n^2+2 - Page 5

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Carréphylic classes: n²+2

Nice and orderly. For all q/t-fractions, v = -2, placing the it to the right of the middle of the section but keeping up the 'v = -1 division' of fractions to the left and right being below and above the root-value respectively.

√6

1	0	1	2	5	12	17	22	49	120	169	218	485	1188	1673	2158	4801	11760	16561	21362	47525	116412	163937	211462	470449	1152360	1622809	2093258	4656965	11407188	...
0	1	1	1	2	5	7	9	20	49	69	89	198	485	683	881	1960	4801	6761	8721	19402	47525	66927	86329	192060	470449	662509	854569	1901198	4656965	...

√11

1	0	1	2	3	7	10	33	43	53	63	136	199	660	859	1058	1257	2713	3970	13167	17137	21107	25077	54124	79201	262680	341881	421082	500283	1079767	1580050	5240433	6820483	8400533	9980583	21541216	31521799	104545980	...
0	1	1	1	1	2	3	10	13	16	19	41	60	199	259	319	379	818	1197	3970	5167	6364	7561	16319	23880	79201	103081	126961	150841	325562	476403	1580050	2056453	2532856	3009259	6494921	9504180	31521799	...

√18

1	0	1	2	3	4	13	17	72	89	106	123	140	437	577	2448	3025	3602	4179	4756	14845	19601	83160	102761	122362	141963	161564	504293	665857	2824992	3490849	4156706	4822563	5488420	17131117	22619537	95966568	...
0	1	1	1	1	1	3	4	17	21	25	29	33	103	136	577	713	849	985	1121	3499	4620	19601	24221	28841	33461	38081	118863	156944	665857	822801	979745	1136689	1293633	4037843	5331476	22619537	...

√27

1	0	1	2	3	4	5	16	21	26	135	161	187	213	239	265	821	1086	1351	7020	8371	9722	11073	12424	13775	42676	56451	70226	364905	435131	505357	575583	645809	716035	2218331	2934366	3650401	18968040	22618441	26268842	29919243	33569644	37220045	115310536	152530581	189750626	985973175	...
0	1	1	1	1	1	1	3	4	5	26	31	36	41	46	51	158	209	260	1351	1611	1871	2131	2391	2651	8213	10864	13515	70226	83741	97256	110771	124286	137801	426918	564719	702520	3650401	4352921	5055441	5757961	6460481	7163001	22191523	29354524	36517525	189750626	...

√38

1	0	1	2	3	4	5	6	25	31	37	228	265	302	339	376	413	450	1837	2287	2737	16872	19609	22346	25083	27820	30557	33294	135913	169207	202501	1248300	1450801	1653302	1855803	2058304	2260805	2463306	10055725	12519031	14982337	179853744	107339665	122322002	137304339	152286676	167269013	182251350	743987737	926239087	1108490437	6833193972	...
0	1	1	1	1	1	1	1	4	5	6	37	43	49	55	61	67	73	298	371	444	2737	3181	3625	4069	4513	4957	5401	22048	27449	32850	202501	235351	268201	301051	333901	366751	399601	1631254	2030855	2430456	14982337	17412793	19843249	22273705	24704161	27134617	29565073	120690748	150255821	179820894	1108490437	...

√51

1	0	1	2	3	4	5	6	7	29	36	43	50	357	407	457	507	557	607	657	707	2878	3585	4292	4999	35700	40699	45698	50697	55696	60695	65694	70693	287771	358464	429157	499850	3569643	4069493	4569343	5069193	5569043	6068893	6568743	7068593	28774222	35842815	42911408	49980001	356928600	...
0	1	1	1	1	1	1	1	1	4	5	6	7	50	57	64	71	78	85	92	99	403	502	601	700	4999	5699	6399	7099	7799	8499	9199	9899	40296	50195	60094	69993	499850	569843	639836	709829	779822	849815	919808	989801	4029197	5018998	6008799	6998600	49980001	...

√66

1	0	1	2	3	4	5	6	7	8	41	49	57	65	528	593	658	723	788	853	918	983	1048	5305	6353	7401	8449	68640	...
0	1	1	1	1	1	1	1	1	1	5	6	7	8	65	73	81	89	97	105	113	121	129	653	782	911	1040	8449	...

√83

1	0	1	2	3	4	5	6	7	8	9	46	55	64	73	82	747	829	911	993	1075	1157	1239	1321	1403	1485	7507	8992	10477	11962	13447	122508	...
0	1	1	1	1	1	1	1	1	1	1	5	6	7	8	9	82	91	100	109	118	127	136	145	154	163	824	987	1150	1313	1476	13447	...

√102

1	0	1	2	3	4	5	6	7	8	9	10	61	71	81	91	101	1020	1121	1222	1323	1424	1525	1626	1727	1828	1929	2030	12281	14311	16341	18371	20401	206040	...
0	1	1	1	1	1	1	1	1	1	1	1	6	7	8	9	10	101	111	121	131	141	151	161	171	181	191	201	1216	1417	1618	1819	2020	20401	...

√123

1	0	1	2	3	4	5	6	7	8	9	10	11	67	78	89	100	111	122	1353	1475	1597	1719	1841	1963	2085	2207	2329	2451	2573	2695	16292	18987	21682	24377	27072	29767	330132	...
0	1	1	1	1	1	1	1	1	1	1	1	1	6	7	8	9	10	11	122	133	144	155	166	177	188	199	210	221	232	243	1469	1712	1955	2198	2441	2684	29767	...

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