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| | Univalent function - Wikipedia, the free encyclopedia |
 | | analytic functions, unlike for complex analytic (that is, holomorphic) functions, these statements fail to hold. |
 | | This function is clearly one-to-one, however, its derivative is 0 at x = 0, and its inverse is not analytic, or even differentiable, on the whole interval ( - 1,1). |
 | | is a univalent function such that f ( G) = Ω (that is, f is onto), then the derivative of f is never zero, f is |
| en.wikipedia.org /wiki/Univalent_analytic_function (642 words) |
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