Group cohomology of free nilpotent groups
This article gives specific information, namely, group cohomology, about a family of groups, namely: free nilpotent group.
View group cohomology of group families | View other specific information about free nilpotent group
Homology groups for trivial group action
FACTS TO CHECK AGAINST (homology group for trivial group action):
First homology group: first homology group for trivial group action equals tensor product with abelianization
Second homology group: formula for second homology group for trivial group action in terms of Schur multiplier and abelianization|Hopf's formula for Schur multiplier
General: universal coefficients theorem for group homology|homology group for trivial group action commutes with direct product in second coordinate|Kunneth formula for group homology