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MAT 444 – Barcelo Homework 1 Page 3 x−− − − −11 1 1 1=⇒ = =⇒ =yyxyy yxxx1 ⇒=yx Thus φ is objective Question b) Prove that φ is an automorphism if and only if G is abelian Answer b) GG→ is an automorphism if and only if φ is an homomorphism and φ is a bijection. Now, checking Δ, \Delta, Δ, we have Δ = a b c 2 f g h − a f 2 − b g 2 − c h 2 = 1 ⋅ K ⋅ 2 0 − 1 ⋅ 2 2 − K ⋅ 4 2 − 0 = − 4 − 14 K = − 4 − 14 ⋅ 1 = − 18 ≠ 0 \begin{aligned} \Delta &=abc2fgha f^2bg^2ch^2\\ &=1 \cdot K \cdot 2 01\cdot 2^2K\cdot 4^\\ &=414K=414\cdot1 =18 \\&\ne 0 \end.