design clan: 7_40_10

• family 0, lambda = 560 containing 10 designs:
  
  minpath=(0, 0, 0) minimal_t=5
  • 7-(40,10,560) (#17417)
    

  • 6-(40,10,4760) (#17418) 6-(39,10,4200) (#17420)
    6-(39,9,560) (#17419)
    

  • 5-(40,10,33320) (#17424) 5-(39,10,28560) (#17426) 5-(38,10,24360) (#17434)
    5-(39,9,4760) (#17425) 5-(38,9,4200) (#17431)
    5-(38,8,560) (#17430)
    

• family 1, lambda = 1008 containing 10 designs:
  
  minpath=(0, 0, 0) minimal_t=5
  • 7-(40,10,1008) (#17291)
    

  • 6-(40,10,8568) (#17292) 6-(39,10,7560) (#17294)
    6-(39,9,1008) (#17293)
    

  • 5-(40,10,59976) (#17298) 5-(39,10,51408) (#17300) 5-(38,10,43848) (#17308)
    5-(39,9,8568) (#17299) 5-(38,9,7560) (#17305)
    5-(38,8,1008) (#17304)
    

• family 2, lambda = 1208 containing 10 designs:
  
  minpath=(0, 0, 0) minimal_t=5
  • 7-(40,10,1208) (#17310)
    

  • 6-(40,10,10268) (#17311) 6-(39,10,9060) (#17313)
    6-(39,9,1208) (#17312)
    

  • 5-(40,10,71876) (#17317) 5-(39,10,61608) (#17319) 5-(38,10,52548) (#17327)
    5-(39,9,10268) (#17318) 5-(38,9,9060) (#17324)
    5-(38,8,1208) (#17323)
    

• family 3, lambda = 1296 containing 10 designs:
  
  minpath=(0, 0, 0) minimal_t=5
  • 7-(40,10,1296) (#17329)
    

  • 6-(40,10,11016) (#12915) 6-(39,10,9720) (#17331)
    6-(39,9,1296) (#17330)
    

  • 5-(40,10,77112) (#12916) 5-(39,10,66096) (#12918) 5-(38,10,56376) (#17339)
    5-(39,9,11016) (#12917) 5-(38,9,9720) (#17336)
    5-(38,8,1296) (#17335)
    

• family 4, lambda = 1568 containing 10 designs:
  
  minpath=(0, 0, 0) minimal_t=5
  • 7-(40,10,1568) (#17341)
    

  • 6-(40,10,13328) (#17342) 6-(39,10,11760) (#17344)
    6-(39,9,1568) (#17343)
    

  • 5-(40,10,93296) (#17348) 5-(39,10,79968) (#17350) 5-(38,10,68208) (#17358)
    5-(39,9,13328) (#17349) 5-(38,9,11760) (#17355)
    5-(38,8,1568) (#17354)
    

• family 5, lambda = 1656 containing 10 designs:
  
  minpath=(0, 0, 0) minimal_t=5
  • 7-(40,10,1656) (#17360)
    

  • 6-(40,10,14076) (#17361) 6-(39,10,12420) (#17363)
    6-(39,9,1656) (#17362)
    

  • 5-(40,10,98532) (#17367) 5-(39,10,84456) (#17369) 5-(38,10,72036) (#17377)
    5-(39,9,14076) (#17368) 5-(38,9,12420) (#17374)
    5-(38,8,1656) (#17373)
    

• family 6, lambda = 2304 containing 10 designs:
  
  minpath=(0, 0, 0) minimal_t=5
  • 7-(40,10,2304) (#17379)
    

  • 6-(40,10,19584) (#17380) 6-(39,10,17280) (#17382)
    6-(39,9,2304) (#17381)
    

  • 5-(40,10,137088) (#17386) 5-(39,10,117504) (#17388) 5-(38,10,100224) (#17396)
    5-(39,9,19584) (#17387) 5-(38,9,17280) (#17393)
    5-(38,8,2304) (#17392)
    

• family 7, lambda = 2504 containing 10 designs:
  
  minpath=(0, 0, 0) minimal_t=5
  • 7-(40,10,2504) (#17398)
    

  • 6-(40,10,21284) (#17399) 6-(39,10,18780) (#17401)
    6-(39,9,2504) (#17400)
    

  • 5-(40,10,148988) (#17405) 5-(39,10,127704) (#17407) 5-(38,10,108924) (#17415)
    5-(39,9,21284) (#17406) 5-(38,9,18780) (#17412)
    5-(38,8,2504) (#17411)
    

created: Fri Oct 23 11:20:50 CEST 2009