v	k	λ	μ	rf	sg	comments
?	451	130	33	39	7286	–13164	pg(10,12,3)?
		320	228	224	12164	–8286
?	451	156	57	52	13164	–8286
		294	189	196	7286	–14164	S(2,14,287)?
-	453	226	112	113	10.142226	–11.142226	Conf
-	456	35	10	2	1195	–3360	μ=2 (Brouwer-Neumaier)
		420	386	396	2360	–1295
?	456	65	10	9	8208	–7247
		390	333	336	6247	–9208
?	456	80	4	16	4360	–1695
		375	310	300	1595	–5360
-	456	91	2	22	3399	–2356	Krein2
		364	294	276	2256	–4399	Krein1
?	456	104	22	24	8247	–10208
		351	270	270	9208	–9247
?	456	130	24	42	4380	–2275
		325	236	220	2175	–5380
?	456	140	40	44	8266	–12189
		315	218	216	11189	–9266
?	456	140	58	36	2656	–4399
		315	210	234	3399	–2756
?	456	175	78	60	2375	–5380
		280	164	184	4380	–2475
?	456	182	73	72	11208	–10247
		273	162	165	9247	–12208
?	456	195	74	90	5360	–2195
		260	154	140	2095	–6360
+	457	228	113	114	10.189228	–11.189228	Paley(457); 2-graph\*
?	459	208	82	104	4390	–2668	pg(8,25,4)?; 2-graph\*?
		250	145	125	2568	–5390	2-graph\*?
?	460	85	18	15	10184	–7275
		374	303	308	6275	–11184
?	460	99	18	22	7275	–11184	pg(9,10,2)?
		360	282	280	10184	–8275
?	460	147	42	49	7299	–14160
		312	213	208	13160	–8299
-	460	153	32	60	3414	–3145	Bondarenko et al.
		306	212	186	3045	–4414
?	460	204	78	100	4391	–2668	2-graph?
		255	150	130	2568	–5391	2-graph?
?	460	216	116	88	3245	–4414
		243	114	144	3414	–3345
?	460	225	120	100	2569	–5390	2-graph?
		234	108	130	4390	–2669	pg(9,25,5)?; 2-graph?
+	461	230	114	115	10.235230	–11.235230	Paley(461); 2-graph\*
!	465	58	29	4	2730	–2434	Triangular graph T(31)
		406	351	378	1434	–2830
?	465	144	43	45	9248	–11216
		320	220	220	10216	–10248
?	465	192	72	84	6340	–18124
		272	163	153	17124	–7340
-	465	232	115	116	10.282232	–11.282232	Conf
-	469	234	116	117	10.328234	–11.328234	Conf
?	470	126	27	36	6329	–15140
		343	252	245	14140	–7329
-	473	236	117	118	10.374236	–11.374236	Conf
?	474	165	52	60	7315	–15158
		308	202	196	14158	–8315
?	475	90	25	15	15114	–5360	pg(18,4,3) does not exist (Absolute bound for line graph)
		384	308	320	4360	–16114
+	475	96	32	16	2075	–4399	S(2,4,76)
		378	297	315	3399	–2175	pg(18,20,15)?
?	476	133	42	35	14152	–7323
		342	243	252	6323	–15152
?	476	133	60	28	3534	–3441
		342	236	270	2441	–3634
?	477	140	31	45	5371	–19105
		336	240	228	18105	–6371
?	477	168	57	60	9264	–12212
		308	199	198	11212	–10264
?	477	238	118	119	10.420238	–11.420238	2-graph\*?
?	481	240	119	120	10.466240	–11.466240	2-graph\*?
?	483	240	118	120	10252	–12230	pg(20,11,10)?; 2-graph\*?
		242	121	121	11230	–11252	S(2,11,231)?; 2-graph\*?
!	484	42	20	2	2042	–2441	222
		441	400	420	1441	–2142	OA(22,21)?
+	484	63	22	6	1963	–3420	OA(22,3)
		420	362	380	2420	–2063	OA(22,20)?
+	484	84	26	12	1884	–4399	OA(22,4)
		399	326	342	3399	–1984	OA(22,19)?
?	484	92	6	20	4391	–1892
		391	318	306	1792	–5391
?	484	105	14	25	5363	–16120
		378	297	288	15120	–6363
+	484	105	32	20	17105	–5378	OA(22,5)
		378	292	306	4378	–18105	OA(22,18)?
?	484	115	18	30	5368	–17115
		368	282	272	16115	–6368
?	484	126	40	30	16126	–6357	OA(22,6)?
		357	260	272	5357	–17126	OA(22,17)?
-	484	135	18	45	3435	–3048	Krein2
		348	257	232	2948	–4435	Krein1
?	484	138	32	42	6345	–16138
		345	248	240	15138	–7345
+	484	138	47	36	17120	–6363	S(2,6,121)
		345	242	255	5363	–18120
?	484	147	50	42	15147	–7336	OA(22,7)?
		336	230	240	6336	–16147	OA(22,16)?
?	484	161	48	56	7322	–15161
		322	216	210	14161	–8322
?	484	168	62	56	14168	–8315	OA(22,8)?
		315	202	210	7315	–15168	OA(22,15)?
?	484	184	66	72	8299	–14184
		299	186	182	13184	–9299
?	484	189	76	72	13189	–9294	OA(22,9)?
		294	176	182	8294	–14189	OA(22,14)?
?	484	207	86	90	9276	–13207
		276	158	156	12207	–10276
?	484	210	92	90	12210	–10273	OA(22,10)?
		273	152	156	9273	–13210	OA(22,13)?
?	484	230	108	110	10253	–12230	RSHCD–?; 2-graph?
		253	132	132	11230	–11253	2-graph?
?	484	231	110	110	11231	–11252	OA(22,11)?; RSHCD+?; 2-graph?
		252	130	132	10252	–12231	OA(22,12)?; 2-graph?
?	485	242	120	121	10.511242	–11.511242	2-graph\*?
?	486	97	16	20	7291	–11194
		388	310	308	10194	–8291
?	486	100	22	20	10210	–8275
		385	304	308	7275	–11210
-	486	165	36	66	3440	–3345	Makhnev
		320	220	192	3245	–4440
?	486	194	67	84	5388	–2297
		291	180	165	2197	–6388
?	486	210	99	84	21100	–6385
		275	148	165	5385	–22100
-	489	244	121	122	10.557244	–11.557244	Conf
?	490	144	28	48	4414	–2475	pg(6,23,2)?
		345	248	230	2375	–5414
?	490	165	56	55	11225	–10264
		324	213	216	9264	–12225
?	490	192	92	64	3249	–4440
		297	168	198	3440	–3349	pg(9,32,6)?
?	493	246	122	123	10.602246	–11.602246	2-graph\*?
?	494	85	12	15	7285	–10208
		408	337	336	9208	–8285
?	495	38	1	3	5285	–7209
		456	420	420	6209	–6285
+	495	78	29	9	2354	–3440	S(2,3,55)
		416	346	368	2440	–2454
?	495	104	28	20	14143	–6351
		390	305	315	5351	–15143
?	495	190	53	85	3450	–3544
		304	198	168	3444	–4450
?	495	190	85	65	2576	–5418
		304	178	200	4418	–2676
?	495	208	86	88	10260	–12234
		286	165	165	11234	–11260
-	495	208	130	56	7610	–2484	Absolute bound
		286	133	209	1484	–7710	Absolute bound
?	495	234	93	126	3450	–3644
		260	151	120	3544	–4450
+	495	238	109	119	7340	–17154	dist. 2 or 4 in J(12,4) - Mathon; O–(10,2) polar graph; pg(14,16,7)?; 2-graph\*
		256	136	128	16154	–8340	2-graph\*
?	496	54	4	6	6279	–8216
		441	392	392	7216	–7279
!	496	60	30	4	2831	–2464	Triangular graph T(32)
		435	378	406	1464	–2931	pg(15,28,14)?
?	496	110	18	26	6341	–14154
		385	300	294	13154	–7341
?	496	135	38	36	11216	–9279	pg(15,8,4)?
		360	260	264	8279	–12216
-	496	165	80	42	4130	–3465	Absolute bound
		330	206	246	2465	–4230	Absolute bound
?	496	198	80	78	12216	–10279
		297	176	180	9279	–13216
?	496	231	102	112	7341	–17154	2-graph?
		264	144	136	16154	–8341	2-graph?
+	496	240	120	112	16155	–8340	Wallis (AR(2,4)+S(2,3,31)); 2-graph
		255	126	136	7340	–17155	NO+(10,2); Goethals-Seidel(3,15); pg(15,16,8)?; 2-graph
?	497	186	55	78	4426	–2770
		310	201	180	2670	–5426
?	497	240	127	105	2770	–5426
		256	120	144	4426	–2870
-	497	248	123	124	10.647248	–11.647248	Conf
?	498	161	64	46	2383	–5414
		336	220	240	4414	–2483

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