Inverse function theorem: Difference between revisions

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[[Category:Multivariate calculus]]
 
In [[mathematics]], the '''inverse function theorem''' gives sufficient conditions for a vector-valued function to be [[invertible]] on an open region containing a point in its ___domain.
 
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The Jacobian matrix of ''f''<sup>-1</sup> at ''f''(''P'') is then the inverse of J''f'', evaluated at P.
 
[[Category:Multivariate calculus]]