27 groups of order 5236.
| SmallGroups | group |
|---|---|
| (5236, 1) | C4×C7×C11×C17 #19104972 |
| (5236, 2) | C7×C11×Dic17 #19104973 |
| (5236, 3) | C7×C17×Dic11 #19104974 |
| (5236, 4) | C7×Dic187 #19104975 |
| (5236, 5) | C11×C17×Dic7 #19104976 |
| (5236, 6) | C11×Dic119 #19104977 |
| (5236, 7) | C17×Dic77 #19104978 |
| (5236, 8) | Dic1309 #19104979 |
| (5236, 9) | C22×C7×C11×C17 #19104980 |
| (5236, 10) | C7×C11×#595 #19104981 |
| (5236, 11) | C7×C11⋊#595 #19104982 |
| (5236, 12) | C7×D11×D17 #19104983 |
| (5236, 13) | C11×C7⋊#595 #19104984 |
| (5236, 14) | C11×D7×D17 #19104985 |
| (5236, 15) | C7⋊(C11⋊#595) #19104986 |
| (5236, 16) | D17×D77 #19104987 |
| (5236, 17) | D7×C17×D11 #19104988 |
| (5236, 18) | D11×D119 #19104989 |
| (5236, 19) | D7×D187 #19104990 |
| (5236, 20) | D77⋊D17 #19104991 |
| (5236, 21) | C2×D1309 #19104992 |
| (5236, 22) | C2×C17×D77 #19104993 |
| (5236, 23) | C2×C11×D119 #19104994 |
| (5236, 24) | C2×C11×D7×C17 #19104995 |
| (5236, 25) | C2×C7×D187 #19104996 |
| (5236, 26) | C2×C7×C17×D11 #19104997 |
| (5236, 27) | C2×C7×C11×D17 #19104998 |