]> 2026-08-29T10:29:11+00:00 Elementary abelian group 0 en Elementary abelian group Cyclic group:Z4 0 en Cyclic group:Z4 Cyclic group:Z3 0 en Cyclic group:Z3 Elementary abelian group:E25 0 en Elementary abelian group:E25 Elementary abelian group:E49 0 en Elementary abelian group:E49 Cyclic group:Z71 0 en Cyclic group:Z71 Cyclic group:Z103 0 en Cyclic group:Z103 Cyclic group:Z107 0 en Cyclic group:Z107 Cyclic group:Z113 0 en Cyclic group:Z113 Cyclic group:Z61 0 en Cyclic group:Z61 Cyclic group:Z97 0 en Cyclic group:Z97 Cyclic group:Z73 0 en Cyclic group:Z73 Cyclic group:Z89 0 en Cyclic group:Z89 Cyclic group:Z11 0 en Cyclic group:Z11 Cyclic group:Z13 0 en Cyclic group:Z13 Cyclic group:Z17 0 en Cyclic group:Z17 Cyclic group:Z19 0 en Cyclic group:Z19 Cyclic group:Z23 0 en Cyclic group:Z23 Cyclic group:Z29 0 en Cyclic group:Z29 Cyclic group:Z31 0 en Cyclic group:Z31 Cyclic group:Z37 0 en Cyclic group:Z37 Cyclic group:Z41 0 en Cyclic group:Z41 Cyclic group:Z43 0 en Cyclic group:Z43 Cyclic group:Z47 0 en Cyclic group:Z47 Cyclic group:Z53 0 en Cyclic group:Z53 Cyclic group:Z59 0 en Cyclic group:Z59 Cyclic group:Z67 0 en Cyclic group:Z67 Cyclic group:Z79 0 en Cyclic group:Z79 Cyclic group:Z83 0 en Cyclic group:Z83 Cyclic group:Z7 0 en Cyclic group:Z7 0 Additive group of a field implies characteristic in holomorph#Elementary abelian group# 295e5e121ddeb96cfbb9c095aea78e63 Dissatisfies property 132 en Dissatisfies property Satisfies property 132 en Satisfies property Page 132 en Page