Suppose $K/F$ is a Galois extension with group $G=\text{Gal}(K/F)$, how to prove that $H^1(G,GL_n(K))$ is trivial with Galois descent?
Thanks.
Suppose $K/F$ is a Galois extension with group $G=\text{Gal}(K/F)$, how to prove that $H^1(G,GL_n(K))$ is trivial with Galois descent?
Thanks.
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