id	sid	tid	token	lemma	pos
ejpam-1347	1	1	9_muttalip.dvi	9_muttalip.dvi	NUM
ejpam-1347	1	2	european	european	ADJ
ejpam-1347	1	3	journal	journal	NOUN
ejpam-1347	1	4	of	of	ADP
ejpam-1347	1	5	pure	pure	ADJ
ejpam-1347	1	6	and	and	CCONJ
ejpam-1347	1	7	applied	apply	VERB
ejpam-1347	1	8	mathematics	mathematic	NOUN
ejpam-1347	1	9	vol	vol	NOUN
ejpam-1347	1	10	.	.	PROPN
ejpam-1347	1	11	5	5	NUM
ejpam-1347	1	12	,	,	PUNCT
ejpam-1347	1	13	no	no	INTJ
ejpam-1347	1	14	.	.	NOUN
ejpam-1347	1	15	2	2	NUM
ejpam-1347	1	16	,	,	PUNCT
ejpam-1347	1	17	2012	2012	NUM
ejpam-1347	1	18	,	,	PUNCT
ejpam-1347	1	19	197	197	NUM
ejpam-1347	1	20	-	-	SYM
ejpam-1347	1	21	204	204	NUM
ejpam-1347	1	22	issn	issn	PROPN
ejpam-1347	1	23	1307	1307	NUM
ejpam-1347	1	24	-	-	SYM
ejpam-1347	1	25	5543	5543	NUM
ejpam-1347	1	26	–	–	PUNCT
ejpam-1347	1	27	www.ejpam.com	www.ejpam.com	X
ejpam-1347	1	28	derivative	derivative	ADJ
ejpam-1347	1	29	operators	operator	NOUN
ejpam-1347	1	30	on	on	ADP
ejpam-1347	1	31	quantum	quantum	PROPN
ejpam-1347	1	32	space(3	space(3	PROPN
ejpam-1347	1	33	)	)	PUNCT
ejpam-1347	1	34	with	with	ADP
ejpam-1347	1	35	two	two	NUM
ejpam-1347	1	36	parameters	parameter	NOUN
ejpam-1347	1	37	and	and	CCONJ
ejpam-1347	1	38	weyl	weyl	VERB
ejpam-1347	1	39	algebra	algebra	PROPN
ejpam-1347	1	40	muttalip	muttalip	VERB
ejpam-1347	1	41	özavşar∗	özavşar∗	PROPN
ejpam-1347	1	42	,	,	PUNCT
ejpam-1347	1	43	gürsel	gürsel	ADJ
ejpam-1347	1	44	yeşilot	yeşilot	NOUN
ejpam-1347	1	45	department	department	PROPN
ejpam-1347	1	46	of	of	ADP
ejpam-1347	1	47	mathematics	mathematics	PROPN
ejpam-1347	1	48	,	,	PUNCT
ejpam-1347	1	49	yildiz	yildiz	PROPN
ejpam-1347	1	50	technical	technical	PROPN
ejpam-1347	1	51	university	university	PROPN
ejpam-1347	1	52	,	,	PUNCT
ejpam-1347	1	53	campus	campus	NOUN
ejpam-1347	1	54	of	of	ADP
ejpam-1347	1	55	davutpasa	davutpasa	PROPN
ejpam-1347	1	56	,	,	PUNCT
ejpam-1347	1	57	istanbul	istanbul	PROPN
ejpam-1347	1	58	,	,	PUNCT
ejpam-1347	1	59	turkey	turkey	PROPN
ejpam-1347	1	60	abstract	abstract	NOUN
ejpam-1347	1	61	.	.	PUNCT
ejpam-1347	2	1	in	in	ADP
ejpam-1347	2	2	this	this	DET
ejpam-1347	2	3	paper	paper	NOUN
ejpam-1347	2	4	,	,	PUNCT
ejpam-1347	2	5	we	we	PRON
ejpam-1347	2	6	introduced	introduce	VERB
ejpam-1347	2	7	a	a	DET
ejpam-1347	2	8	quantum	quantum	ADJ
ejpam-1347	2	9	space	space	NOUN
ejpam-1347	2	10	generated	generate	VERB
ejpam-1347	2	11	by	by	ADP
ejpam-1347	2	12	three	three	NUM
ejpam-1347	2	13	noncommutative	noncommutative	ADJ
ejpam-1347	2	14	coordinates	coordinate	NOUN
ejpam-1347	2	15	with	with	ADP
ejpam-1347	2	16	two	two	NUM
ejpam-1347	2	17	commutation	commutation	NOUN
ejpam-1347	2	18	parameters	parameter	NOUN
ejpam-1347	2	19	.	.	PUNCT
ejpam-1347	3	1	we	we	PRON
ejpam-1347	3	2	also	also	ADV
ejpam-1347	3	3	give	give	VERB
ejpam-1347	3	4	a	a	DET
ejpam-1347	3	5	hopf	hopf	ADJ
ejpam-1347	3	6	algebra	algebra	NOUN
ejpam-1347	3	7	structure	structure	NOUN
ejpam-1347	3	8	in	in	ADP
ejpam-1347	3	9	order	order	NOUN
ejpam-1347	3	10	to	to	PART
ejpam-1347	3	11	construct	construct	VERB
ejpam-1347	3	12	a	a	DET
ejpam-1347	3	13	bicovariant	bicovariant	ADJ
ejpam-1347	3	14	differential	differential	ADJ
ejpam-1347	3	15	calculus	calculus	NOUN
ejpam-1347	3	16	over	over	ADP
ejpam-1347	3	17	this	this	DET
ejpam-1347	3	18	quantum	quantum	ADJ
ejpam-1347	3	19	space	space	NOUN
ejpam-1347	3	20	.	.	PUNCT
ejpam-1347	4	1	morever	morever	PROPN
ejpam-1347	4	2	,	,	PUNCT
ejpam-1347	4	3	it	it	PRON
ejpam-1347	4	4	is	be	AUX
ejpam-1347	4	5	shown	show	VERB
ejpam-1347	4	6	that	that	SCONJ
ejpam-1347	4	7	noncommutative	noncommutative	ADJ
ejpam-1347	4	8	derivative	derivative	ADJ
ejpam-1347	4	9	operators	operator	NOUN
ejpam-1347	4	10	corresponding	correspond	VERB
ejpam-1347	4	11	to	to	ADP
ejpam-1347	4	12	the	the	DET
ejpam-1347	4	13	coordinates	coordinate	NOUN
ejpam-1347	4	14	comprise	comprise	VERB
ejpam-1347	4	15	a	a	DET
ejpam-1347	4	16	weyl	weyl	VERB
ejpam-1347	4	17	algebra	algebra	NOUN
ejpam-1347	4	18	deformed	deform	VERB
ejpam-1347	4	19	by	by	ADP
ejpam-1347	4	20	the	the	DET
ejpam-1347	4	21	commutation	commutation	NOUN
ejpam-1347	4	22	parameters	parameter	NOUN
ejpam-1347	4	23	.	.	PUNCT
ejpam-1347	5	1	2010	2010	NUM
ejpam-1347	5	2	mathematics	mathematic	NOUN
ejpam-1347	5	3	subject	subject	NOUN
ejpam-1347	5	4	classifications	classification	NOUN
ejpam-1347	5	5	:	:	PUNCT
ejpam-1347	5	6	16t05	16t05	NUM
ejpam-1347	5	7	,	,	PUNCT
ejpam-1347	5	8	46l87	46l87	NUM
ejpam-1347	5	9	key	key	ADJ
ejpam-1347	5	10	words	word	NOUN
ejpam-1347	5	11	and	and	CCONJ
ejpam-1347	5	12	phrases	phrase	NOUN
ejpam-1347	5	13	:	:	PUNCT
ejpam-1347	5	14	hopf	hopf	ADJ
ejpam-1347	5	15	algebras	algebra	NOUN
ejpam-1347	5	16	,	,	PUNCT
ejpam-1347	5	17	quantum	quantum	ADJ
ejpam-1347	5	18	spaces	space	NOUN
ejpam-1347	5	19	,	,	PUNCT
ejpam-1347	5	20	weyl	weyl	PROPN
ejpam-1347	5	21	algebra	algebra	NOUN
ejpam-1347	5	22	1	1	NUM
ejpam-1347	5	23	.	.	PUNCT
ejpam-1347	6	1	introduction	introduction	NOUN
ejpam-1347	6	2	there	there	PRON
ejpam-1347	6	3	has	have	AUX
ejpam-1347	6	4	been	be	AUX
ejpam-1347	6	5	a	a	DET
ejpam-1347	6	6	lot	lot	NOUN
ejpam-1347	6	7	of	of	ADP
ejpam-1347	6	8	interest	interest	NOUN
ejpam-1347	6	9	in	in	ADP
ejpam-1347	6	10	recent	recent	ADJ
ejpam-1347	6	11	years	year	NOUN
ejpam-1347	6	12	in	in	ADP
ejpam-1347	6	13	‘	'	PUNCT
ejpam-1347	6	14	noncommutative	noncommutative	ADJ
ejpam-1347	6	15	geometry	geometry	NOUN
ejpam-1347	6	16	’	'	PUNCT
ejpam-1347	6	17	or	or	CCONJ
ejpam-1347	6	18	the	the	DET
ejpam-1347	6	19	principle	principle	NOUN
ejpam-1347	6	20	of	of	ADP
ejpam-1347	6	21	doing	do	VERB
ejpam-1347	6	22	geometry	geometry	NOUN
ejpam-1347	6	23	on	on	ADP
ejpam-1347	6	24	‘	'	PUNCT
ejpam-1347	6	25	coordinate	coordinate	NOUN
ejpam-1347	6	26	rings	ring	NOUN
ejpam-1347	6	27	’	'	PUNCT
ejpam-1347	6	28	which	which	PRON
ejpam-1347	6	29	are	be	AUX
ejpam-1347	6	30	noncommutative	noncommutative	ADJ
ejpam-1347	6	31	algebras	algebra	NOUN
ejpam-1347	6	32	(	(	PUNCT
ejpam-1347	6	33	and	and	CCONJ
ejpam-1347	6	34	hence	hence	ADV
ejpam-1347	6	35	could	could	AUX
ejpam-1347	6	36	not	not	PART
ejpam-1347	6	37	be	be	AUX
ejpam-1347	6	38	the	the	DET
ejpam-1347	6	39	ring	ring	NOUN
ejpam-1347	6	40	of	of	ADP
ejpam-1347	6	41	functions	function	NOUN
ejpam-1347	6	42	on	on	ADP
ejpam-1347	6	43	any	any	DET
ejpam-1347	6	44	actual	actual	ADJ
ejpam-1347	6	45	space	space	NOUN
ejpam-1347	6	46	)	)	PUNCT
ejpam-1347	6	47	.	.	PUNCT
ejpam-1347	7	1	central	central	ADJ
ejpam-1347	7	2	to	to	ADP
ejpam-1347	7	3	most	most	ADJ
ejpam-1347	7	4	approaches	approach	NOUN
ejpam-1347	7	5	,	,	PUNCT
ejpam-1347	7	6	including	include	VERB
ejpam-1347	7	7	that	that	PRON
ejpam-1347	7	8	of	of	ADP
ejpam-1347	7	9	connes	conne	NOUN
ejpam-1347	7	10	[	[	X
ejpam-1347	7	11	8	8	NUM
ejpam-1347	7	12	]	]	PUNCT
ejpam-1347	7	13	,	,	PUNCT
ejpam-1347	7	14	is	be	AUX
ejpam-1347	7	15	the	the	DET
ejpam-1347	7	16	notion	notion	NOUN
ejpam-1347	7	17	of	of	ADP
ejpam-1347	7	18	differential	differential	ADJ
ejpam-1347	7	19	structure	structure	NOUN
ejpam-1347	7	20	on	on	ADP
ejpam-1347	7	21	a	a	DET
ejpam-1347	7	22	(	(	PUNCT
ejpam-1347	7	23	possibly	possibly	ADV
ejpam-1347	7	24	noncommutative	noncommutative	ADJ
ejpam-1347	7	25	)	)	PUNCT
ejpam-1347	7	26	algebra	algebra	NOUN
ejpam-1347	7	27	a	a	PRON
ejpam-1347	7	28	,	,	PUNCT
ejpam-1347	7	29	which	which	PRON
ejpam-1347	7	30	is	be	AUX
ejpam-1347	7	31	expressed	express	VERB
ejpam-1347	7	32	directly	directly	ADV
ejpam-1347	7	33	as	as	ADP
ejpam-1347	7	34	the	the	DET
ejpam-1347	7	35	specification	specification	NOUN
ejpam-1347	7	36	of	of	ADP
ejpam-1347	7	37	an	an	DET
ejpam-1347	7	38	a	a	NOUN
ejpam-1347	7	39	–	–	PUNCT
ejpam-1347	7	40	a	a	DET
ejpam-1347	7	41	-	-	PUNCT
ejpam-1347	7	42	bimodule	bimodule	NOUN
ejpam-1347	7	43	ω1	ω1	PROPN
ejpam-1347	7	44	of	of	ADP
ejpam-1347	7	45	1	1	NUM
ejpam-1347	7	46	-	-	PUNCT
ejpam-1347	7	47	forms	form	NOUN
ejpam-1347	7	48	equipped	equip	VERB
ejpam-1347	7	49	with	with	ADP
ejpam-1347	7	50	an	an	DET
ejpam-1347	7	51	exterior	exterior	ADJ
ejpam-1347	7	52	derivative	derivative	ADJ
ejpam-1347	7	53	operator	operator	NOUN
ejpam-1347	8	1	d	d	ADP
ejpam-1347	8	2	obeying	obey	VERB
ejpam-1347	8	3	the	the	DET
ejpam-1347	8	4	leibniz	leibniz	PROPN
ejpam-1347	8	5	rule	rule	NOUN
ejpam-1347	8	6	:	:	PUNCT
ejpam-1347	8	7	d	d	NOUN
ejpam-1347	8	8	:	:	PUNCT
ejpam-1347	8	9	a→	a→	PROPN
ejpam-1347	8	10	ω1	ω1	PROPN
ejpam-1347	8	11	;	;	PUNCT
ejpam-1347	8	12	d	d	X
ejpam-1347	8	13	(	(	PUNCT
ejpam-1347	8	14	f	f	PROPN
ejpam-1347	8	15	g	g	NOUN
ejpam-1347	8	16	)	)	PUNCT
ejpam-1347	8	17	=	=	SYM
ejpam-1347	9	1	d	d	X
ejpam-1347	9	2	(	(	PUNCT
ejpam-1347	9	3	f	f	NOUN
ejpam-1347	9	4	)	)	PUNCT
ejpam-1347	9	5	g	g	PROPN
ejpam-1347	10	1	+	+	NUM
ejpam-1347	10	2	f	f	PROPN
ejpam-1347	10	3	d(g	d(g	PROPN
ejpam-1347	10	4	)	)	PUNCT
ejpam-1347	10	5	,	,	PUNCT
ejpam-1347	10	6	f	f	X
ejpam-1347	10	7	,	,	PUNCT
ejpam-1347	10	8	g	g	PROPN
ejpam-1347	10	9	∈	∈	PROPN
ejpam-1347	10	10	a.	a.	NOUN
ejpam-1347	10	11	(	(	PUNCT
ejpam-1347	10	12	1	1	X
ejpam-1347	10	13	)	)	PUNCT
ejpam-1347	10	14	recall	recall	VERB
ejpam-1347	10	15	that	that	SCONJ
ejpam-1347	10	16	in	in	ADP
ejpam-1347	10	17	classical	classical	ADJ
ejpam-1347	10	18	geometry	geometry	NOUN
ejpam-1347	10	19	a	a	DET
ejpam-1347	10	20	differential	differential	ADJ
ejpam-1347	10	21	form	form	NOUN
ejpam-1347	10	22	can	can	AUX
ejpam-1347	10	23	be	be	AUX
ejpam-1347	10	24	multiplied	multiply	VERB
ejpam-1347	10	25	by	by	ADP
ejpam-1347	10	26	a	a	DET
ejpam-1347	10	27	function	function	NOUN
ejpam-1347	10	28	;	;	PUNCT
ejpam-1347	10	29	in	in	ADP
ejpam-1347	10	30	noncommutative	noncommutative	ADJ
ejpam-1347	10	31	geometry	geometry	NOUN
ejpam-1347	10	32	we	we	PRON
ejpam-1347	10	33	allow	allow	VERB
ejpam-1347	10	34	possibly	possibly	ADV
ejpam-1347	10	35	different	different	ADJ
ejpam-1347	10	36	but	but	CCONJ
ejpam-1347	10	37	mutually	mutually	ADV
ejpam-1347	10	38	noncommuting	noncommute	VERB
ejpam-1347	10	39	such	such	ADJ
ejpam-1347	10	40	multiplications	multiplication	NOUN
ejpam-1347	10	41	from	from	ADP
ejpam-1347	10	42	the	the	DET
ejpam-1347	10	43	left	left	NOUN
ejpam-1347	10	44	and	and	CCONJ
ejpam-1347	10	45	the	the	DET
ejpam-1347	10	46	right	right	NOUN
ejpam-1347	10	47	(	(	PUNCT
ejpam-1347	10	48	an	an	DET
ejpam-1347	10	49	a	a	NOUN
ejpam-1347	10	50	–	–	PUNCT
ejpam-1347	10	51	a	a	DET
ejpam-1347	10	52	-	-	PUNCT
ejpam-1347	10	53	bimodule	bimodule	NOUN
ejpam-1347	10	54	)	)	PUNCT
ejpam-1347	10	55	.	.	PUNCT
ejpam-1347	11	1	the	the	DET
ejpam-1347	11	2	reason	reason	NOUN
ejpam-1347	11	3	is	be	AUX
ejpam-1347	11	4	that	that	SCONJ
ejpam-1347	11	5	if	if	SCONJ
ejpam-1347	11	6	one	one	NUM
ejpam-1347	11	7	supposed	suppose	VERB
ejpam-1347	11	8	f	f	PROPN
ejpam-1347	11	9	(	(	PUNCT
ejpam-1347	11	10	d	d	NOUN
ejpam-1347	11	11	g	g	NOUN
ejpam-1347	11	12	)	)	PUNCT
ejpam-1347	11	13	=	=	PUNCT
ejpam-1347	12	1	(	(	PUNCT
ejpam-1347	12	2	d	d	NOUN
ejpam-1347	12	3	g	g	NOUN
ejpam-1347	12	4	)	)	PUNCT
ejpam-1347	12	5	f	f	PROPN
ejpam-1347	12	6	for	for	ADP
ejpam-1347	12	7	all	all	DET
ejpam-1347	12	8	f	f	PROPN
ejpam-1347	12	9	,	,	PUNCT
ejpam-1347	12	10	g	g	PROPN
ejpam-1347	12	11	then	then	ADV
ejpam-1347	12	12	one	one	PRON
ejpam-1347	12	13	would	would	AUX
ejpam-1347	12	14	find	find	VERB
ejpam-1347	12	15	d	d	NOUN
ejpam-1347	12	16	(	(	PUNCT
ejpam-1347	12	17	f	f	PROPN
ejpam-1347	12	18	g−g	g−g	PROPN
ejpam-1347	12	19	f	f	PROPN
ejpam-1347	12	20	)	)	PUNCT
ejpam-1347	13	1	=	=	SYM
ejpam-1347	13	2	0	0	NUM
ejpam-1347	13	3	which	which	PRON
ejpam-1347	13	4	would	would	AUX
ejpam-1347	13	5	mean	mean	VERB
ejpam-1347	13	6	a	a	DET
ejpam-1347	13	7	large	large	ADJ
ejpam-1347	13	8	kernel	kernel	NOUN
ejpam-1347	13	9	for	for	ADP
ejpam-1347	13	10	a	a	DET
ejpam-1347	13	11	typical	typical	ADJ
ejpam-1347	13	12	noncommutative	noncommutative	ADJ
ejpam-1347	13	13	algebra	algebra	NOUN
ejpam-1347	13	14	.	.	PUNCT
ejpam-1347	14	1	in	in	ADP
ejpam-1347	14	2	fact	fact	NOUN
ejpam-1347	14	3	,	,	PUNCT
ejpam-1347	14	4	we	we	PRON
ejpam-1347	14	5	typically	typically	ADV
ejpam-1347	14	6	ask	ask	VERB
ejpam-1347	14	7	that	that	DET
ejpam-1347	14	8	ker	ker	PROPN
ejpam-1347	15	1	d	d	X
ejpam-1347	15	2	is	be	AUX
ejpam-1347	15	3	1	1	NUM
ejpam-1347	15	4	-	-	PUNCT
ejpam-1347	15	5	dimensional	dimensional	ADJ
ejpam-1347	15	6	and	and	CCONJ
ejpam-1347	15	7	given	give	VERB
ejpam-1347	15	8	by	by	ADP
ejpam-1347	15	9	the	the	DET
ejpam-1347	15	10	constant	constant	ADJ
ejpam-1347	15	11	function	function	NOUN
ejpam-1347	15	12	,	,	PUNCT
ejpam-1347	15	13	which	which	PRON
ejpam-1347	15	14	is	be	AUX
ejpam-1347	15	15	a	a	DET
ejpam-1347	15	16	connectness	connectness	NOUN
ejpam-1347	15	17	condition	condition	NOUN
ejpam-1347	15	18	on	on	ADP
ejpam-1347	15	19	the	the	DET
ejpam-1347	15	20	noncommutative	noncommutative	ADJ
ejpam-1347	15	21	∗corresponding	∗corresponde	VERB
ejpam-1347	15	22	author	author	NOUN
ejpam-1347	15	23	.	.	PUNCT
ejpam-1347	16	1	email	email	NOUN
ejpam-1347	16	2	addresses	address	NOUN
ejpam-1347	16	3	:	:	PUNCT
ejpam-1347	16	4	minek	minek	PROPN
ejpam-1347	16	5	i�yildiz.edu.tr	i�yildiz.edu.tr	PROPN
ejpam-1347	16	6	(	(	PUNCT
ejpam-1347	16	7	m.	m.	NOUN
ejpam-1347	16	8	özavşar	özavşar	NUM
ejpam-1347	16	9	)	)	PUNCT
ejpam-1347	16	10	,	,	PUNCT
ejpam-1347	16	11	gyesilot�yildiz.edu.tr	gyesilot�yildiz.edu.tr	PROPN
ejpam-1347	16	12	(	(	PUNCT
ejpam-1347	16	13	g.	g.	PROPN
ejpam-1347	16	14	yeşilot	yeşilot	PROPN
ejpam-1347	16	15	)	)	PUNCT
ejpam-1347	16	16	http://www.ejpam.com	http://www.ejpam.com	X
ejpam-1347	17	1	197	197	NUM
ejpam-1347	17	2	c	c	X
ejpam-1347	17	3	©	©	VERB
ejpam-1347	17	4	2012	2012	NUM
ejpam-1347	17	5	ejpam	ejpam	VERB
ejpam-1347	17	6	all	all	DET
ejpam-1347	17	7	rights	right	NOUN
ejpam-1347	17	8	reserved	reserve	VERB
ejpam-1347	17	9	.	.	PUNCT
ejpam-1347	18	1	m.	m.	NOUN
ejpam-1347	18	2	özavşar	özavşar	PROPN
ejpam-1347	18	3	,	,	PUNCT
ejpam-1347	18	4	g.	g.	PROPN
ejpam-1347	18	5	yeşilot	yeşilot	PROPN
ejpam-1347	18	6	/	/	SYM
ejpam-1347	18	7	eur	eur	PROPN
ejpam-1347	18	8	.	.	PUNCT
ejpam-1347	19	1	j.	j.	PROPN
ejpam-1347	19	2	pure	pure	PROPN
ejpam-1347	19	3	appl	appl	PROPN
ejpam-1347	19	4	.	.	PROPN
ejpam-1347	19	5	math	math	PROPN
ejpam-1347	19	6	,	,	PUNCT
ejpam-1347	19	7	5	5	NUM
ejpam-1347	19	8	(	(	PUNCT
ejpam-1347	19	9	2012	2012	NUM
ejpam-1347	19	10	)	)	PUNCT
ejpam-1347	19	11	,	,	PUNCT
ejpam-1347	19	12	197	197	NUM
ejpam-1347	19	13	-	-	SYM
ejpam-1347	19	14	204	204	NUM
ejpam-1347	19	15	198	198	NUM
ejpam-1347	19	16	space	space	NOUN
ejpam-1347	19	17	.	.	PUNCT
ejpam-1347	20	1	we	we	PRON
ejpam-1347	20	2	also	also	ADV
ejpam-1347	20	3	require	require	VERB
ejpam-1347	20	4	that	that	SCONJ
ejpam-1347	20	5	forms	form	NOUN
ejpam-1347	20	6	of	of	ADP
ejpam-1347	20	7	the	the	DET
ejpam-1347	20	8	form	form	NOUN
ejpam-1347	20	9	f	f	PROPN
ejpam-1347	20	10	(	(	PUNCT
ejpam-1347	20	11	d	d	NOUN
ejpam-1347	20	12	g	g	NOUN
ejpam-1347	20	13	)	)	PUNCT
ejpam-1347	20	14	span	span	NOUN
ejpam-1347	20	15	all	all	PRON
ejpam-1347	20	16	of	of	ADP
ejpam-1347	20	17	ω1	ω1	PROPN
ejpam-1347	20	18	as	as	ADP
ejpam-1347	20	19	in	in	ADP
ejpam-1347	20	20	classical	classical	ADJ
ejpam-1347	20	21	geometry	geometry	NOUN
ejpam-1347	20	22	.	.	PUNCT
ejpam-1347	21	1	higher	high	ADJ
ejpam-1347	21	2	differential	differential	NOUN
ejpam-1347	21	3	forms	form	NOUN
ejpam-1347	21	4	can	can	AUX
ejpam-1347	21	5	be	be	AUX
ejpam-1347	21	6	formulated	formulate	VERB
ejpam-1347	21	7	as	as	ADP
ejpam-1347	21	8	a	a	DET
ejpam-1347	21	9	differential	differential	NOUN
ejpam-1347	21	10	graded	grade	VERB
ejpam-1347	21	11	algebra	algebra	NOUN
ejpam-1347	21	12	(	(	PUNCT
ejpam-1347	21	13	or	or	CCONJ
ejpam-1347	21	14	exterior	exterior	ADJ
ejpam-1347	21	15	algebra	algebra	NOUN
ejpam-1347	21	16	)	)	PUNCT
ejpam-1347	21	17	generated	generate	VERB
ejpam-1347	21	18	by	by	ADP
ejpam-1347	21	19	ω1	ω1	PROPN
ejpam-1347	21	20	and	and	CCONJ
ejpam-1347	21	21	ω0	ω0	PROPN
ejpam-1347	21	22	=	=	PUNCT
ejpam-1347	21	23	a	a	PRON
ejpam-1347	21	24	with	with	ADP
ejpam-1347	21	25	d	d	NOUN
ejpam-1347	21	26	extended	extend	VERB
ejpam-1347	21	27	by	by	ADP
ejpam-1347	21	28	d2	d2	PROPN
ejpam-1347	21	29	=	=	SYM
ejpam-1347	21	30	0	0	PROPN
ejpam-1347	21	31	and	and	CCONJ
ejpam-1347	21	32	the	the	DET
ejpam-1347	21	33	graded	grade	VERB
ejpam-1347	21	34	leibniz	leibniz	PROPN
ejpam-1347	21	35	rule	rule	NOUN
ejpam-1347	21	36	.	.	PUNCT
ejpam-1347	22	1	quantum	quantum	ADJ
ejpam-1347	22	2	groups	group	NOUN
ejpam-1347	22	3	[	[	X
ejpam-1347	22	4	10	10	NUM
ejpam-1347	22	5	,	,	PUNCT
ejpam-1347	22	6	22	22	NUM
ejpam-1347	22	7	,	,	PUNCT
ejpam-1347	22	8	21	21	NUM
ejpam-1347	22	9	,	,	PUNCT
ejpam-1347	22	10	27	27	NUM
ejpam-1347	22	11	,	,	PUNCT
ejpam-1347	22	12	13	13	NUM
ejpam-1347	22	13	,	,	PUNCT
ejpam-1347	22	14	16	16	NUM
ejpam-1347	22	15	,	,	PUNCT
ejpam-1347	22	16	17	17	NUM
ejpam-1347	22	17	]	]	PUNCT
ejpam-1347	22	18	and	and	CCONJ
ejpam-1347	22	19	quantum	quantum	NOUN
ejpam-1347	22	20	spaces	space	NOUN
ejpam-1347	22	21	[	[	X
ejpam-1347	22	22	22	22	NUM
ejpam-1347	22	23	,	,	PUNCT
ejpam-1347	22	24	21	21	NUM
ejpam-1347	22	25	,	,	PUNCT
ejpam-1347	22	26	28	28	NUM
ejpam-1347	22	27	,	,	PUNCT
ejpam-1347	22	28	24	24	NUM
ejpam-1347	22	29	]	]	PUNCT
ejpam-1347	22	30	are	be	AUX
ejpam-1347	22	31	explicit	explicit	ADJ
ejpam-1347	22	32	realizations	realization	NOUN
ejpam-1347	22	33	of	of	ADP
ejpam-1347	22	34	noncommutative	noncommutative	ADJ
ejpam-1347	22	35	spaces	space	NOUN
ejpam-1347	22	36	.	.	PUNCT
ejpam-1347	23	1	many	many	ADJ
ejpam-1347	23	2	studied	study	VERB
ejpam-1347	23	3	quantum	quantum	ADJ
ejpam-1347	23	4	groups	group	NOUN
ejpam-1347	23	5	in	in	ADP
ejpam-1347	23	6	the	the	DET
ejpam-1347	23	7	context	context	NOUN
ejpam-1347	23	8	of	of	ADP
ejpam-1347	23	9	theory	theory	NOUN
ejpam-1347	23	10	of	of	ADP
ejpam-1347	23	11	the	the	DET
ejpam-1347	23	12	integrable	integrable	ADJ
ejpam-1347	23	13	models	model	NOUN
ejpam-1347	23	14	,	,	PUNCT
ejpam-1347	23	15	conformal	conformal	ADJ
ejpam-1347	23	16	field	field	NOUN
ejpam-1347	23	17	theory	theory	NOUN
ejpam-1347	23	18	[	[	X
ejpam-1347	23	19	29	29	NUM
ejpam-1347	23	20	,	,	PUNCT
ejpam-1347	23	21	15	15	NUM
ejpam-1347	23	22	]	]	PUNCT
ejpam-1347	23	23	and	and	CCONJ
ejpam-1347	23	24	the	the	DET
ejpam-1347	23	25	classification	classification	NOUN
ejpam-1347	23	26	of	of	ADP
ejpam-1347	23	27	knots	knot	NOUN
ejpam-1347	23	28	and	and	CCONJ
ejpam-1347	23	29	links	link	NOUN
ejpam-1347	23	30	[	[	X
ejpam-1347	23	31	30	30	NUM
ejpam-1347	23	32	,	,	PUNCT
ejpam-1347	23	33	12	12	NUM
ejpam-1347	23	34	]	]	PUNCT
ejpam-1347	23	35	.	.	PUNCT
ejpam-1347	24	1	in	in	ADP
ejpam-1347	24	2	particular	particular	ADJ
ejpam-1347	24	3	,	,	PUNCT
ejpam-1347	24	4	the	the	DET
ejpam-1347	24	5	quantum	quantum	ADJ
ejpam-1347	24	6	spaces	space	NOUN
ejpam-1347	24	7	have	have	AUX
ejpam-1347	24	8	been	be	AUX
ejpam-1347	24	9	envisioned	envision	VERB
ejpam-1347	24	10	by	by	ADP
ejpam-1347	24	11	many	many	ADJ
ejpam-1347	24	12	as	as	ADP
ejpam-1347	24	13	a	a	DET
ejpam-1347	24	14	paradigm	paradigm	NOUN
ejpam-1347	24	15	for	for	ADP
ejpam-1347	24	16	the	the	DET
ejpam-1347	24	17	general	general	ADJ
ejpam-1347	24	18	programme	programme	NOUN
ejpam-1347	24	19	of	of	ADP
ejpam-1347	24	20	quantum	quantum	ADJ
ejpam-1347	24	21	deformed	deform	VERB
ejpam-1347	24	22	physics	physics	NOUN
ejpam-1347	24	23	.	.	PUNCT
ejpam-1347	25	1	the	the	DET
ejpam-1347	25	2	most	most	ADV
ejpam-1347	25	3	hoped	hope	VERB
ejpam-1347	25	4	for	for	ADP
ejpam-1347	25	5	applications	application	NOUN
ejpam-1347	25	6	include	include	VERB
ejpam-1347	25	7	a	a	DET
ejpam-1347	25	8	possible	possible	ADJ
ejpam-1347	25	9	role	role	NOUN
ejpam-1347	25	10	in	in	ADP
ejpam-1347	25	11	a	a	DET
ejpam-1347	25	12	future	future	ADJ
ejpam-1347	25	13	quantized	quantize	VERB
ejpam-1347	25	14	theory	theory	NOUN
ejpam-1347	25	15	of	of	ADP
ejpam-1347	25	16	gravity	gravity	NOUN
ejpam-1347	25	17	[	[	X
ejpam-1347	25	18	20	20	NUM
ejpam-1347	25	19	]	]	PUNCT
ejpam-1347	25	20	.	.	PUNCT
ejpam-1347	26	1	for	for	ADP
ejpam-1347	26	2	the	the	DET
ejpam-1347	26	3	sake	sake	NOUN
ejpam-1347	26	4	of	of	ADP
ejpam-1347	26	5	this	this	DET
ejpam-1347	26	6	hope	hope	NOUN
ejpam-1347	26	7	,	,	PUNCT
ejpam-1347	26	8	many	many	ADJ
ejpam-1347	26	9	efforts	effort	NOUN
ejpam-1347	26	10	have	have	AUX
ejpam-1347	26	11	been	be	AUX
ejpam-1347	26	12	accomplished	accomplish	VERB
ejpam-1347	26	13	in	in	ADP
ejpam-1347	26	14	order	order	NOUN
ejpam-1347	26	15	to	to	PART
ejpam-1347	26	16	develop	develop	VERB
ejpam-1347	26	17	noncommutative	noncommutative	ADJ
ejpam-1347	26	18	differential	differential	ADJ
ejpam-1347	26	19	structures	structure	NOUN
ejpam-1347	26	20	on	on	ADP
ejpam-1347	26	21	noncommutative	noncommutative	ADJ
ejpam-1347	26	22	spaces	space	NOUN
ejpam-1347	26	23	[	[	X
ejpam-1347	26	24	26	26	NUM
ejpam-1347	26	25	,	,	PUNCT
ejpam-1347	26	26	25	25	NUM
ejpam-1347	26	27	,	,	PUNCT
ejpam-1347	26	28	6	6	NUM
ejpam-1347	26	29	,	,	PUNCT
ejpam-1347	26	30	23	23	NUM
ejpam-1347	26	31	,	,	PUNCT
ejpam-1347	26	32	19	19	NUM
ejpam-1347	26	33	,	,	PUNCT
ejpam-1347	26	34	11	11	NUM
ejpam-1347	26	35	,	,	PUNCT
ejpam-1347	26	36	5	5	NUM
ejpam-1347	26	37	,	,	PUNCT
ejpam-1347	26	38	1	1	NUM
ejpam-1347	26	39	,	,	PUNCT
ejpam-1347	26	40	14	14	NUM
ejpam-1347	26	41	,	,	PUNCT
ejpam-1347	26	42	9	9	NUM
ejpam-1347	26	43	,	,	PUNCT
ejpam-1347	26	44	2	2	NUM
ejpam-1347	26	45	,	,	PUNCT
ejpam-1347	26	46	4	4	NUM
ejpam-1347	26	47	,	,	PUNCT
ejpam-1347	26	48	3	3	NUM
ejpam-1347	26	49	,	,	PUNCT
ejpam-1347	26	50	18	18	NUM
ejpam-1347	26	51	,	,	PUNCT
ejpam-1347	26	52	7	7	NUM
ejpam-1347	26	53	]	]	PUNCT
ejpam-1347	26	54	.	.	PUNCT
ejpam-1347	27	1	among	among	ADP
ejpam-1347	27	2	them	they	PRON
ejpam-1347	27	3	,	,	PUNCT
ejpam-1347	27	4	as	as	ADP
ejpam-1347	27	5	a	a	DET
ejpam-1347	27	6	fundamental	fundamental	ADJ
ejpam-1347	27	7	work	work	NOUN
ejpam-1347	27	8	,	,	PUNCT
ejpam-1347	27	9	the	the	DET
ejpam-1347	27	10	noncommutative	noncommutative	ADJ
ejpam-1347	27	11	differential	differential	ADJ
ejpam-1347	27	12	calculus	calculus	NOUN
ejpam-1347	27	13	on	on	ADP
ejpam-1347	27	14	quantum	quantum	ADJ
ejpam-1347	27	15	groups	group	NOUN
ejpam-1347	27	16	is	be	AUX
ejpam-1347	27	17	introduced	introduce	VERB
ejpam-1347	27	18	by	by	ADP
ejpam-1347	27	19	woronowicz	woronowicz	NOUN
ejpam-1347	27	20	[	[	X
ejpam-1347	27	21	26	26	NUM
ejpam-1347	27	22	]	]	PUNCT
ejpam-1347	27	23	.	.	PUNCT
ejpam-1347	28	1	in	in	ADP
ejpam-1347	28	2	woronowicz	woronowicz	PROPN
ejpam-1347	28	3	’s	’s	PART
ejpam-1347	28	4	approach	approach	NOUN
ejpam-1347	28	5	,	,	PUNCT
ejpam-1347	28	6	differential	differential	ADJ
ejpam-1347	28	7	structures	structure	NOUN
ejpam-1347	28	8	on	on	ADP
ejpam-1347	28	9	quantum	quantum	ADJ
ejpam-1347	28	10	groups	group	NOUN
ejpam-1347	28	11	is	be	AUX
ejpam-1347	28	12	introduced	introduce	VERB
ejpam-1347	28	13	in	in	ADP
ejpam-1347	28	14	the	the	DET
ejpam-1347	28	15	context	context	NOUN
ejpam-1347	28	16	of	of	ADP
ejpam-1347	28	17	hopf	hopf	ADJ
ejpam-1347	28	18	algebra	algebra	NOUN
ejpam-1347	28	19	.	.	PUNCT
ejpam-1347	29	1	in	in	ADP
ejpam-1347	29	2	[	[	X
ejpam-1347	29	3	18	18	NUM
ejpam-1347	29	4	]	]	PUNCT
ejpam-1347	29	5	,	,	PUNCT
ejpam-1347	29	6	the	the	DET
ejpam-1347	29	7	graded	grade	VERB
ejpam-1347	29	8	differential	differential	NOUN
ejpam-1347	29	9	hopf	hopf	ADJ
ejpam-1347	29	10	algebra	algebra	NOUN
ejpam-1347	29	11	over	over	ADP
ejpam-1347	29	12	a	a	DET
ejpam-1347	29	13	hopf	hopf	ADJ
ejpam-1347	29	14	algebra	algebra	NOUN
ejpam-1347	29	15	is	be	AUX
ejpam-1347	29	16	constructed	construct	VERB
ejpam-1347	29	17	by	by	ADP
ejpam-1347	29	18	following	follow	VERB
ejpam-1347	29	19	some	some	DET
ejpam-1347	29	20	results	result	NOUN
ejpam-1347	29	21	obtained	obtain	VERB
ejpam-1347	29	22	in	in	ADP
ejpam-1347	29	23	[	[	X
ejpam-1347	29	24	26	26	NUM
ejpam-1347	29	25	]	]	PUNCT
ejpam-1347	29	26	.	.	PUNCT
ejpam-1347	30	1	in	in	ADP
ejpam-1347	30	2	this	this	DET
ejpam-1347	30	3	paper	paper	NOUN
ejpam-1347	30	4	,	,	PUNCT
ejpam-1347	30	5	we	we	PRON
ejpam-1347	30	6	define	define	VERB
ejpam-1347	30	7	a	a	DET
ejpam-1347	30	8	special	special	ADJ
ejpam-1347	30	9	quantum(3	quantum(3	NOUN
ejpam-1347	30	10	)	)	PUNCT
ejpam-1347	30	11	equipped	equip	VERB
ejpam-1347	30	12	with	with	ADP
ejpam-1347	30	13	a	a	DET
ejpam-1347	30	14	hopf	hopf	ADJ
ejpam-1347	30	15	algebra	algebra	NOUN
ejpam-1347	30	16	structure	structure	NOUN
ejpam-1347	30	17	.	.	PUNCT
ejpam-1347	31	1	following	follow	VERB
ejpam-1347	31	2	some	some	DET
ejpam-1347	31	3	ideas	idea	NOUN
ejpam-1347	31	4	of	of	ADP
ejpam-1347	31	5	woronowicz	woronowicz	NOUN
ejpam-1347	31	6	contained	contain	VERB
ejpam-1347	31	7	in	in	ADP
ejpam-1347	31	8	[	[	X
ejpam-1347	31	9	26	26	NUM
ejpam-1347	31	10	]	]	PUNCT
ejpam-1347	31	11	,	,	PUNCT
ejpam-1347	31	12	we	we	PRON
ejpam-1347	31	13	build	build	VERB
ejpam-1347	31	14	a	a	DET
ejpam-1347	31	15	bicovariant	bicovariant	ADJ
ejpam-1347	31	16	differential	differential	ADJ
ejpam-1347	31	17	calculus	calculus	NOUN
ejpam-1347	31	18	on	on	ADP
ejpam-1347	31	19	this	this	DET
ejpam-1347	31	20	quantum(3	quantum(3	NOUN
ejpam-1347	31	21	)	)	PUNCT
ejpam-1347	31	22	space	space	NOUN
ejpam-1347	31	23	.	.	PUNCT
ejpam-1347	32	1	based	base	VERB
ejpam-1347	32	2	on	on	ADP
ejpam-1347	32	3	this	this	DET
ejpam-1347	32	4	differential	differential	ADJ
ejpam-1347	32	5	calculus	calculus	NOUN
ejpam-1347	32	6	,	,	PUNCT
ejpam-1347	32	7	noncommutative	noncommutative	ADJ
ejpam-1347	32	8	derivative	derivative	ADJ
ejpam-1347	32	9	operators	operator	NOUN
ejpam-1347	32	10	and	and	CCONJ
ejpam-1347	32	11	the	the	DET
ejpam-1347	32	12	correspoinding	correspoinde	VERB
ejpam-1347	32	13	weyl	weyl	VERB
ejpam-1347	32	14	algebra	algebra	NOUN
ejpam-1347	32	15	are	be	AUX
ejpam-1347	32	16	obtained	obtain	VERB
ejpam-1347	32	17	.	.	PUNCT
ejpam-1347	33	1	2	2	X
ejpam-1347	33	2	.	.	X
ejpam-1347	33	3	preliminary	preliminary	ADJ
ejpam-1347	33	4	notes	note	NOUN
ejpam-1347	33	5	first	first	ADV
ejpam-1347	33	6	we	we	PRON
ejpam-1347	33	7	quote	quote	VERB
ejpam-1347	33	8	briefly	briefly	ADV
ejpam-1347	33	9	some	some	DET
ejpam-1347	33	10	the	the	DET
ejpam-1347	33	11	basic	basic	ADJ
ejpam-1347	33	12	definitions	definition	NOUN
ejpam-1347	33	13	and	and	CCONJ
ejpam-1347	33	14	statements	statement	NOUN
ejpam-1347	33	15	which	which	PRON
ejpam-1347	33	16	will	will	AUX
ejpam-1347	33	17	be	be	AUX
ejpam-1347	33	18	used	use	VERB
ejpam-1347	33	19	in	in	ADP
ejpam-1347	33	20	the	the	DET
ejpam-1347	33	21	paper	paper	NOUN
ejpam-1347	33	22	.	.	PUNCT
ejpam-1347	34	1	an	an	DET
ejpam-1347	34	2	algebra	algebra	NOUN
ejpam-1347	34	3	is	be	AUX
ejpam-1347	34	4	a	a	DET
ejpam-1347	34	5	vector	vector	NOUN
ejpam-1347	34	6	space	space	NOUN
ejpam-1347	34	7	a	a	PRON
ejpam-1347	34	8	over	over	ADP
ejpam-1347	34	9	a	a	DET
ejpam-1347	34	10	field	field	NOUN
ejpam-1347	34	11	k	k	X
ejpam-1347	34	12	such	such	ADJ
ejpam-1347	34	13	that	that	SCONJ
ejpam-1347	34	14	the	the	DET
ejpam-1347	34	15	algebra	algebra	NOUN
ejpam-1347	34	16	multiplication	multiplication	NOUN
ejpam-1347	34	17	m	m	VERB
ejpam-1347	34	18	:	:	PUNCT
ejpam-1347	34	19	a⊗	a⊗	PROPN
ejpam-1347	34	20	a−→	a−→	PRON
ejpam-1347	34	21	a	a	PRON
ejpam-1347	34	22	is	be	AUX
ejpam-1347	34	23	a	a	DET
ejpam-1347	34	24	bilinear	bilinear	NOUN
ejpam-1347	34	25	map	map	NOUN
ejpam-1347	34	26	satisfying	satisfy	VERB
ejpam-1347	34	27	m(a⊗	m(a⊗	PROPN
ejpam-1347	34	28	(	(	PUNCT
ejpam-1347	34	29	b+	b+	X
ejpam-1347	34	30	c	c	NOUN
ejpam-1347	34	31	)	)	PUNCT
ejpam-1347	34	32	)	)	PUNCT
ejpam-1347	35	1	=	=	PUNCT
ejpam-1347	35	2	m(a⊗	m(a⊗	PROPN
ejpam-1347	35	3	b	b	X
ejpam-1347	35	4	)	)	PUNCT
ejpam-1347	36	1	+	+	NOUN
ejpam-1347	36	2	m(a⊗	m(a⊗	NOUN
ejpam-1347	36	3	c	c	NOUN
ejpam-1347	36	4	)	)	PUNCT
ejpam-1347	36	5	(	(	PUNCT
ejpam-1347	36	6	2	2	X
ejpam-1347	36	7	)	)	PUNCT
ejpam-1347	36	8	m((a+	m((a+	NOUN
ejpam-1347	36	9	b)⊗	b)⊗	NOUN
ejpam-1347	36	10	c	c	NOUN
ejpam-1347	36	11	)	)	PUNCT
ejpam-1347	36	12	=	=	VERB
ejpam-1347	36	13	m(a⊗	m(a⊗	VERB
ejpam-1347	36	14	c	c	X
ejpam-1347	36	15	)	)	PUNCT
ejpam-1347	37	1	+	+	ADJ
ejpam-1347	37	2	m(b⊗	m(b⊗	NOUN
ejpam-1347	37	3	c	c	NOUN
ejpam-1347	37	4	)	)	PUNCT
ejpam-1347	37	5	(	(	PUNCT
ejpam-1347	37	6	3	3	X
ejpam-1347	37	7	)	)	PUNCT
ejpam-1347	37	8	for	for	ADP
ejpam-1347	37	9	all	all	DET
ejpam-1347	37	10	a	a	DET
ejpam-1347	37	11	,	,	PUNCT
ejpam-1347	37	12	b	b	NOUN
ejpam-1347	37	13	,	,	PUNCT
ejpam-1347	37	14	c	c	PROPN
ejpam-1347	37	15	∈	∈	PROPN
ejpam-1347	37	16	a.	a.	NOUN
ejpam-1347	37	17	a	a	DET
ejpam-1347	37	18	coalgebra	coalgebra	NOUN
ejpam-1347	37	19	is	be	AUX
ejpam-1347	37	20	a	a	DET
ejpam-1347	37	21	k	k	NOUN
ejpam-1347	37	22	-	-	NOUN
ejpam-1347	37	23	algebra	algebra	NOUN
ejpam-1347	37	24	a	a	PRON
ejpam-1347	37	25	,	,	PUNCT
ejpam-1347	37	26	together	together	ADV
ejpam-1347	37	27	with	with	ADP
ejpam-1347	37	28	linear	linear	ADJ
ejpam-1347	37	29	homomorphisms	homomorphism	NOUN
ejpam-1347	37	30	∆a	∆a	VERB
ejpam-1347	37	31	:	:	PUNCT
ejpam-1347	37	32	a	a	DET
ejpam-1347	37	33	−→	−→	ADJ
ejpam-1347	37	34	a⊗	a⊗	NOUN
ejpam-1347	37	35	a	a	PRON
ejpam-1347	37	36	and	and	CCONJ
ejpam-1347	37	37	εa	εa	NOUN
ejpam-1347	37	38	:	:	PUNCT
ejpam-1347	37	39	a−→	a−→	NOUN
ejpam-1347	37	40	k	k	X
ejpam-1347	37	41	(	(	PUNCT
ejpam-1347	37	42	the	the	DET
ejpam-1347	37	43	coproduct	coproduct	NOUN
ejpam-1347	37	44	and	and	CCONJ
ejpam-1347	37	45	the	the	DET
ejpam-1347	37	46	counit	counit	VERB
ejpam-1347	37	47	,	,	PUNCT
ejpam-1347	37	48	respectively	respectively	ADV
ejpam-1347	37	49	)	)	PUNCT
ejpam-1347	37	50	which	which	PRON
ejpam-1347	37	51	satisfy	satisfy	VERB
ejpam-1347	37	52	(	(	PUNCT
ejpam-1347	37	53	∆a⊗	∆a⊗	ADV
ejpam-1347	37	54	id)∆a(a	id)∆a(a	ADJ
ejpam-1347	37	55	)	)	PUNCT
ejpam-1347	38	1	=	=	PUNCT
ejpam-1347	38	2	(	(	PUNCT
ejpam-1347	38	3	id⊗∆a)∆a(a	id⊗∆a)∆a(a	PROPN
ejpam-1347	38	4	)	)	PUNCT
ejpam-1347	38	5	(	(	PUNCT
ejpam-1347	38	6	4	4	X
ejpam-1347	38	7	)	)	PUNCT
ejpam-1347	38	8	µ((ǫa⊗	µ((ǫa⊗	NUM
ejpam-1347	38	9	id)∆a(a	id)∆a(a	NOUN
ejpam-1347	38	10	)	)	PUNCT
ejpam-1347	38	11	)	)	PUNCT
ejpam-1347	39	1	=	=	SYM
ejpam-1347	39	2	id(a	id(a	X
ejpam-1347	39	3	)	)	PUNCT
ejpam-1347	39	4	=	=	SYM
ejpam-1347	39	5	µ′((id⊗	µ′((id⊗	PROPN
ejpam-1347	39	6	ǫa)∆a(a	ǫa)∆a(a	NUM
ejpam-1347	39	7	)	)	PUNCT
ejpam-1347	39	8	)	)	PUNCT
ejpam-1347	39	9	,	,	PUNCT
ejpam-1347	39	10	(	(	PUNCT
ejpam-1347	39	11	5	5	X
ejpam-1347	39	12	)	)	PUNCT
ejpam-1347	39	13	where	where	SCONJ
ejpam-1347	39	14	µ	µ	X
ejpam-1347	39	15	:	:	PUNCT
ejpam-1347	39	16	k	k	PROPN
ejpam-1347	39	17	⊗	⊗	PROPN
ejpam-1347	39	18	a−→	a−→	PROPN
ejpam-1347	39	19	a	a	NOUN
ejpam-1347	39	20	and	and	CCONJ
ejpam-1347	39	21	µ′	µ′	PUNCT
ejpam-1347	39	22	:	:	PUNCT
ejpam-1347	40	1	a⊗	a⊗	PROPN
ejpam-1347	41	1	k	k	PROPN
ejpam-1347	41	2	−→	−→	PROPN
ejpam-1347	41	3	a	a	PRON
ejpam-1347	41	4	are	be	AUX
ejpam-1347	41	5	the	the	DET
ejpam-1347	41	6	canonical	canonical	ADJ
ejpam-1347	41	7	isomorphisms	isomorphism	NOUN
ejpam-1347	41	8	,	,	PUNCT
ejpam-1347	41	9	defined	define	VERB
ejpam-1347	41	10	by	by	ADP
ejpam-1347	41	11	µ(l	µ(l	PROPN
ejpam-1347	41	12	⊗	⊗	PROPN
ejpam-1347	41	13	a	a	NOUN
ejpam-1347	41	14	)	)	PUNCT
ejpam-1347	41	15	=	=	PUNCT
ejpam-1347	41	16	la	la	NOUN
ejpam-1347	41	17	=	=	PUNCT
ejpam-1347	41	18	µ′(a⊗	µ′(a⊗	X
ejpam-1347	41	19	l	l	NOUN
ejpam-1347	41	20	)	)	PUNCT
ejpam-1347	41	21	,	,	PUNCT
ejpam-1347	41	22	∀a	∀a	VERB
ejpam-1347	41	23	∈	∈	PROPN
ejpam-1347	41	24	a	a	PRON
ejpam-1347	41	25	,	,	PUNCT
ejpam-1347	41	26	∀l	∀l	NOUN
ejpam-1347	41	27	∈	∈	PROPN
ejpam-1347	41	28	k	k	NOUN
ejpam-1347	41	29	,	,	PUNCT
ejpam-1347	41	30	and	and	CCONJ
ejpam-1347	41	31	i	i	PROPN
ejpam-1347	41	32	d	d	PROPN
ejpam-1347	41	33	denotes	denote	VERB
ejpam-1347	41	34	identity	identity	NOUN
ejpam-1347	41	35	map	map	NOUN
ejpam-1347	41	36	.	.	PUNCT
ejpam-1347	42	1	m.	m.	NOUN
ejpam-1347	42	2	özavşar	özavşar	PROPN
ejpam-1347	42	3	,	,	PUNCT
ejpam-1347	42	4	g.	g.	PROPN
ejpam-1347	42	5	yeşilot	yeşilot	PROPN
ejpam-1347	42	6	/	/	SYM
ejpam-1347	42	7	eur	eur	PROPN
ejpam-1347	42	8	.	.	PUNCT
ejpam-1347	43	1	j.	j.	PROPN
ejpam-1347	43	2	pure	pure	PROPN
ejpam-1347	43	3	appl	appl	PROPN
ejpam-1347	43	4	.	.	PROPN
ejpam-1347	43	5	math	math	PROPN
ejpam-1347	43	6	,	,	PUNCT
ejpam-1347	43	7	5	5	NUM
ejpam-1347	43	8	(	(	PUNCT
ejpam-1347	43	9	2012	2012	NUM
ejpam-1347	43	10	)	)	PUNCT
ejpam-1347	43	11	,	,	PUNCT
ejpam-1347	43	12	197	197	NUM
ejpam-1347	43	13	-	-	SYM
ejpam-1347	43	14	204	204	NUM
ejpam-1347	43	15	199	199	NUM
ejpam-1347	43	16	a	a	DET
ejpam-1347	43	17	bialgebra	bialgebra	NOUN
ejpam-1347	43	18	is	be	AUX
ejpam-1347	43	19	both	both	CCONJ
ejpam-1347	43	20	a	a	DET
ejpam-1347	43	21	unital	unital	ADJ
ejpam-1347	43	22	associative	associative	ADJ
ejpam-1347	43	23	algebra	algebra	NOUN
ejpam-1347	43	24	and	and	CCONJ
ejpam-1347	43	25	coalgebra	coalgebra	NOUN
ejpam-1347	43	26	,	,	PUNCT
ejpam-1347	43	27	with	with	ADP
ejpam-1347	43	28	the	the	DET
ejpam-1347	43	29	compatibility	compatibility	NOUN
ejpam-1347	43	30	conditions	condition	NOUN
ejpam-1347	43	31	that	that	PRON
ejpam-1347	43	32	∆a	∆a	VERB
ejpam-1347	43	33	and	and	CCONJ
ejpam-1347	43	34	εa	εa	NOUN
ejpam-1347	43	35	are	be	AUX
ejpam-1347	43	36	both	both	DET
ejpam-1347	43	37	algebra	algebra	NOUN
ejpam-1347	43	38	maps	map	NOUN
ejpam-1347	43	39	with	with	ADP
ejpam-1347	43	40	∆(1a	∆(1a	NUM
ejpam-1347	43	41	)	)	PUNCT
ejpam-1347	43	42	=	=	SYM
ejpam-1347	43	43	1a⊗	1a⊗	NUM
ejpam-1347	43	44	1a	1a	NOUN
ejpam-1347	43	45	and	and	CCONJ
ejpam-1347	43	46	ǫa(1a	ǫa(1a	NUM
ejpam-1347	43	47	)	)	PUNCT
ejpam-1347	43	48	=	=	PUNCT
ejpam-1347	43	49	1k	1k	NUM
ejpam-1347	43	50	.	.	PUNCT
ejpam-1347	44	1	a	a	DET
ejpam-1347	44	2	hopf	hopf	ADJ
ejpam-1347	44	3	algebra	algebra	NOUN
ejpam-1347	44	4	is	be	AUX
ejpam-1347	44	5	a	a	DET
ejpam-1347	44	6	bialgebra	bialgebra	NOUN
ejpam-1347	44	7	a	a	DET
ejpam-1347	44	8	together	together	NOUN
ejpam-1347	44	9	with	with	ADP
ejpam-1347	44	10	a	a	DET
ejpam-1347	44	11	linear	linear	ADJ
ejpam-1347	44	12	map	map	NOUN
ejpam-1347	45	1	sa	sa	NOUN
ejpam-1347	45	2	:	:	PUNCT
ejpam-1347	45	3	a	a	DET
ejpam-1347	45	4	−→	−→	NOUN
ejpam-1347	45	5	a	a	PRON
ejpam-1347	45	6	,	,	PUNCT
ejpam-1347	45	7	the	the	DET
ejpam-1347	45	8	antipode	antipode	NOUN
ejpam-1347	45	9	,	,	PUNCT
ejpam-1347	45	10	which	which	PRON
ejpam-1347	45	11	satisfies	satisfy	VERB
ejpam-1347	45	12	m((sa⊗	m((sa⊗	NOUN
ejpam-1347	45	13	id)∆a(a	id)∆a(a	PROPN
ejpam-1347	45	14	)	)	PUNCT
ejpam-1347	45	15	)	)	PUNCT
ejpam-1347	46	1	=	=	SYM
ejpam-1347	46	2	ǫa(a)1a=	ǫa(a)1a=	NUM
ejpam-1347	46	3	m((id⊗	m((id⊗	NUM
ejpam-1347	46	4	sa)∆a(a	sa)∆a(a	NOUN
ejpam-1347	46	5	)	)	PUNCT
ejpam-1347	46	6	)	)	PUNCT
ejpam-1347	46	7	.	.	PUNCT
ejpam-1347	47	1	(	(	PUNCT
ejpam-1347	47	2	6	6	X
ejpam-1347	47	3	)	)	PUNCT
ejpam-1347	47	4	let	let	VERB
ejpam-1347	47	5	ω	ω	NOUN
ejpam-1347	47	6	be	be	AUX
ejpam-1347	47	7	a	a	DET
ejpam-1347	47	8	bimodule	bimodule	NOUN
ejpam-1347	47	9	over	over	ADP
ejpam-1347	47	10	any	any	DET
ejpam-1347	47	11	hopf	hopf	ADJ
ejpam-1347	47	12	algebra	algebra	NOUN
ejpam-1347	47	13	a	a	PRON
ejpam-1347	47	14	and	and	CCONJ
ejpam-1347	47	15	∆r	∆r	NOUN
ejpam-1347	47	16	:	:	PUNCT
ejpam-1347	47	17	ω−→	ω−→	NOUN
ejpam-1347	47	18	ω⊗	ω⊗	ADJ
ejpam-1347	47	19	a	a	DET
ejpam-1347	47	20	be	be	AUX
ejpam-1347	47	21	a	a	DET
ejpam-1347	47	22	linear	linear	ADJ
ejpam-1347	47	23	homomorphism	homomorphism	NOUN
ejpam-1347	47	24	.	.	PUNCT
ejpam-1347	48	1	one	one	NUM
ejpam-1347	48	2	says	say	VERB
ejpam-1347	48	3	that	that	SCONJ
ejpam-1347	48	4	(	(	PUNCT
ejpam-1347	48	5	ω,∆r	ω,∆r	NUM
ejpam-1347	48	6	)	)	PUNCT
ejpam-1347	48	7	is	be	AUX
ejpam-1347	48	8	a	a	DET
ejpam-1347	48	9	right	right	ADJ
ejpam-1347	48	10	-	-	PUNCT
ejpam-1347	48	11	covariant	covariant	ADJ
ejpam-1347	48	12	bimodule	bimodule	NOUN
ejpam-1347	48	13	if	if	SCONJ
ejpam-1347	48	14	∆r(ap+	∆r(ap+	PROPN
ejpam-1347	48	15	p′a′	p′a′	PROPN
ejpam-1347	48	16	)	)	PUNCT
ejpam-1347	48	17	=	=	PUNCT
ejpam-1347	48	18	∆a(a)∆r(p	∆a(a)∆r(p	X
ejpam-1347	48	19	)	)	PUNCT
ejpam-1347	49	1	+	+	ADJ
ejpam-1347	49	2	∆r(p	∆r(p	ADJ
ejpam-1347	49	3	′)∆a(a	′)∆a(a	NOUN
ejpam-1347	49	4	′	′	NUM
ejpam-1347	49	5	)	)	PUNCT
ejpam-1347	49	6	(	(	PUNCT
ejpam-1347	49	7	7	7	X
ejpam-1347	49	8	)	)	PUNCT
ejpam-1347	49	9	for	for	ADP
ejpam-1347	49	10	all	all	DET
ejpam-1347	49	11	a	a	PRON
ejpam-1347	49	12	,	,	PUNCT
ejpam-1347	49	13	a′	a′	PROPN
ejpam-1347	49	14	∈	∈	PROPN
ejpam-1347	49	15	a	a	PRON
ejpam-1347	49	16	and	and	CCONJ
ejpam-1347	49	17	p	p	NOUN
ejpam-1347	49	18	,	,	PUNCT
ejpam-1347	49	19	p′	p′	NOUN
ejpam-1347	49	20	∈	∈	PROPN
ejpam-1347	49	21	ω	ω	PROPN
ejpam-1347	49	22	and	and	CCONJ
ejpam-1347	49	23	(	(	PUNCT
ejpam-1347	49	24	∆r⊗	∆r⊗	PROPN
ejpam-1347	49	25	i	i	PROPN
ejpam-1347	49	26	d	d	PROPN
ejpam-1347	49	27	)	)	PUNCT
ejpam-1347	49	28	◦	◦	NOUN
ejpam-1347	49	29	∆r	∆r	NOUN
ejpam-1347	49	30	=	=	SYM
ejpam-1347	49	31	(	(	PUNCT
ejpam-1347	49	32	id⊗∆a	id⊗∆a	NOUN
ejpam-1347	49	33	)	)	PUNCT
ejpam-1347	49	34	◦	◦	NOUN
ejpam-1347	49	35	∆r	∆r	NOUN
ejpam-1347	49	36	,	,	PUNCT
ejpam-1347	49	37	m	m	VERB
ejpam-1347	49	38	◦	◦	NOUN
ejpam-1347	49	39	(	(	PUNCT
ejpam-1347	49	40	id⊗	id⊗	PROPN
ejpam-1347	49	41	ǫa	ǫa	NOUN
ejpam-1347	49	42	)	)	PUNCT
ejpam-1347	49	43	◦	◦	NOUN
ejpam-1347	49	44	∆r	∆r	NOUN
ejpam-1347	49	45	=	=	VERB
ejpam-1347	49	46	i	i	PROPN
ejpam-1347	49	47	d.	d.	PROPN
ejpam-1347	49	48	(	(	PUNCT
ejpam-1347	49	49	8)	8)	NUM
ejpam-1347	49	50	let	let	VERB
ejpam-1347	49	51	∆l	∆l	PROPN
ejpam-1347	49	52	:	:	PUNCT
ejpam-1347	49	53	ω	ω	NUM
ejpam-1347	49	54	−→	−→	ADJ
ejpam-1347	49	55	a⊗	a⊗	PROPN
ejpam-1347	49	56	ω	ω	PROPN
ejpam-1347	49	57	be	be	AUX
ejpam-1347	49	58	a	a	DET
ejpam-1347	49	59	linear	linear	ADJ
ejpam-1347	49	60	homomorphism	homomorphism	NOUN
ejpam-1347	49	61	.	.	PUNCT
ejpam-1347	50	1	one	one	NUM
ejpam-1347	50	2	says	say	VERB
ejpam-1347	50	3	that	that	SCONJ
ejpam-1347	50	4	(	(	PUNCT
ejpam-1347	50	5	ω,∆l	ω,∆l	NUM
ejpam-1347	50	6	)	)	PUNCT
ejpam-1347	50	7	is	be	AUX
ejpam-1347	50	8	a	a	DET
ejpam-1347	50	9	left	left	ADJ
ejpam-1347	50	10	-	-	PUNCT
ejpam-1347	50	11	covariant	covariant	NOUN
ejpam-1347	50	12	bimodule	bimodule	NOUN
ejpam-1347	50	13	if	if	SCONJ
ejpam-1347	50	14	∆l(ap+	∆l(ap+	PROPN
ejpam-1347	50	15	p′a′	p′a′	PROPN
ejpam-1347	50	16	)	)	PUNCT
ejpam-1347	50	17	=	=	SYM
ejpam-1347	50	18	∆a(a)∆l(p	∆a(a)∆l(p	NUM
ejpam-1347	50	19	)	)	PUNCT
ejpam-1347	51	1	+	+	ADJ
ejpam-1347	51	2	∆l(p	∆l(p	PROPN
ejpam-1347	51	3	′)∆a(a	′)∆a(a	NOUN
ejpam-1347	51	4	′	′	NUM
ejpam-1347	51	5	)	)	PUNCT
ejpam-1347	51	6	for	for	ADP
ejpam-1347	51	7	all	all	DET
ejpam-1347	51	8	a	a	PRON
ejpam-1347	51	9	,	,	PUNCT
ejpam-1347	51	10	a′	a′	PROPN
ejpam-1347	51	11	∈	∈	PROPN
ejpam-1347	51	12	a	a	PRON
ejpam-1347	51	13	and	and	CCONJ
ejpam-1347	51	14	p	p	NOUN
ejpam-1347	51	15	,	,	PUNCT
ejpam-1347	51	16	p′	p′	NOUN
ejpam-1347	51	17	∈	∈	PROPN
ejpam-1347	51	18	ω	ω	PROPN
ejpam-1347	51	19	and	and	CCONJ
ejpam-1347	51	20	(	(	PUNCT
ejpam-1347	51	21	id⊗∆l	id⊗∆l	NOUN
ejpam-1347	51	22	)	)	PUNCT
ejpam-1347	51	23	◦	◦	NOUN
ejpam-1347	51	24	∆l	∆l	NOUN
ejpam-1347	51	25	=	=	SYM
ejpam-1347	51	26	(	(	PUNCT
ejpam-1347	51	27	∆a⊗	∆a⊗	ADV
ejpam-1347	51	28	i	i	PROPN
ejpam-1347	51	29	d	d	PROPN
ejpam-1347	51	30	)	)	PUNCT
ejpam-1347	51	31	◦	◦	NOUN
ejpam-1347	51	32	∆l	∆l	PROPN
ejpam-1347	51	33	,	,	PUNCT
ejpam-1347	51	34	m	m	VERB
ejpam-1347	51	35	◦	◦	NOUN
ejpam-1347	51	36	(	(	PUNCT
ejpam-1347	51	37	ǫa⊗	ǫa⊗	NUM
ejpam-1347	51	38	i	i	NOUN
ejpam-1347	51	39	d	d	PROPN
ejpam-1347	51	40	)	)	PUNCT
ejpam-1347	51	41	◦	◦	NOUN
ejpam-1347	51	42	∆l	∆l	PROPN
ejpam-1347	51	43	=	=	SYM
ejpam-1347	52	1	i	i	PROPN
ejpam-1347	52	2	d.	d.	PROPN
ejpam-1347	52	3	3	3	NUM
ejpam-1347	52	4	.	.	PUNCT
ejpam-1347	52	5	quantum	quantum	NOUN
ejpam-1347	52	6	(	(	PUNCT
ejpam-1347	52	7	3	3	NUM
ejpam-1347	52	8	)	)	PUNCT
ejpam-1347	52	9	space	space	NOUN
ejpam-1347	52	10	with	with	ADP
ejpam-1347	52	11	two	two	NUM
ejpam-1347	52	12	parameters	parameter	NOUN
ejpam-1347	52	13	and	and	CCONJ
ejpam-1347	52	14	its	its	PRON
ejpam-1347	52	15	hopf	hopf	ADJ
ejpam-1347	52	16	algebra	algebra	NOUN
ejpam-1347	52	17	according	accord	VERB
ejpam-1347	52	18	to	to	ADP
ejpam-1347	52	19	manin	manin	PROPN
ejpam-1347	52	20	’s	’s	PART
ejpam-1347	52	21	terminology	terminology	NOUN
ejpam-1347	53	1	[	[	X
ejpam-1347	53	2	22	22	NUM
ejpam-1347	53	3	]	]	PUNCT
ejpam-1347	53	4	,	,	PUNCT
ejpam-1347	53	5	we	we	PRON
ejpam-1347	53	6	define	define	VERB
ejpam-1347	53	7	the	the	DET
ejpam-1347	53	8	quantum(3	quantum(3	NOUN
ejpam-1347	53	9	)	)	PUNCT
ejpam-1347	53	10	space	space	NOUN
ejpam-1347	53	11	with	with	ADP
ejpam-1347	53	12	two	two	NUM
ejpam-1347	53	13	parameters	parameter	NOUN
ejpam-1347	53	14	as	as	ADP
ejpam-1347	53	15	a	a	DET
ejpam-1347	53	16	finitely	finitely	ADV
ejpam-1347	53	17	generated	generate	VERB
ejpam-1347	53	18	quadratic	quadratic	ADJ
ejpam-1347	53	19	algebra	algebra	NOUN
ejpam-1347	53	20	a=	a=	VERB
ejpam-1347	53	21	c	c	NOUN
ejpam-1347	53	22	x	x	SYM
ejpam-1347	53	23	,	,	PUNCT
ejpam-1347	53	24	y	y	PROPN
ejpam-1347	53	25	,	,	PUNCT
ejpam-1347	53	26	z	z	PROPN
ejpam-1347	53	27	�	�	PROPN
ejpam-1347	53	28	/i	/i	PUNCT
ejpam-1347	53	29	,	,	PUNCT
ejpam-1347	53	30	(	(	PUNCT
ejpam-1347	53	31	9	9	NUM
ejpam-1347	53	32	)	)	PUNCT
ejpam-1347	53	33	where	where	SCONJ
ejpam-1347	53	34	i	i	PRON
ejpam-1347	53	35	is	be	AUX
ejpam-1347	53	36	an	an	DET
ejpam-1347	53	37	ideal	ideal	NOUN
ejpam-1347	53	38	generated	generate	VERB
ejpam-1347	53	39	by	by	ADP
ejpam-1347	53	40	the	the	DET
ejpam-1347	53	41	following	follow	VERB
ejpam-1347	53	42	relations	relation	NOUN
ejpam-1347	53	43	x	x	PUNCT
ejpam-1347	53	44	y	y	NOUN
ejpam-1347	54	1	=	=	PUNCT
ejpam-1347	55	1	p	p	X
ejpam-1347	55	2	y	y	PROPN
ejpam-1347	55	3	x	x	X
ejpam-1347	55	4	,	,	PUNCT
ejpam-1347	55	5	xz	xz	PROPN
ejpam-1347	55	6	=	=	SYM
ejpam-1347	55	7	qzx	qzx	PROPN
ejpam-1347	55	8	,	,	PUNCT
ejpam-1347	55	9	yz	yz	PROPN
ejpam-1347	55	10	=	=	SYM
ejpam-1347	55	11	p−nqmz	p−nqmz	PROPN
ejpam-1347	55	12	y	y	PROPN
ejpam-1347	55	13	,	,	PUNCT
ejpam-1347	55	14	m	m	PROPN
ejpam-1347	55	15	,	,	PUNCT
ejpam-1347	55	16	n	n	PROPN
ejpam-1347	55	17	∈	∈	PROPN
ejpam-1347	55	18	z	z	PROPN
ejpam-1347	55	19	,	,	PUNCT
ejpam-1347	55	20	(	(	PUNCT
ejpam-1347	55	21	10	10	NUM
ejpam-1347	55	22	)	)	PUNCT
ejpam-1347	55	23	where	where	SCONJ
ejpam-1347	55	24	p	p	NOUN
ejpam-1347	55	25	and	and	CCONJ
ejpam-1347	55	26	q	q	NOUN
ejpam-1347	55	27	are	be	AUX
ejpam-1347	55	28	non	non	ADJ
ejpam-1347	55	29	-	-	ADJ
ejpam-1347	55	30	zero	zero	NUM
ejpam-1347	55	31	complex	complex	ADJ
ejpam-1347	55	32	parameters	parameter	NOUN
ejpam-1347	55	33	.	.	PUNCT
ejpam-1347	56	1	if	if	SCONJ
ejpam-1347	56	2	we	we	PRON
ejpam-1347	56	3	require	require	VERB
ejpam-1347	56	4	that	that	SCONJ
ejpam-1347	56	5	x	x	PRON
ejpam-1347	56	6	is	be	AUX
ejpam-1347	56	7	invertible	invertible	ADJ
ejpam-1347	56	8	,	,	PUNCT
ejpam-1347	56	9	then	then	ADV
ejpam-1347	56	10	we	we	PRON
ejpam-1347	56	11	could	could	AUX
ejpam-1347	56	12	provide	provide	VERB
ejpam-1347	56	13	a	a	DET
ejpam-1347	56	14	hopf	hopf	ADJ
ejpam-1347	56	15	algebra	algebra	NOUN
ejpam-1347	56	16	on	on	ADP
ejpam-1347	56	17	a	a	PRON
ejpam-1347	56	18	by	by	ADP
ejpam-1347	56	19	the	the	DET
ejpam-1347	56	20	following	follow	VERB
ejpam-1347	56	21	maps	map	NOUN
ejpam-1347	56	22	∆(x	∆(x	PROPN
ejpam-1347	56	23	)	)	PUNCT
ejpam-1347	56	24	=	=	PUNCT
ejpam-1347	57	1	x	x	PUNCT
ejpam-1347	57	2	⊗	⊗	NUM
ejpam-1347	57	3	x	x	SYM
ejpam-1347	57	4	,	,	PUNCT
ejpam-1347	57	5	∆(y	∆(y	NOUN
ejpam-1347	57	6	)	)	PUNCT
ejpam-1347	57	7	=	=	PUNCT
ejpam-1347	58	1	xm⊗	xm⊗	PROPN
ejpam-1347	59	1	y	y	PROPN
ejpam-1347	59	2	+	+	CCONJ
ejpam-1347	59	3	y	y	PROPN
ejpam-1347	59	4	⊗	⊗	PROPN
ejpam-1347	59	5	xm	xm	PROPN
ejpam-1347	59	6	,	,	PUNCT
ejpam-1347	59	7	∆(z	∆(z	ADJ
ejpam-1347	59	8	)	)	PUNCT
ejpam-1347	59	9	=	=	SYM
ejpam-1347	59	10	xn⊗	xn⊗	X
ejpam-1347	59	11	z	z	PROPN
ejpam-1347	60	1	+	+	PROPN
ejpam-1347	60	2	z	z	PROPN
ejpam-1347	60	3	⊗	⊗	PROPN
ejpam-1347	60	4	xn	xn	PROPN
ejpam-1347	61	1	(	(	PUNCT
ejpam-1347	61	2	11	11	NUM
ejpam-1347	61	3	)	)	PUNCT
ejpam-1347	61	4	ǫ(x	ǫ(x	NOUN
ejpam-1347	61	5	)	)	PUNCT
ejpam-1347	62	1	=	=	SYM
ejpam-1347	62	2	1	1	NUM
ejpam-1347	62	3	,	,	PUNCT
ejpam-1347	62	4	ǫ(y	ǫ(y	NUM
ejpam-1347	62	5	)	)	PUNCT
ejpam-1347	62	6	=	=	SYM
ejpam-1347	62	7	0	0	NUM
ejpam-1347	62	8	,	,	PUNCT
ejpam-1347	62	9	ǫ(z	ǫ(z	NUM
ejpam-1347	62	10	)	)	PUNCT
ejpam-1347	62	11	=	=	SYM
ejpam-1347	62	12	0	0	NUM
ejpam-1347	62	13	(	(	PUNCT
ejpam-1347	62	14	12	12	NUM
ejpam-1347	62	15	)	)	PUNCT
ejpam-1347	62	16	s(x	s(x	PROPN
ejpam-1347	62	17	)	)	PUNCT
ejpam-1347	63	1	=	=	SYM
ejpam-1347	63	2	x−1	x−1	PROPN
ejpam-1347	63	3	,	,	PUNCT
ejpam-1347	63	4	s(y	s(y	PROPN
ejpam-1347	63	5	)	)	PUNCT
ejpam-1347	63	6	=	=	SYM
ejpam-1347	64	1	x−m	x−m	PROPN
ejpam-1347	64	2	y	y	PROPN
ejpam-1347	64	3	x−m	x−m	PROPN
ejpam-1347	64	4	,	,	PUNCT
ejpam-1347	64	5	s(z	s(z	PROPN
ejpam-1347	64	6	)	)	PUNCT
ejpam-1347	64	7	=	=	SYM
ejpam-1347	65	1	x−nzx−n	x−nzx−n	PROPN
ejpam-1347	65	2	,	,	PUNCT
ejpam-1347	65	3	(	(	PUNCT
ejpam-1347	65	4	13	13	NUM
ejpam-1347	65	5	)	)	PUNCT
ejpam-1347	65	6	which	which	PRON
ejpam-1347	65	7	satisfy	satisfy	VERB
ejpam-1347	65	8	the	the	DET
ejpam-1347	65	9	axioms	axiom	NOUN
ejpam-1347	65	10	(	(	PUNCT
ejpam-1347	65	11	4	4	NUM
ejpam-1347	65	12	)	)	PUNCT
ejpam-1347	65	13	,	,	PUNCT
ejpam-1347	65	14	(	(	PUNCT
ejpam-1347	65	15	5	5	NUM
ejpam-1347	65	16	)	)	PUNCT
ejpam-1347	65	17	and	and	CCONJ
ejpam-1347	65	18	(	(	PUNCT
ejpam-1347	65	19	6	6	NUM
ejpam-1347	65	20	)	)	PUNCT
ejpam-1347	65	21	.	.	PUNCT
ejpam-1347	66	1	m.	m.	NOUN
ejpam-1347	66	2	özavşar	özavşar	PROPN
ejpam-1347	66	3	,	,	PUNCT
ejpam-1347	66	4	g.	g.	PROPN
ejpam-1347	66	5	yeşilot	yeşilot	PROPN
ejpam-1347	66	6	/	/	SYM
ejpam-1347	66	7	eur	eur	PROPN
ejpam-1347	66	8	.	.	PUNCT
ejpam-1347	67	1	j.	j.	PROPN
ejpam-1347	67	2	pure	pure	PROPN
ejpam-1347	67	3	appl	appl	PROPN
ejpam-1347	67	4	.	.	PROPN
ejpam-1347	67	5	math	math	PROPN
ejpam-1347	67	6	,	,	PUNCT
ejpam-1347	67	7	5	5	NUM
ejpam-1347	67	8	(	(	PUNCT
ejpam-1347	67	9	2012	2012	NUM
ejpam-1347	67	10	)	)	PUNCT
ejpam-1347	67	11	,	,	PUNCT
ejpam-1347	67	12	197	197	NUM
ejpam-1347	67	13	-	-	SYM
ejpam-1347	67	14	204	204	NUM
ejpam-1347	67	15	200	200	NUM
ejpam-1347	67	16	4	4	NUM
ejpam-1347	67	17	.	.	PUNCT
ejpam-1347	67	18	differential	differential	ADJ
ejpam-1347	67	19	algebra	algebra	NOUN
ejpam-1347	67	20	over	over	ADP
ejpam-1347	67	21	a	a	PRON
ejpam-1347	67	22	to	to	PART
ejpam-1347	67	23	construct	construct	VERB
ejpam-1347	67	24	exterior	exterior	ADJ
ejpam-1347	67	25	algebra	algebra	NOUN
ejpam-1347	67	26	of	of	ADP
ejpam-1347	67	27	differential	differential	ADJ
ejpam-1347	67	28	n	n	CCONJ
ejpam-1347	67	29	-	-	PUNCT
ejpam-1347	67	30	forms	form	NOUN
ejpam-1347	67	31	,	,	PUNCT
ejpam-1347	67	32	we	we	PRON
ejpam-1347	67	33	need	need	VERB
ejpam-1347	67	34	commutation	commutation	NOUN
ejpam-1347	67	35	relations	relation	NOUN
ejpam-1347	67	36	between	between	ADP
ejpam-1347	67	37	x	x	SYM
ejpam-1347	67	38	,	,	PUNCT
ejpam-1347	67	39	y	y	PROPN
ejpam-1347	67	40	,	,	PUNCT
ejpam-1347	67	41	z	z	PROPN
ejpam-1347	67	42	and	and	CCONJ
ejpam-1347	67	43	d	d	NOUN
ejpam-1347	67	44	x	x	X
ejpam-1347	67	45	,	,	PUNCT
ejpam-1347	67	46	d	d	PROPN
ejpam-1347	67	47	y	y	PROPN
ejpam-1347	67	48	,	,	PUNCT
ejpam-1347	67	49	dz	dz	PROPN
ejpam-1347	67	50	.	.	PROPN
ejpam-1347	68	1	for	for	ADP
ejpam-1347	68	2	this	this	PRON
ejpam-1347	68	3	,	,	PUNCT
ejpam-1347	68	4	we	we	PRON
ejpam-1347	68	5	first	first	ADV
ejpam-1347	68	6	assume	assume	VERB
ejpam-1347	68	7	the	the	DET
ejpam-1347	68	8	following	follow	VERB
ejpam-1347	68	9	noncommutative	noncommutative	ADJ
ejpam-1347	68	10	relations	relation	NOUN
ejpam-1347	68	11	:	:	PUNCT
ejpam-1347	68	12	xd	xd	NUM
ejpam-1347	68	13	x	x	X
ejpam-1347	69	1	=	=	SYM
ejpam-1347	69	2	ad	ad	NOUN
ejpam-1347	69	3	x	x	X
ejpam-1347	69	4	x	x	X
ejpam-1347	69	5	,	,	PUNCT
ejpam-1347	69	6	xd	xd	INTJ
ejpam-1347	69	7	y	y	NOUN
ejpam-1347	69	8	=	=	SYM
ejpam-1347	69	9	f11d	f11d	NOUN
ejpam-1347	69	10	y	y	NOUN
ejpam-1347	69	11	x	x	PROPN
ejpam-1347	70	1	+	+	CCONJ
ejpam-1347	70	2	f12d	f12d	NOUN
ejpam-1347	70	3	x	x	SYM
ejpam-1347	70	4	y	y	PROPN
ejpam-1347	70	5	,	,	PUNCT
ejpam-1347	70	6	xdz	xdz	PROPN
ejpam-1347	70	7	=	=	PROPN
ejpam-1347	70	8	g11dzx	g11dzx	PROPN
ejpam-1347	70	9	+	+	CCONJ
ejpam-1347	70	10	g12d	g12d	PROPN
ejpam-1347	70	11	xz	xz	PROPN
ejpam-1347	70	12	(	(	PUNCT
ejpam-1347	70	13	14	14	NUM
ejpam-1347	70	14	)	)	PUNCT
ejpam-1347	70	15	yd	yd	NOUN
ejpam-1347	70	16	x	x	SYM
ejpam-1347	70	17	=	=	PRON
ejpam-1347	70	18	f21d	f21d	NOUN
ejpam-1347	70	19	x	x	SYM
ejpam-1347	70	20	y	y	PROPN
ejpam-1347	70	21	+	+	CCONJ
ejpam-1347	70	22	f22d	f22d	PROPN
ejpam-1347	70	23	y	y	PROPN
ejpam-1347	70	24	x	x	PROPN
ejpam-1347	70	25	,	,	PUNCT
ejpam-1347	70	26	yd	yd	ADP
ejpam-1347	70	27	y	y	PROPN
ejpam-1347	70	28	=	=	PUNCT
ejpam-1347	70	29	bd	bd	PROPN
ejpam-1347	70	30	y	y	PROPN
ejpam-1347	70	31	y	y	PROPN
ejpam-1347	70	32	,	,	PUNCT
ejpam-1347	70	33	ydz	ydz	PROPN
ejpam-1347	70	34	=	=	SYM
ejpam-1347	70	35	h11dz	h11dz	PROPN
ejpam-1347	70	36	y	y	PROPN
ejpam-1347	70	37	+	+	CCONJ
ejpam-1347	70	38	h12d	h12d	PROPN
ejpam-1347	70	39	yz	yz	PROPN
ejpam-1347	70	40	(	(	PUNCT
ejpam-1347	70	41	15	15	NUM
ejpam-1347	70	42	)	)	PUNCT
ejpam-1347	70	43	zd	zd	NOUN
ejpam-1347	70	44	x	x	SYM
ejpam-1347	71	1	=	=	SYM
ejpam-1347	71	2	g21d	g21d	PROPN
ejpam-1347	71	3	xz+	xz+	PROPN
ejpam-1347	71	4	g22dzx	g22dzx	PROPN
ejpam-1347	71	5	,	,	PUNCT
ejpam-1347	71	6	zd	zd	PROPN
ejpam-1347	71	7	y	y	PROPN
ejpam-1347	71	8	=	=	PROPN
ejpam-1347	71	9	h21d	h21d	PROPN
ejpam-1347	72	1	yz	yz	X
ejpam-1347	73	1	+	+	CCONJ
ejpam-1347	73	2	h22dz	h22dz	PROPN
ejpam-1347	73	3	y	y	PROPN
ejpam-1347	73	4	,	,	PUNCT
ejpam-1347	73	5	zdz	zdz	NOUN
ejpam-1347	73	6	=	=	SYM
ejpam-1347	73	7	cdzz	cdzz	NOUN
ejpam-1347	73	8	,	,	PUNCT
ejpam-1347	73	9	(	(	PUNCT
ejpam-1347	73	10	16	16	NUM
ejpam-1347	73	11	)	)	PUNCT
ejpam-1347	73	12	where	where	SCONJ
ejpam-1347	73	13	a	a	DET
ejpam-1347	73	14	,	,	PUNCT
ejpam-1347	73	15	b	b	NOUN
ejpam-1347	73	16	,	,	PUNCT
ejpam-1347	73	17	c	c	NOUN
ejpam-1347	73	18	,	,	PUNCT
ejpam-1347	73	19	fi	fi	NOUN
ejpam-1347	73	20	j	j	PROPN
ejpam-1347	73	21	,	,	PUNCT
ejpam-1347	73	22	gi	gi	PROPN
ejpam-1347	73	23	j	j	PROPN
ejpam-1347	73	24	,	,	PUNCT
ejpam-1347	73	25	hi	hi	INTJ
ejpam-1347	73	26	j	j	PROPN
ejpam-1347	73	27	∈	∈	PROPN
ejpam-1347	73	28	c/{0	c/{0	PROPN
ejpam-1347	73	29	}	}	PUNCT
ejpam-1347	73	30	for	for	ADP
ejpam-1347	73	31	i	i	PROPN
ejpam-1347	73	32	,	,	PUNCT
ejpam-1347	73	33	j	j	PROPN
ejpam-1347	73	34	=	=	SYM
ejpam-1347	73	35	1,2	1,2	NUM
ejpam-1347	73	36	.	.	PUNCT
ejpam-1347	74	1	it	it	PRON
ejpam-1347	74	2	is	be	AUX
ejpam-1347	74	3	natural	natural	ADJ
ejpam-1347	74	4	to	to	PART
ejpam-1347	74	5	consider	consider	VERB
ejpam-1347	74	6	that	that	SCONJ
ejpam-1347	74	7	the	the	DET
ejpam-1347	74	8	commutation	commutation	NOUN
ejpam-1347	74	9	coefficients	coefficient	NOUN
ejpam-1347	74	10	must	must	AUX
ejpam-1347	74	11	depend	depend	VERB
ejpam-1347	74	12	on	on	ADP
ejpam-1347	74	13	the	the	DET
ejpam-1347	74	14	deformation	deformation	NOUN
ejpam-1347	74	15	parameters	parameter	NOUN
ejpam-1347	74	16	p	p	X
ejpam-1347	74	17	,	,	PUNCT
ejpam-1347	74	18	q.	q.	NOUN
ejpam-1347	74	19	to	to	PART
ejpam-1347	74	20	see	see	VERB
ejpam-1347	74	21	this	this	PRON
ejpam-1347	74	22	,	,	PUNCT
ejpam-1347	74	23	one	one	PRON
ejpam-1347	74	24	gives	give	VERB
ejpam-1347	74	25	the	the	DET
ejpam-1347	74	26	bicovariant	bicovariant	ADJ
ejpam-1347	74	27	structure	structure	NOUN
ejpam-1347	74	28	[	[	X
ejpam-1347	74	29	26	26	NUM
ejpam-1347	74	30	]	]	PUNCT
ejpam-1347	74	31	on	on	ADP
ejpam-1347	74	32	the	the	DET
ejpam-1347	74	33	hopf	hopf	ADJ
ejpam-1347	74	34	algebra	algebra	NOUN
ejpam-1347	74	35	a	a	PRON
ejpam-1347	74	36	;	;	PUNCT
ejpam-1347	74	37	(	(	PUNCT
ejpam-1347	74	38	ω1,∆r	ω1,∆r	PROPN
ejpam-1347	74	39	)	)	PUNCT
ejpam-1347	74	40	is	be	AUX
ejpam-1347	74	41	a	a	DET
ejpam-1347	74	42	right	right	ADJ
ejpam-1347	74	43	-	-	PUNCT
ejpam-1347	74	44	covariant	covariant	ADJ
ejpam-1347	74	45	bimodule	bimodule	NOUN
ejpam-1347	74	46	on	on	ADP
ejpam-1347	74	47	the	the	DET
ejpam-1347	74	48	hopf	hopf	ADJ
ejpam-1347	74	49	algebra	algebra	NOUN
ejpam-1347	74	50	a	a	PRON
ejpam-1347	74	51	under	under	ADP
ejpam-1347	74	52	the	the	DET
ejpam-1347	74	53	following	follow	VERB
ejpam-1347	74	54	linear	linear	NOUN
ejpam-1347	75	1	homomorphism	homomorphism	NOUN
ejpam-1347	75	2	∆r	∆r	NOUN
ejpam-1347	75	3	defined	define	VERB
ejpam-1347	75	4	as	as	ADP
ejpam-1347	75	5	∆r	∆r	NOUN
ejpam-1347	75	6	:	:	PUNCT
ejpam-1347	75	7	ω1	ω1	PROPN
ejpam-1347	75	8	−→	−→	NOUN
ejpam-1347	75	9	ω1⊗	ω1⊗	PUNCT
ejpam-1347	75	10	a	a	DET
ejpam-1347	75	11	(	(	PUNCT
ejpam-1347	75	12	17	17	NUM
ejpam-1347	75	13	)	)	PUNCT
ejpam-1347	75	14	∆r(da	∆r(da	NOUN
ejpam-1347	75	15	)	)	PUNCT
ejpam-1347	76	1	=	=	PUNCT
ejpam-1347	77	1	(	(	PUNCT
ejpam-1347	77	2	d	d	PROPN
ejpam-1347	77	3	⊗	⊗	PROPN
ejpam-1347	77	4	id)∆(a),∀a	id)∆(a),∀a	PROPN
ejpam-1347	77	5	∈	∈	PROPN
ejpam-1347	77	6	a.	a.	NOUN
ejpam-1347	77	7	(	(	PUNCT
ejpam-1347	77	8	18	18	NUM
ejpam-1347	77	9	)	)	PUNCT
ejpam-1347	77	10	thus	thus	ADV
ejpam-1347	77	11	,	,	PUNCT
ejpam-1347	77	12	it	it	PRON
ejpam-1347	77	13	acts	act	VERB
ejpam-1347	77	14	on	on	ADP
ejpam-1347	77	15	d	d	PROPN
ejpam-1347	77	16	x	x	PROPN
ejpam-1347	77	17	,	,	PUNCT
ejpam-1347	77	18	d	d	PROPN
ejpam-1347	77	19	y	y	PROPN
ejpam-1347	77	20	,	,	PUNCT
ejpam-1347	77	21	dz	dz	PROPN
ejpam-1347	77	22	in	in	ADP
ejpam-1347	77	23	the	the	DET
ejpam-1347	77	24	following	follow	VERB
ejpam-1347	77	25	form	form	NOUN
ejpam-1347	77	26	:	:	PUNCT
ejpam-1347	77	27	∆r(d	∆r(d	PROPN
ejpam-1347	77	28	x	x	X
ejpam-1347	77	29	)	)	PUNCT
ejpam-1347	77	30	=	=	SYM
ejpam-1347	78	1	d	d	PUNCT
ejpam-1347	78	2	x	x	SYM
ejpam-1347	78	3	⊗	⊗	NUM
ejpam-1347	78	4	x	x	SYM
ejpam-1347	78	5	(	(	PUNCT
ejpam-1347	78	6	19	19	NUM
ejpam-1347	78	7	)	)	PUNCT
ejpam-1347	78	8	∆r(d	∆r(d	PROPN
ejpam-1347	78	9	y	y	PROPN
ejpam-1347	78	10	)	)	PUNCT
ejpam-1347	78	11	=	=	SYM
ejpam-1347	79	1	m−1∑	m−1∑	PROPN
ejpam-1347	79	2	k=0	k=0	PROPN
ejpam-1347	79	3	akd	akd	NOUN
ejpam-1347	79	4	x	x	X
ejpam-1347	79	5	xm−1⊗	xm−1⊗	NOUN
ejpam-1347	80	1	y	y	PROPN
ejpam-1347	81	1	+	+	PROPN
ejpam-1347	81	2	d	d	PROPN
ejpam-1347	81	3	y	y	PROPN
ejpam-1347	81	4	⊗	⊗	PROPN
ejpam-1347	81	5	xm	xm	PROPN
ejpam-1347	81	6	(	(	PUNCT
ejpam-1347	81	7	20	20	NUM
ejpam-1347	81	8	)	)	PUNCT
ejpam-1347	81	9	∆r(dz	∆r(dz	NOUN
ejpam-1347	81	10	)	)	PUNCT
ejpam-1347	82	1	=	=	SYM
ejpam-1347	82	2	n−1∑	n−1∑	PROPN
ejpam-1347	82	3	k=0	k=0	PROPN
ejpam-1347	82	4	akd	akd	NOUN
ejpam-1347	82	5	x	x	X
ejpam-1347	82	6	xn−1⊗	xn−1⊗	PROPN
ejpam-1347	82	7	z	z	PROPN
ejpam-1347	83	1	+	+	CCONJ
ejpam-1347	83	2	dz	dz	PROPN
ejpam-1347	83	3	⊗	⊗	PROPN
ejpam-1347	83	4	xn	xn	PROPN
ejpam-1347	83	5	,	,	PUNCT
ejpam-1347	83	6	(	(	PUNCT
ejpam-1347	83	7	21	21	NUM
ejpam-1347	83	8	)	)	PUNCT
ejpam-1347	83	9	where	where	SCONJ
ejpam-1347	83	10	∆r	∆r	NOUN
ejpam-1347	83	11	acts	act	VERB
ejpam-1347	83	12	on	on	ADP
ejpam-1347	83	13	a	a	PRON
ejpam-1347	83	14	as	as	ADP
ejpam-1347	83	15	∆.	∆.	NOUN
ejpam-1347	83	16	in	in	ADP
ejpam-1347	83	17	similar	similar	ADJ
ejpam-1347	83	18	way	way	NOUN
ejpam-1347	83	19	,	,	PUNCT
ejpam-1347	84	1	a	a	DET
ejpam-1347	84	2	left	left	ADJ
ejpam-1347	84	3	-	-	PUNCT
ejpam-1347	84	4	covariant	covariant	NOUN
ejpam-1347	84	5	bimodule	bimodule	NOUN
ejpam-1347	84	6	structure	structure	NOUN
ejpam-1347	84	7	on	on	ADP
ejpam-1347	84	8	the	the	DET
ejpam-1347	84	9	hopf	hopf	ADJ
ejpam-1347	84	10	algebra	algebra	NOUN
ejpam-1347	84	11	a	a	PRON
ejpam-1347	84	12	is	be	AUX
ejpam-1347	84	13	defined	define	VERB
ejpam-1347	84	14	in	in	ADP
ejpam-1347	84	15	the	the	DET
ejpam-1347	84	16	following	following	ADJ
ejpam-1347	84	17	way	way	NOUN
ejpam-1347	84	18	∆l	∆l	PROPN
ejpam-1347	84	19	:	:	PUNCT
ejpam-1347	84	20	ω1	ω1	VERB
ejpam-1347	84	21	−→	−→	NOUN
ejpam-1347	84	22	a⊗ω1	a⊗ω1	PROPN
ejpam-1347	84	23	(	(	PUNCT
ejpam-1347	84	24	22	22	NUM
ejpam-1347	84	25	)	)	PUNCT
ejpam-1347	84	26	∆l(da	∆l(da	NOUN
ejpam-1347	84	27	)	)	PUNCT
ejpam-1347	84	28	=	=	SYM
ejpam-1347	85	1	(	(	PUNCT
ejpam-1347	85	2	id⊗	id⊗	PROPN
ejpam-1347	85	3	d)∆(a),∀a	d)∆(a),∀a	NOUN
ejpam-1347	85	4	∈	∈	PROPN
ejpam-1347	85	5	a.	a.	NOUN
ejpam-1347	85	6	(	(	PUNCT
ejpam-1347	85	7	23	23	NUM
ejpam-1347	85	8	)	)	PUNCT
ejpam-1347	85	9	hence	hence	ADV
ejpam-1347	85	10	,	,	PUNCT
ejpam-1347	85	11	using	use	VERB
ejpam-1347	85	12	the	the	DET
ejpam-1347	85	13	fact	fact	NOUN
ejpam-1347	85	14	that	that	SCONJ
ejpam-1347	85	15	∆l	∆l	PROPN
ejpam-1347	85	16	and	and	CCONJ
ejpam-1347	85	17	∆r	∆r	NOUN
ejpam-1347	85	18	preserve	preserve	VERB
ejpam-1347	85	19	the	the	DET
ejpam-1347	85	20	commutation	commutation	NOUN
ejpam-1347	85	21	relations	relation	NOUN
ejpam-1347	85	22	(	(	PUNCT
ejpam-1347	85	23	14	14	NUM
ejpam-1347	85	24	-	-	SYM
ejpam-1347	85	25	16	16	NUM
ejpam-1347	85	26	)	)	PUNCT
ejpam-1347	85	27	and	and	CCONJ
ejpam-1347	85	28	consistency	consistency	NOUN
ejpam-1347	85	29	of	of	ADP
ejpam-1347	85	30	the	the	DET
ejpam-1347	85	31	exterior	exterior	ADJ
ejpam-1347	85	32	differential	differential	NOUN
ejpam-1347	85	33	operator	operator	NOUN
ejpam-1347	85	34	d	d	NOUN
ejpam-1347	85	35	with	with	ADP
ejpam-1347	85	36	the	the	DET
ejpam-1347	85	37	noncommutative	noncommutative	ADJ
ejpam-1347	85	38	relations	relation	NOUN
ejpam-1347	85	39	(	(	PUNCT
ejpam-1347	85	40	10	10	NUM
ejpam-1347	85	41	)	)	PUNCT
ejpam-1347	85	42	,	,	PUNCT
ejpam-1347	85	43	we	we	PRON
ejpam-1347	85	44	obtain	obtain	VERB
ejpam-1347	85	45	the	the	DET
ejpam-1347	85	46	commutation	commutation	NOUN
ejpam-1347	85	47	coefficients	coefficient	NOUN
ejpam-1347	85	48	in	in	ADP
ejpam-1347	85	49	terms	term	NOUN
ejpam-1347	85	50	of	of	ADP
ejpam-1347	85	51	p	p	NOUN
ejpam-1347	85	52	and	and	CCONJ
ejpam-1347	85	53	q	q	PROPN
ejpam-1347	85	54	as	as	SCONJ
ejpam-1347	85	55	follows	follow	VERB
ejpam-1347	85	56	xd	xd	ADP
ejpam-1347	85	57	x	x	PUNCT
ejpam-1347	86	1	=	=	SYM
ejpam-1347	86	2	d	d	NOUN
ejpam-1347	86	3	x	x	SYM
ejpam-1347	86	4	x	x	X
ejpam-1347	86	5	,	,	PUNCT
ejpam-1347	86	6	xd	xd	INTJ
ejpam-1347	86	7	y	y	PROPN
ejpam-1347	86	8	=	=	SYM
ejpam-1347	86	9	pd	pd	PROPN
ejpam-1347	86	10	y	y	PROPN
ejpam-1347	86	11	x	x	PROPN
ejpam-1347	86	12	,	,	PUNCT
ejpam-1347	86	13	xdz	xdz	PROPN
ejpam-1347	87	1	=	=	NOUN
ejpam-1347	87	2	qdzx	qdzx	PROPN
ejpam-1347	87	3	(	(	PUNCT
ejpam-1347	87	4	24	24	NUM
ejpam-1347	87	5	)	)	PUNCT
ejpam-1347	87	6	yd	yd	NOUN
ejpam-1347	87	7	x	x	SYM
ejpam-1347	87	8	=	=	PRON
ejpam-1347	87	9	p−1d	p−1d	X
ejpam-1347	87	10	x	x	SYM
ejpam-1347	87	11	y	y	NOUN
ejpam-1347	87	12	,	,	PUNCT
ejpam-1347	87	13	yd	yd	ADP
ejpam-1347	87	14	y	y	NOUN
ejpam-1347	88	1	=	=	PUNCT
ejpam-1347	89	1	d	d	PROPN
ejpam-1347	89	2	y	y	PROPN
ejpam-1347	89	3	y	y	PROPN
ejpam-1347	89	4	,	,	PUNCT
ejpam-1347	89	5	ydz	ydz	PROPN
ejpam-1347	89	6	=	=	SYM
ejpam-1347	89	7	p−nqmdz	p−nqmdz	PROPN
ejpam-1347	90	1	y	y	PROPN
ejpam-1347	90	2	(	(	PUNCT
ejpam-1347	90	3	25	25	NUM
ejpam-1347	90	4	)	)	PUNCT
ejpam-1347	90	5	zd	zd	PROPN
ejpam-1347	90	6	x	x	SYM
ejpam-1347	90	7	=	=	PRON
ejpam-1347	90	8	q−1d	q−1d	X
ejpam-1347	90	9	xz	xz	PROPN
ejpam-1347	90	10	,	,	PUNCT
ejpam-1347	90	11	zd	zd	PROPN
ejpam-1347	90	12	y	y	PROPN
ejpam-1347	90	13	=	=	PROPN
ejpam-1347	90	14	pnq−md	pnq−md	PROPN
ejpam-1347	90	15	yz	yz	PROPN
ejpam-1347	90	16	,	,	PUNCT
ejpam-1347	90	17	zdz	zdz	PROPN
ejpam-1347	90	18	=	=	SYM
ejpam-1347	90	19	dzz	dzz	PROPN
ejpam-1347	90	20	.	.	PUNCT
ejpam-1347	91	1	(	(	PUNCT
ejpam-1347	91	2	26	26	NUM
ejpam-1347	91	3	)	)	PUNCT
ejpam-1347	91	4	applying	apply	VERB
ejpam-1347	91	5	the	the	DET
ejpam-1347	91	6	exterior	exterior	ADJ
ejpam-1347	91	7	differential	differential	ADJ
ejpam-1347	91	8	operator	operator	NOUN
ejpam-1347	91	9	to	to	ADP
ejpam-1347	91	10	the	the	DET
ejpam-1347	91	11	noncommutative	noncommutative	ADJ
ejpam-1347	91	12	relations	relation	NOUN
ejpam-1347	91	13	in	in	ADP
ejpam-1347	91	14	(	(	PUNCT
ejpam-1347	91	15	24	24	NUM
ejpam-1347	91	16	-	-	SYM
ejpam-1347	91	17	26	26	NUM
ejpam-1347	91	18	)	)	PUNCT
ejpam-1347	91	19	,	,	PUNCT
ejpam-1347	91	20	one	one	PRON
ejpam-1347	91	21	has	have	VERB
ejpam-1347	91	22	d	d	NOUN
ejpam-1347	91	23	x	x	SYM
ejpam-1347	91	24	∧	∧	NOUN
ejpam-1347	91	25	d	d	NOUN
ejpam-1347	91	26	x	x	SYM
ejpam-1347	91	27	=	=	SYM
ejpam-1347	91	28	0	0	NUM
ejpam-1347	91	29	,	,	PUNCT
ejpam-1347	91	30	d	d	NOUN
ejpam-1347	91	31	y	y	PROPN
ejpam-1347	91	32	∧	∧	PROPN
ejpam-1347	91	33	d	d	X
ejpam-1347	91	34	y	y	PROPN
ejpam-1347	91	35	=	=	SYM
ejpam-1347	91	36	0	0	PROPN
ejpam-1347	91	37	,	,	PUNCT
ejpam-1347	91	38	dz	dz	PRON
ejpam-1347	91	39	∧	∧	NOUN
ejpam-1347	91	40	dz	dz	NOUN
ejpam-1347	91	41	=	=	SYM
ejpam-1347	91	42	0	0	NUM
ejpam-1347	91	43	(	(	PUNCT
ejpam-1347	91	44	27	27	NUM
ejpam-1347	91	45	)	)	PUNCT
ejpam-1347	91	46	m.	m.	NOUN
ejpam-1347	91	47	özavşar	özavşar	NOUN
ejpam-1347	91	48	,	,	PUNCT
ejpam-1347	91	49	g.	g.	PROPN
ejpam-1347	91	50	yeşilot	yeşilot	PROPN
ejpam-1347	91	51	/	/	SYM
ejpam-1347	91	52	eur	eur	PROPN
ejpam-1347	91	53	.	.	PUNCT
ejpam-1347	92	1	j.	j.	PROPN
ejpam-1347	92	2	pure	pure	PROPN
ejpam-1347	92	3	appl	appl	PROPN
ejpam-1347	92	4	.	.	PROPN
ejpam-1347	92	5	math	math	PROPN
ejpam-1347	92	6	,	,	PUNCT
ejpam-1347	92	7	5	5	NUM
ejpam-1347	92	8	(	(	PUNCT
ejpam-1347	92	9	2012	2012	NUM
ejpam-1347	92	10	)	)	PUNCT
ejpam-1347	92	11	,	,	PUNCT
ejpam-1347	92	12	197	197	NUM
ejpam-1347	92	13	-	-	SYM
ejpam-1347	92	14	204	204	NUM
ejpam-1347	92	15	201	201	NUM
ejpam-1347	92	16	and	and	CCONJ
ejpam-1347	92	17	d	d	NOUN
ejpam-1347	93	1	x	x	SYM
ejpam-1347	93	2	∧	∧	NOUN
ejpam-1347	93	3	d	d	X
ejpam-1347	93	4	y	y	PROPN
ejpam-1347	93	5	=	=	SYM
ejpam-1347	93	6	−pd	−pd	PROPN
ejpam-1347	93	7	y	y	PROPN
ejpam-1347	93	8	∧	∧	PROPN
ejpam-1347	93	9	d	d	PROPN
ejpam-1347	93	10	x	x	X
ejpam-1347	93	11	(	(	PUNCT
ejpam-1347	93	12	28	28	NUM
ejpam-1347	93	13	)	)	PUNCT
ejpam-1347	93	14	d	d	NOUN
ejpam-1347	93	15	x	x	PUNCT
ejpam-1347	93	16	∧	∧	NOUN
ejpam-1347	93	17	dz	dz	X
ejpam-1347	93	18	=	=	PUNCT
ejpam-1347	94	1	−qdz	−qdz	AUX
ejpam-1347	94	2	∧	∧	PROPN
ejpam-1347	94	3	d	d	NOUN
ejpam-1347	94	4	x	x	X
ejpam-1347	94	5	(	(	PUNCT
ejpam-1347	94	6	29	29	NUM
ejpam-1347	94	7	)	)	PUNCT
ejpam-1347	94	8	d	d	NOUN
ejpam-1347	94	9	y	y	PROPN
ejpam-1347	94	10	∧	∧	NOUN
ejpam-1347	94	11	dz	dz	PROPN
ejpam-1347	94	12	=	=	PUNCT
ejpam-1347	94	13	−p−nqmdz	−p−nqmdz	PROPN
ejpam-1347	95	1	∧	∧	PROPN
ejpam-1347	95	2	d	d	PROPN
ejpam-1347	95	3	y.	y.	NOUN
ejpam-1347	95	4	(	(	PUNCT
ejpam-1347	95	5	30	30	NUM
ejpam-1347	95	6	)	)	PUNCT
ejpam-1347	95	7	finally	finally	ADV
ejpam-1347	95	8	,	,	PUNCT
ejpam-1347	95	9	we	we	PRON
ejpam-1347	95	10	have	have	VERB
ejpam-1347	95	11	ω	ω	NOUN
ejpam-1347	95	12	=	=	SYM
ejpam-1347	95	13	ω0	ω0	NOUN
ejpam-1347	95	14	⊕ω1	⊕ω1	NOUN
ejpam-1347	95	15	⊕ω2⊕ω3	⊕ω2⊕ω3	PRON
ejpam-1347	95	16	⊕	⊕	PROPN
ejpam-1347	95	17	0⊕	0⊕	NUM
ejpam-1347	95	18	0	0	NUM
ejpam-1347	95	19	....	....	PUNCT
ejpam-1347	95	20	(	(	PUNCT
ejpam-1347	95	21	31	31	NUM
ejpam-1347	95	22	)	)	PUNCT
ejpam-1347	95	23	and	and	CCONJ
ejpam-1347	95	24	the	the	DET
ejpam-1347	95	25	following	follow	VERB
ejpam-1347	95	26	coproduct	coproduct	NOUN
ejpam-1347	95	27	yields	yield	VERB
ejpam-1347	95	28	a	a	DET
ejpam-1347	95	29	graded	grade	VERB
ejpam-1347	95	30	hopf	hopf	ADJ
ejpam-1347	95	31	algebra	algebra	NOUN
ejpam-1347	95	32	over	over	ADP
ejpam-1347	95	33	ω	ω	PROPN
ejpam-1347	95	34	∆̂	∆̂	NOUN
ejpam-1347	95	35	=	=	PUNCT
ejpam-1347	95	36	∆l	∆l	PROPN
ejpam-1347	95	37	+	+	PROPN
ejpam-1347	95	38	∆r	∆r	NOUN
ejpam-1347	95	39	,	,	PUNCT
ejpam-1347	95	40	(	(	PUNCT
ejpam-1347	95	41	32	32	NUM
ejpam-1347	95	42	)	)	PUNCT
ejpam-1347	95	43	which	which	PRON
ejpam-1347	95	44	implies	imply	VERB
ejpam-1347	95	45	∆̂(d	∆̂(d	NOUN
ejpam-1347	95	46	x	x	X
ejpam-1347	95	47	)	)	PUNCT
ejpam-1347	95	48	=	=	SYM
ejpam-1347	96	1	d	d	PUNCT
ejpam-1347	96	2	x	x	SYM
ejpam-1347	96	3	⊗	⊗	NOUN
ejpam-1347	96	4	x	x	PUNCT
ejpam-1347	97	1	+	+	CCONJ
ejpam-1347	97	2	x	x	SYM
ejpam-1347	97	3	⊗	⊗	NUM
ejpam-1347	97	4	d	d	NOUN
ejpam-1347	97	5	x	x	SYM
ejpam-1347	97	6	(	(	PUNCT
ejpam-1347	97	7	33	33	NUM
ejpam-1347	97	8	)	)	PUNCT
ejpam-1347	97	9	∆̂(d	∆̂(d	PROPN
ejpam-1347	97	10	y	y	X
ejpam-1347	97	11	)	)	PUNCT
ejpam-1347	97	12	=	=	SYM
ejpam-1347	98	1	md	md	PROPN
ejpam-1347	98	2	x	x	PUNCT
ejpam-1347	98	3	xm−1⊗	xm−1⊗	NOUN
ejpam-1347	99	1	y	y	PROPN
ejpam-1347	100	1	+	+	PROPN
ejpam-1347	100	2	d	d	PROPN
ejpam-1347	100	3	y	y	PROPN
ejpam-1347	100	4	⊗	⊗	PROPN
ejpam-1347	100	5	xm+	xm+	PROPN
ejpam-1347	101	1	xm⊗	xm⊗	PROPN
ejpam-1347	102	1	d	d	PUNCT
ejpam-1347	102	2	y	y	PROPN
ejpam-1347	103	1	+	+	CCONJ
ejpam-1347	103	2	y	y	PROPN
ejpam-1347	103	3	⊗md	⊗md	NOUN
ejpam-1347	103	4	x	x	X
ejpam-1347	103	5	xm−1	xm−1	PROPN
ejpam-1347	103	6	(	(	PUNCT
ejpam-1347	103	7	34	34	NUM
ejpam-1347	103	8	)	)	PUNCT
ejpam-1347	103	9	∆̂(dz	∆̂(dz	PROPN
ejpam-1347	103	10	)	)	PUNCT
ejpam-1347	103	11	=	=	SYM
ejpam-1347	104	1	nd	nd	NOUN
ejpam-1347	104	2	x	x	PROPN
ejpam-1347	104	3	xn−1⊗	xn−1⊗	PROPN
ejpam-1347	104	4	z	z	PROPN
ejpam-1347	105	1	+	+	CCONJ
ejpam-1347	106	1	dz⊗	dz⊗	PROPN
ejpam-1347	106	2	xn+	xn+	PROPN
ejpam-1347	106	3	xn⊗	xn⊗	PROPN
ejpam-1347	107	1	dz	dz	PROPN
ejpam-1347	108	1	+	+	CCONJ
ejpam-1347	108	2	z	z	PROPN
ejpam-1347	108	3	⊗	⊗	PROPN
ejpam-1347	108	4	nd	nd	ADP
ejpam-1347	108	5	x	x	NOUN
ejpam-1347	108	6	xn−1	xn−1	PROPN
ejpam-1347	108	7	.	.	PUNCT
ejpam-1347	109	1	(	(	PUNCT
ejpam-1347	109	2	35	35	NUM
ejpam-1347	109	3	)	)	PUNCT
ejpam-1347	109	4	note	note	NOUN
ejpam-1347	109	5	that	that	SCONJ
ejpam-1347	109	6	the	the	DET
ejpam-1347	109	7	multiplication	multiplication	NOUN
ejpam-1347	109	8	of	of	ADP
ejpam-1347	109	9	two	two	NUM
ejpam-1347	109	10	elements	element	NOUN
ejpam-1347	109	11	in	in	ADP
ejpam-1347	109	12	ω⊗ω	ω⊗ω	NUM
ejpam-1347	109	13	is	be	AUX
ejpam-1347	109	14	given	give	VERB
ejpam-1347	109	15	by	by	ADP
ejpam-1347	109	16	the	the	DET
ejpam-1347	109	17	graded	grade	VERB
ejpam-1347	109	18	tensor	tensor	NOUN
ejpam-1347	109	19	product	product	NOUN
ejpam-1347	109	20	as	as	SCONJ
ejpam-1347	109	21	follows	follow	VERB
ejpam-1347	109	22	(	(	PUNCT
ejpam-1347	109	23	x	x	PROPN
ejpam-1347	109	24	⊗	⊗	PROPN
ejpam-1347	109	25	y	y	PROPN
ejpam-1347	109	26	)	)	PUNCT
ejpam-1347	109	27	(	(	PUNCT
ejpam-1347	109	28	z	z	PROPN
ejpam-1347	109	29	⊗	⊗	PROPN
ejpam-1347	109	30	t	t	PROPN
ejpam-1347	109	31	)	)	PUNCT
ejpam-1347	110	1	=	=	PRON
ejpam-1347	110	2	(	(	PUNCT
ejpam-1347	110	3	−1	−1	NOUN
ejpam-1347	110	4	)	)	PUNCT
ejpam-1347	110	5	by	by	ADP
ejpam-1347	110	6	bz	bz	PROPN
ejpam-1347	110	7	x	x	PROPN
ejpam-1347	110	8	z	z	PROPN
ejpam-1347	110	9	⊗	⊗	PROPN
ejpam-1347	110	10	y	y	PROPN
ejpam-1347	110	11	t	t	PROPN
ejpam-1347	110	12	,	,	PUNCT
ejpam-1347	110	13	(	(	PUNCT
ejpam-1347	110	14	36	36	NUM
ejpam-1347	110	15	)	)	PUNCT
ejpam-1347	110	16	where	where	SCONJ
ejpam-1347	110	17	bw	bw	NOUN
ejpam-1347	110	18	,	,	PUNCT
ejpam-1347	110	19	the	the	DET
ejpam-1347	110	20	parity	parity	NOUN
ejpam-1347	110	21	of	of	ADP
ejpam-1347	110	22	a	a	DET
ejpam-1347	110	23	differential	differential	ADJ
ejpam-1347	110	24	nform	nform	NOUN
ejpam-1347	110	25	w	w	NOUN
ejpam-1347	110	26	in	in	ADP
ejpam-1347	110	27	ω	ω	PROPN
ejpam-1347	110	28	,	,	PUNCT
ejpam-1347	110	29	is	be	AUX
ejpam-1347	110	30	given	give	VERB
ejpam-1347	110	31	by	by	ADP
ejpam-1347	110	32	bw	bw	PROPN
ejpam-1347	110	33	=	=	PUNCT
ejpam-1347	110	34	n.	n.	PROPN
ejpam-1347	110	35	partial	partial	ADJ
ejpam-1347	110	36	derivative	derivative	ADJ
ejpam-1347	110	37	operators	operator	NOUN
ejpam-1347	110	38	corresponding	correspond	VERB
ejpam-1347	110	39	to	to	ADP
ejpam-1347	110	40	the	the	DET
ejpam-1347	110	41	differantial	differantial	ADJ
ejpam-1347	110	42	calculus	calculus	NOUN
ejpam-1347	110	43	(	(	PUNCT
ejpam-1347	110	44	24	24	NUM
ejpam-1347	110	45	-	-	SYM
ejpam-1347	110	46	26	26	NUM
ejpam-1347	110	47	)	)	PUNCT
ejpam-1347	110	48	act	act	NOUN
ejpam-1347	110	49	on	on	ADP
ejpam-1347	110	50	a	a	PRON
ejpam-1347	110	51	as	as	SCONJ
ejpam-1347	110	52	follows	follow	VERB
ejpam-1347	110	53	∂x	∂x	PROPN
ejpam-1347	110	54	(	(	PUNCT
ejpam-1347	110	55	x	x	PROPN
ejpam-1347	110	56	i	i	PRON
ejpam-1347	110	57	y	y	PROPN
ejpam-1347	110	58	jzk	jzk	PROPN
ejpam-1347	110	59	)	)	PUNCT
ejpam-1347	111	1	=	=	PUNCT
ejpam-1347	112	1	i	i	NOUN
ejpam-1347	112	2	x	x	VERB
ejpam-1347	112	3	i−1	i−1	PROPN
ejpam-1347	112	4	y	y	PROPN
ejpam-1347	112	5	jzk	jzk	ADV
ejpam-1347	112	6	∂y(x	∂y(x	PRON
ejpam-1347	113	1	i	i	NOUN
ejpam-1347	113	2	y	y	PROPN
ejpam-1347	113	3	jzk	jzk	PROPN
ejpam-1347	113	4	)	)	PUNCT
ejpam-1347	114	1	=	=	PUNCT
ejpam-1347	114	2	jpi	jpi	NOUN
ejpam-1347	114	3	x	x	VERB
ejpam-1347	115	1	i	i	PRON
ejpam-1347	115	2	y	y	PROPN
ejpam-1347	115	3	j−1zk	j−1zk	PROPN
ejpam-1347	115	4	∂z(x	∂z(x	PROPN
ejpam-1347	116	1	i	i	PROPN
ejpam-1347	116	2	y	y	PROPN
ejpam-1347	116	3	jzk	jzk	PROPN
ejpam-1347	116	4	)	)	PUNCT
ejpam-1347	117	1	=	=	PUNCT
ejpam-1347	117	2	kp−njqmj+i	kp−njqmj+i	NOUN
ejpam-1347	118	1	x	x	PUNCT
ejpam-1347	119	1	i	i	PRON
ejpam-1347	119	2	y	y	PROPN
ejpam-1347	119	3	jzk−1	jzk−1	PROPN
ejpam-1347	119	4	.	.	PUNCT
ejpam-1347	120	1	(	(	PUNCT
ejpam-1347	120	2	37	37	NUM
ejpam-1347	120	3	)	)	PUNCT
ejpam-1347	120	4	to	to	PART
ejpam-1347	120	5	show	show	VERB
ejpam-1347	120	6	the	the	DET
ejpam-1347	120	7	actions	action	NOUN
ejpam-1347	120	8	(	(	PUNCT
ejpam-1347	120	9	37	37	NUM
ejpam-1347	120	10	)	)	PUNCT
ejpam-1347	120	11	,	,	PUNCT
ejpam-1347	120	12	let	let	VERB
ejpam-1347	120	13	f	f	PROPN
ejpam-1347	120	14	∈	∈	PROPN
ejpam-1347	120	15	a.	a.	NOUN
ejpam-1347	120	16	from	from	ADP
ejpam-1347	120	17	(	(	PUNCT
ejpam-1347	120	18	24	24	NUM
ejpam-1347	120	19	-	-	SYM
ejpam-1347	120	20	26	26	NUM
ejpam-1347	120	21	)	)	PUNCT
ejpam-1347	120	22	and	and	CCONJ
ejpam-1347	120	23	the	the	DET
ejpam-1347	120	24	leibniz	leibniz	PROPN
ejpam-1347	120	25	rule	rule	NOUN
ejpam-1347	120	26	there	there	ADV
ejpam-1347	120	27	exists	exist	VERB
ejpam-1347	120	28	the	the	DET
ejpam-1347	120	29	unique	unique	ADJ
ejpam-1347	120	30	fa	fa	X
ejpam-1347	120	31	∈	∈	PROPN
ejpam-1347	120	32	a	a	PRON
ejpam-1347	120	33	,	,	PUNCT
ejpam-1347	120	34	a	a	DET
ejpam-1347	120	35	∈	∈	PROPN
ejpam-1347	120	36	�	�	PROPN
ejpam-1347	120	37	x	x	SYM
ejpam-1347	120	38	,	,	PUNCT
ejpam-1347	120	39	y	y	PROPN
ejpam-1347	120	40	,	,	PUNCT
ejpam-1347	120	41	z	z	NOUN
ejpam-1347	120	42	such	such	ADJ
ejpam-1347	120	43	that	that	PRON
ejpam-1347	120	44	d	d	NOUN
ejpam-1347	120	45	(	(	PUNCT
ejpam-1347	120	46	f	f	X
ejpam-1347	120	47	)	)	PUNCT
ejpam-1347	121	1	=	=	PUNCT
ejpam-1347	122	1	d	d	NOUN
ejpam-1347	122	2	x	x	X
ejpam-1347	122	3	fx	fx	PROPN
ejpam-1347	123	1	+	+	CCONJ
ejpam-1347	124	1	d	d	X
ejpam-1347	124	2	y	y	PROPN
ejpam-1347	124	3	f	f	PROPN
ejpam-1347	124	4	y	y	PROPN
ejpam-1347	124	5	+	+	CCONJ
ejpam-1347	124	6	dz	dz	PROPN
ejpam-1347	124	7	fz	fz	NOUN
ejpam-1347	124	8	.	.	PUNCT
ejpam-1347	125	1	(	(	PUNCT
ejpam-1347	125	2	38	38	NUM
ejpam-1347	125	3	)	)	PUNCT
ejpam-1347	125	4	we	we	PRON
ejpam-1347	125	5	,	,	PUNCT
ejpam-1347	125	6	therefore	therefore	ADV
ejpam-1347	125	7	,	,	PUNCT
ejpam-1347	125	8	could	could	AUX
ejpam-1347	125	9	assume	assume	VERB
ejpam-1347	125	10	that	that	SCONJ
ejpam-1347	125	11	there	there	PRON
ejpam-1347	125	12	exists	exist	VERB
ejpam-1347	125	13	a	a	DET
ejpam-1347	125	14	linear	linear	ADJ
ejpam-1347	125	15	operator	operator	NOUN
ejpam-1347	125	16	∂a	∂a	NOUN
ejpam-1347	125	17	:	:	PUNCT
ejpam-1347	125	18	a−→	a−→	NOUN
ejpam-1347	125	19	a	a	DET
ejpam-1347	125	20	such	such	ADJ
ejpam-1347	125	21	that	that	DET
ejpam-1347	125	22	∂a	∂a	PROPN
ejpam-1347	125	23	(	(	PUNCT
ejpam-1347	125	24	f	f	PROPN
ejpam-1347	125	25	)	)	PUNCT
ejpam-1347	126	1	=	=	SYM
ejpam-1347	126	2	fa	fa	PROPN
ejpam-1347	126	3	.	.	PUNCT
ejpam-1347	127	1	thus	thus	ADV
ejpam-1347	127	2	,	,	PUNCT
ejpam-1347	127	3	the	the	DET
ejpam-1347	127	4	differential	differential	ADJ
ejpam-1347	127	5	operator	operator	NOUN
ejpam-1347	127	6	d	d	X
ejpam-1347	127	7	could	could	AUX
ejpam-1347	127	8	be	be	AUX
ejpam-1347	127	9	then	then	ADV
ejpam-1347	127	10	given	give	VERB
ejpam-1347	127	11	by	by	ADP
ejpam-1347	127	12	d	d	PROPN
ejpam-1347	127	13	=	=	SYM
ejpam-1347	127	14	dx∂x	dx∂x	PROPN
ejpam-1347	128	1	+	+	X
ejpam-1347	128	2	d	d	X
ejpam-1347	128	3	y∂y	y∂y	X
ejpam-1347	128	4	+	+	CCONJ
ejpam-1347	128	5	dz∂z	dz∂z	VERB
ejpam-1347	128	6	.	.	PUNCT
ejpam-1347	129	1	hence	hence	ADV
ejpam-1347	129	2	,	,	PUNCT
ejpam-1347	129	3	the	the	DET
ejpam-1347	129	4	action	action	NOUN
ejpam-1347	129	5	of	of	ADP
ejpam-1347	129	6	the	the	DET
ejpam-1347	129	7	derivative	derivative	ADJ
ejpam-1347	129	8	operator	operator	NOUN
ejpam-1347	129	9	∂a	∂a	NOUN
ejpam-1347	129	10	on	on	ADP
ejpam-1347	129	11	the	the	DET
ejpam-1347	129	12	monomial	monomial	NOUN
ejpam-1347	129	13	x	x	PUNCT
ejpam-1347	129	14	i	i	PRON
ejpam-1347	129	15	y	y	PROPN
ejpam-1347	129	16	jzk	jzk	PROPN
ejpam-1347	129	17	is	be	AUX
ejpam-1347	129	18	deduced	deduce	VERB
ejpam-1347	129	19	by	by	ADP
ejpam-1347	129	20	applying	apply	VERB
ejpam-1347	129	21	the	the	DET
ejpam-1347	129	22	leibniz	leibniz	NOUN
ejpam-1347	129	23	rule	rule	NOUN
ejpam-1347	129	24	inductively	inductively	ADV
ejpam-1347	129	25	to	to	ADP
ejpam-1347	129	26	x	x	PROPN
ejpam-1347	129	27	i	i	PRON
ejpam-1347	129	28	y	y	PROPN
ejpam-1347	129	29	jzk	jzk	ADV
ejpam-1347	129	30	and	and	CCONJ
ejpam-1347	129	31	substituting	substitute	VERB
ejpam-1347	129	32	differential	differential	ADJ
ejpam-1347	129	33	calculus	calculus	NOUN
ejpam-1347	129	34	(	(	PUNCT
ejpam-1347	129	35	24	24	NUM
ejpam-1347	129	36	-	-	SYM
ejpam-1347	129	37	26	26	NUM
ejpam-1347	129	38	)	)	PUNCT
ejpam-1347	129	39	as	as	SCONJ
ejpam-1347	129	40	follows	follow	VERB
ejpam-1347	129	41	d(x	d(x	PROPN
ejpam-1347	129	42	i	i	PRON
ejpam-1347	129	43	y	y	PROPN
ejpam-1347	129	44	jzk	jzk	PROPN
ejpam-1347	129	45	)	)	PUNCT
ejpam-1347	130	1	=	=	SYM
ejpam-1347	130	2	d(x	d(x	NOUN
ejpam-1347	131	1	i	i	INTJ
ejpam-1347	131	2	y	y	PROPN
ejpam-1347	131	3	j)zk	j)zk	PROPN
ejpam-1347	132	1	+	+	CCONJ
ejpam-1347	132	2	x	x	PUNCT
ejpam-1347	132	3	i	i	PRON
ejpam-1347	132	4	y	y	PROPN
ejpam-1347	132	5	jd(zk	jd(zk	NOUN
ejpam-1347	132	6	)	)	PUNCT
ejpam-1347	132	7	=	=	SYM
ejpam-1347	133	1	dx(i	dx(i	NOUN
ejpam-1347	133	2	x	x	PUNCT
ejpam-1347	133	3	i−1	i−1	PROPN
ejpam-1347	133	4	y	y	PROPN
ejpam-1347	133	5	jzk	jzk	PROPN
ejpam-1347	133	6	)	)	PUNCT
ejpam-1347	134	1	+	+	CCONJ
ejpam-1347	134	2	d	d	PROPN
ejpam-1347	134	3	y	y	PROPN
ejpam-1347	134	4	(	(	PUNCT
ejpam-1347	134	5	jpi	jpi	NOUN
ejpam-1347	134	6	x	x	PROPN
ejpam-1347	134	7	i	i	PRON
ejpam-1347	134	8	y	y	PROPN
ejpam-1347	134	9	j−1zk	j−1zk	PROPN
ejpam-1347	134	10	)	)	PUNCT
ejpam-1347	134	11	m.	m.	NOUN
ejpam-1347	134	12	özavşar	özavşar	PROPN
ejpam-1347	134	13	,	,	PUNCT
ejpam-1347	134	14	g.	g.	PROPN
ejpam-1347	134	15	yeşilot	yeşilot	PROPN
ejpam-1347	134	16	/	/	SYM
ejpam-1347	134	17	eur	eur	PROPN
ejpam-1347	134	18	.	.	PUNCT
ejpam-1347	135	1	j.	j.	PROPN
ejpam-1347	135	2	pure	pure	PROPN
ejpam-1347	135	3	appl	appl	PROPN
ejpam-1347	135	4	.	.	PROPN
ejpam-1347	135	5	math	math	PROPN
ejpam-1347	135	6	,	,	PUNCT
ejpam-1347	135	7	5	5	NUM
ejpam-1347	135	8	(	(	PUNCT
ejpam-1347	135	9	2012	2012	NUM
ejpam-1347	135	10	)	)	PUNCT
ejpam-1347	135	11	,	,	PUNCT
ejpam-1347	135	12	197	197	NUM
ejpam-1347	135	13	-	-	SYM
ejpam-1347	135	14	204	204	NUM
ejpam-1347	135	15	202	202	NUM
ejpam-1347	136	1	+	+	NUM
ejpam-1347	136	2	dz(kp−njqmj+i	dz(kp−njqmj+i	NOUN
ejpam-1347	136	3	x	x	VERB
ejpam-1347	137	1	i	i	PRON
ejpam-1347	137	2	y	y	PROPN
ejpam-1347	137	3	jzk−1	jzk−1	PROPN
ejpam-1347	137	4	)	)	PUNCT
ejpam-1347	137	5	.	.	PUNCT
ejpam-1347	138	1	this	this	PRON
ejpam-1347	138	2	results	result	VERB
ejpam-1347	138	3	in	in	ADP
ejpam-1347	138	4	(	(	PUNCT
ejpam-1347	138	5	37	37	NUM
ejpam-1347	138	6	)	)	PUNCT
ejpam-1347	138	7	,	,	PUNCT
ejpam-1347	138	8	and	and	CCONJ
ejpam-1347	138	9	we	we	PRON
ejpam-1347	138	10	extend	extend	VERB
ejpam-1347	138	11	the	the	DET
ejpam-1347	138	12	action	action	NOUN
ejpam-1347	138	13	of	of	ADP
ejpam-1347	138	14	∂a	∂a	NOUN
ejpam-1347	138	15	on	on	ADP
ejpam-1347	138	16	the	the	DET
ejpam-1347	138	17	monomial	monomial	NOUN
ejpam-1347	138	18	to	to	ADP
ejpam-1347	138	19	f	f	PROPN
ejpam-1347	138	20	by	by	ADP
ejpam-1347	138	21	its	its	PRON
ejpam-1347	138	22	linearity	linearity	NOUN
ejpam-1347	138	23	.	.	PUNCT
ejpam-1347	139	1	when	when	SCONJ
ejpam-1347	139	2	p	p	X
ejpam-1347	139	3	,	,	PUNCT
ejpam-1347	139	4	q	q	X
ejpam-1347	139	5	→	→	SYM
ejpam-1347	139	6	1	1	NUM
ejpam-1347	139	7	,	,	PUNCT
ejpam-1347	139	8	the	the	DET
ejpam-1347	139	9	algebra	algebra	NOUN
ejpam-1347	139	10	a	a	PRON
ejpam-1347	139	11	becomes	become	VERB
ejpam-1347	139	12	the	the	DET
ejpam-1347	139	13	usual	usual	ADJ
ejpam-1347	139	14	commutative	commutative	ADJ
ejpam-1347	139	15	algebra	algebra	NOUN
ejpam-1347	139	16	and	and	CCONJ
ejpam-1347	139	17	these	these	DET
ejpam-1347	139	18	operators	operator	NOUN
ejpam-1347	139	19	reduce	reduce	VERB
ejpam-1347	139	20	to	to	ADP
ejpam-1347	139	21	the	the	DET
ejpam-1347	139	22	usual	usual	ADJ
ejpam-1347	139	23	partial	partial	ADJ
ejpam-1347	139	24	derivative	derivative	ADJ
ejpam-1347	139	25	operators	operator	NOUN
ejpam-1347	139	26	.	.	PUNCT
ejpam-1347	140	1	to	to	PART
ejpam-1347	140	2	obtain	obtain	VERB
ejpam-1347	140	3	weyl	weyl	VERB
ejpam-1347	140	4	algebra	algebra	NOUN
ejpam-1347	140	5	corresponding	correspond	VERB
ejpam-1347	140	6	to	to	ADP
ejpam-1347	140	7	these	these	DET
ejpam-1347	140	8	operators	operator	NOUN
ejpam-1347	140	9	,	,	PUNCT
ejpam-1347	140	10	we	we	PRON
ejpam-1347	140	11	need	need	VERB
ejpam-1347	140	12	commutation	commutation	NOUN
ejpam-1347	140	13	relations	relation	NOUN
ejpam-1347	140	14	between	between	ADP
ejpam-1347	140	15	x	x	SYM
ejpam-1347	140	16	,	,	PUNCT
ejpam-1347	140	17	y	y	PROPN
ejpam-1347	140	18	,	,	PUNCT
ejpam-1347	140	19	z	z	PROPN
ejpam-1347	140	20	and	and	CCONJ
ejpam-1347	140	21	the	the	DET
ejpam-1347	140	22	corresponding	correspond	VERB
ejpam-1347	140	23	operators	operator	NOUN
ejpam-1347	140	24	.	.	PUNCT
ejpam-1347	141	1	let	let	VERB
ejpam-1347	141	2	f	f	PRON
ejpam-1347	141	3	∈	∈	PROPN
ejpam-1347	141	4	a.	a.	NOUN
ejpam-1347	141	5	from	from	ADP
ejpam-1347	141	6	the	the	DET
ejpam-1347	141	7	leibniz	leibniz	PROPN
ejpam-1347	141	8	rule	rule	NOUN
ejpam-1347	141	9	,	,	PUNCT
ejpam-1347	141	10	we	we	PRON
ejpam-1347	141	11	have	have	VERB
ejpam-1347	141	12	d(x	d(x	PROPN
ejpam-1347	141	13	f	f	NOUN
ejpam-1347	141	14	)	)	PUNCT
ejpam-1347	142	1	=	=	PUNCT
ejpam-1347	143	1	d	d	NOUN
ejpam-1347	143	2	x	x	SYM
ejpam-1347	143	3	f	f	PROPN
ejpam-1347	143	4	+	+	CCONJ
ejpam-1347	143	5	x(d	x(d	PROPN
ejpam-1347	143	6	x∂x	x∂x	X
ejpam-1347	144	1	+	+	CCONJ
ejpam-1347	144	2	d	d	X
ejpam-1347	144	3	y∂y	y∂y	X
ejpam-1347	144	4	+	+	X
ejpam-1347	144	5	dz∂z	dz∂z	X
ejpam-1347	144	6	)	)	PUNCT
ejpam-1347	144	7	(	(	PUNCT
ejpam-1347	144	8	f	f	PROPN
ejpam-1347	144	9	)	)	PUNCT
ejpam-1347	144	10	.	.	PUNCT
ejpam-1347	145	1	(	(	PUNCT
ejpam-1347	145	2	39	39	NUM
ejpam-1347	145	3	)	)	PUNCT
ejpam-1347	145	4	substituting	substitute	VERB
ejpam-1347	145	5	(	(	PUNCT
ejpam-1347	145	6	24	24	NUM
ejpam-1347	145	7	)	)	PUNCT
ejpam-1347	145	8	to	to	ADP
ejpam-1347	145	9	(	(	PUNCT
ejpam-1347	145	10	39	39	NUM
ejpam-1347	145	11	)	)	PUNCT
ejpam-1347	145	12	implies	imply	VERB
ejpam-1347	145	13	(	(	PUNCT
ejpam-1347	145	14	d	d	X
ejpam-1347	145	15	x∂x	x∂x	X
ejpam-1347	146	1	+	+	CCONJ
ejpam-1347	146	2	d	d	X
ejpam-1347	146	3	y∂y	y∂y	X
ejpam-1347	147	1	+	+	X
ejpam-1347	147	2	z	z	NOUN
ejpam-1347	147	3	+	+	CCONJ
ejpam-1347	147	4	∂z)(x	∂z)(x	PROPN
ejpam-1347	147	5	f	f	PROPN
ejpam-1347	147	6	)	)	PUNCT
ejpam-1347	148	1	=	=	PUNCT
ejpam-1347	149	1	[	[	X
ejpam-1347	149	2	d	d	X
ejpam-1347	149	3	x(1	x(1	PROPN
ejpam-1347	149	4	+	+	PROPN
ejpam-1347	149	5	x∂x	x∂x	X
ejpam-1347	149	6	)	)	PUNCT
ejpam-1347	150	1	+	+	CCONJ
ejpam-1347	150	2	pd	pd	PROPN
ejpam-1347	150	3	y	y	PROPN
ejpam-1347	150	4	x∂y	x∂y	PROPN
ejpam-1347	151	1	+	+	CCONJ
ejpam-1347	151	2	qdzx∂z	qdzx∂z	NUM
ejpam-1347	151	3	]	]	PUNCT
ejpam-1347	151	4	(	(	PUNCT
ejpam-1347	151	5	f	f	PROPN
ejpam-1347	151	6	)	)	PUNCT
ejpam-1347	151	7	.	.	PUNCT
ejpam-1347	152	1	(	(	PUNCT
ejpam-1347	152	2	40	40	NUM
ejpam-1347	152	3	)	)	PUNCT
ejpam-1347	152	4	this	this	DET
ejpam-1347	152	5	last	last	ADJ
ejpam-1347	152	6	equation	equation	NOUN
ejpam-1347	152	7	results	result	VERB
ejpam-1347	152	8	in	in	ADP
ejpam-1347	152	9	∂x	∂x	PROPN
ejpam-1347	152	10	x	x	PUNCT
ejpam-1347	153	1	=	=	SYM
ejpam-1347	153	2	1	1	NUM
ejpam-1347	153	3	+	+	NUM
ejpam-1347	153	4	x∂x	x∂x	NUM
ejpam-1347	153	5	,	,	PUNCT
ejpam-1347	153	6	∂y	∂y	NOUN
ejpam-1347	153	7	x	x	SYM
ejpam-1347	153	8	=	=	SYM
ejpam-1347	153	9	px∂y	px∂y	PROPN
ejpam-1347	153	10	,	,	PUNCT
ejpam-1347	153	11	∂z	∂z	PROPN
ejpam-1347	153	12	x	x	SYM
ejpam-1347	153	13	=	=	NOUN
ejpam-1347	153	14	qx∂z	qx∂z	PROPN
ejpam-1347	153	15	.	.	PUNCT
ejpam-1347	153	16	(	(	PUNCT
ejpam-1347	153	17	41	41	NUM
ejpam-1347	153	18	)	)	PUNCT
ejpam-1347	153	19	in	in	ADP
ejpam-1347	153	20	similar	similar	ADJ
ejpam-1347	153	21	way	way	NOUN
ejpam-1347	153	22	,	,	PUNCT
ejpam-1347	153	23	the	the	DET
ejpam-1347	153	24	following	follow	VERB
ejpam-1347	153	25	relations	relation	NOUN
ejpam-1347	153	26	could	could	AUX
ejpam-1347	153	27	be	be	AUX
ejpam-1347	153	28	obtained	obtain	VERB
ejpam-1347	153	29	∂x	∂x	PROPN
ejpam-1347	153	30	y	y	PROPN
ejpam-1347	153	31	=	=	SYM
ejpam-1347	153	32	p−1	p−1	PROPN
ejpam-1347	153	33	y∂x	y∂x	NUM
ejpam-1347	153	34	,	,	PUNCT
ejpam-1347	154	1	∂y	∂y	PROPN
ejpam-1347	154	2	y	y	NOUN
ejpam-1347	154	3	=	=	SYM
ejpam-1347	154	4	1	1	NUM
ejpam-1347	154	5	+	+	NUM
ejpam-1347	154	6	y∂y	y∂y	NOUN
ejpam-1347	154	7	,	,	PUNCT
ejpam-1347	154	8	∂z	∂z	PROPN
ejpam-1347	154	9	y	y	PROPN
ejpam-1347	154	10	=	=	PUNCT
ejpam-1347	154	11	p−nqm	p−nqm	PROPN
ejpam-1347	154	12	y∂z	y∂z	X
ejpam-1347	155	1	(	(	PUNCT
ejpam-1347	155	2	42	42	NUM
ejpam-1347	155	3	)	)	PUNCT
ejpam-1347	155	4	∂xz	∂xz	NOUN
ejpam-1347	155	5	=	=	SYM
ejpam-1347	156	1	q−1	q−1	PROPN
ejpam-1347	156	2	x∂x	x∂x	NUM
ejpam-1347	156	3	,	,	PUNCT
ejpam-1347	156	4	∂yz	∂yz	PROPN
ejpam-1347	156	5	=	=	PUNCT
ejpam-1347	156	6	pnq−mz∂y	pnq−mz∂y	PROPN
ejpam-1347	156	7	,	,	PUNCT
ejpam-1347	156	8	∂zz	∂zz	NOUN
ejpam-1347	156	9	=	=	SYM
ejpam-1347	156	10	1	1	NUM
ejpam-1347	156	11	+	+	NUM
ejpam-1347	156	12	z∂z	z∂z	NOUN
ejpam-1347	156	13	.	.	PUNCT
ejpam-1347	157	1	(	(	PUNCT
ejpam-1347	157	2	43	43	NUM
ejpam-1347	157	3	)	)	PUNCT
ejpam-1347	157	4	moreover	moreover	ADV
ejpam-1347	157	5	,	,	PUNCT
ejpam-1347	157	6	using	use	VERB
ejpam-1347	157	7	the	the	DET
ejpam-1347	157	8	nilpotency	nilpotency	NOUN
ejpam-1347	157	9	rule	rule	NOUN
ejpam-1347	157	10	d2	d2	PROPN
ejpam-1347	157	11	=	=	SYM
ejpam-1347	157	12	0	0	PROPN
ejpam-1347	158	1	and	and	CCONJ
ejpam-1347	158	2	(	(	PUNCT
ejpam-1347	158	3	27	27	NUM
ejpam-1347	158	4	-	-	SYM
ejpam-1347	158	5	30	30	NUM
ejpam-1347	158	6	)	)	PUNCT
ejpam-1347	158	7	implies	imply	VERB
ejpam-1347	158	8	relations	relation	NOUN
ejpam-1347	158	9	:	:	PUNCT
ejpam-1347	158	10	∂x∂y	∂x∂y	PROPN
ejpam-1347	158	11	=	=	SYM
ejpam-1347	158	12	p∂y∂x	p∂y∂x	PROPN
ejpam-1347	158	13	,	,	PUNCT
ejpam-1347	158	14	∂x∂z	∂x∂z	NOUN
ejpam-1347	158	15	=	=	SYM
ejpam-1347	158	16	q∂z∂x	q∂z∂x	PROPN
ejpam-1347	158	17	,	,	PUNCT
ejpam-1347	158	18	∂y∂z	∂y∂z	PROPN
ejpam-1347	158	19	=	=	SYM
ejpam-1347	158	20	pnq−m∂z∂y	pnq−m∂z∂y	PROPN
ejpam-1347	158	21	,	,	PUNCT
ejpam-1347	158	22	(	(	PUNCT
ejpam-1347	158	23	44	44	NUM
ejpam-1347	158	24	)	)	PUNCT
ejpam-1347	158	25	which	which	PRON
ejpam-1347	158	26	are	be	AUX
ejpam-1347	158	27	compatible	compatible	ADJ
ejpam-1347	158	28	with	with	ADP
ejpam-1347	158	29	the	the	DET
ejpam-1347	158	30	actions	action	NOUN
ejpam-1347	158	31	(	(	PUNCT
ejpam-1347	158	32	37	37	NUM
ejpam-1347	158	33	)	)	PUNCT
ejpam-1347	158	34	;	;	PUNCT
ejpam-1347	158	35	for	for	ADP
ejpam-1347	158	36	example	example	NOUN
ejpam-1347	158	37	,	,	PUNCT
ejpam-1347	158	38	(	(	PUNCT
ejpam-1347	158	39	∂x∂y)(x	∂x∂y)(x	PROPN
ejpam-1347	158	40	i	i	NOUN
ejpam-1347	158	41	y	y	PROPN
ejpam-1347	158	42	jzk	jzk	PROPN
ejpam-1347	158	43	)	)	PUNCT
ejpam-1347	159	1	=	=	PUNCT
ejpam-1347	159	2	∂x(∂y(x	∂x(∂y(x	VERB
ejpam-1347	159	3	i	i	NOUN
ejpam-1347	159	4	y	y	PROPN
ejpam-1347	159	5	jzk	jzk	PROPN
ejpam-1347	159	6	)	)	PUNCT
ejpam-1347	159	7	)	)	PUNCT
ejpam-1347	160	1	=	=	SYM
ejpam-1347	160	2	∂x	∂x	PROPN
ejpam-1347	160	3	(	(	PUNCT
ejpam-1347	160	4	jp	jp	INTJ
ejpam-1347	160	5	i	i	NOUN
ejpam-1347	160	6	x	x	PROPN
ejpam-1347	161	1	i	i	PRON
ejpam-1347	161	2	y	y	PROPN
ejpam-1347	161	3	j−1zk	j−1zk	PROPN
ejpam-1347	161	4	)	)	PUNCT
ejpam-1347	162	1	=	=	PUNCT
ejpam-1347	163	1	jipi	jipi	NOUN
ejpam-1347	163	2	x	x	X
ejpam-1347	163	3	i−1	i−1	PROPN
ejpam-1347	163	4	y	y	PROPN
ejpam-1347	163	5	j−1zk	j−1zk	NOUN
ejpam-1347	164	1	=	=	PUNCT
ejpam-1347	164	2	pipi−1	pipi−1	NUM
ejpam-1347	164	3	j	j	PROPN
ejpam-1347	164	4	x	x	SYM
ejpam-1347	164	5	i−1	i−1	PROPN
ejpam-1347	164	6	y	y	PROPN
ejpam-1347	164	7	j−1zk	j−1zk	NOUN
ejpam-1347	164	8	=	=	PUNCT
ejpam-1347	164	9	p∂y(i	p∂y(i	NOUN
ejpam-1347	164	10	x	x	NOUN
ejpam-1347	164	11	i−1	i−1	PROPN
ejpam-1347	164	12	y	y	PROPN
ejpam-1347	164	13	jzk	jzk	PROPN
ejpam-1347	164	14	)	)	PUNCT
ejpam-1347	165	1	=	=	SYM
ejpam-1347	166	1	p∂y(∂x(x	p∂y(∂x(x	NOUN
ejpam-1347	166	2	i	i	NOUN
ejpam-1347	166	3	y	y	PROPN
ejpam-1347	166	4	jzk	jzk	PROPN
ejpam-1347	166	5	)	)	PUNCT
ejpam-1347	166	6	)	)	PUNCT
ejpam-1347	167	1	=	=	PUNCT
ejpam-1347	167	2	(	(	PUNCT
ejpam-1347	167	3	p∂y∂x)(x	p∂y∂x)(x	PROPN
ejpam-1347	167	4	i	i	NOUN
ejpam-1347	167	5	y	y	PROPN
ejpam-1347	167	6	jzk	jzk	PROPN
ejpam-1347	167	7	)	)	PUNCT
ejpam-1347	167	8	.	.	PUNCT
ejpam-1347	168	1	finally	finally	ADV
ejpam-1347	168	2	,	,	PUNCT
ejpam-1347	168	3	one	one	PRON
ejpam-1347	168	4	could	could	AUX
ejpam-1347	168	5	easily	easily	ADV
ejpam-1347	168	6	see	see	VERB
ejpam-1347	168	7	weyl	weyl	VERB
ejpam-1347	168	8	algebra	algebra	PROPN
ejpam-1347	168	9	corresponding	correspond	VERB
ejpam-1347	168	10	to	to	ADP
ejpam-1347	168	11	a	a	PRON
ejpam-1347	168	12	as	as	ADP
ejpam-1347	168	13	c	c	PROPN
ejpam-1347	168	14	¬	¬	PROPN
ejpam-1347	168	15	x	x	SYM
ejpam-1347	168	16	,	,	PUNCT
ejpam-1347	168	17	y	y	PROPN
ejpam-1347	168	18	,	,	PUNCT
ejpam-1347	168	19	z,∂x	z,∂x	PROPN
ejpam-1347	168	20	,	,	PUNCT
ejpam-1347	168	21	∂y	∂y	PROPN
ejpam-1347	168	22	,	,	PUNCT
ejpam-1347	168	23	∂z	∂z	PROPN
ejpam-1347	168	24	¶	¶	PROPN
ejpam-1347	168	25	modulo	modulo	VERB
ejpam-1347	168	26	the	the	DET
ejpam-1347	168	27	commutation	commutation	NOUN
ejpam-1347	168	28	relations	relation	NOUN
ejpam-1347	168	29	(	(	PUNCT
ejpam-1347	168	30	10	10	NUM
ejpam-1347	168	31	)	)	PUNCT
ejpam-1347	168	32	and	and	CCONJ
ejpam-1347	168	33	(	(	PUNCT
ejpam-1347	168	34	41	41	NUM
ejpam-1347	168	35	-	-	SYM
ejpam-1347	168	36	44	44	NUM
ejpam-1347	168	37	)	)	PUNCT
ejpam-1347	168	38	.	.	PUNCT
ejpam-1347	169	1	we	we	PRON
ejpam-1347	169	2	also	also	ADV
ejpam-1347	169	3	get	get	VERB
ejpam-1347	169	4	the	the	DET
ejpam-1347	169	5	usual	usual	ADJ
ejpam-1347	169	6	weyl	weyl	VERB
ejpam-1347	169	7	algebra	algebra	NOUN
ejpam-1347	169	8	in	in	ADP
ejpam-1347	169	9	three	three	NUM
ejpam-1347	169	10	commutative	commutative	ADJ
ejpam-1347	169	11	variables	variable	NOUN
ejpam-1347	170	1	when	when	SCONJ
ejpam-1347	170	2	p	p	X
ejpam-1347	170	3	,	,	PUNCT
ejpam-1347	170	4	q→	q→	PROPN
ejpam-1347	170	5	1	1	NUM
ejpam-1347	170	6	.	.	PUNCT
ejpam-1347	170	7	acknowledgements	acknowledgement	NOUN
ejpam-1347	170	8	:	:	PUNCT
ejpam-1347	170	9	we	we	PRON
ejpam-1347	170	10	would	would	AUX
ejpam-1347	170	11	like	like	VERB
ejpam-1347	170	12	to	to	PART
ejpam-1347	170	13	express	express	VERB
ejpam-1347	170	14	our	our	PRON
ejpam-1347	170	15	deep	deep	ADJ
ejpam-1347	170	16	gratitude	gratitude	NOUN
ejpam-1347	170	17	to	to	ADP
ejpam-1347	170	18	turkish	turkish	ADJ
ejpam-1347	170	19	scientific	scientific	ADJ
ejpam-1347	170	20	and	and	CCONJ
ejpam-1347	170	21	technical	technical	ADJ
ejpam-1347	170	22	research	research	NOUN
ejpam-1347	170	23	council(tübi̇tak	council(tübi̇tak	PROPN
ejpam-1347	170	24	)	)	PUNCT
ejpam-1347	170	25	for	for	ADP
ejpam-1347	170	26	supporting	support	VERB
ejpam-1347	170	27	in	in	ADP
ejpam-1347	170	28	part	part	NOUN
ejpam-1347	170	29	this	this	DET
ejpam-1347	170	30	work	work	NOUN
ejpam-1347	170	31	.	.	PUNCT
ejpam-1347	171	1	references	reference	NOUN
ejpam-1347	171	2	203	203	NUM
ejpam-1347	171	3	references	reference	NOUN
ejpam-1347	171	4	[	[	X
ejpam-1347	171	5	1	1	NUM
ejpam-1347	171	6	]	]	PUNCT
ejpam-1347	171	7	n	n	CCONJ
ejpam-1347	171	8	aizawa	aizawa	PROPN
ejpam-1347	171	9	and	and	CCONJ
ejpam-1347	171	10	r	r	NOUN
ejpam-1347	171	11	chakrabarti	chakrabarti	NOUN
ejpam-1347	171	12	.	.	PUNCT
ejpam-1347	172	1	noncommutative	noncommutative	ADJ
ejpam-1347	172	2	geometry	geometry	NOUN
ejpam-1347	172	3	of	of	ADP
ejpam-1347	172	4	super	super	ADJ
ejpam-1347	172	5	-	-	ADJ
ejpam-1347	172	6	jordanian	jordanian	ADJ
ejpam-1347	172	7	osph(2/1	osph(2/1	NOUN
ejpam-1347	172	8	)	)	PUNCT
ejpam-1347	172	9	covariant	covariant	ADJ
ejpam-1347	172	10	quantum	quantum	ADJ
ejpam-1347	172	11	space	space	NOUN
ejpam-1347	172	12	,	,	PUNCT
ejpam-1347	172	13	j.	j.	PROPN
ejpam-1347	172	14	math	math	PROPN
ejpam-1347	172	15	.	.	PUNCT
ejpam-1347	173	1	phys	phy	NOUN
ejpam-1347	173	2	.	.	PUNCT
ejpam-1347	173	3	,	,	PUNCT
ejpam-1347	173	4	45:1623	45:1623	NUM
ejpam-1347	173	5	-	-	SYM
ejpam-1347	173	6	1638	1638	NUM
ejpam-1347	173	7	,	,	PUNCT
ejpam-1347	173	8	2004	2004	NUM
ejpam-1347	173	9	.	.	PUNCT
ejpam-1347	174	1	[	[	X
ejpam-1347	174	2	2	2	NUM
ejpam-1347	174	3	]	]	PUNCT
ejpam-1347	174	4	e	e	X
ejpam-1347	174	5	baz	baz	PROPN
ejpam-1347	174	6	,	,	PUNCT
ejpam-1347	174	7	gauge	gauge	NOUN
ejpam-1347	174	8	theory	theory	NOUN
ejpam-1347	174	9	on	on	ADP
ejpam-1347	174	10	a	a	DET
ejpam-1347	174	11	four	four	NUM
ejpam-1347	174	12	-	-	PUNCT
ejpam-1347	174	13	dimensional	dimensional	ADJ
ejpam-1347	174	14	quantum	quantum	ADJ
ejpam-1347	174	15	space	space	NOUN
ejpam-1347	174	16	modern	modern	ADJ
ejpam-1347	174	17	phys	phy	NOUN
ejpam-1347	174	18	.	.	PUNCT
ejpam-1347	175	1	letters	letter	NOUN
ejpam-1347	175	2	a	a	PRON
ejpam-1347	175	3	,	,	PUNCT
ejpam-1347	175	4	21(30	21(30	NUM
ejpam-1347	175	5	):	):	PUNCT
ejpam-1347	175	6	2323	2323	NUM
ejpam-1347	175	7	-	-	SYM
ejpam-1347	175	8	2330	2330	NUM
ejpam-1347	175	9	,	,	PUNCT
ejpam-1347	175	10	2006	2006	NUM
ejpam-1347	176	1	[	[	X
ejpam-1347	176	2	3	3	X
ejpam-1347	176	3	]	]	PUNCT
ejpam-1347	176	4	w	w	NOUN
ejpam-1347	176	5	behr	behr	NOUN
ejpam-1347	176	6	and	and	CCONJ
ejpam-1347	176	7	a	a	DET
ejpam-1347	176	8	sykora	sykora	PROPN
ejpam-1347	176	9	,	,	PUNCT
ejpam-1347	176	10	construction	construction	NOUN
ejpam-1347	176	11	of	of	ADP
ejpam-1347	176	12	gauge	gauge	NOUN
ejpam-1347	176	13	theories	theory	NOUN
ejpam-1347	176	14	on	on	ADP
ejpam-1347	176	15	curved	curved	ADJ
ejpam-1347	176	16	noncommutative	noncommutative	ADJ
ejpam-1347	176	17	spacetime	spacetime	NOUN
ejpam-1347	176	18	,	,	PUNCT
ejpam-1347	176	19	nuclear	nuclear	ADJ
ejpam-1347	176	20	physics	physics	PROPN
ejpam-1347	176	21	b	b	PROPN
ejpam-1347	176	22	,	,	PUNCT
ejpam-1347	176	23	3:473	3:473	NUM
ejpam-1347	176	24	-	-	SYM
ejpam-1347	176	25	502	502	NUM
ejpam-1347	176	26	,	,	PUNCT
ejpam-1347	176	27	2004	2004	NUM
ejpam-1347	176	28	.	.	PUNCT
ejpam-1347	177	1	[	[	X
ejpam-1347	177	2	4	4	NUM
ejpam-1347	177	3	]	]	X
ejpam-1347	177	4	z	z	NOUN
ejpam-1347	177	5	bentalha	bentalha	NOUN
ejpam-1347	177	6	and	and	CCONJ
ejpam-1347	177	7	m	m	PROPN
ejpam-1347	177	8	tahiri	tahiri	NOUN
ejpam-1347	177	9	,	,	PUNCT
ejpam-1347	177	10	a	a	DET
ejpam-1347	177	11	new	new	ADJ
ejpam-1347	177	12	approach	approach	NOUN
ejpam-1347	177	13	in	in	ADP
ejpam-1347	177	14	bicovariant	bicovariant	ADJ
ejpam-1347	177	15	differential	differential	ADJ
ejpam-1347	177	16	calculus	calculus	NOUN
ejpam-1347	177	17	on	on	ADP
ejpam-1347	177	18	suq(2	suq(2	NOUN
ejpam-1347	177	19	)	)	PUNCT
ejpam-1347	177	20	,	,	PUNCT
ejpam-1347	177	21	int	int	NOUN
ejpam-1347	177	22	.	.	PUNCT
ejpam-1347	178	1	j.geo.m	j.geo.m	PROPN
ejpam-1347	178	2	.	.	PUNCT
ejpam-1347	179	1	.mod.phys	.mod.phys	PROPN
ejpam-1347	179	2	.	.	PUNCT
ejpam-1347	179	3	,	,	PUNCT
ejpam-1347	179	4	4	4	NUM
ejpam-1347	179	5	:	:	SYM
ejpam-1347	179	6	1087	1087	NUM
ejpam-1347	179	7	-	-	SYM
ejpam-1347	179	8	1097	1097	NUM
ejpam-1347	179	9	,	,	PUNCT
ejpam-1347	179	10	2007	2007	NUM
ejpam-1347	179	11	.	.	PUNCT
ejpam-1347	180	1	[	[	X
ejpam-1347	180	2	5	5	X
ejpam-1347	180	3	]	]	X
ejpam-1347	180	4	p	p	X
ejpam-1347	180	5	bouwknegt	bouwknegt	PROPN
ejpam-1347	180	6	,	,	PUNCT
ejpam-1347	180	7	j	j	PROPN
ejpam-1347	180	8	mccarthy	mccarthy	PROPN
ejpam-1347	180	9	and	and	CCONJ
ejpam-1347	180	10	p	p	PROPN
ejpam-1347	180	11	nieuwenhuizen	nieuwenhuizen	PROPN
ejpam-1347	180	12	.	.	PUNCT
ejpam-1347	181	1	fusing	fuse	VERB
ejpam-1347	181	2	the	the	DET
ejpam-1347	181	3	coordinates	coordinate	NOUN
ejpam-1347	181	4	of	of	ADP
ejpam-1347	181	5	quantum	quantum	ADJ
ejpam-1347	181	6	superspace	superspace	NOUN
ejpam-1347	181	7	,	,	PUNCT
ejpam-1347	181	8	phys.lett.b	phys.lett.b	NOUN
ejpam-1347	181	9	,	,	PUNCT
ejpam-1347	181	10	394	394	NUM
ejpam-1347	181	11	:	:	PUNCT
ejpam-1347	181	12	82	82	NUM
ejpam-1347	181	13	-	-	SYM
ejpam-1347	181	14	86	86	NUM
ejpam-1347	181	15	,	,	PUNCT
ejpam-1347	181	16	1997	1997	NUM
ejpam-1347	181	17	.	.	PUNCT
ejpam-1347	182	1	[	[	X
ejpam-1347	182	2	6	6	NUM
ejpam-1347	182	3	]	]	PUNCT
ejpam-1347	182	4	t	t	PROPN
ejpam-1347	182	5	brzezinski	brzezinski	PROPN
ejpam-1347	182	6	,	,	PUNCT
ejpam-1347	182	7	quantum	quantum	ADJ
ejpam-1347	182	8	group	group	NOUN
ejpam-1347	182	9	related	relate	VERB
ejpam-1347	182	10	to	to	ADP
ejpam-1347	182	11	the	the	DET
ejpam-1347	182	12	space	space	NOUN
ejpam-1347	182	13	of	of	ADP
ejpam-1347	182	14	differential	differential	ADJ
ejpam-1347	182	15	operators	operator	NOUN
ejpam-1347	182	16	on	on	ADP
ejpam-1347	182	17	the	the	DET
ejpam-1347	182	18	quantum	quantum	NOUN
ejpam-1347	182	19	hyperplane	hyperplane	NOUN
ejpam-1347	182	20	,	,	PUNCT
ejpam-1347	182	21	j.	j.	PROPN
ejpam-1347	182	22	phys.a.math	phys.a.math	PROPN
ejpam-1347	182	23	gen	gen	PROPN
ejpam-1347	182	24	.	.	PROPN
ejpam-1347	182	25	,	,	PUNCT
ejpam-1347	182	26	26	26	NUM
ejpam-1347	182	27	:	:	PUNCT
ejpam-1347	182	28	905	905	NUM
ejpam-1347	182	29	-	-	SYM
ejpam-1347	182	30	911	911	NUM
ejpam-1347	182	31	,	,	PUNCT
ejpam-1347	182	32	1993	1993	NUM
ejpam-1347	182	33	.	.	PUNCT
ejpam-1347	183	1	[	[	X
ejpam-1347	183	2	7	7	NUM
ejpam-1347	183	3	]	]	X
ejpam-1347	183	4	s	s	X
ejpam-1347	183	5	celik	celik	NOUN
ejpam-1347	183	6	and	and	CCONJ
ejpam-1347	183	7	e	e	PROPN
ejpam-1347	183	8	yasar	yasar	PROPN
ejpam-1347	183	9	,	,	PUNCT
ejpam-1347	183	10	differential	differential	ADJ
ejpam-1347	183	11	geometry	geometry	NOUN
ejpam-1347	183	12	of	of	ADP
ejpam-1347	183	13	the	the	DET
ejpam-1347	183	14	quantum	quantum	ADJ
ejpam-1347	183	15	3	3	NUM
ejpam-1347	183	16	-	-	PUNCT
ejpam-1347	183	17	dimensional	dimensional	ADJ
ejpam-1347	183	18	space	space	NOUN
ejpam-1347	183	19	,	,	PUNCT
ejpam-1347	183	20	czech	czech	PROPN
ejpam-1347	183	21	.	.	PUNCT
ejpam-1347	184	1	j.phys	j.phy	NOUN
ejpam-1347	184	2	.	.	PROPN
ejpam-1347	184	3	,	,	PUNCT
ejpam-1347	184	4	56:229	56:229	NUM
ejpam-1347	184	5	-	-	SYM
ejpam-1347	184	6	236	236	NUM
ejpam-1347	184	7	,	,	PUNCT
ejpam-1347	184	8	2006	2006	NUM
ejpam-1347	184	9	[	[	X
ejpam-1347	184	10	8	8	X
ejpam-1347	184	11	]	]	PUNCT
ejpam-1347	184	12	a	a	DET
ejpam-1347	184	13	connes	conne	NOUN
ejpam-1347	184	14	,	,	PUNCT
ejpam-1347	184	15	noncommutative	noncommutative	ADJ
ejpam-1347	184	16	differential	differential	PROPN
ejpam-1347	184	17	geometry	geometry	NOUN
ejpam-1347	184	18	institut	institut	PROPN
ejpam-1347	184	19	des	des	PROPN
ejpam-1347	184	20	hautes	hautes	PROPN
ejpam-1347	184	21	etudes	etude	VERB
ejpam-1347	184	22	scientifiques.extrait	scientifiques.extrait	PROPN
ejpam-1347	184	23	des	des	PROPN
ejpam-1347	184	24	publicaitons	publicaiton	NOUN
ejpam-1347	184	25	mathematiques	mathematique	NOUN
ejpam-1347	184	26	,	,	PUNCT
ejpam-1347	184	27	1986	1986	NUM
ejpam-1347	185	1	[	[	X
ejpam-1347	185	2	9	9	NUM
ejpam-1347	185	3	]	]	X
ejpam-1347	185	4	r	r	NOUN
ejpam-1347	185	5	coquereaux	coquereaux	NOUN
ejpam-1347	185	6	,	,	PUNCT
ejpam-1347	185	7	a	a	DET
ejpam-1347	185	8	garcia	garcia	PROPN
ejpam-1347	185	9	and	and	CCONJ
ejpam-1347	185	10	r	r	NOUN
ejpam-1347	185	11	trinchero	trinchero	NOUN
ejpam-1347	185	12	.	.	PUNCT
ejpam-1347	186	1	differential	differential	ADJ
ejpam-1347	186	2	calculus	calculus	NOUN
ejpam-1347	186	3	and	and	CCONJ
ejpam-1347	186	4	connections	connection	NOUN
ejpam-1347	186	5	on	on	ADP
ejpam-1347	186	6	a	a	DET
ejpam-1347	186	7	quantum	quantum	ADJ
ejpam-1347	186	8	plane	plane	NOUN
ejpam-1347	186	9	at	at	ADP
ejpam-1347	186	10	a	a	DET
ejpam-1347	186	11	cubic	cubic	ADJ
ejpam-1347	186	12	root	root	NOUN
ejpam-1347	186	13	of	of	ADP
ejpam-1347	186	14	unity	unity	NOUN
ejpam-1347	186	15	,	,	PUNCT
ejpam-1347	186	16	reviews	review	NOUN
ejpam-1347	186	17	in	in	ADP
ejpam-1347	186	18	mathematical	mathematical	ADJ
ejpam-1347	186	19	phys	phy	NOUN
ejpam-1347	186	20	.	.	PUNCT
ejpam-1347	186	21	,	,	PUNCT
ejpam-1347	187	1	12	12	NUM
ejpam-1347	187	2	:	:	SYM
ejpam-1347	187	3	227	227	NUM
ejpam-1347	187	4	-	-	SYM
ejpam-1347	187	5	285	285	NUM
ejpam-1347	187	6	,	,	PUNCT
ejpam-1347	187	7	2000	2000	NUM
ejpam-1347	187	8	.	.	PUNCT
ejpam-1347	188	1	[	[	X
ejpam-1347	188	2	10	10	NUM
ejpam-1347	188	3	]	]	SYM
ejpam-1347	188	4	v	v	X
ejpam-1347	188	5	drinfeld	drinfeld	VERB
ejpam-1347	188	6	,	,	PUNCT
ejpam-1347	188	7	quantum	quantum	ADJ
ejpam-1347	188	8	groups	group	NOUN
ejpam-1347	188	9	in	in	ADP
ejpam-1347	188	10	proceedings	proceeding	NOUN
ejpam-1347	188	11	of	of	ADP
ejpam-1347	188	12	the	the	DET
ejpam-1347	188	13	international	international	ADJ
ejpam-1347	188	14	congress	congress	PROPN
ejpam-1347	188	15	of	of	ADP
ejpam-1347	188	16	mathematicians	mathematicians	PROPN
ejpam-1347	188	17	berkeley	berkeley	PROPN
ejpam-1347	188	18	,	,	PUNCT
ejpam-1347	188	19	ca	ca	NOUN
ejpam-1347	188	20	,	,	PUNCT
ejpam-1347	188	21	1986	1986	NUM
ejpam-1347	188	22	.	.	PUNCT
ejpam-1347	189	1	[	[	X
ejpam-1347	189	2	11	11	NUM
ejpam-1347	189	3	]	]	PUNCT
ejpam-1347	189	4	a	a	DET
ejpam-1347	189	5	el	el	PROPN
ejpam-1347	189	6	-	-	PUNCT
ejpam-1347	189	7	hassouni	hassouni	PROPN
ejpam-1347	189	8	y	y	PROPN
ejpam-1347	189	9	hassouni	hassouni	PROPN
ejpam-1347	189	10	and	and	CCONJ
ejpam-1347	189	11	e	e	NOUN
ejpam-1347	189	12	tahri	tahri	PROPN
ejpam-1347	189	13	,	,	PUNCT
ejpam-1347	189	14	differential	differential	VERB
ejpam-1347	189	15	calculi	calculi	NOUN
ejpam-1347	189	16	on	on	ADP
ejpam-1347	189	17	the	the	DET
ejpam-1347	189	18	quantum	quantum	ADJ
ejpam-1347	189	19	superplane	superplane	NOUN
ejpam-1347	189	20	,	,	PUNCT
ejpam-1347	189	21	int	int	PROPN
ejpam-1347	189	22	j.	j.	PROPN
ejpam-1347	189	23	th	th	PROPN
ejpam-1347	189	24	.	.	PUNCT
ejpam-1347	190	1	phys	phy	NOUN
ejpam-1347	190	2	.	.	PUNCT
ejpam-1347	190	3	,	,	PUNCT
ejpam-1347	190	4	35:2517	35:2517	NOUN
ejpam-1347	190	5	-	-	SYM
ejpam-1347	190	6	2525	2525	NUM
ejpam-1347	190	7	,	,	PUNCT
ejpam-1347	190	8	1996	1996	NUM
ejpam-1347	190	9	.	.	PUNCT
ejpam-1347	191	1	[	[	X
ejpam-1347	191	2	12	12	NUM
ejpam-1347	191	3	]	]	X
ejpam-1347	191	4	e	e	PROPN
ejpam-1347	191	5	el	el	PROPN
ejpam-1347	191	6	-	-	PUNCT
ejpam-1347	191	7	rifai	rifai	PROPN
ejpam-1347	191	8	,	,	PUNCT
ejpam-1347	191	9	a	a	DET
ejpam-1347	191	10	hegazi	hegazi	NOUN
ejpam-1347	191	11	and	and	CCONJ
ejpam-1347	191	12	e	e	NOUN
ejpam-1347	191	13	ahmed	ahme	VERB
ejpam-1347	191	14	,	,	PUNCT
ejpam-1347	191	15	int	int	NOUN
ejpam-1347	191	16	.	.	PUNCT
ejpam-1347	192	1	j.theori.phys	j.theori.phys	PROPN
ejpam-1347	192	2	.	.	PROPN
ejpam-1347	192	3	,	,	PUNCT
ejpam-1347	192	4	37:2757,1998	37:2757,1998	NUM
ejpam-1347	192	5	.	.	PUNCT
ejpam-1347	193	1	[	[	X
ejpam-1347	193	2	13	13	NUM
ejpam-1347	193	3	]	]	SYM
ejpam-1347	193	4	l	l	NOUN
ejpam-1347	193	5	fadeev	fadeev	NOUN
ejpam-1347	193	6	,	,	PUNCT
ejpam-1347	193	7	n	n	CCONJ
ejpam-1347	193	8	reshetikin	reshetikin	NOUN
ejpam-1347	193	9	and	and	CCONJ
ejpam-1347	193	10	l	l	PROPN
ejpam-1347	193	11	takhtajan	takhtajan	ADJ
ejpam-1347	193	12	,	,	PUNCT
ejpam-1347	193	13	quantization	quantization	NOUN
ejpam-1347	193	14	of	of	ADP
ejpam-1347	193	15	lie	lie	NOUN
ejpam-1347	193	16	groups	group	NOUN
ejpam-1347	193	17	and	and	CCONJ
ejpam-1347	193	18	lie	lie	VERB
ejpam-1347	193	19	algebras	algebra	NOUN
ejpam-1347	193	20	,	,	PUNCT
ejpam-1347	193	21	algebraic	algebraic	ADJ
ejpam-1347	193	22	analysis	analysis	NOUN
ejpam-1347	193	23	,	,	PUNCT
ejpam-1347	193	24	129	129	NUM
ejpam-1347	193	25	-	-	SYM
ejpam-1347	193	26	139	139	NUM
ejpam-1347	193	27	,	,	PUNCT
ejpam-1347	193	28	1989	1989	NUM
ejpam-1347	193	29	.	.	PUNCT
ejpam-1347	194	1	[	[	X
ejpam-1347	194	2	14	14	NUM
ejpam-1347	194	3	]	]	X
ejpam-1347	194	4	e	e	NOUN
ejpam-1347	194	5	falaki	falaki	NOUN
ejpam-1347	194	6	and	and	CCONJ
ejpam-1347	194	7	e	e	NOUN
ejpam-1347	194	8	tahri	tahri	NOUN
ejpam-1347	194	9	,	,	PUNCT
ejpam-1347	194	10	quantum	quantum	ADJ
ejpam-1347	194	11	supergroup	supergroup	NOUN
ejpam-1347	194	12	structure	structure	NOUN
ejpam-1347	194	13	of	of	ADP
ejpam-1347	194	14	(	(	PUNCT
ejpam-1347	194	15	1	1	NUM
ejpam-1347	194	16	+	+	NOUN
ejpam-1347	194	17	1)-dimensional	1)-dimensional	ADJ
ejpam-1347	194	18	quantum	quantum	ADJ
ejpam-1347	194	19	superplane	superplane	NOUN
ejpam-1347	194	20	,	,	PUNCT
ejpam-1347	194	21	its	its	PRON
ejpam-1347	194	22	dual	dual	ADJ
ejpam-1347	194	23	and	and	CCONJ
ejpam-1347	194	24	its	its	PRON
ejpam-1347	194	25	differential	differential	ADJ
ejpam-1347	194	26	calculus	calculus	NOUN
ejpam-1347	194	27	,	,	PUNCT
ejpam-1347	194	28	j.phys.a;math.gen	j.phys.a;math.gen	PROPN
ejpam-1347	194	29	.	.	PROPN
ejpam-1347	194	30	,34	,34	PROPN
ejpam-1347	194	31	:	:	PUNCT
ejpam-1347	194	32	3403	3403	NUM
ejpam-1347	194	33	,	,	PUNCT
ejpam-1347	194	34	2001	2001	NUM
ejpam-1347	194	35	[	[	X
ejpam-1347	194	36	15	15	NUM
ejpam-1347	194	37	]	]	X
ejpam-1347	194	38	j	j	PROPN
ejpam-1347	194	39	frohlich	frohlich	NOUN
ejpam-1347	194	40	,	,	PUNCT
ejpam-1347	194	41	statistic	statistic	NOUN
ejpam-1347	194	42	of	of	ADP
ejpam-1347	194	43	fields	field	NOUN
ejpam-1347	194	44	,	,	PUNCT
ejpam-1347	194	45	the	the	DET
ejpam-1347	194	46	yang	yang	PROPN
ejpam-1347	194	47	baxter	baxter	PROPN
ejpam-1347	194	48	equation	equation	PROPN
ejpam-1347	194	49	,	,	PUNCT
ejpam-1347	194	50	and	and	CCONJ
ejpam-1347	194	51	the	the	DET
ejpam-1347	194	52	theory	theory	NOUN
ejpam-1347	194	53	of	of	ADP
ejpam-1347	194	54	knots	knot	NOUN
ejpam-1347	194	55	and	and	CCONJ
ejpam-1347	194	56	links	link	NOUN
ejpam-1347	194	57	.	.	PUNCT
ejpam-1347	195	1	zurich	zurich	PROPN
ejpam-1347	195	2	preprint	preprint	PROPN
ejpam-1347	195	3	,	,	PUNCT
ejpam-1347	195	4	1987	1987	NUM
ejpam-1347	195	5	.	.	PUNCT
ejpam-1347	196	1	[	[	X
ejpam-1347	196	2	16	16	NUM
ejpam-1347	196	3	]	]	X
ejpam-1347	196	4	m	m	PROPN
ejpam-1347	196	5	jimbo	jimbo	PROPN
ejpam-1347	196	6	,	,	PUNCT
ejpam-1347	196	7	lett	lett	PROPN
ejpam-1347	196	8	.	.	PUNCT
ejpam-1347	196	9	math	math	NOUN
ejpam-1347	196	10	.	.	PUNCT
ejpam-1347	197	1	phys	phy	NOUN
ejpam-1347	197	2	.	.	PUNCT
ejpam-1347	197	3	,	,	PUNCT
ejpam-1347	197	4	10(1):63	10(1):63	PROPN
ejpam-1347	197	5	-	-	PUNCT
ejpam-1347	197	6	69,1985	69,1985	NUM
ejpam-1347	197	7	.	.	PUNCT
ejpam-1347	198	1	references	reference	NOUN
ejpam-1347	198	2	204	204	NUM
ejpam-1347	198	3	[	[	X
ejpam-1347	198	4	17	17	NUM
ejpam-1347	198	5	]	]	X
ejpam-1347	198	6	m	m	PROPN
ejpam-1347	198	7	jimbo	jimbo	PROPN
ejpam-1347	198	8	,	,	PUNCT
ejpam-1347	198	9	lett	lett	PROPN
ejpam-1347	198	10	.	.	PUNCT
ejpam-1347	198	11	math	math	NOUN
ejpam-1347	198	12	.	.	PUNCT
ejpam-1347	199	1	phys	phy	NOUN
ejpam-1347	199	2	.	.	PUNCT
ejpam-1347	199	3	,	,	PUNCT
ejpam-1347	199	4	11(3):247	11(3):247	PROPN
ejpam-1347	199	5	-	-	SYM
ejpam-1347	199	6	252	252	NUM
ejpam-1347	199	7	,	,	PUNCT
ejpam-1347	199	8	1986	1986	NUM
ejpam-1347	199	9	[	[	X
ejpam-1347	199	10	18	18	NUM
ejpam-1347	199	11	]	]	X
ejpam-1347	199	12	a	a	DET
ejpam-1347	199	13	klimyk	klimyk	NOUN
ejpam-1347	199	14	and	and	CCONJ
ejpam-1347	199	15	k	k	PROPN
ejpam-1347	199	16	schmüdgen	schmüdgen	PROPN
ejpam-1347	199	17	,	,	PUNCT
ejpam-1347	199	18	quantum	quantum	ADJ
ejpam-1347	199	19	groups	group	NOUN
ejpam-1347	199	20	and	and	CCONJ
ejpam-1347	199	21	their	their	PRON
ejpam-1347	199	22	representations	representation	NOUN
ejpam-1347	199	23	,	,	PUNCT
ejpam-1347	199	24	springerverlag	springerverlag	NOUN
ejpam-1347	199	25	,	,	PUNCT
ejpam-1347	199	26	heidelberg	heidelberg	NOUN
ejpam-1347	199	27	,	,	PUNCT
ejpam-1347	199	28	1997	1997	NUM
ejpam-1347	199	29	[	[	X
ejpam-1347	199	30	19	19	NUM
ejpam-1347	199	31	]	]	X
ejpam-1347	199	32	t	t	PROPN
ejpam-1347	199	33	kobayashi	kobayashi	PROPN
ejpam-1347	199	34	and	and	CCONJ
ejpam-1347	199	35	t	t	PROPN
ejpam-1347	199	36	uematsu	uematsu	NOUN
ejpam-1347	199	37	,	,	PUNCT
ejpam-1347	199	38	differential	differential	ADJ
ejpam-1347	199	39	calculus	calculus	NOUN
ejpam-1347	199	40	on	on	ADP
ejpam-1347	199	41	the	the	DET
ejpam-1347	199	42	quantum	quantum	NOUN
ejpam-1347	199	43	superspace	superspace	NOUN
ejpam-1347	199	44	and	and	CCONJ
ejpam-1347	199	45	deformation	deformation	NOUN
ejpam-1347	199	46	of	of	ADP
ejpam-1347	199	47	phase	phase	NOUN
ejpam-1347	199	48	space	space	NOUN
ejpam-1347	199	49	,	,	PUNCT
ejpam-1347	199	50	z.	z.	PROPN
ejpam-1347	199	51	phys	phys	PROPN
ejpam-1347	199	52	.	.	PUNCT
ejpam-1347	199	53	,	,	PUNCT
ejpam-1347	199	54	c	c	PROPN
ejpam-1347	199	55	56:193	56:193	NUM
ejpam-1347	199	56	-	-	SYM
ejpam-1347	199	57	200	200	NUM
ejpam-1347	199	58	,	,	PUNCT
ejpam-1347	199	59	1992	1992	NUM
ejpam-1347	199	60	.	.	PUNCT
ejpam-1347	200	1	[	[	X
ejpam-1347	200	2	20	20	NUM
ejpam-1347	200	3	]	]	SYM
ejpam-1347	200	4	s	s	PART
ejpam-1347	200	5	majid	majid	PROPN
ejpam-1347	200	6	,	,	PUNCT
ejpam-1347	200	7	fondation	fondation	PROPN
ejpam-1347	200	8	of	of	ADP
ejpam-1347	200	9	quantum	quantum	PROPN
ejpam-1347	200	10	group	group	NOUN
ejpam-1347	200	11	theory	theory	NOUN
ejpam-1347	200	12	.cambridge	.cambridge	PROPN
ejpam-1347	200	13	.	.	PROPN
ejpam-1347	201	1	cambridge	cambridge	PROPN
ejpam-1347	201	2	university	university	PROPN
ejpam-1347	201	3	press	press	NOUN
ejpam-1347	201	4	,	,	PUNCT
ejpam-1347	201	5	1995	1995	NUM
ejpam-1347	201	6	.	.	PUNCT
ejpam-1347	202	1	[	[	X
ejpam-1347	202	2	21	21	NUM
ejpam-1347	202	3	]	]	X
ejpam-1347	202	4	y	y	PROPN
ejpam-1347	202	5	manin	manin	PROPN
ejpam-1347	202	6	,	,	PUNCT
ejpam-1347	202	7	multiparemetric	multiparemetric	ADJ
ejpam-1347	202	8	quantum	quantum	ADJ
ejpam-1347	202	9	deformation	deformation	NOUN
ejpam-1347	202	10	of	of	ADP
ejpam-1347	202	11	the	the	DET
ejpam-1347	202	12	general	general	ADJ
ejpam-1347	202	13	linear	linear	PROPN
ejpam-1347	202	14	supergroup	supergroup	NOUN
ejpam-1347	202	15	,	,	PUNCT
ejpam-1347	202	16	commu.math	commu.math	NOUN
ejpam-1347	202	17	.	.	PUNCT
ejpam-1347	203	1	phys	phy	NOUN
ejpam-1347	203	2	.	.	PUNCT
ejpam-1347	203	3	,	,	PUNCT
ejpam-1347	203	4	123(1):163	123(1):163	NUM
ejpam-1347	203	5	-	-	SYM
ejpam-1347	203	6	175	175	NUM
ejpam-1347	203	7	,	,	PUNCT
ejpam-1347	203	8	1989	1989	NUM
ejpam-1347	203	9	.	.	PUNCT
ejpam-1347	204	1	[	[	X
ejpam-1347	204	2	22	22	NUM
ejpam-1347	204	3	]	]	X
ejpam-1347	204	4	y	y	PROPN
ejpam-1347	204	5	manin	manin	PROPN
ejpam-1347	204	6	,	,	PUNCT
ejpam-1347	204	7	quantum	quantum	NOUN
ejpam-1347	204	8	groups	group	NOUN
ejpam-1347	204	9	and	and	CCONJ
ejpam-1347	204	10	noncommutative	noncommutative	ADJ
ejpam-1347	204	11	geometry	geometry	NOUN
ejpam-1347	204	12	preprint	preprint	NOUN
ejpam-1347	204	13	montreal	montreal	PROPN
ejpam-1347	204	14	uni	uni	PROPN
ejpam-1347	204	15	,	,	PUNCT
ejpam-1347	204	16	crm,1988	crm,1988	PROPN
ejpam-1347	204	17	.	.	PUNCT
ejpam-1347	205	1	[	[	X
ejpam-1347	205	2	23	23	NUM
ejpam-1347	205	3	]	]	PUNCT
ejpam-1347	205	4	a	a	DET
ejpam-1347	205	5	sudbery	sudbery	NOUN
ejpam-1347	205	6	,	,	PUNCT
ejpam-1347	205	7	canonical	canonical	ADJ
ejpam-1347	205	8	differential	differential	ADJ
ejpam-1347	205	9	calculus	calculus	NOUN
ejpam-1347	205	10	on	on	ADP
ejpam-1347	205	11	quantum	quantum	ADJ
ejpam-1347	205	12	general	general	ADJ
ejpam-1347	205	13	linear	linear	NOUN
ejpam-1347	205	14	groups	group	NOUN
ejpam-1347	205	15	and	and	CCONJ
ejpam-1347	205	16	supergroups	supergroup	NOUN
ejpam-1347	205	17	,	,	PUNCT
ejpam-1347	205	18	physics	physics	NOUN
ejpam-1347	205	19	lett.b	lett.b	PROPN
ejpam-1347	205	20	,	,	PUNCT
ejpam-1347	205	21	284	284	NUM
ejpam-1347	205	22	:	:	PUNCT
ejpam-1347	205	23	61	61	NUM
ejpam-1347	205	24	-	-	SYM
ejpam-1347	205	25	65	65	NUM
ejpam-1347	205	26	,	,	PUNCT
ejpam-1347	205	27	1992	1992	NUM
ejpam-1347	205	28	.	.	PUNCT
ejpam-1347	206	1	[	[	X
ejpam-1347	206	2	24	24	NUM
ejpam-1347	206	3	]	]	X
ejpam-1347	206	4	r	r	NOUN
ejpam-1347	206	5	ubriaco	ubriaco	PROPN
ejpam-1347	206	6	,	,	PUNCT
ejpam-1347	206	7	noncommutative	noncommutative	ADJ
ejpam-1347	206	8	differential	differential	ADJ
ejpam-1347	206	9	calculus	calculus	NOUN
ejpam-1347	206	10	and	and	CCONJ
ejpam-1347	206	11	q	q	NOUN
ejpam-1347	206	12	-	-	NOUN
ejpam-1347	206	13	analysis	analysis	NOUN
ejpam-1347	206	14	.	.	PUNCT
ejpam-1347	207	1	j.phys.a;math.gen	j.phys.a;math.gen	PROPN
ejpam-1347	207	2	.	.	PROPN
ejpam-1347	207	3	,	,	PUNCT
ejpam-1347	207	4	25(1	25(1	NUM
ejpam-1347	207	5	):	):	PUNCT
ejpam-1347	207	6	169	169	NUM
ejpam-1347	207	7	-	-	SYM
ejpam-1347	207	8	174	174	NUM
ejpam-1347	207	9	,	,	PUNCT
ejpam-1347	207	10	1992	1992	NUM
ejpam-1347	207	11	.	.	PUNCT
ejpam-1347	208	1	[	[	X
ejpam-1347	208	2	25	25	NUM
ejpam-1347	208	3	]	]	X
ejpam-1347	208	4	j	j	PROPN
ejpam-1347	208	5	wess	wess	PROPN
ejpam-1347	208	6	and	and	CCONJ
ejpam-1347	208	7	b	b	PROPN
ejpam-1347	208	8	zumino	zumino	PROPN
ejpam-1347	208	9	,	,	PUNCT
ejpam-1347	208	10	covariant	covariant	ADJ
ejpam-1347	208	11	differential	differential	ADJ
ejpam-1347	208	12	calculus	calculus	NOUN
ejpam-1347	208	13	on	on	ADP
ejpam-1347	208	14	the	the	DET
ejpam-1347	208	15	quantum	quantum	ADJ
ejpam-1347	208	16	hyperplane	hyperplane	NOUN
ejpam-1347	208	17	,	,	PUNCT
ejpam-1347	208	18	nucl	nucl	PROPN
ejpam-1347	208	19	.	.	PUNCT
ejpam-1347	209	1	phys	phy	NOUN
ejpam-1347	209	2	.	.	PUNCT
ejpam-1347	209	3	,	,	PUNCT
ejpam-1347	209	4	18(2	18(2	NUM
ejpam-1347	209	5	):	):	PUNCT
ejpam-1347	209	6	302	302	NUM
ejpam-1347	209	7	-	-	SYM
ejpam-1347	209	8	312	312	NUM
ejpam-1347	209	9	,	,	PUNCT
ejpam-1347	209	10	1990	1990	NUM
ejpam-1347	209	11	.	.	PUNCT
ejpam-1347	210	1	[	[	X
ejpam-1347	210	2	26	26	NUM
ejpam-1347	210	3	]	]	SYM
ejpam-1347	210	4	s	s	VERB
ejpam-1347	210	5	woronowicz	woronowicz	NOUN
ejpam-1347	210	6	,	,	PUNCT
ejpam-1347	210	7	differential	differential	ADJ
ejpam-1347	210	8	calculus	calculus	NOUN
ejpam-1347	210	9	on	on	ADP
ejpam-1347	210	10	compact	compact	ADJ
ejpam-1347	210	11	matrix	matrix	NOUN
ejpam-1347	210	12	pseudogroups	pseudogroup	NOUN
ejpam-1347	210	13	,	,	PUNCT
ejpam-1347	210	14	commun	commun	PROPN
ejpam-1347	210	15	.	.	PUNCT
ejpam-1347	210	16	math	math	NOUN
ejpam-1347	210	17	.	.	PUNCT
ejpam-1347	211	1	phys	phy	NOUN
ejpam-1347	211	2	.	.	PUNCT
ejpam-1347	211	3	,	,	PUNCT
ejpam-1347	211	4	122(1):125	122(1):125	NUM
ejpam-1347	211	5	-	-	SYM
ejpam-1347	211	6	170	170	NUM
ejpam-1347	211	7	,	,	PUNCT
ejpam-1347	211	8	1989	1989	NUM
ejpam-1347	211	9	.	.	PUNCT
ejpam-1347	212	1	[	[	X
ejpam-1347	212	2	27	27	NUM
ejpam-1347	212	3	]	]	SYM
ejpam-1347	212	4	s	s	VERB
ejpam-1347	212	5	woronowicz	woronowicz	ADJ
ejpam-1347	212	6	,	,	PUNCT
ejpam-1347	212	7	compact	compact	ADJ
ejpam-1347	212	8	matrix	matrix	NOUN
ejpam-1347	212	9	pseudogroups	pseudogroup	NOUN
ejpam-1347	212	10	,	,	PUNCT
ejpam-1347	212	11	commu.math.phys	commu.math.phy	NOUN
ejpam-1347	212	12	.	.	PUNCT
ejpam-1347	212	13	,	,	PUNCT
ejpam-1347	212	14	111(4):613665,1987	111(4):613665,1987	NUM
ejpam-1347	212	15	.	.	PUNCT
ejpam-1347	213	1	[	[	X
ejpam-1347	213	2	28	28	NUM
ejpam-1347	213	3	]	]	X
ejpam-1347	213	4	s	s	VERB
ejpam-1347	213	5	woronowicz	woronowicz	NOUN
ejpam-1347	213	6	,	,	PUNCT
ejpam-1347	213	7	pseudospaces	pseudospace	NOUN
ejpam-1347	213	8	,	,	PUNCT
ejpam-1347	213	9	pseudogroups	pseudogroup	NOUN
ejpam-1347	213	10	and	and	CCONJ
ejpam-1347	213	11	pontriagin	pontriagin	NOUN
ejpam-1347	213	12	duality	duality	NOUN
ejpam-1347	213	13	,	,	PUNCT
ejpam-1347	213	14	lect	lect	PROPN
ejpam-1347	213	15	.	.	PUNCT
ejpam-1347	213	16	notes	note	NOUN
ejpam-1347	213	17	in	in	ADP
ejpam-1347	213	18	phys	phy	NOUN
ejpam-1347	213	19	.	.	PUNCT
ejpam-1347	213	20	,	,	PUNCT
ejpam-1347	213	21	116	116	NUM
ejpam-1347	213	22	:	:	PUNCT
ejpam-1347	213	23	407	407	NUM
ejpam-1347	213	24	-	-	SYM
ejpam-1347	213	25	412	412	NUM
ejpam-1347	213	26	,	,	PUNCT
ejpam-1347	213	27	1980	1980	NUM
ejpam-1347	213	28	.	.	PUNCT
ejpam-1347	214	1	[	[	X
ejpam-1347	214	2	29	29	NUM
ejpam-1347	214	3	]	]	X
ejpam-1347	214	4	c	c	PROPN
ejpam-1347	214	5	yang	yang	PROPN
ejpam-1347	214	6	,	,	PUNCT
ejpam-1347	214	7	braid	braid	PROPN
ejpam-1347	214	8	group	group	NOUN
ejpam-1347	214	9	,	,	PUNCT
ejpam-1347	214	10	knots	knot	VERB
ejpam-1347	214	11	theory	theory	NOUN
ejpam-1347	214	12	and	and	CCONJ
ejpam-1347	214	13	statistical	statistical	ADJ
ejpam-1347	214	14	mechanics	mechanic	NOUN
ejpam-1347	214	15	i	i	PROPN
ejpam-1347	214	16	-	-	PUNCT
ejpam-1347	214	17	ii	ii	PROPN
ejpam-1347	214	18	.	.	PUNCT
ejpam-1347	214	19	singapore	singapore	PROPN
ejpam-1347	214	20	:	:	PUNCT
ejpam-1347	214	21	world	world	NOUN
ejpam-1347	214	22	scientific,1994	scientific,1994	NOUN
ejpam-1347	214	23	.	.	PUNCT
ejpam-1347	215	1	[	[	X
ejpam-1347	215	2	30	30	NUM
ejpam-1347	215	3	]	]	X
ejpam-1347	215	4	r	r	PROPN
ejpam-1347	215	5	zhang	zhang	PROPN
ejpam-1347	215	6	,	,	PUNCT
ejpam-1347	215	7	m	m	PROPN
ejpam-1347	215	8	gould	gould	PROPN
ejpam-1347	215	9	,	,	PUNCT
ejpam-1347	215	10	and	and	CCONJ
ejpam-1347	215	11	a	a	DET
ejpam-1347	215	12	bracken	bracken	NOUN
ejpam-1347	215	13	.	.	PUNCT
ejpam-1347	216	1	university	university	NOUN
ejpam-1347	216	2	of	of	ADP
ejpam-1347	216	3	queenland	queenland	PROPN
ejpam-1347	216	4	,	,	PUNCT
ejpam-1347	216	5	preprint,1989	preprint,1989	NOUN
ejpam-1347	216	6	.	.	PUNCT