t designs with small t, id ge 1400
# 1400: 5-(24,10,3096)
# 1401: 5-(24,10,3114)
# 1402: 5-(24,10,3132)
# 1403: 5-(24,10,3150)
# 1404: 5-(24,10,3168)
# 1405: 5-(24,10,3186)
# 1406: 5-(24,10,3204)
# 1407: 5-(24,10,3222)
# 1408: 5-(24,10,324)
# 1409: 5-(24,10,3240)
- clan: 13-(32,16,270), 6 times derived, 2 times residual
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$ {\bf PSL(2,23)} \geq 1$ % -group 3 PSL 2 23 PSL_2_23
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residual design of 6-(25,10,1080) (# 13533)
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derived from 6-(25,11,3240) (# 13534)
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residual design of supplementary of 6-(25,10,2796) (# 13536)
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derived from supplementary of 6-(25,11,8388) (# 13537)
# 1410: 5-(24,10,3258)
# 1411: 5-(24,10,3276)
# 1412: 5-(24,10,3294)
# 1413: 5-(24,10,3312)
# 1414: 5-(24,10,3330)
# 1415: 5-(24,10,3348)
# 1416: 5-(24,10,3366)
# 1417: 5-(24,10,3384)
# 1418: 5-(24,10,3402)
# 1419: 5-(24,10,342)
# 1420: 5-(24,10,3438)
# 1421: 5-(24,10,3456)
# 1422: 5-(24,10,3474)
# 1423: 5-(24,10,3492)
# 1424: 5-(24,10,3510)
# 1425: 5-(24,10,3528)
- clan: 13-(32,16,294), 6 times derived, 2 times residual
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$ {\bf PSL(2,23)} \geq 1$ % -group 3 PSL 2 23 PSL_2_23
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residual design of 6-(25,10,1176) (# 13547)
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derived from 6-(25,11,3528) (# 13548)
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residual design of supplementary of 6-(25,10,2700) (# 13550)
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derived from supplementary of 6-(25,11,8100) (# 13551)
# 1426: 5-(24,10,3546)
# 1427: 5-(24,10,3564)
# 1428: 5-(24,10,3582)
# 1429: 5-(24,10,36)
# 1430: 5-(24,10,360)
# 1431: 5-(24,10,3600)
# 1432: 5-(24,10,3618)
# 1433: 5-(24,10,3636)
# 1434: 5-(24,10,3654)
# 1435: 5-(24,10,3672)
# 1436: 5-(24,10,3690)
# 1437: 5-(24,10,3708)
# 1438: 5-(24,10,3726)
# 1439: 5-(24,10,3744)
# 1440: 5-(24,10,3762)
- clan: 13-(30,15,44), 2 times reduced t, 5 times derived, 1 times residual
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$ {\bf PSL(2,23)} \geq 1$ % -group 3 PSL 2 23 PSL_2_23
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Tran van Trung construction (left) for 5-(23,10,2772) (# 9788) : der= 5-(23,9,990) and res= 5-(23,10,2772) - the given design is the residual.
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derived from 6-(25,11,3762) (# 13506)
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design 6-(24,10,990) (# 13507) with respect to smaller t
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derived from supplementary of 6-(25,11,7866) (# 13508)
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supplementary design of 6-(24,10,2070) (# 13509) with respect to smaller t
# 1441: 5-(24,10,378)
# 1442: 5-(24,10,3780)
# 1443: 5-(24,10,3798)
# 1444: 5-(24,10,3816)
# 1445: 5-(24,10,3834)
# 1446: 5-(24,10,3852)
# 1447: 5-(24,10,3870)
# 1448: 5-(24,10,3888)
- clan: 13-(32,16,324), 6 times derived, 2 times residual
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$ {\bf PSL(2,23)} \geq 1$ % -group 3 PSL 2 23 PSL_2_23
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residual design of 6-(25,10,1296) (# 17560)
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derived from 6-(25,11,3888) (# 17561)
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residual design of supplementary of 6-(25,10,2580) (# 17562)
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derived from supplementary of 6-(25,11,7740) (# 17563)
# 1449: 5-(24,10,3906)
# 1450: 5-(24,10,3924)
# 1451: 5-(24,10,3942)
# 1452: 5-(24,10,396)
# 1453: 5-(24,10,3960)
# 1454: 5-(24,10,3978)
# 1455: 5-(24,10,3996)
# 1456: 5-(24,10,4014)
# 1457: 5-(24,10,4032)
# 1458: 5-(24,10,4050)
# 1459: 5-(24,10,4068)
- clan: 13-(32,16,339), 6 times derived, 2 times residual
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$ {\bf PSL(2,23)} \geq 1$ % -group 3 PSL 2 23 PSL_2_23
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residual design of 6-(25,10,1356) (# 13574)
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derived from 6-(25,11,4068) (# 13575)
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residual design of supplementary of 6-(25,10,2520) (# 13577)
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derived from supplementary of 6-(25,11,7560) (# 13578)
# 1460: 5-(24,10,4086)
# 1461: 5-(24,10,4104)
- clan: 15-(32,16,6), 2 times reduced t, 6 times derived, 2 times residual
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$ {\bf PSL(2,23)} \geq 1$ % -group 3 PSL 2 23 PSL_2_23
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design 6-(24,10,1080) (# 13148) with respect to smaller t
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supplementary design of 6-(24,10,1980) (# 13151) with respect to smaller t
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Tran van Trung construction (left) for 5-(23,10,3024) (# 13154) : der= 5-(23,9,1080) and res= 5-(23,10,3024) - the given design is the residual.
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derived from 6-(25,11,4104) (# 13218)
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derived from supplementary of 6-(25,11,7524) (# 13222)
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residual design of 6-(25,10,1368) (# 13326)
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residual design of supplementary of 6-(25,10,2508) (# 13328)
# 1462: 5-(24,10,4122)
# 1463: 5-(24,10,414)
# 1464: 5-(24,10,4140)
# 1465: 5-(24,10,4158)
# 1466: 5-(24,10,4176)
# 1467: 5-(24,10,4194)
# 1468: 5-(24,10,4212)
# 1469: 5-(24,10,4230)
# 1470: 5-(24,10,4248)
# 1471: 5-(24,10,4266)
# 1472: 5-(24,10,4284)
# 1473: 5-(24,10,4302)
# 1474: 5-(24,10,432)
# 1475: 5-(24,10,4320)
# 1476: 5-(24,10,4338)
# 1477: 5-(24,10,4356)
# 1478: 5-(24,10,4374)
# 1479: 5-(24,10,4392)
# 1480: 5-(24,10,4410)
# 1481: 5-(24,10,4428)
# 1482: 5-(24,10,4464)
# 1483: 5-(24,10,4482)
# 1484: 5-(24,10,450)
# 1485: 5-(24,10,4500)
# 1486: 5-(24,10,4518)
# 1487: 5-(24,10,4536)
# 1488: 5-(24,10,4554)
# 1489: 5-(24,10,4572)
# 1490: 5-(24,10,4590)
# 1491: 5-(24,10,4608)
- clan: 13-(32,16,384), 6 times derived, 2 times residual
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$ {\bf PSL(2,23)} \geq 1$ % -group 3 PSL 2 23 PSL_2_23
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residual design of 6-(25,10,1536) (# 13605)
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derived from 6-(25,11,4608) (# 13606)
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residual design of supplementary of 6-(25,10,2340) (# 13608)
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derived from supplementary of 6-(25,11,7020) (# 13609)
# 1492: 5-(24,10,4626)
# 1493: 5-(24,10,4644)
# 1494: 5-(24,10,4662)
# 1495: 5-(24,10,468)
# 1496: 5-(24,10,4680)
# 1497: 5-(24,10,4698)
# 1498: 5-(24,10,4716)
# 1499: 5-(24,10,4734)
created: Fri Oct 23 11:09:43 CEST 2009