id	sid	eid	entity	type
ejpam-393	1	1	7_340_ahmed.dvi european journal	ORG
ejpam-393	2	1	3	CARDINAL
ejpam-393	2	2	5, 2010	DATE
ejpam-393	2	3	853	CARDINAL
ejpam-393	2	4	1307-5543	DATE
ejpam-393	2	5	cylindric algebras tarek	ORG
ejpam-393	2	6	sayed ahmed department	PERSON
ejpam-393	2	7	science	ORG
ejpam-393	2	8	cairo university	ORG
ejpam-393	2	9	giza	GPE
ejpam-393	2	10	egypt	GPE
ejpam-393	4	1	1 < n	QUANTITY
ejpam-393	7	1	2000	CARDINAL
ejpam-393	7	2	03g15	CARDINAL
ejpam-393	7	3	03c40	CARDINAL
ejpam-393	7	4	algebraic logic	PERSON
ejpam-393	7	5	cylindric algebras	PERSON
ejpam-393	7	6	1	CARDINAL
ejpam-393	9	1	18, 21	DATE
ejpam-393	9	2	34	DATE
ejpam-393	9	3	31	DATE
ejpam-393	9	4	43	DATE
ejpam-393	9	5	24	DATE
ejpam-393	9	6	45	DATE
ejpam-393	9	7	41	DATE
ejpam-393	9	8	42	DATE
ejpam-393	9	9	30	DATE
ejpam-393	9	10	33	CARDINAL
ejpam-393	10	1	2.11	CARDINAL
ejpam-393	10	2	2.12	CARDINAL
ejpam-393	10	3	2.13	CARDINAL
ejpam-393	11	1	11	CARDINAL
ejpam-393	12	1	2.12	CARDINAL
ejpam-393	12	2	hirsch hodkinson	PERSON
ejpam-393	12	3	maddux	PERSON
ejpam-393	13	1	10	CARDINAL
ejpam-393	14	1	10	CARDINAL
ejpam-393	14	2	k ∈ ω	ORG
ejpam-393	14	3	2	CARDINAL
ejpam-393	16	1	11	CARDINAL
ejpam-393	17	1	10	CARDINAL
ejpam-393	17	2	2	CARDINAL
ejpam-393	17	3	k ∈ ω	ORG
ejpam-393	17	4	snrncan+k	GPE
ejpam-393	18	1	snrncan+k	ORG
ejpam-393	18	2	ω	ORG
ejpam-393	19	1	2.13	CARDINAL
ejpam-393	19	2	41	CARDINAL
ejpam-393	20	1	2.11	CARDINAL
ejpam-393	21	1	1	CARDINAL
ejpam-393	22	1	14	CARDINAL
ejpam-393	24	1	18	CARDINAL
ejpam-393	24	2	1	CARDINAL
ejpam-393	24	3	4.4	CARDINAL
ejpam-393	24	4	12	CARDINAL
ejpam-393	25	1	30	CARDINAL
ejpam-393	27	1	853	CARDINAL
ejpam-393	28	1	2010	DATE
ejpam-393	29	1	t. ahmed / eur	PERSON
ejpam-393	30	1	j. pure	PERSON
ejpam-393	30	2	3	CARDINAL
ejpam-393	30	3	2010	DATE
ejpam-393	30	4	853-880 854	QUANTITY
ejpam-393	31	1	1	CARDINAL
ejpam-393	32	1	n ≤ 1,nrncaω	ORG
ejpam-393	34	1	urk	ORG
ejpam-393	35	1	elk = upurk	PERSON
ejpam-393	36	1	1	CARDINAL
ejpam-393	37	1	1	CARDINAL
ejpam-393	39	1	⊂	GPE
ejpam-393	39	2	2	CARDINAL
ejpam-393	41	1	18	CARDINAL
ejpam-393	42	1	three	CARDINAL
ejpam-393	42	2	one	CARDINAL
ejpam-393	42	3	n(c	PERSON
ejpam-393	42	4	second	ORDINAL
ejpam-393	42	5	reduct	PERSON
ejpam-393	42	6	third	ORDINAL
ejpam-393	45	1	two	CARDINAL
ejpam-393	45	2	dimension ω	ORG
ejpam-393	46	1	yδ	PERSON
ejpam-393	46	2	di j = ck(dik.dk j	PERSON
ejpam-393	51	1	b(iδ	ORG
ejpam-393	53	1	0δ	CARDINAL
ejpam-393	54	1	1)δ→	CARDINAL
ejpam-393	56	1	∈	ORG
ejpam-393	56	2	rd3a	ORG
ejpam-393	56	3	3	CARDINAL
ejpam-393	58	1	rdd	ORG
ejpam-393	60	1	3 ≤ n	QUANTITY
ejpam-393	60	2	1 ≤	QUANTITY
ejpam-393	60	3	95	CARDINAL
ejpam-393	60	4	11	CARDINAL
ejpam-393	61	1	11	CARDINAL
ejpam-393	61	2	3≤	DATE
ejpam-393	61	3	j <ω	ORG
ejpam-393	62	1	1	CARDINAL
ejpam-393	62	2	11	CARDINAL
ejpam-393	62	3	rdd f rd3c n	ORG
ejpam-393	63	1	t. ahmed / eur	PERSON
ejpam-393	64	1	j. pure	PERSON
ejpam-393	64	2	3	CARDINAL
ejpam-393	64	3	2010	DATE
ejpam-393	64	4	853-880 855	MONEY
ejpam-393	64	5	2	CARDINAL
ejpam-393	64	6	∈ ω	ORG
ejpam-393	65	1	2	CARDINAL
ejpam-393	65	2	∈ ω	ORG
ejpam-393	65	3	3	CARDINAL
ejpam-393	65	4	rdd f rd3c j	ORG
ejpam-393	65	5	non-representable	NORP
ejpam-393	66	1	1	CARDINAL
ejpam-393	68	1	rdd	ORG
ejpam-393	68	2	reduct	ORG
ejpam-393	71	1	caω	GPE
ejpam-393	73	1	ω	CARDINAL
ejpam-393	74	1	∏	CARDINAL
ejpam-393	74	2	m∈ωcm	ORG
ejpam-393	74	3	∈	ORG
ejpam-393	74	4	caω	GPE
ejpam-393	77	1	18	CARDINAL
ejpam-393	77	2	1	CARDINAL
ejpam-393	77	3	elnrαcaβ	PERSON
ejpam-393	77	4	⊂	GPE
ejpam-393	77	5	snrαcaβ	GPE
ejpam-393	78	1	1	CARDINAL
ejpam-393	80	1	nrncaω ⊆ k ⊆	ORG
ejpam-393	81	1	2	CARDINAL
ejpam-393	81	2	first	ORDINAL
ejpam-393	81	3	biro.	ORG
ejpam-393	82	1	first	ORDINAL
ejpam-393	83	1	∈	ORG
ejpam-393	85	1	first	ORDINAL
ejpam-393	85	2	first	ORDINAL
ejpam-393	86	1	48	CARDINAL
ejpam-393	90	1	robin hirsch	PERSON
ejpam-393	91	1	7	CARDINAL
ejpam-393	91	2	robin hirsch	PERSON
ejpam-393	91	3	cylindric algebras	ORG
ejpam-393	91	4	maddux	PERSON
ejpam-393	91	5	simon	PERSON
ejpam-393	91	6	nemeti	PERSON
ejpam-393	93	1	7	CARDINAL
ejpam-393	94	1	1	CARDINAL
ejpam-393	96	1	cylindrifications	PERSON
ejpam-393	97	1	sc	GPE
ejpam-393	97	2	sc	GPE
ejpam-393	97	3	w	ORG
ejpam-393	100	1	ŵ	PERSON
ejpam-393	100	2	n∼	ORG
ejpam-393	101	1	j. pure	PERSON
ejpam-393	101	2	3	CARDINAL
ejpam-393	101	3	2010	DATE
ejpam-393	101	4	853-880 856	QUANTITY
ejpam-393	101	5	∈	ORG
ejpam-393	101	6	sc	ORG
ejpam-393	101	7	9	CARDINAL
ejpam-393	101	8	5.23	CARDINAL
ejpam-393	101	9	13.29	CARDINAL
ejpam-393	102	1	9	CARDINAL
ejpam-393	102	2	13.29	CARDINAL
ejpam-393	103	1	9	CARDINAL
ejpam-393	103	2	5.23	CARDINAL
ejpam-393	103	3	13.29	CARDINAL
ejpam-393	103	4	1	CARDINAL
ejpam-393	111	1	2	CARDINAL
ejpam-393	111	2	2 ≤ n <ω	QUANTITY
ejpam-393	113	1	•	CARDINAL
ejpam-393	113	2	•	CARDINAL
ejpam-393	113	3	µ∆	PERSON
ejpam-393	116	1	z̄	PERSON
ejpam-393	116	2	n(x	GPE
ejpam-393	117	1	ȳ	ORG
ejpam-393	123	1	3	CARDINAL
ejpam-393	123	2	∈	PRODUCT
ejpam-393	124	1	ȳ ⇒ nh	ORG
ejpam-393	124	2	ȳ	ORG
ejpam-393	125	1	k ∈	PERSON
ejpam-393	129	1	4	CARDINAL
ejpam-393	131	1	⊆ n	PRODUCT
ejpam-393	132	1	n0 ⊆	ORG
ejpam-393	132	2	⊆	CARDINAL
ejpam-393	134	1	⋃	PERSON
ejpam-393	135	1	xn−1	PERSON
ejpam-393	137	1	x0	ORG
ejpam-393	138	1	xn−1	PERSON
ejpam-393	139	1	x0	ORG
ejpam-393	140	1	xµ−1 ∈ nodes(ni	PERSON
ejpam-393	142	1	⊆	CARDINAL
ejpam-393	142	2	nodes(ni	PERSON
ejpam-393	145	1	∆(nodes(m),nodes(n))⊆	DATE
ejpam-393	146	1	≡{k} n	PERSON
ejpam-393	148	1	θ−1(nodes(n	ORG
ejpam-393	149	1	∈	ORG
ejpam-393	150	1	t. ahmed / eur	PERSON
ejpam-393	151	1	j. pure	PERSON
ejpam-393	151	2	3	CARDINAL
ejpam-393	151	3	2010	DATE
ejpam-393	151	4	853-880 857	MONEY
ejpam-393	152	1	i0	ORG
ejpam-393	153	1	∈	PRODUCT
ejpam-393	156	1	x0	ORG
ejpam-393	159	1	∈	PRODUCT
ejpam-393	165	1	3	CARDINAL
ejpam-393	166	1	2 ≤ n < ω	QUANTITY
ejpam-393	167	1	≤ ω	ORG
ejpam-393	167	2	ω	CARDINAL
ejpam-393	167	3	n(α	PERSON
ejpam-393	169	1	two	CARDINAL
ejpam-393	169	2	n0	GPE
ejpam-393	171	1	nodes(ni	PERSON
ejpam-393	171	2	∈	PRODUCT
ejpam-393	171	3	∃	PERSON
ejpam-393	171	4	n0	GPE
ejpam-393	171	5	⊆	CARDINAL
ejpam-393	174	1	fn−2	ORG
ejpam-393	174	2	∈	ORG
ejpam-393	176	1	fn−2	ORG
ejpam-393	178	1	fn−2	ORG
ejpam-393	179	1	second	ORDINAL
ejpam-393	182	1	∃	ORG
ejpam-393	183	1	k, fi	ORG
ejpam-393	184	1	fn−2	ORG
ejpam-393	186	1	{k	PERSON
ejpam-393	187	1	∃	PERSON
ejpam-393	187	2	ω	ORDINAL
ejpam-393	190	1	n0	GPE
ejpam-393	192	1	nodes(ni	PERSON
ejpam-393	192	2	ω	CARDINAL
ejpam-393	193	1	∈	ORG
ejpam-393	193	2	∃	PERSON
ejpam-393	193	3	n0	GPE
ejpam-393	197	1	∈	ORG
ejpam-393	197	2	fl−1	ORG
ejpam-393	197	3	fn−2	ORG
ejpam-393	198	1	∀	ORG
ejpam-393	200	1	∃	ORG
ejpam-393	200	2	{k	PERSON
ejpam-393	200	3	k, fn−2	ORG
ejpam-393	201	1	∃	PERSON
ejpam-393	202	1	6=	CARDINAL
ejpam-393	205	1	∃	ORG
ejpam-393	205	2	ω	ORDINAL
ejpam-393	206	1	t. ahmed / eur	PERSON
ejpam-393	207	1	j. pure	PERSON
ejpam-393	207	2	3	CARDINAL
ejpam-393	207	3	2010	DATE
ejpam-393	207	4	853-880 858 •	QUANTITY
ejpam-393	207	5	n(α	PERSON
ejpam-393	207	6	n(α	PERSON
ejpam-393	207	7	n0	GPE
ejpam-393	209	1	∃	ORG
ejpam-393	210	1	4	CARDINAL
ejpam-393	211	1	5	CARDINAL
ejpam-393	211	2	∈	ORG
ejpam-393	211	3	⊆	CARDINAL
ejpam-393	212	1	in−1	PERSON
ejpam-393	212	2	∈	ORG
ejpam-393	213	1	1	CARDINAL
ejpam-393	214	1	∈	ORG
ejpam-393	215	1	0	CARDINAL
ejpam-393	215	2	i0	GPE
ejpam-393	216	1	in−1	PERSON
ejpam-393	216	2	∈	ORG
ejpam-393	216	3	si0	GPE
ejpam-393	217	1	6=	DATE
ejpam-393	219	1	1	CARDINAL
ejpam-393	222	1	cn x	PERSON
ejpam-393	223	1	1	CARDINAL
ejpam-393	224	1	∈	ORG
ejpam-393	224	2	∑ at(a	PERSON
ejpam-393	224	3	1= 1	DATE
ejpam-393	224	4	i0	ORG
ejpam-393	225	1	in−1	PERSON
ejpam-393	227	1	∈	ORG
ejpam-393	227	2	1−x	CARDINAL
ejpam-393	227	3	∈	ORG
ejpam-393	228	1	∈	ORG
ejpam-393	229	1	1	CARDINAL
ejpam-393	229	2	2	CARDINAL
ejpam-393	230	1	1	CARDINAL
ejpam-393	231	1	⊆	CARDINAL
ejpam-393	233	1	0	CARDINAL
ejpam-393	234	1	2	CARDINAL
ejpam-393	237	1	first	ORDINAL
ejpam-393	237	2	1	CARDINAL
ejpam-393	240	1	⊆	CARDINAL
ejpam-393	242	1	∏	CARDINAL
ejpam-393	242	2	0	CARDINAL
ejpam-393	242	3	6∈	CARDINAL
ejpam-393	242	4	1	CARDINAL
ejpam-393	242	5	∈	ORG
ejpam-393	242	6	∏	CARDINAL
ejpam-393	243	1	0	CARDINAL
ejpam-393	245	1	second	ORDINAL
ejpam-393	245	2	6=	CARDINAL
ejpam-393	250	1	3	CARDINAL
ejpam-393	253	1	6∈	CARDINAL
ejpam-393	254	1	t. ahmed / eur	PERSON
ejpam-393	255	1	j. pure	PERSON
ejpam-393	255	2	3	CARDINAL
ejpam-393	255	3	2010	DATE
ejpam-393	255	4	853-880 859 2.øn	QUANTITY
ejpam-393	256	1	3.	CARDINAL
ejpam-393	257	1	6∈	CARDINAL
ejpam-393	257	2	∈	PRODUCT
ejpam-393	257	3	0	CARDINAL
ejpam-393	258	1	4	CARDINAL
ejpam-393	259	1	0	CARDINAL
ejpam-393	261	1	first	ORDINAL
ejpam-393	262	1	second	ORDINAL
ejpam-393	262	2	third	ORDINAL
ejpam-393	262	3	0	CARDINAL
ejpam-393	263	1	6∈	CARDINAL
ejpam-393	263	2	1	CARDINAL
ejpam-393	263	3	ci	PERSON
ejpam-393	265	1	di j 6= 0	PERSON
ejpam-393	266	1	lemma 2	ORG
ejpam-393	266	2	bm .bn	ORG
ejpam-393	267	1	di j 6= 0	PERSON
ejpam-393	268	1	2	CARDINAL
ejpam-393	270	1	0	CARDINAL
ejpam-393	272	1	9	CARDINAL
ejpam-393	272	2	13.29	CARDINAL
ejpam-393	272	3	k ∈ n	PERSON
ejpam-393	276	1	6∈	CARDINAL
ejpam-393	279	1	two	CARDINAL
ejpam-393	279	2	2	CARDINAL
ejpam-393	281	1	∈	ORG
ejpam-393	281	2	∃	ORG
ejpam-393	283	1	⊆	CARDINAL
ejpam-393	283	2	∈	ORG
ejpam-393	283	3	∃	ORG
ejpam-393	283	4	⊆	CARDINAL
ejpam-393	283	5	0	CARDINAL
ejpam-393	284	1	∈	ORG
ejpam-393	285	1	∃	ORG
ejpam-393	286	1	1	CARDINAL
ejpam-393	286	2	6=	DATE
ejpam-393	286	3	0	CARDINAL
ejpam-393	290	1	fn−2	ORG
ejpam-393	291	1	〈 f0	PERSON
ejpam-393	292	1	fl−1	ORG
ejpam-393	292	2	k .	GPE
ejpam-393	293	1	fn−2	ORG
ejpam-393	294	1	0	CARDINAL
ejpam-393	295	1	1	CARDINAL
ejpam-393	295	2	0	CARDINAL
ejpam-393	296	1	fn−2	ORG
ejpam-393	296	2	3	CARDINAL
ejpam-393	298	1	∃	ORG
ejpam-393	300	1	∃	ORG
ejpam-393	300	2	h(α	NORP
ejpam-393	301	1	∈	PRODUCT
ejpam-393	302	1	n0 ⊆	ORG
ejpam-393	304	1	n0	GPE
ejpam-393	304	2	∃	ORG
ejpam-393	304	3	1	CARDINAL
ejpam-393	305	1	f0	CARDINAL
ejpam-393	305	2	fn−2	ORG
ejpam-393	307	1	fn−2	ORG
ejpam-393	308	1	∈	ORG
ejpam-393	308	2	fn−2	ORG
ejpam-393	309	1	2	CARDINAL
ejpam-393	313	1	t. ahmed / eur	PERSON
ejpam-393	314	1	j. pure	PERSON
ejpam-393	314	2	3	CARDINAL
ejpam-393	314	3	2010	DATE
ejpam-393	314	4	853-880 860	QUANTITY
ejpam-393	316	1	nr+1	CARDINAL
ejpam-393	316	2	fn−2	ORG
ejpam-393	316	3	k ∈ω \nodes(nr	PERSON
ejpam-393	316	4	∃	ORG
ejpam-393	317	1	fn−1	PERSON
ejpam-393	318	1	2	CARDINAL
ejpam-393	319	1	∃	ORG
ejpam-393	319	2	∀	ORG
ejpam-393	324	1	∈	PRODUCT
ejpam-393	324	2	na(i0 .	GPE
ejpam-393	325	1	iµ−1	PERSON
ejpam-393	326	1	1	CARDINAL
ejpam-393	328	1	n j	ORG
ejpam-393	329	1	n j	ORG
ejpam-393	330	1	∃	ORG
ejpam-393	330	2	2	CARDINAL
ejpam-393	331	1	one	CARDINAL
ejpam-393	331	2	one	CARDINAL
ejpam-393	332	1	k-ary	PERSON
ejpam-393	332	2	one	CARDINAL
ejpam-393	332	3	one	CARDINAL
ejpam-393	340	1	i0	GPE
ejpam-393	342	1	ik−1 <ω	ORG
ejpam-393	342	2	k-ary	ORG
ejpam-393	342	3	φ	ORG
ejpam-393	343	1	xn−1	PERSON
ejpam-393	345	1	ln−1	NORP
ejpam-393	346	1	λ(x i0	ORG
ejpam-393	347	1	i0	ORG
ejpam-393	349	1	ik−1	ORG
ejpam-393	350	1	¬φ	GPE
ejpam-393	350	2	6|= φ na	QUANTITY
ejpam-393	350	3	φ	ORG
ejpam-393	351	1	∃x	GPE
ejpam-393	352	1	∈ nodes(na	PERSON
ejpam-393	352	2	φ	ORG
ejpam-393	354	1	φ	PERSON
ejpam-393	354	2	ci	PERSON
ejpam-393	354	3	di j	PERSON
ejpam-393	355	1	∃x	NORP
ejpam-393	357	1	ω	ORDINAL
ejpam-393	357	2	∈	ORG
ejpam-393	358	1	t. ahmed / eur	PERSON
ejpam-393	359	1	j. pure	PERSON
ejpam-393	359	2	3	CARDINAL
ejpam-393	359	3	2010	DATE
ejpam-393	359	4	853-880 861	QUANTITY
ejpam-393	363	1	∈	PRODUCT
ejpam-393	364	1	φ	ORG
ejpam-393	364	2	2	CARDINAL
ejpam-393	364	3	3	CARDINAL
ejpam-393	365	1	∈	ORG
ejpam-393	366	1	∈	PRODUCT
ejpam-393	366	2	xa ∈ da	PERSON
ejpam-393	367	1	∈	PRODUCT
ejpam-393	370	1	6=	CARDINAL
ejpam-393	372	1	0	CARDINAL
ejpam-393	373	1	6=	CARDINAL
ejpam-393	373	2	∈nrµc	PRODUCT
ejpam-393	374	1	∈	PRODUCT
ejpam-393	374	2	6=	CARDINAL
ejpam-393	374	3	φ(x i0	GPE
ejpam-393	376	1	x ik	PERSON
ejpam-393	376	2	φ(x i0	GPE
ejpam-393	377	1	x ik	PERSON
ejpam-393	378	1	φ(x i0	GPE
ejpam-393	379	1	x ik )da ∈nrµda	PERSON
ejpam-393	380	1	∈ φ(x i0	ORG
ejpam-393	382	1	x ik	PERSON
ejpam-393	383	1	1	CARDINAL
ejpam-393	385	1	fn−1	PERSON
ejpam-393	387	1	xn−1	PERSON
ejpam-393	389	1	x ik	PERSON
ejpam-393	390	1	∈	ORG
ejpam-393	391	1	xn−1	PERSON
ejpam-393	395	1	1	CARDINAL
ejpam-393	397	1	2	CARDINAL
ejpam-393	397	2	i0	ORG
ejpam-393	400	1	g′ ∈	PERSON
ejpam-393	400	2	∈	ORG
ejpam-393	400	3	g(i	GPE
ejpam-393	400	4	3	CARDINAL
ejpam-393	400	5	φ(x i0	GPE
ejpam-393	402	1	x ik	PERSON
ejpam-393	404	1	1	CARDINAL
ejpam-393	404	2	1	CARDINAL
ejpam-393	404	3	g′	PERSON
ejpam-393	405	1	φ(x i0	GPE
ejpam-393	406	1	x ik	PERSON
ejpam-393	406	2	da ∈ nrµ(c	PERSON
ejpam-393	406	3	φ(x i0	GPE
ejpam-393	408	1	x ik	PERSON
ejpam-393	408	2	∈ φ(x i0	ORG
ejpam-393	409	1	x ik	PERSON
ejpam-393	411	1	xµ−1	PERSON
ejpam-393	411	2	⊆	CARDINAL
ejpam-393	413	1	x ik	PERSON
ejpam-393	414	1	xn−1	PERSON
ejpam-393	414	2	i0	GPE
ejpam-393	415	1	x ik )da)≤	PERSON
ejpam-393	415	2	0	CARDINAL
ejpam-393	418	1	7→	CARDINAL
ejpam-393	419	1	xn−1	PERSON
ejpam-393	420	1	∈	ORG
ejpam-393	421	1	36	CARDINAL
ejpam-393	421	2	n ≥ 3	DATE
ejpam-393	421	3	∈	ORG
ejpam-393	422	1	∃	ORG
ejpam-393	423	1	∃	ORG
ejpam-393	423	2	h(a ′	LOC
ejpam-393	424	1	nrncaω ⊆ k ⊆ scnrncan+2	ORG
ejpam-393	428	1	6∈	CARDINAL
ejpam-393	429	1	cylindric algebras	PERSON
ejpam-393	430	1	halmos	PERSON
ejpam-393	430	2	pinter	PERSON
ejpam-393	431	1	4	CARDINAL
ejpam-393	432	1	3≤	DATE
ejpam-393	434	1	nrncaω ⊆ k ⊆ scnrncan+2	ORG
ejpam-393	435	1	nrncaω ⊆	DATE
ejpam-393	437	1	first	ORDINAL
ejpam-393	437	2	18	CARDINAL
ejpam-393	437	3	second	ORDINAL
ejpam-393	437	4	8	CARDINAL
ejpam-393	438	1	t. ahmed / eur	PERSON
ejpam-393	439	1	j. pure	PERSON
ejpam-393	439	2	3	CARDINAL
ejpam-393	439	3	2010	DATE
ejpam-393	439	4	853-880 862 2	QUANTITY
ejpam-393	440	1	algebras	ORG
ejpam-393	441	1	qan	PERSON
ejpam-393	442	1	45	CARDINAL
ejpam-393	442	2	34	DATE
ejpam-393	442	3	21	DATE
ejpam-393	442	4	22	DATE
ejpam-393	442	5	24	DATE
ejpam-393	442	6	2	DATE
ejpam-393	442	7	15	DATE
ejpam-393	442	8	29	DATE
ejpam-393	442	9	33	DATE
ejpam-393	444	1	1 < n	QUANTITY
ejpam-393	447	1	18	CARDINAL
ejpam-393	447	2	1 < n	QUANTITY
ejpam-393	448	1	29	CARDINAL
ejpam-393	448	2	34	CARDINAL
ejpam-393	448	3	nrnqam	ORG
ejpam-393	449	1	op.cit	ORG
ejpam-393	453	1	15	CARDINAL
ejpam-393	454	1	reduct	ORG
ejpam-393	454	2	reduct	PERSON
ejpam-393	454	3	qam qeam	LOC
ejpam-393	455	1	5	CARDINAL
ejpam-393	457	1	∈	ORG
ejpam-393	457	2	k	PERSON
ejpam-393	458	1	ci x	PERSON
ejpam-393	459	1	ci x .ci	PERSON
ejpam-393	459	2	cic	ORG
ejpam-393	464	1	boolean endomorphisms	ORG
ejpam-393	467	1	ci x	PERSON
ejpam-393	477	1	j ci x	PERSON
ejpam-393	481	1	k s j	PERSON
ejpam-393	482	1	4	CARDINAL
ejpam-393	482	2	6	DATE
ejpam-393	484	1	∈	ORG
ejpam-393	485	1	∈	ORG
ejpam-393	485	2	ci	PERSON
ejpam-393	486	1	⊆	CARDINAL
ejpam-393	486	2	algebras	ORG
ejpam-393	488	1	t. ahmed / eur	PERSON
ejpam-393	489	1	j. pure	PERSON
ejpam-393	489	2	3	CARDINAL
ejpam-393	489	3	2010	DATE
ejpam-393	489	4	853-880 863	QUANTITY
ejpam-393	489	5	5	CARDINAL
ejpam-393	492	1	ł ∈	ORG
ejpam-393	494	1	three	CARDINAL
ejpam-393	495	1	first	ORDINAL
ejpam-393	497	1	second	ORDINAL
ejpam-393	500	1	first	ORDINAL
ejpam-393	502	1	45	CARDINAL
ejpam-393	504	1	18	CARDINAL
ejpam-393	505	1	34	CARDINAL
ejpam-393	505	2	29	CARDINAL
ejpam-393	506	1	15	CARDINAL
ejpam-393	506	2	representable algebras	ORG
ejpam-393	507	1	third	ORDINAL
ejpam-393	508	1	first	ORDINAL
ejpam-393	508	2	24	CARDINAL
ejpam-393	508	3	22	DATE
ejpam-393	508	4	33	CARDINAL
ejpam-393	509	1	23	CARDINAL
ejpam-393	509	2	32	DATE
ejpam-393	509	3	30	DATE
ejpam-393	509	4	16	CARDINAL
ejpam-393	510	1	4	CARDINAL
ejpam-393	510	2	k, l	ORG
ejpam-393	510	3	∈	ORG
ejpam-393	511	1	= su k sk l s l	PERSON
ejpam-393	512	1	k, l	ORG
ejpam-393	512	2	k)cucv x	PERSON
ejpam-393	512	3	cucv x	PERSON
ejpam-393	516	1	sl	PERSON
ejpam-393	516	2	u k sk l	PERSON
ejpam-393	517	1	u k sk l sv	PERSON
ejpam-393	518	1	ks	GPE
ejpam-393	518	2	k l s l	FAC
ejpam-393	518	3	e6	ORG
ejpam-393	519	1	us	GPE
ejpam-393	519	2	ks	GPE
ejpam-393	519	3	k l cus l	ORG
ejpam-393	519	4	e6	ORG
ejpam-393	520	1	u ks	GPE
ejpam-393	520	2	k l s l	FAC
ejpam-393	520	3	kcus k l s l	ORG
ejpam-393	521	1	t. ahmed / eur	PERSON
ejpam-393	522	1	j. pure	PERSON
ejpam-393	522	2	3	CARDINAL
ejpam-393	522	3	2010	DATE
ejpam-393	522	4	853-880 864	QUANTITY
ejpam-393	522	5	kcus k l s l	ORG
ejpam-393	523	1	ks k l s l	ORG
ejpam-393	527	1	sv ks k ucls l	PERSON
ejpam-393	529	1	e6	ORG
ejpam-393	529	2	sv ks l vcvs k ucu	ORG
ejpam-393	530	1	sl ks k	PERSON
ejpam-393	535	1	sl k sk ucucv	PERSON
ejpam-393	536	1	su l	PERSON
ejpam-393	536	2	su l	PERSON
ejpam-393	537	1	k sk l	PERSON
ejpam-393	538	1	k sk l	PERSON
ejpam-393	538	2	k sk l	PERSON
ejpam-393	541	1	k)cucv x	PERSON
ejpam-393	544	1	s(l, k)us(k	ORG
ejpam-393	548	1	k sk l s l	PERSON
ejpam-393	551	1	k cks	PERSON
ejpam-393	554	1	k l s l	ORG
ejpam-393	555	1	k l s l	FAC
ejpam-393	561	1	12	CARDINAL
ejpam-393	563	1	6	CARDINAL
ejpam-393	565	1	3	CARDINAL
ejpam-393	566	1	7	CARDINAL
ejpam-393	568	1	one	CARDINAL
ejpam-393	569	1	8	DATE
ejpam-393	571	1	1	CARDINAL
ejpam-393	572	1	xn−1	PERSON
ejpam-393	572	2	t. ahmed / eur	PERSON
ejpam-393	573	1	j. pure	PERSON
ejpam-393	573	2	3	CARDINAL
ejpam-393	573	3	2010	DATE
ejpam-393	573	4	853-880 865	QUANTITY
ejpam-393	573	5	2	CARDINAL
ejpam-393	575	1	x̄0	WORK_OF_ART
ejpam-393	576	1	x̄m−1	GPE
ejpam-393	577	1	3	CARDINAL
ejpam-393	577	2	∂γ	PERSON
ejpam-393	577	3	∈	ORG
ejpam-393	581	1	γ	GPE
ejpam-393	582	1	φ	ORG
ejpam-393	587	1	¯bn−1	PERSON
ejpam-393	588	1	∂γ	GPE
ejpam-393	588	2	∂γ	GPE
ejpam-393	588	3	ā.	PERSON
ejpam-393	589	1	first	ORDINAL
ejpam-393	590	1	lemma	ORG
ejpam-393	590	2	5	CARDINAL
ejpam-393	591	1	ȳ	ORG
ejpam-393	593	1	6	CARDINAL
ejpam-393	594	1	¬φ)γ = ¬(φγ	PERSON
ejpam-393	595	1	xn−1(∂γ(x0	PERSON
ejpam-393	596	1	xn−1)∧φγ	ORG
ejpam-393	599	1	∃	ORG
ejpam-393	601	1	∀	PERSON
ejpam-393	601	2	b t. ahmed / eur	PERSON
ejpam-393	602	1	j. pure	PERSON
ejpam-393	602	2	3	CARDINAL
ejpam-393	602	3	2010	DATE
ejpam-393	602	4	853-880 866	QUANTITY
ejpam-393	602	5	∃	ORG
ejpam-393	604	1	∀	PERSON
ejpam-393	604	2	one	CARDINAL
ejpam-393	604	3	∃	ORG
ejpam-393	606	1	∃	PERSON
ejpam-393	607	1	∃	PERSON
ejpam-393	611	1	∃	PERSON
ejpam-393	611	2	∃	ORG
ejpam-393	611	3	efµ(a	ORG
ejpam-393	613	1	∃	PERSON
ejpam-393	614	1	∃	PERSON
ejpam-393	615	1	i(a	ORG
ejpam-393	615	2	∼k	ORG
ejpam-393	615	3	∃	ORG
ejpam-393	616	1	6	CARDINAL
ejpam-393	617	1	first	ORDINAL
ejpam-393	618	1	two	CARDINAL
ejpam-393	618	2	∼k	ORG
ejpam-393	620	1	first	ORDINAL
ejpam-393	622	1	σ	CARDINAL
ejpam-393	623	1	σ	ORG
ejpam-393	624	1	7	CARDINAL
ejpam-393	625	1	boolean algebras	ORG
ejpam-393	628	1	k < ω	ORG
ejpam-393	628	2	∼k	ORG
ejpam-393	629	1	∼k	ORG
ejpam-393	630	1	∃	ORG
ejpam-393	631	1	two	CARDINAL
ejpam-393	632	1	∃	ORG
ejpam-393	633	1	∈	ORG
ejpam-393	633	2	∃	PERSON
ejpam-393	633	3	first	ORDINAL
ejpam-393	633	4	∈	ORG
ejpam-393	635	1	g′	PERSON
ejpam-393	636	1	g′,h	PERSON
ejpam-393	636	2	t. ahmed	PERSON
ejpam-393	637	1	j. pure	PERSON
ejpam-393	637	2	3	CARDINAL
ejpam-393	637	3	2010	DATE
ejpam-393	637	4	853-880 867	QUANTITY
ejpam-393	639	1	h′ k−1	ORG
ejpam-393	640	1	∃	PERSON
ejpam-393	641	1	boolean algebras	ORG
ejpam-393	641	2	1	CARDINAL
ejpam-393	642	1	x0	ORG
ejpam-393	647	1	cartesian	NORP
ejpam-393	647	2	boolean algebras	ORG
ejpam-393	648	1	g ′ j	PERSON
ejpam-393	648	2	0 0=	CARDINAL
ejpam-393	650	1	j ∧ h j	ORG
ejpam-393	651	1	j ∨ h j	PERSON
ejpam-393	651	2	∨ h j	ORG
ejpam-393	655	1	g ′ j	PERSON
ejpam-393	656	1	∃	ORG
ejpam-393	656	2	9	CARDINAL
ejpam-393	657	1	1	CARDINAL
ejpam-393	658	1	2	CARDINAL
ejpam-393	658	2	d.	NORP
ejpam-393	658	3	3	CARDINAL
ejpam-393	659	1	4	CARDINAL
ejpam-393	660	1	∈	ORG
ejpam-393	660	2	k.	PERSON
ejpam-393	660	3	j ep	PERSON
ejpam-393	663	1	t. ahmed / eur	PERSON
ejpam-393	664	1	j. pure	PERSON
ejpam-393	664	2	3	CARDINAL
ejpam-393	664	3	2010	DATE
ejpam-393	664	4	853-880 868	QUANTITY
ejpam-393	664	5	7	CARDINAL
ejpam-393	665	1	d.	NORP
ejpam-393	666	1	6	CARDINAL
ejpam-393	667	1	6	CARDINAL
ejpam-393	668	1	j ep	PERSON
ejpam-393	669	1	1	CARDINAL
ejpam-393	669	2	2	CARDINAL
ejpam-393	669	3	3	CARDINAL
ejpam-393	670	1	6	CARDINAL
ejpam-393	674	1	8	CARDINAL
ejpam-393	675	1	j ep	PERSON
ejpam-393	676	1	first	ORDINAL
ejpam-393	676	2	m.	PERSON
ejpam-393	676	3	ω	ORDINAL
ejpam-393	678	1	6	CARDINAL
ejpam-393	681	1	xn−1	PERSON
ejpam-393	681	2	1	CARDINAL
ejpam-393	681	3	〈b〉b	PERSON
ejpam-393	681	4	a.	PERSON
ejpam-393	682	1	∀ x̄)(ψa	ORG
ejpam-393	683	1	4	CARDINAL
ejpam-393	684	1	j. pure	PERSON
ejpam-393	684	2	3	CARDINAL
ejpam-393	684	3	2010	DATE
ejpam-393	684	4	853-880 869	QUANTITY
ejpam-393	684	5	∀x	ORG
ejpam-393	684	6	∨	CARDINAL
ejpam-393	684	7	5	CARDINAL
ejpam-393	684	8	∈	ORG
ejpam-393	689	1	1	CARDINAL
ejpam-393	689	2	4	CARDINAL
ejpam-393	689	3	one	CARDINAL
ejpam-393	690	1	3	CARDINAL
ejpam-393	690	2	2	CARDINAL
ejpam-393	690	3	dom(b	ORG
ejpam-393	690	4	m. hence u	PERSON
ejpam-393	690	5	ω	ORG
ejpam-393	691	1	φ	ORG
ejpam-393	693	1	φ	ORG
ejpam-393	693	2	∈	ORG
ejpam-393	694	1	φ	ORG
ejpam-393	694	2	φ	ORG
ejpam-393	695	1	3	CARDINAL
ejpam-393	697	1	3	CARDINAL
ejpam-393	697	2	u(i	ORG
ejpam-393	697	3	3	CARDINAL
ejpam-393	697	4	j = v j	PERSON
ejpam-393	698	1	m. lemma 9	PERSON
ejpam-393	699	1	3-ary	QUANTITY
ejpam-393	700	1	i<3 pui	PERSON
ejpam-393	701	1	1	CARDINAL
ejpam-393	703	1	2	CARDINAL
ejpam-393	703	2	3 partition m	QUANTITY
ejpam-393	703	3	3	CARDINAL
ejpam-393	703	4	x2(r(x0	ORG
ejpam-393	703	5	x1 x2)−→ ∨	ORG
ejpam-393	703	6	∈	ORG
ejpam-393	703	7	4	CARDINAL
ejpam-393	703	8	r(x0	ORG
ejpam-393	703	9	5	CARDINAL
ejpam-393	703	10	x2(∃x	CARDINAL
ejpam-393	703	11	∨	CARDINAL
ejpam-393	703	12	6	CARDINAL
ejpam-393	703	13	∈	ORG
ejpam-393	703	14	x2(∃x	CARDINAL
ejpam-393	703	15	i(χu ∧φ	ORG
ejpam-393	704	1	t. ahmed / eur	PERSON
ejpam-393	705	1	j. pure	PERSON
ejpam-393	705	2	3	CARDINAL
ejpam-393	705	3	2010	DATE
ejpam-393	705	4	853-880 870	QUANTITY
ejpam-393	706	1	〈x0	PERSON
ejpam-393	706	2	xm−1〉	PERSON
ejpam-393	706	3	〈a0	PERSON
ejpam-393	706	4	am−1	PERSON
ejpam-393	706	5	∈	ORG
ejpam-393	706	6	∈ mm	PERSON
ejpam-393	709	1	4	CARDINAL
ejpam-393	712	1	6	CARDINAL
ejpam-393	713	1	x3(x	PERSON
ejpam-393	713	2	x0	ORG
ejpam-393	713	3	x3)−→	GPE
ejpam-393	714	1	∨ u∈s3	PERSON
ejpam-393	715	1	7	CARDINAL
ejpam-393	715	2	6	CARDINAL
ejpam-393	717	1	j ep	PERSON
ejpam-393	717	2	one	CARDINAL
ejpam-393	717	3	k. ∗	PERSON
ejpam-393	717	4	n. k	PERSON
ejpam-393	717	5	3	CARDINAL
ejpam-393	718	1	n∗	ORG
ejpam-393	718	2	∗ 3	DATE
ejpam-393	720	1	2	CARDINAL
ejpam-393	723	1	φ	PERSON
ejpam-393	723	2	φ	ORG
ejpam-393	723	3	r(x	WORK_OF_ART
ejpam-393	723	4	r∗	PERSON
ejpam-393	723	5	∀x)(¬p3(x	NORP
ejpam-393	724	1	iff n∗	ORG
ejpam-393	726	1	φ	ORG
ejpam-393	727	1	r∗	PERSON
ejpam-393	727	2	r(x	PERSON
ejpam-393	727	3	t3	ORG
ejpam-393	728	1	3	CARDINAL
ejpam-393	728	2	3	CARDINAL
ejpam-393	728	3	φ	ORG
ejpam-393	729	1	2	CARDINAL
ejpam-393	729	2	∨ i<3	PERSON
ejpam-393	731	1	2	CARDINAL
ejpam-393	731	2	3	CARDINAL
ejpam-393	732	1	j ep	PERSON
ejpam-393	733	1	t. ahmed / eur	PERSON
ejpam-393	734	1	j. pure	PERSON
ejpam-393	734	2	3	CARDINAL
ejpam-393	734	3	2010	DATE
ejpam-393	734	4	853-880 871	QUANTITY
ejpam-393	734	5	4	CARDINAL
ejpam-393	734	6	3	CARDINAL
ejpam-393	735	1	∈	ORG
ejpam-393	736	1	∈	ORG
ejpam-393	737	1	s. therefore n	PERSON
ejpam-393	738	1	〈x0	PERSON
ejpam-393	742	1	3,4	CARDINAL
ejpam-393	743	1	x2(∃x	CARDINAL
ejpam-393	743	2	∨	CARDINAL
ejpam-393	743	3	5	CARDINAL
ejpam-393	744	1	6	CARDINAL
ejpam-393	745	1	∈	ORG
ejpam-393	745	2	3	CARDINAL
ejpam-393	745	3	3	CARDINAL
ejpam-393	745	4	−→∀	ORG
ejpam-393	747	1	2	CARDINAL
ejpam-393	747	2	b̄ ∈n	ORG
ejpam-393	747	3	∧φ)(ā	ORDINAL
ejpam-393	747	4	n |= ∃x2(χu	ORG
ejpam-393	748	1	n |=	ORG
ejpam-393	750	1	a0)∧	ORG
ejpam-393	750	2	6=	CARDINAL
ejpam-393	750	3	6=	CARDINAL
ejpam-393	753	1	3	CARDINAL
ejpam-393	753	2	13	CARDINAL
ejpam-393	753	3	b0)(a1	GPE
ejpam-393	753	4	b1)(rl	GPE
ejpam-393	756	1	c̄	DATE
ejpam-393	758	1	9	CARDINAL
ejpam-393	759	1	t. ahmed / eur	PERSON
ejpam-393	760	1	j. pure	PERSON
ejpam-393	760	2	3	CARDINAL
ejpam-393	760	3	2010	DATE
ejpam-393	760	4	853-880 872	QUANTITY
ejpam-393	760	5	one	CARDINAL
ejpam-393	760	6	one	CARDINAL
ejpam-393	761	1	1	CARDINAL
ejpam-393	762	1	x0	ORG
ejpam-393	762	2	⋃	DATE
ejpam-393	762	3	{pi(x j	PERSON
ejpam-393	763	1	φ ∈ l	ORG
ejpam-393	764	1	first	ORDINAL
ejpam-393	764	2	three	CARDINAL
ejpam-393	765	1	φ ∈ l	ORG
ejpam-393	765	2	φ	ORG
ejpam-393	766	1	algebras of dimension n.	ORG
ejpam-393	766	2	φ ∈ l	PERSON
ejpam-393	766	3	φ	ORG
ejpam-393	767	1	∃x	NORP
ejpam-393	767	2	first	ORDINAL
ejpam-393	767	3	three	CARDINAL
ejpam-393	768	1	1	CARDINAL
ejpam-393	768	2	φ ∈	PERSON
ejpam-393	768	3	φ ∈ l	PERSON
ejpam-393	768	4	φ	ORG
ejpam-393	768	5	x0	ORG
ejpam-393	770	1	nr3aω	ORG
ejpam-393	770	2	1	CARDINAL
ejpam-393	770	3	∈nr3caω	GPE
ejpam-393	771	1	rsc reduct	PERSON
ejpam-393	772	1	first	ORDINAL
ejpam-393	772	2	m. condition	PERSON
ejpam-393	772	3	2	CARDINAL
ejpam-393	772	4	33} †in	DATE
ejpam-393	773	1	12	CARDINAL
ejpam-393	773	2	sec	ORG
ejpam-393	773	3	4.3	PRODUCT
ejpam-393	774	1	3	DATE
ejpam-393	775	1	t. ahmed / eur	PERSON
ejpam-393	776	1	j. pure	PERSON
ejpam-393	776	2	3	CARDINAL
ejpam-393	776	3	2010	DATE
ejpam-393	776	4	853-880 873	QUANTITY
ejpam-393	776	5	3	CARDINAL
ejpam-393	776	6	a.	PERSON
ejpam-393	776	7	⋃	DATE
ejpam-393	776	8	3	CARDINAL
ejpam-393	776	9	33	CARDINAL
ejpam-393	776	10	∩	PERSON
ejpam-393	777	1	3	CARDINAL
ejpam-393	777	2	4	CARDINAL
ejpam-393	777	3	〈a0	PERSON
ejpam-393	777	4	∈	ORG
ejpam-393	777	5	2	CARDINAL
ejpam-393	778	1	3	CARDINAL
ejpam-393	778	2	⊆	CARDINAL
ejpam-393	778	3	u∈s3	DATE
ejpam-393	778	4	〈a0	PERSON
ejpam-393	778	5	∈	ORG
ejpam-393	779	1	4	CARDINAL
ejpam-393	779	2	x̄)m∩(χu	GPE
ejpam-393	779	3	5	CARDINAL
ejpam-393	780	1	3	CARDINAL
ejpam-393	780	2	⋃	TIME
ejpam-393	780	3	3	CARDINAL
ejpam-393	780	4	4	CARDINAL
ejpam-393	780	5	6	CARDINAL
ejpam-393	780	6	6=	DATE
ejpam-393	781	1	⋃	PERSON
ejpam-393	781	2	m. summarizing the above	PERSON
ejpam-393	781	3	1u	CARDINAL
ejpam-393	782	1	2	CARDINAL
ejpam-393	782	2	1u	CARDINAL
ejpam-393	782	3	1u	CARDINAL
ejpam-393	782	4	1u	CARDINAL
ejpam-393	783	1	3	CARDINAL
ejpam-393	783	2	4	CARDINAL
ejpam-393	784	1	5	CARDINAL
ejpam-393	784	2	6	CARDINAL
ejpam-393	785	1	1u	CARDINAL
ejpam-393	786	1	⋃	DATE
ejpam-393	786	2	1u	CARDINAL
ejpam-393	787	1	13	CARDINAL
ejpam-393	788	1	u ∈ 33	ORG
ejpam-393	788	2	1u	CARDINAL
ejpam-393	788	3	1u	CARDINAL
ejpam-393	790	1	1u	CARDINAL
ejpam-393	790	2	t. ahmed / eur	PERSON
ejpam-393	791	1	j. pure	PERSON
ejpam-393	791	2	3	CARDINAL
ejpam-393	791	3	2010	DATE
ejpam-393	791	4	853-880 874 reduct	QUANTITY
ejpam-393	792	1	1u	CARDINAL
ejpam-393	793	1	first	ORDINAL
ejpam-393	794	1	3	CARDINAL
ejpam-393	796	1	first	ORDINAL
ejpam-393	797	1	rsc reduct	PERSON
ejpam-393	797	2	nr3rsc5	GPE
ejpam-393	801	1	9	CARDINAL
ejpam-393	803	1	φ ∈ l	PERSON
ejpam-393	803	2	φ ∈	PERSON
ejpam-393	804	1	a∼=nr3aω	ORG
ejpam-393	804	2	7→	CARDINAL
ejpam-393	805	1	u ∈ 33	ORG
ejpam-393	807	1	4	CARDINAL
ejpam-393	807	2	9	CARDINAL
ejpam-393	808	1	∏	CARDINAL
ejpam-393	812	1	10	CARDINAL
ejpam-393	813	1	1u	CARDINAL
ejpam-393	813	2	di j	PERSON
ejpam-393	813	3	1	CARDINAL
ejpam-393	813	4	∏	CARDINAL
ejpam-393	813	5	2	CARDINAL
ejpam-393	814	1	1	CARDINAL
ejpam-393	814	2	3	CARDINAL
ejpam-393	816	1	dai	ORG
ejpam-393	817	1	one	CARDINAL
ejpam-393	817	2	∈	ORG
ejpam-393	818	1	t. ahmed / eur	PERSON
ejpam-393	819	1	j. pure	PERSON
ejpam-393	819	2	3	CARDINAL
ejpam-393	819	3	2010	DATE
ejpam-393	819	4	853	CARDINAL
ejpam-393	822	1	dai	ORG
ejpam-393	822	2	di j.	PERSON
ejpam-393	823	1	3	CARDINAL
ejpam-393	823	2	1v	CARDINAL
ejpam-393	824	1	ηi(x	PERSON
ejpam-393	827	1	∈	ORG
ejpam-393	827	2	∈	ORG
ejpam-393	828	1	〈au〉u∈33	PERSON
ejpam-393	830	1	∃x i(χu ∧φ	ORG
ejpam-393	830	2	6	CARDINAL
ejpam-393	830	3	9	CARDINAL
ejpam-393	830	4	6=	CARDINAL
ejpam-393	830	5	∃x	NORP
ejpam-393	830	6	5	CARDINAL
ejpam-393	830	7	33	CARDINAL
ejpam-393	830	8	6=	CARDINAL
ejpam-393	834	1	cia	ORG
ejpam-393	835	1	33	CARDINAL
ejpam-393	835	2	a).1u	NORP
ejpam-393	837	1	one	CARDINAL
ejpam-393	838	1	reduct	PERSON
ejpam-393	841	1	3	CARDINAL
ejpam-393	844	1	9	CARDINAL
ejpam-393	844	2	1u	CARDINAL
ejpam-393	844	3	di j)u∈33,i	PERSON
ejpam-393	844	4	j<3 ≡	ORG
ejpam-393	844	5	1u	CARDINAL
ejpam-393	844	6	di j)u∈33,i	PERSON
ejpam-393	845	1	0	CARDINAL
ejpam-393	845	2	1	CARDINAL
ejpam-393	845	3	q.	PERSON
ejpam-393	846	1	reduct	ORG
ejpam-393	847	1	j. pure	PERSON
ejpam-393	847	2	3	CARDINAL
ejpam-393	847	3	2010	DATE
ejpam-393	847	4	853-880 876	QUANTITY
ejpam-393	847	5	3	CARDINAL
ejpam-393	848	1	4	CARDINAL
ejpam-393	848	2	first	ORDINAL
ejpam-393	849	1	3	CARDINAL
ejpam-393	850	1	non-representable algebras	ORG
ejpam-393	851	1	∈	ORG
ejpam-393	851	2	33	CARDINAL
ejpam-393	852	1	〈1,0,2	PERSON
ejpam-393	852	2	∈	ORG
ejpam-393	853	1	t(x	PERSON
ejpam-393	853	2	ca2	ORG
ejpam-393	854	1	0c0	DATE
ejpam-393	856	1	ci(di j .x	PERSON
ejpam-393	856	2	6=	CARDINAL
ejpam-393	857	1	j.	PERSON
ejpam-393	859	1	110	CARDINAL
ejpam-393	860	1	101	CARDINAL
ejpam-393	864	1	1u	CARDINAL
ejpam-393	864	2	110	CARDINAL
ejpam-393	865	1	101 + 1112	DATE
ejpam-393	866	1	1112	CARDINAL
ejpam-393	867	1	a.	GPE
ejpam-393	868	1	1002 + 101	DATE
ejpam-393	868	2	1002	CARDINAL
ejpam-393	870	1	101	CARDINAL
ejpam-393	871	1	11	CARDINAL
ejpam-393	871	2	3s(0,1)x	CARDINAL
ejpam-393	871	3	0s	CARDINAL
ejpam-393	872	1	1 3(x	CARDINAL
ejpam-393	873	1	3	CARDINAL
ejpam-393	873	2	3s(0,1)c3	CARDINAL
ejpam-393	874	1	11	CARDINAL
ejpam-393	874	2	1.5.10	CARDINAL
ejpam-393	874	3	3s(0,1)c3x	CARDINAL
ejpam-393	875	1	0s	CARDINAL
ejpam-393	876	1	1 3c1c3	CARDINAL
ejpam-393	876	2	0s	CARDINAL
ejpam-393	877	1	1c1c3	CARDINAL
ejpam-393	877	2	0s	CARDINAL
ejpam-393	879	1	3s(0,1)c3x ≤	MONEY
ejpam-393	879	2	1c0c3	PRODUCT
ejpam-393	879	3	3s(0,1)c3	CARDINAL
ejpam-393	880	1	1c1(χ	CARDINAL
ejpam-393	880	2	1 0c0(χ	QUANTITY
ejpam-393	883	1	3s(0,1	DATE
ejpam-393	883	2	one	CARDINAL
ejpam-393	883	3	nr3d	PRODUCT
ejpam-393	884	1	11	CARDINAL
ejpam-393	884	2	1.5.12	CARDINAL
ejpam-393	884	3	1.5.1	CARDINAL
ejpam-393	884	4	3s(0,1)c3	CARDINAL
ejpam-393	885	1	sn	ORG
ejpam-393	885	2	0s	CARDINAL
ejpam-393	886	1	1s	CARDINAL
ejpam-393	888	1	877	CARDINAL
ejpam-393	888	2	11	CARDINAL
ejpam-393	888	3	1.3.8	CARDINAL
ejpam-393	888	4	di j ∩	PERSON
ejpam-393	888	5	j x	PERSON
ejpam-393	889	1	j ∈	PERSON
ejpam-393	890	1	3s(0,1)x	CARDINAL
ejpam-393	890	2	0	CARDINAL
ejpam-393	890	3	one	CARDINAL
ejpam-393	891	1	4	CARDINAL
ejpam-393	891	2	13	CARDINAL
ejpam-393	891	3	∈	ORG
ejpam-393	892	1	3s(0,1	DATE
ejpam-393	892	2	one	CARDINAL
ejpam-393	892	3	3s(0,1)bu	ORG
ejpam-393	893	1	3s(0,1)bu	ORG
ejpam-393	893	2	⊆	PRODUCT
ejpam-393	893	3	∈	ORG
ejpam-393	895	1	∈	ORG
ejpam-393	898	1	3	CARDINAL
ejpam-393	899	1	rsc	PRODUCT
ejpam-393	899	2	nr3d	ORG
ejpam-393	901	1	21	CARDINAL
ejpam-393	902	1	18	CARDINAL
ejpam-393	903	1	34	CARDINAL
ejpam-393	903	2	29	CARDINAL
ejpam-393	904	1	1	CARDINAL
ejpam-393	904	2	h. andréka	PERSON
ejpam-393	904	3	i. németi	PERSON
ejpam-393	904	4	t. sayed ahmed	PERSON
ejpam-393	904	5	algebras	ORG
ejpam-393	905	1	73(1	CARDINAL
ejpam-393	905	2	2008	DATE
ejpam-393	906	1	2	CARDINAL
ejpam-393	906	2	h. andréka	PERSON
ejpam-393	906	3	s. mikulus	PERSON
ejpam-393	906	4	i. németi	PERSON
ejpam-393	906	5	a. simon	PERSON
ejpam-393	906	6	91	CARDINAL
ejpam-393	906	7	1998	DATE
ejpam-393	906	8	190	CARDINAL
ejpam-393	906	9	3	CARDINAL
ejpam-393	906	10	j. burgess	PERSON
ejpam-393	908	1	4	CARDINAL
ejpam-393	908	2	embeddable cylindric algebras journal	ORG
ejpam-393	908	3	10	CARDINAL
ejpam-393	908	4	1-11	CARDINAL
ejpam-393	909	1	5	CARDINAL
ejpam-393	909	2	fremlin	ORG
ejpam-393	909	3	ma	GPE
ejpam-393	909	4	cambridge university press	ORG
ejpam-393	910	1	1984	DATE
ejpam-393	911	1	6	CARDINAL
ejpam-393	911	2	w. hodges	PERSON
ejpam-393	911	3	42	CARDINAL
ejpam-393	911	4	7	CARDINAL
ejpam-393	911	5	hirsch r. relation	PERSON
ejpam-393	911	6	cylindric algebras	ORG
ejpam-393	911	7	2007	DATE
ejpam-393	911	8	703	CARDINAL
ejpam-393	912	1	8	CARDINAL
ejpam-393	912	2	r. hirsch	PERSON
ejpam-393	912	3	i. hodkinson	PERSON
ejpam-393	913	1	62(3	CARDINAL
ejpam-393	913	2	1997	DATE
ejpam-393	913	3	816–847	CARDINAL
ejpam-393	914	1	9	CARDINAL
ejpam-393	914	2	r. hirsch	PERSON
ejpam-393	914	3	i. hodkinson	PERSON
ejpam-393	915	1	2002	DATE
ejpam-393	916	1	147	CARDINAL
ejpam-393	917	1	2002	DATE
ejpam-393	918	1	10	CARDINAL
ejpam-393	918	2	r. hirsch	PERSON
ejpam-393	918	3	i. hodkinson	PERSON
ejpam-393	918	4	r. maddux	PERSON
ejpam-393	918	5	cylindric algebras	ORG
ejpam-393	919	1	2002	DATE
ejpam-393	919	2	197–213	CARDINAL
ejpam-393	920	1	11	CARDINAL
ejpam-393	920	2	l. henkin	PERSON
ejpam-393	920	3	a. tarski cylindric algebras	PERSON
ejpam-393	920	4	i. north holland	PERSON
ejpam-393	920	5	1971	DATE
ejpam-393	920	6	878	CARDINAL
ejpam-393	921	1	12	CARDINAL
ejpam-393	921	2	l. henkin	PERSON
ejpam-393	921	3	j.d.	PERSON
ejpam-393	921	4	a. tarski cylindric algebras part ii	PERSON
ejpam-393	922	1	north holland	PERSON
ejpam-393	922	2	1985	DATE
ejpam-393	923	1	13	CARDINAL
ejpam-393	923	2	l. henkin	PERSON
ejpam-393	923	3	j. d.	PERSON
ejpam-393	923	4	a. tarski	PERSON
ejpam-393	923	5	h. andreka	PERSON
ejpam-393	923	6	i. németi	PERSON
ejpam-393	923	7	algebras	ORG
ejpam-393	924	1	883	CARDINAL
ejpam-393	924	2	berlin	GPE
ejpam-393	924	3	1981	DATE
ejpam-393	926	1	14	CARDINAL
ejpam-393	926	2	i. németi	PERSON
ejpam-393	926	3	cylindric algebras	ORG
ejpam-393	927	1	notre dame	ORG
ejpam-393	927	2	24(3	CARDINAL
ejpam-393	927	3	1983	DATE
ejpam-393	927	4	399-409	CARDINAL
ejpam-393	928	1	15	CARDINAL
ejpam-393	928	2	i. németi	PERSON
ejpam-393	929	1	13-1996	DATE
ejpam-393	930	1	studia logica 50(4	ORG
ejpam-393	930	2	1991)p.465-569	CARDINAL
ejpam-393	931	1	16	CARDINAL
ejpam-393	931	2	j. madárasz j.	PERSON
ejpam-393	931	3	t. sayed ahmed	PERSON
ejpam-393	931	4	56	CARDINAL
ejpam-393	931	5	2	CARDINAL
ejpam-393	931	6	2007	DATE
ejpam-393	932	1	179	CARDINAL
ejpam-393	933	1	17	CARDINAL
ejpam-393	933	2	a. miller	PERSON
ejpam-393	933	3	american	NORP
ejpam-393	933	4	266	CARDINAL
ejpam-393	933	5	1981	DATE
ejpam-393	934	1	93-113	CARDINAL
ejpam-393	934	2	18	CARDINAL
ejpam-393	934	3	t. sayed ahmed	PERSON
ejpam-393	935	1	9 (2001	DATE
ejpam-393	936	1	31	CARDINAL
ejpam-393	937	1	19	CARDINAL
ejpam-393	937	2	t. sayed ahmed martin’s	PERSON
ejpam-393	938	1	studia logica 72	PERSON
ejpam-393	938	2	2002	DATE
ejpam-393	938	3	20	CARDINAL
ejpam-393	938	4	t. sayed ahmed	PERSON
ejpam-393	939	1	notre dame	ORG
ejpam-393	939	2	44	DATE
ejpam-393	939	3	3)(2003	DATE
ejpam-393	939	4	p.157-173	DATE
ejpam-393	940	1	21	CARDINAL
ejpam-393	940	2	t. sayed ahmed	PERSON
ejpam-393	940	3	2	CARDINAL
ejpam-393	940	4	polyadic algebras	PERSON
ejpam-393	941	1	mathematicea	ORG
ejpam-393	941	2	172	CARDINAL
ejpam-393	941	3	2002	DATE
ejpam-393	942	1	22	CARDINAL
ejpam-393	942	2	t. sayed ahmed	PERSON
ejpam-393	942	3	martin	PERSON
ejpam-393	943	1	studia logica 72	PERSON
ejpam-393	943	2	2002	DATE
ejpam-393	944	1	23	CARDINAL
ejpam-393	944	2	t. sayed ahmed	PERSON
ejpam-393	944	3	32	CARDINAL
ejpam-393	944	4	3	CARDINAL
ejpam-393	944	5	2003	DATE
ejpam-393	944	6	24	CARDINAL
ejpam-393	944	7	t. sayed ahmed	PERSON
ejpam-393	945	1	notre dame	ORG
ejpam-393	945	2	44	DATE
ejpam-393	945	3	3)(2003	DATE
ejpam-393	945	4	p.157-173	DATE
ejpam-393	946	1	25	CARDINAL
ejpam-393	946	2	t. sayed ahmed	PERSON
ejpam-393	946	3	polyadic algebras	ORG
ejpam-393	947	1	51	CARDINAL
ejpam-393	947	2	2004	DATE
ejpam-393	948	1	26	CARDINAL
ejpam-393	948	2	t. sayed ahmed	PERSON
ejpam-393	948	3	algebras	ORG
ejpam-393	948	4	studia logica 81	PERSON
ejpam-393	949	1	27	CARDINAL
ejpam-393	949	2	t. sayed ahmed	PERSON
ejpam-393	949	3	algebraic logic	PERSON
ejpam-393	949	4	today	DATE
ejpam-393	951	1	11	CARDINAL
ejpam-393	951	2	4	CARDINAL
ejpam-393	951	3	2005	DATE
ejpam-393	951	4	p.465-516	CARDINAL
ejpam-393	951	5	879	CARDINAL
ejpam-393	951	6	28	CARDINAL
ejpam-393	951	7	t. sayed ahmed	PERSON
ejpam-393	951	8	quaterly 52	DATE
ejpam-393	951	9	1	CARDINAL
ejpam-393	951	10	2006	DATE
ejpam-393	951	11	p.106-112	CARDINAL
ejpam-393	951	12	29	CARDINAL
ejpam-393	951	13	studia logica 85(2	PERSON
ejpam-393	951	14	2007)p	CARDINAL
ejpam-393	951	15	139	CARDINAL
ejpam-393	952	1	30	CARDINAL
ejpam-393	952	2	t. sayed ahmed	PERSON
ejpam-393	952	3	polyadic algebras	ORG
ejpam-393	953	1	51	CARDINAL
ejpam-393	953	2	2004	DATE
ejpam-393	954	1	31	CARDINAL
ejpam-393	954	2	t. sayed ahmed	PERSON
ejpam-393	954	3	13 (2005	DATE
ejpam-393	954	4	277	CARDINAL
ejpam-393	955	1	32	CARDINAL
ejpam-393	955	2	t. sayed ahmed	PERSON
ejpam-393	955	3	algebras	ORG
ejpam-393	955	4	studia logica 81	PERSON
ejpam-393	956	1	33	CARDINAL
ejpam-393	956	2	t. sayed ahmed	PERSON
ejpam-393	956	3	algebraic logic	PERSON
ejpam-393	956	4	today	DATE
ejpam-393	958	1	11	CARDINAL
ejpam-393	958	2	4	CARDINAL
ejpam-393	958	3	2005	DATE
ejpam-393	958	4	p.465-516	CARDINAL
ejpam-393	959	1	34	CARDINAL
ejpam-393	959	2	t. sayed ahmed	PERSON
ejpam-393	959	3	quaterly 52	DATE
ejpam-393	959	4	1	CARDINAL
ejpam-393	959	5	2006	DATE
ejpam-393	960	1	35	CARDINAL
ejpam-393	960	2	t. sayed ahmed	PERSON
ejpam-393	960	3	first	ORDINAL
ejpam-393	960	4	15	CARDINAL
ejpam-393	960	5	4	CARDINAL
ejpam-393	960	6	2006	DATE
ejpam-393	961	1	36	CARDINAL
ejpam-393	961	2	ahmed non	PERSON
ejpam-393	961	3	37	CARDINAL
ejpam-393	961	4	t. sayed ahmed	PERSON
ejpam-393	962	1	first	ORDINAL
ejpam-393	962	2	19(1	CARDINAL
ejpam-393	962	3	2009	DATE
ejpam-393	963	1	97-112	CARDINAL
ejpam-393	964	1	38	CARDINAL
ejpam-393	964	2	t. sayed ahmed	PERSON
ejpam-393	965	1	cylindric algebras	ORG
ejpam-393	965	2	quarterly 55(3)(2009	DATE
ejpam-393	965	3	280	CARDINAL
ejpam-393	965	4	39	CARDINAL
ejpam-393	965	5	t. sayed ahmed	PERSON
ejpam-393	965	6	cylindric algebras	ORG
ejpam-393	965	7	quarterly 55(6)(2009)p.666-668	DATE
ejpam-393	965	8	t. sayed ahmed	PERSON
ejpam-393	966	1	quarterly	DATE
ejpam-393	966	2	56(1)(2010)p.103-112	CARDINAL
ejpam-393	966	3	41	CARDINAL
ejpam-393	966	4	t. sayed ahmed	PERSON
ejpam-393	966	5	first	ORDINAL
ejpam-393	966	6	1(2	CARDINAL
ejpam-393	966	7	2009	DATE
ejpam-393	967	1	113	CARDINAL
ejpam-393	967	2	42	CARDINAL
ejpam-393	967	3	t. sayed ahmed	PERSON
ejpam-393	967	4	1(2	CARDINAL
ejpam-393	967	5	2009	DATE
ejpam-393	968	1	127	CARDINAL
ejpam-393	968	2	43	CARDINAL
ejpam-393	968	3	t. sayed ahmed	PERSON
ejpam-393	968	4	quarterly	DATE
ejpam-393	968	5	56(1)(2010)p.103-112	CARDINAL
ejpam-393	968	6	44	CARDINAL
ejpam-393	968	7	t. sayed ahmed	PERSON
ejpam-393	969	1	880	CARDINAL
ejpam-393	969	2	45	CARDINAL
ejpam-393	969	3	t. sayed ahmed	PERSON
ejpam-393	969	4	i. németi	PERSON
ejpam-393	970	1	studia logica	PERSON
ejpam-393	970	2	62	DATE
ejpam-393	970	3	2	CARDINAL
ejpam-393	970	4	2001	DATE
ejpam-393	970	5	262	CARDINAL
ejpam-393	971	1	46	CARDINAL
ejpam-393	971	2	ahmed	PERSON
ejpam-393	971	3	m. amer polyadic	PERSON
ejpam-393	971	4	cylindric algebras	PERSON
ejpam-393	971	5	52	CARDINAL
ejpam-393	971	6	49	DATE
ejpam-393	971	7	2006	DATE
ejpam-393	972	1	47	CARDINAL
ejpam-393	972	2	t. sayed ahmed	PERSON
ejpam-393	972	3	cylindric algebras	ORG
ejpam-393	972	4	15 (2007	DATE
ejpam-393	973	1	41	CARDINAL
ejpam-393	975	1	48	CARDINAL
ejpam-393	975	2	i. sain	PERSON
ejpam-393	976	1	first	ORDINAL
ejpam-393	977	1	igpl	GPE
ejpam-393	978	1	oxford university press	ORG
ejpam-393	979	1	8(4	CARDINAL
ejpam-393	979	2	2000	DATE
ejpam-393	980	1	495–589	DATE
ejpam-393	981	1	49	CARDINAL
ejpam-393	981	2	g. sagi	PERSON
ejpam-393	981	3	65(3)(2000	CARDINAL
ejpam-393	981	4	884	CARDINAL
ejpam-393	982	1	50	CARDINAL
ejpam-393	982	2	s. shelah.	PERSON
ejpam-393	983	1	second	ORDINAL
ejpam-393	983	2	north holland	GPE
ejpam-393	983	3	p.c.	GPE
ejpam-393	983	4	amsterdam	GPE
ejpam-393	983	5	1990	DATE
ejpam-393	984	1	51	CARDINAL
ejpam-393	984	2	a. tarski	PERSON
ejpam-393	984	3	s.	PERSON
ejpam-393	985	1	41	CARDINAL
ejpam-393	985	2	1987	DATE