(1) CYCLOTOMIC SCHEMES OVER Z_p, p < 150, all the groups E of order 2 <= k < p-1:
  schemes 176 (symmetric 117), with c = k-1: 176, bound N > 2(k-1)(k-2)+2 applies 86, all commutative 139, violations: []
(2) CYCLOTOMIC SCHEMES OVER Z_N, N < 100, groups -1 in E generated by at most 3 elements:
  groups 360, with c <= km: 360, bound N > 2(k-1)(c-1)+2 applies 132, all commutative 256, violations: []
  (4): bound of Theorem 8.2 applies 135, Lemma 6.3 (2) applies to all the pairs 135
(3) COSET SCHEMES, with (4):
  PSL(2,7) / Z_2     N= 84 k=2 m=4 c= 8 (km= 8)  bound= 16 applies=True  all commutative=True  Lemma 6.3 (2) for all the pairs=True
  PSL(2,7) / Z_3     N= 56 k=3 m=2 c= 4 (km= 6)  bound= 14 applies=True  all commutative=True  Lemma 6.3 (2) for all the pairs=True
  A_5 / Z_2          N= 30 k=2 m=2 c= 4 (km= 4)  bound=  8 applies=True  all commutative=True  Lemma 6.3 (2) for all the pairs=True
  A_5 / Z_3          N= 20 k=3 m=2 c= 4 (km= 6)  bound= 14 applies=True  all commutative=True  Lemma 6.3 (2) for all the pairs=True
  S_5 / <(12)(34)>   N= 60 k=2 m=4 c= 8 (km= 8)  bound= 16 applies=True  all commutative=True  Lemma 6.3 (2) for all the pairs=True
  S_5 / <(123)>      N= 40 k=3 m=4 c= 8 (km=12)  bound= 30 applies=True  all commutative=True  Lemma 6.3 (2) for all the pairs=True