-3679	139	5	∣∣∣∣zgi′′(z)gi′(z	∣∣∣∣zgi′′(z)gi′(z	NOUN
ejpam-3679	139	6	)	)	PUNCT
ejpam-3679	139	7	∣∣∣∣)+	∣∣∣∣)+	VERB
ejpam-3679	140	1	+	+	X
ejpam-3679	140	2	n∑	n∑	ADJ
ejpam-3679	140	3	i=1	i=1	PROPN
ejpam-3679	141	1	{	{	PUNCT
ejpam-3679	141	2	|γi|	|γi|	NOUN
ejpam-3679	141	3	[	[	X
ejpam-3679	141	4	(	(	PUNCT
ejpam-3679	141	5	∣∣∣∣zh′i(z)hi(z	∣∣∣∣zh′i(z)hi(z	NOUN
ejpam-3679	141	6	)	)	PUNCT
ejpam-3679	141	7	−	−	PROPN
ejpam-3679	141	8	1	1	NUM
ejpam-3679	141	9	∣∣∣∣)+	∣∣∣∣)+	NUM
ejpam-3679	141	10	(	(	PUNCT
ejpam-3679	141	11	∣∣∣∣zk′i(z)ki(z	∣∣∣∣zk′i(z)ki(z	NOUN
ejpam-3679	141	12	)	)	PUNCT
ejpam-3679	141	13	−	−	PROPN
ejpam-3679	141	14	1	1	NUM
ejpam-3679	141	15	∣∣∣∣)]+	∣∣∣∣)]+	PROPN
ejpam-3679	141	16	|δi|	|δi|	PROPN
ejpam-3679	141	17	(	(	PUNCT
ejpam-3679	141	18	∣∣∣∣zh′′i	∣∣∣∣zh′′i	PROPN
ejpam-3679	141	19	(	(	PUNCT
ejpam-3679	141	20	z)h′i(z	z)h′i(z	PROPN
ejpam-3679	141	21	)	)	PUNCT
ejpam-3679	141	22	∣∣∣∣+	∣∣∣∣+	PROPN
ejpam-3679	141	23	∣∣∣∣zk′′i	∣∣∣∣zk′′i	PROPN
ejpam-3679	141	24	(	(	PUNCT
ejpam-3679	141	25	z	z	NOUN
ejpam-3679	141	26	)	)	PUNCT
ejpam-3679	141	27	k′i(z	k′i(z	PROPN
ejpam-3679	141	28	)	)	PUNCT
ejpam-3679	141	29	∣∣∣∣	∣∣∣∣	NOUN
ejpam-3679	141	30	)	)	PUNCT
ejpam-3679	141	31	}	}	PUNCT
ejpam-3679	141	32	.	.	PUNCT
ejpam-3679	142	1	(	(	PUNCT
ejpam-3679	142	2	6	6	NUM
ejpam-3679	142	3	)	)	PUNCT
ejpam-3679	142	4	thus	thus	ADV
ejpam-3679	142	5	,	,	PUNCT
ejpam-3679	142	6	clearly	clearly	ADV
ejpam-3679	142	7	,	,	PUNCT
ejpam-3679	142	8	we	we	PRON
ejpam-3679	142	9	find	find	VERB
ejpam-3679	142	10	from	from	ADP
ejpam-3679	142	11	this	this	DET
ejpam-3679	142	12	last	last	ADJ
ejpam-3679	142	13	inequality	inequality	NOUN
ejpam-3679	142	14	(	(	PUNCT
ejpam-3679	142	15	6	6	NUM
ejpam-3679	142	16	)	)	PUNCT
ejpam-3679	142	17	that	that	SCONJ
ejpam-3679	142	18	1−	1−	NUM
ejpam-3679	142	19	|z|2c	|z|2c	NOUN
ejpam-3679	142	20	c	c	NOUN
ejpam-3679	142	21	∣∣∣∣zt	∣∣∣∣zt	VERB
ejpam-3679	142	22	′′n	′′n	NOUN
ejpam-3679	142	23	(	(	PUNCT
ejpam-3679	142	24	z	z	NOUN
ejpam-3679	142	25	)	)	PUNCT
ejpam-3679	142	26	t	t	PROPN
ejpam-3679	142	27	′n(z	′n(z	PROPN
ejpam-3679	142	28	)	)	PUNCT
ejpam-3679	142	29	∣∣∣∣	∣∣∣∣	NOUN
ejpam-3679	142	30	≤	≤	NOUN
ejpam-3679	142	31	1−	1−	NUM
ejpam-3679	142	32	|z|2c	|z|2c	NOUN
ejpam-3679	143	1	c	c	NOUN
ejpam-3679	143	2	n∑	n∑	NOUN
ejpam-3679	144	1	i=1	i=1	X
ejpam-3679	145	1	[	[	PUNCT
ejpam-3679	145	2	|αi	|αi	X
ejpam-3679	145	3	−	−	PROPN
ejpam-3679	145	4	1|	1|	NUM
ejpam-3679	145	5	(	(	PUNCT
ejpam-3679	145	6	∣∣∣∣zf	∣∣∣∣zf	NOUN
ejpam-3679	145	7	′i(z)fi(z	′i(z)fi(z	ADV
ejpam-3679	145	8	)	)	PUNCT
ejpam-3679	145	9	∣∣∣∣+	∣∣∣∣+	NOUN
ejpam-3679	145	10	1	1	NUM
ejpam-3679	145	11	)	)	PUNCT
ejpam-3679	145	12	+	+	CCONJ
ejpam-3679	145	13	|βi|	|βi|	PRON
ejpam-3679	145	14	∣∣∣∣∣zg	∣∣∣∣∣zg	VERB
ejpam-3679	145	15	′′	′′	PROPN
ejpam-3679	145	16	i	i	PRON
ejpam-3679	145	17	(	(	PUNCT
ejpam-3679	145	18	z	z	NOUN
ejpam-3679	145	19	)	)	PUNCT
ejpam-3679	145	20	gi(z	gi(z	NOUN
ejpam-3679	145	21	)	)	PUNCT
ejpam-3679	145	22	∣∣∣∣∣	∣∣∣∣∣	PUNCT
ejpam-3679	145	23	]	]	PUNCT
ejpam-3679	146	1	+	+	CCONJ
ejpam-3679	146	2	+	+	SYM
ejpam-3679	146	3	1−	1−	NUM
ejpam-3679	146	4	|z|2c	|z|2c	NOUN
ejpam-3679	146	5	c	c	NOUN
ejpam-3679	146	6	n∑	n∑	NOUN
ejpam-3679	146	7	i=1	i=1	PROPN
ejpam-3679	146	8	{	{	PUNCT
ejpam-3679	146	9	|γi|	|γi|	NOUN
ejpam-3679	146	10	(	(	PUNCT
ejpam-3679	146	11	∣∣∣∣zh′i(z)hi(z	∣∣∣∣zh′i(z)hi(z	NOUN
ejpam-3679	146	12	)	)	PUNCT
ejpam-3679	146	13	∣∣∣∣+	∣∣∣∣+	NOUN
ejpam-3679	146	14	∣∣∣∣zk′i(z)ki(z	∣∣∣∣zk′i(z)ki(z	NOUN
ejpam-3679	146	15	)	)	PUNCT
ejpam-3679	146	16	∣∣∣∣+	∣∣∣∣+	PROPN
ejpam-3679	146	17	2	2	NUM
ejpam-3679	146	18	)	)	PUNCT
ejpam-3679	147	1	+	+	CCONJ
ejpam-3679	147	2	|δi|	|δi|	PROPN
ejpam-3679	147	3	(	(	PUNCT
ejpam-3679	147	4	∣∣∣∣zh′′i	∣∣∣∣zh′′i	PROPN
ejpam-3679	147	5	(	(	PUNCT
ejpam-3679	147	6	z)h′i(z	z)h′i(z	PROPN
ejpam-3679	147	7	)	)	PUNCT
ejpam-3679	147	8	∣∣∣∣+	∣∣∣∣+	PROPN
ejpam-3679	147	9	∣∣∣∣zk′′i	∣∣∣∣zk′′i	PROPN
ejpam-3679	147	10	(	(	PUNCT
ejpam-3679	147	11	z	z	NOUN
ejpam-3679	147	12	)	)	PUNCT
ejpam-3679	147	13	k′i(z	k′i(z	PROPN
ejpam-3679	147	14	)	)	PUNCT
ejpam-3679	147	15	∣∣∣∣	∣∣∣∣	NOUN
ejpam-3679	147	16	)	)	PUNCT
ejpam-3679	147	17	}	}	PUNCT
ejpam-3679	147	18	≤	≤	NUM
ejpam-3679	147	19	≤	≤	NUM
ejpam-3679	147	20	1−	1−	NUM
ejpam-3679	147	21	|z|2c	|z|2c	NOUN
ejpam-3679	147	22	c	c	NOUN
ejpam-3679	147	23	n∑	n∑	NOUN
ejpam-3679	147	24	i=1	i=1	X
ejpam-3679	148	1	[	[	PUNCT
ejpam-3679	148	2	|αi	|αi	X
ejpam-3679	148	3	−	−	PROPN
ejpam-3679	148	4	1|	1|	NUM
ejpam-3679	148	5	(	(	PUNCT
ejpam-3679	148	6	∣∣∣∣f	∣∣∣∣f	PROPN
ejpam-3679	148	7	′i	′i	NOUN
ejpam-3679	148	8	(	(	PUNCT
ejpam-3679	148	9	z	z	NOUN
ejpam-3679	148	10	)	)	PUNCT
ejpam-3679	148	11	(	(	PUNCT
ejpam-3679	148	12	z	z	NOUN
ejpam-3679	148	13	fi(z	fi(z	NOUN
ejpam-3679	148	14	)	)	PUNCT
ejpam-3679	148	15	)	)	PUNCT
ejpam-3679	148	16	µi∣∣∣∣	µi∣∣∣∣	VERB
ejpam-3679	148	17	∣∣∣∣fi(z)z	∣∣∣∣fi(z)z	PROPN
ejpam-3679	148	18	∣∣∣∣µi−1	∣∣∣∣µi−1	PROPN
ejpam-3679	148	19	+	+	CCONJ
ejpam-3679	148	20	1	1	NUM
ejpam-3679	148	21	)	)	PUNCT
ejpam-3679	148	22	+	+	CCONJ
ejpam-3679	148	23	|βi|	|βi|	PRON
ejpam-3679	148	24	|z|	|z|	VERB
ejpam-3679	148	25	∣∣∣∣zg′′i	∣∣∣∣zg′′i	PROPN
ejpam-3679	148	26	(	(	PUNCT
ejpam-3679	148	27	z	z	NOUN
ejpam-3679	148	28	)	)	PUNCT
ejpam-3679	148	29	g′i(z	g′i(z	NOUN
ejpam-3679	148	30	)	)	PUNCT
ejpam-3679	148	31	∣∣∣∣	∣∣∣∣	NOUN
ejpam-3679	148	32	]	]	PUNCT
ejpam-3679	149	1	+	+	CCONJ
ejpam-3679	149	2	+	+	SYM
ejpam-3679	149	3	1−	1−	NUM
ejpam-3679	149	4	|z|2c	|z|2c	NOUN
ejpam-3679	149	5	c	c	NOUN
ejpam-3679	149	6	n∑	n∑	NOUN
ejpam-3679	150	1	i=1	i=1	PROPN
ejpam-3679	150	2	|γi|	|γi|	NOUN
ejpam-3679	150	3	(	(	PUNCT
ejpam-3679	150	4	∣∣∣∣h′i(z	∣∣∣∣h′i(z	NOUN
ejpam-3679	150	5	)	)	PUNCT
ejpam-3679	150	6	(	(	PUNCT
ejpam-3679	150	7	z	z	NOUN
ejpam-3679	150	8	hi(z	hi(z	PRON
ejpam-3679	150	9	)	)	PUNCT
ejpam-3679	150	10	)	)	PUNCT
ejpam-3679	151	1	νi∣∣∣∣	νi∣∣∣∣	PROPN
ejpam-3679	151	2	∣∣∣∣hi(z)z	∣∣∣∣hi(z)z	PROPN
ejpam-3679	151	3	∣∣∣∣νi−1	∣∣∣∣νi−1	PROPN
ejpam-3679	151	4	+	+	CCONJ
ejpam-3679	151	5	∣∣∣∣∣k′i(z	∣∣∣∣∣k′i(z	NOUN
ejpam-3679	151	6	)	)	PUNCT
ejpam-3679	151	7	(	(	PUNCT
ejpam-3679	151	8	z	z	NOUN
ejpam-3679	151	9	ki(z	ki(z	NOUN
ejpam-3679	151	10	)	)	PUNCT
ejpam-3679	151	11	)	)	PUNCT
ejpam-3679	151	12	θi∣∣∣∣∣	θi∣∣∣∣∣	NOUN
ejpam-3679	151	13	∣∣∣∣ki(z)z	∣∣∣∣ki(z)z	PROPN
ejpam-3679	151	14	∣∣∣∣θi−1	∣∣∣∣θi−1	PROPN
ejpam-3679	152	1	+	+	CCONJ
ejpam-3679	152	2	2	2	NUM
ejpam-3679	152	3	)	)	PUNCT
ejpam-3679	153	1	+	+	PUNCT
ejpam-3679	153	2	+	+	CCONJ
ejpam-3679	153	3	1−	1−	NUM
ejpam-3679	153	4	|z|2c	|z|2c	NOUN
ejpam-3679	153	5	c	c	NOUN
ejpam-3679	153	6	n∑	n∑	NOUN
ejpam-3679	154	1	i=1	i=1	PROPN
ejpam-3679	154	2	|δi|	|δi|	PROPN
ejpam-3679	154	3	(	(	PUNCT
ejpam-3679	154	4	|z|	|z|	NOUN
ejpam-3679	154	5	∣∣∣∣h′′i	∣∣∣∣h′′i	NUM
ejpam-3679	154	6	(	(	PUNCT
ejpam-3679	154	7	z)h′i(z	z)h′i(z	NOUN
ejpam-3679	154	8	)	)	PUNCT
ejpam-3679	154	9	∣∣∣∣+	∣∣∣∣+	PROPN
ejpam-3679	154	10	|z|	|z|	VERB
ejpam-3679	154	11	∣∣∣∣k′′i	∣∣∣∣k′′i	PROPN
ejpam-3679	154	12	(	(	PUNCT
ejpam-3679	154	13	z	z	NOUN
ejpam-3679	154	14	)	)	PUNCT
ejpam-3679	154	15	k′i(z	k′i(z	PROPN
ejpam-3679	154	16	)	)	PUNCT
ejpam-3679	154	17	∣∣∣∣	∣∣∣∣	NOUN
ejpam-3679	154	18	)	)	PUNCT
ejpam-3679	154	19	.	.	PUNCT
ejpam-3679	155	1	by	by	ADP
ejpam-3679	155	2	applying	apply	VERB
ejpam-3679	155	3	the	the	DET
ejpam-3679	155	4	general	general	ADJ
ejpam-3679	155	5	schwarz	schwarz	PROPN
ejpam-3679	155	6	lemma	lemma	PROPN
ejpam-3679	155	7	to	to	ADP
ejpam-3679	155	8	the	the	DET
ejpam-3679	155	9	functions	function	NOUN
ejpam-3679	155	10	fi	fi	NOUN
ejpam-3679	155	11	,	,	PUNCT
ejpam-3679	155	12	hi	hi	INTJ
ejpam-3679	155	13	,	,	PUNCT
ejpam-3679	155	14	ki	ki	PROPN
ejpam-3679	155	15	,	,	PUNCT
ejpam-3679	155	16	i	i	NOUN
ejpam-3679	155	17	=	=	NOUN
ejpam-3679	155	18	1	1	NUM
ejpam-3679	155	19	,	,	PUNCT
ejpam-3679	155	20	n	n	PRON
ejpam-3679	155	21	we	we	PRON
ejpam-3679	155	22	obtain	obtain	VERB
ejpam-3679	155	23	|fi	|fi	PRON
ejpam-3679	155	24	(	(	PUNCT
ejpam-3679	155	25	z)|	z)|	ADJ
ejpam-3679	155	26	≤mi	≤mi	NOUN
ejpam-3679	155	27	|z|	|z|	NOUN
ejpam-3679	155	28	,	,	PUNCT
ejpam-3679	155	29	|hi	|hi	X
ejpam-3679	155	30	(	(	PUNCT
ejpam-3679	155	31	z)|	z)|	ADP
ejpam-3679	155	32	≤	≤	NUM
ejpam-3679	155	33	pi	pi	NOUN
ejpam-3679	155	34	|z|	|z|	NOUN
ejpam-3679	155	35	,	,	PUNCT
ejpam-3679	155	36	|ki	|ki	PRON
ejpam-3679	155	37	(	(	PUNCT
ejpam-3679	155	38	z)|	z)|	ADP
ejpam-3679	155	39	≤	≤	NUM
ejpam-3679	155	40	qi	qi	NOUN
ejpam-3679	155	41	|z|	|z|	NOUN
ejpam-3679	155	42	.	.	PUNCT
ejpam-3679	156	1	next	next	ADV
ejpam-3679	156	2	,	,	PUNCT
ejpam-3679	156	3	using	use	VERB
ejpam-3679	156	4	the	the	DET
ejpam-3679	156	5	hypothesis	hypothesis	NOUN
ejpam-3679	156	6	,	,	PUNCT
ejpam-3679	156	7	we	we	PRON
ejpam-3679	156	8	obtain	obtain	VERB
ejpam-3679	156	9	:	:	PUNCT
ejpam-3679	156	10	1−	1−	NUM
ejpam-3679	156	11	|z|2c	|z|2c	NOUN
ejpam-3679	156	12	c	c	NOUN
ejpam-3679	156	13	∣∣∣∣zt	∣∣∣∣zt	VERB
ejpam-3679	156	14	′′n	′′n	NOUN
ejpam-3679	156	15	(	(	PUNCT
ejpam-3679	156	16	z	z	NOUN
ejpam-3679	156	17	)	)	PUNCT
ejpam-3679	156	18	t	t	PROPN
ejpam-3679	156	19	′n(z	′n(z	PROPN
ejpam-3679	156	20	)	)	PUNCT
ejpam-3679	156	21	∣∣∣∣	∣∣∣∣	NOUN
ejpam-3679	156	22	≤	≤	NOUN
ejpam-3679	156	23	1−	1−	NUM
ejpam-3679	156	24	|z|2c	|z|2c	NOUN
ejpam-3679	157	1	c	c	NOUN
ejpam-3679	157	2	n∑	n∑	NOUN
ejpam-3679	157	3	i=1	i=1	PROPN
ejpam-3679	158	1	|αi	|αi	X
ejpam-3679	158	2	−	−	PROPN
ejpam-3679	158	3	1|	1|	NUM
ejpam-3679	158	4	(	(	PUNCT
ejpam-3679	158	5	∣∣∣∣f	∣∣∣∣f	PROPN
ejpam-3679	158	6	′i	′i	NOUN
ejpam-3679	158	7	(	(	PUNCT
ejpam-3679	158	8	z	z	NOUN
ejpam-3679	158	9	)	)	PUNCT
ejpam-3679	158	10	(	(	PUNCT
ejpam-3679	158	11	z	z	NOUN
ejpam-3679	158	12	fi(z	fi(z	NOUN
ejpam-3679	158	13	)	)	PUNCT
ejpam-3679	158	14	)	)	PUNCT
ejpam-3679	159	1	µi	µi	ADP
ejpam-3679	159	2	−	−	NUM
ejpam-3679	159	3	1	1	NUM
ejpam-3679	159	4	∣∣∣∣+	∣∣∣∣+	NOUN
ejpam-3679	159	5	1	1	NUM
ejpam-3679	159	6	)	)	PUNCT
ejpam-3679	159	7	mµi−1	mµi−1	PROPN
ejpam-3679	159	8	i	i	PROPN
ejpam-3679	159	9	+	+	PROPN
ejpam-3679	159	10	c.	c.	PROPN
ejpam-3679	159	11	bărbatu	bărbatu	PROPN
ejpam-3679	159	12	,	,	PUNCT
ejpam-3679	159	13	d.	d.	PROPN
ejpam-3679	159	14	breaz	breaz	PROPN
ejpam-3679	159	15	/	/	SYM
ejpam-3679	159	16	eur	eur	PROPN
ejpam-3679	159	17	.	.	PUNCT
ejpam-3679	160	1	j.	j.	PROPN
ejpam-3679	160	2	pure	pure	PROPN
ejpam-3679	160	3	appl	appl	PROPN
ejpam-3679	160	4	.	.	PROPN
ejpam-3679	160	5	math	math	PROPN
ejpam-3679	160	6	,	,	PUNCT
ejpam-3679	160	7	13	13	NUM
ejpam-3679	160	8	(	(	PUNCT
ejpam-3679	160	9	5	5	NUM
ejpam-3679	160	10	)	)	PUNCT
ejpam-3679	160	11	(	(	PUNCT
ejpam-3679	160	12	2020	2020	NUM
ejpam-3679	160	13	)	)	PUNCT
ejpam-3679	160	14	,	,	PUNCT
ejpam-3679	160	15	1285	1285	NUM
ejpam-3679	160	16	-	-	SYM
ejpam-3679	160	17	1299	1299	NUM
ejpam-3679	160	18	1291	1291	NUM
ejpam-3679	160	19	+	+	SYM
ejpam-3679	160	20	1−	1−	NUM
ejpam-3679	160	21	|z|2c	|z|2c	NOUN
ejpam-3679	161	1	c	c	NOUN
ejpam-3679	161	2	n∑	n∑	NOUN
ejpam-3679	162	1	i=1	i=1	PROPN
ejpam-3679	162	2	{	{	PUNCT
ejpam-3679	162	3	|βi|	|βi|	PROPN
ejpam-3679	162	4	|z|ni	|z|ni	PROPN
ejpam-3679	162	5	+	+	CCONJ
ejpam-3679	162	6	|γi|	|γi|	NOUN
ejpam-3679	162	7	[	[	PUNCT
ejpam-3679	162	8	(	(	PUNCT
ejpam-3679	162	9	2−	2−	NUM
ejpam-3679	162	10	ηi)p	ηi)p	PROPN
ejpam-3679	162	11	νi−1i	νi−1i	PROPN
ejpam-3679	162	12	+	+	CCONJ
ejpam-3679	162	13	(	(	PUNCT
ejpam-3679	162	14	2−	2−	NUM
ejpam-3679	162	15	ρi)qθi−1i	ρi)qθi−1i	NOUN
ejpam-3679	162	16	+	+	CCONJ
ejpam-3679	162	17	2	2	NUM
ejpam-3679	162	18	]	]	PUNCT
ejpam-3679	162	19	}	}	PUNCT
ejpam-3679	163	1	+	+	PUNCT
ejpam-3679	163	2	+	+	CCONJ
ejpam-3679	163	3	1−	1−	NUM
ejpam-3679	163	4	|z|2c	|z|2c	NOUN
ejpam-3679	163	5	c	c	NOUN
ejpam-3679	163	6	n∑	n∑	NOUN
ejpam-3679	163	7	i=1	i=1	PROPN
ejpam-3679	164	1	{	{	PUNCT
ejpam-3679	164	2	|δi|	|δi|	PROPN
ejpam-3679	164	3	|z|	|z|	PROPN
ejpam-3679	164	4	(	(	PUNCT
ejpam-3679	164	5	ri	ri	NOUN
ejpam-3679	164	6	+	+	CCONJ
ejpam-3679	164	7	si	si	X
ejpam-3679	164	8	)	)	PUNCT
ejpam-3679	164	9	}	}	PUNCT
ejpam-3679	164	10	.	.	PUNCT
ejpam-3679	165	1	(	(	PUNCT
ejpam-3679	165	2	7	7	X
ejpam-3679	165	3	)	)	PUNCT
ejpam-3679	165	4	since	since	SCONJ
ejpam-3679	165	5	max	max	PROPN
ejpam-3679	165	6	|z|≤1	|z|≤1	PROPN
ejpam-3679	165	7	(	(	PUNCT
ejpam-3679	165	8	1−	1−	NUM
ejpam-3679	165	9	|z|2c	|z|2c	NOUN
ejpam-3679	165	10	)	)	PUNCT
ejpam-3679	165	11	|z|	|z|	NOUN
ejpam-3679	165	12	c	c	NOUN
ejpam-3679	165	13	=	=	SYM
ejpam-3679	165	14	2	2	NUM
ejpam-3679	165	15	(	(	PUNCT
ejpam-3679	165	16	2c+	2c+	NUM
ejpam-3679	165	17	1	1	NUM
ejpam-3679	165	18	)	)	PUNCT
ejpam-3679	165	19	2c+1	2c+1	NOUN
ejpam-3679	165	20	2c	2c	NOUN
ejpam-3679	165	21	,	,	PUNCT
ejpam-3679	165	22	we	we	PRON
ejpam-3679	165	23	obtain	obtain	VERB
ejpam-3679	165	24	1−	1−	NUM
ejpam-3679	165	25	|z|2c	|z|2c	NOUN
ejpam-3679	165	26	c	c	NOUN
ejpam-3679	165	27	∣∣∣∣zt	∣∣∣∣zt	VERB
ejpam-3679	165	28	′′n	′′n	NOUN
ejpam-3679	165	29	(	(	PUNCT
ejpam-3679	165	30	z	z	NOUN
ejpam-3679	165	31	)	)	PUNCT
ejpam-3679	165	32	t	t	PROPN
ejpam-3679	165	33	′n(z	′n(z	PROPN
ejpam-3679	165	34	)	)	PUNCT
ejpam-3679	165	35	∣∣∣∣	∣∣∣∣	NOUN
ejpam-3679	165	36	≤	≤	NUM
ejpam-3679	166	1	1	1	NUM
ejpam-3679	166	2	c	c	NOUN
ejpam-3679	166	3	n∑	n∑	NOUN
ejpam-3679	166	4	i=1	i=1	PROPN
ejpam-3679	166	5	{	{	PUNCT
ejpam-3679	166	6	|αi	|αi	X
ejpam-3679	166	7	−	−	PROPN
ejpam-3679	166	8	1|	1|	NUM
ejpam-3679	166	9	[	[	PUNCT
ejpam-3679	166	10	1	1	NUM
ejpam-3679	166	11	+	+	CCONJ
ejpam-3679	166	12	(	(	PUNCT
ejpam-3679	166	13	2−	2−	NUM
ejpam-3679	166	14	λi)mµi−1	λi)mµi−1	NUM
ejpam-3679	167	1	i	i	PRON
ejpam-3679	167	2	]	]	PUNCT
ejpam-3679	168	1	+	+	CCONJ
ejpam-3679	168	2	|γi|	|γi|	NOUN
ejpam-3679	168	3	[	[	PUNCT
ejpam-3679	168	4	1	1	NUM
ejpam-3679	168	5	+	+	CCONJ
ejpam-3679	168	6	(	(	PUNCT
ejpam-3679	168	7	2−	2−	NUM
ejpam-3679	168	8	ηi)p	ηi)p	PROPN
ejpam-3679	168	9	νi−1i	νi−1i	PROPN
ejpam-3679	168	10	]	]	PUNCT
ejpam-3679	168	11	}	}	PUNCT
ejpam-3679	168	12	+	+	PUNCT
ejpam-3679	169	1	+	+	CCONJ
ejpam-3679	169	2	1	1	NUM
ejpam-3679	169	3	c	c	NOUN
ejpam-3679	169	4	n∑	n∑	NOUN
ejpam-3679	169	5	i=1	i=1	PROPN
ejpam-3679	169	6	|γi|	|γi|	NOUN
ejpam-3679	169	7	[	[	PUNCT
ejpam-3679	169	8	1	1	NUM
ejpam-3679	169	9	+	+	CCONJ
ejpam-3679	169	10	(	(	PUNCT
ejpam-3679	169	11	2−	2−	NUM
ejpam-3679	169	12	ρi)qθi−1i	ρi)qθi−1i	NOUN
ejpam-3679	169	13	]	]	PUNCT
ejpam-3679	170	1	+	+	CCONJ
ejpam-3679	170	2	2	2	NUM
ejpam-3679	170	3	(	(	PUNCT
ejpam-3679	170	4	2c+	2c+	NUM
ejpam-3679	170	5	1	1	NUM
ejpam-3679	170	6	)	)	PUNCT
ejpam-3679	170	7	2c+1	2c+1	NOUN
ejpam-3679	170	8	2c	2c	NUM
ejpam-3679	170	9	n∑	n∑	NOUN
ejpam-3679	170	10	i=1	i=1	X
ejpam-3679	171	1	[	[	X
ejpam-3679	171	2	|βi|ni	|βi|ni	X
ejpam-3679	171	3	+	+	X
ejpam-3679	171	4	|δi|	|δi|	PROPN
ejpam-3679	171	5	(	(	PUNCT
ejpam-3679	171	6	ri	ri	PROPN
ejpam-3679	171	7	+	+	CCONJ
ejpam-3679	171	8	si	si	NOUN
ejpam-3679	171	9	)	)	PUNCT
ejpam-3679	171	10	]	]	PUNCT
ejpam-3679	171	11	.	.	PUNCT
ejpam-3679	172	1	(	(	PUNCT
ejpam-3679	172	2	8)	8)	NUM
ejpam-3679	172	3	if	if	SCONJ
ejpam-3679	172	4	we	we	PRON
ejpam-3679	172	5	make	make	VERB
ejpam-3679	172	6	use	use	NOUN
ejpam-3679	172	7	of	of	ADP
ejpam-3679	172	8	(	(	PUNCT
ejpam-3679	172	9	5	5	NUM
ejpam-3679	172	10	)	)	PUNCT
ejpam-3679	172	11	,	,	PUNCT
ejpam-3679	172	12	the	the	DET
ejpam-3679	172	13	last	last	ADJ
ejpam-3679	172	14	inequality	inequality	NOUN
ejpam-3679	172	15	yields	yield	VERB
ejpam-3679	172	16	1−	1−	NUM
ejpam-3679	172	17	|z|2c	|z|2c	NOUN
ejpam-3679	172	18	c	c	NOUN
ejpam-3679	172	19	∣∣∣∣zt	∣∣∣∣zt	VERB
ejpam-3679	172	20	′′n	′′n	NOUN
ejpam-3679	172	21	(	(	PUNCT
ejpam-3679	172	22	z	z	NOUN
ejpam-3679	172	23	)	)	PUNCT
ejpam-3679	172	24	t	t	PROPN
ejpam-3679	172	25	′n(z	′n(z	PROPN
ejpam-3679	172	26	)	)	PUNCT
ejpam-3679	172	27	∣∣∣∣	∣∣∣∣	NOUN
ejpam-3679	172	28	≤	≤	NUM
ejpam-3679	172	29	1	1	NUM
ejpam-3679	172	30	for	for	ADP
ejpam-3679	172	31	all	all	DET
ejpam-3679	172	32	z	z	NOUN
ejpam-3679	172	33	∈	∈	PROPN
ejpam-3679	172	34	u	u	NOUN
ejpam-3679	172	35	,	,	PUNCT
ejpam-3679	172	36	i	i	PRON
ejpam-3679	172	37	=	=	NOUN
ejpam-3679	172	38	1	1	NUM
ejpam-3679	172	39	,	,	PUNCT
ejpam-3679	172	40	n.	n.	PROPN
ejpam-3679	172	41	finally	finally	ADV
ejpam-3679	172	42	,	,	PUNCT
ejpam-3679	172	43	we	we	PRON
ejpam-3679	172	44	apply	apply	VERB
ejpam-3679	172	45	theorem	theorem	NOUN
ejpam-3679	172	46	1	1	NUM
ejpam-3679	172	47	,	,	PUNCT
ejpam-3679	172	48	we	we	PRON
ejpam-3679	172	49	conclude	conclude	VERB
ejpam-3679	172	50	that	that	SCONJ
ejpam-3679	172	51	,	,	PUNCT
ejpam-3679	172	52	the	the	DET
ejpam-3679	172	53	general	general	ADJ
ejpam-3679	172	54	integral	integral	ADJ
ejpam-3679	172	55	operator	operator	NOUN
ejpam-3679	172	56	tn	tn	NOUN
ejpam-3679	172	57	given	give	VERB
ejpam-3679	172	58	by	by	ADP
ejpam-3679	172	59	(	(	PUNCT
ejpam-3679	172	60	3	3	NUM
ejpam-3679	172	61	)	)	PUNCT
ejpam-3679	172	62	is	be	AUX
ejpam-3679	172	63	in	in	ADP
ejpam-3679	172	64	the	the	DET
ejpam-3679	172	65	class	class	NOUN
ejpam-3679	172	66	s.	s.	PROPN
ejpam-3679	172	67	theorem	theorem	VERB
ejpam-3679	172	68	5	5	NUM
ejpam-3679	172	69	.	.	PUNCT
ejpam-3679	173	1	let	let	VERB
ejpam-3679	173	2	c	c	X
ejpam-3679	173	3	,	,	PUNCT
ejpam-3679	173	4	δ	δ	PROPN
ejpam-3679	173	5	,	,	PUNCT
ejpam-3679	173	6	αi	αi	PROPN
ejpam-3679	173	7	,	,	PUNCT
ejpam-3679	173	8	βi	βi	PROPN
ejpam-3679	173	9	,	,	PUNCT
ejpam-3679	173	10	γi	γi	INTJ
ejpam-3679	173	11	,	,	PUNCT
ejpam-3679	173	12	δi	δi	PROPN
ejpam-3679	173	13	∈	∈	PROPN
ejpam-3679	173	14	c	c	NOUN
ejpam-3679	173	15	,	,	PUNCT
ejpam-3679	173	16	reδ	reδ	X
ejpam-3679	173	17	>	>	X
ejpam-3679	173	18	0	0	PROPN
ejpam-3679	173	19	and	and	CCONJ
ejpam-3679	173	20	mi	mi	PROPN
ejpam-3679	173	21	,	,	PUNCT
ejpam-3679	173	22	ni	ni	PROPN
ejpam-3679	173	23	,	,	PUNCT
ejpam-3679	173	24	pi	pi	PROPN
ejpam-3679	173	25	,	,	PUNCT
ejpam-3679	173	26	qi	qi	PROPN
ejpam-3679	173	27	,	,	PUNCT
ejpam-3679	173	28	ri	ri	PROPN
ejpam-3679	173	29	,	,	PUNCT
ejpam-3679	173	30	si	si	X
ejpam-3679	173	31	≥	≥	PROPN
ejpam-3679	173	32	1	1	NUM
ejpam-3679	173	33	,	,	PUNCT
ejpam-3679	173	34	i	i	PRON
ejpam-3679	173	35	=	=	NOUN
ejpam-3679	173	36	1	1	NUM
ejpam-3679	173	37	,	,	PUNCT
ejpam-3679	173	38	n.	n.	PROPN
ejpam-3679	173	39	suppose	suppose	VERB
ejpam-3679	173	40	that	that	SCONJ
ejpam-3679	173	41	fi	fi	NOUN
ejpam-3679	173	42	∈	∈	PROPN
ejpam-3679	173	43	b	b	PROPN
ejpam-3679	173	44	(	(	PUNCT
ejpam-3679	173	45	µi	µi	PROPN
ejpam-3679	173	46	,	,	PUNCT
ejpam-3679	173	47	λi	λi	NOUN
ejpam-3679	173	48	)	)	PUNCT
ejpam-3679	173	49	,	,	PUNCT
ejpam-3679	173	50	gi	gi	VERB
ejpam-3679	173	51	∈	∈	PROPN
ejpam-3679	173	52	a	a	PRON
ejpam-3679	173	53	,	,	PUNCT
ejpam-3679	173	54	hi	hi	INTJ
ejpam-3679	173	55	∈	∈	PROPN
ejpam-3679	173	56	b	b	PROPN
ejpam-3679	173	57	(	(	PUNCT
ejpam-3679	173	58	νi	νi	NOUN
ejpam-3679	173	59	,	,	PUNCT
ejpam-3679	173	60	ηi	ηi	NOUN
ejpam-3679	173	61	)	)	PUNCT
ejpam-3679	173	62	,	,	PUNCT
ejpam-3679	173	63	ki	ki	PROPN
ejpam-3679	173	64	∈	∈	PROPN
ejpam-3679	173	65	b	b	PROPN
ejpam-3679	173	66	(	(	PUNCT
ejpam-3679	173	67	θi	θi	PROPN
ejpam-3679	173	68	,	,	PUNCT
ejpam-3679	173	69	ρi	ρi	NOUN
ejpam-3679	173	70	)	)	PUNCT
ejpam-3679	173	71	,	,	PUNCT
ejpam-3679	173	72	satisfies	satisfy	VERB
ejpam-3679	173	73	|fi	|fi	X
ejpam-3679	173	74	(	(	PUNCT
ejpam-3679	173	75	z)|	z)|	X
ejpam-3679	173	76	<	<	X
ejpam-3679	173	77	mi	mi	PROPN
ejpam-3679	173	78	,	,	PUNCT
ejpam-3679	173	79	∣∣∣∣∣zg	∣∣∣∣∣zg	VERB
ejpam-3679	173	80	′′	′′	PROPN
ejpam-3679	173	81	i	i	PRON
ejpam-3679	173	82	(	(	PUNCT
ejpam-3679	173	83	z	z	NOUN
ejpam-3679	173	84	)	)	PUNCT
ejpam-3679	173	85	g	g	NOUN
ejpam-3679	173	86	′	′	NUM
ejpam-3679	173	87	i(z	i(z	NOUN
ejpam-3679	173	88	)	)	PUNCT
ejpam-3679	173	89	∣∣∣∣∣	∣∣∣∣∣	ADP
ejpam-3679	173	90	<	<	X
ejpam-3679	173	91	ni	ni	PROPN
ejpam-3679	173	92	,	,	PUNCT
ejpam-3679	173	93	|hi	|hi	X
ejpam-3679	173	94	(	(	PUNCT
ejpam-3679	173	95	z)|	z)|	X
ejpam-3679	173	96	<	<	X
ejpam-3679	173	97	pi	pi	PROPN
ejpam-3679	173	98	,	,	PUNCT
ejpam-3679	173	99	|ki	|ki	PRON
ejpam-3679	173	100	(	(	PUNCT
ejpam-3679	173	101	z)|	z)|	X
ejpam-3679	173	102	<	<	X
ejpam-3679	173	103	qi	qi	PROPN
ejpam-3679	173	104	,	,	PUNCT
ejpam-3679	173	105	∣∣∣∣∣zh	∣∣∣∣∣zh	VERB
ejpam-3679	173	106	′′	′′	PROPN
ejpam-3679	173	107	i	i	PRON
ejpam-3679	173	108	(	(	PUNCT
ejpam-3679	173	109	z	z	NOUN
ejpam-3679	173	110	)	)	PUNCT
ejpam-3679	173	111	h	h	NOUN
ejpam-3679	173	112	′	′	NUM
ejpam-3679	173	113	i(z	i(z	NOUN
ejpam-3679	173	114	)	)	PUNCT
ejpam-3679	173	115	∣∣∣∣∣	∣∣∣∣∣	ADP
ejpam-3679	173	116	<	<	X
ejpam-3679	173	117	ri	ri	PROPN
ejpam-3679	173	118	,	,	PUNCT
ejpam-3679	173	119	∣∣∣∣∣zk	∣∣∣∣∣zk	PROPN
ejpam-3679	173	120	′′	′′	PROPN
ejpam-3679	174	1	i	i	PRON
ejpam-3679	174	2	(	(	PUNCT
ejpam-3679	174	3	z	z	NOUN
ejpam-3679	174	4	)	)	PUNCT
ejpam-3679	174	5	k	k	NOUN
ejpam-3679	174	6	′	′	NUM
ejpam-3679	174	7	i(z	i(z	NOUN
ejpam-3679	174	8	)	)	PUNCT
ejpam-3679	174	9	∣∣∣∣∣	∣∣∣∣∣	ADP
ejpam-3679	174	10	<	<	X
ejpam-3679	174	11	si	si	X
ejpam-3679	174	12	,	,	PUNCT
ejpam-3679	174	13	for	for	ADP
ejpam-3679	174	14	all	all	DET
ejpam-3679	174	15	z	z	NOUN
ejpam-3679	174	16	∈	∈	PROPN
ejpam-3679	174	17	u	u	NOUN
ejpam-3679	174	18	,	,	PUNCT
ejpam-3679	174	19	i	i	PRON
ejpam-3679	174	20	=	=	NOUN
ejpam-3679	174	21	1	1	NUM
ejpam-3679	174	22	,	,	PUNCT
ejpam-3679	174	23	n.	n.	NOUN
ejpam-3679	174	24	if	if	SCONJ
ejpam-3679	174	25	reδ	reδ	PROPN
ejpam-3679	174	26	≥	≥	X
ejpam-3679	174	27	n∑	n∑	X
ejpam-3679	174	28	i=1	i=1	PROPN
ejpam-3679	174	29	{	{	PUNCT
ejpam-3679	174	30	|αi	|αi	X
ejpam-3679	174	31	−	−	PROPN
ejpam-3679	174	32	1|	1|	NUM
ejpam-3679	174	33	[	[	PUNCT
ejpam-3679	174	34	(	(	PUNCT
ejpam-3679	174	35	2−	2−	NUM
ejpam-3679	174	36	λi)mµi−1	λi)mµi−1	NUM
ejpam-3679	174	37	i	i	PRON
ejpam-3679	174	38	+	+	NOUN
ejpam-3679	174	39	1	1	NUM
ejpam-3679	174	40	]	]	PUNCT
ejpam-3679	174	41	+	+	CCONJ
ejpam-3679	174	42	|βi|ni	|βi|ni	X
ejpam-3679	174	43	}	}	PUNCT
ejpam-3679	174	44	+	+	PUNCT
ejpam-3679	175	1	+	+	NUM
ejpam-3679	175	2	n∑	n∑	ADJ
ejpam-3679	175	3	i=1	i=1	PROPN
ejpam-3679	175	4	{	{	PUNCT
ejpam-3679	175	5	|γi|	|γi|	NOUN
ejpam-3679	175	6	[	[	PUNCT
ejpam-3679	175	7	(	(	PUNCT
ejpam-3679	175	8	2−	2−	NUM
ejpam-3679	175	9	ηi)p	ηi)p	PROPN
ejpam-3679	175	10	νi−1i	νi−1i	PROPN
ejpam-3679	175	11	+	+	CCONJ
ejpam-3679	175	12	(	(	PUNCT
ejpam-3679	175	13	2−	2−	NUM
ejpam-3679	175	14	ρi)qθi−1i	ρi)qθi−1i	NOUN
ejpam-3679	175	15	+	+	CCONJ
ejpam-3679	175	16	2	2	NUM
ejpam-3679	175	17	]	]	PUNCT
ejpam-3679	175	18	+	+	CCONJ
ejpam-3679	175	19	|δi|	|δi|	PROPN
ejpam-3679	175	20	(	(	PUNCT
ejpam-3679	175	21	ri	ri	PROPN
ejpam-3679	175	22	+	+	CCONJ
ejpam-3679	175	23	si	si	X
ejpam-3679	175	24	)	)	PUNCT
ejpam-3679	175	25	}	}	PUNCT
ejpam-3679	175	26	(	(	PUNCT
ejpam-3679	175	27	9	9	NUM
ejpam-3679	175	28	)	)	PUNCT
ejpam-3679	175	29	and	and	CCONJ
ejpam-3679	175	30	|c|	|c|	PROPN
ejpam-3679	175	31	≤	≤	PROPN
ejpam-3679	175	32	1−	1−	NUM
ejpam-3679	175	33	1	1	NUM
ejpam-3679	175	34	reδ	reδ	NOUN
ejpam-3679	175	35	n∑	n∑	PROPN
ejpam-3679	175	36	i=1	i=1	PROPN
ejpam-3679	175	37	{	{	PUNCT
ejpam-3679	175	38	|αi	|αi	X
ejpam-3679	175	39	−	−	PROPN
ejpam-3679	175	40	1|	1|	NUM
ejpam-3679	175	41	[	[	PUNCT
ejpam-3679	175	42	(	(	PUNCT
ejpam-3679	175	43	2−	2−	NUM
ejpam-3679	175	44	λi)mµi−1	λi)mµi−1	NUM
ejpam-3679	175	45	i	i	PRON
ejpam-3679	175	46	+	+	NOUN
ejpam-3679	175	47	1	1	NUM
ejpam-3679	175	48	]	]	PUNCT
ejpam-3679	175	49	+	+	CCONJ
ejpam-3679	175	50	|βi|ni	|βi|ni	X
ejpam-3679	175	51	}	}	PUNCT
ejpam-3679	175	52	−	−	PROPN
ejpam-3679	175	53	c.	c.	PROPN
ejpam-3679	175	54	bărbatu	bărbatu	PROPN
ejpam-3679	175	55	,	,	PUNCT
ejpam-3679	175	56	d.	d.	PROPN
ejpam-3679	175	57	breaz	breaz	PROPN
ejpam-3679	175	58	/	/	SYM
ejpam-3679	175	59	eur	eur	PROPN
ejpam-3679	175	60	.	.	PUNCT
ejpam-3679	176	1	j.	j.	PROPN
ejpam-3679	176	2	pure	pure	PROPN
ejpam-3679	176	3	appl	appl	PROPN
ejpam-3679	176	4	.	.	PROPN
ejpam-3679	176	5	math	math	PROPN
ejpam-3679	176	6	,	,	PUNCT
ejpam-3679	176	7	13	13	NUM
ejpam-3679	176	8	(	(	PUNCT
ejpam-3679	176	9	5	5	NUM
ejpam-3679	176	10	)	)	PUNCT
ejpam-3679	176	11	(	(	PUNCT
ejpam-3679	176	12	2020	2020	NUM
ejpam-3679	176	13	)	)	PUNCT
ejpam-3679	176	14	,	,	PUNCT
ejpam-3679	176	15	1285	1285	NUM
ejpam-3679	176	16	-	-	SYM
ejpam-3679	176	17	1299	1299	NUM
ejpam-3679	176	18	1292	1292	NUM
ejpam-3679	176	19	−	−	PROPN
ejpam-3679	176	20	1	1	NUM
ejpam-3679	176	21	reδ	reδ	NOUN
ejpam-3679	177	1	n∑	n∑	NOUN
ejpam-3679	177	2	i=1	i=1	PROPN
ejpam-3679	178	1	{	{	PUNCT
ejpam-3679	178	2	|γi|	|γi|	NOUN
ejpam-3679	178	3	[	[	PUNCT
ejpam-3679	178	4	(	(	PUNCT
ejpam-3679	178	5	2−	2−	NUM
ejpam-3679	178	6	ηi)p	ηi)p	PROPN
ejpam-3679	178	7	νi−1i	νi−1i	PROPN
ejpam-3679	178	8	+	+	CCONJ
ejpam-3679	178	9	(	(	PUNCT
ejpam-3679	178	10	2−	2−	NUM
ejpam-3679	178	11	ρi)qθi−1i	ρi)qθi−1i	NOUN
ejpam-3679	178	12	+	+	CCONJ
ejpam-3679	178	13	2	2	NUM
ejpam-3679	178	14	]	]	PUNCT
ejpam-3679	179	1	+	+	CCONJ
ejpam-3679	179	2	|δi|	|δi|	PROPN
ejpam-3679	179	3	(	(	PUNCT
ejpam-3679	179	4	ri	ri	PROPN
ejpam-3679	179	5	+	+	CCONJ
ejpam-3679	179	6	si	si	X
ejpam-3679	179	7	)	)	PUNCT
ejpam-3679	179	8	}	}	PUNCT
ejpam-3679	179	9	(	(	PUNCT
ejpam-3679	179	10	10	10	NUM
ejpam-3679	179	11	)	)	PUNCT
ejpam-3679	179	12	for	for	ADP
ejpam-3679	179	13	all	all	DET
ejpam-3679	179	14	z	z	NOUN
ejpam-3679	179	15	∈	∈	PROPN
ejpam-3679	179	16	u	u	NOUN
ejpam-3679	179	17	,	,	PUNCT
ejpam-3679	179	18	i	i	PRON
ejpam-3679	179	19	=	=	NOUN
ejpam-3679	179	20	1	1	NUM
ejpam-3679	179	21	,	,	PUNCT
ejpam-3679	179	22	n	n	CCONJ
ejpam-3679	179	23	,	,	PUNCT
ejpam-3679	179	24	then	then	ADV
ejpam-3679	179	25	the	the	DET
ejpam-3679	179	26	function	function	PROPN
ejpam-3679	179	27	tn	tn	PROPN
ejpam-3679	179	28	,	,	PUNCT
ejpam-3679	179	29	defined	define	VERB
ejpam-3679	179	30	by	by	ADP
ejpam-3679	179	31	(	(	PUNCT
ejpam-3679	179	32	3	3	X
ejpam-3679	179	33	)	)	PUNCT
ejpam-3679	179	34	is	be	AUX
ejpam-3679	179	35	in	in	ADP
ejpam-3679	179	36	the	the	DET
ejpam-3679	179	37	class	class	NOUN
ejpam-3679	179	38	s.	s.	PROPN
ejpam-3679	179	39	proof	proof	NOUN
ejpam-3679	179	40	.	.	PUNCT
ejpam-3679	180	1	just	just	ADV
ejpam-3679	180	2	as	as	SCONJ
ejpam-3679	180	3	in	in	ADP
ejpam-3679	180	4	the	the	DET
ejpam-3679	180	5	proof	proof	NOUN
ejpam-3679	180	6	of	of	ADP
ejpam-3679	180	7	theorem	theorem	NOUN
ejpam-3679	180	8	2.1	2.1	NUM
ejpam-3679	180	9	,	,	PUNCT
ejpam-3679	180	10	we	we	PRON
ejpam-3679	180	11	have∣∣∣∣zt	have∣∣∣∣zt	VERB
ejpam-3679	180	12	′′n	′′n	NOUN
ejpam-3679	180	13	(	(	PUNCT
ejpam-3679	180	14	z	z	NOUN
ejpam-3679	180	15	)	)	PUNCT
ejpam-3679	180	16	t	t	PROPN
ejpam-3679	180	17	′n(z	′n(z	PROPN
ejpam-3679	180	18	)	)	PUNCT
ejpam-3679	180	19	∣∣∣∣	∣∣∣∣	NOUN
ejpam-3679	180	20	≤	≤	NUM
ejpam-3679	181	1	n∑	n∑	NOUN
ejpam-3679	181	2	i=1	i=1	PROPN
ejpam-3679	182	1	(	(	PUNCT
ejpam-3679	182	2	|αi	|αi	X
ejpam-3679	182	3	−	−	PROPN
ejpam-3679	182	4	1|	1|	NUM
ejpam-3679	182	5	∣∣∣∣zf	∣∣∣∣zf	NOUN
ejpam-3679	182	6	′i(z)fi(z	′i(z)fi(z	ADV
ejpam-3679	182	7	)	)	PUNCT
ejpam-3679	183	1	−	−	PROPN
ejpam-3679	183	2	1	1	NUM
ejpam-3679	183	3	∣∣∣∣+	∣∣∣∣+	NOUN
ejpam-3679	183	4	|βi|	|βi|	PROPN
ejpam-3679	183	5	∣∣∣∣zgi′′(z)gi′(z	∣∣∣∣zgi′′(z)gi′(z	NOUN
ejpam-3679	183	6	)	)	PUNCT
ejpam-3679	183	7	∣∣∣∣)+	∣∣∣∣)+	VERB
ejpam-3679	184	1	+	+	X
ejpam-3679	184	2	n∑	n∑	ADJ
ejpam-3679	184	3	i=1	i=1	PROPN
ejpam-3679	185	1	{	{	PUNCT
ejpam-3679	185	2	|γi|	|γi|	NOUN
ejpam-3679	185	3	[	[	X
ejpam-3679	185	4	(	(	PUNCT
ejpam-3679	185	5	∣∣∣∣zh′i(z)hi(z	∣∣∣∣zh′i(z)hi(z	NOUN
ejpam-3679	185	6	)	)	PUNCT
ejpam-3679	185	7	−	−	PROPN
ejpam-3679	185	8	1	1	NUM
ejpam-3679	185	9	∣∣∣∣)+	∣∣∣∣)+	NUM
ejpam-3679	185	10	(	(	PUNCT
ejpam-3679	185	11	∣∣∣∣zk′i(z)ki(z	∣∣∣∣zk′i(z)ki(z	NOUN
ejpam-3679	185	12	)	)	PUNCT
ejpam-3679	185	13	−	−	PROPN
ejpam-3679	185	14	1	1	NUM
ejpam-3679	185	15	∣∣∣∣)]+	∣∣∣∣)]+	PROPN
ejpam-3679	185	16	|δi|	|δi|	PROPN
ejpam-3679	185	17	(	(	PUNCT
ejpam-3679	185	18	∣∣∣∣zh′′i	∣∣∣∣zh′′i	PROPN
ejpam-3679	185	19	(	(	PUNCT
ejpam-3679	185	20	z)h′i(z	z)h′i(z	PROPN
ejpam-3679	185	21	)	)	PUNCT
ejpam-3679	185	22	∣∣∣∣+	∣∣∣∣+	PROPN
ejpam-3679	185	23	∣∣∣∣zk′′i	∣∣∣∣zk′′i	PROPN
ejpam-3679	185	24	(	(	PUNCT
ejpam-3679	185	25	z	z	NOUN
ejpam-3679	185	26	)	)	PUNCT
ejpam-3679	185	27	k′i(z	k′i(z	PROPN
ejpam-3679	185	28	)	)	PUNCT
ejpam-3679	185	29	∣∣∣∣	∣∣∣∣	NOUN
ejpam-3679	185	30	)	)	PUNCT
ejpam-3679	185	31	}	}	PUNCT
ejpam-3679	185	32	.	.	PUNCT
ejpam-3679	186	1	so	so	ADV
ejpam-3679	186	2	,	,	PUNCT
ejpam-3679	186	3	for	for	ADP
ejpam-3679	186	4	a	a	DET
ejpam-3679	186	5	given	give	VERB
ejpam-3679	186	6	constant	constant	ADJ
ejpam-3679	186	7	c	c	NOUN
ejpam-3679	186	8	∈	∈	PROPN
ejpam-3679	186	9	c	c	X
ejpam-3679	186	10	,	,	PUNCT
ejpam-3679	186	11	we	we	PRON
ejpam-3679	186	12	obtain∣∣∣∣c	obtain∣∣∣∣c	VERB
ejpam-3679	186	13	|z|2reδ	|z|2reδ	VERB
ejpam-3679	186	14	+	+	CCONJ
ejpam-3679	186	15	(	(	PUNCT
ejpam-3679	186	16	1−	1−	NUM
ejpam-3679	186	17	∣∣∣z2δ∣∣∣	∣∣∣z2δ∣∣∣	NOUN
ejpam-3679	186	18	)	)	PUNCT
ejpam-3679	186	19	zt	zt	PROPN
ejpam-3679	186	20	′′n	′′n	NOUN
ejpam-3679	186	21	(	(	PUNCT
ejpam-3679	186	22	z	z	NOUN
ejpam-3679	186	23	)	)	PUNCT
ejpam-3679	186	24	δt	δt	ADP
ejpam-3679	186	25	′n(z	′n(z	PROPN
ejpam-3679	186	26	)	)	PUNCT
ejpam-3679	186	27	∣∣∣∣	∣∣∣∣	NOUN
ejpam-3679	186	28	≤	≤	PUNCT
ejpam-3679	186	29	|c|+	|c|+	NOUN
ejpam-3679	186	30	1	1	NUM
ejpam-3679	187	1	|δ|	|δ|	NOUN
ejpam-3679	187	2	n∑	n∑	NOUN
ejpam-3679	187	3	i=1	i=1	PROPN
ejpam-3679	188	1	[	[	PUNCT
ejpam-3679	188	2	|αi	|αi	X
ejpam-3679	188	3	−	−	PROPN
ejpam-3679	188	4	1|	1|	NUM
ejpam-3679	188	5	(	(	PUNCT
ejpam-3679	188	6	∣∣∣∣zf	∣∣∣∣zf	NOUN
ejpam-3679	188	7	′i(z)fi(z	′i(z)fi(z	ADV
ejpam-3679	188	8	)	)	PUNCT
ejpam-3679	188	9	∣∣∣∣+	∣∣∣∣+	NOUN
ejpam-3679	188	10	1	1	NUM
ejpam-3679	188	11	)	)	PUNCT
ejpam-3679	188	12	+	+	CCONJ
ejpam-3679	188	13	|βi|	|βi|	PRON
ejpam-3679	188	14	∣∣∣∣∣zg	∣∣∣∣∣zg	VERB
ejpam-3679	188	15	′′	′′	PROPN
ejpam-3679	188	16	i	i	PRON
ejpam-3679	188	17	(	(	PUNCT
ejpam-3679	188	18	z	z	NOUN
ejpam-3679	188	19	)	)	PUNCT
ejpam-3679	188	20	gi(z	gi(z	NOUN
ejpam-3679	188	21	)	)	PUNCT
ejpam-3679	188	22	∣∣∣∣∣	∣∣∣∣∣	PUNCT
ejpam-3679	188	23	]	]	PUNCT
ejpam-3679	189	1	+	+	PUNCT
ejpam-3679	189	2	+	+	SYM
ejpam-3679	189	3	1	1	NUM
ejpam-3679	189	4	|δ|	|δ|	NOUN
ejpam-3679	189	5	n∑	n∑	PROPN
ejpam-3679	189	6	i=1	i=1	PROPN
ejpam-3679	189	7	{	{	PUNCT
ejpam-3679	189	8	|γi|	|γi|	NOUN
ejpam-3679	189	9	[	[	X
ejpam-3679	189	10	(	(	PUNCT
ejpam-3679	189	11	∣∣∣∣zh′i(z)hi(z	∣∣∣∣zh′i(z)hi(z	NOUN
ejpam-3679	189	12	)	)	PUNCT
ejpam-3679	189	13	∣∣∣∣+	∣∣∣∣+	NOUN
ejpam-3679	189	14	1	1	NUM
ejpam-3679	189	15	)	)	PUNCT
ejpam-3679	189	16	+	+	CCONJ
ejpam-3679	189	17	(	(	PUNCT
ejpam-3679	189	18	∣∣∣∣zk′i(z)ki(z	∣∣∣∣zk′i(z)ki(z	NOUN
ejpam-3679	189	19	)	)	PUNCT
ejpam-3679	189	20	∣∣∣∣+	∣∣∣∣+	NOUN
ejpam-3679	189	21	1	1	NUM
ejpam-3679	189	22	)	)	PUNCT
ejpam-3679	189	23	]	]	PUNCT
ejpam-3679	190	1	+	+	CCONJ
ejpam-3679	190	2	|δi|	|δi|	PROPN
ejpam-3679	190	3	(	(	PUNCT
ejpam-3679	190	4	∣∣∣∣zh′′i	∣∣∣∣zh′′i	PROPN
ejpam-3679	190	5	(	(	PUNCT
ejpam-3679	190	6	z)h′i(z	z)h′i(z	PROPN
ejpam-3679	190	7	)	)	PUNCT
ejpam-3679	190	8	∣∣∣∣+	∣∣∣∣+	PROPN
ejpam-3679	190	9	∣∣∣∣zk′′i	∣∣∣∣zk′′i	PROPN
ejpam-3679	190	10	(	(	PUNCT
ejpam-3679	190	11	z	z	NOUN
ejpam-3679	190	12	)	)	PUNCT
ejpam-3679	190	13	k′i(z	k′i(z	PROPN
ejpam-3679	190	14	)	)	PUNCT
ejpam-3679	190	15	∣∣∣∣	∣∣∣∣	NOUN
ejpam-3679	190	16	)	)	PUNCT
ejpam-3679	190	17	}	}	PUNCT
ejpam-3679	190	18	≤	≤	NOUN
ejpam-3679	190	19	≤	≤	NUM
ejpam-3679	190	20	|c|+	|c|+	NOUN
ejpam-3679	190	21	1	1	NUM
ejpam-3679	190	22	|δ|	|δ|	NOUN
ejpam-3679	190	23	n∑	n∑	PROPN
ejpam-3679	190	24	i=1	i=1	PROPN
ejpam-3679	191	1	|αi	|αi	X
ejpam-3679	191	2	−	−	PROPN
ejpam-3679	191	3	1|	1|	NUM
ejpam-3679	191	4	(	(	PUNCT
ejpam-3679	191	5	∣∣∣∣f	∣∣∣∣f	PROPN
ejpam-3679	191	6	′i	′i	NOUN
ejpam-3679	191	7	(	(	PUNCT
ejpam-3679	191	8	z	z	NOUN
ejpam-3679	191	9	)	)	PUNCT
ejpam-3679	191	10	(	(	PUNCT
ejpam-3679	191	11	z	z	NOUN
ejpam-3679	191	12	fi(z	fi(z	NOUN
ejpam-3679	191	13	)	)	PUNCT
ejpam-3679	191	14	)	)	PUNCT
ejpam-3679	191	15	µi∣∣∣∣	µi∣∣∣∣	VERB
ejpam-3679	191	16	∣∣∣∣fi(z)z	∣∣∣∣fi(z)z	PROPN
ejpam-3679	191	17	∣∣∣∣µi−1	∣∣∣∣µi−1	PROPN
ejpam-3679	191	18	+	+	CCONJ
ejpam-3679	191	19	1	1	NUM
ejpam-3679	191	20	)	)	PUNCT
ejpam-3679	192	1	+	+	PUNCT
ejpam-3679	192	2	+	+	SYM
ejpam-3679	192	3	1	1	NUM
ejpam-3679	192	4	|δ|	|δ|	NOUN
ejpam-3679	192	5	n∑	n∑	NOUN
ejpam-3679	192	6	i=1	i=1	PROPN
ejpam-3679	193	1	[	[	PUNCT
ejpam-3679	193	2	|β|	|β|	NOUN
ejpam-3679	193	3	∣∣∣∣zg′′i	∣∣∣∣zg′′i	PROPN
ejpam-3679	193	4	(	(	PUNCT
ejpam-3679	193	5	z	z	NOUN
ejpam-3679	193	6	)	)	PUNCT
ejpam-3679	193	7	g′i(z	g′i(z	NOUN
ejpam-3679	193	8	)	)	PUNCT
ejpam-3679	193	9	∣∣∣∣+	∣∣∣∣+	PROPN
ejpam-3679	193	10	|γi|	|γi|	NOUN
ejpam-3679	193	11	(	(	PUNCT
ejpam-3679	193	12	∣∣∣∣h′i(z	∣∣∣∣h′i(z	NOUN
ejpam-3679	193	13	)	)	PUNCT
ejpam-3679	193	14	(	(	PUNCT
ejpam-3679	193	15	z	z	NOUN
ejpam-3679	193	16	hi(z	hi(z	PRON
ejpam-3679	193	17	)	)	PUNCT
ejpam-3679	193	18	)	)	PUNCT
ejpam-3679	193	19	µi∣∣∣∣	µi∣∣∣∣	NOUN
ejpam-3679	193	20	∣∣∣∣hi(z)z	∣∣∣∣hi(z)z	PROPN
ejpam-3679	193	21	∣∣∣∣µi−1	∣∣∣∣µi−1	PROPN
ejpam-3679	193	22	+	+	CCONJ
ejpam-3679	193	23	1	1	NUM
ejpam-3679	193	24	)	)	PUNCT
ejpam-3679	193	25	]	]	PUNCT
ejpam-3679	194	1	+	+	CCONJ
ejpam-3679	194	2	+	+	SYM
ejpam-3679	194	3	1	1	NUM
ejpam-3679	194	4	|δ|	|δ|	NOUN
ejpam-3679	194	5	n∑	n∑	PROPN
ejpam-3679	194	6	i=1	i=1	PROPN
ejpam-3679	194	7	{	{	PUNCT
ejpam-3679	194	8	|γi|	|γi|	NOUN
ejpam-3679	194	9	(	(	PUNCT
ejpam-3679	194	10	∣∣∣∣k′i(z	∣∣∣∣k′i(z	NOUN
ejpam-3679	194	11	)	)	PUNCT
ejpam-3679	194	12	(	(	PUNCT
ejpam-3679	194	13	z	z	NOUN
ejpam-3679	194	14	ki(z	ki(z	NOUN
ejpam-3679	194	15	)	)	PUNCT
ejpam-3679	194	16	)	)	PUNCT
ejpam-3679	194	17	νi∣∣∣∣	νi∣∣∣∣	PROPN
ejpam-3679	194	18	∣∣∣∣ki(z)z	∣∣∣∣ki(z)z	PROPN
ejpam-3679	194	19	∣∣∣∣νi−1	∣∣∣∣νi−1	PUNCT
ejpam-3679	194	20	+	+	CCONJ
ejpam-3679	194	21	1	1	NUM
ejpam-3679	194	22	)	)	PUNCT
ejpam-3679	195	1	+	+	CCONJ
ejpam-3679	195	2	|δi|	|δi|	PROPN
ejpam-3679	195	3	(	(	PUNCT
ejpam-3679	195	4	∣∣∣∣zh′′i	∣∣∣∣zh′′i	PROPN
ejpam-3679	195	5	(	(	PUNCT
ejpam-3679	195	6	z)h′i(z	z)h′i(z	PROPN
ejpam-3679	195	7	)	)	PUNCT
ejpam-3679	195	8	∣∣∣∣+	∣∣∣∣+	PROPN
ejpam-3679	195	9	∣∣∣∣zk′′i	∣∣∣∣zk′′i	PROPN
ejpam-3679	195	10	(	(	PUNCT
ejpam-3679	195	11	z	z	NOUN
ejpam-3679	195	12	)	)	PUNCT
ejpam-3679	195	13	k′i(z	k′i(z	PROPN
ejpam-3679	195	14	)	)	PUNCT
ejpam-3679	195	15	∣∣∣∣	∣∣∣∣	NOUN
ejpam-3679	195	16	)	)	PUNCT
ejpam-3679	195	17	}	}	PUNCT
ejpam-3679	195	18	.	.	PUNCT
ejpam-3679	196	1	(	(	PUNCT
ejpam-3679	196	2	11	11	NUM
ejpam-3679	196	3	)	)	PUNCT
ejpam-3679	196	4	now	now	ADV
ejpam-3679	196	5	,	,	PUNCT
ejpam-3679	196	6	applying	apply	VERB
ejpam-3679	196	7	the	the	DET
ejpam-3679	196	8	general	general	ADJ
ejpam-3679	196	9	schwarz	schwarz	PROPN
ejpam-3679	196	10	lemma	lemma	PROPN
ejpam-3679	196	11	to	to	ADP
ejpam-3679	196	12	the	the	DET
ejpam-3679	196	13	functions	function	NOUN
ejpam-3679	196	14	fi	fi	NOUN
ejpam-3679	196	15	,	,	PUNCT
ejpam-3679	196	16	hi	hi	INTJ
ejpam-3679	196	17	,	,	PUNCT
ejpam-3679	196	18	ki	ki	PROPN
ejpam-3679	196	19	,	,	PUNCT
ejpam-3679	196	20	i	i	NOUN
ejpam-3679	196	21	=	=	NOUN
ejpam-3679	196	22	1	1	NUM
ejpam-3679	196	23	,	,	PUNCT
ejpam-3679	196	24	n	n	PRON
ejpam-3679	196	25	we	we	PRON
ejpam-3679	196	26	obtain	obtain	VERB
ejpam-3679	196	27	|fi	|fi	PRON
ejpam-3679	196	28	(	(	PUNCT
ejpam-3679	196	29	z)|	z)|	ADJ
ejpam-3679	196	30	≤mi	≤mi	NOUN
ejpam-3679	196	31	|z|	|z|	NOUN
ejpam-3679	196	32	,	,	PUNCT
ejpam-3679	196	33	|hi	|hi	X
ejpam-3679	196	34	(	(	PUNCT
ejpam-3679	196	35	z)|	z)|	ADP
ejpam-3679	196	36	≤	≤	NUM
ejpam-3679	196	37	pi	pi	NOUN
ejpam-3679	196	38	|z|	|z|	NOUN
ejpam-3679	196	39	,	,	PUNCT
ejpam-3679	196	40	|ki	|ki	PRON
ejpam-3679	196	41	(	(	PUNCT
ejpam-3679	196	42	z)|	z)|	ADP
ejpam-3679	196	43	≤	≤	NUM
ejpam-3679	196	44	qi	qi	NOUN
ejpam-3679	196	45	|z|	|z|	NOUN
ejpam-3679	196	46	,	,	PUNCT
ejpam-3679	196	47	(	(	PUNCT
ejpam-3679	196	48	12	12	NUM
ejpam-3679	196	49	)	)	PUNCT
ejpam-3679	196	50	using	use	VERB
ejpam-3679	196	51	the	the	DET
ejpam-3679	196	52	hypothesis	hypothesis	NOUN
ejpam-3679	196	53	and	and	CCONJ
ejpam-3679	196	54	(	(	PUNCT
ejpam-3679	196	55	12	12	NUM
ejpam-3679	196	56	)	)	PUNCT
ejpam-3679	196	57	in	in	ADP
ejpam-3679	196	58	inequality	inequality	NOUN
ejpam-3679	196	59	(	(	PUNCT
ejpam-3679	196	60	11	11	NUM
ejpam-3679	196	61	)	)	PUNCT
ejpam-3679	196	62	,	,	PUNCT
ejpam-3679	196	63	we	we	PRON
ejpam-3679	196	64	have∣∣∣∣c	have∣∣∣∣c	VERB
ejpam-3679	196	65	|z|2reδ	|z|2reδ	VERB
ejpam-3679	196	66	+	+	CCONJ
ejpam-3679	196	67	(	(	PUNCT
ejpam-3679	196	68	1−	1−	NUM
ejpam-3679	196	69	∣∣∣z2δ∣∣∣	∣∣∣z2δ∣∣∣	NOUN
ejpam-3679	196	70	)	)	PUNCT
ejpam-3679	196	71	zt	zt	PROPN
ejpam-3679	196	72	′′n	′′n	NOUN
ejpam-3679	196	73	(	(	PUNCT
ejpam-3679	196	74	z	z	NOUN
ejpam-3679	196	75	)	)	PUNCT
ejpam-3679	196	76	δt	δt	ADP
ejpam-3679	196	77	′n(z	′n(z	PROPN
ejpam-3679	196	78	)	)	PUNCT
ejpam-3679	196	79	∣∣∣∣	∣∣∣∣	NOUN
ejpam-3679	196	80	≤	≤	NOUN
ejpam-3679	196	81	≤	≤	NUM
ejpam-3679	196	82	|c|+	|c|+	NOUN
ejpam-3679	196	83	1	1	NUM
ejpam-3679	196	84	|δ|	|δ|	NOUN
ejpam-3679	196	85	n∑	n∑	PROPN
ejpam-3679	196	86	i=1	i=1	PROPN
ejpam-3679	197	1	|αi	|αi	X
ejpam-3679	197	2	−	−	PROPN
ejpam-3679	197	3	1|	1|	PRON
ejpam-3679	198	1	[	[	X
ejpam-3679	198	2	(	(	PUNCT
ejpam-3679	198	3	∣∣∣∣f	∣∣∣∣f	ADJ
ejpam-3679	198	4	′i	′i	NOUN
ejpam-3679	198	5	(	(	PUNCT
ejpam-3679	198	6	z	z	NOUN
ejpam-3679	198	7	)	)	PUNCT
ejpam-3679	198	8	(	(	PUNCT
ejpam-3679	198	9	z	z	NOUN
ejpam-3679	198	10	fi(z	fi(z	NOUN
ejpam-3679	198	11	)	)	PUNCT
ejpam-3679	198	12	)	)	PUNCT
ejpam-3679	199	1	µi	µi	ADP
ejpam-3679	199	2	−	−	NUM
ejpam-3679	199	3	1	1	NUM
ejpam-3679	199	4	∣∣∣∣+	∣∣∣∣+	NOUN
ejpam-3679	199	5	1	1	NUM
ejpam-3679	199	6	)	)	PUNCT
ejpam-3679	199	7	mµi−1	mµi−1	PROPN
ejpam-3679	199	8	i	i	NOUN
ejpam-3679	199	9	+	+	NOUN
ejpam-3679	199	10	1	1	NUM
ejpam-3679	199	11	]	]	PUNCT
ejpam-3679	200	1	+	+	CCONJ
ejpam-3679	200	2	+	+	SYM
ejpam-3679	200	3	1	1	NUM
ejpam-3679	200	4	|δ|	|δ|	NOUN
ejpam-3679	200	5	n∑	n∑	PROPN
ejpam-3679	200	6	i=1	i=1	PROPN
ejpam-3679	200	7	{	{	PUNCT
ejpam-3679	200	8	|γi|	|γi|	NOUN
ejpam-3679	200	9	[	[	X
ejpam-3679	200	10	(	(	PUNCT
ejpam-3679	200	11	∣∣∣∣h′i(z	∣∣∣∣h′i(z	NOUN
ejpam-3679	200	12	)	)	PUNCT
ejpam-3679	200	13	(	(	PUNCT
ejpam-3679	200	14	z	z	NOUN
ejpam-3679	200	15	hi(z	hi(z	PRON
ejpam-3679	200	16	)	)	PUNCT
ejpam-3679	200	17	)	)	PUNCT
ejpam-3679	201	1	νi	νi	DET
ejpam-3679	201	2	−	−	NOUN
ejpam-3679	201	3	1	1	NUM
ejpam-3679	201	4	∣∣∣∣+	∣∣∣∣+	NOUN
ejpam-3679	201	5	1	1	NUM
ejpam-3679	201	6	)	)	PUNCT
ejpam-3679	201	7	p	p	X
ejpam-3679	201	8	νi−1i	νi−1i	PROPN
ejpam-3679	202	1	+	+	CCONJ
ejpam-3679	202	2	1	1	NUM
ejpam-3679	202	3	]	]	PUNCT
ejpam-3679	202	4	+	+	CCONJ
ejpam-3679	202	5	|βi|ni	|βi|ni	NOUN
ejpam-3679	202	6	}	}	PUNCT
ejpam-3679	202	7	c.	c.	PROPN
ejpam-3679	202	8	bărbatu	bărbatu	PROPN
ejpam-3679	202	9	,	,	PUNCT
ejpam-3679	202	10	d.	d.	PROPN
ejpam-3679	202	11	breaz	breaz	PROPN
ejpam-3679	202	12	/	/	SYM
ejpam-3679	202	13	eur	eur	PROPN
ejpam-3679	202	14	.	.	PUNCT
ejpam-3679	203	1	j.	j.	PROPN
ejpam-3679	203	2	pure	pure	PROPN
ejpam-3679	203	3	appl	appl	PROPN
ejpam-3679	203	4	.	.	PROPN
ejpam-3679	203	5	math	math	PROPN
ejpam-3679	203	6	,	,	PUNCT
ejpam-3679	203	7	13	13	NUM
ejpam-3679	203	8	(	(	PUNCT
ejpam-3679	203	9	5	5	NUM
ejpam-3679	203	10	)	)	PUNCT
ejpam-3679	203	11	(	(	PUNCT
ejpam-3679	203	12	2020	2020	NUM
ejpam-3679	203	13	)	)	PUNCT
ejpam-3679	203	14	,	,	PUNCT
ejpam-3679	203	15	1285	1285	NUM
ejpam-3679	203	16	-	-	SYM
ejpam-3679	203	17	1299	1299	NUM
ejpam-3679	203	18	1293	1293	NUM
ejpam-3679	203	19	+	+	CCONJ
ejpam-3679	203	20	1	1	NUM
ejpam-3679	203	21	|δ|	|δ|	NOUN
ejpam-3679	203	22	n∑	n∑	PROPN
ejpam-3679	203	23	i=1	i=1	PROPN
ejpam-3679	203	24	{	{	PUNCT
ejpam-3679	203	25	|γi|	|γi|	NOUN
ejpam-3679	203	26	[	[	X
ejpam-3679	203	27	(	(	PUNCT
ejpam-3679	203	28	∣∣∣∣∣k′i(z	∣∣∣∣∣k′i(z	X
ejpam-3679	203	29	)	)	PUNCT
ejpam-3679	203	30	(	(	PUNCT
ejpam-3679	203	31	z	z	NOUN
ejpam-3679	203	32	ki(z	ki(z	NOUN
ejpam-3679	203	33	)	)	PUNCT
ejpam-3679	203	34	)	)	PUNCT
ejpam-3679	204	1	θi	θi	X
ejpam-3679	204	2	−	−	PROPN
ejpam-3679	204	3	1	1	NUM
ejpam-3679	204	4	∣∣∣∣∣+	∣∣∣∣∣+	PROPN
ejpam-3679	204	5	1	1	NUM
ejpam-3679	204	6	)	)	PUNCT
ejpam-3679	204	7	qθi−1i	qθi−1i	PROPN
ejpam-3679	205	1	+	+	NOUN
ejpam-3679	205	2	1	1	NUM
ejpam-3679	205	3	]	]	PUNCT
ejpam-3679	205	4	+	+	CCONJ
ejpam-3679	205	5	|δi|	|δi|	PROPN
ejpam-3679	205	6	(	(	PUNCT
ejpam-3679	205	7	ri	ri	PROPN
ejpam-3679	205	8	+	+	CCONJ
ejpam-3679	205	9	si	si	X
ejpam-3679	205	10	)	)	PUNCT
ejpam-3679	205	11	}	}	PUNCT
ejpam-3679	205	12	≤	≤	NOUN
ejpam-3679	205	13	≤	≤	NUM
ejpam-3679	205	14	|c|+	|c|+	NOUN
ejpam-3679	205	15	1	1	NUM
ejpam-3679	205	16	reδ	reδ	NOUN
ejpam-3679	206	1	n∑	n∑	INTJ
ejpam-3679	206	2	i=1	i=1	PROPN
ejpam-3679	207	1	{	{	PUNCT
ejpam-3679	207	2	|αi	|αi	X
ejpam-3679	207	3	−	−	PROPN
ejpam-3679	207	4	1|	1|	NUM
ejpam-3679	207	5	[	[	PUNCT
ejpam-3679	207	6	(	(	PUNCT
ejpam-3679	207	7	2−	2−	NUM
ejpam-3679	207	8	λi)mµi−1	λi)mµi−1	NUM
ejpam-3679	208	1	i	i	PRON
ejpam-3679	208	2	+	+	NOUN
ejpam-3679	208	3	1	1	NUM
ejpam-3679	208	4	]	]	PUNCT
ejpam-3679	208	5	+	+	CCONJ
ejpam-3679	208	6	|βi|ni	|βi|ni	X
ejpam-3679	208	7	}	}	PUNCT
ejpam-3679	208	8	+	+	PUNCT
ejpam-3679	208	9	+	+	SYM
ejpam-3679	208	10	1	1	NUM
ejpam-3679	208	11	reδ	reδ	NOUN
ejpam-3679	209	1	n∑	n∑	NOUN
ejpam-3679	209	2	i=1	i=1	PROPN
ejpam-3679	210	1	{	{	PUNCT
ejpam-3679	210	2	|γi|	|γi|	NOUN
ejpam-3679	210	3	[	[	PUNCT
ejpam-3679	210	4	(	(	PUNCT
ejpam-3679	210	5	2−	2−	NUM
ejpam-3679	210	6	ηi)p	ηi)p	PROPN
ejpam-3679	210	7	νi−1i	νi−1i	PROPN
ejpam-3679	211	1	+	+	CCONJ
ejpam-3679	211	2	1	1	NUM
ejpam-3679	211	3	+	+	CCONJ
ejpam-3679	211	4	(	(	PUNCT
ejpam-3679	211	5	2−	2−	NUM
ejpam-3679	211	6	ρi)qθi−1i	ρi)qθi−1i	NOUN
ejpam-3679	211	7	+	+	CCONJ
ejpam-3679	211	8	1	1	NUM
ejpam-3679	211	9	]	]	PUNCT
ejpam-3679	211	10	+	+	CCONJ
ejpam-3679	211	11	|δi|	|δi|	PROPN
ejpam-3679	211	12	(	(	PUNCT
ejpam-3679	211	13	ri	ri	PROPN
ejpam-3679	211	14	+	+	CCONJ
ejpam-3679	211	15	si	si	X
ejpam-3679	211	16	)	)	PUNCT
ejpam-3679	211	17	}	}	PUNCT
ejpam-3679	211	18	.	.	PUNCT
ejpam-3679	212	1	finally	finally	ADV
ejpam-3679	212	2	,	,	PUNCT
ejpam-3679	212	3	by	by	ADP
ejpam-3679	212	4	applying	apply	VERB
ejpam-3679	212	5	theorem	theorem	NOUN
ejpam-3679	212	6	2	2	NUM
ejpam-3679	212	7	to	to	ADP
ejpam-3679	212	8	the	the	DET
ejpam-3679	212	9	function	function	PROPN
ejpam-3679	212	10	tn	tn	PROPN
ejpam-3679	212	11	,	,	PUNCT
ejpam-3679	212	12	we	we	PRON
ejpam-3679	212	13	deduce	deduce	VERB
ejpam-3679	212	14	that	that	DET
ejpam-3679	212	15	function	function	NOUN
ejpam-3679	212	16	tn	tn	NOUN
ejpam-3679	212	17	given	give	VERB
ejpam-3679	212	18	by	by	ADP
ejpam-3679	212	19	(	(	PUNCT
ejpam-3679	212	20	3	3	NUM
ejpam-3679	212	21	)	)	PUNCT
ejpam-3679	212	22	is	be	AUX
ejpam-3679	212	23	in	in	ADP
ejpam-3679	212	24	the	the	DET
ejpam-3679	212	25	class	class	NOUN
ejpam-3679	212	26	s.	s.	PROPN
ejpam-3679	212	27	theorem	theorem	VERB
ejpam-3679	212	28	6	6	NUM
ejpam-3679	212	29	.	.	PUNCT
ejpam-3679	213	1	let	let	VERB
ejpam-3679	213	2	δ	δ	PROPN
ejpam-3679	213	3	,	,	PUNCT
ejpam-3679	213	4	αi	αi	PROPN
ejpam-3679	213	5	,	,	PUNCT
ejpam-3679	213	6	βi	βi	PROPN
ejpam-3679	213	7	,	,	PUNCT
ejpam-3679	213	8	γi	γi	INTJ
ejpam-3679	213	9	,	,	PUNCT
ejpam-3679	213	10	δi	δi	PROPN
ejpam-3679	213	11	∈	∈	PROPN
ejpam-3679	213	12	c	c	NOUN
ejpam-3679	213	13	,	,	PUNCT
ejpam-3679	213	14	c	c	NOUN
ejpam-3679	213	15	=	=	SYM
ejpam-3679	213	16	reδ	reδ	PROPN
ejpam-3679	213	17	>	>	X
ejpam-3679	213	18	0	0	PROPN
ejpam-3679	213	19	,	,	PUNCT
ejpam-3679	213	20	m0	m0	NOUN
ejpam-3679	213	21	the	the	DET
ejpam-3679	213	22	positive	positive	ADJ
ejpam-3679	213	23	solution	solution	NOUN
ejpam-3679	213	24	of	of	ADP
ejpam-3679	213	25	the	the	DET
ejpam-3679	213	26	equation	equation	NOUN
ejpam-3679	213	27	(	(	PUNCT
ejpam-3679	213	28	4	4	NUM
ejpam-3679	213	29	)	)	PUNCT
ejpam-3679	213	30	,	,	PUNCT
ejpam-3679	213	31	m0	m0	NOUN
ejpam-3679	213	32	=	=	SYM
ejpam-3679	213	33	1	1	NUM
ejpam-3679	213	34	,	,	PUNCT
ejpam-3679	213	35	5936	5936	NUM
ejpam-3679	213	36	...	...	PUNCT
ejpam-3679	213	37	and	and	CCONJ
ejpam-3679	213	38	fi	fi	NOUN
ejpam-3679	213	39	∈	∈	PROPN
ejpam-3679	213	40	b	b	PROPN
ejpam-3679	213	41	(	(	PUNCT
ejpam-3679	213	42	µi	µi	PROPN
ejpam-3679	213	43	,	,	PUNCT
ejpam-3679	213	44	λi	λi	NOUN
ejpam-3679	213	45	)	)	PUNCT
ejpam-3679	213	46	,	,	PUNCT
ejpam-3679	213	47	gi	gi	INTJ
ejpam-3679	213	48	,	,	PUNCT
ejpam-3679	213	49	hi	hi	INTJ
ejpam-3679	213	50	,	,	PUNCT
ejpam-3679	213	51	ki	ki	PROPN
ejpam-3679	213	52	∈	∈	PROPN
ejpam-3679	213	53	a	a	PRON
ejpam-3679	213	54	for	for	ADP
ejpam-3679	213	55	all	all	DET
ejpam-3679	213	56	z	z	NOUN
ejpam-3679	213	57	∈	∈	PROPN
ejpam-3679	213	58	u	u	NOUN
ejpam-3679	213	59	,	,	PUNCT
ejpam-3679	213	60	i	i	PRON
ejpam-3679	213	61	=	=	NOUN
ejpam-3679	213	62	1	1	NUM
ejpam-3679	213	63	,	,	PUNCT
ejpam-3679	213	64	n.	n.	PROPN
ejpam-3679	213	65	suppose	suppose	VERB
ejpam-3679	213	66	also	also	ADV
ejpam-3679	213	67	that	that	SCONJ
ejpam-3679	213	68	|fi	|fi	X
ejpam-3679	213	69	(	(	PUNCT
ejpam-3679	213	70	z)|	z)|	X
ejpam-3679	213	71	<	<	X
ejpam-3679	213	72	mi	mi	PROPN
ejpam-3679	213	73	,	,	PUNCT
ejpam-3679	213	74	∣∣∣∣∣g	∣∣∣∣∣g	PROPN
ejpam-3679	213	75	′′	′′	PROPN
ejpam-3679	214	1	i	i	PRON
ejpam-3679	214	2	(	(	PUNCT
ejpam-3679	214	3	z	z	NOUN
ejpam-3679	214	4	)	)	PUNCT
ejpam-3679	214	5	g	g	NOUN
ejpam-3679	214	6	′	′	NUM
ejpam-3679	214	7	i(z	i(z	NOUN
ejpam-3679	214	8	)	)	PUNCT
ejpam-3679	214	9	∣∣∣∣∣	∣∣∣∣∣	ADP
ejpam-3679	214	10	<	<	X
ejpam-3679	214	11	m0	m0	PROPN
ejpam-3679	214	12	,	,	PUNCT
ejpam-3679	214	13	∣∣∣∣∣h	∣∣∣∣∣h	NOUN
ejpam-3679	215	1	′′	′′	PROPN
ejpam-3679	215	2	i	i	PRON
ejpam-3679	215	3	(	(	PUNCT
ejpam-3679	215	4	z	z	NOUN
ejpam-3679	215	5	)	)	PUNCT
ejpam-3679	215	6	h	h	NOUN
ejpam-3679	215	7	′	′	NUM
ejpam-3679	215	8	i(z	i(z	NOUN
ejpam-3679	215	9	)	)	PUNCT
ejpam-3679	215	10	∣∣∣∣∣	∣∣∣∣∣	ADP
ejpam-3679	215	11	<	<	X
ejpam-3679	215	12	m0	m0	NOUN
ejpam-3679	215	13	,	,	PUNCT
ejpam-3679	215	14	∣∣∣∣∣k	∣∣∣∣∣k	VERB
ejpam-3679	215	15	′′	′′	PROPN
ejpam-3679	215	16	i	i	PRON
ejpam-3679	215	17	(	(	PUNCT
ejpam-3679	215	18	z	z	NOUN
ejpam-3679	215	19	)	)	PUNCT
ejpam-3679	215	20	k	k	NOUN
ejpam-3679	215	21	′	′	NUM
ejpam-3679	215	22	i(z	i(z	NOUN
ejpam-3679	215	23	)	)	PUNCT
ejpam-3679	215	24	∣∣∣∣∣	∣∣∣∣∣	ADP
ejpam-3679	215	25	<	<	X
ejpam-3679	215	26	m0	m0	PROPN
ejpam-3679	215	27	,	,	PUNCT
ejpam-3679	215	28	where	where	SCONJ
ejpam-3679	215	29	mi	mi	PROPN
ejpam-3679	215	30	are	be	AUX
ejpam-3679	215	31	positive	positive	ADJ
ejpam-3679	215	32	real	real	ADJ
ejpam-3679	215	33	numbers	number	NOUN
ejpam-3679	215	34	.	.	PUNCT
ejpam-3679	216	1	if	if	SCONJ
ejpam-3679	216	2	1	1	NUM
ejpam-3679	216	3	c	c	NOUN
ejpam-3679	216	4	n∑	n∑	NOUN
ejpam-3679	216	5	i=1	i=1	X
ejpam-3679	217	1	[	[	PUNCT
ejpam-3679	217	2	|αi	|αi	X
ejpam-3679	217	3	−	−	PROPN
ejpam-3679	217	4	1|	1|	NUM
ejpam-3679	217	5	(	(	PUNCT
ejpam-3679	217	6	2−	2−	NUM
ejpam-3679	217	7	λi)mµi−1	λi)mµi−1	NUM
ejpam-3679	218	1	i	i	PRON
ejpam-3679	218	2	+	+	CCONJ
ejpam-3679	218	3	2	2	NUM
ejpam-3679	218	4	|γi|	|γi|	NOUN
ejpam-3679	218	5	]	]	PUNCT
ejpam-3679	218	6	+	+	CCONJ
ejpam-3679	218	7	2	2	NUM
ejpam-3679	218	8	(	(	PUNCT
ejpam-3679	218	9	2c+	2c+	NUM
ejpam-3679	218	10	1	1	NUM
ejpam-3679	218	11	)	)	PUNCT
ejpam-3679	218	12	2c+1	2c+1	NOUN
ejpam-3679	218	13	2c	2c	NUM
ejpam-3679	218	14	n∑	n∑	NOUN
ejpam-3679	218	15	i=1	i=1	X
ejpam-3679	219	1	[	[	X
ejpam-3679	219	2	|βi|m0	|βi|m0	ADP
ejpam-3679	219	3	+	+	SYM
ejpam-3679	219	4	2	2	NUM
ejpam-3679	219	5	|δi|m0	|δi|m0	NOUN
ejpam-3679	219	6	]	]	PUNCT
ejpam-3679	219	7	≤	≤	NUM
ejpam-3679	219	8	1	1	NUM
ejpam-3679	219	9	,	,	PUNCT
ejpam-3679	219	10	(	(	PUNCT
ejpam-3679	219	11	13	13	NUM
ejpam-3679	219	12	)	)	PUNCT
ejpam-3679	219	13	then	then	ADV
ejpam-3679	219	14	the	the	DET
ejpam-3679	219	15	function	function	PROPN
ejpam-3679	219	16	tn	tn	PROPN
ejpam-3679	219	17	,	,	PUNCT
ejpam-3679	219	18	defined	define	VERB
ejpam-3679	219	19	by	by	ADP
ejpam-3679	219	20	(	(	PUNCT
ejpam-3679	219	21	3	3	X
ejpam-3679	219	22	)	)	PUNCT
ejpam-3679	219	23	is	be	AUX
ejpam-3679	219	24	in	in	ADP
ejpam-3679	219	25	the	the	DET
ejpam-3679	219	26	class	class	NOUN
ejpam-3679	219	27	s.	s.	PROPN
ejpam-3679	219	28	proof	proof	NOUN
ejpam-3679	219	29	.	.	PUNCT
ejpam-3679	220	1	it	it	PRON
ejpam-3679	220	2	is	be	AUX
ejpam-3679	220	3	easily	easily	ADV
ejpam-3679	220	4	seen	see	VERB
ejpam-3679	220	5	that	that	SCONJ
ejpam-3679	220	6	tn	tn	PROPN
ejpam-3679	220	7	is	be	AUX
ejpam-3679	220	8	regular	regular	ADJ
ejpam-3679	220	9	in	in	ADP
ejpam-3679	220	10	u.	u.	PROPN
ejpam-3679	220	11	therefore	therefore	ADV
ejpam-3679	220	12	,	,	PUNCT
ejpam-3679	220	13	we	we	PRON
ejpam-3679	220	14	get	get	VERB
ejpam-3679	220	15	1−	1−	NUM
ejpam-3679	220	16	|z|2c	|z|2c	NOUN
ejpam-3679	220	17	c	c	NOUN
ejpam-3679	220	18	∣∣∣∣zt	∣∣∣∣zt	VERB
ejpam-3679	220	19	′′n	′′n	NOUN
ejpam-3679	220	20	(	(	PUNCT
ejpam-3679	220	21	z	z	NOUN
ejpam-3679	220	22	)	)	PUNCT
ejpam-3679	220	23	t	t	PROPN
ejpam-3679	220	24	′n(z	′n(z	PROPN
ejpam-3679	220	25	)	)	PUNCT
ejpam-3679	220	26	∣∣∣∣	∣∣∣∣	NOUN
ejpam-3679	220	27	≤	≤	NOUN
ejpam-3679	220	28	1−	1−	NUM
ejpam-3679	220	29	|z|2c	|z|2c	NOUN
ejpam-3679	221	1	c	c	NOUN
ejpam-3679	221	2	n∑	n∑	NOUN
ejpam-3679	222	1	i=1	i=1	X
ejpam-3679	223	1	[	[	PUNCT
ejpam-3679	223	2	|αi	|αi	X
ejpam-3679	223	3	−	−	PROPN
ejpam-3679	223	4	1|	1|	NUM
ejpam-3679	223	5	(	(	PUNCT
ejpam-3679	223	6	∣∣∣∣zf	∣∣∣∣zf	NOUN
ejpam-3679	223	7	′i(z)fi(z	′i(z)fi(z	ADV
ejpam-3679	223	8	)	)	PUNCT
ejpam-3679	223	9	∣∣∣∣+	∣∣∣∣+	NOUN
ejpam-3679	223	10	1	1	NUM
ejpam-3679	223	11	)	)	PUNCT
ejpam-3679	223	12	+	+	CCONJ
ejpam-3679	223	13	|βi|	|βi|	PRON
ejpam-3679	223	14	∣∣∣∣∣zg	∣∣∣∣∣zg	VERB
ejpam-3679	223	15	′′	′′	PROPN
ejpam-3679	223	16	i	i	PRON
ejpam-3679	223	17	(	(	PUNCT
ejpam-3679	223	18	z	z	NOUN
ejpam-3679	223	19	)	)	PUNCT
ejpam-3679	223	20	gi(z	gi(z	NOUN
ejpam-3679	223	21	)	)	PUNCT
ejpam-3679	223	22	∣∣∣∣∣	∣∣∣∣∣	PUNCT
ejpam-3679	223	23	]	]	PUNCT
ejpam-3679	224	1	+	+	CCONJ
ejpam-3679	224	2	+	+	SYM
ejpam-3679	224	3	1−	1−	NUM
ejpam-3679	224	4	|z|2c	|z|2c	NOUN
ejpam-3679	224	5	c	c	NOUN
ejpam-3679	224	6	n∑	n∑	NOUN
ejpam-3679	225	1	i=1	i=1	X
ejpam-3679	226	1	[	[	PUNCT
ejpam-3679	226	2	|γi|	|γi|	NOUN
ejpam-3679	226	3	(	(	PUNCT
ejpam-3679	226	4	∣∣∣∣zh′i(z)hi(z	∣∣∣∣zh′i(z)hi(z	NOUN
ejpam-3679	226	5	)	)	PUNCT
ejpam-3679	226	6	−	−	NUM
ejpam-3679	226	7	1	1	NUM
ejpam-3679	226	8	∣∣∣∣+	∣∣∣∣+	NOUN
ejpam-3679	226	9	∣∣∣∣zk′i(z)ki(z	∣∣∣∣zk′i(z)ki(z	NOUN
ejpam-3679	226	10	)	)	PUNCT
ejpam-3679	226	11	−	−	PROPN
ejpam-3679	226	12	1	1	NUM
ejpam-3679	226	13	∣∣∣∣)+	∣∣∣∣)+	NUM
ejpam-3679	226	14	|δi|	|δi|	PROPN
ejpam-3679	226	15	(	(	PUNCT
ejpam-3679	226	16	∣∣∣∣zh′′i	∣∣∣∣zh′′i	PROPN
ejpam-3679	226	17	(	(	PUNCT
ejpam-3679	226	18	z)h′i(z	z)h′i(z	PROPN
ejpam-3679	226	19	)	)	PUNCT
ejpam-3679	226	20	∣∣∣∣+	∣∣∣∣+	PROPN
ejpam-3679	226	21	∣∣∣∣zk′′i	∣∣∣∣zk′′i	PROPN
ejpam-3679	226	22	(	(	PUNCT
ejpam-3679	226	23	z	z	NOUN
ejpam-3679	226	24	)	)	PUNCT
ejpam-3679	226	25	k′i(z	k′i(z	PROPN
ejpam-3679	226	26	)	)	PUNCT
ejpam-3679	226	27	∣∣∣∣	∣∣∣∣	PROPN
ejpam-3679	226	28	)	)	PUNCT
ejpam-3679	226	29	]	]	PUNCT
ejpam-3679	226	30	.	.	PUNCT
ejpam-3679	227	1	from	from	ADP
ejpam-3679	227	2	hypothesis	hypothesis	NOUN
ejpam-3679	227	3	and	and	CCONJ
ejpam-3679	227	4	applying	applying	NOUN
ejpam-3679	227	5	theorem	theorem	NOUN
ejpam-3679	227	6	3	3	NUM
ejpam-3679	227	7	,	,	PUNCT
ejpam-3679	227	8	we	we	PRON
ejpam-3679	227	9	have∣∣∣∣∣zh	have∣∣∣∣∣zh	VERB
ejpam-3679	227	10	′	′	NUM
ejpam-3679	227	11	i(z	i(z	NOUN
ejpam-3679	227	12	)	)	PUNCT
ejpam-3679	227	13	hi(z	hi(z	NOUN
ejpam-3679	227	14	)	)	PUNCT
ejpam-3679	228	1	−	−	NOUN
ejpam-3679	228	2	1	1	NUM
ejpam-3679	229	1	∣∣∣∣∣	∣∣∣∣∣	ADP
ejpam-3679	229	2	<	<	X
ejpam-3679	229	3	1	1	NUM
ejpam-3679	229	4	,	,	PUNCT
ejpam-3679	229	5	∣∣∣∣∣zk	∣∣∣∣∣zk	NOUN
ejpam-3679	229	6	′	′	NUM
ejpam-3679	229	7	i(z	i(z	NOUN
ejpam-3679	229	8	)	)	PUNCT
ejpam-3679	229	9	ki(z	ki(z	NOUN
ejpam-3679	229	10	)	)	PUNCT
ejpam-3679	229	11	−	−	PROPN
ejpam-3679	230	1	1	1	NUM
ejpam-3679	230	2	∣∣∣∣∣	∣∣∣∣∣	NOUN
ejpam-3679	230	3	<	<	X
ejpam-3679	231	1	1	1	X
ejpam-3679	231	2	.	.	PUNCT
ejpam-3679	231	3	also	also	ADV
ejpam-3679	231	4	,	,	PUNCT
ejpam-3679	231	5	applying	apply	VERB
ejpam-3679	231	6	the	the	DET
ejpam-3679	231	7	general	general	ADJ
ejpam-3679	231	8	schwarz	schwarz	PROPN
ejpam-3679	231	9	lemma	lemma	PROPN
ejpam-3679	231	10	to	to	ADP
ejpam-3679	231	11	the	the	DET
ejpam-3679	231	12	functions	function	NOUN
ejpam-3679	231	13	fi	fi	NOUN
ejpam-3679	231	14	,	,	PUNCT
ejpam-3679	231	15	i	i	NOUN
ejpam-3679	231	16	=	=	NOUN
ejpam-3679	231	17	1	1	NUM
ejpam-3679	231	18	,	,	PUNCT
ejpam-3679	231	19	n	n	CCONJ
ejpam-3679	231	20	,	,	PUNCT
ejpam-3679	231	21	we	we	PRON
ejpam-3679	231	22	obtain	obtain	VERB
ejpam-3679	231	23	|fi	|fi	PRON
ejpam-3679	231	24	(	(	PUNCT
ejpam-3679	231	25	z)|	z)|	ADJ
ejpam-3679	231	26	≤mi	≤mi	NOUN
ejpam-3679	231	27	|z|	|z|	NOUN
ejpam-3679	231	28	.	.	PUNCT
ejpam-3679	232	1	thus	thus	ADV
ejpam-3679	232	2	,	,	PUNCT
ejpam-3679	232	3	we	we	PRON
ejpam-3679	232	4	find	find	VERB
ejpam-3679	232	5	that	that	SCONJ
ejpam-3679	232	6	1−	1−	NUM
ejpam-3679	232	7	|z|2c	|z|2c	NOUN
ejpam-3679	232	8	c	c	NOUN
ejpam-3679	232	9	∣∣∣∣zt	∣∣∣∣zt	VERB
ejpam-3679	232	10	′′n	′′n	NOUN
ejpam-3679	232	11	(	(	PUNCT
ejpam-3679	232	12	z	z	NOUN
ejpam-3679	232	13	)	)	PUNCT
ejpam-3679	232	14	t	t	PROPN
ejpam-3679	232	15	′n(z	′n(z	PROPN
ejpam-3679	232	16	)	)	PUNCT
ejpam-3679	232	17	∣∣∣∣	∣∣∣∣	NOUN
ejpam-3679	232	18	≤	≤	NOUN
ejpam-3679	232	19	1−	1−	NUM
ejpam-3679	232	20	|z|2c	|z|2c	NOUN
ejpam-3679	233	1	c	c	NOUN
ejpam-3679	233	2	n∑	n∑	NOUN
ejpam-3679	233	3	i=1	i=1	PROPN
ejpam-3679	234	1	|αi	|αi	X
ejpam-3679	234	2	−	−	PROPN
ejpam-3679	234	3	1|	1|	NUM
ejpam-3679	234	4	(	(	PUNCT
ejpam-3679	234	5	∣∣∣∣f	∣∣∣∣f	PROPN
ejpam-3679	234	6	′i	′i	NOUN
ejpam-3679	234	7	(	(	PUNCT
ejpam-3679	234	8	z	z	NOUN
ejpam-3679	234	9	)	)	PUNCT
ejpam-3679	234	10	(	(	PUNCT
ejpam-3679	234	11	z	z	NOUN
ejpam-3679	234	12	fi(z	fi(z	NOUN
ejpam-3679	234	13	)	)	PUNCT
ejpam-3679	234	14	)	)	PUNCT
ejpam-3679	234	15	µi∣∣∣∣	µi∣∣∣∣	VERB
ejpam-3679	234	16	∣∣∣∣fi(z)z	∣∣∣∣fi(z)z	PROPN
ejpam-3679	234	17	∣∣∣∣µi−1	∣∣∣∣µi−1	PROPN
ejpam-3679	234	18	+	+	CCONJ
ejpam-3679	234	19	1	1	NUM
ejpam-3679	234	20	)	)	PUNCT
ejpam-3679	235	1	+	+	CCONJ
ejpam-3679	235	2	c.	c.	PROPN
ejpam-3679	235	3	bărbatu	bărbatu	PROPN
ejpam-3679	235	4	,	,	PUNCT
ejpam-3679	235	5	d.	d.	PROPN
ejpam-3679	235	6	breaz	breaz	PROPN
ejpam-3679	235	7	/	/	SYM
ejpam-3679	235	8	eur	eur	PROPN
ejpam-3679	235	9	.	.	PUNCT
ejpam-3679	236	1	j.	j.	PROPN
ejpam-3679	236	2	pure	pure	PROPN
ejpam-3679	236	3	appl	appl	PROPN
ejpam-3679	236	4	.	.	PROPN
ejpam-3679	236	5	math	math	PROPN
ejpam-3679	236	6	,	,	PUNCT
ejpam-3679	236	7	13	13	NUM
ejpam-3679	236	8	(	(	PUNCT
ejpam-3679	236	9	5	5	NUM
ejpam-3679	236	10	)	)	PUNCT
ejpam-3679	236	11	(	(	PUNCT
ejpam-3679	236	12	2020	2020	NUM
ejpam-3679	236	13	)	)	PUNCT
ejpam-3679	236	14	,	,	PUNCT
ejpam-3679	236	15	1285	1285	NUM
ejpam-3679	236	16	-	-	SYM
ejpam-3679	236	17	1299	1299	NUM
ejpam-3679	236	18	1294	1294	NUM
ejpam-3679	236	19	+	+	SYM
ejpam-3679	236	20	1−	1−	NUM
ejpam-3679	236	21	|z|2c	|z|2c	NOUN
ejpam-3679	237	1	c	c	NOUN
ejpam-3679	237	2	n∑	n∑	NOUN
ejpam-3679	237	3	i=1	i=1	X
ejpam-3679	238	1	[	[	X
ejpam-3679	238	2	|βi|m0	|βi|m0	ADP
ejpam-3679	238	3	|z|+	|z|+	NOUN
ejpam-3679	238	4	|γi|	|γi|	NOUN
ejpam-3679	238	5	(	(	PUNCT
ejpam-3679	238	6	1	1	NUM
ejpam-3679	238	7	+	+	NUM
ejpam-3679	238	8	1	1	NUM
ejpam-3679	238	9	)	)	PUNCT
ejpam-3679	238	10	+	+	NUM
ejpam-3679	238	11	|δi|	|δi|	PROPN
ejpam-3679	238	12	(	(	PUNCT
ejpam-3679	238	13	m0	m0	NOUN
ejpam-3679	238	14	|z|+m0	|z|+m0	NOUN
ejpam-3679	238	15	|z|	|z|	NOUN
ejpam-3679	238	16	)	)	PUNCT
ejpam-3679	238	17	]	]	PUNCT
ejpam-3679	238	18	≤	≤	NUM
ejpam-3679	238	19	≤	≤	NUM
ejpam-3679	238	20	1−	1−	NUM
ejpam-3679	238	21	|z|2c	|z|2c	NOUN
ejpam-3679	239	1	c	c	NOUN
ejpam-3679	239	2	n∑	n∑	NOUN
ejpam-3679	240	1	i=1	i=1	X
ejpam-3679	241	1	[	[	PUNCT
ejpam-3679	241	2	|αi	|αi	X
ejpam-3679	241	3	−	−	PROPN
ejpam-3679	241	4	1|	1|	NUM
ejpam-3679	241	5	(	(	PUNCT
ejpam-3679	241	6	∣∣∣∣f	∣∣∣∣f	PROPN
ejpam-3679	241	7	′i	′i	NOUN
ejpam-3679	241	8	(	(	PUNCT
ejpam-3679	241	9	z	z	NOUN
ejpam-3679	241	10	)	)	PUNCT
ejpam-3679	241	11	(	(	PUNCT
ejpam-3679	241	12	z	z	NOUN
ejpam-3679	241	13	fi(z	fi(z	NOUN
ejpam-3679	241	14	)	)	PUNCT
ejpam-3679	241	15	)	)	PUNCT
ejpam-3679	241	16	µi∣∣∣∣+	µi∣∣∣∣+	PROPN
ejpam-3679	241	17	1	1	X
ejpam-3679	241	18	)	)	PUNCT
ejpam-3679	241	19	mµi−1	mµi−1	PROPN
ejpam-3679	241	20	i	i	PRON
ejpam-3679	241	21	+	+	X
ejpam-3679	241	22	|βi|m0	|βi|m0	ADP
ejpam-3679	241	23	|z|	|z|	NOUN
ejpam-3679	241	24	]	]	PUNCT
ejpam-3679	242	1	+	+	CCONJ
ejpam-3679	242	2	+	+	SYM
ejpam-3679	242	3	1−	1−	NUM
ejpam-3679	242	4	|z|2c	|z|2c	NOUN
ejpam-3679	242	5	c	c	NOUN
ejpam-3679	242	6	n∑	n∑	NOUN
ejpam-3679	242	7	i=1	i=1	PROPN
ejpam-3679	242	8	(	(	PUNCT
ejpam-3679	242	9	2	2	NUM
ejpam-3679	242	10	|γi|+	|γi|+	NOUN
ejpam-3679	242	11	2	2	NUM
ejpam-3679	242	12	|δi|m0	|δi|m0	NOUN
ejpam-3679	242	13	|z|	|z|	NOUN
ejpam-3679	242	14	)	)	PUNCT
ejpam-3679	242	15	≤	≤	NUM
ejpam-3679	242	16	≤	≤	NUM
ejpam-3679	242	17	1−	1−	NUM
ejpam-3679	242	18	|z|2c	|z|2c	NOUN
ejpam-3679	243	1	c	c	NOUN
ejpam-3679	243	2	n∑	n∑	NOUN
ejpam-3679	244	1	i=1	i=1	X
ejpam-3679	245	1	[	[	PUNCT
ejpam-3679	245	2	|αi	|αi	X
ejpam-3679	245	3	−	−	PROPN
ejpam-3679	245	4	1|	1|	NUM
ejpam-3679	245	5	(	(	PUNCT
ejpam-3679	245	6	2−	2−	NUM
ejpam-3679	245	7	λi)mµi−1	λi)mµi−1	NUM
ejpam-3679	246	1	i	i	PRON
ejpam-3679	246	2	+	+	X
ejpam-3679	246	3	|βi|m0	|βi|m0	ADP
ejpam-3679	246	4	|z|+	|z|+	NOUN
ejpam-3679	246	5	(	(	PUNCT
ejpam-3679	246	6	2	2	NUM
ejpam-3679	246	7	|γi|+	|γi|+	NOUN
ejpam-3679	246	8	2	2	NUM
ejpam-3679	246	9	|δi|m0	|δi|m0	NOUN
ejpam-3679	246	10	|z|	|z|	NOUN
ejpam-3679	246	11	)	)	PUNCT
ejpam-3679	246	12	]	]	PUNCT
ejpam-3679	246	13	.	.	PUNCT
ejpam-3679	247	1	(	(	PUNCT
ejpam-3679	247	2	14	14	NUM
ejpam-3679	247	3	)	)	PUNCT
ejpam-3679	247	4	since	since	SCONJ
ejpam-3679	247	5	max	max	PROPN
ejpam-3679	247	6	|z|≤1	|z|≤1	PROPN
ejpam-3679	247	7	(	(	PUNCT
ejpam-3679	247	8	1−	1−	NUM
ejpam-3679	247	9	|z|2c	|z|2c	NOUN
ejpam-3679	247	10	)	)	PUNCT
ejpam-3679	247	11	|z|	|z|	NOUN
ejpam-3679	247	12	c	c	NOUN
ejpam-3679	247	13	=	=	SYM
ejpam-3679	247	14	2	2	NUM
ejpam-3679	247	15	(	(	PUNCT
ejpam-3679	247	16	2c+	2c+	NUM
ejpam-3679	247	17	1	1	NUM
ejpam-3679	247	18	)	)	PUNCT
ejpam-3679	247	19	2c+1	2c+1	NOUN
ejpam-3679	247	20	2c	2c	NOUN
ejpam-3679	247	21	,	,	PUNCT
ejpam-3679	247	22	(	(	PUNCT
ejpam-3679	247	23	15	15	NUM
ejpam-3679	247	24	)	)	PUNCT
ejpam-3679	247	25	from	from	ADP
ejpam-3679	247	26	(	(	PUNCT
ejpam-3679	247	27	14	14	NUM
ejpam-3679	247	28	)	)	PUNCT
ejpam-3679	247	29	and	and	CCONJ
ejpam-3679	247	30	(	(	PUNCT
ejpam-3679	247	31	15	15	NUM
ejpam-3679	247	32	)	)	PUNCT
ejpam-3679	247	33	,	,	PUNCT
ejpam-3679	247	34	we	we	PRON
ejpam-3679	247	35	obtain	obtain	VERB
ejpam-3679	247	36	1−	1−	NUM
ejpam-3679	247	37	|z|2c	|z|2c	NOUN
ejpam-3679	247	38	c	c	NOUN
ejpam-3679	247	39	∣∣∣∣zt	∣∣∣∣zt	VERB
ejpam-3679	247	40	′′n	′′n	NOUN
ejpam-3679	247	41	(	(	PUNCT
ejpam-3679	247	42	z	z	NOUN
ejpam-3679	247	43	)	)	PUNCT
ejpam-3679	247	44	t	t	PROPN
ejpam-3679	247	45	′n(z	′n(z	PROPN
ejpam-3679	247	46	)	)	PUNCT
ejpam-3679	247	47	∣∣∣∣	∣∣∣∣	NOUN
ejpam-3679	247	48	≤	≤	NUM
ejpam-3679	248	1	1	1	NUM
ejpam-3679	248	2	c	c	NOUN
ejpam-3679	248	3	n∑	n∑	NOUN
ejpam-3679	248	4	i=1	i=1	X
ejpam-3679	249	1	[	[	PUNCT
ejpam-3679	249	2	|αi	|αi	X
ejpam-3679	249	3	−	−	PROPN
ejpam-3679	249	4	1|	1|	NUM
ejpam-3679	249	5	(	(	PUNCT
ejpam-3679	249	6	2−	2−	NUM
ejpam-3679	249	7	λi)mµi−1	λi)mµi−1	NUM
ejpam-3679	250	1	i	i	PRON
ejpam-3679	250	2	+	+	CCONJ
ejpam-3679	250	3	2	2	NUM
ejpam-3679	250	4	|γi|	|γi|	NOUN
ejpam-3679	250	5	]	]	PUNCT
ejpam-3679	251	1	+	+	CCONJ
ejpam-3679	252	1	+	+	NUM
ejpam-3679	252	2	2	2	NUM
ejpam-3679	252	3	(	(	PUNCT
ejpam-3679	252	4	2c+	2c+	NUM
ejpam-3679	252	5	1	1	NUM
ejpam-3679	252	6	)	)	PUNCT
ejpam-3679	252	7	2c+1	2c+1	NOUN
ejpam-3679	252	8	2c	2c	NUM
ejpam-3679	252	9	n∑	n∑	NOUN
ejpam-3679	252	10	i=1	i=1	X
ejpam-3679	253	1	[	[	X
ejpam-3679	253	2	|βi|m0	|βi|m0	ADP
ejpam-3679	253	3	+	+	SYM
ejpam-3679	253	4	2	2	NUM
ejpam-3679	253	5	|δi|m0	|δi|m0	NOUN
ejpam-3679	253	6	]	]	PUNCT
ejpam-3679	253	7	.	.	PUNCT
ejpam-3679	254	1	(	(	PUNCT
ejpam-3679	254	2	16	16	NUM
ejpam-3679	254	3	)	)	PUNCT
ejpam-3679	254	4	using	use	VERB
ejpam-3679	254	5	(	(	PUNCT
ejpam-3679	254	6	13	13	NUM
ejpam-3679	254	7	)	)	PUNCT
ejpam-3679	254	8	from	from	ADP
ejpam-3679	254	9	(	(	PUNCT
ejpam-3679	254	10	16	16	NUM
ejpam-3679	254	11	)	)	PUNCT
ejpam-3679	254	12	,	,	PUNCT
ejpam-3679	254	13	we	we	PRON
ejpam-3679	254	14	have	have	VERB
ejpam-3679	254	15	1−	1−	NUM
ejpam-3679	254	16	|z|2c	|z|2c	NOUN
ejpam-3679	254	17	c	c	NOUN
ejpam-3679	254	18	∣∣∣∣zt	∣∣∣∣zt	VERB
ejpam-3679	254	19	′′n	′′n	NOUN
ejpam-3679	254	20	(	(	PUNCT
ejpam-3679	254	21	z	z	NOUN
ejpam-3679	254	22	)	)	PUNCT
ejpam-3679	254	23	t	t	PROPN
ejpam-3679	254	24	′n(z	′n(z	PROPN
ejpam-3679	254	25	)	)	PUNCT
ejpam-3679	254	26	∣∣∣∣	∣∣∣∣	NOUN
ejpam-3679	254	27	≤	≤	NUM
ejpam-3679	254	28	1	1	NUM
ejpam-3679	254	29	for	for	ADP
ejpam-3679	254	30	all	all	DET
ejpam-3679	254	31	z	z	NOUN
ejpam-3679	254	32	∈	∈	NOUN
ejpam-3679	254	33	u.	u.	NOUN
ejpam-3679	254	34	by	by	ADP
ejpam-3679	254	35	theorem	theorem	ADJ
ejpam-3679	254	36	pascu	pascu	PROPN
ejpam-3679	254	37	it	it	PRON
ejpam-3679	254	38	results	result	VERB
ejpam-3679	254	39	that	that	SCONJ
ejpam-3679	254	40	tn	tn	PROPN
ejpam-3679	254	41	∈	∈	PROPN
ejpam-3679	254	42	s.	s.	PROPN
ejpam-3679	254	43	3	3	X
ejpam-3679	254	44	.	.	PUNCT
ejpam-3679	254	45	corollaries	corollary	NOUN
ejpam-3679	254	46	and	and	CCONJ
ejpam-3679	254	47	consequences	consequence	NOUN
ejpam-3679	254	48	first	first	ADV
ejpam-3679	254	49	of	of	ADP
ejpam-3679	254	50	all	all	PRON
ejpam-3679	254	51	,	,	PUNCT
ejpam-3679	254	52	upon	upon	SCONJ
ejpam-3679	254	53	setting	set	VERB
ejpam-3679	254	54	δ	δ	PROPN
ejpam-3679	254	55	=	=	SYM
ejpam-3679	254	56	1	1	NUM
ejpam-3679	254	57	and	and	CCONJ
ejpam-3679	254	58	γi	γi	X
ejpam-3679	254	59	=	=	SYM
ejpam-3679	254	60	0	0	NUM
ejpam-3679	254	61	in	in	ADP
ejpam-3679	254	62	theorem	theorem	NOUN
ejpam-3679	254	63	4	4	NUM
ejpam-3679	254	64	,	,	PUNCT
ejpam-3679	254	65	we	we	PRON
ejpam-3679	254	66	immediately	immediately	ADV
ejpam-3679	254	67	arrive	arrive	VERB
ejpam-3679	254	68	at	at	ADP
ejpam-3679	254	69	the	the	DET
ejpam-3679	254	70	following	follow	VERB
ejpam-3679	254	71	corollary	corollary	ADJ
ejpam-3679	254	72	:	:	PUNCT
ejpam-3679	254	73	corollary	corollary	ADJ
ejpam-3679	254	74	1	1	NUM
ejpam-3679	254	75	.	.	PUNCT
ejpam-3679	255	1	let	let	VERB
ejpam-3679	255	2	γ	γ	X
ejpam-3679	255	3	,	,	PUNCT
ejpam-3679	255	4	αi	αi	PROPN
ejpam-3679	255	5	,	,	PUNCT
ejpam-3679	255	6	βi	βi	PRON
ejpam-3679	255	7	,	,	PUNCT
ejpam-3679	255	8	δi	δi	VERB
ejpam-3679	255	9	∈	∈	PROPN
ejpam-3679	255	10	c	c	NOUN
ejpam-3679	255	11	,	,	PUNCT
ejpam-3679	255	12	c	c	X
ejpam-3679	255	13	=	=	PRON
ejpam-3679	255	14	reγ	reγ	VERB
ejpam-3679	255	15	>	>	X
ejpam-3679	255	16	0	0	PROPN
ejpam-3679	255	17	and	and	CCONJ
ejpam-3679	255	18	mi	mi	PROPN
ejpam-3679	255	19	,	,	PUNCT
ejpam-3679	255	20	ni	ni	PROPN
ejpam-3679	255	21	,	,	PUNCT
ejpam-3679	255	22	ri	ri	PROPN
ejpam-3679	255	23	,	,	PUNCT
ejpam-3679	256	1	si	si	X
ejpam-3679	256	2	≥	≥	PROPN
ejpam-3679	256	3	1	1	NUM
ejpam-3679	256	4	,	,	PUNCT
ejpam-3679	256	5	i	i	PRON
ejpam-3679	256	6	=	=	NOUN
ejpam-3679	256	7	1	1	NUM
ejpam-3679	256	8	,	,	PUNCT
ejpam-3679	256	9	n	n	CCONJ
ejpam-3679	256	10	,	,	PUNCT
ejpam-3679	256	11	such	such	ADJ
ejpam-3679	256	12	that	that	SCONJ
ejpam-3679	256	13	(	(	PUNCT
ejpam-3679	256	14	2c+	2c+	NUM
ejpam-3679	256	15	1	1	NUM
ejpam-3679	256	16	)	)	PUNCT
ejpam-3679	256	17	2c+1	2c+1	NOUN
ejpam-3679	256	18	2c	2c	NUM
ejpam-3679	256	19	n∑	n∑	NOUN
ejpam-3679	256	20	i=1	i=1	X
ejpam-3679	257	1	|αi	|αi	X
ejpam-3679	257	2	−	−	PROPN
ejpam-3679	258	1	1|	1|	NUM
ejpam-3679	259	1	[	[	PUNCT
ejpam-3679	259	2	1	1	NUM
ejpam-3679	259	3	+	+	CCONJ
ejpam-3679	259	4	(	(	PUNCT
ejpam-3679	259	5	2−	2−	NUM
ejpam-3679	259	6	λi)mµi−1	λi)mµi−1	NUM
ejpam-3679	260	1	i	i	PRON
ejpam-3679	260	2	]	]	PUNCT
ejpam-3679	261	1	+	+	CCONJ
ejpam-3679	262	1	+2c	+2c	NUM
ejpam-3679	262	2	n∑	n∑	NOUN
ejpam-3679	262	3	i=1	i=1	X
ejpam-3679	263	1	[	[	X
ejpam-3679	263	2	|βi|ni	|βi|ni	X
ejpam-3679	263	3	+	+	X
ejpam-3679	263	4	|δi|	|δi|	PROPN
ejpam-3679	263	5	(	(	PUNCT
ejpam-3679	263	6	ri	ri	PROPN
ejpam-3679	263	7	+	+	CCONJ
ejpam-3679	263	8	si	si	NOUN
ejpam-3679	263	9	)	)	PUNCT
ejpam-3679	263	10	]	]	PUNCT
ejpam-3679	264	1	≤	≤	NUM
ejpam-3679	264	2	c	c	X
ejpam-3679	264	3	(	(	PUNCT
ejpam-3679	264	4	2c+	2c+	NUM
ejpam-3679	264	5	1	1	NUM
ejpam-3679	264	6	)	)	PUNCT
ejpam-3679	264	7	2c+1	2c+1	NOUN
ejpam-3679	264	8	2c	2c	NOUN
ejpam-3679	264	9	.	.	PUNCT
ejpam-3679	265	1	(	(	PUNCT
ejpam-3679	265	2	17	17	NUM
ejpam-3679	265	3	)	)	PUNCT
ejpam-3679	265	4	c.	c.	PROPN
ejpam-3679	265	5	bărbatu	bărbatu	PROPN
ejpam-3679	265	6	,	,	PUNCT
ejpam-3679	265	7	d.	d.	PROPN
ejpam-3679	265	8	breaz	breaz	PROPN
ejpam-3679	265	9	/	/	SYM
ejpam-3679	265	10	eur	eur	PROPN
ejpam-3679	265	11	.	.	PUNCT
ejpam-3679	266	1	j.	j.	PROPN
ejpam-3679	266	2	pure	pure	PROPN
ejpam-3679	266	3	appl	appl	PROPN
ejpam-3679	266	4	.	.	PROPN
ejpam-3679	266	5	math	math	PROPN
ejpam-3679	266	6	,	,	PUNCT
ejpam-3679	266	7	13	13	NUM
ejpam-3679	266	8	(	(	PUNCT
ejpam-3679	266	9	5	5	NUM
ejpam-3679	266	10	)	)	PUNCT
ejpam-3679	266	11	(	(	PUNCT
ejpam-3679	266	12	2020	2020	NUM
ejpam-3679	266	13	)	)	PUNCT
ejpam-3679	266	14	,	,	PUNCT
ejpam-3679	266	15	1285	1285	NUM
ejpam-3679	266	16	-	-	SYM
ejpam-3679	266	17	1299	1299	NUM
ejpam-3679	266	18	1295	1295	NUM
ejpam-3679	266	19	if	if	SCONJ
ejpam-3679	266	20	fi	fi	NOUN
ejpam-3679	266	21	∈	∈	PROPN
ejpam-3679	266	22	b	b	PROPN
ejpam-3679	266	23	(	(	PUNCT
ejpam-3679	266	24	µi	µi	PROPN
ejpam-3679	266	25	,	,	PUNCT
ejpam-3679	266	26	λi	λi	NOUN
ejpam-3679	266	27	)	)	PUNCT
ejpam-3679	266	28	,	,	PUNCT
ejpam-3679	266	29	gi	gi	INTJ
ejpam-3679	266	30	,	,	PUNCT
ejpam-3679	266	31	hi	hi	INTJ
ejpam-3679	266	32	,	,	PUNCT
ejpam-3679	266	33	ki	ki	PROPN
ejpam-3679	266	34	∈	∈	PROPN
ejpam-3679	266	35	a	a	PRON
ejpam-3679	266	36	,	,	PUNCT
ejpam-3679	266	37	satisfies	satisfie	NOUN
ejpam-3679	266	38	|fi	|fi	X
ejpam-3679	266	39	(	(	PUNCT
ejpam-3679	266	40	z)|	z)|	X
ejpam-3679	266	41	<	<	X
ejpam-3679	266	42	mi	mi	PROPN
ejpam-3679	266	43	,	,	PUNCT
ejpam-3679	266	44	∣∣∣∣∣g	∣∣∣∣∣g	PROPN
ejpam-3679	266	45	′′	′′	PROPN
ejpam-3679	267	1	i	i	PRON
ejpam-3679	267	2	(	(	PUNCT
ejpam-3679	267	3	z	z	NOUN
ejpam-3679	267	4	)	)	PUNCT
ejpam-3679	267	5	g	g	NOUN
ejpam-3679	267	6	′	′	NUM
ejpam-3679	267	7	i(z	i(z	NOUN
ejpam-3679	267	8	)	)	PUNCT
ejpam-3679	268	1	∣∣∣∣∣	∣∣∣∣∣	ADP
ejpam-3679	268	2	≤	≤	PROPN
ejpam-3679	268	3	ni	ni	PROPN
ejpam-3679	268	4	,	,	PUNCT
ejpam-3679	268	5	∣∣∣∣∣h	∣∣∣∣∣h	VERB
ejpam-3679	269	1	′′	′′	PROPN
ejpam-3679	269	2	i	i	PRON
ejpam-3679	269	3	(	(	PUNCT
ejpam-3679	269	4	z	z	NOUN
ejpam-3679	269	5	)	)	PUNCT
ejpam-3679	269	6	h	h	NOUN
ejpam-3679	269	7	′	′	NUM
ejpam-3679	269	8	i(z	i(z	NOUN
ejpam-3679	269	9	)	)	PUNCT
ejpam-3679	269	10	∣∣∣∣∣	∣∣∣∣∣	ADP
ejpam-3679	269	11	≤	≤	PROPN
ejpam-3679	269	12	ri	ri	PROPN
ejpam-3679	269	13	,	,	PUNCT
ejpam-3679	269	14	∣∣∣∣∣k	∣∣∣∣∣k	VERB
ejpam-3679	269	15	′′	′′	PROPN
ejpam-3679	269	16	i	i	PRON
ejpam-3679	269	17	(	(	PUNCT
ejpam-3679	269	18	z	z	NOUN
ejpam-3679	269	19	)	)	PUNCT
ejpam-3679	269	20	k	k	NOUN
ejpam-3679	269	21	′	′	NUM
ejpam-3679	269	22	i(z	i(z	NOUN
ejpam-3679	269	23	)	)	PUNCT
ejpam-3679	269	24	∣∣∣∣∣	∣∣∣∣∣	ADP
ejpam-3679	269	25	≤	≤	ADV
ejpam-3679	269	26	si	si	X
ejpam-3679	269	27	,	,	PUNCT
ejpam-3679	269	28	for	for	ADP
ejpam-3679	269	29	all	all	DET
ejpam-3679	269	30	z	z	NOUN
ejpam-3679	269	31	∈	∈	PROPN
ejpam-3679	269	32	u	u	NOUN
ejpam-3679	269	33	,	,	PUNCT
ejpam-3679	269	34	i	i	PRON
ejpam-3679	269	35	=	=	NOUN
ejpam-3679	269	36	1	1	NUM
ejpam-3679	269	37	,	,	PUNCT
ejpam-3679	269	38	n	n	CCONJ
ejpam-3679	269	39	,	,	PUNCT
ejpam-3679	269	40	then	then	ADV
ejpam-3679	269	41	the	the	DET
ejpam-3679	269	42	integral	integral	ADJ
ejpam-3679	269	43	operator	operator	NOUN
ejpam-3679	269	44	yn	yn	NOUN
ejpam-3679	269	45	,	,	PUNCT
ejpam-3679	269	46	defined	define	VERB
ejpam-3679	269	47	by	by	ADP
ejpam-3679	269	48	yn(z	yn(z	NOUN
ejpam-3679	269	49	)	)	PUNCT
ejpam-3679	269	50	=	=	SYM
ejpam-3679	270	1	∫	∫	PROPN
ejpam-3679	270	2	z	z	PROPN
ejpam-3679	270	3	0	0	NUM
ejpam-3679	271	1	n∏	n∏	NOUN
ejpam-3679	271	2	i=1	i=1	X
ejpam-3679	272	1	[	[	X
ejpam-3679	272	2	(	(	PUNCT
ejpam-3679	272	3	fi(t	fi(t	NOUN
ejpam-3679	272	4	)	)	PUNCT
ejpam-3679	272	5	t	t	NOUN
ejpam-3679	272	6	)	)	PUNCT
ejpam-3679	272	7	αi−1	αi−1	PROPN
ejpam-3679	272	8	(	(	PUNCT
ejpam-3679	272	9	gi(t	gi(t	NOUN
ejpam-3679	272	10	)	)	PUNCT
ejpam-3679	272	11	′)βi	′)βi	NOUN
ejpam-3679	272	12	(	(	PUNCT
ejpam-3679	272	13	hi′(t	hi′(t	PROPN
ejpam-3679	272	14	)	)	PUNCT
ejpam-3679	272	15	)	)	PUNCT
ejpam-3679	273	1	ki	ki	PROPN
ejpam-3679	273	2	′(t	′(t	PROPN
ejpam-3679	273	3	)	)	PUNCT
ejpam-3679	273	4	)	)	PUNCT
ejpam-3679	274	1	δi	δi	ADP
ejpam-3679	274	2	]	]	X
ejpam-3679	274	3	dt	dt	X
ejpam-3679	274	4	,	,	PUNCT
ejpam-3679	274	5	(	(	PUNCT
ejpam-3679	274	6	18	18	NUM
ejpam-3679	274	7	)	)	PUNCT
ejpam-3679	274	8	is	be	AUX
ejpam-3679	274	9	in	in	ADP
ejpam-3679	274	10	the	the	DET
ejpam-3679	274	11	class	class	NOUN
ejpam-3679	274	12	s.	s.	PROPN
ejpam-3679	274	13	remark	remark	PROPN
ejpam-3679	274	14	2	2	NUM
ejpam-3679	274	15	.	.	PUNCT
ejpam-3679	274	16	taking	take	VERB
ejpam-3679	274	17	in	in	ADP
ejpam-3679	274	18	(	(	PUNCT
ejpam-3679	274	19	18	18	NUM
ejpam-3679	274	20	)	)	PUNCT
ejpam-3679	274	21	δi	δi	PROPN
ejpam-3679	274	22	=	=	SYM
ejpam-3679	274	23	0	0	NUM
ejpam-3679	274	24	,	,	PUNCT
ejpam-3679	274	25	we	we	PRON
ejpam-3679	274	26	obtain	obtain	VERB
ejpam-3679	274	27	theorem	theorem	ADJ
ejpam-3679	274	28	that	that	PRON
ejpam-3679	274	29	was	be	AUX
ejpam-3679	274	30	obtained	obtain	VERB
ejpam-3679	274	31	in	in	ADP
ejpam-3679	274	32	[	[	X
ejpam-3679	274	33	28	28	NUM
ejpam-3679	274	34	]	]	PUNCT
ejpam-3679	274	35	.	.	PUNCT
ejpam-3679	275	1	if	if	SCONJ
ejpam-3679	275	2	we	we	PRON
ejpam-3679	275	3	consider	consider	VERB
ejpam-3679	275	4	δ	δ	NOUN
ejpam-3679	275	5	=	=	NOUN
ejpam-3679	275	6	1	1	NUM
ejpam-3679	275	7	and	and	CCONJ
ejpam-3679	275	8	βi	βi	PRON
ejpam-3679	275	9	=	=	SYM
ejpam-3679	275	10	0	0	NUM
ejpam-3679	275	11	in	in	ADP
ejpam-3679	275	12	theorem	theorem	NOUN
ejpam-3679	275	13	4	4	NUM
ejpam-3679	275	14	,	,	PUNCT
ejpam-3679	275	15	obtain	obtain	VERB
ejpam-3679	275	16	the	the	DET
ejpam-3679	275	17	next	next	ADJ
ejpam-3679	275	18	corollary	corollary	NOUN
ejpam-3679	275	19	:	:	PUNCT
ejpam-3679	275	20	corollary	corollary	ADJ
ejpam-3679	275	21	2	2	NUM
ejpam-3679	275	22	.	.	PUNCT
ejpam-3679	275	23	let	let	VERB
ejpam-3679	275	24	γ	γ	X
ejpam-3679	275	25	,	,	PUNCT
ejpam-3679	275	26	αi	αi	PROPN
ejpam-3679	275	27	,	,	PUNCT
ejpam-3679	275	28	γi	γi	INTJ
ejpam-3679	275	29	,	,	PUNCT
ejpam-3679	275	30	δi	δi	PROPN
ejpam-3679	275	31	∈	∈	PROPN
ejpam-3679	275	32	c	c	NOUN
ejpam-3679	275	33	,	,	PUNCT
ejpam-3679	275	34	c	c	X
ejpam-3679	275	35	=	=	PRON
ejpam-3679	275	36	reγ	reγ	VERB
ejpam-3679	275	37	>	>	X
ejpam-3679	275	38	0	0	PROPN
ejpam-3679	275	39	and	and	CCONJ
ejpam-3679	275	40	mi	mi	PROPN
ejpam-3679	275	41	,	,	PUNCT
ejpam-3679	275	42	pi	pi	PROPN
ejpam-3679	275	43	,	,	PUNCT
ejpam-3679	275	44	qi	qi	PROPN
ejpam-3679	275	45	,	,	PUNCT
ejpam-3679	275	46	ri	ri	PROPN
ejpam-3679	275	47	,	,	PUNCT
ejpam-3679	276	1	si	si	X
ejpam-3679	276	2	≥	≥	PROPN
ejpam-3679	276	3	1	1	NUM
ejpam-3679	276	4	,	,	PUNCT
ejpam-3679	276	5	i	i	PRON
ejpam-3679	276	6	=	=	NOUN
ejpam-3679	276	7	1	1	NUM
ejpam-3679	276	8	,	,	PUNCT
ejpam-3679	276	9	n	n	CCONJ
ejpam-3679	276	10	,	,	PUNCT
ejpam-3679	276	11	such	such	ADJ
ejpam-3679	276	12	that	that	SCONJ
ejpam-3679	276	13	(	(	PUNCT
ejpam-3679	276	14	2c+	2c+	NUM
ejpam-3679	276	15	1	1	NUM
ejpam-3679	276	16	)	)	PUNCT
ejpam-3679	276	17	2c+1	2c+1	NOUN
ejpam-3679	276	18	2c	2c	NUM
ejpam-3679	276	19	n∑	n∑	NOUN
ejpam-3679	276	20	i=1	i=1	PROPN
ejpam-3679	277	1	{	{	PUNCT
ejpam-3679	277	2	|αi	|αi	X
ejpam-3679	277	3	−	−	PROPN
ejpam-3679	277	4	1|	1|	NUM
ejpam-3679	277	5	[	[	PUNCT
ejpam-3679	277	6	1	1	NUM
ejpam-3679	277	7	+	+	CCONJ
ejpam-3679	277	8	(	(	PUNCT
ejpam-3679	277	9	2−	2−	NUM
ejpam-3679	277	10	λi)mµi−1	λi)mµi−1	NUM
ejpam-3679	278	1	i	i	PRON
ejpam-3679	278	2	]	]	PUNCT
ejpam-3679	279	1	+	+	CCONJ
ejpam-3679	279	2	|γi|	|γi|	NOUN
ejpam-3679	279	3	[	[	PUNCT
ejpam-3679	279	4	2	2	NUM
ejpam-3679	279	5	+	+	CCONJ
ejpam-3679	279	6	(	(	PUNCT
ejpam-3679	279	7	2−	2−	NUM
ejpam-3679	279	8	ηi)p	ηi)p	PROPN
ejpam-3679	279	9	νi−1i	νi−1i	PROPN
ejpam-3679	279	10	]	]	PUNCT
ejpam-3679	279	11	}	}	PUNCT
ejpam-3679	279	12	+	+	CCONJ
ejpam-3679	279	13	+	+	CCONJ
ejpam-3679	279	14	(	(	PUNCT
ejpam-3679	279	15	2c+	2c+	NUM
ejpam-3679	279	16	1	1	NUM
ejpam-3679	279	17	)	)	PUNCT
ejpam-3679	279	18	2c+1	2c+1	NOUN
ejpam-3679	279	19	2c	2c	NUM
ejpam-3679	279	20	n∑	n∑	NOUN
ejpam-3679	280	1	i=1	i=1	PROPN
ejpam-3679	280	2	|γi|	|γi|	NOUN
ejpam-3679	280	3	(	(	PUNCT
ejpam-3679	280	4	2−	2−	NUM
ejpam-3679	280	5	ρi)qθi−1i	ρi)qθi−1i	NOUN
ejpam-3679	280	6	+	+	CCONJ
ejpam-3679	280	7	2c	2c	NUM
ejpam-3679	280	8	n∑	n∑	NOUN
ejpam-3679	280	9	i=1	i=1	PROPN
ejpam-3679	280	10	|δi|	|δi|	PROPN
ejpam-3679	280	11	(	(	PUNCT
ejpam-3679	280	12	ri	ri	PROPN
ejpam-3679	281	1	+	+	CCONJ
ejpam-3679	281	2	si	si	NOUN
ejpam-3679	281	3	)	)	PUNCT
ejpam-3679	281	4	≤	≤	NOUN
ejpam-3679	281	5	c	c	NOUN
ejpam-3679	281	6	(	(	PUNCT
ejpam-3679	281	7	2c+	2c+	NUM
ejpam-3679	281	8	1	1	NUM
ejpam-3679	281	9	)	)	PUNCT
ejpam-3679	281	10	2c+1	2c+1	NOUN
ejpam-3679	281	11	2c	2c	NOUN
ejpam-3679	281	12	.	.	PUNCT
ejpam-3679	282	1	(	(	PUNCT
ejpam-3679	282	2	19	19	NUM
ejpam-3679	282	3	)	)	PUNCT
ejpam-3679	282	4	if	if	SCONJ
ejpam-3679	282	5	fi	fi	NOUN
ejpam-3679	282	6	∈	∈	PROPN
ejpam-3679	282	7	b	b	PROPN
ejpam-3679	282	8	(	(	PUNCT
ejpam-3679	282	9	µi	µi	PROPN
ejpam-3679	282	10	,	,	PUNCT
ejpam-3679	282	11	λi	λi	NOUN
ejpam-3679	282	12	)	)	PUNCT
ejpam-3679	282	13	,	,	PUNCT
ejpam-3679	282	14	hi	hi	INTJ
ejpam-3679	282	15	∈	∈	PROPN
ejpam-3679	282	16	b	b	PROPN
ejpam-3679	282	17	(	(	PUNCT
ejpam-3679	282	18	νi	νi	NOUN
ejpam-3679	282	19	,	,	PUNCT
ejpam-3679	282	20	ηi	ηi	NOUN
ejpam-3679	282	21	)	)	PUNCT
ejpam-3679	282	22	,	,	PUNCT
ejpam-3679	282	23	ki	ki	PROPN
ejpam-3679	282	24	∈	∈	PROPN
ejpam-3679	282	25	b	b	PROPN
ejpam-3679	282	26	(	(	PUNCT
ejpam-3679	282	27	θi	θi	PROPN
ejpam-3679	282	28	,	,	PUNCT
ejpam-3679	282	29	ρi	ρi	NOUN
ejpam-3679	282	30	)	)	PUNCT
ejpam-3679	282	31	,	,	PUNCT
ejpam-3679	282	32	satisfies	satisfy	VERB
ejpam-3679	282	33	|fi	|fi	X
ejpam-3679	282	34	(	(	PUNCT
ejpam-3679	282	35	z)|	z)|	X
ejpam-3679	282	36	<	<	X
ejpam-3679	282	37	mi	mi	PROPN
ejpam-3679	282	38	,	,	PUNCT
ejpam-3679	282	39	|hi	|hi	X
ejpam-3679	282	40	(	(	PUNCT
ejpam-3679	282	41	z)|	z)|	X
ejpam-3679	282	42	<	<	X
ejpam-3679	282	43	pi	pi	PROPN
ejpam-3679	282	44	,	,	PUNCT
ejpam-3679	282	45	|ki	|ki	PRON
ejpam-3679	282	46	(	(	PUNCT
ejpam-3679	282	47	z)|	z)|	X
ejpam-3679	282	48	<	<	X
ejpam-3679	282	49	qi	qi	PROPN
ejpam-3679	282	50	,	,	PUNCT
ejpam-3679	282	51	∣∣∣∣∣h	∣∣∣∣∣h	VERB
ejpam-3679	283	1	′′	′′	PROPN
ejpam-3679	283	2	i	i	PRON
ejpam-3679	283	3	(	(	PUNCT
ejpam-3679	283	4	z	z	NOUN
ejpam-3679	283	5	)	)	PUNCT
ejpam-3679	283	6	h	h	NOUN
ejpam-3679	283	7	′	′	NUM
ejpam-3679	283	8	i(z	i(z	NOUN
ejpam-3679	283	9	)	)	PUNCT
ejpam-3679	283	10	∣∣∣∣∣	∣∣∣∣∣	ADP
ejpam-3679	283	11	≤	≤	PROPN
ejpam-3679	283	12	ri	ri	PROPN
ejpam-3679	283	13	,	,	PUNCT
ejpam-3679	283	14	∣∣∣∣∣k	∣∣∣∣∣k	VERB
ejpam-3679	283	15	′′	′′	PROPN
ejpam-3679	283	16	i	i	PRON
ejpam-3679	283	17	(	(	PUNCT
ejpam-3679	283	18	z	z	NOUN
ejpam-3679	283	19	)	)	PUNCT
ejpam-3679	283	20	k	k	NOUN
ejpam-3679	283	21	′	′	NUM
ejpam-3679	283	22	i(z	i(z	NOUN
ejpam-3679	283	23	)	)	PUNCT
ejpam-3679	283	24	∣∣∣∣∣	∣∣∣∣∣	ADP
ejpam-3679	283	25	≤	≤	ADV
ejpam-3679	283	26	si	si	X
ejpam-3679	283	27	,	,	PUNCT
ejpam-3679	283	28	for	for	ADP
ejpam-3679	283	29	all	all	DET
ejpam-3679	283	30	z	z	NOUN
ejpam-3679	283	31	∈	∈	PROPN
ejpam-3679	283	32	u	u	NOUN
ejpam-3679	283	33	,	,	PUNCT
ejpam-3679	283	34	i	i	PRON
ejpam-3679	283	35	=	=	NOUN
ejpam-3679	283	36	1	1	NUM
ejpam-3679	283	37	,	,	PUNCT
ejpam-3679	283	38	n	n	CCONJ
ejpam-3679	283	39	,	,	PUNCT
ejpam-3679	283	40	then	then	ADV
ejpam-3679	283	41	the	the	DET
ejpam-3679	283	42	integral	integral	ADJ
ejpam-3679	283	43	operator	operator	NOUN
ejpam-3679	283	44	xn	xn	PROPN
ejpam-3679	283	45	,	,	PUNCT
ejpam-3679	283	46	defined	define	VERB
ejpam-3679	283	47	by	by	ADP
ejpam-3679	283	48	xn(z	xn(z	NOUN
ejpam-3679	283	49	)	)	PUNCT
ejpam-3679	283	50	=	=	SYM
ejpam-3679	284	1	∫	∫	PROPN
ejpam-3679	284	2	z	z	PROPN
ejpam-3679	284	3	0	0	NUM
ejpam-3679	285	1	n∏	n∏	NOUN
ejpam-3679	285	2	i=1	i=1	X
ejpam-3679	286	1	[	[	X
ejpam-3679	286	2	(	(	PUNCT
ejpam-3679	286	3	fi(t	fi(t	NOUN
ejpam-3679	286	4	)	)	PUNCT
ejpam-3679	286	5	t	t	NOUN
ejpam-3679	286	6	)	)	PUNCT
ejpam-3679	286	7	αi−1(hi(t	αi−1(hi(t	NOUN
ejpam-3679	286	8	)	)	PUNCT
ejpam-3679	286	9	ki(t	ki(t	NOUN
ejpam-3679	286	10	)	)	PUNCT
ejpam-3679	286	11	)	)	PUNCT
ejpam-3679	286	12	γi	γi	PROPN
ejpam-3679	286	13	(	(	PUNCT
ejpam-3679	286	14	hi′(t	hi′(t	PROPN
ejpam-3679	286	15	)	)	PUNCT
ejpam-3679	286	16	)	)	PUNCT
ejpam-3679	286	17	ki	ki	PROPN
ejpam-3679	286	18	′(t	′(t	PROPN
ejpam-3679	286	19	)	)	PUNCT
ejpam-3679	286	20	)	)	PUNCT
ejpam-3679	287	1	δi	δi	ADP
ejpam-3679	287	2	]	]	X
ejpam-3679	287	3	dt	dt	X
ejpam-3679	287	4	,	,	PUNCT
ejpam-3679	287	5	(	(	PUNCT
ejpam-3679	287	6	20	20	NUM
ejpam-3679	287	7	)	)	PUNCT
ejpam-3679	287	8	is	be	AUX
ejpam-3679	287	9	in	in	ADP
ejpam-3679	287	10	the	the	DET
ejpam-3679	287	11	class	class	NOUN
ejpam-3679	287	12	s.	s.	PROPN
ejpam-3679	287	13	remark	remark	PROPN
ejpam-3679	287	14	3	3	NUM
ejpam-3679	287	15	.	.	PROPN
ejpam-3679	287	16	to	to	ADP
ejpam-3679	287	17	the	the	DET
ejpam-3679	287	18	integral	integral	ADJ
ejpam-3679	287	19	operator	operator	NOUN
ejpam-3679	287	20	given	give	VERB
ejpam-3679	287	21	by	by	ADP
ejpam-3679	287	22	(	(	PUNCT
ejpam-3679	287	23	20	20	NUM
ejpam-3679	287	24	)	)	PUNCT
ejpam-3679	287	25	if	if	SCONJ
ejpam-3679	287	26	we	we	PRON
ejpam-3679	287	27	take	take	VERB
ejpam-3679	287	28	αi−1	αi−1	NOUN
ejpam-3679	287	29	=	=	SYM
ejpam-3679	287	30	0	0	NUM
ejpam-3679	287	31	,	,	PUNCT
ejpam-3679	287	32	we	we	PRON
ejpam-3679	287	33	obtain	obtain	VERB
ejpam-3679	287	34	another	another	DET
ejpam-3679	287	35	known	know	VERB
ejpam-3679	287	36	result	result	NOUN
ejpam-3679	287	37	proven	prove	VERB
ejpam-3679	287	38	in	in	ADP
ejpam-3679	287	39	[	[	X
ejpam-3679	287	40	25	25	NUM
ejpam-3679	287	41	]	]	PUNCT
ejpam-3679	287	42	.	.	PUNCT
ejpam-3679	288	1	if	if	SCONJ
ejpam-3679	288	2	we	we	PRON
ejpam-3679	288	3	consider	consider	VERB
ejpam-3679	288	4	δ	δ	NOUN
ejpam-3679	288	5	=	=	SYM
ejpam-3679	288	6	1	1	NUM
ejpam-3679	288	7	and	and	CCONJ
ejpam-3679	288	8	αi	αi	VERB
ejpam-3679	288	9	−	−	NUM
ejpam-3679	289	1	1	1	NUM
ejpam-3679	289	2	=	=	SYM
ejpam-3679	289	3	0	0	NUM
ejpam-3679	289	4	in	in	ADP
ejpam-3679	289	5	theorem	theorem	NOUN
ejpam-3679	289	6	4	4	NUM
ejpam-3679	289	7	,	,	PUNCT
ejpam-3679	289	8	obtain	obtain	VERB
ejpam-3679	289	9	the	the	DET
ejpam-3679	289	10	next	next	ADJ
ejpam-3679	289	11	corollary	corollary	NOUN
ejpam-3679	289	12	:	:	PUNCT
ejpam-3679	289	13	corollary	corollary	ADJ
ejpam-3679	289	14	3	3	X
ejpam-3679	289	15	.	.	PUNCT
ejpam-3679	290	1	let	let	VERB
ejpam-3679	290	2	γ	γ	X
ejpam-3679	290	3	,	,	PUNCT
ejpam-3679	290	4	βi	βi	PROPN
ejpam-3679	290	5	,	,	PUNCT
ejpam-3679	290	6	γi	γi	INTJ
ejpam-3679	290	7	,	,	PUNCT
ejpam-3679	290	8	δi	δi	PROPN
ejpam-3679	290	9	∈	∈	PROPN
ejpam-3679	290	10	c	c	NOUN
ejpam-3679	290	11	,	,	PUNCT
ejpam-3679	290	12	c	c	X
ejpam-3679	290	13	=	=	PRON
ejpam-3679	290	14	reγ	reγ	VERB
ejpam-3679	290	15	>	>	X
ejpam-3679	290	16	0	0	PUNCT
ejpam-3679	290	17	and	and	CCONJ
ejpam-3679	290	18	ni	ni	PROPN
ejpam-3679	290	19	,	,	PUNCT
ejpam-3679	290	20	pi	pi	PROPN
ejpam-3679	290	21	,	,	PUNCT
ejpam-3679	290	22	qi	qi	PROPN
ejpam-3679	290	23	,	,	PUNCT
ejpam-3679	290	24	ri	ri	PROPN
ejpam-3679	290	25	,	,	PUNCT
ejpam-3679	290	26	si	si	X
ejpam-3679	290	27	≥	≥	PROPN
ejpam-3679	290	28	1	1	NUM
ejpam-3679	290	29	,	,	PUNCT
ejpam-3679	290	30	i	i	PRON
ejpam-3679	290	31	=	=	NOUN
ejpam-3679	290	32	1	1	NUM
ejpam-3679	290	33	,	,	PUNCT
ejpam-3679	290	34	n	n	CCONJ
ejpam-3679	290	35	,	,	PUNCT
ejpam-3679	291	1	such	such	ADJ
ejpam-3679	291	2	that	that	SCONJ
ejpam-3679	291	3	(	(	PUNCT
ejpam-3679	291	4	2c+	2c+	NUM
ejpam-3679	291	5	1	1	NUM
ejpam-3679	291	6	)	)	PUNCT
ejpam-3679	291	7	2c+1	2c+1	NOUN
ejpam-3679	291	8	2c	2c	NUM
ejpam-3679	291	9	n∑	n∑	NOUN
ejpam-3679	292	1	i=1	i=1	PROPN
ejpam-3679	293	1	|γi|	|γi|	NOUN
ejpam-3679	294	1	[	[	PUNCT
ejpam-3679	294	2	2	2	NUM
ejpam-3679	294	3	+	+	CCONJ
ejpam-3679	294	4	(	(	PUNCT
ejpam-3679	294	5	2−	2−	NUM
ejpam-3679	294	6	ηi)p	ηi)p	PROPN
ejpam-3679	294	7	νi−1i	νi−1i	PROPN
ejpam-3679	295	1	+	+	CCONJ
ejpam-3679	295	2	(	(	PUNCT
ejpam-3679	295	3	2−	2−	NUM
ejpam-3679	295	4	ρi)qθi−1i	ρi)qθi−1i	NOUN
ejpam-3679	295	5	]	]	PUNCT
ejpam-3679	296	1	+	+	CCONJ
ejpam-3679	296	2	c.	c.	PROPN
ejpam-3679	296	3	bărbatu	bărbatu	PROPN
ejpam-3679	296	4	,	,	PUNCT
ejpam-3679	296	5	d.	d.	PROPN
ejpam-3679	296	6	breaz	breaz	PROPN
ejpam-3679	296	7	/	/	SYM
ejpam-3679	296	8	eur	eur	PROPN
ejpam-3679	296	9	.	.	PUNCT
ejpam-3679	297	1	j.	j.	PROPN
ejpam-3679	297	2	pure	pure	PROPN
ejpam-3679	297	3	appl	appl	PROPN
ejpam-3679	297	4	.	.	PROPN
ejpam-3679	297	5	math	math	PROPN
ejpam-3679	297	6	,	,	PUNCT
ejpam-3679	297	7	13	13	NUM
ejpam-3679	297	8	(	(	PUNCT
ejpam-3679	297	9	5	5	NUM
ejpam-3679	297	10	)	)	PUNCT
ejpam-3679	297	11	(	(	PUNCT
ejpam-3679	297	12	2020	2020	NUM
ejpam-3679	297	13	)	)	PUNCT
ejpam-3679	297	14	,	,	PUNCT
ejpam-3679	297	15	1285	1285	NUM
ejpam-3679	297	16	-	-	SYM
ejpam-3679	297	17	1299	1299	NUM
ejpam-3679	297	18	1296	1296	NUM
ejpam-3679	297	19	+2c	+2c	NUM
ejpam-3679	297	20	n∑	n∑	NOUN
ejpam-3679	297	21	i=1	i=1	X
ejpam-3679	298	1	[	[	X
ejpam-3679	298	2	|βi|ni	|βi|ni	X
ejpam-3679	298	3	+	+	X
ejpam-3679	298	4	|δi|	|δi|	PROPN
ejpam-3679	298	5	(	(	PUNCT
ejpam-3679	298	6	ri	ri	PROPN
ejpam-3679	298	7	+	+	CCONJ
ejpam-3679	298	8	si	si	NOUN
ejpam-3679	298	9	)	)	PUNCT
ejpam-3679	298	10	]	]	PUNCT
ejpam-3679	299	1	≤	≤	NUM
ejpam-3679	299	2	c	c	X
ejpam-3679	299	3	(	(	PUNCT
ejpam-3679	299	4	2c+	2c+	NUM
ejpam-3679	299	5	1	1	NUM
ejpam-3679	299	6	)	)	PUNCT
ejpam-3679	299	7	2c+1	2c+1	NOUN
ejpam-3679	299	8	2c	2c	NOUN
ejpam-3679	299	9	.	.	PUNCT
ejpam-3679	300	1	(	(	PUNCT
ejpam-3679	300	2	21	21	NUM
ejpam-3679	300	3	)	)	PUNCT
ejpam-3679	300	4	if	if	SCONJ
ejpam-3679	300	5	gi	gi	AUX
ejpam-3679	300	6	∈	∈	PROPN
ejpam-3679	300	7	a	a	PRON
ejpam-3679	300	8	,	,	PUNCT
ejpam-3679	300	9	hi	hi	INTJ
ejpam-3679	300	10	∈	∈	PROPN
ejpam-3679	300	11	b	b	PROPN
ejpam-3679	300	12	(	(	PUNCT
ejpam-3679	300	13	νi	νi	NOUN
ejpam-3679	300	14	,	,	PUNCT
ejpam-3679	300	15	ηi	ηi	NOUN
ejpam-3679	300	16	)	)	PUNCT
ejpam-3679	300	17	,	,	PUNCT
ejpam-3679	300	18	ki	ki	PROPN
ejpam-3679	300	19	∈	∈	PROPN
ejpam-3679	300	20	b	b	PROPN
ejpam-3679	300	21	(	(	PUNCT
ejpam-3679	300	22	θi	θi	PROPN
ejpam-3679	300	23	,	,	PUNCT
ejpam-3679	300	24	ρi	ρi	NOUN
ejpam-3679	300	25	)	)	PUNCT
ejpam-3679	300	26	,	,	PUNCT
ejpam-3679	300	27	satisfies∣∣∣∣∣g	satisfies∣∣∣∣∣g	VERB
ejpam-3679	300	28	′′	′′	PROPN
ejpam-3679	300	29	i	i	PRON
ejpam-3679	300	30	(	(	PUNCT
ejpam-3679	300	31	z	z	NOUN
ejpam-3679	300	32	)	)	PUNCT
ejpam-3679	300	33	g	g	NOUN
ejpam-3679	300	34	′	′	NUM
ejpam-3679	300	35	i(z	i(z	NOUN
ejpam-3679	300	36	)	)	PUNCT
ejpam-3679	300	37	∣∣∣∣∣	∣∣∣∣∣	ADP
ejpam-3679	300	38	≤	≤	PROPN
ejpam-3679	300	39	ni	ni	PROPN
ejpam-3679	300	40	,	,	PUNCT
ejpam-3679	300	41	|hi	|hi	X
ejpam-3679	300	42	(	(	PUNCT
ejpam-3679	300	43	z)|	z)|	X
ejpam-3679	300	44	<	<	X
ejpam-3679	300	45	pi	pi	PROPN
ejpam-3679	300	46	,	,	PUNCT
ejpam-3679	300	47	|ki	|ki	PRON
ejpam-3679	300	48	(	(	PUNCT
ejpam-3679	300	49	z)|	z)|	X
ejpam-3679	300	50	<	<	X
ejpam-3679	300	51	qi	qi	PROPN
ejpam-3679	300	52	,	,	PUNCT
ejpam-3679	300	53	∣∣∣∣∣h	∣∣∣∣∣h	VERB
ejpam-3679	301	1	′′	′′	PROPN
ejpam-3679	301	2	i	i	PRON
ejpam-3679	301	3	(	(	PUNCT
ejpam-3679	301	4	z	z	NOUN
ejpam-3679	301	5	)	)	PUNCT
ejpam-3679	301	6	h	h	NOUN
ejpam-3679	301	7	′	′	NUM
ejpam-3679	301	8	i(z	i(z	NOUN
ejpam-3679	301	9	)	)	PUNCT
ejpam-3679	301	10	∣∣∣∣∣	∣∣∣∣∣	ADP
ejpam-3679	301	11	≤	≤	PROPN
ejpam-3679	301	12	ri	ri	PROPN
ejpam-3679	301	13	,	,	PUNCT
ejpam-3679	301	14	∣∣∣∣∣k	∣∣∣∣∣k	VERB
ejpam-3679	301	15	′′	′′	PROPN
ejpam-3679	301	16	i	i	PRON
ejpam-3679	301	17	(	(	PUNCT
ejpam-3679	301	18	z	z	NOUN
ejpam-3679	301	19	)	)	PUNCT
ejpam-3679	301	20	k	k	NOUN
ejpam-3679	301	21	′	′	NUM
ejpam-3679	301	22	i(z	i(z	NOUN
ejpam-3679	301	23	)	)	PUNCT
ejpam-3679	301	24	∣∣∣∣∣	∣∣∣∣∣	ADP
ejpam-3679	301	25	≤	≤	ADV
ejpam-3679	301	26	si	si	X
ejpam-3679	301	27	,	,	PUNCT
ejpam-3679	301	28	for	for	ADP
ejpam-3679	301	29	all	all	DET
ejpam-3679	301	30	z	z	NOUN
ejpam-3679	301	31	∈	∈	PROPN
ejpam-3679	301	32	u	u	NOUN
ejpam-3679	301	33	,	,	PUNCT
ejpam-3679	301	34	i	i	PRON
ejpam-3679	301	35	=	=	NOUN
ejpam-3679	301	36	1	1	NUM
ejpam-3679	301	37	,	,	PUNCT
ejpam-3679	301	38	n	n	CCONJ
ejpam-3679	301	39	,	,	PUNCT
ejpam-3679	301	40	then	then	ADV
ejpam-3679	301	41	the	the	DET
ejpam-3679	301	42	integral	integral	ADJ
ejpam-3679	301	43	operator	operator	NOUN
ejpam-3679	301	44	dn	dn	NOUN
ejpam-3679	301	45	,	,	PUNCT
ejpam-3679	301	46	defined	define	VERB
ejpam-3679	301	47	by	by	ADP
ejpam-3679	301	48	dn(z	dn(z	NOUN
ejpam-3679	301	49	)	)	PUNCT
ejpam-3679	301	50	=	=	SYM
ejpam-3679	302	1	∫	∫	PROPN
ejpam-3679	302	2	z	z	PROPN
ejpam-3679	302	3	0	0	NUM
ejpam-3679	303	1	n∏	n∏	NOUN
ejpam-3679	303	2	i=1	i=1	X
ejpam-3679	304	1	[	[	X
ejpam-3679	304	2	(	(	PUNCT
ejpam-3679	304	3	gi(t	gi(t	ADJ
ejpam-3679	304	4	)	)	PUNCT
ejpam-3679	304	5	′)βi	′)βi	NOUN
ejpam-3679	304	6	(	(	PUNCT
ejpam-3679	304	7	hi(t	hi(t	NOUN
ejpam-3679	304	8	)	)	PUNCT
ejpam-3679	304	9	ki(t	ki(t	NOUN
ejpam-3679	304	10	)	)	PUNCT
ejpam-3679	304	11	)	)	PUNCT
ejpam-3679	304	12	γi	γi	PROPN
ejpam-3679	304	13	(	(	PUNCT
ejpam-3679	304	14	hi′(t	hi′(t	PROPN
ejpam-3679	304	15	)	)	PUNCT
ejpam-3679	304	16	)	)	PUNCT
ejpam-3679	305	1	ki	ki	PROPN
ejpam-3679	305	2	′(t	′(t	PROPN
ejpam-3679	305	3	)	)	PUNCT
ejpam-3679	305	4	)	)	PUNCT
ejpam-3679	306	1	δi	δi	ADP
ejpam-3679	306	2	]	]	X
ejpam-3679	306	3	dt	dt	X
ejpam-3679	306	4	,	,	PUNCT
ejpam-3679	306	5	(	(	PUNCT
ejpam-3679	306	6	22	22	NUM
ejpam-3679	306	7	)	)	PUNCT
ejpam-3679	306	8	is	be	AUX
ejpam-3679	306	9	in	in	ADP
ejpam-3679	306	10	the	the	DET
ejpam-3679	306	11	class	class	NOUN
ejpam-3679	306	12	s.	s.	PROPN
ejpam-3679	306	13	remark	remark	PROPN
ejpam-3679	306	14	4	4	NUM
ejpam-3679	306	15	.	.	PUNCT
ejpam-3679	307	1	if	if	SCONJ
ejpam-3679	307	2	in	in	ADP
ejpam-3679	307	3	(	(	PUNCT
ejpam-3679	307	4	22	22	NUM
ejpam-3679	307	5	)	)	PUNCT
ejpam-3679	307	6	we	we	PRON
ejpam-3679	307	7	put	put	VERB
ejpam-3679	307	8	βi	βi	PROPN
ejpam-3679	307	9	=	=	SYM
ejpam-3679	307	10	0	0	NUM
ejpam-3679	307	11	,	,	PUNCT
ejpam-3679	307	12	than	than	SCONJ
ejpam-3679	307	13	we	we	PRON
ejpam-3679	307	14	obtain	obtain	AUX
ejpam-3679	307	15	theorem	theorem	ADJ
ejpam-3679	307	16	that	that	PRON
ejpam-3679	307	17	was	be	AUX
ejpam-3679	307	18	obtained	obtain	VERB
ejpam-3679	307	19	in	in	ADP
ejpam-3679	307	20	[	[	X
ejpam-3679	307	21	25	25	NUM
ejpam-3679	307	22	]	]	PUNCT
ejpam-3679	307	23	.	.	PUNCT
ejpam-3679	308	1	if	if	SCONJ
ejpam-3679	308	2	we	we	PRON
ejpam-3679	308	3	consider	consider	VERB
ejpam-3679	308	4	δ	δ	NOUN
ejpam-3679	308	5	=	=	SYM
ejpam-3679	308	6	1	1	NUM
ejpam-3679	308	7	and	and	CCONJ
ejpam-3679	308	8	δi	δi	VERB
ejpam-3679	308	9	=	=	SYM
ejpam-3679	308	10	0	0	NUM
ejpam-3679	308	11	in	in	ADP
ejpam-3679	308	12	theorem	theorem	NOUN
ejpam-3679	308	13	4	4	NUM
ejpam-3679	308	14	,	,	PUNCT
ejpam-3679	308	15	obtain	obtain	VERB
ejpam-3679	308	16	the	the	DET
ejpam-3679	308	17	next	next	ADJ
ejpam-3679	308	18	corollary	corollary	NOUN
ejpam-3679	308	19	:	:	PUNCT
ejpam-3679	308	20	corollary	corollary	ADJ
ejpam-3679	308	21	4	4	NUM
ejpam-3679	308	22	.	.	PUNCT
ejpam-3679	308	23	let	let	VERB
ejpam-3679	308	24	γ	γ	X
ejpam-3679	308	25	,	,	PUNCT
ejpam-3679	308	26	αi	αi	PROPN
ejpam-3679	308	27	,	,	PUNCT
ejpam-3679	308	28	βi	βi	PRON
ejpam-3679	308	29	,	,	PUNCT
ejpam-3679	308	30	γi	γi	X
ejpam-3679	308	31	∈	∈	PROPN
ejpam-3679	308	32	c	c	NOUN
ejpam-3679	308	33	,	,	PUNCT
ejpam-3679	308	34	c	c	X
ejpam-3679	308	35	=	=	PRON
ejpam-3679	308	36	reγ	reγ	VERB
ejpam-3679	308	37	>	>	X
ejpam-3679	308	38	0	0	PROPN
ejpam-3679	308	39	and	and	CCONJ
ejpam-3679	308	40	mi	mi	PROPN
ejpam-3679	308	41	,	,	PUNCT
ejpam-3679	308	42	ni	ni	PROPN
ejpam-3679	308	43	,	,	PUNCT
ejpam-3679	308	44	pi	pi	PROPN
ejpam-3679	308	45	,	,	PUNCT
ejpam-3679	308	46	qi	qi	PROPN
ejpam-3679	308	47	≥	≥	NUM
ejpam-3679	308	48	1	1	NUM
ejpam-3679	308	49	,	,	PUNCT
ejpam-3679	308	50	i	i	PRON
ejpam-3679	308	51	=	=	NOUN
ejpam-3679	308	52	1	1	NUM
ejpam-3679	308	53	,	,	PUNCT
ejpam-3679	308	54	n	n	CCONJ
ejpam-3679	308	55	,	,	PUNCT
ejpam-3679	309	1	such	such	ADJ
ejpam-3679	309	2	that	that	SCONJ
ejpam-3679	309	3	(	(	PUNCT
ejpam-3679	309	4	2c+	2c+	NUM
ejpam-3679	309	5	1	1	NUM
ejpam-3679	309	6	)	)	PUNCT
ejpam-3679	309	7	2c+1	2c+1	NOUN
ejpam-3679	309	8	2c	2c	NUM
ejpam-3679	309	9	n∑	n∑	NOUN
ejpam-3679	309	10	i=1	i=1	PROPN
ejpam-3679	310	1	{	{	PUNCT
ejpam-3679	311	1	|αi	|αi	X
ejpam-3679	311	2	−	−	PROPN
ejpam-3679	311	3	1|	1|	NUM
ejpam-3679	311	4	[	[	PUNCT
ejpam-3679	311	5	1	1	NUM
ejpam-3679	311	6	+	+	CCONJ
ejpam-3679	311	7	(	(	PUNCT
ejpam-3679	311	8	2−	2−	NUM
ejpam-3679	311	9	λi)mµi−1	λi)mµi−1	NUM
ejpam-3679	312	1	i	i	PRON
ejpam-3679	312	2	]	]	PUNCT
ejpam-3679	313	1	+	+	CCONJ
ejpam-3679	313	2	|γi|	|γi|	NOUN
ejpam-3679	313	3	[	[	PUNCT
ejpam-3679	313	4	2	2	NUM
ejpam-3679	313	5	+	+	CCONJ
ejpam-3679	313	6	(	(	PUNCT
ejpam-3679	313	7	2−	2−	NUM
ejpam-3679	313	8	ηi)p	ηi)p	PROPN
ejpam-3679	313	9	νi−1i	νi−1i	PROPN
ejpam-3679	313	10	]	]	PUNCT
ejpam-3679	313	11	}	}	PUNCT
ejpam-3679	313	12	+	+	CCONJ
ejpam-3679	313	13	+	+	CCONJ
ejpam-3679	313	14	(	(	PUNCT
ejpam-3679	313	15	2c+	2c+	NUM
ejpam-3679	313	16	1	1	NUM
ejpam-3679	313	17	)	)	PUNCT
ejpam-3679	313	18	2c+1	2c+1	NOUN
ejpam-3679	313	19	2c	2c	NUM
ejpam-3679	313	20	n∑	n∑	NOUN
ejpam-3679	314	1	i=1	i=1	PROPN
ejpam-3679	314	2	|γi|	|γi|	NOUN
ejpam-3679	314	3	(	(	PUNCT
ejpam-3679	314	4	2−	2−	NUM
ejpam-3679	314	5	ρi)qθi−1i	ρi)qθi−1i	NOUN
ejpam-3679	314	6	+	+	CCONJ
ejpam-3679	314	7	2c	2c	NUM
ejpam-3679	314	8	n∑	n∑	NOUN
ejpam-3679	314	9	i=1	i=1	PROPN
ejpam-3679	314	10	|βi|ni	|βi|ni	X
ejpam-3679	314	11	≤	≤	PROPN
ejpam-3679	314	12	c	c	X
ejpam-3679	314	13	(	(	PUNCT
ejpam-3679	314	14	2c+	2c+	NUM
ejpam-3679	314	15	1	1	NUM
ejpam-3679	314	16	)	)	PUNCT
ejpam-3679	314	17	2c+1	2c+1	NOUN
ejpam-3679	314	18	2c	2c	NOUN
ejpam-3679	314	19	.	.	PUNCT
ejpam-3679	315	1	(	(	PUNCT
ejpam-3679	315	2	23	23	NUM
ejpam-3679	315	3	)	)	PUNCT
ejpam-3679	315	4	if	if	SCONJ
ejpam-3679	315	5	fi	fi	NOUN
ejpam-3679	315	6	∈	∈	PROPN
ejpam-3679	315	7	b	b	PROPN
ejpam-3679	315	8	(	(	PUNCT
ejpam-3679	315	9	µi	µi	PROPN
ejpam-3679	315	10	,	,	PUNCT
ejpam-3679	315	11	λi	λi	NOUN
ejpam-3679	315	12	)	)	PUNCT
ejpam-3679	315	13	,	,	PUNCT
ejpam-3679	315	14	gi	gi	VERB
ejpam-3679	315	15	∈	∈	PROPN
ejpam-3679	315	16	a	a	PRON
ejpam-3679	315	17	,	,	PUNCT
ejpam-3679	315	18	hi	hi	INTJ
ejpam-3679	315	19	∈	∈	PROPN
ejpam-3679	315	20	b	b	PROPN
ejpam-3679	315	21	(	(	PUNCT
ejpam-3679	315	22	νi	νi	NOUN
ejpam-3679	315	23	,	,	PUNCT
ejpam-3679	315	24	ηi	ηi	NOUN
ejpam-3679	315	25	)	)	PUNCT
ejpam-3679	315	26	,	,	PUNCT
ejpam-3679	315	27	ki	ki	PROPN
ejpam-3679	315	28	∈	∈	PROPN
ejpam-3679	315	29	b	b	PROPN
ejpam-3679	315	30	(	(	PUNCT
ejpam-3679	315	31	θi	θi	PROPN
ejpam-3679	315	32	,	,	PUNCT
ejpam-3679	315	33	ρi	ρi	NOUN
ejpam-3679	315	34	)	)	PUNCT
ejpam-3679	315	35	,	,	PUNCT
ejpam-3679	315	36	satisfies	satisfy	VERB
ejpam-3679	315	37	|fi	|fi	X
ejpam-3679	315	38	(	(	PUNCT
ejpam-3679	315	39	z)|	z)|	X
ejpam-3679	315	40	<	<	X
ejpam-3679	315	41	mi	mi	PROPN
ejpam-3679	315	42	,	,	PUNCT
ejpam-3679	315	43	∣∣∣∣∣g	∣∣∣∣∣g	PROPN
ejpam-3679	315	44	′′	′′	PROPN
ejpam-3679	315	45	i	i	PRON
ejpam-3679	315	46	(	(	PUNCT
ejpam-3679	315	47	z	z	NOUN
ejpam-3679	315	48	)	)	PUNCT
ejpam-3679	315	49	g	g	NOUN
ejpam-3679	315	50	′	′	NUM
ejpam-3679	315	51	i(z	i(z	NOUN
ejpam-3679	315	52	)	)	PUNCT
ejpam-3679	315	53	∣∣∣∣∣	∣∣∣∣∣	ADP
ejpam-3679	315	54	≤	≤	PROPN
ejpam-3679	315	55	ni	ni	PROPN
ejpam-3679	315	56	,	,	PUNCT
ejpam-3679	315	57	|hi	|hi	X
ejpam-3679	315	58	(	(	PUNCT
ejpam-3679	315	59	z)|	z)|	X
ejpam-3679	315	60	<	<	X
ejpam-3679	315	61	pi	pi	PROPN
ejpam-3679	315	62	,	,	PUNCT
ejpam-3679	315	63	|ki	|ki	PRON
ejpam-3679	315	64	(	(	PUNCT
ejpam-3679	315	65	z)|	z)|	X
ejpam-3679	315	66	<	<	X
ejpam-3679	315	67	qi	qi	PROPN
ejpam-3679	315	68	,	,	PUNCT
ejpam-3679	315	69	for	for	ADP
ejpam-3679	315	70	all	all	DET
ejpam-3679	315	71	z	z	NOUN
ejpam-3679	315	72	∈	∈	PROPN
ejpam-3679	315	73	u	u	NOUN
ejpam-3679	315	74	,	,	PUNCT
ejpam-3679	315	75	i	i	PRON
ejpam-3679	315	76	=	=	NOUN
ejpam-3679	315	77	1	1	NUM
ejpam-3679	315	78	,	,	PUNCT
ejpam-3679	315	79	n	n	CCONJ
ejpam-3679	315	80	,	,	PUNCT
ejpam-3679	315	81	then	then	ADV
ejpam-3679	315	82	the	the	DET
ejpam-3679	315	83	integral	integral	ADJ
ejpam-3679	315	84	operator	operator	NOUN
ejpam-3679	315	85	sn	sn	NOUN
ejpam-3679	315	86	,	,	PUNCT
ejpam-3679	315	87	defined	define	VERB
ejpam-3679	315	88	by	by	ADP
ejpam-3679	315	89	sn(z	sn(z	NOUN
ejpam-3679	315	90	)	)	PUNCT
ejpam-3679	315	91	=	=	SYM
ejpam-3679	316	1	∫	∫	PROPN
ejpam-3679	316	2	z	z	PROPN
ejpam-3679	316	3	0	0	NUM
ejpam-3679	317	1	n∏	n∏	NOUN
ejpam-3679	317	2	i=1	i=1	X
ejpam-3679	318	1	[	[	X
ejpam-3679	318	2	(	(	PUNCT
ejpam-3679	318	3	fi(t	fi(t	NOUN
ejpam-3679	318	4	)	)	PUNCT
ejpam-3679	318	5	t	t	NOUN
ejpam-3679	318	6	)	)	PUNCT
ejpam-3679	318	7	αi−1	αi−1	PROPN
ejpam-3679	318	8	(	(	PUNCT
ejpam-3679	318	9	gi(t	gi(t	NOUN
ejpam-3679	318	10	)	)	PUNCT
ejpam-3679	318	11	′)βi	′)βi	NOUN
ejpam-3679	318	12	(	(	PUNCT
ejpam-3679	318	13	hi(t	hi(t	NOUN
ejpam-3679	318	14	)	)	PUNCT
ejpam-3679	318	15	ki(t	ki(t	NOUN
ejpam-3679	318	16	)	)	PUNCT
ejpam-3679	318	17	)	)	PUNCT
ejpam-3679	319	1	γi	γi	SYM
ejpam-3679	319	2	]	]	X
ejpam-3679	319	3	dt	dt	X
ejpam-3679	319	4	,	,	PUNCT
ejpam-3679	319	5	(	(	PUNCT
ejpam-3679	319	6	24	24	NUM
ejpam-3679	319	7	)	)	PUNCT
ejpam-3679	319	8	is	be	AUX
ejpam-3679	319	9	in	in	ADP
ejpam-3679	319	10	the	the	DET
ejpam-3679	319	11	class	class	NOUN
ejpam-3679	319	12	s.	s.	PROPN
ejpam-3679	319	13	remark	remark	PROPN
ejpam-3679	319	14	5	5	NUM
ejpam-3679	319	15	.	.	PUNCT
ejpam-3679	320	1	taking	take	VERB
ejpam-3679	320	2	in	in	ADP
ejpam-3679	320	3	(	(	PUNCT
ejpam-3679	320	4	24	24	NUM
ejpam-3679	320	5	)	)	PUNCT
ejpam-3679	320	6	γi	γi	NOUN
ejpam-3679	320	7	=	=	SYM
ejpam-3679	320	8	0	0	PROPN
ejpam-3679	320	9	,	,	PUNCT
ejpam-3679	320	10	we	we	PRON
ejpam-3679	320	11	obtain	obtain	VERB
ejpam-3679	320	12	a	a	DET
ejpam-3679	320	13	known	know	VERB
ejpam-3679	320	14	result	result	NOUN
ejpam-3679	320	15	proven	prove	VERB
ejpam-3679	320	16	in	in	ADP
ejpam-3679	320	17	[	[	X
ejpam-3679	320	18	28	28	NUM
ejpam-3679	320	19	]	]	PUNCT
ejpam-3679	320	20	.	.	PUNCT
ejpam-3679	321	1	letting	let	VERB
ejpam-3679	321	2	µi	µi	ADP
ejpam-3679	322	1	=	=	PUNCT
ejpam-3679	323	1	νi	νi	PROPN
ejpam-3679	323	2	=	=	PUNCT
ejpam-3679	323	3	θi	θi	PROPN
ejpam-3679	323	4	=	=	PROPN
ejpam-3679	323	5	mi	mi	PROPN
ejpam-3679	323	6	=	=	PROPN
ejpam-3679	323	7	ni	ni	PROPN
ejpam-3679	323	8	=	=	PROPN
ejpam-3679	323	9	pi	pi	PROPN
ejpam-3679	323	10	=	=	PUNCT
ejpam-3679	323	11	qi	qi	PROPN
ejpam-3679	323	12	=	=	SYM
ejpam-3679	323	13	ri	ri	PROPN
ejpam-3679	323	14	=	=	PUNCT
ejpam-3679	323	15	si	si	PROPN
ejpam-3679	323	16	=	=	SYM
ejpam-3679	323	17	1	1	NUM
ejpam-3679	323	18	and	and	CCONJ
ejpam-3679	323	19	ρi	ρi	NOUN
ejpam-3679	323	20	=	=	NOUN
ejpam-3679	323	21	ηi	ηi	PROPN
ejpam-3679	323	22	=	=	SYM
ejpam-3679	323	23	λi	λi	PROPN
ejpam-3679	323	24	for	for	ADP
ejpam-3679	323	25	all	all	PRON
ejpam-3679	323	26	i	i	PRON
ejpam-3679	323	27	=	=	NOUN
ejpam-3679	323	28	1	1	NUM
ejpam-3679	323	29	,	,	PUNCT
ejpam-3679	323	30	n	n	CCONJ
ejpam-3679	323	31	in	in	ADP
ejpam-3679	323	32	theorem	theorem	NOUN
ejpam-3679	323	33	4	4	NUM
ejpam-3679	323	34	,	,	PUNCT
ejpam-3679	323	35	we	we	PRON
ejpam-3679	323	36	have	have	AUX
ejpam-3679	323	37	:	:	PUNCT
ejpam-3679	323	38	references	reference	NOUN
ejpam-3679	323	39	1297	1297	NUM
ejpam-3679	323	40	corollary	corollary	ADJ
ejpam-3679	323	41	5	5	NUM
ejpam-3679	323	42	.	.	PUNCT
ejpam-3679	324	1	let	let	VERB
ejpam-3679	324	2	δ	δ	PROPN
ejpam-3679	324	3	,	,	PUNCT
ejpam-3679	324	4	γ	γ	PROPN
ejpam-3679	324	5	,	,	PUNCT
ejpam-3679	324	6	αi	αi	PROPN
ejpam-3679	324	7	,	,	PUNCT
ejpam-3679	324	8	βi	βi	PROPN
ejpam-3679	324	9	,	,	PUNCT
ejpam-3679	324	10	γi	γi	INTJ
ejpam-3679	324	11	,	,	PUNCT
ejpam-3679	324	12	δi	δi	PROPN
ejpam-3679	324	13	∈	∈	PROPN
ejpam-3679	324	14	c	c	NOUN
ejpam-3679	324	15	,	,	PUNCT
ejpam-3679	324	16	c	c	X
ejpam-3679	324	17	=	=	PRON
ejpam-3679	324	18	reγ	reγ	VERB
ejpam-3679	324	19	>	>	X
ejpam-3679	324	20	0	0	PUNCT
ejpam-3679	324	21	and	and	CCONJ
ejpam-3679	324	22	0	0	NUM
ejpam-3679	324	23	≤	≤	NUM
ejpam-3679	325	1	λi	λi	ADP
ejpam-3679	325	2	<	<	X
ejpam-3679	325	3	1	1	NUM
ejpam-3679	325	4	,	,	PUNCT
ejpam-3679	325	5	i	i	PRON
ejpam-3679	325	6	=	=	NOUN
ejpam-3679	325	7	1	1	NUM
ejpam-3679	325	8	,	,	PUNCT
ejpam-3679	325	9	n	n	CCONJ
ejpam-3679	325	10	,	,	PUNCT
ejpam-3679	326	1	such	such	ADJ
ejpam-3679	326	2	that	that	SCONJ
ejpam-3679	326	3	(	(	PUNCT
ejpam-3679	326	4	2c+	2c+	NUM
ejpam-3679	326	5	1	1	NUM
ejpam-3679	326	6	)	)	PUNCT
ejpam-3679	326	7	2c+1	2c+1	NOUN
ejpam-3679	326	8	2c	2c	NUM
ejpam-3679	326	9	n∑	n∑	X
ejpam-3679	326	10	i=1	i=1	PROPN
ejpam-3679	327	1	(	(	PUNCT
ejpam-3679	327	2	3−	3−	NUM
ejpam-3679	327	3	λi	λi	NOUN
ejpam-3679	327	4	)	)	PUNCT
ejpam-3679	327	5	(	(	PUNCT
ejpam-3679	327	6	|αi	|αi	NUM
ejpam-3679	327	7	−	−	NUM
ejpam-3679	327	8	1|+	1|+	NUM
ejpam-3679	327	9	2	2	NUM
ejpam-3679	327	10	|γi|	|γi|	NOUN
ejpam-3679	327	11	)	)	PUNCT
ejpam-3679	328	1	+	+	NUM
ejpam-3679	329	1	2c	2c	NUM
ejpam-3679	329	2	n∑	n∑	NOUN
ejpam-3679	329	3	i=1	i=1	PROPN
ejpam-3679	330	1	(	(	PUNCT
ejpam-3679	330	2	|βi|+	|βi|+	NOUN
ejpam-3679	330	3	2	2	NUM
ejpam-3679	330	4	|δi|	|δi|	NOUN
ejpam-3679	330	5	)	)	PUNCT
ejpam-3679	330	6	≤	≤	NOUN
ejpam-3679	330	7	c	c	NOUN
ejpam-3679	330	8	(	(	PUNCT
ejpam-3679	330	9	2c+	2c+	NUM
ejpam-3679	330	10	1	1	NUM
ejpam-3679	330	11	)	)	PUNCT
ejpam-3679	330	12	2c+1	2c+1	NOUN
ejpam-3679	330	13	2c	2c	NOUN
ejpam-3679	330	14	.	.	PUNCT
ejpam-3679	331	1	(	(	PUNCT
ejpam-3679	331	2	25	25	NUM
ejpam-3679	331	3	)	)	PUNCT
ejpam-3679	331	4	if	if	SCONJ
ejpam-3679	331	5	gi	gi	AUX
ejpam-3679	331	6	∈	∈	PROPN
ejpam-3679	331	7	a	a	DET
ejpam-3679	331	8	,	,	PUNCT
ejpam-3679	331	9	fi	fi	NOUN
ejpam-3679	331	10	,	,	PUNCT
ejpam-3679	331	11	hi	hi	INTJ
ejpam-3679	331	12	,	,	PUNCT
ejpam-3679	331	13	ki	ki	PROPN
ejpam-3679	331	14	∈	∈	PROPN
ejpam-3679	331	15	s∗	s∗	PROPN
ejpam-3679	331	16	(	(	PUNCT
ejpam-3679	331	17	λi	λi	NOUN
ejpam-3679	331	18	)	)	PUNCT
ejpam-3679	331	19	and	and	CCONJ
ejpam-3679	331	20	|fi	|fi	X
ejpam-3679	331	21	(	(	PUNCT
ejpam-3679	331	22	z)|	z)|	X
ejpam-3679	331	23	<	<	X
ejpam-3679	331	24	1	1	NUM
ejpam-3679	331	25	,	,	PUNCT
ejpam-3679	331	26	∣∣∣∣∣g	∣∣∣∣∣g	PROPN
ejpam-3679	331	27	′′	′′	PROPN
ejpam-3679	332	1	i	i	PRON
ejpam-3679	332	2	(	(	PUNCT
ejpam-3679	332	3	z	z	NOUN
ejpam-3679	332	4	)	)	PUNCT
ejpam-3679	332	5	g	g	NOUN
ejpam-3679	332	6	′	′	NUM
ejpam-3679	332	7	i(z	i(z	NOUN
ejpam-3679	332	8	)	)	PUNCT
ejpam-3679	333	1	∣∣∣∣∣	∣∣∣∣∣	ADP
ejpam-3679	333	2	≤	≤	ADV
ejpam-3679	333	3	1	1	NUM
ejpam-3679	333	4	,	,	PUNCT
ejpam-3679	333	5	|hi	|hi	X
ejpam-3679	333	6	(	(	PUNCT
ejpam-3679	333	7	z)|	z)|	X
ejpam-3679	333	8	<	<	X
ejpam-3679	333	9	1	1	NUM
ejpam-3679	333	10	,	,	PUNCT
ejpam-3679	333	11	|ki	|ki	NUM
ejpam-3679	333	12	(	(	PUNCT
ejpam-3679	333	13	z)|	z)|	X
ejpam-3679	333	14	<	<	X
ejpam-3679	333	15	1	1	NUM
ejpam-3679	333	16	,	,	PUNCT
ejpam-3679	333	17	∣∣∣∣∣h	∣∣∣∣∣h	VERB
ejpam-3679	334	1	′′	′′	PROPN
ejpam-3679	334	2	i	i	PRON
ejpam-3679	334	3	(	(	PUNCT
ejpam-3679	334	4	z	z	NOUN
ejpam-3679	334	5	)	)	PUNCT
ejpam-3679	334	6	h	h	NOUN
ejpam-3679	334	7	′	′	NUM
ejpam-3679	334	8	i(z	i(z	NOUN
ejpam-3679	334	9	)	)	PUNCT
ejpam-3679	335	1	∣∣∣∣∣	∣∣∣∣∣	ADP
ejpam-3679	335	2	≤	≤	ADV
ejpam-3679	335	3	1	1	NUM
ejpam-3679	335	4	,	,	PUNCT
ejpam-3679	335	5	∣∣∣∣∣k	∣∣∣∣∣k	VERB
ejpam-3679	335	6	′′	′′	PROPN
ejpam-3679	335	7	i	i	PRON
ejpam-3679	335	8	(	(	PUNCT
ejpam-3679	335	9	z	z	NOUN
ejpam-3679	335	10	)	)	PUNCT
ejpam-3679	335	11	k	k	NOUN
ejpam-3679	335	12	′	′	NUM
ejpam-3679	335	13	i(z	i(z	NOUN
ejpam-3679	335	14	)	)	PUNCT
ejpam-3679	335	15	∣∣∣∣∣	∣∣∣∣∣	ADP
ejpam-3679	335	16	≤	≤	NOUN
ejpam-3679	335	17	1	1	NUM
ejpam-3679	335	18	,	,	PUNCT
ejpam-3679	335	19	for	for	ADP
ejpam-3679	335	20	all	all	DET
ejpam-3679	335	21	z	z	NOUN
ejpam-3679	335	22	∈	∈	PROPN
ejpam-3679	335	23	u	u	NOUN
ejpam-3679	335	24	,	,	PUNCT
ejpam-3679	335	25	i	i	PRON
ejpam-3679	335	26	=	=	NOUN
ejpam-3679	335	27	1	1	NUM
ejpam-3679	335	28	,	,	PUNCT
ejpam-3679	335	29	n	n	CCONJ
ejpam-3679	335	30	,	,	PUNCT
ejpam-3679	335	31	then	then	ADV
ejpam-3679	335	32	for	for	ADP
ejpam-3679	335	33	every	every	DET
ejpam-3679	335	34	δ	δ	PROPN
ejpam-3679	335	35	,	,	PUNCT
ejpam-3679	335	36	reδ	reδ	ADJ
ejpam-3679	335	37	≥	≥	NOUN
ejpam-3679	335	38	reγ	reγ	PROPN
ejpam-3679	335	39	,	,	PUNCT
ejpam-3679	335	40	the	the	DET
ejpam-3679	335	41	function	function	PROPN
ejpam-3679	335	42	tn	tn	PROPN
ejpam-3679	335	43	,	,	PUNCT
ejpam-3679	335	44	defined	define	VERB
ejpam-3679	335	45	by	by	ADP
ejpam-3679	335	46	(	(	PUNCT
ejpam-3679	335	47	3	3	X
ejpam-3679	335	48	)	)	PUNCT
ejpam-3679	335	49	is	be	AUX
ejpam-3679	335	50	in	in	ADP
ejpam-3679	335	51	the	the	DET
ejpam-3679	335	52	class	class	NOUN
ejpam-3679	335	53	s.	s.	PROPN
ejpam-3679	335	54	letting	let	VERB
ejpam-3679	335	55	n	n	NOUN
ejpam-3679	335	56	=	=	SYM
ejpam-3679	335	57	1	1	NUM
ejpam-3679	335	58	,	,	PUNCT
ejpam-3679	335	59	δ	δ	X
ejpam-3679	335	60	=	=	SYM
ejpam-3679	335	61	γ	γ	X
ejpam-3679	335	62	and	and	CCONJ
ejpam-3679	335	63	αi	αi	VERB
ejpam-3679	335	64	−	−	NUM
ejpam-3679	336	1	1	1	NUM
ejpam-3679	336	2	=	=	SYM
ejpam-3679	336	3	βi	βi	NOUN
ejpam-3679	336	4	=	=	SYM
ejpam-3679	336	5	γi	γi	PROPN
ejpam-3679	336	6	in	in	ADP
ejpam-3679	336	7	theorem	theorem	NOUN
ejpam-3679	336	8	5	5	NUM
ejpam-3679	336	9	,	,	PUNCT
ejpam-3679	336	10	we	we	PRON
ejpam-3679	336	11	obtain	obtain	VERB
ejpam-3679	336	12	:	:	PUNCT
ejpam-3679	336	13	corollary	corollary	ADJ
ejpam-3679	336	14	6	6	NUM
ejpam-3679	336	15	.	.	PUNCT
ejpam-3679	337	1	let	let	VERB
ejpam-3679	337	2	c	c	X
ejpam-3679	337	3	,	,	PUNCT
ejpam-3679	337	4	δ	δ	PROPN
ejpam-3679	337	5	∈	∈	PROPN
ejpam-3679	337	6	c	c	PROPN
ejpam-3679	337	7	with	with	ADP
ejpam-3679	337	8	reδ	reδ	NOUN
ejpam-3679	337	9	>	>	X
ejpam-3679	337	10	0	0	NUM
ejpam-3679	337	11	and	and	CCONJ
ejpam-3679	337	12	m	m	PROPN
ejpam-3679	337	13	,	,	PUNCT
ejpam-3679	337	14	n	n	CCONJ
ejpam-3679	337	15	,	,	PUNCT
ejpam-3679	337	16	p	p	X
ejpam-3679	337	17	,	,	PUNCT
ejpam-3679	337	18	q	q	ADJ
ejpam-3679	337	19	,	,	PUNCT
ejpam-3679	337	20	r	r	NOUN
ejpam-3679	337	21	,	,	PUNCT
ejpam-3679	337	22	s	s	PART
ejpam-3679	337	23	≥	≥	NOUN
ejpam-3679	337	24	1	1	NUM
ejpam-3679	337	25	.	.	PUNCT
ejpam-3679	337	26	suppose	suppose	VERB
ejpam-3679	337	27	that	that	SCONJ
ejpam-3679	337	28	f	f	PROPN
ejpam-3679	337	29	∈	∈	PROPN
ejpam-3679	337	30	b	b	PROPN
ejpam-3679	337	31	(	(	PUNCT
ejpam-3679	337	32	µ	µ	X
ejpam-3679	337	33	,	,	PUNCT
ejpam-3679	337	34	λ	λ	NOUN
ejpam-3679	337	35	)	)	PUNCT
ejpam-3679	337	36	,	,	PUNCT
ejpam-3679	337	37	g	g	PROPN
ejpam-3679	337	38	∈	∈	PROPN
ejpam-3679	337	39	a	a	PRON
ejpam-3679	337	40	,	,	PUNCT
ejpam-3679	337	41	h	h	NOUN
ejpam-3679	337	42	∈	∈	PROPN
ejpam-3679	337	43	b	b	PROPN
ejpam-3679	337	44	(	(	PUNCT
ejpam-3679	337	45	ν	ν	PROPN
ejpam-3679	337	46	,	,	PUNCT
ejpam-3679	337	47	η	η	NOUN
ejpam-3679	337	48	)	)	PUNCT
ejpam-3679	337	49	,	,	PUNCT
ejpam-3679	337	50	k	k	PROPN
ejpam-3679	337	51	∈	∈	PROPN
ejpam-3679	337	52	b	b	PROPN
ejpam-3679	337	53	(	(	PUNCT
ejpam-3679	337	54	θ	θ	PROPN
ejpam-3679	337	55	,	,	PUNCT
ejpam-3679	337	56	ρ	ρ	PROPN
ejpam-3679	337	57	)	)	PUNCT
ejpam-3679	337	58	,	,	PUNCT
ejpam-3679	337	59	such	such	ADJ
ejpam-3679	337	60	that	that	SCONJ
ejpam-3679	337	61	|f	|f	PROPN
ejpam-3679	337	62	(	(	PUNCT
ejpam-3679	337	63	z)|	z)|	X
ejpam-3679	337	64	<	<	X
ejpam-3679	337	65	m	m	PROPN
ejpam-3679	337	66	,	,	PUNCT
ejpam-3679	337	67	∣∣∣∣∣zg	∣∣∣∣∣zg	VERB
ejpam-3679	337	68	′′	′′	PROPN
ejpam-3679	337	69	(	(	PUNCT
ejpam-3679	337	70	z	z	NOUN
ejpam-3679	337	71	)	)	PUNCT
ejpam-3679	337	72	g′(z	g′(z	NOUN
ejpam-3679	337	73	)	)	PUNCT
ejpam-3679	337	74	∣∣∣∣∣	∣∣∣∣∣	ADP
ejpam-3679	337	75	<	<	X
ejpam-3679	337	76	n	n	CCONJ
ejpam-3679	337	77	,	,	PUNCT
ejpam-3679	337	78	|h	|h	X
ejpam-3679	337	79	(	(	PUNCT
ejpam-3679	337	80	z)|	z)|	X
ejpam-3679	337	81	<	<	X
ejpam-3679	337	82	p	p	X
ejpam-3679	337	83	,	,	PUNCT
ejpam-3679	337	84	|k	|k	NOUN
ejpam-3679	337	85	(	(	PUNCT
ejpam-3679	337	86	z)|	z)|	X
ejpam-3679	337	87	<	<	X
ejpam-3679	337	88	q	q	X
ejpam-3679	337	89	,	,	PUNCT
ejpam-3679	337	90	∣∣∣∣∣zh	∣∣∣∣∣zh	VERB
ejpam-3679	337	91	′′	′′	PROPN
ejpam-3679	337	92	(	(	PUNCT
ejpam-3679	337	93	z	z	NOUN
ejpam-3679	337	94	)	)	PUNCT
ejpam-3679	337	95	h′(z	h′(z	PROPN
ejpam-3679	337	96	)	)	PUNCT
ejpam-3679	337	97	∣∣∣∣∣	∣∣∣∣∣	ADP
ejpam-3679	337	98	<	<	X
ejpam-3679	337	99	r	r	NOUN
ejpam-3679	337	100	,	,	PUNCT
ejpam-3679	337	101	∣∣∣∣∣zk	∣∣∣∣∣zk	PROPN
ejpam-3679	337	102	′′	′′	PROPN
ejpam-3679	337	103	(	(	PUNCT
ejpam-3679	337	104	z	z	NOUN
ejpam-3679	337	105	)	)	PUNCT
ejpam-3679	337	106	k′(z	k′(z	PROPN
ejpam-3679	337	107	)	)	PUNCT
ejpam-3679	337	108	∣∣∣∣∣	∣∣∣∣∣	PUNCT
ejpam-3679	337	109	<	<	X
ejpam-3679	337	110	s	s	X
ejpam-3679	337	111	,	,	PUNCT
ejpam-3679	337	112	for	for	ADP
ejpam-3679	337	113	all	all	DET
ejpam-3679	337	114	z	z	NOUN
ejpam-3679	337	115	∈	∈	PROPN
ejpam-3679	337	116	u.	u.	NOUN
ejpam-3679	337	117	if	if	SCONJ
ejpam-3679	337	118	reδ	reδ	PROPN
ejpam-3679	337	119	≥	≥	NOUN
ejpam-3679	337	120	|δ|	|δ|	VERB
ejpam-3679	337	121	[	[	PUNCT
ejpam-3679	337	122	(	(	PUNCT
ejpam-3679	337	123	2−	2−	NUM
ejpam-3679	337	124	λ)mµ−1	λ)mµ−1	NOUN
ejpam-3679	337	125	+	+	CCONJ
ejpam-3679	337	126	(	(	PUNCT
ejpam-3679	337	127	2−	2−	NUM
ejpam-3679	337	128	η)p	η)p	VERB
ejpam-3679	337	129	ν−1	ν−1	PROPN
ejpam-3679	337	130	+	+	CCONJ
ejpam-3679	337	131	(	(	PUNCT
ejpam-3679	337	132	2−	2−	NUM
ejpam-3679	337	133	ρ)qθ−1	ρ)qθ−1	PROPN
ejpam-3679	337	134	+	+	NOUN
ejpam-3679	337	135	n	n	X
ejpam-3679	337	136	+	+	ADJ
ejpam-3679	337	137	r+	r+	X
ejpam-3679	337	138	s	s	VERB
ejpam-3679	337	139	+	+	X
ejpam-3679	337	140	3	3	NUM
ejpam-3679	337	141	]	]	PUNCT
ejpam-3679	337	142	(	(	PUNCT
ejpam-3679	337	143	26	26	NUM
ejpam-3679	337	144	)	)	PUNCT
ejpam-3679	337	145	and	and	CCONJ
ejpam-3679	337	146	|c|	|c|	PROPN
ejpam-3679	337	147	≤	≤	PROPN
ejpam-3679	337	148	1−	1−	NUM
ejpam-3679	337	149	|δ|	|δ|	CCONJ
ejpam-3679	337	150	reδ	reδ	NOUN
ejpam-3679	337	151	[	[	PUNCT
ejpam-3679	337	152	(	(	PUNCT
ejpam-3679	337	153	2−	2−	NUM
ejpam-3679	337	154	λ)mµ−1	λ)mµ−1	NOUN
ejpam-3679	337	155	+	+	CCONJ
ejpam-3679	337	156	(	(	PUNCT
ejpam-3679	337	157	2−	2−	NUM
ejpam-3679	337	158	η)p	η)p	VERB
ejpam-3679	338	1	ν−1	ν−1	PROPN
ejpam-3679	338	2	+	+	CCONJ
ejpam-3679	338	3	(	(	PUNCT
ejpam-3679	338	4	2−	2−	NUM
ejpam-3679	338	5	ρ)qθ−1	ρ)qθ−1	PROPN
ejpam-3679	338	6	+	+	NOUN
ejpam-3679	338	7	n	n	X
ejpam-3679	338	8	+	+	ADJ
ejpam-3679	338	9	r+	r+	X
ejpam-3679	338	10	s	s	VERB
ejpam-3679	338	11	+	+	X
ejpam-3679	338	12	3	3	NUM
ejpam-3679	338	13	]	]	PUNCT
ejpam-3679	338	14	,	,	PUNCT
ejpam-3679	338	15	(	(	PUNCT
ejpam-3679	338	16	27	27	NUM
ejpam-3679	338	17	)	)	PUNCT
ejpam-3679	338	18	then	then	ADV
ejpam-3679	338	19	the	the	DET
ejpam-3679	338	20	integral	integral	ADJ
ejpam-3679	338	21	operator	operator	NOUN
ejpam-3679	338	22	t	t	NOUN
ejpam-3679	338	23	,	,	PUNCT
ejpam-3679	338	24	defined	define	VERB
ejpam-3679	338	25	by	by	ADP
ejpam-3679	338	26	t	t	PROPN
ejpam-3679	338	27	(	(	PUNCT
ejpam-3679	338	28	z	z	NOUN
ejpam-3679	338	29	)	)	PUNCT
ejpam-3679	338	30	=	=	PUNCT
ejpam-3679	339	1	[	[	PUNCT
ejpam-3679	339	2	α	α	NOUN
ejpam-3679	339	3	∫	∫	PROPN
ejpam-3679	339	4	z	z	NOUN
ejpam-3679	339	5	0	0	NUM
ejpam-3679	339	6	tα−1	tα−1	NOUN
ejpam-3679	339	7	(	(	PUNCT
ejpam-3679	339	8	f(t)g′(t	f(t)g′(t	PROPN
ejpam-3679	339	9	)	)	PUNCT
ejpam-3679	339	10	h(t	h(t	PROPN
ejpam-3679	339	11	)	)	PUNCT
ejpam-3679	339	12	k(t	k(t	NOUN
ejpam-3679	339	13	)	)	PUNCT
ejpam-3679	339	14	h′(t	h′(t	NOUN
ejpam-3679	339	15	)	)	PUNCT
ejpam-3679	339	16	)	)	PUNCT
ejpam-3679	340	1	k′(t	k′(t	PROPN
ejpam-3679	340	2	)	)	PUNCT
ejpam-3679	340	3	)	)	PUNCT
ejpam-3679	341	1	α−1	α−1	PROPN
ejpam-3679	341	2	dt	dt	X
ejpam-3679	341	3	]	]	PUNCT
ejpam-3679	341	4	1	1	NUM
ejpam-3679	341	5	α	α	NOUN
ejpam-3679	341	6	,	,	PUNCT
ejpam-3679	341	7	(	(	PUNCT
ejpam-3679	341	8	28	28	NUM
ejpam-3679	341	9	)	)	PUNCT
ejpam-3679	341	10	is	be	AUX
ejpam-3679	341	11	analytic	analytic	ADJ
ejpam-3679	341	12	and	and	CCONJ
ejpam-3679	341	13	univalent	univalent	ADJ
ejpam-3679	341	14	in	in	ADP
ejpam-3679	341	15	u.	u.	PROPN
ejpam-3679	341	16	references	reference	NOUN
ejpam-3679	341	17	[	[	X
ejpam-3679	341	18	1	1	NUM
ejpam-3679	341	19	]	]	X
ejpam-3679	341	20	c	c	PROPN
ejpam-3679	341	21	brbatu	brbatu	PROPN
ejpam-3679	341	22	,	,	PUNCT
ejpam-3679	341	23	d	d	NOUN
ejpam-3679	341	24	breaz	breaz	NOUN
ejpam-3679	341	25	.	.	PUNCT
ejpam-3679	342	1	classes	class	NOUN
ejpam-3679	342	2	of	of	ADP
ejpam-3679	342	3	an	an	DET
ejpam-3679	342	4	univalent	univalent	ADJ
ejpam-3679	342	5	integral	integral	ADJ
ejpam-3679	342	6	operator	operator	NOUN
ejpam-3679	342	7	.	.	PUNCT
ejpam-3679	343	1	studia	studia	PROPN
ejpam-3679	343	2	univ	univ	PROPN
ejpam-3679	343	3	.	.	PUNCT
ejpam-3679	344	1	”babesbolyai	”babesbolyai	PROPN
ejpam-3679	344	2	”	"	PUNCT
ejpam-3679	344	3	,	,	PUNCT
ejpam-3679	344	4	cluj	cluj	NOUN
ejpam-3679	344	5	-	-	PUNCT
ejpam-3679	344	6	napoca	napoca	PROPN
ejpam-3679	344	7	,	,	PUNCT
ejpam-3679	344	8	mathematica	mathematica	PROPN
ejpam-3679	344	9	,	,	PUNCT
ejpam-3679	344	10	to	to	PART
ejpam-3679	344	11	appear	appear	VERB
ejpam-3679	344	12	.	.	PUNCT
ejpam-3679	345	1	[	[	X
ejpam-3679	345	2	2	2	NUM
ejpam-3679	345	3	]	]	PUNCT
ejpam-3679	345	4	j	j	PROPN
ejpam-3679	345	5	becker	becker	PROPN
ejpam-3679	345	6	.	.	PUNCT
ejpam-3679	346	1	lëownersche	lëownersche	PROPN
ejpam-3679	346	2	differentialgleichung	differentialgleichung	PROPN
ejpam-3679	346	3	und	und	PROPN
ejpam-3679	346	4	quasikonform	quasikonform	PROPN
ejpam-3679	346	5	fortsezbare	fortsezbare	PROPN
ejpam-3679	346	6	schlichte	schlichte	PROPN
ejpam-3679	346	7	funktionen	funktionen	PROPN
ejpam-3679	346	8	.	.	PUNCT
ejpam-3679	347	1	j	j	PROPN
ejpam-3679	347	2	reine	reine	PROPN
ejpam-3679	347	3	angew	angew	PROPN
ejpam-3679	347	4	.	.	PUNCT
ejpam-3679	348	1	math	math	NOUN
ejpam-3679	348	2	.	.	PUNCT
ejpam-3679	349	1	,	,	PUNCT
ejpam-3679	349	2	255	255	NUM
ejpam-3679	349	3	:	:	PUNCT
ejpam-3679	349	4	23	23	NUM
ejpam-3679	349	5	-	-	SYM
ejpam-3679	349	6	43	43	NUM
ejpam-3679	349	7	,	,	PUNCT
ejpam-3679	349	8	1972	1972	NUM
ejpam-3679	349	9	.	.	PUNCT
ejpam-3679	350	1	[	[	X
ejpam-3679	350	2	3	3	NUM
ejpam-3679	350	3	]	]	X
ejpam-3679	350	4	d	d	X
ejpam-3679	350	5	breaz	breaz	NOUN
ejpam-3679	350	6	,	,	PUNCT
ejpam-3679	350	7	n	n	PRON
ejpam-3679	350	8	breaz	breaz	NOUN
ejpam-3679	350	9	.	.	PUNCT
ejpam-3679	351	1	two	two	NUM
ejpam-3679	351	2	integral	integral	ADJ
ejpam-3679	351	3	operators	operator	NOUN
ejpam-3679	351	4	.	.	PUNCT
ejpam-3679	352	1	studia	studia	PROPN
ejpam-3679	352	2	univ	univ	PROPN
ejpam-3679	352	3	.	.	PUNCT
ejpam-3679	353	1	”babes	”babe	NOUN
ejpam-3679	353	2	-	-	PUNCT
ejpam-3679	353	3	bolyai	bolyai	NOUN
ejpam-3679	353	4	”	"	PUNCT
ejpam-3679	353	5	,	,	PUNCT
ejpam-3679	353	6	cluj	cluj	NOUN
ejpam-3679	353	7	-	-	PUNCT
ejpam-3679	353	8	napoca	napoca	PROPN
ejpam-3679	353	9	,	,	PUNCT
ejpam-3679	353	10	mathematica	mathematica	PROPN
ejpam-3679	353	11	,	,	PUNCT
ejpam-3679	353	12	47(3	47(3	NUM
ejpam-3679	353	13	):	):	PUNCT
ejpam-3679	353	14	13	13	NUM
ejpam-3679	353	15	-	-	SYM
ejpam-3679	353	16	21	21	NUM
ejpam-3679	353	17	,	,	PUNCT
ejpam-3679	353	18	2002	2002	NUM
ejpam-3679	353	19	.	.	PUNCT
ejpam-3679	354	1	references	reference	NOUN
ejpam-3679	354	2	1298	1298	NUM
ejpam-3679	354	3	[	[	X
ejpam-3679	354	4	4	4	NUM
ejpam-3679	354	5	]	]	X
ejpam-3679	354	6	d	d	X
ejpam-3679	354	7	breaz	breaz	NOUN
ejpam-3679	354	8	,	,	PUNCT
ejpam-3679	354	9	s	s	NOUN
ejpam-3679	354	10	owa	owa	PROPN
ejpam-3679	354	11	,	,	PUNCT
ejpam-3679	354	12	n	n	PRON
ejpam-3679	354	13	breaz	breaz	NOUN
ejpam-3679	354	14	.	.	PUNCT
ejpam-3679	355	1	a	a	DET
ejpam-3679	355	2	new	new	ADJ
ejpam-3679	355	3	integral	integral	ADJ
ejpam-3679	355	4	univalent	univalent	ADJ
ejpam-3679	355	5	operator	operator	NOUN
ejpam-3679	355	6	.	.	PUNCT
ejpam-3679	356	1	acta	acta	PROPN
ejpam-3679	356	2	universitatis	universitatis	PROPN
ejpam-3679	356	3	apulensis	apulensis	NOUN
ejpam-3679	356	4	,	,	PUNCT
ejpam-3679	356	5	alba	alba	NOUN
ejpam-3679	356	6	-	-	PUNCT
ejpam-3679	356	7	iulia	iulia	PROPN
ejpam-3679	356	8	,	,	PUNCT
ejpam-3679	356	9	16	16	NUM
ejpam-3679	356	10	:	:	SYM
ejpam-3679	356	11	11	11	NUM
ejpam-3679	356	12	-	-	SYM
ejpam-3679	356	13	16	16	NUM
ejpam-3679	356	14	,	,	PUNCT
ejpam-3679	356	15	2008	2008	NUM
ejpam-3679	356	16	.	.	PUNCT
ejpam-3679	357	1	[	[	X
ejpam-3679	357	2	5	5	NUM
ejpam-3679	357	3	]	]	X
ejpam-3679	357	4	r	r	NOUN
ejpam-3679	357	5	bucur	bucur	NOUN
ejpam-3679	357	6	,	,	PUNCT
ejpam-3679	357	7	d	d	X
ejpam-3679	357	8	breaz	breaz	NOUN
ejpam-3679	357	9	.	.	PUNCT
ejpam-3679	358	1	univalence	univalence	NOUN
ejpam-3679	358	2	conditions	condition	NOUN
ejpam-3679	358	3	for	for	ADP
ejpam-3679	358	4	a	a	DET
ejpam-3679	358	5	new	new	ADJ
ejpam-3679	358	6	general	general	ADJ
ejpam-3679	358	7	integral	integral	ADJ
ejpam-3679	358	8	operator	operator	NOUN
ejpam-3679	358	9	.	.	PUNCT
ejpam-3679	359	1	int	int	NOUN
ejpam-3679	359	2	.	.	PUNCT
ejpam-3679	360	1	elect	elect	PROPN
ejpam-3679	360	2	.	.	PUNCT
ejpam-3679	361	1	j.	j.	PROPN
ejpam-3679	361	2	of	of	ADP
ejpam-3679	361	3	pure	pure	ADJ
ejpam-3679	361	4	and	and	CCONJ
ejpam-3679	361	5	applied	applied	ADJ
ejpam-3679	361	6	math	math	NOUN
ejpam-3679	361	7	.	.	PUNCT
ejpam-3679	361	8	,	,	PUNCT
ejpam-3679	361	9	9(3	9(3	NUM
ejpam-3679	361	10	):	):	PUNCT
ejpam-3679	361	11	215	215	NUM
ejpam-3679	361	12	-	-	SYM
ejpam-3679	361	13	223	223	NUM
ejpam-3679	361	14	,	,	PUNCT
ejpam-3679	361	15	2015	2015	NUM
ejpam-3679	361	16	.	.	PUNCT
ejpam-3679	362	1	[	[	X
ejpam-3679	362	2	6	6	NUM
ejpam-3679	362	3	]	]	X
ejpam-3679	362	4	r	r	NOUN
ejpam-3679	362	5	bucur	bucur	NOUN
ejpam-3679	362	6	,	,	PUNCT
ejpam-3679	362	7	d	d	X
ejpam-3679	362	8	breaz	breaz	NOUN
ejpam-3679	362	9	.	.	PUNCT
ejpam-3679	363	1	properties	property	NOUN
ejpam-3679	363	2	of	of	ADP
ejpam-3679	363	3	a	a	DET
ejpam-3679	363	4	general	general	ADJ
ejpam-3679	363	5	integral	integral	ADJ
ejpam-3679	363	6	operator	operator	NOUN
ejpam-3679	363	7	.	.	PUNCT
ejpam-3679	364	1	advances	advance	NOUN
ejpam-3679	364	2	in	in	ADP
ejpam-3679	364	3	mathematics	mathematic	NOUN
ejpam-3679	364	4	:	:	PUNCT
ejpam-3679	364	5	scientific	scientific	ADJ
ejpam-3679	364	6	journal	journal	NOUN
ejpam-3679	364	7	,	,	PUNCT
ejpam-3679	364	8	5(1	5(1	NUM
ejpam-3679	364	9	):	):	PUNCT
ejpam-3679	364	10	5764	5764	NUM
ejpam-3679	364	11	,	,	PUNCT
ejpam-3679	364	12	2016	2016	NUM
ejpam-3679	364	13	.	.	PUNCT
ejpam-3679	365	1	[	[	X
ejpam-3679	365	2	7	7	NUM
ejpam-3679	365	3	]	]	X
ejpam-3679	365	4	r	r	NOUN
ejpam-3679	365	5	bucur	bucur	NOUN
ejpam-3679	365	6	,	,	PUNCT
ejpam-3679	365	7	d	d	X
ejpam-3679	365	8	breaz	breaz	NOUN
ejpam-3679	365	9	.	.	PUNCT
ejpam-3679	366	1	univalence	univalence	NOUN
ejpam-3679	366	2	conditions	condition	NOUN
ejpam-3679	366	3	and	and	CCONJ
ejpam-3679	366	4	properties	property	NOUN
ejpam-3679	366	5	of	of	ADP
ejpam-3679	366	6	a	a	DET
ejpam-3679	366	7	new	new	ADJ
ejpam-3679	366	8	general	general	ADJ
ejpam-3679	366	9	integral	integral	ADJ
ejpam-3679	366	10	operator	operator	NOUN
ejpam-3679	366	11	.	.	PUNCT
ejpam-3679	367	1	carpathian	carpathian	PROPN
ejpam-3679	367	2	j.	j.	PROPN
ejpam-3679	367	3	math	math	PROPN
ejpam-3679	367	4	.	.	PUNCT
ejpam-3679	367	5	,	,	PUNCT
ejpam-3679	367	6	32(2	32(2	NUM
ejpam-3679	367	7	):	):	PUNCT
ejpam-3679	367	8	157	157	NUM
ejpam-3679	367	9	164	164	NUM
ejpam-3679	367	10	,	,	PUNCT
ejpam-3679	367	11	2016	2016	NUM
ejpam-3679	367	12	.	.	PUNCT
ejpam-3679	368	1	[	[	X
ejpam-3679	368	2	8	8	NUM
ejpam-3679	368	3	]	]	X
ejpam-3679	368	4	r	r	NOUN
ejpam-3679	368	5	bucur	bucur	NOUN
ejpam-3679	368	6	,	,	PUNCT
ejpam-3679	368	7	l	l	PROPN
ejpam-3679	368	8	andrei	andrei	NOUN
ejpam-3679	368	9	,	,	PUNCT
ejpam-3679	368	10	d	d	X
ejpam-3679	368	11	breaz	breaz	NOUN
ejpam-3679	368	12	.	.	PUNCT
ejpam-3679	369	1	univalence	univalence	NOUN
ejpam-3679	369	2	criterion	criterion	NOUN
ejpam-3679	369	3	,	,	PUNCT
ejpam-3679	369	4	starlikeness	starlikeness	NOUN
ejpam-3679	369	5	and	and	CCONJ
ejpam-3679	369	6	convexity	convexity	NOUN
ejpam-3679	369	7	for	for	ADP
ejpam-3679	369	8	a	a	DET
ejpam-3679	369	9	new	new	ADJ
ejpam-3679	369	10	integral	integral	ADJ
ejpam-3679	369	11	operator	operator	NOUN
ejpam-3679	369	12	.	.	PUNCT
ejpam-3679	370	1	proceedings	proceeding	NOUN
ejpam-3679	370	2	of	of	ADP
ejpam-3679	370	3	the	the	DET
ejpam-3679	370	4	ictami	ictami	NOUN
ejpam-3679	370	5	,	,	PUNCT
ejpam-3679	370	6	alba	alba	PROPN
ejpam-3679	370	7	iulia	iulia	PROPN
ejpam-3679	370	8	,	,	PUNCT
ejpam-3679	370	9	17	17	NUM
ejpam-3679	370	10	-	-	SYM
ejpam-3679	370	11	26	26	NUM
ejpam-3679	370	12	,	,	PUNCT
ejpam-3679	370	13	2015	2015	NUM
ejpam-3679	370	14	.	.	PUNCT
ejpam-3679	371	1	[	[	X
ejpam-3679	371	2	9	9	NUM
ejpam-3679	371	3	]	]	X
ejpam-3679	371	4	r	r	NOUN
ejpam-3679	371	5	bucur	bucur	NOUN
ejpam-3679	371	6	,	,	PUNCT
ejpam-3679	371	7	l	l	PROPN
ejpam-3679	371	8	andrei	andrei	NOUN
ejpam-3679	371	9	,	,	PUNCT
ejpam-3679	371	10	d	d	X
ejpam-3679	371	11	breaz	breaz	NOUN
ejpam-3679	371	12	.	.	PUNCT
ejpam-3679	372	1	geometric	geometric	ADJ
ejpam-3679	372	2	properties	property	NOUN
ejpam-3679	372	3	of	of	ADP
ejpam-3679	372	4	a	a	DET
ejpam-3679	372	5	new	new	ADJ
ejpam-3679	372	6	integral	integral	ADJ
ejpam-3679	372	7	operators	operator	NOUN
ejpam-3679	372	8	.	.	PUNCT
ejpam-3679	373	1	abstract	abstract	ADJ
ejpam-3679	373	2	and	and	CCONJ
ejpam-3679	373	3	applied	apply	VERB
ejpam-3679	373	4	analysis	analysis	NOUN
ejpam-3679	373	5	,	,	PUNCT
ejpam-3679	373	6	article	article	NOUN
ejpam-3679	373	7	i	i	PROPN
ejpam-3679	373	8	d	d	PROPN
ejpam-3679	373	9	430197	430197	NUM
ejpam-3679	373	10	:	:	PUNCT
ejpam-3679	373	11	6	6	NUM
ejpam-3679	373	12	pg	pg	NOUN
ejpam-3679	373	13	.	.	PROPN
ejpam-3679	373	14	,	,	PUNCT
ejpam-3679	373	15	2015	2015	NUM
ejpam-3679	373	16	.	.	PUNCT
ejpam-3679	374	1	[	[	X
ejpam-3679	374	2	10	10	NUM
ejpam-3679	374	3	]	]	X
ejpam-3679	374	4	r	r	NOUN
ejpam-3679	374	5	bucur	bucur	NOUN
ejpam-3679	374	6	,	,	PUNCT
ejpam-3679	374	7	l	l	PROPN
ejpam-3679	374	8	andrei	andrei	NOUN
ejpam-3679	374	9	,	,	PUNCT
ejpam-3679	374	10	d	d	X
ejpam-3679	374	11	breaz	breaz	NOUN
ejpam-3679	374	12	.	.	PUNCT
ejpam-3679	375	1	some	some	DET
ejpam-3679	375	2	results	result	NOUN
ejpam-3679	375	3	of	of	ADP
ejpam-3679	375	4	a	a	DET
ejpam-3679	375	5	new	new	ADJ
ejpam-3679	375	6	integral	integral	ADJ
ejpam-3679	375	7	operator	operator	NOUN
ejpam-3679	375	8	.	.	PUNCT
ejpam-3679	376	1	journal	journal	PROPN
ejpam-3679	376	2	of	of	ADP
ejpam-3679	376	3	computational	computational	ADJ
ejpam-3679	376	4	analysis	analysis	NOUN
ejpam-3679	376	5	and	and	CCONJ
ejpam-3679	376	6	applications	application	NOUN
ejpam-3679	376	7	,	,	PUNCT
ejpam-3679	376	8	21(6	21(6	NUM
ejpam-3679	376	9	):	):	PUNCT
ejpam-3679	376	10	1017	1017	NUM
ejpam-3679	376	11	-	-	SYM
ejpam-3679	376	12	1023	1023	NUM
ejpam-3679	376	13	2016	2016	NUM
ejpam-3679	376	14	.	.	PUNCT
ejpam-3679	377	1	[	[	X
ejpam-3679	377	2	11	11	NUM
ejpam-3679	377	3	]	]	X
ejpam-3679	377	4	r	r	NOUN
ejpam-3679	377	5	bucur	bucur	NOUN
ejpam-3679	377	6	,	,	PUNCT
ejpam-3679	377	7	l	l	PROPN
ejpam-3679	377	8	andrei	andrei	NOUN
ejpam-3679	377	9	,	,	PUNCT
ejpam-3679	377	10	d	d	X
ejpam-3679	377	11	breaz	breaz	NOUN
ejpam-3679	377	12	.	.	PUNCT
ejpam-3679	378	1	properties	property	NOUN
ejpam-3679	378	2	of	of	ADP
ejpam-3679	378	3	a	a	DET
ejpam-3679	378	4	new	new	ADJ
ejpam-3679	378	5	integral	integral	ADJ
ejpam-3679	378	6	operator	operator	NOUN
ejpam-3679	378	7	.	.	PUNCT
ejpam-3679	379	1	analele	analele	PROPN
ejpam-3679	379	2	universitatii	universitatii	PROPN
ejpam-3679	379	3	ovidius	ovidius	PROPN
ejpam-3679	379	4	,	,	PUNCT
ejpam-3679	379	5	constanta	constanta	PROPN
ejpam-3679	379	6	,	,	PUNCT
ejpam-3679	379	7	24(2	24(2	NUM
ejpam-3679	379	8	):	):	PUNCT
ejpam-3679	379	9	127	127	NUM
ejpam-3679	379	10	-	-	SYM
ejpam-3679	379	11	136	136	NUM
ejpam-3679	379	12	,	,	PUNCT
ejpam-3679	379	13	2016	2016	NUM
ejpam-3679	379	14	.	.	PUNCT
ejpam-3679	380	1	[	[	X
ejpam-3679	380	2	12	12	NUM
ejpam-3679	380	3	]	]	X
ejpam-3679	380	4	b	b	NOUN
ejpam-3679	380	5	a	a	DET
ejpam-3679	380	6	frasin	frasin	NOUN
ejpam-3679	380	7	.	.	PUNCT
ejpam-3679	381	1	order	order	NOUN
ejpam-3679	381	2	of	of	ADP
ejpam-3679	381	3	convexity	convexity	NOUN
ejpam-3679	381	4	and	and	CCONJ
ejpam-3679	381	5	univalence	univalence	NOUN
ejpam-3679	381	6	of	of	ADP
ejpam-3679	381	7	general	general	ADJ
ejpam-3679	381	8	integral	integral	ADJ
ejpam-3679	381	9	operator	operator	NOUN
ejpam-3679	381	10	.	.	PUNCT
ejpam-3679	382	1	journal	journal	NOUN
ejpam-3679	382	2	of	of	ADP
ejpam-3679	382	3	the	the	DET
ejpam-3679	382	4	franklin	franklin	PROPN
ejpam-3679	382	5	,	,	PUNCT
ejpam-3679	382	6	348	348	NUM
ejpam-3679	382	7	:	:	PUNCT
ejpam-3679	382	8	1012	1012	NUM
ejpam-3679	382	9	-	-	SYM
ejpam-3679	382	10	1019	1019	NUM
ejpam-3679	382	11	,	,	PUNCT
ejpam-3679	382	12	2011	2011	NUM
ejpam-3679	382	13	.	.	PUNCT
ejpam-3679	383	1	[	[	X
ejpam-3679	383	2	13	13	NUM
ejpam-3679	383	3	]	]	SYM
ejpam-3679	383	4	b	b	NOUN
ejpam-3679	383	5	a	a	DET
ejpam-3679	383	6	frasin	frasin	NOUN
ejpam-3679	383	7	,	,	PUNCT
ejpam-3679	383	8	m	m	NOUN
ejpam-3679	383	9	darus	darus	NOUN
ejpam-3679	383	10	.	.	PUNCT
ejpam-3679	384	1	on	on	ADP
ejpam-3679	384	2	certain	certain	ADJ
ejpam-3679	384	3	analytic	analytic	ADJ
ejpam-3679	384	4	univalent	univalent	ADJ
ejpam-3679	384	5	functions	function	NOUN
ejpam-3679	384	6	.	.	PUNCT
ejpam-3679	385	1	internat	internat	PROPN
ejpam-3679	385	2	.	.	PUNCT
ejpam-3679	386	1	j.	j.	PROPN
ejpam-3679	386	2	math	math	PROPN
ejpam-3679	386	3	.	.	PUNCT
ejpam-3679	387	1	and	and	CCONJ
ejpam-3679	387	2	math	math	NOUN
ejpam-3679	387	3	.	.	PUNCT
ejpam-3679	388	1	sci	sci	PROPN
ejpam-3679	388	2	.	.	PROPN
ejpam-3679	388	3	,	,	PUNCT
ejpam-3679	388	4	25(5	25(5	NUM
ejpam-3679	388	5	):	):	PUNCT
ejpam-3679	388	6	305	305	NUM
ejpam-3679	388	7	-	-	SYM
ejpam-3679	388	8	310	310	NUM
ejpam-3679	388	9	,	,	PUNCT
ejpam-3679	388	10	2001	2001	NUM
ejpam-3679	388	11	.	.	PUNCT
ejpam-3679	389	1	[	[	X
ejpam-3679	389	2	14	14	NUM
ejpam-3679	389	3	]	]	SYM
ejpam-3679	389	4	b	b	NOUN
ejpam-3679	389	5	a	a	DET
ejpam-3679	389	6	frasin	frasin	NOUN
ejpam-3679	389	7	,	,	PUNCT
ejpam-3679	389	8	j	j	PROPN
ejpam-3679	389	9	jahangiri	jahangiri	NOUN
ejpam-3679	389	10	.	.	PUNCT
ejpam-3679	390	1	a	a	DET
ejpam-3679	390	2	new	new	ADJ
ejpam-3679	390	3	and	and	CCONJ
ejpam-3679	390	4	comprehensive	comprehensive	ADJ
ejpam-3679	390	5	class	class	NOUN
ejpam-3679	390	6	of	of	ADP
ejpam-3679	390	7	analytic	analytic	ADJ
ejpam-3679	390	8	functions	function	NOUN
ejpam-3679	390	9	.	.	PUNCT
ejpam-3679	391	1	analele	analele	PROPN
ejpam-3679	391	2	univ	univ	PROPN
ejpam-3679	391	3	.	.	PUNCT
ejpam-3679	391	4	oradea	oradea	PROPN
ejpam-3679	391	5	,	,	PUNCT
ejpam-3679	391	6	fasc	fasc	PROPN
ejpam-3679	391	7	.	.	PROPN
ejpam-3679	391	8	math	math	PROPN
ejpam-3679	391	9	.	.	PUNCT
ejpam-3679	391	10	,	,	PUNCT
ejpam-3679	391	11	xv	xv	PROPN
ejpam-3679	391	12	:	:	PUNCT
ejpam-3679	391	13	59	59	NUM
ejpam-3679	391	14	-	-	SYM
ejpam-3679	391	15	62	62	NUM
ejpam-3679	391	16	,	,	PUNCT
ejpam-3679	391	17	2008	2008	NUM
ejpam-3679	391	18	.	.	PUNCT
ejpam-3679	392	1	[	[	X
ejpam-3679	392	2	15	15	NUM
ejpam-3679	392	3	]	]	X
ejpam-3679	392	4	i	i	PRON
ejpam-3679	392	5	j	j	PROPN
ejpam-3679	392	6	kim	kim	PROPN
ejpam-3679	392	7	,	,	PUNCT
ejpam-3679	392	8	e	e	X
ejpam-3679	392	9	p	p	NOUN
ejpam-3679	392	10	merkes	merke	NOUN
ejpam-3679	392	11	.	.	PUNCT
ejpam-3679	393	1	on	on	ADP
ejpam-3679	393	2	an	an	DET
ejpam-3679	393	3	integral	integral	NOUN
ejpam-3679	393	4	of	of	ADP
ejpam-3679	393	5	powers	power	NOUN
ejpam-3679	393	6	of	of	ADP
ejpam-3679	393	7	a	a	DET
ejpam-3679	393	8	spirallike	spirallike	ADJ
ejpam-3679	393	9	function	function	NOUN
ejpam-3679	393	10	.	.	PUNCT
ejpam-3679	394	1	kyungpook	kyungpook	PROPN
ejpam-3679	394	2	math	math	PROPN
ejpam-3679	394	3	.	.	PUNCT
ejpam-3679	395	1	j.	j.	PROPN
ejpam-3679	395	2	,	,	PUNCT
ejpam-3679	395	3	12(2	12(2	PROPN
ejpam-3679	395	4	):	):	PUNCT
ejpam-3679	395	5	249	249	NUM
ejpam-3679	395	6	-	-	SYM
ejpam-3679	395	7	253	253	NUM
ejpam-3679	395	8	,	,	PUNCT
ejpam-3679	395	9	1972	1972	NUM
ejpam-3679	395	10	.	.	PUNCT
ejpam-3679	396	1	[	[	X
ejpam-3679	396	2	16	16	NUM
ejpam-3679	396	3	]	]	X
ejpam-3679	396	4	o	o	X
ejpam-3679	396	5	mayer	mayer	PROPN
ejpam-3679	396	6	.	.	PUNCT
ejpam-3679	397	1	the	the	DET
ejpam-3679	397	2	functions	function	NOUN
ejpam-3679	397	3	theory	theory	NOUN
ejpam-3679	397	4	of	of	ADP
ejpam-3679	397	5	the	the	DET
ejpam-3679	397	6	one	one	NUM
ejpam-3679	397	7	variable	variable	ADJ
ejpam-3679	397	8	complex	complex	NOUN
ejpam-3679	397	9	.	.	PUNCT
ejpam-3679	398	1	acad	acad	PROPN
ejpam-3679	398	2	.	.	PUNCT
ejpam-3679	399	1	ed	ed	NOUN
ejpam-3679	399	2	.	.	PROPN
ejpam-3679	399	3	,	,	PUNCT
ejpam-3679	399	4	bucuresti	bucuresti	PROPN
ejpam-3679	399	5	,	,	PUNCT
ejpam-3679	399	6	romania	romania	PROPN
ejpam-3679	399	7	,	,	PUNCT
ejpam-3679	399	8	101	101	NUM
ejpam-3679	399	9	-	-	SYM
ejpam-3679	399	10	117	117	NUM
ejpam-3679	399	11	,	,	PUNCT
ejpam-3679	399	12	1981	1981	NUM
ejpam-3679	399	13	.	.	PUNCT
ejpam-3679	400	1	[	[	X
ejpam-3679	400	2	17	17	NUM
ejpam-3679	400	3	]	]	X
ejpam-3679	400	4	p	p	X
ejpam-3679	400	5	t	t	PROPN
ejpam-3679	400	6	mocanu	mocanu	PROPN
ejpam-3679	400	7	,	,	PUNCT
ejpam-3679	400	8	i	i	PROPN
ejpam-3679	400	9	şerb	şerb	NOUN
ejpam-3679	400	10	.	.	PUNCT
ejpam-3679	401	1	a	a	DET
ejpam-3679	401	2	sharp	sharp	ADJ
ejpam-3679	401	3	simple	simple	ADJ
ejpam-3679	401	4	criterion	criterion	NOUN
ejpam-3679	401	5	for	for	ADP
ejpam-3679	401	6	a	a	DET
ejpam-3679	401	7	subclass	subclass	NOUN
ejpam-3679	401	8	of	of	ADP
ejpam-3679	401	9	starlike	starlike	NOUN
ejpam-3679	401	10	functions	function	NOUN
ejpam-3679	401	11	.	.	PUNCT
ejpam-3679	402	1	complex	complex	ADJ
ejpam-3679	402	2	variables	variable	NOUN
ejpam-3679	402	3	,	,	PUNCT
ejpam-3679	402	4	32:161	32:161	NUM
ejpam-3679	402	5	-	-	SYM
ejpam-3679	402	6	168	168	NUM
ejpam-3679	402	7	,	,	PUNCT
ejpam-3679	402	8	1997	1997	NUM
ejpam-3679	402	9	.	.	PUNCT
ejpam-3679	403	1	[	[	X
ejpam-3679	403	2	18	18	NUM
ejpam-3679	403	3	]	]	SYM
ejpam-3679	403	4	v	v	ADP
ejpam-3679	403	5	t	t	PROPN
ejpam-3679	403	6	nguyen	nguyen	NOUN
ejpam-3679	403	7	,	,	PUNCT
ejpam-3679	403	8	a	a	DET
ejpam-3679	403	9	oprea	oprea	NOUN
ejpam-3679	403	10	,	,	PUNCT
ejpam-3679	403	11	d	d	X
ejpam-3679	403	12	breaz	breaz	NOUN
ejpam-3679	403	13	.	.	PUNCT
ejpam-3679	404	1	convexity	convexity	NOUN
ejpam-3679	404	2	properties	property	NOUN
ejpam-3679	404	3	for	for	ADP
ejpam-3679	404	4	a	a	DET
ejpam-3679	404	5	new	new	ADJ
ejpam-3679	404	6	integral	integral	ADJ
ejpam-3679	404	7	operator	operator	NOUN
ejpam-3679	404	8	.	.	PUNCT
ejpam-3679	405	1	acta	acta	PROPN
ejpam-3679	405	2	universitatis	universitatis	PROPN
ejpam-3679	405	3	apulensis	apulensis	NOUN
ejpam-3679	405	4	,	,	PUNCT
ejpam-3679	405	5	51	51	NUM
ejpam-3679	405	6	:	:	SYM
ejpam-3679	405	7	75	75	NUM
ejpam-3679	405	8	-	-	SYM
ejpam-3679	405	9	87	87	NUM
ejpam-3679	405	10	,	,	PUNCT
ejpam-3679	405	11	2017	2017	NUM
ejpam-3679	405	12	.	.	PUNCT
ejpam-3679	406	1	[	[	X
ejpam-3679	406	2	19	19	NUM
ejpam-3679	406	3	]	]	X
ejpam-3679	406	4	a	a	DET
ejpam-3679	406	5	oprea	oprea	NOUN
ejpam-3679	406	6	,	,	PUNCT
ejpam-3679	406	7	d	d	X
ejpam-3679	406	8	breaz	breaz	NOUN
ejpam-3679	406	9	,	,	PUNCT
ejpam-3679	406	10	h	h	PROPN
ejpam-3679	406	11	m	m	PROPN
ejpam-3679	406	12	srivastava	srivastava	PROPN
ejpam-3679	406	13	.	.	PUNCT
ejpam-3679	407	1	univalence	univalence	NOUN
ejpam-3679	407	2	conditions	condition	NOUN
ejpam-3679	407	3	for	for	ADP
ejpam-3679	407	4	a	a	DET
ejpam-3679	407	5	new	new	ADJ
ejpam-3679	407	6	family	family	NOUN
ejpam-3679	407	7	of	of	ADP
ejpam-3679	407	8	integral	integral	ADJ
ejpam-3679	407	9	operators	operator	NOUN
ejpam-3679	407	10	.	.	PUNCT
ejpam-3679	408	1	filomat	filomat	PROPN
ejpam-3679	408	2	,	,	PUNCT
ejpam-3679	408	3	serbia	serbia	PROPN
ejpam-3679	408	4	,	,	PUNCT
ejpam-3679	408	5	30:(5	30:(5	NUM
ejpam-3679	408	6	):	):	PUNCT
ejpam-3679	408	7	1243	1243	NUM
ejpam-3679	408	8	-	-	SYM
ejpam-3679	408	9	1251	1251	NUM
ejpam-3679	408	10	,	,	PUNCT
ejpam-3679	408	11	2016	2016	NUM
ejpam-3679	408	12	.	.	PUNCT
ejpam-3679	409	1	references	reference	NOUN
ejpam-3679	409	2	1299	1299	NUM
ejpam-3679	409	3	[	[	X
ejpam-3679	409	4	20	20	NUM
ejpam-3679	409	5	]	]	PUNCT
ejpam-3679	409	6	h	h	NOUN
ejpam-3679	409	7	oversea	oversea	PROPN
ejpam-3679	409	8	.	.	PUNCT
ejpam-3679	410	1	integral	integral	ADJ
ejpam-3679	410	2	operators	operator	NOUN
ejpam-3679	410	3	of	of	ADP
ejpam-3679	410	4	bazilvic	bazilvic	ADJ
ejpam-3679	410	5	type	type	NOUN
ejpam-3679	410	6	.	.	PUNCT
ejpam-3679	411	1	bull	bull	NOUN
ejpam-3679	411	2	.	.	PUNCT
ejpam-3679	412	1	math	math	NOUN
ejpam-3679	412	2	.	.	PUNCT
ejpam-3679	413	1	bucuresti	bucuresti	PROPN
ejpam-3679	413	2	,	,	PUNCT
ejpam-3679	413	3	37	37	NUM
ejpam-3679	413	4	:	:	SYM
ejpam-3679	413	5	115	115	NUM
ejpam-3679	413	6	-	-	SYM
ejpam-3679	413	7	125	125	NUM
ejpam-3679	413	8	,	,	PUNCT
ejpam-3679	413	9	1993	1993	NUM
ejpam-3679	413	10	.	.	PUNCT
ejpam-3679	414	1	[	[	X
ejpam-3679	414	2	21	21	NUM
ejpam-3679	414	3	]	]	PUNCT
ejpam-3679	414	4	n	n	CCONJ
ejpam-3679	414	5	n	n	NOUN
ejpam-3679	414	6	pascu	pascu	NOUN
ejpam-3679	414	7	.	.	PUNCT
ejpam-3679	415	1	an	an	DET
ejpam-3679	415	2	a	a	DET
ejpam-3679	415	3	univalence	univalence	NOUN
ejpam-3679	415	4	criterion	criterion	PROPN
ejpam-3679	415	5	ii	ii	PROPN
ejpam-3679	415	6	.	.	PUNCT
ejpam-3679	415	7	itinerant	itinerant	ADJ
ejpam-3679	415	8	seminar	seminar	NOUN
ejpam-3679	415	9	on	on	ADP
ejpam-3679	415	10	functional	functional	ADJ
ejpam-3679	415	11	equations	equation	NOUN
ejpam-3679	415	12	,	,	PUNCT
ejpam-3679	415	13	approximation	approximation	NOUN
ejpam-3679	415	14	and	and	CCONJ
ejpam-3679	415	15	convexity	convexity	NOUN
ejpam-3679	415	16	,	,	PUNCT
ejpam-3679	415	17	cluj	cluj	NOUN
ejpam-3679	415	18	napoca	napoca	NOUN
ejpam-3679	415	19	,	,	PUNCT
ejpam-3679	415	20	153	153	NUM
ejpam-3679	415	21	-	-	SYM
ejpam-3679	415	22	154	154	NUM
ejpam-3679	415	23	,	,	PUNCT
ejpam-3679	415	24	1985	1985	NUM
ejpam-3679	415	25	.	.	PUNCT
ejpam-3679	416	1	[	[	X
ejpam-3679	416	2	22	22	NUM
ejpam-3679	416	3	]	]	PUNCT
ejpam-3679	416	4	n	n	CCONJ
ejpam-3679	416	5	n	n	NOUN
ejpam-3679	416	6	pascu	pascu	NOUN
ejpam-3679	416	7	.	.	PUNCT
ejpam-3679	417	1	an	an	DET
ejpam-3679	417	2	improvement	improvement	NOUN
ejpam-3679	417	3	of	of	ADP
ejpam-3679	417	4	becker	becker	NOUN
ejpam-3679	417	5	’s	’s	PART
ejpam-3679	417	6	univalence	univalence	NOUN
ejpam-3679	417	7	criterion	criterion	NOUN
ejpam-3679	417	8	of	of	ADP
ejpam-3679	417	9	univalence	univalence	PROPN
ejpam-3679	417	10	.	.	PUNCT
ejpam-3679	418	1	proceedings	proceeding	NOUN
ejpam-3679	418	2	of	of	ADP
ejpam-3679	418	3	the	the	DET
ejpam-3679	418	4	commemorative	commemorative	ADJ
ejpam-3679	418	5	session	session	NOUN
ejpam-3679	418	6	simion	simion	NOUN
ejpam-3679	418	7	stoilov	stoilov	NOUN
ejpam-3679	418	8	,	,	PUNCT
ejpam-3679	418	9	braşov	braşov	NOUN
ejpam-3679	418	10	,	,	PUNCT
ejpam-3679	418	11	1987	1987	NUM
ejpam-3679	418	12	.	.	PUNCT
ejpam-3679	419	1	[	[	X
ejpam-3679	419	2	23	23	NUM
ejpam-3679	419	3	]	]	PUNCT
ejpam-3679	419	4	n	n	CCONJ
ejpam-3679	419	5	n	n	PRON
ejpam-3679	419	6	pascu	pascu	NOUN
ejpam-3679	419	7	,	,	PUNCT
ejpam-3679	419	8	v	v	NOUN
ejpam-3679	419	9	pescar	pescar	NOUN
ejpam-3679	419	10	.	.	PUNCT
ejpam-3679	420	1	on	on	ADP
ejpam-3679	420	2	the	the	DET
ejpam-3679	420	3	integral	integral	ADJ
ejpam-3679	420	4	operators	operator	NOUN
ejpam-3679	420	5	kim	kim	PROPN
ejpam-3679	420	6	-	-	PUNCT
ejpam-3679	420	7	merkes	merke	NOUN
ejpam-3679	420	8	and	and	CCONJ
ejpam-3679	420	9	pfaltzgraff	pfaltzgraff	NOUN
ejpam-3679	420	10	.	.	PUNCT
ejpam-3679	421	1	mathematica	mathematica	PROPN
ejpam-3679	421	2	,	,	PUNCT
ejpam-3679	421	3	univ	univ	PROPN
ejpam-3679	421	4	.	.	PUNCT
ejpam-3679	422	1	babes	babes	PROPN
ejpam-3679	422	2	-	-	PUNCT
ejpam-3679	422	3	bolyai	bolyai	NOUN
ejpam-3679	422	4	,	,	PUNCT
ejpam-3679	422	5	cluj	cluj	NOUN
ejpam-3679	422	6	-	-	PUNCT
ejpam-3679	422	7	napoca	napoca	NOUN
ejpam-3679	422	8	,	,	PUNCT
ejpam-3679	422	9	32(55)2	32(55)2	NUM
ejpam-3679	422	10	:	:	PUNCT
ejpam-3679	422	11	85	85	NUM
ejpam-3679	422	12	-	-	SYM
ejpam-3679	422	13	192	192	NUM
ejpam-3679	422	14	,	,	PUNCT
ejpam-3679	422	15	1990	1990	NUM
ejpam-3679	422	16	.	.	PUNCT
ejpam-3679	423	1	[	[	X
ejpam-3679	423	2	24	24	NUM
ejpam-3679	423	3	]	]	SYM
ejpam-3679	423	4	v	v	X
ejpam-3679	423	5	pescar	pescar	NOUN
ejpam-3679	423	6	.	.	PUNCT
ejpam-3679	424	1	a	a	DET
ejpam-3679	424	2	new	new	ADJ
ejpam-3679	424	3	generalization	generalization	NOUN
ejpam-3679	424	4	of	of	ADP
ejpam-3679	424	5	ahlfors	ahlfors	PROPN
ejpam-3679	424	6	’s	’s	PART
ejpam-3679	424	7	and	and	CCONJ
ejpam-3679	424	8	becker	becker	PROPN
ejpam-3679	424	9	’s	’s	PART
ejpam-3679	424	10	criterion	criterion	NOUN
ejpam-3679	424	11	of	of	ADP
ejpam-3679	424	12	univalence	univalence	PROPN
ejpam-3679	424	13	.	.	PUNCT
ejpam-3679	425	1	bull	bull	PROPN
ejpam-3679	425	2	.	.	PUNCT
ejpam-3679	426	1	malaysian	malaysian	ADJ
ejpam-3679	426	2	math	math	PROPN
ejpam-3679	426	3	.	.	PUNCT
ejpam-3679	427	1	soc	soc	PROPN
ejpam-3679	427	2	.	.	PUNCT
ejpam-3679	427	3	,	,	PUNCT
ejpam-3679	427	4	19(2	19(2	NUM
ejpam-3679	427	5	):	):	PUNCT
ejpam-3679	427	6	53	53	NUM
ejpam-3679	427	7	-	-	SYM
ejpam-3679	427	8	54	54	NUM
ejpam-3679	427	9	,	,	PUNCT
ejpam-3679	427	10	1996	1996	NUM
ejpam-3679	427	11	.	.	PUNCT
ejpam-3679	428	1	[	[	X
ejpam-3679	428	2	25	25	NUM
ejpam-3679	428	3	]	]	SYM
ejpam-3679	428	4	v	v	X
ejpam-3679	428	5	pescar	pescar	NOUN
ejpam-3679	428	6	.	.	PUNCT
ejpam-3679	429	1	new	new	ADJ
ejpam-3679	429	2	univalence	univalence	NOUN
ejpam-3679	429	3	criteria	criterion	NOUN
ejpam-3679	429	4	for	for	ADP
ejpam-3679	429	5	some	some	DET
ejpam-3679	429	6	integral	integral	ADJ
ejpam-3679	429	7	operators	operator	NOUN
ejpam-3679	429	8	.	.	PUNCT
ejpam-3679	430	1	studia	studia	PROPN
ejpam-3679	430	2	univ	univ	PROPN
ejpam-3679	430	3	.	.	PUNCT
ejpam-3679	431	1	babesbolyai	babesbolyai	PROPN
ejpam-3679	431	2	math	math	PROPN
ejpam-3679	431	3	.	.	PUNCT
ejpam-3679	431	4	,	,	PUNCT
ejpam-3679	431	5	59(2	59(2	NUM
ejpam-3679	431	6	):	):	PUNCT
ejpam-3679	431	7	185	185	NUM
ejpam-3679	431	8	-	-	SYM
ejpam-3679	431	9	192	192	NUM
ejpam-3679	431	10	,	,	PUNCT
ejpam-3679	431	11	2014	2014	NUM
ejpam-3679	431	12	.	.	PUNCT
ejpam-3679	432	1	[	[	X
ejpam-3679	432	2	26	26	NUM
ejpam-3679	432	3	]	]	SYM
ejpam-3679	432	4	v	v	X
ejpam-3679	432	5	pescar	pescar	NOUN
ejpam-3679	432	6	,	,	PUNCT
ejpam-3679	432	7	s	s	PART
ejpam-3679	432	8	owa	owa	PROPN
ejpam-3679	432	9	.	.	PUNCT
ejpam-3679	433	1	univalence	univalence	NOUN
ejpam-3679	433	2	of	of	ADP
ejpam-3679	433	3	certain	certain	ADJ
ejpam-3679	433	4	integral	integral	ADJ
ejpam-3679	433	5	operators	operator	NOUN
ejpam-3679	433	6	.	.	PUNCT
ejpam-3679	434	1	int	int	NOUN
ejpam-3679	434	2	.	.	PUNCT
ejpam-3679	435	1	j.	j.	PROPN
ejpam-3679	435	2	math	math	PROPN
ejpam-3679	435	3	.	.	PUNCT
ejpam-3679	436	1	math	math	NOUN
ejpam-3679	436	2	.	.	PUNCT
ejpam-3679	437	1	sci	sci	PROPN
ejpam-3679	437	2	.	.	PROPN
ejpam-3679	437	3	,	,	PUNCT
ejpam-3679	437	4	23	23	NUM
ejpam-3679	437	5	:	:	PUNCT
ejpam-3679	437	6	697	697	NUM
ejpam-3679	437	7	-	-	NUM
ejpam-3679	437	8	701	701	NUM
ejpam-3679	437	9	,	,	PUNCT
ejpam-3679	437	10	2000	2000	NUM
ejpam-3679	437	11	.	.	PUNCT
ejpam-3679	438	1	[	[	X
ejpam-3679	438	2	27	27	NUM
ejpam-3679	438	3	]	]	X
ejpam-3679	438	4	j	j	PROPN
ejpam-3679	438	5	pfaltzgraff	pfaltzgraff	PROPN
ejpam-3679	438	6	.	.	PUNCT
ejpam-3679	439	1	univalence	univalence	NOUN
ejpam-3679	439	2	of	of	ADP
ejpam-3679	439	3	the	the	DET
ejpam-3679	439	4	integral	integral	ADJ
ejpam-3679	439	5	of	of	ADP
ejpam-3679	439	6	(	(	PUNCT
ejpam-3679	439	7	f	f	PROPN
ejpam-3679	439	8	′(z))λ	′(z))λ	PROPN
ejpam-3679	439	9	.	.	PUNCT
ejpam-3679	439	10	bull	bull	PROPN
ejpam-3679	439	11	.	.	PUNCT
ejpam-3679	440	1	london	london	PROPN
ejpam-3679	440	2	math	math	PROPN
ejpam-3679	440	3	.	.	PUNCT
ejpam-3679	441	1	soc	soc	PROPN
ejpam-3679	441	2	.	.	PUNCT
ejpam-3679	441	3	,	,	PUNCT
ejpam-3679	441	4	7(3	7(3	NUM
ejpam-3679	441	5	):	):	PUNCT
ejpam-3679	441	6	54	54	NUM
ejpam-3679	441	7	-	-	SYM
ejpam-3679	441	8	256	256	NUM
ejpam-3679	441	9	,	,	PUNCT
ejpam-3679	441	10	1975	1975	NUM
ejpam-3679	441	11	.	.	PUNCT
ejpam-3679	442	1	[	[	X
ejpam-3679	442	2	28	28	NUM
ejpam-3679	442	3	]	]	X
ejpam-3679	442	4	n	n	PRON
ejpam-3679	442	5	ularu	ularu	NOUN
ejpam-3679	442	6	.	.	PUNCT
ejpam-3679	443	1	convexity	convexity	NOUN
ejpam-3679	443	2	properties	property	NOUN
ejpam-3679	443	3	for	for	ADP
ejpam-3679	443	4	an	an	DET
ejpam-3679	443	5	integral	integral	ADJ
ejpam-3679	443	6	operator	operator	NOUN
ejpam-3679	443	7	.	.	PUNCT
ejpam-3679	444	1	acta	acta	PROPN
ejpam-3679	444	2	univ	univ	PROPN
ejpam-3679	444	3	.	.	PUNCT
ejpam-3679	445	1	apulensis	apulensis	NOUN
ejpam-3679	445	2	math	math	NOUN
ejpam-3679	445	3	.	.	PUNCT
ejpam-3679	446	1	inform	inform	NOUN
ejpam-3679	446	2	.	.	PUNCT
ejpam-3679	446	3	,	,	PUNCT
ejpam-3679	446	4	27	27	NUM
ejpam-3679	446	5	:	:	SYM
ejpam-3679	446	6	115	115	NUM
ejpam-3679	446	7	-	-	SYM
ejpam-3679	446	8	120	120	NUM
ejpam-3679	446	9	,	,	PUNCT
ejpam-3679	446	10	2011	2011	NUM
ejpam-3679	446	11	.	.	PUNCT