![Galois theory / Algebraic number theory / Group theory / Field / Normal extension / Galois extension / Separable extension / Fundamental theorem of Galois theory / Abstract algebra / Algebra / Field theory Galois theory / Algebraic number theory / Group theory / Field / Normal extension / Galois extension / Separable extension / Fundamental theorem of Galois theory / Abstract algebra / Algebra / Field theory](https://www.pdfsearch.io/img/5b9d45ffc31db253360085c2b24d3282.jpg) Date: 2015-03-31 04:58:08Galois theory Algebraic number theory Group theory Field Normal extension Galois extension Separable extension Fundamental theorem of Galois theory Abstract algebra Algebra Field theory | | The University of Hong Kong DEPARTMENT OF MATHEMATICS MATH3302/MATH4302 Algebra II Suggested Solution to Assignment 4 In the following, E, F, K are fields. 1. (a) Prove that K Emb (K/F ) = F ⇔ for all u ∈ K − F , M
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