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Questions about the branch of algebra that deals with groups.

2 votes
1 answer
355 views

Non-trivial example of $H^2(G,M)$ where $M$ is a non-trivial G-representation

Let $G$ be a finite group; denote by $\mathbb{Z}_2$ the cyclic group of order $2$. Let $\pi: G \rightarrow \mathbb{Z}_2$ be a non-trivial group homomorphism. Let M be the $G$ representation $\mathbb{Z …
A_Physicist.'s user avatar
2 votes
1 answer
119 views

Find $a$ satisfying $x \cup_1 y = \delta a$ when $x,y \in Z^2(G,\mathbb{Z}_2)$

Let $G$ be a finite group. Let $x,y \in Z^2(G,\mathbb{Z}_2)$ be 2-cocycles. Find $a \in C^2(G,\mathbb{Z}_2)$ such that \begin{align} x \cup_1 y = \delta a. \end{align} Is there a general solution? Is …
A_Physicist.'s user avatar