]> 2026-07-17T23:12:50+00:00 Dedekind group 0 en Term every subgroup is normal every cyclic subgroup is normal normal closure of element is cyclic 2011-07-08T13:26:03Z 2455751.0597569 Dedekind group 0 1 table 2 [[Defining ingredient::Dedekind group]] Dedekind group# QUERYe3ad9f827ce1692e7c60318dbb522dd8 0 2 table 5 [[Fact about:: <q>[[Page::Dedekind group]] [[Number::1]]</q> ]] Dedekind group# QUERY5d0b2248db19278aa4612340c8667d32 0 2 table 3 [[Fact about.Page::Dedekind group]] Dedekind group# QUERY33d00460dd6a8585ffd6c6d87f614399 0 1 table 2 [[Survey article about::Dedekind group]] Dedekind group# QUERY7d44d133e766d1ed825325a072511277 0 2 plainlist 3 [[Survey article about.Defining ingredient::Dedekind group]] Dedekind group# QUERY01e0b4766128118bb02e0266a41ffcca 0 1 plainlist 2 [[Analogue of::Dedekind group]] Dedekind group# QUERY9fdde36ba1a343db562816224572a4ca 0 1 plainlist 2 [[Variation of::Dedekind group]] Dedekind group# QUERY49aa223d70f41aeff38409a2c50cf30f 0 1 plainlist 2 [[Opposite of::Dedekind group]] Dedekind group# QUERY226fa01198035259adf0c16d6fc3e381 0 2 plainlist 4 [[Fact about.Page::Dedekind group]] [[Category:Group property implications]] Dedekind group# QUERY1e8d638448ec8582a216463e75616a5d 0 2 plainlist 4 [[Fact about.Page::Dedekind group]] [[Category:Group property non-implications]] Dedekind group# QUERYe64668882d143ba46fb906eea4ae39fe 0 2 plainlist 4 [[Fact about.Page::Dedekind group]] [[Category:Group metaproperty satisfactions]] Dedekind group# QUERY0131db608f6ee5644e3d0fcaee9623df 0 2 plainlist 4 [[Fact about.Page::Dedekind group]] [[Category:Group metaproperty dissatisfactions]] Dedekind group# QUERYd005217465ca21073d0c12906e236c64 0 2 plainlist 4 [[Fact about.Page::Dedekind group]] [[Category:Group property satisfactions]] Dedekind group# QUERYea221ebbc0b20c03b0fc9f1dc0ecebf3 0 2 plainlist 4 [[Fact about.Page::Dedekind group]] [[Category:Group property dissatisfactions]] Dedekind group# QUERY95f1d3dc0ecf7c0ca65411b022004134 0 1 plainlist 2 [[Obtained by applying::Levi operator]] Dedekind group# QUERYc6adc6ea2ecd70d34883fd98bb135306 0 1 plainlist 2 [[Obtained by applying::Hamiltonian operator]] Dedekind group# QUERYa4c922bf5a2012a1e32ab2cbee31dad0 0 1 plainlist 2 [[Satisfies metaproperty::Subgroup-closed group property]] Dedekind group# QUERY42f447b09a5a68ecb07814b337b62bad 0 1 plainlist 2 [[Satisfies metaproperty::Quotient-closed group property]] Dedekind group# QUERY50941ef1615d45a6e7e46fa78ea67b63 Quaternion group 0 en Quaternion group Dedekind implies class two 0 en Dedekind implies class two 2-Engel group 0 en 2-Engel group 0 Dedekind implies class two#Dedekind group;2# 40b967de5fb997d6d76910e37be123be 0 Dedekind not implies abelian#Dedekind group;2# 40b967de5fb997d6d76910e37be123be Satisfies property 132 en Satisfies property Uses property satisfaction of 132 en Uses property satisfaction of Weaker than 132 en Weaker than Page 132 en Page