]> 2026-06-15T00:47:25+00:00 Direct factor 0 en Direct factor Direct factor of fully invariant subgroup 0 en Direct factor of fully invariant subgroup Direct factor implies normal 0 en Direct factor implies normal Direct factor implies join-transitively central factor 0 en Direct factor implies join-transitively central factor Direct factor implies central factor 0 en Direct factor implies central factor Direct factor implies right-quotient-transitively central factor 0 en Direct factor implies right-quotient-transitively central factor Direct factor implies transitively normal 0 en Direct factor implies transitively normal Direct factor of characteristic subgroup 0 en Direct factor of characteristic subgroup Direct factor of fully invariant subgroup 0 en Direct factor of fully invariant subgroup Normal subgroup 0 en Normal subgroup Direct factor of characteristic subgroup 0 en Direct factor of characteristic subgroup Direct factor of fully invariant subgroup 0 en Direct factor of fully invariant subgroup Powering-invariant subgroup 0 en Powering-invariant subgroup 0 Direct factor implies normal#Direct factor;2# aca1cbac86d136bfdd0d381408edd8c3 0 Direct factor implies join-transitively central factor#Direct factor;2# aca1cbac86d136bfdd0d381408edd8c3 0 Direct factor implies central factor#Direct factor;2# aca1cbac86d136bfdd0d381408edd8c3 0 Direct factor implies right-quotient-transitively central factor#Direct factor;2# aca1cbac86d136bfdd0d381408edd8c3 0 Complemented central factor not implies direct factor#Direct factor;2# aca1cbac86d136bfdd0d381408edd8c3 0 Central factor not implies direct factor#Direct factor;2# aca1cbac86d136bfdd0d381408edd8c3 0 Direct factor not implies characteristic#Direct factor;2# aca1cbac86d136bfdd0d381408edd8c3 0 Direct factor implies transitively normal#Direct factor;2# aca1cbac86d136bfdd0d381408edd8c3 0 Normal not implies direct factor#Direct factor;2# aca1cbac86d136bfdd0d381408edd8c3 0 Complemented normal not implies direct factor#Direct factor;2# aca1cbac86d136bfdd0d381408edd8c3 0 Characteristic direct factor not implies fully invariant#Direct factor# 8e151b16a2ea13ef3326a4ecbceea21b 0 Pure subgroup of torsion-free abelian group not implies direct factor#Direct factor;2# aca1cbac86d136bfdd0d381408edd8c3 0 Direct factor not implies amalgam-characteristic#Direct factor;2# aca1cbac86d136bfdd0d381408edd8c3 0 Characteristic not implies direct factor#Direct factor;2# aca1cbac86d136bfdd0d381408edd8c3 Defining ingrediient 132 en Defining ingrediient Uses property satisfaction of 132 en Uses property satisfaction of Defining ingredient 132 en Defining ingredient Weaker than 132 en Weaker than Page 132 en Page