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Problem of complex numbers
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Supposing that f(z) = u(z) + iv(z) is analytic in some vicinity N. Prove: (a) Uv is armonic in N (b) \[u ^{2}\] is armonic in N if , and only if f is constant
harmonic is defined here in terms of open sets of \(\mathbb{R}^n\) not (presumably) \(\mathbb{C}\), so this question is ill-posed
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