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  v k λ μ rf sgcomments
- 1101 550 274 275 16.091550 –17.091550 Conf
+ 1105 80 15 5 15272 –5832 U(4,4) polar graph; GQ(16,4)
    1024 948 960 4832 –16272  
? 1105 138 11 18 8714 –15390  
    966 845 840 14390 –9714  
? 1105 208 39 39 13544 –13560 pg(16,12,3)?
    896 726 728 12560 –14544  
? 1105 336 95 105 11714 –21390 pg(16,20,5)?
    768 536 528 20390 –12714  
? 1105 378 135 126 21390 –12714  
    726 473 484 11714 –22390 S(2,22,715)?
? 1105 552 275 276 16.121552 –17.121552 2-graph\*?
? 1106 340 114 100 24315 –10790 S(2,10,316)?
    765 524 540 9790 –25315  
? 1106 403 132 155 8868 –31237 pg(13,30,5)?
    702 453 432 30237 –9868  
? 1106 465 208 186 31237 –9868  
    640 360 384 8868 –32237  
+ 1107 378 117 135 9819 –27287 NO(8,3)
    728 484 468 26287 –10819  
+ 1109 554 276 277 16.151554 –17.151554 Paley(1109); 2-graph\*
? 1111 110 9 11 9605 –11505  
    1000 900 900 10505 –10605  
? 1112 396 135 144 12695 –21416  
    715 462 455 20416 –13695  
- 1113 556 277 278 16.181556 –17.181556 Conf
+ 1116 245 70 49 28216 –7899 S(2,7,217)
    870 673 696 6899 –29216 pg(30,28,24)?
+ 1117 558 278 279 16.211558 –17.211558 Paley(1117); 2-graph\*
? 1120 363 110 121 11735 –22384  
    756 513 504 21384 –12735  
+ 1120 390 146 130 26300 –10819 O+(8,3)
    729 468 486 9819 –27300 pg(27,26,18) - Mathon
- 1121 560 279 280 16.241560 –17.241560 Conf
? 1122 209 16 44 5968 –33153  
    912 746 720 32153 –6968  
- 1125 228 3 57 31064 –5760 Krein2
    896 724 672 5660 –41064 Krein1
? 1125 288 78 72 18440 –12684 pg(24,11,6)?
    836 619 627 11684 –19440  
? 1125 308 103 77 33189 –7935  
    816 584 612 6935 –34189 pg(24,33,18)?
? 1125 562 280 281 16.271562 –17.271562 2-graph\*?
- 1127 486 165 243 31080 –8146 Makhnev
    640 396 320 8046 –41080  
! 1128 92 46 4 4447 –21080 Triangular graph T(48)
    1035 946 990 11080 –4547 pg(23,44,22)?
? 1128 196 24 36 8798 –20329  
    931 770 760 19329 –9798  
? 1128 245 28 60 5987 –37140  
    882 696 666 36140 –6987  
? 1128 322 116 82 40140 –6987  
    805 564 600 5987 –41140  
- 1128 483 162 240 31081 –8146 Krein2; Absolute bound
    644 400 324 8046 –41081 Krein1; Absolute bound
- 1128 560 316 240 8047 –41080  
    567 246 324 31080 –8147 no 2-graph\*
+ 1129 564 281 282 16.300564 –17.300564 Paley(1129); 2-graph\*
? 1131 320 76 96 8870 –28260  
    810 585 567 27260 –9870  
- 1133 566 282 283 16.330566 –17.330566 Conf
? 1134 198 27 36 9748 –18385 pg(11,17,2)?
    935 772 765 17385 –10748  
? 1134 206 43 36 17412 –10721  
    927 756 765 9721 –18412  
? 1134 275 40 75 51001 –40132  
    858 657 624 39132 –61001  
? 1134 308 82 84 14594 –16539  
    825 600 600 15539 –15594  
? 1134 385 112 140 7935 –35198  
    748 502 476 34198 –8935  
? 1134 412 166 140 34206 –8927  
    721 448 476 7927 –35206  
? 1134 418 157 152 19468 –14665  
    715 448 455 13665 –20468  
? 1134 528 252 240 24363 –12770  
    605 316 330 11770 –25363  
? 1135 216 45 40 16454 –11680  
    918 741 748 10680 –17454  
? 1135 238 45 51 11680 –17454  
    896 708 704 16454 –12680  
? 1136 280 108 56 5671 –41064  
    855 630 684 31064 –5771 pg(15,56,12)?
- 1137 568 283 284 16.360568 –17.360568 Conf
? 1140 306 60 90 6969 –36170  
    833 616 588 35170 –7969  
? 1140 391 126 138 11759 –23380  
    748 494 484 22380 –12759  
? 1140 469 158 217 41064 –6375  
    670 417 360 6275 –51064  
? 1140 476 202 196 20455 –14684 S(2,14,456)?
    663 382 390 13684 –21455  
? 1140 544 228 288 41064 –6475  
    595 338 280 6375 –51064  
- 1141 570 284 285 16.389570 –17.389570 Conf
? 1144 243 42 54 9792 –21351  
    900 710 700 20351 –10792  
? 1144 408 162 136 34208 –8935  
    735 462 490 7935 –35208 pg(21,34,14)?
? 1144 495 206 220 11780 –25363  
    648 372 360 24363 –12780  
? 1145 572 285 286 16.419572 –17.419572 2-graph\*?
+ 1147 216 60 36 30185 –6961 S(2,6,186)
    930 749 775 5961 –31185 pg(30,30,25)?
? 1148 481 210 195 26328 –11819  
    666 379 396 10819 –27328  
- 1149 574 286 287 16.448574 –17.448574 Conf
? 1150 351 84 117 6988 –39161 pg(9,38,3)?
    798 563 532 38161 –7988  

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