design clan: 29_60_30

29-(60,30,m*1), 1 <= m <= 15; (14/36) lambda_max=31, lambda_max_half=15
the clan contains 14 families:

family 0, lambda = 1 containing 1 designs:

minpath=(0, 24, 0) minimal_t=5
- 5-(36,6,1) (#8519)
family 1, lambda = 2 containing 1 designs:

minpath=(0, 24, 0) minimal_t=5
- 5-(36,6,2) (#8526)
family 2, lambda = 3 containing 1 designs:

minpath=(0, 24, 0) minimal_t=5
- 5-(36,6,3) (#8527)
family 3, lambda = 4 containing 1 designs:

minpath=(0, 24, 0) minimal_t=5
- 5-(36,6,4) (#8528)
family 4, lambda = 5 containing 1 designs:

minpath=(0, 24, 0) minimal_t=5
- 5-(36,6,5) (#8529)
family 5, lambda = 6 containing 1 designs:

minpath=(0, 24, 0) minimal_t=5
- 5-(36,6,6) (#8530)
family 6, lambda = 7 containing 1 designs:

minpath=(0, 24, 0) minimal_t=5
- 5-(36,6,7) (#8531)
family 7, lambda = 8 containing 1 designs:

minpath=(0, 24, 0) minimal_t=5
- 5-(36,6,8) (#8532)
family 8, lambda = 9 containing 21 designs:

minpath=(0, 19, 0) minimal_t=5
- 10-(41,11,9)
- 9-(41,11,144) 9-(40,11,135)
  9-(40,10,9)
- 8-(41,11,1584) 8-(40,11,1440) (#18090) 8-(39,11,1305)
  8-(40,10,144) 8-(39,10,135)
  8-(39,9,9)
- 7-(41,11,13464) 7-(40,11,11880) (#18091) 7-(39,11,10440) (#18093) 7-(38,11,9135)
  7-(40,10,1584) 7-(39,10,1440) (#18092) 7-(38,10,1305)
  7-(39,9,144) 7-(38,9,135)
  7-(38,8,9)
- 6-(41,11,94248) 6-(40,11,80784) (#18097) 6-(39,11,68904) (#18099) 6-(38,11,58464) (#18107) 6-(37,11,49329)
  6-(40,10,13464) 6-(39,10,11880) (#18098) 6-(38,10,10440) (#18104) 6-(37,10,9135)
  6-(39,9,1584) 6-(38,9,1440) (#18103) 6-(37,9,1305)
  6-(38,8,144) 6-(37,8,135)
  6-(37,7,9)
- 5-(41,11,565488) 5-(40,11,471240) (#18109) 5-(39,11,390456) (#18111) 5-(38,11,321552) (#18119) 5-(37,11,263088) (#18127) 5-(36,11,213759)
  5-(40,10,94248) 5-(39,10,80784) (#18110) 5-(38,10,68904) (#18116) 5-(37,10,58464) (#18125) 5-(36,10,49329)
  5-(39,9,13464) 5-(38,9,11880) (#18115) 5-(37,9,10440) (#18122) 5-(36,9,9135)
  5-(38,8,1584) 5-(37,8,1440) (#18121) 5-(36,8,1305)
  5-(37,7,144) 5-(36,7,135)
  5-(36,6,9) (#8533)
family 9, lambda = 10 containing 1 designs:

minpath=(0, 24, 0) minimal_t=5
- 5-(36,6,10) (#8520)
family 10, lambda = 11 containing 3 designs:

minpath=(0, 23, 0) minimal_t=5
- 6-(37,7,11)
- 5-(37,7,176) (#8535) 5-(36,7,165) (#8534)
  5-(36,6,11) (#8521)
family 11, lambda = 12 containing 1 designs:

minpath=(0, 24, 0) minimal_t=5
- 5-(36,6,12) (#8522)
family 12, lambda = 14 containing 1 designs:

minpath=(0, 24, 0) minimal_t=5
- 5-(36,6,14) (#8523)
family 13, lambda = 15 containing 1 designs:

minpath=(0, 24, 0) minimal_t=5
- 5-(36,6,15) (#8524)

created: Fri Oct 23 11:21:35 CEST 2009