id	sid	eid	entity	type
ejpam-515	1	1	5_xxx_qian.dvi european journal	ORG
ejpam-515	2	1	3	CARDINAL
ejpam-515	2	2	3, 2010	DATE
ejpam-515	2	3	417	CARDINAL
ejpam-515	2	4	1307-5543	DATE
ejpam-515	2	5	granger	PERSON
ejpam-515	3	1	clive w.j	PERSON
ejpam-515	4	1	granger	PERSON
ejpam-515	4	2	qian department	ORG
ejpam-515	4	3	university of melbourne	ORG
ejpam-515	4	4	3010	CARDINAL
ejpam-515	4	5	australia	GPE
ejpam-515	5	1	first	ORDINAL
ejpam-515	8	1	2000	CARDINAL
ejpam-515	8	2	62f12	CARDINAL
ejpam-515	8	3	62j12	CARDINAL
ejpam-515	8	4	60f15	CARDINAL
ejpam-515	8	5	1	CARDINAL
ejpam-515	14	1	4	CARDINAL
ejpam-515	14	2	14	CARDINAL
ejpam-515	17	1	2010	DATE
ejpam-515	18	1	g. qian	PERSON
ejpam-515	19	1	j. pure	PERSON
ejpam-515	19	2	3	CARDINAL
ejpam-515	19	3	2010	DATE
ejpam-515	19	4	417-434 418	QUANTITY
ejpam-515	21	1	aic	PERSON
ejpam-515	24	1	first	ORDINAL
ejpam-515	24	2	aic	ORG
ejpam-515	24	3	1	CARDINAL
ejpam-515	25	1	18	CARDINAL
ejpam-515	26	1	16	CARDINAL
ejpam-515	26	2	section 2	LAW
ejpam-515	27	1	section 3	LAW
ejpam-515	30	1	section 4	LAW
ejpam-515	31	1	section 5	DATE
ejpam-515	31	2	2	CARDINAL
ejpam-515	33	1	y!)−1µy	ORG
ejpam-515	33	2	0,1,2	CARDINAL
ejpam-515	34	1	linear	ORG
ejpam-515	34	2	η	PERSON
ejpam-515	35	1	yn	ORG
ejpam-515	36	1	xn	ORG
ejpam-515	37	1	poisson(µi	PERSON
ejpam-515	40	1	yix	DATE
ejpam-515	41	1	1	CARDINAL
ejpam-515	41	2	max	PERSON
ejpam-515	41	3	β ℓ(β |yn	ORG
ejpam-515	43	1	yix	DATE
ejpam-515	43	2	g. qian	PERSON
ejpam-515	44	1	j. pure	PERSON
ejpam-515	44	2	3	CARDINAL
ejpam-515	44	3	2010	DATE
ejpam-515	44	4	417-434 419	QUANTITY
ejpam-515	44	5	0	CARDINAL
ejpam-515	50	1	fisher	ORG
ejpam-515	51	1	2ℓ	CARDINAL
ejpam-515	51	2	2ℓ	CARDINAL
ejpam-515	51	3	t nu nxn	ORG
ejpam-515	51	4	2	CARDINAL
ejpam-515	51	5	un	ORG
ejpam-515	53	1	0	CARDINAL
ejpam-515	57	1	1,2	CARDINAL
ejpam-515	58	1	β(α	PERSON
ejpam-515	59	1	logµα	DATE
ejpam-515	59	2	αβα	CARDINAL
ejpam-515	61	1	3	CARDINAL
ejpam-515	61	2	first	ORDINAL
ejpam-515	61	3	second	ORDINAL
ejpam-515	62	1	β(α	PERSON
ejpam-515	63	1	3	CARDINAL
ejpam-515	63	2	one	CARDINAL
ejpam-515	64	1	aic	ORG
ejpam-515	64	2	1	CARDINAL
ejpam-515	65	1	18	CARDINAL
ejpam-515	66	1	17	CARDINAL
ejpam-515	66	2	11	CARDINAL
ejpam-515	66	3	3	CARDINAL
ejpam-515	67	1	aic	ORG
ejpam-515	67	2	c(n	ORG
ejpam-515	68	1	bic c(n	ORG
ejpam-515	69	1	1 2	CARDINAL
ejpam-515	69	2	scc c(n	ORG
ejpam-515	70	1	1 2	CARDINAL
ejpam-515	70	2	ǫ	ORG
ejpam-515	70	3	11	CARDINAL
ejpam-515	71	1	first	ORDINAL
ejpam-515	71	2	2p−1	CARDINAL
ejpam-515	72	1	0	CARDINAL
ejpam-515	73	1	one	CARDINAL
ejpam-515	74	1	2p	CARDINAL
ejpam-515	74	2	1	CARDINAL
ejpam-515	74	3	two	CARDINAL
ejpam-515	74	4	g. qian	PERSON
ejpam-515	75	1	j. pure	PERSON
ejpam-515	75	2	3	CARDINAL
ejpam-515	75	3	2010	DATE
ejpam-515	75	4	417	CARDINAL
ejpam-515	75	5	ac	ORG
ejpam-515	76	1	6∈	CARDINAL
ejpam-515	76	2	2	CARDINAL
ejpam-515	77	1	6=	CARDINAL
ejpam-515	78	1	6∈	CARDINAL
ejpam-515	79	1	at least one	CARDINAL
ejpam-515	81	1	ac	ORG
ejpam-515	82	1	1	CARDINAL
ejpam-515	83	1	ac	ORG
ejpam-515	84	1	3	CARDINAL
ejpam-515	85	1	s.	PERSON
ejpam-515	85	2	1 2 min1≤i≤pα0	QUANTITY
ejpam-515	85	3	ac	ORG
ejpam-515	86	1	0	CARDINAL
ejpam-515	88	1	3	CARDINAL
ejpam-515	88	2	0	CARDINAL
ejpam-515	88	3	3	CARDINAL
ejpam-515	89	1	max	PERSON
ejpam-515	89	2	1≤i≤n	CARDINAL
ejpam-515	92	1	max	PERSON
ejpam-515	96	1	limn→∞λ	NORP
ejpam-515	96	2	1	CARDINAL
ejpam-515	99	1	b1n≤	PERSON
ejpam-515	106	1	δn logλp{in(β0	PERSON
ejpam-515	110	1	0	CARDINAL
ejpam-515	110	2	mn = diag{µ01e−2b‖x1‖	ORG
ejpam-515	111	1	g. qian	PERSON
ejpam-515	112	1	j. pure	PERSON
ejpam-515	112	2	3	CARDINAL
ejpam-515	112	3	2010	DATE
ejpam-515	112	4	417	CARDINAL
ejpam-515	113	1	firstly	ORDINAL
ejpam-515	114	1	secondly	ORDINAL
ejpam-515	115	1	thirdly	ORDINAL
ejpam-515	115	2	0	CARDINAL
ejpam-515	115	3	0	CARDINAL
ejpam-515	115	4	n p	ORG
ejpam-515	115	5	0	CARDINAL
ejpam-515	116	1	n p	ORG
ejpam-515	116	2	0	CARDINAL
ejpam-515	119	1	0	CARDINAL
ejpam-515	122	1	0	CARDINAL
ejpam-515	123	1	e(extβ0xtx)κ	ORG
ejpam-515	123	2	1	CARDINAL
ejpam-515	124	1	p(xtv	PERSON
ejpam-515	124	2	6=	DATE
ejpam-515	128	1	1 n x	QUANTITY
ejpam-515	128	2	0	CARDINAL
ejpam-515	128	3	1 n	QUANTITY
ejpam-515	128	4	0	CARDINAL
ejpam-515	130	1	1+κ′	CARDINAL
ejpam-515	132	1	1+κ′	CARDINAL
ejpam-515	133	1	0	CARDINAL
ejpam-515	136	1	1	CARDINAL
ejpam-515	138	1	4	CARDINAL
ejpam-515	138	2	g. qian	PERSON
ejpam-515	139	1	j. pure	PERSON
ejpam-515	139	2	3	CARDINAL
ejpam-515	139	3	2010	DATE
ejpam-515	139	4	417	CARDINAL
ejpam-515	139	5	0	CARDINAL
ejpam-515	139	6	n→∞	CARDINAL
ejpam-515	140	1	5	CARDINAL
ejpam-515	141	1	2	CARDINAL
ejpam-515	142	1	0≤ ℓ(β̂(α)|yn	PERSON
ejpam-515	142	2	ℓ(β0|yn	PERSON
ejpam-515	142	3	6	CARDINAL
ejpam-515	142	4	3	CARDINAL
ejpam-515	143	1	lim	PERSON
ejpam-515	143	2	n→∞	DATE
ejpam-515	143	3	ℓ(β0|yn	PERSON
ejpam-515	144	1	7	CARDINAL
ejpam-515	144	2	2	CARDINAL
ejpam-515	144	3	3	CARDINAL
ejpam-515	144	4	n)|	ORG
ejpam-515	147	1	3	CARDINAL
ejpam-515	147	2	c(n	ORG
ejpam-515	149	1	4	CARDINAL
ejpam-515	150	1	aic	PERSON
ejpam-515	152	1	fisher	ORG
ejpam-515	152	2	|i(β(α))|	ORG
ejpam-515	152	3	2	CARDINAL
ejpam-515	152	4	3	CARDINAL
ejpam-515	153	1	aic	PERSON
ejpam-515	154	1	aic	PERSON
ejpam-515	155	1	1 to 3	CARDINAL
ejpam-515	156	1	4.	CARDINAL
ejpam-515	157	1	j. pure	PERSON
ejpam-515	157	2	3	CARDINAL
ejpam-515	157	3	2010	DATE
ejpam-515	157	4	417	CARDINAL
ejpam-515	157	5	423	CARDINAL
ejpam-515	158	1	linear models	ORG
ejpam-515	159	1	15	CARDINAL
ejpam-515	159	2	20	DATE
ejpam-515	159	3	12	CARDINAL
ejpam-515	160	1	↑	ORG
ejpam-515	160	2	0	CARDINAL
ejpam-515	160	3	n ↓ 0	ORG
ejpam-515	161	1	two	CARDINAL
ejpam-515	163	1	h(β , n	ORG
ejpam-515	163	2	xn)− ℓ(β |yn	PERSON
ejpam-515	164	1	k(t	PERSON
ejpam-515	165	1	h(β , n	ORG
ejpam-515	166	1	∑ k=1 k(xt kβ	PERSON
ejpam-515	170	1	1	CARDINAL
ejpam-515	172	1	s. (ii	ORG
ejpam-515	174	1	0	CARDINAL
ejpam-515	174	2	1 2	DATE
ejpam-515	175	1	1	CARDINAL
ejpam-515	175	2	appendix	NORP
ejpam-515	176	1	2	CARDINAL
ejpam-515	178	1	0	CARDINAL
ejpam-515	178	2	2π)−	CARDINAL
ejpam-515	178	3	1 2	CARDINAL
ejpam-515	179	1	1 2	CARDINAL
ejpam-515	179	2	9	CARDINAL
ejpam-515	180	1	γ(θ + 1)]−1	ORG
ejpam-515	180	2	∫ w 0	ORG
ejpam-515	180	3	e−t	ORG
ejpam-515	180	4	10	CARDINAL
ejpam-515	180	5	g. qian	PERSON
ejpam-515	181	1	j. pure	PERSON
ejpam-515	181	2	3	CARDINAL
ejpam-515	181	3	2010	DATE
ejpam-515	181	4	417	CARDINAL
ejpam-515	181	5	lemma 2	ORG
ejpam-515	181	6	2	CARDINAL
ejpam-515	181	7	6	CARDINAL
ejpam-515	181	8	102	CARDINAL
ejpam-515	182	1	3	CARDINAL
ejpam-515	183	1	2	CARDINAL
ejpam-515	184	1	lim	PERSON
ejpam-515	184	2	n→∞	CARDINAL
ejpam-515	184	3	±∑n k=1 zk	ORG
ejpam-515	185	1	2s2	CARDINAL
ejpam-515	185	2	3	CARDINAL
ejpam-515	186	1	373	CARDINAL
ejpam-515	186	2	9	CARDINAL
ejpam-515	187	1	239	CARDINAL
ejpam-515	188	1	4	CARDINAL
ejpam-515	189	1	lim	PERSON
ejpam-515	189	2	n→∞	CARDINAL
ejpam-515	190	1	j p	PERSON
ejpam-515	190	2	2in(β0	CARDINAL
ejpam-515	190	3	log in(β0	ORG
ejpam-515	191	1	j = 1	PERSON
ejpam-515	191	2	11	CARDINAL
ejpam-515	191	3	xk j	PERSON
ejpam-515	191	4	j, j	ORG
ejpam-515	192	1	11	CARDINAL
ejpam-515	192	2	1,2	CARDINAL
ejpam-515	193	1	t n(yn−µ0	ORG
ejpam-515	195	1	o	DATE
ejpam-515	195	2	12	CARDINAL
ejpam-515	197	1	12	CARDINAL
ejpam-515	197	2	11	CARDINAL
ejpam-515	198	1	11	CARDINAL
ejpam-515	200	1	0	CARDINAL
ejpam-515	201	1	yk ∼ poisson(µ0k	ORG
ejpam-515	201	2	j = 1	WORK_OF_ART
ejpam-515	202	1	e(yk −µ0k)xk j	MONEY
ejpam-515	202	2	13	CARDINAL
ejpam-515	202	3	e((yk −µ0k)xk j	DATE
ejpam-515	202	4	2	CARDINAL
ejpam-515	202	5	x2 k j = in(β0	PERSON
ejpam-515	202	6	14	CARDINAL
ejpam-515	202	7	n→∞	CARDINAL
ejpam-515	203	1	15	CARDINAL
ejpam-515	203	2	j)/	ORG
ejpam-515	203	3	log in(β0	ORG
ejpam-515	203	4	14	CARDINAL
ejpam-515	204	1	0	CARDINAL
ejpam-515	205	1	ǫdnj	ORG
ejpam-515	207	1	16	CARDINAL
ejpam-515	207	2	9	CARDINAL
ejpam-515	207	3	2	CARDINAL
ejpam-515	207	4	2π)−	CARDINAL
ejpam-515	207	5	1 2	CARDINAL
ejpam-515	208	1	1 2	CARDINAL
ejpam-515	208	2	17	CARDINAL
ejpam-515	208	3	g. qian	PERSON
ejpam-515	209	1	j. pure	PERSON
ejpam-515	209	2	3	CARDINAL
ejpam-515	209	3	2010	DATE
ejpam-515	209	4	417-434 425	QUANTITY
ejpam-515	209	5	j, j	ORG
ejpam-515	210	1	n in(β0	ORG
ejpam-515	212	1	j, j	ORG
ejpam-515	212	2	log in(β0	ORG
ejpam-515	213	1	j, j	ORG
ejpam-515	213	2	2 n log logλp{in(β0	QUANTITY
ejpam-515	214	1	18	CARDINAL
ejpam-515	214	2	1	CARDINAL
ejpam-515	214	3	1−	CARDINAL
ejpam-515	214	4	−1	CARDINAL
ejpam-515	215	1	1	CARDINAL
ejpam-515	218	1	2 n log logλp{in(β0	QUANTITY
ejpam-515	219	1	1−	CARDINAL
ejpam-515	219	2	−1	CARDINAL
ejpam-515	219	3	2	CARDINAL
ejpam-515	219	4	1 2	CARDINAL
ejpam-515	220	1	19	CARDINAL
ejpam-515	220	2	17	CARDINAL
ejpam-515	220	3	19	CARDINAL
ejpam-515	221	1	1 2	QUANTITY
ejpam-515	221	2	1	CARDINAL
ejpam-515	221	3	1 2	CARDINAL
ejpam-515	221	4	0	CARDINAL
ejpam-515	222	1	3	CARDINAL
ejpam-515	222	2	1	CARDINAL
ejpam-515	222	3	2π)−	CARDINAL
ejpam-515	222	4	1 2	CARDINAL
ejpam-515	222	5	1 2	CARDINAL
ejpam-515	222	6	2	CARDINAL
ejpam-515	222	7	1 2	CARDINAL
ejpam-515	222	8	1 2	CARDINAL
ejpam-515	222	9	2π)−12ǫ−1(b0δ	CARDINAL
ejpam-515	222	10	1 2	CARDINAL
ejpam-515	222	11	1 8 ǫ2(b0δ 2 n	QUANTITY
ejpam-515	222	12	20	CARDINAL
ejpam-515	223	1	18	CARDINAL
ejpam-515	228	1	2	CARDINAL
ejpam-515	228	2	1 2	CARDINAL
ejpam-515	230	1	0	CARDINAL
ejpam-515	232	1	20	CARDINAL
ejpam-515	232	2	0	CARDINAL
ejpam-515	233	1	21	CARDINAL
ejpam-515	233	2	g. qian	PERSON
ejpam-515	234	1	j. pure	PERSON
ejpam-515	234	2	3	CARDINAL
ejpam-515	234	3	2010	DATE
ejpam-515	234	4	417	CARDINAL
ejpam-515	236	1	1,2	CARDINAL
ejpam-515	237	1	10	CARDINAL
ejpam-515	237	2	2	CARDINAL
ejpam-515	237	3	0	CARDINAL
ejpam-515	237	4	e−t	ORG
ejpam-515	237	5	1	CARDINAL
ejpam-515	237	6	ǫdnj	ORG
ejpam-515	238	1	γ(µ0n+	ORG
ejpam-515	238	2	j x	PERSON
ejpam-515	239	1	γ(µ0n+	ORG
ejpam-515	240	1	j x	PERSON
ejpam-515	240	2	1−	LANGUAGE
ejpam-515	241	1	j x −1	WORK_OF_ART
ejpam-515	243	1	j x −1	WORK_OF_ART
ejpam-515	243	2	2	CARDINAL
ejpam-515	243	3	j x −1	WORK_OF_ART
ejpam-515	244	1	22	CARDINAL
ejpam-515	244	2	2	CARDINAL
ejpam-515	244	3	0n	CARDINAL
ejpam-515	245	1	two	CARDINAL
ejpam-515	245	2	4	CARDINAL
ejpam-515	245	3	1+ 1	DATE
ejpam-515	245	4	↑	NORP
ejpam-515	245	5	↑	ORG
ejpam-515	245	6	5 4	DATE
ejpam-515	245	7	23	CARDINAL
ejpam-515	245	8	18	CARDINAL
ejpam-515	245	9	2 logλp{in(β0	QUANTITY
ejpam-515	245	10	24	CARDINAL
ejpam-515	246	1	18	CARDINAL
ejpam-515	246	2	2	CARDINAL
ejpam-515	247	1	25	CARDINAL
ejpam-515	247	2	25	CARDINAL
ejpam-515	247	3	1 2	CARDINAL
ejpam-515	247	4	−1	DATE
ejpam-515	247	5	1 2	DATE
ejpam-515	247	6	2 logλp{in(β0	QUANTITY
ejpam-515	247	7	26	CARDINAL
ejpam-515	248	1	24	CARDINAL
ejpam-515	248	2	26	CARDINAL
ejpam-515	248	3	2	CARDINAL
ejpam-515	248	4	2 logλp{in(β0	QUANTITY
ejpam-515	249	1	27	CARDINAL
ejpam-515	249	2	22	CARDINAL
ejpam-515	249	3	23	CARDINAL
ejpam-515	249	4	27	CARDINAL
ejpam-515	249	5	ǫdnj	ORG
ejpam-515	249	6	28	CARDINAL
ejpam-515	249	7	g. qian	PERSON
ejpam-515	250	1	j. pure	PERSON
ejpam-515	250	2	3	CARDINAL
ejpam-515	250	3	2010	DATE
ejpam-515	250	4	417-434 427	QUANTITY
ejpam-515	251	1	28	CARDINAL
ejpam-515	251	2	ǫdnj	ORG
ejpam-515	252	1	29	CARDINAL
ejpam-515	252	2	16	CARDINAL
ejpam-515	252	3	21	CARDINAL
ejpam-515	252	4	29	CARDINAL
ejpam-515	252	5	borel	PERSON
ejpam-515	252	6	cantelli lemma	PERSON
ejpam-515	252	7	0	CARDINAL
ejpam-515	252	8	15	CARDINAL
ejpam-515	253	1	13	CARDINAL
ejpam-515	253	2	15	CARDINAL
ejpam-515	253	3	11	CARDINAL
ejpam-515	253	4	3	CARDINAL
ejpam-515	253	5	yk −µ0k)xk j	ORG
ejpam-515	253	6	1,2	CARDINAL
ejpam-515	255	1	1	CARDINAL
ejpam-515	255	2	4	CARDINAL
ejpam-515	257	1	30	CARDINAL
ejpam-515	257	2	1	CARDINAL
ejpam-515	258	1	k(xt k β	PERSON
ejpam-515	259	1	2	CARDINAL
ejpam-515	259	2	31	CARDINAL
ejpam-515	259	3	max	PERSON
ejpam-515	259	4	1≤k≤n	CARDINAL
ejpam-515	259	5	||xk||2	ORG
ejpam-515	260	1	k in(β0	ORG
ejpam-515	261	1	32	CARDINAL
ejpam-515	261	2	32	CARDINAL
ejpam-515	261	3	max 1≤k≤n |xt k	LAW
ejpam-515	261	4	max	PERSON
ejpam-515	261	5	||xk||	ORG
ejpam-515	262	1	33	CARDINAL
ejpam-515	262	2	i(β ∈ ∂an	ORG
ejpam-515	262	3	∂an	GPE
ejpam-515	264	1	31	CARDINAL
ejpam-515	264	2	33	CARDINAL
ejpam-515	264	3	r1(β	ORG
ejpam-515	265	1	n(β −	DATE
ejpam-515	265	2	1 2	CARDINAL
ejpam-515	266	1	34	CARDINAL
ejpam-515	266	2	g. qian	PERSON
ejpam-515	267	1	j. pure	PERSON
ejpam-515	267	2	3	CARDINAL
ejpam-515	267	3	2010	DATE
ejpam-515	267	4	417-434 428	QUANTITY
ejpam-515	267	5	0	CARDINAL
ejpam-515	267	6	34	CARDINAL
ejpam-515	267	7	0	CARDINAL
ejpam-515	268	1	r1(β	NORP
ejpam-515	268	2	2	CARDINAL
ejpam-515	268	3	35	CARDINAL
ejpam-515	268	4	12	CARDINAL
ejpam-515	268	5	4	CARDINAL
ejpam-515	270	1	o	DATE
ejpam-515	272	1	36	CARDINAL
ejpam-515	272	2	35	CARDINAL
ejpam-515	272	3	36	CARDINAL
ejpam-515	273	1	r1(β , n	ORG
ejpam-515	273	2	n)}i(β∈∂an)≥	ORG
ejpam-515	273	3	2	CARDINAL
ejpam-515	273	4	37	CARDINAL
ejpam-515	273	5	1	CARDINAL
ejpam-515	275	1	37	CARDINAL
ejpam-515	275	2	h(β , n	WORK_OF_ART
ejpam-515	276	1	− β0|| ≤ τn p	PERSON
ejpam-515	276	2	38	CARDINAL
ejpam-515	276	3	38	CARDINAL
ejpam-515	276	4	30	CARDINAL
ejpam-515	277	1	5	CARDINAL
ejpam-515	278	1	5	CARDINAL
ejpam-515	280	1	− β0||	PERSON
ejpam-515	280	2	a.s.	GPE
ejpam-515	280	3	39	CARDINAL
ejpam-515	280	4	30	CARDINAL
ejpam-515	281	1	1	CARDINAL
ejpam-515	281	2	32	CARDINAL
ejpam-515	281	3	r1(β̂	ORG
ejpam-515	281	4	1 2 e2max1≤k≤n |xt k	TIME
ejpam-515	282	1	k(β̂ −	PERSON
ejpam-515	282	2	2 ≤ 1 2	MONEY
ejpam-515	282	3	1 2	MONEY
ejpam-515	283	1	40	CARDINAL
ejpam-515	283	2	39	CARDINAL
ejpam-515	283	3	36	CARDINAL
ejpam-515	283	4	39	CARDINAL
ejpam-515	284	1	39) h(β̂	DATE
ejpam-515	285	1	41	CARDINAL
ejpam-515	285	2	11	CARDINAL
ejpam-515	285	3	4	CARDINAL
ejpam-515	285	4	lim i→∞	PERSON
ejpam-515	286	1	k=1	PERSON
ejpam-515	287	1	2ini	CARDINAL
ejpam-515	287	2	1 a.s	QUANTITY
ejpam-515	287	3	g. qian	PERSON
ejpam-515	288	1	j. pure	PERSON
ejpam-515	288	2	3	CARDINAL
ejpam-515	288	3	2010	DATE
ejpam-515	288	4	417	CARDINAL
ejpam-515	288	5	ni	PERSON
ejpam-515	288	6	k=1	PERSON
ejpam-515	288	7	2ini	CARDINAL
ejpam-515	288	8	1 2 a.s	QUANTITY
ejpam-515	288	9	42	CARDINAL
ejpam-515	288	10	1	CARDINAL
ejpam-515	289	1	2	CARDINAL
ejpam-515	289	2	1	CARDINAL
ejpam-515	289	3	2	CARDINAL
ejpam-515	289	4	ini	PERSON
ejpam-515	290	1	42	CARDINAL
ejpam-515	290	2	yk)x	GPE
ejpam-515	292	1	2	CARDINAL
ejpam-515	292	2	ini	PERSON
ejpam-515	293	1	4b0	PRODUCT
ejpam-515	294	1	43	CARDINAL
ejpam-515	294	2	2	CARDINAL
ejpam-515	294	3	n≥ log log	PERSON
ejpam-515	294	4	1 2	CARDINAL
ejpam-515	295	1	45	CARDINAL
ejpam-515	295	2	2	CARDINAL
ejpam-515	296	1	1)−	CARDINAL
ejpam-515	297	1	46	DATE
ejpam-515	298	1	46	CARDINAL
ejpam-515	298	2	32	CARDINAL
ejpam-515	298	3	max	PERSON
ejpam-515	299	1	47	DATE
ejpam-515	299	2	40	CARDINAL
ejpam-515	299	3	44	CARDINAL
ejpam-515	299	4	47	CARDINAL
ejpam-515	299	5	1 16b2	CARDINAL
ejpam-515	299	6	2 2	CARDINAL
ejpam-515	299	7	ini	PERSON
ejpam-515	299	8	g. qian	PERSON
ejpam-515	300	1	j. pure	PERSON
ejpam-515	300	2	3	CARDINAL
ejpam-515	300	3	2010	DATE
ejpam-515	300	4	417	CARDINAL
ejpam-515	300	5	8b0	CARDINAL
ejpam-515	301	1	48	CARDINAL
ejpam-515	301	2	43	CARDINAL
ejpam-515	301	3	48	CARDINAL
ejpam-515	301	4	45	CARDINAL
ejpam-515	301	5	ni	PERSON
ejpam-515	301	6	h(β̃ni	NORP
ejpam-515	302	1	ini	PERSON
ejpam-515	302	2	ni a.s	PERSON
ejpam-515	302	3	49	CARDINAL
ejpam-515	302	4	h(β , n	WORK_OF_ART
ejpam-515	302	5	49	CARDINAL
ejpam-515	302	6	h(β̂ni	ORG
ejpam-515	302	7	ni a.s	PERSON
ejpam-515	303	1	50	CARDINAL
ejpam-515	304	1	50	CARDINAL
ejpam-515	304	2	41	CARDINAL
ejpam-515	304	3	39	CARDINAL
ejpam-515	305	1	5	CARDINAL
ejpam-515	307	1	2	CARDINAL
ejpam-515	307	2	1	CARDINAL
ejpam-515	307	3	6	CARDINAL
ejpam-515	309	1	51	CARDINAL
ejpam-515	310	1	51	CARDINAL
ejpam-515	311	1	40	CARDINAL
ejpam-515	311	2	1	CARDINAL
ejpam-515	311	3	1 2	MONEY
ejpam-515	311	4	52	CARDINAL
ejpam-515	311	5	12	CARDINAL
ejpam-515	311	6	4	CARDINAL
ejpam-515	311	7	4	CARDINAL
ejpam-515	311	8	1	CARDINAL
ejpam-515	311	9	n)| ≤ ||	PRODUCT
ejpam-515	314	1	53	CARDINAL
ejpam-515	314	2	52	CARDINAL
ejpam-515	314	3	53	CARDINAL
ejpam-515	314	4	n)| =	ORG
ejpam-515	316	1	3	CARDINAL
ejpam-515	316	2	p×1	FAC
ejpam-515	317	1	7	CARDINAL
ejpam-515	317	2	lim	PERSON
ejpam-515	317	3	n→∞ n−1h(β̂∗(α	DATE
ejpam-515	319	1	54	CARDINAL
ejpam-515	319	2	1≤i≤pα0	CARDINAL
ejpam-515	320	1	g. qian	PERSON
ejpam-515	321	1	j. pure	PERSON
ejpam-515	321	2	3	CARDINAL
ejpam-515	321	3	2010	DATE
ejpam-515	321	4	417-434 431	QUANTITY
ejpam-515	323	1	6∈	CARDINAL
ejpam-515	323	2	2b	CARDINAL
ejpam-515	324	1	1	CARDINAL
ejpam-515	325	1	h(β , n	ORG
ejpam-515	325	2	h(β̂∗(α	ORG
ejpam-515	325	3	∂a0	ORG
ejpam-515	326	1	lim	PERSON
ejpam-515	326	2	n→∞ inf	DATE
ejpam-515	327	1	55	CARDINAL
ejpam-515	327	2	54	CARDINAL
ejpam-515	328	1	1	CARDINAL
ejpam-515	328	2	r1(β	NORP
ejpam-515	328	3	1 2 n ∑ k=1	QUANTITY
ejpam-515	328	4	2i(β∈∂a0	CARDINAL
ejpam-515	328	5	1 2	CARDINAL
ejpam-515	328	6	tx	ORG
ejpam-515	328	7	1 2 b3	QUANTITY
ejpam-515	328	8	r1(β	ORG
ejpam-515	328	9	1 2 b3	QUANTITY
ejpam-515	329	1	56	CARDINAL
ejpam-515	329	2	36	CARDINAL
ejpam-515	329	3	a0 |r2(β	PERSON
ejpam-515	329	4	n)| =	ORG
ejpam-515	329	5	o	DATE
ejpam-515	329	6	57	CARDINAL
ejpam-515	329	7	infβ∈∂ a0 h(β	PERSON
ejpam-515	329	8	n)− supβ∈∂ a0 |r2(β	PERSON
ejpam-515	329	9	n)|	ORG
ejpam-515	329	10	56	CARDINAL
ejpam-515	329	11	57	CARDINAL
ejpam-515	329	12	55	CARDINAL
ejpam-515	329	13	54	CARDINAL
ejpam-515	330	1	5	CARDINAL
ejpam-515	333	1	8	CARDINAL
ejpam-515	335	1	2	CARDINAL
ejpam-515	335	2	2	CARDINAL
ejpam-515	335	3	432	CARDINAL
ejpam-515	337	1	5	CARDINAL
ejpam-515	337	2	19	CARDINAL
ejpam-515	339	1	2p	CARDINAL
ejpam-515	341	1	10	CARDINAL
ejpam-515	341	2	13	CARDINAL
ejpam-515	342	1	1	CARDINAL
ejpam-515	344	1	f. csáki	PERSON
ejpam-515	344	2	second	ORDINAL
ejpam-515	344	3	267–281	CARDINAL
ejpam-515	344	4	budapest	GPE
ejpam-515	344	5	1973	DATE
ejpam-515	345	1	kiadó	ORG
ejpam-515	346	1	2	CARDINAL
ejpam-515	347	1	two	CARDINAL
ejpam-515	348	1	skandinavisk aktuarietidskrift	PERSON
ejpam-515	348	2	46:47–52	DATE
ejpam-515	348	3	1963	DATE
ejpam-515	349	1	3	CARDINAL
ejpam-515	350	1	new york	GPE
ejpam-515	350	2	3 edition	QUANTITY
ejpam-515	350	3	1997	DATE
ejpam-515	351	1	4	CARDINAL
ejpam-515	351	2	e george.	PERSON
ejpam-515	352	1	the 21st century	DATE
ejpam-515	352	2	350–358	CARDINAL
ejpam-515	353	1	chaptman & hall/crc	ORG
ejpam-515	353	2	2002	DATE
ejpam-515	354	1	5	CARDINAL
ejpam-515	354	2	e george	PERSON
ejpam-515	356	1	statistica sinica	ORG
ejpam-515	356	2	7:339–373, 1997	DATE
ejpam-515	357	1	6	CARDINAL
ejpam-515	359	1	houghton mifflin company	ORG
ejpam-515	359	2	boston	GPE
ejpam-515	359	3	massachusetts	GPE
ejpam-515	359	4	1969	DATE
ejpam-515	361	1	15:661–675, 1973	DATE
ejpam-515	362	1	8	CARDINAL
ejpam-515	362	2	j nelder	PERSON
ejpam-515	363	1	generalized linear models	ORG
ejpam-515	364	1	chapman & hall	ORG
ejpam-515	364	2	london	GPE
ejpam-515	364	3	2 edition	QUANTITY
ejpam-515	364	4	1989	DATE
ejpam-515	365	1	9	CARDINAL
ejpam-515	365	2	v petrov	PERSON
ejpam-515	367	1	oxford university press	ORG
ejpam-515	367	2	1995	DATE
ejpam-515	368	1	10	CARDINAL
ejpam-515	368	2	g qian	PERSON
ejpam-515	370	1	14:293–314, 1999	DATE
ejpam-515	371	1	433	CARDINAL
ejpam-515	372	1	11	CARDINAL
ejpam-515	372	2	g qian	PERSON
ejpam-515	372	3	h künsch	ORG
ejpam-515	374	1	44:782–786	CARDINAL
ejpam-515	374	2	1998	DATE
ejpam-515	375	1	12	CARDINAL
ejpam-515	375	2	g qian	PERSON
ejpam-515	375	3	y wu	PERSON
ejpam-515	376	1	generalized linear	ORG
ejpam-515	377	1	statisticsa sinica	ORG
ejpam-515	377	2	16:1335–1365, 2006	DATE
ejpam-515	378	1	13	CARDINAL
ejpam-515	378	2	g qian	PERSON
ejpam-515	378	3	x zhao	PERSON
ejpam-515	380	1	computational statistics & data	ORG
ejpam-515	380	2	51:6180–6196	CARDINAL
ejpam-515	380	3	2007	DATE
ejpam-515	381	1	14	CARDINAL
ejpam-515	382	1	38	CARDINAL
ejpam-515	383	1	1–64	CARDINAL
ejpam-515	383	2	institute of mathematical statistics	ORG
ejpam-515	383	3	beachwood	GPE
ejpam-515	383	4	ohio	GPE
ejpam-515	383	5	2001	DATE
ejpam-515	384	1	15	CARDINAL
ejpam-515	384	2	l zhao	PERSON
ejpam-515	385	1	linear models	ORG
ejpam-515	386	1	the canadian journal of statistics	ORG
ejpam-515	386	2	20:359–368, 1992	DATE
ejpam-515	387	1	16	CARDINAL
ejpam-515	389	1	world scientific publishing co. pte. ltd.	ORG
ejpam-515	389	2	singapore	GPE
ejpam-515	389	3	1989	DATE
ejpam-515	390	1	17	CARDINAL
ejpam-515	391	1	fisher	ORG
ejpam-515	392	1	42:40–47, 1996	DATE
ejpam-515	393	1	18	CARDINAL
ejpam-515	393	2	schwarz	DATE
ejpam-515	394	1	6:461–464, 1978	DATE
ejpam-515	395	1	19	CARDINAL
ejpam-515	398	1	20	CARDINAL
ejpam-515	400	1	113:599–625, 1999	DATE
ejpam-515	401	1	appendix proof	PERSON
ejpam-515	402	1	1	CARDINAL
ejpam-515	402	2	k(s	PERSON
ejpam-515	402	3	k ′t(t	PERSON
ejpam-515	402	4	k ′′t	PERSON
ejpam-515	402	5	0	CARDINAL
ejpam-515	403	1	k(t	PERSON
ejpam-515	403	2	k(t	PERSON
ejpam-515	405	1	1 2 es−2∆(t	DATE
ejpam-515	405	2	g(t	NORP
ejpam-515	405	3	434	CARDINAL
ejpam-515	405	4	0	CARDINAL
ejpam-515	405	5	2∆	CARDINAL
ejpam-515	405	6	2∆.	CARDINAL
ejpam-515	405	7	f(s	EVENT
ejpam-515	406	1	0	CARDINAL
ejpam-515	408	1	k(t	PERSON
ejpam-515	409	1	g(t	NORP
ejpam-515	409	2	g(t	NORP
ejpam-515	410	1	k(t	PERSON