C₃×C₇×D₄×D₇ #72246492

order	2352
automorphism	?
homology	Abelianization (H₁) = C₂³×C₃×C₇ · Schur multiplier (H₂) = C₂³

Aliases

C₃×C₇×D₄×D₇

264 conjugacy classes of subgroups; only the 100 normal subgroups are shown.

normal subgroups only

This group has 264 conjugacy classes of subgroups — too many to draw. Only its 100 normal subgroups are shown.

Dotted edges: containments with no intermediate normal subgroup — omitted non-normal subgroups may lie between.

μ_t(G) = 168

525 conjugacy classes. The character table is too large to display.

maximal subgroup of	C₃×D₄×D₇², D₃×C₇×D₄×D₇, D₄×D₇×D₂₁, …
maximal normal subgroup of	C₃×D₄×D₇², D₃×C₇×D₄×D₇, D₄×D₇×D₂₁, …

Past the SmallGroups library coverage — no SmallGroups id.