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Let f C C, differentiable at the origin, f(0) = 0, and satisfy f(2z) = 2f(z) for all z = C. Prove that there
Let f C C, differentiable at the origin, f(0) = 0, and satisfy f(2z) = 2f(z) for all z = C. Prove that there exists c E C such that f(z) = cz for all z = C.
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An Introduction to Analysis
Authors: William R. Wade
4th edition
132296381, 978-0132296380
