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  2. Given a function f (x), its inverse f^ (-1) (x) is defined by f (f^ (-1) (x))=f^ (-1) (f (x))=x. (1) Therefore, f (x) and f^ (-1) (x) are reflections about the line y=x. In the Wolfram Language, inverse functions are represented using InverseFunction [f].
    mathworld.wolfram.com/InverseFunction.html
    The inverse erf function is the inverse function erf^ (-1) (z) of the erf function erf (x) such that erf (erf^ (-1) (x)) = x (1) erf^ (-1) (erf (x)) = x, (2) with the first identity holding for -1<x<1 and the second for x in R. It is implemented in the Wolfram Language as InverseErf [x].
    mathworld.wolfram.com/InverseErf.html
     
  3. inverse function calculator - Wolfram|Alpha

  4. InverseFunction—Wolfram Language Documentation

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  10. Finding an Inverse - Wolfram Demonstrations Project

    WEBThe function defined for with values has the inverse function . The graphs of a function and its inverse are symmetric in the line . This Demonstration plots the graphs of each restricted function (solid curve) and its inverse …

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