Equivalence between the complex plane and the 2 dimensional Euclidean space

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$Old$ February 16th, 2009, 06:39 AM

corto $corto is offline$

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$Default$ Equivalence between the complex plane and the 2 dimensional Euclidean space

I have the following a bit philosophical question: Are the 2 spaces (complex space, R^2) equivalent? This means: Is the derivative of a function f: C->R equivalent to the derivative of f: R^2->R?

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