id	sid	eid	entity	type
ma-233	1	1	2024	CARDINAL
ma-233	2	1	j. math	PERSON
ma-233	4	1	4 (2024	CARDINAL
ma-233	4	2	11doi	CARDINAL
ma-233	4	3	10.28924	CARDINAL
ma-233	4	4	non-archimedean	NORP
ma-233	4	5	wenhui xu	PERSON
ma-233	4	6	qi liu	PERSON
ma-233	4	7	jinyu xia∗ school of mathematics	ORG
ma-233	4	8	246133	DATE
ma-233	5	1	r. chinaxuwenhuiwww@163.com	PERSON
ma-233	5	2	liuq67@aqnu.edu.cn	ORG
ma-233	6	1	4f	CARDINAL
ma-233	7	1	+ 4f	CARDINAL
ma-233	7	2	+ 10f	DATE
ma-233	7	3	3f	CARDINAL
ma-233	7	4	3f	CARDINAL
ma-233	7	5	2x	CARDINAL
ma-233	8	1	2x	CARDINAL
ma-233	8	2	2	CARDINAL
ma-233	9	1	2	CARDINAL
ma-233	10	1	2	CARDINAL
ma-233	12	1	2	CARDINAL
ma-233	14	1	abelian	NORP
ma-233	14	2	non-archimedean	NORP
ma-233	15	1	non-archimedean	NORP
ma-233	16	1	1	CARDINAL
ma-233	16	2	1940	DATE
ma-233	16	3	1941	DATE
ma-233	16	4	1	CARDINAL
ma-233	18	1	6	CARDINAL
ma-233	18	2	l(x	PERSON
ma-233	18	3	n→∞	DATE
ma-233	18	4	2nx	ORDINAL
ma-233	18	5	2n	CARDINAL
ma-233	20	1	14	CARDINAL
ma-233	21	1	6 ε(‖x‖p +	MONEY
ma-233	21	2	5	CARDINAL
ma-233	22	1	non-archimedean	NORP
ma-233	23	1	j. math	PERSON
ma-233	25	1	10.28924	CARDINAL
ma-233	25	2	2where	CARDINAL
ma-233	25	3	0	CARDINAL
ma-233	27	1	0	CARDINAL
ma-233	27	2	1	CARDINAL
ma-233	28	1	r.	NORP
ma-233	28	2	j. sikorska	PERSON
ma-233	29	1	7	CARDINAL
ma-233	31	1	1.1	CARDINAL
ma-233	33	1	6	CARDINAL
ma-233	33	2	1.1	CARDINAL
ma-233	36	1	2f	CARDINAL
ma-233	37	1	+ 2f	CARDINAL
ma-233	38	1	1.2	CARDINAL
ma-233	38	2	several decades	DATE
ma-233	38	3	one	CARDINAL
ma-233	38	4	two	CARDINAL
ma-233	38	5	hyers-ulam-rassias.now	GPE
ma-233	39	1	16	CARDINAL
ma-233	40	1	2	CARDINAL
ma-233	40	2	zero	CARDINAL
ma-233	40	3	0 ⊥ x	QUANTITY
ma-233	40	4	∈	ORG
ma-233	40	5	0	CARDINAL
ma-233	40	6	x ⊥ y	PERSON
ma-233	40	7	two	CARDINAL
ma-233	42	1	y ⊥ λx	PERSON
ma-233	44	1	pythagorean	ORG
ma-233	44	2	birkhoff-james	PERSON
ma-233	44	3	carlsson	PERSON
ma-233	45	1	1.1	CARDINAL
ma-233	46	1	16	CARDINAL
ma-233	47	1	0,∞	DATE
ma-233	47	2	anon-archimedean	NORP
ma-233	47	3	non-archimedean	NORP
ma-233	48	1	0;(ii	CARDINAL
ma-233	48	2	‖x‖ ∀λ ∈	PERSON
ma-233	48	3	6 max {‖x‖ , ‖y‖	TIME
ma-233	48	4	∀x	GPE
ma-233	48	5	non-archimedean	NORP
ma-233	50	1	j. math	PERSON
ma-233	52	1	10.28924	CARDINAL
ma-233	53	1	3gordji	CARDINAL
ma-233	53	2	9	CARDINAL
ma-233	53	3	d(x	ORG
ma-233	54	1	y x	PERSON
ma-233	55	1	0,∞	TIME
ma-233	55	2	ϕ(2x	GPE
ma-233	55	3	2y	CARDINAL
ma-233	55	4	6	CARDINAL
ma-233	55	5	ϕ(2x	GPE
ma-233	55	6	2y	CARDINAL
ma-233	55	7	6	CARDINAL
ma-233	55	8	6 1 |2|(1−	DATE
ma-233	55	9	l)ϕ(x	PERSON
ma-233	55	10	kang	PERSON
ma-233	56	1	10	CARDINAL
ma-233	56	2	the classi-fication	ORG
ma-233	56	3	4f	CARDINAL
ma-233	57	1	+ 4f	CARDINAL
ma-233	57	2	+ 10f	DATE
ma-233	57	3	3f	CARDINAL
ma-233	57	4	3f	CARDINAL
ma-233	57	5	2x	CARDINAL
ma-233	58	1	2x	CARDINAL
ma-233	58	2	1.3	CARDINAL
ma-233	59	1	12	CARDINAL
ma-233	59	2	non-archimedean	NORP
ma-233	61	1	2	CARDINAL
ma-233	62	1	2	CARDINAL
ma-233	63	1	2	CARDINAL
ma-233	65	1	2	CARDINAL
ma-233	67	1	14	CARDINAL
ma-233	67	2	1.3	CARDINAL
ma-233	68	1	2	CARDINAL
ma-233	69	1	2x	CARDINAL
ma-233	70	1	2x	CARDINAL
ma-233	70	2	4f	CARDINAL
ma-233	70	3	4f	CARDINAL
ma-233	70	4	x)− 14f	ORG
ma-233	70	5	+ 3f	CARDINAL
ma-233	70	6	+ 3f	CARDINAL
ma-233	70	7	2.1	CARDINAL
ma-233	70	8	13	CARDINAL
ma-233	70	9	14	CARDINAL
ma-233	72	1	j. math	PERSON
ma-233	74	1	10.28924	CARDINAL
ma-233	74	2	4	CARDINAL
ma-233	74	3	2.1	CARDINAL
ma-233	75	1	abelian	NORP
ma-233	77	1	0	CARDINAL
ma-233	78	1	∥∥∥∥f	PRODUCT
ma-233	79	1	2x)−	CARDINAL
ma-233	79	2	4x	CARDINAL
ma-233	79	3	+ 18	DATE
ma-233	79	4	−4x) ∥∥∥∥ 6	ORG
ma-233	79	5	2.2	CARDINAL
ma-233	79	6	h(x	PERSON
ma-233	80	1	2x)−	CARDINAL
ma-233	82	1	4n	CARDINAL
ma-233	82	2	2n+1x	CARDINAL
ma-233	83	1	4n	CARDINAL
ma-233	83	2	2n	CARDINAL
ma-233	83	3	4n	CARDINAL
ma-233	83	4	2	CARDINAL
ma-233	83	5	2n	CARDINAL
ma-233	84	1	1 2	CARDINAL
ma-233	84	2	4n	CARDINAL
ma-233	85	1	n ∈ n	ORG
ma-233	85	2	4n	CARDINAL
ma-233	85	3	2.3	CARDINAL
ma-233	85	4	6	CARDINAL
ma-233	85	5	2.4	CARDINAL
ma-233	85	6	2)and	CARDINAL
ma-233	86	1	n→∞	CARDINAL
ma-233	86	2	2x)−	CARDINAL
ma-233	86	3	6	CARDINAL
ma-233	86	4	2.5	CARDINAL
ma-233	86	5	one	CARDINAL
ma-233	86	6	h(x	GPE
ma-233	86	7	2x)−	CARDINAL
ma-233	86	8	2n+1 + 12	DATE
ma-233	86	9	2n+2x	CARDINAL
ma-233	87	1	1 2	CARDINAL
ma-233	87	2	4n+1	CARDINAL
ma-233	87	3	2x)−	CARDINAL
ma-233	87	4	4n	CARDINAL
ma-233	87	5	2n+1x	CARDINAL
ma-233	88	1	4n	CARDINAL
ma-233	89	1	4n	CARDINAL
ma-233	89	2	∥∥∥∥f	PRODUCT
ma-233	90	1	2n+2x	CARDINAL
ma-233	91	1	4n	CARDINAL
ma-233	91	2	2x)−	CARDINAL
ma-233	91	3	4n	CARDINAL
ma-233	91	4	2n+1x	CARDINAL
ma-233	92	1	4n	CARDINAL
ma-233	93	1	4n	CARDINAL
ma-233	93	2	2n	CARDINAL
ma-233	93	3	4n	CARDINAL
ma-233	93	4	4n	CARDINAL
ma-233	94	1	j. math	PERSON
ma-233	96	1	10.28924	CARDINAL
ma-233	97	1	i)− h(x	PERSON
ma-233	98	1	1	CARDINAL
ma-233	98	2	6	CARDINAL
ma-233	98	3	max	PERSON
ma-233	98	4	2 +	QUANTITY
ma-233	99	1	4	DATE
ma-233	99	2	22	CARDINAL
ma-233	99	3	42	DATE
ma-233	99	4	2n	CARDINAL
ma-233	99	5	4n	CARDINAL
ma-233	99	6	1	CARDINAL
ma-233	100	1	2n	CARDINAL
ma-233	102	1	4n	CARDINAL
ma-233	102	2	2	CARDINAL
ma-233	102	3	2n	CARDINAL
ma-233	102	4	1 2	CARDINAL
ma-233	102	5	4n	CARDINAL
ma-233	102	6	n ∈ n	ORG
ma-233	102	7	gn(x))n∈n	ORG
ma-233	102	8	6 2n	DATE
ma-233	103	1	4n	CARDINAL
ma-233	104	1	2n+1x)+ 18	CARDINAL
ma-233	105	1	4n	CARDINAL
ma-233	105	2	38	CARDINAL
ma-233	105	3	18	CARDINAL
ma-233	105	4	2n+1x	CARDINAL
ma-233	105	5	6c	CARDINAL
ma-233	105	6	max	PERSON
ma-233	105	7	2n	CARDINAL
ma-233	105	8	4n	CARDINAL
ma-233	105	9	2n	CARDINAL
ma-233	105	10	4n	CARDINAL
ma-233	105	11	2n	CARDINAL
ma-233	105	12	4n	CARDINAL
ma-233	105	13	n ∈ n	PRODUCT
ma-233	108	1	n→∞	CARDINAL
ma-233	108	2	2x)−	CARDINAL
ma-233	109	1	6	CARDINAL
ma-233	109	2	abelian	NORP
ma-233	109	3	g with theproperties:(i	ORG
ma-233	110	1	0 ⊥ x	QUANTITY
ma-233	110	2	x ⊥ y	PERSON
ma-233	110	3	2	CARDINAL
ma-233	110	4	2x	CARDINAL
ma-233	110	5	2y	CARDINAL
ma-233	110	6	4x	CARDINAL
ma-233	110	7	4y	CARDINAL
ma-233	110	8	⊥ −y	PERSON
ma-233	111	1	2.1	CARDINAL
ma-233	112	1	abelian	NORP
ma-233	112	2	completenon-archimedean	ORG
ma-233	113	1	0	CARDINAL
ma-233	113	2	2.6	CARDINAL
ma-233	113	3	2.7)then	ORDINAL
ma-233	117	1	+ 14g(−x)−	DATE
ma-233	119	1	2.8	CARDINAL
ma-233	120	1	j. math	PERSON
ma-233	122	1	10.28924	CARDINAL
ma-233	122	2	6	CARDINAL
ma-233	122	3	2	CARDINAL
ma-233	122	4	2.9	CARDINAL
ma-233	122	5	2x	CARDINAL
ma-233	124	1	0 ⊥ x	QUANTITY
ma-233	124	2	0	CARDINAL
ma-233	124	3	0	CARDINAL
ma-233	124	4	2.6	CARDINAL
ma-233	124	5	0	CARDINAL
ma-233	125	1	2.6),we	CARDINAL
ma-233	125	2	‖2f	ORG
ma-233	125	3	x)− 14f	ORG
ma-233	125	4	+ 6f	DATE
ma-233	125	5	2.10	CARDINAL
ma-233	125	6	‖2f	ORG
ma-233	125	7	2x)−18f	CARDINAL
ma-233	125	8	x)−14f	PERSON
ma-233	125	9	2x)−18f	DATE
ma-233	125	10	x)−14f	PERSON
ma-233	125	11	0)‖, ‖6f	DATE
ma-233	125	12	0)‖	CARDINAL
ma-233	125	13	6	CARDINAL
ma-233	125	14	2.11	CARDINAL
ma-233	125	15	4x	CARDINAL
ma-233	125	16	2.7	CARDINAL
ma-233	125	17	‖2f	ORG
ma-233	125	18	x)− 14f	ORG
ma-233	125	19	14‖f	CARDINAL
ma-233	126	1	14ε	CARDINAL
ma-233	126	2	2.12	CARDINAL
ma-233	126	3	2.7	CARDINAL
ma-233	126	4	2.12	CARDINAL
ma-233	126	5	‖3f	GPE
ma-233	126	6	8f	CARDINAL
ma-233	126	7	2x)−	CARDINAL
ma-233	127	1	‖3f	GPE
ma-233	127	2	8f	CARDINAL
ma-233	127	3	2x)−	CARDINAL
ma-233	127	4	2f	CARDINAL
ma-233	127	5	2x)]−	CARDINAL
ma-233	128	1	4x	CARDINAL
ma-233	128	2	28ε	DATE
ma-233	128	3	28ε	CARDINAL
ma-233	128	4	2.13	CARDINAL
ma-233	128	5	∥∥∥∥f	PRODUCT
ma-233	129	1	2x)−	CARDINAL
ma-233	129	2	4x	CARDINAL
ma-233	129	3	+ 18	DATE
ma-233	129	4	−4x) ∥∥∥∥	ORG
ma-233	129	5	2.14	CARDINAL
ma-233	130	1	2n	CARDINAL
ma-233	132	1	4n	CARDINAL
ma-233	132	2	2	CARDINAL
ma-233	132	3	2n	CARDINAL
ma-233	132	4	1 2	CARDINAL
ma-233	132	5	4n	CARDINAL
ma-233	132	6	2.15	CARDINAL
ma-233	133	1	n→∞	CARDINAL
ma-233	134	1	2x)−	CARDINAL
ma-233	134	2	6	CARDINAL
ma-233	134	3	2	CARDINAL
ma-233	134	4	2.16	CARDINAL
ma-233	134	5	4n	CARDINAL
ma-233	134	6	2	CARDINAL
ma-233	134	7	2ny	ORDINAL
ma-233	135	1	4n	CARDINAL
ma-233	135	2	2	CARDINAL
ma-233	135	3	4n	CARDINAL
ma-233	135	4	2.17	CARDINAL
ma-233	136	1	j. math	PERSON
ma-233	138	1	10.28924	CARDINAL
ma-233	140	1	n →∞	ORG
ma-233	140	2	2.8	CARDINAL
ma-233	141	1	g′	PERSON
ma-233	141	2	2.8	CARDINAL
ma-233	141	3	2.9	CARDINAL
ma-233	142	1	2.18	CARDINAL
ma-233	142	2	2x	CARDINAL
ma-233	142	3	∈	ORG
ma-233	142	4	2.6	CARDINAL
ma-233	143	1	2n	CARDINAL
ma-233	144	1	4n	CARDINAL
ma-233	144	2	2n+1x	CARDINAL
ma-233	145	1	2n+1x	CARDINAL
ma-233	146	1	2n	CARDINAL
ma-233	146	2	4n	CARDINAL
ma-233	146	3	− g′	PERSON
ma-233	146	4	2.19	CARDINAL
ma-233	146	5	therefore∥∥g(2x)− g′(2x)∥∥	PRODUCT
ma-233	146	6	6 max	TIME
ma-233	146	7	2n + 1 2	QUANTITY
ma-233	146	8	4n	CARDINAL
ma-233	146	9	g′	PERSON
ma-233	146	10	2n+1	FAC
ma-233	146	11	x)∥∥	GPE
ma-233	147	1	2n	CARDINAL
ma-233	147	2	4n	CARDINAL
ma-233	147	3	2n	CARDINAL
ma-233	148	1	4n	CARDINAL
ma-233	148	2	2n	CARDINAL
ma-233	148	3	4n	CARDINAL
ma-233	148	4	2n	CARDINAL
ma-233	149	1	4n	CARDINAL
ma-233	149	2	2.20	CARDINAL
ma-233	149	3	2	CARDINAL
ma-233	149	4	orthog-onally	PERSON
ma-233	149	5	12	CARDINAL
ma-233	149	6	13	CARDINAL
ma-233	149	7	14	CARDINAL
ma-233	151	1	2	CARDINAL
ma-233	152	1	2	CARDINAL
ma-233	153	1	2	CARDINAL
ma-233	154	1	2	CARDINAL
ma-233	155	1	3.1	CARDINAL
ma-233	155	2	abelian	NORP
ma-233	155	3	completenon-archimedean	ORG
ma-233	156	1	0	CARDINAL
ma-233	156	2	3.1	CARDINAL
ma-233	156	3	6	CARDINAL
ma-233	157	1	3.2	CARDINAL
ma-233	158	1	j. math	PERSON
ma-233	160	1	10.28924	CARDINAL
ma-233	163	1	2	CARDINAL
ma-233	164	1	2	CARDINAL
ma-233	165	1	2	CARDINAL
ma-233	166	1	2	CARDINAL
ma-233	166	2	3.3	CARDINAL
ma-233	166	3	2x	CARDINAL
ma-233	168	1	0 ⊥ x	QUANTITY
ma-233	168	2	0	CARDINAL
ma-233	168	3	0	CARDINAL
ma-233	168	4	3.1),we	CARDINAL
ma-233	168	5	0	CARDINAL
ma-233	168	6	3.1	CARDINAL
ma-233	168	7	2	CARDINAL
ma-233	169	1	3.5	CARDINAL
ma-233	169	2	2	CARDINAL
ma-233	170	1	max	PERSON
ma-233	170	2	‖2f	ORG
ma-233	170	3	2	CARDINAL
ma-233	170	4	2	CARDINAL
ma-233	171	1	2ε	CARDINAL
ma-233	171	2	3.6	CARDINAL
ma-233	171	3	2x	CARDINAL
ma-233	171	4	3.6	CARDINAL
ma-233	171	5	‖3f	GPE
ma-233	172	1	2x)‖	CARDINAL
ma-233	172	2	6 2ε	CARDINAL
ma-233	172	3	3.7	CARDINAL
ma-233	172	4	2x)‖	CARDINAL
ma-233	173	1	‖3f	GPE
ma-233	174	1	2x)‖	CARDINAL
ma-233	174	2	2ε	CARDINAL
ma-233	174	3	3.8	CARDINAL
ma-233	174	4	witn 4x	FAC
ma-233	174	5	3.2)and(3.8	CARDINAL
ma-233	174	6	8f	CARDINAL
ma-233	174	7	2x)−	CARDINAL
ma-233	174	8	2f	CARDINAL
ma-233	174	9	2x)]−	CARDINAL
ma-233	175	1	8ε	CARDINAL
ma-233	175	2	3.9	CARDINAL
ma-233	175	3	8,we	CARDINAL
ma-233	175	4	4x	CARDINAL
ma-233	175	5	+ 18	DATE
ma-233	175	6	−4x) ∥∥∥∥ 6	ORG
ma-233	175	7	3.10	CARDINAL
ma-233	175	8	2n	CARDINAL
ma-233	177	1	4n	CARDINAL
ma-233	177	2	2	CARDINAL
ma-233	177	3	2n	CARDINAL
ma-233	177	4	1 2	CARDINAL
ma-233	177	5	4n	CARDINAL
ma-233	178	1	n→∞	CARDINAL
ma-233	180	1	j. math	PERSON
ma-233	182	1	10.28924	CARDINAL
ma-233	182	2	2x)−	CARDINAL
ma-233	183	1	6	CARDINAL
ma-233	183	2	3.11	CARDINAL
ma-233	183	3	firstiy	ORG
ma-233	183	4	+ 12	DATE
ma-233	183	5	4n	CARDINAL
ma-233	183	6	2	CARDINAL
ma-233	183	7	2ny	ORDINAL
ma-233	184	1	+ 2n	CARDINAL
ma-233	184	2	4n	CARDINAL
ma-233	184	3	2	CARDINAL
ma-233	184	4	2ny	ORDINAL
ma-233	185	1	6max	CARDINAL
ma-233	185	2	2n	CARDINAL
ma-233	185	3	4n	CARDINAL
ma-233	185	4	2n	CARDINAL
ma-233	185	5	4n	CARDINAL
ma-233	185	6	2n	CARDINAL
ma-233	186	1	4n	CARDINAL
ma-233	186	2	3.12	CARDINAL
ma-233	186	3	n ∈ n	ORG
ma-233	186	4	1	CARDINAL
ma-233	186	5	3.3	CARDINAL
ma-233	187	1	2.1	CARDINAL
ma-233	187	2	2.18)to (2.20	CARDINAL
ma-233	187	3	2	CARDINAL
ma-233	188	1	3.2	CARDINAL
ma-233	189	1	abelian	NORP
ma-233	189	2	completenon-archimedean	ORG
ma-233	190	1	0	CARDINAL
ma-233	190	2	3.13	CARDINAL
ma-233	190	3	6	CARDINAL
ma-233	191	1	3.14	CARDINAL
ma-233	193	1	2	CARDINAL
ma-233	194	1	2	CARDINAL
ma-233	195	1	2	CARDINAL
ma-233	196	1	2	CARDINAL
ma-233	196	2	3.15	CARDINAL
ma-233	196	3	6	CARDINAL
ma-233	196	4	3.16	CARDINAL
ma-233	196	5	2x	CARDINAL
ma-233	198	1	3.5	CARDINAL
ma-233	198	2	3.7	CARDINAL
ma-233	198	3	‖3f	GPE
ma-233	199	1	2x)‖	CARDINAL
ma-233	199	2	6 2ε	CARDINAL
ma-233	199	3	3.17	CARDINAL
ma-233	199	4	3.14	CARDINAL
ma-233	199	5	3.17	CARDINAL
ma-233	199	6	‖3f	GPE
ma-233	200	1	2x)‖	CARDINAL
ma-233	200	2	2ε	CARDINAL
ma-233	200	3	3.18	CARDINAL
ma-233	201	1	j. math	PERSON
ma-233	203	1	10.28924	CARDINAL
ma-233	204	1	‖3f	GPE
ma-233	204	2	8f	CARDINAL
ma-233	204	3	2x)−	CARDINAL
ma-233	204	4	4f	CARDINAL
ma-233	204	5	2x	CARDINAL
ma-233	205	1	4x)−	CARDINAL
ma-233	205	2	4ε	CARDINAL
ma-233	205	3	3.19	CARDINAL
ma-233	205	4	3.1	CARDINAL
ma-233	206	1	anhui province	GPE
ma-233	206	2	highereducation science research	ORG
ma-233	206	3	2023ah050487	CARDINAL
ma-233	207	1	1	CARDINAL
ma-233	209	1	acad	ORG
ma-233	210	1	sci	ORG
ma-233	210	2	27 (1941	DATE
ma-233	211	1	222–224	CARDINAL
ma-233	216	1	251	CARDINAL
ma-233	216	2	1978	DATE
ma-233	216	3	264–284	CARDINAL
ma-233	217	1	katsaras	GPE
ma-233	217	2	non-archimedean	NORP
ma-233	217	3	j. 6 (	ORG
ma-233	217	4	1999	DATE
ma-233	217	5	33–44	CARDINAL
ma-233	218	1	moslehian	PERSON
ma-233	220	1	318(1	CARDINAL
ma-233	220	2	2006)211–223	CARDINAL
ma-233	221	1	moslehian	PERSON
ma-233	221	2	gh	PERSON
ma-233	221	3	non-archimedean	NORP
ma-233	221	4	normed	ORG
ma-233	221	5	2008) 3405–3408	DATE
ma-233	222	1	a. najati	PERSON
ma-233	222	2	m. b. moghimi	PERSON
ma-233	224	1	337	CARDINAL
ma-233	224	2	399–415.https://doi.org/10.1016	CARDINAL
ma-233	224	3	r. ger	PERSON
ma-233	224	4	j. sikorska	PERSON
ma-233	226	1	acad	ORG
ma-233	227	1	sci.	ORG
ma-233	228	1	43	CARDINAL
ma-233	228	2	1995	DATE
ma-233	229	1	143–151	CARDINAL
ma-233	230	1	w. fechner	PERSON
ma-233	230	2	j. sikorska	PERSON
ma-233	232	1	acad	ORG
ma-233	233	1	sci.	ORG
ma-233	234	1	58	CARDINAL
ma-233	234	2	2010	DATE
ma-233	235	1	z. alizadeh	PERSON
ma-233	235	2	non-archimedean	NORP
ma-233	235	3	algebras	ORG
ma-233	238	1	2011	DATE
ma-233	238	2	2011) 123656	DATE
ma-233	240	1	kang	PERSON
ma-233	240	2	s.w. kim	PERSON
ma-233	240	3	non-archimedean	NORP
ma-233	242	1	2012	DATE
ma-233	242	2	2012	DATE
ma-233	243	1	k. ghasem	PERSON
ma-233	243	2	taiwan	GPE
ma-233	244	1	j. math	PERSON
ma-233	245	1	1791-1802	DATE
ma-233	246	1	c. park	GPE
ma-233	246	2	g.h.	GPE
ma-233	246	3	kim	PERSON
ma-233	246	4	j. ineq	PERSON
ma-233	248	1	2012	DATE
ma-233	248	2	2012	DATE
ma-233	248	3	139	DATE
ma-233	249	1	a. thanyacharoen	PERSON
ma-233	249	2	w.	PERSON
ma-233	249	3	non-archimedean	NORP
ma-233	250	1	53	CARDINAL
ma-233	250	2	2020	DATE
ma-233	250	3	174	CARDINAL
ma-233	251	1	dema-2020-0009	DATE
ma-233	253	1	https://doi.org/10.1073/pnas.27.4.222	GPE
ma-233	254	1	https://doi.org/10.1073/pnas.27.4.222	GPE
ma-233	254	2	https://doi.org/10.1515/gmj.1999.33	ORG
ma-233	254	3	https://doi.org/10.1007/s00010-006-2868-0 https://doi.org/10.1007/s00010-006-2868-0 https://doi.org/10.4064/ba58-1-3	PERSON
ma-233	254	4	https://doi.org/10.5899/2012/jnaa-00123 https://doi.org/10.11650/twjm/1500406797	DATE
ma-233	255	1	j. math	PERSON
ma-233	257	1	10.28924	CARDINAL
ma-233	258	1	11	CARDINAL
ma-233	258	2	14	CARDINAL
ma-233	258	3	l. fu	PERSON
ma-233	258	4	q. liu	PERSON
ma-233	258	5	y. li	PERSON
ma-233	258	6	jensen	PERSON
ma-233	258	7	j. math	PERSON
ma-233	260	1	519	CARDINAL
ma-233	260	2	2023) 126744	DATE
ma-233	261	1	k. hensel	PERSON
ma-233	261	2	begründung der theorie der algebraischen zahlen	ORG
ma-233	261	3	jahresber	GPE
ma-233	263	1	6	CARDINAL
ma-233	263	2	1897)83-88	DATE
ma-233	264	1	http://eudml.org/doc/144593.[16	ORG
ma-233	265	1	j. ratz	PERSON
ma-233	267	1	28	CARDINAL
ma-233	267	2	1985	DATE
ma-233	268	1	https://doi.org/10.1007/ bf02189629	PERSON
ma-233	268	2	1	CARDINAL
ma-233	268	3	2	CARDINAL
ma-233	268	4	3	CARDINAL