v	k	λ	μ	rf	sg	comments
?	1001	136	27	17	17286	–7714
		864	744	756	6714	–18286
?	1001	150	13	24	7714	–18286
		850	723	714	17286	–8714
?	1001	160	12	28	6780	–22220
		840	707	693	21220	–7780
?	1001	280	63	84	7792	–28208	pg(10,27,3)?
		720	523	504	27208	–8792
?	1001	300	103	84	27220	–8780
		700	483	504	7780	–28220	pg(25,27,18)?
?	1001	384	152	144	20363	–12637	S(2,12,364)?
		616	375	385	11637	–21363
?	1001	450	207	198	21350	–12650
		550	297	308	11650	–22350	pg(25,21,14)?
-	1001	500	249	250	15.319500	–16.319500	Conf
?	1003	300	65	100	5884	–40118
		702	501	468	39118	–6884
-	1005	502	250	251	15.351502	–16.351502	Conf
?	1007	486	225	243	9741	–27265	pg(18,26,9)?; 2-graph\*?
		520	276	260	26265	–10741	2-graph\*?
?	1008	57	6	3	9399	–6608
		950	895	900	5608	–10399
?	1008	152	16	24	8665	–16342
		855	726	720	15342	–9665
?	1008	159	30	24	15371	–9636
		848	712	720	8636	–16371
?	1008	265	68	70	13530	–15477
		742	546	546	14477	–14530
?	1008	266	70	70	14494	–14513
		741	544	546	13513	–15494
?	1008	342	96	126	6855	–36152
		665	448	420	35152	–7855
?	1008	371	154	126	35159	–7848
		636	390	420	6848	–36159
?	1008	456	194	216	8783	–30224
		551	310	290	29224	–9783
?	1008	475	250	200	5576	–5931
		532	256	308	4931	–5676
?	1008	477	216	234	9742	–27265	2-graph?
		530	286	270	26265	–10742	2-graph?
?	1008	494	250	234	26266	–10741	2-graph?
		513	252	270	9741	–27266	2-graph?
+	1009	504	251	252	15.382504	–16.382504	Paley(1009); 2-graph\*
?	1012	336	110	112	14528	–16483	pg(21,15,7)?
		675	450	450	15483	–15528
+	1013	506	252	253	15.414506	–16.414506	Paley(1013); 2-graph\*
?	1015	150	5	25	5840	–25174
		864	738	720	24174	–6840
?	1015	182	21	35	7754	–21260
		832	684	672	20260	–8754
?	1015	312	113	88	32174	–7840
		702	477	504	6840	–33174
?	1016	259	42	74	5888	–37127	pg(7,36,2)?
		756	570	540	36127	–6888
?	1017	344	91	129	5903	–43113	pg(8,42,3)?
		672	456	420	42113	–6903
?	1017	508	253	254	15.445508	–16.445508	2-graph\*?
+	1021	510	254	255	15.477510	–16.477510	Paley(1021); 2-graph\*
?	1023	336	90	120	6868	–36154
		686	469	441	35154	–7868
+	1023	510	253	255	15527	–17495	O(11,2) Sp(10,2); pg(30,16,15); 2-graph\*
		512	256	256	16495	–16527	S(2,16,496); 2-graph\*
!	1024	62	30	2	3062	–2961	322; from a partial spread of 5-spaces: projective binary [62,10] code with weights 16, 32
		961	900	930	1961	–3162	OA(32,31)
+	1024	93	32	6	2993	–3930	OA(32,3); Bilin2x5(2); from a Baer subspace: projective 4-ary [31,5] code with weights 16, 24; from a partial spread of 5-spaces: projective binary [93,10] code with weights 32, 48
		930	842	870	2930	–3093	OA(32,30)
+	1024	124	36	12	28124	–4899	OA(32,4); from a partial spread of 5-spaces: projective binary [124,10] code with weights 48, 64
		899	786	812	3899	–29124	OA(32,29)
+	1024	155	42	20	27155	–5868	OA(32,5); from a partial spread of 5-spaces: projective binary [155,10] code with weights 64, 80
		868	732	756	4868	–28155	OA(32,28)
?	1024	165	8	30	5858	–27165
		858	722	702	26165	–6858
+	1024	186	50	30	26186	–6837	OA(32,6); from a partial spread of Baer subspaces: projective 4-ary [62,5] code with weights 40, 48; from a partial spread of 5-spaces: projective binary [186,10] code with weights 80, 96
		837	680	702	5837	–27186	OA(32,27)
+	1024	198	22	42	6825	–26198	Kohnert: projective binary [198,10] code with weights 96, 112
		825	668	650	25198	–7825
+	1024	217	60	42	25217	–7806	OA(32,7); from a partial spread of 5-spaces: projective binary [217,10] code with weights 96, 112
		806	630	650	6806	–26217	OA(32,26)
+	1024	231	38	56	7792	–25231	Polhill; Dissett: projective 4-ary [77,5] code with weights 56, 64
		792	616	600	24231	–8792
+	1024	248	72	56	24248	–8775	OA(32,8); from a partial spread of 5-spaces: projective binary [248,10] code with weights 112, 128
		775	582	600	7775	–25248	OA(32,25)
+	1024	264	56	72	8759	–24264	Polhill; pg(11,23,3)?
		759	566	552	23264	–9759
+	1024	279	86	72	23279	–9744	OA(32,9); from a partial spread of Baer subspaces: projective 4-ary [93,5] code with weights 64, 72; from a partial spread of 5-spaces: projective binary [279,10] code with weights 128, 144
		744	536	552	8744	–24279	OA(32,24)
+	1024	297	76	90	9726	–23297	Polhill; Dissett: projective 4-ary [99,5] code with weights 72, 80
		726	518	506	22297	–10726
+	1024	310	102	90	22310	–10713	OA(32,10); from a partial spread of 5-spaces: projective binary [310,10] code with weights 144, 160
		713	492	506	9713	–23310	OA(32,23)
+	1024	330	98	110	10693	–22330	Polhill; pg(15,21,5)?; Dissett: projective 4-ary [110,5] code with weights 80, 88; Momihara: projective binary [330,10] code with weights 160, 176
		693	472	462	21330	–11693
+	1024	341	120	110	21341	–11682	OA(32,11); from a partial spread of 5-spaces: projective binary [341,10] code with weights 160, 176
		682	450	462	10682	–22341	OA(32,22); Momihara
-	1024	341	168	86	8531	–3992	Absolute bound
		682	426	510	2992	–8631	Absolute bound
+	1024	363	122	132	11660	–21363	Dissett: projective 4-ary [121,5] code with weights 88, 96
		660	428	420	20363	–12660
+	1024	372	140	132	20372	–12651	OA(32,12); from a partial spread of Baer subspaces: projective 4-ary [124,5] code with weights 88, 96; from a partial spread of 5-spaces: projective binary [372,10] code with weights 176, 192
		651	410	420	11651	–21372	OA(32,21)
?	1024	378	162	126	42120	–6903
		645	392	430	5903	–43120	pg(15,42,10)?
-	1024	385	36	210	11015	–1758	Krein2; Absolute bound
		638	462	290	1748	–21015	Krein1; Absolute bound
+	1024	396	148	156	12627	–20396	Dissett: projective 4-ary [132,5] code with weights 96, 104
		627	386	380	19396	–13627
+	1024	403	162	156	19403	–13620	OA(32,13); from a partial spread of 5-spaces: projective binary [403,10] code with weights 192, 208
		620	372	380	12620	–20403	OA(32,20)
+	1024	429	176	182	13594	–19429	Dissett: projective 4-ary [143,5] code with weights 104, 112
		594	346	342	18429	–14594
+	1024	434	186	182	18434	–14589	OA(32,14); from a partial spread of 5-spaces: projective binary [434,10] code with weights 208, 224
		589	336	342	13589	–19434	OA(32,19)
+	1024	462	206	210	14561	–18462	Dissett: projective 4-ary [154,5] code with weights 112, 120
		561	308	306	17462	–15561
+	1024	465	212	210	17465	–15558	OA(32,15); from a partial spread of Baer subspaces: projective 4-ary [155,5] code with weights 112, 120; Brouwer(q=2,d=2,e=5,+); from a partial spread of 5-spaces: projective binary [465,10] code with weights 224, 240
		558	302	306	14558	–18465	OA(32,18)
+	1024	495	238	240	15528	–17495	CK - RT3: projective 4-ary [165,5] code with weights 120, 128; VO–(10,2) affine polar graph; RSHCD–; 2-graph
		528	272	272	16495	–16528	from 2-(32,2,1) with 1-factor Fickus et al.; 2-graph
+	1024	496	240	240	16496	–16527	OA(32,16); Wallis (AR(2,8)+S(2,2,32)); from a partial spread of 5-spaces: projective binary [496,10] code with weights 240, 256; RSHCD+; 2-graph
		527	270	272	15527	–17496	OA(32,17); Wallis2 (AR(2,8)+S(2,2,32)); Goethals-Seidel(2,31); VO+(10,2) affine polar graph; 2-graph
?	1025	512	255	256	15.508512	–16.508512	2-graph\*?
?	1026	205	28	44	7779	–23246
		820	658	644	22246	–8779
?	1026	220	58	44	22266	–8759
		805	628	644	7759	–23266
?	1026	325	100	104	13570	–17455
		700	478	476	16455	–14570
?	1026	369	144	126	27246	–9779
		656	412	432	8779	–28246
?	1026	385	128	154	7836	–33189
		640	408	384	32189	–8836
?	1026	400	124	176	4950	–5675
		625	400	350	5575	–5950
?	1026	420	177	168	21360	–12665
		605	352	363	11665	–22360
?	1026	451	212	187	33189	–8836
		574	309	336	7836	–34189
+	1027	114	41	9	3578	–3948	S(2,3,79)
		912	806	840	2948	–3678
?	1027	342	81	130	4948	–5378
		684	471	424	5278	–5948
?	1027	450	225	175	5578	–5948
		576	300	352	4948	–5678
?	1029	260	67	65	15468	–13560	pg(20,12,5)?
		768	572	576	12560	–16468
?	1029	288	102	72	36140	–6888
		740	523	555	5888	–37140	pg(20,36,15)?
?	1029	500	235	250	10720	–25308	pg(20,24,10)?; 2-graph\*?
		528	277	264	24308	–11720	2-graph\*?
-	1029	514	256	257	15.539514	–16.539514	Conf
?	1030	490	225	240	10721	–25308	2-graph?
		539	288	275	24308	–11721	2-graph?
?	1030	504	253	240	24309	–11720	2-graph?
		525	260	275	10720	–25309	2-graph?
+	1033	516	257	258	15.570516	–16.570516	Paley(1033); 2-graph\*
!	1035	88	44	4	4245	–2989	Triangular graph T(46)
		946	861	903	1989	–4345	pg(22,42,21)?
?	1035	330	105	105	15506	–15528	pg(22,14,7)?
		704	478	480	14528	–16506
?	1035	440	196	180	26275	–10759
		594	333	351	9759	–27275	pg(22,26,13)?
?	1035	462	201	210	12644	–21390	pg(22,20,10)?
		572	319	312	20390	–13644
?	1035	490	217	245	7850	–35184	pg(14,34,7)?; 2-graph\*?
		544	298	272	34184	–8850	2-graph\*?
+	1036	144	44	16	32111	–4924	S(2,4,112)
		891	762	792	3924	–33111	pg(27,32,24)?
?	1036	230	33	56	6851	–29184
		805	630	609	28184	–7851
?	1036	285	84	76	19370	–11665
		750	540	550	10665	–20370
?	1036	375	110	150	5924	–45111
		660	434	396	44111	–6924
?	1036	405	138	171	6888	–39147
		630	395	364	38147	–7888
?	1036	483	210	238	7851	–35184	2-graph?
		552	306	280	34184	–8851	2-graph?
?	1036	483	242	210	39147	–7888
		552	278	312	6888	–40147
?	1036	510	264	238	34185	–8850	2-graph?
		525	252	280	7850	–35185	2-graph?
?	1037	518	258	259	15.601518	–16.601518	2-graph\*?
?	1041	336	115	105	21347	–11693
		704	472	484	10693	–22347	S(2,22,694)?
-	1041	520	259	260	15.632520	–16.632520	Conf
?	1044	168	42	24	24203	–6840	pg(28,5,4) does not exist (Absolute bound for line graph)
		875	730	750	5840	–25203
+	1044	175	50	25	30144	–5899	S(2,5,145)
		868	717	744	4899	–31144	pg(28,30,24)?
?	1045	234	53	52	14494	–13550	pg(18,12,4)?
		810	627	630	12550	–15494
?	1045	260	63	65	13550	–15494
		784	588	588	14494	–14550
?	1045	276	83	69	23285	–9759
		768	560	576	8759	–24285	S(2,24,760)?
?	1045	290	81	80	15494	–14550
		754	543	546	13550	–16494
?	1045	324	123	90	39132	–6912
		720	485	520	5912	–40132	pg(18,39,13)?
?	1045	384	108	160	4968	–5676
		660	435	385	5576	–5968
?	1045	396	143	154	11684	–22360	pg(18,21,7)?
		648	405	396	21360	–12684
-	1045	522	260	261	15.663522	–16.663522	Conf
+	1049	524	261	262	15.694524	–16.694524	Paley(1049); 2-graph\*

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