Re: Inversion of an algorithm
- From: Patricia Shanahan <pats@xxxxxxx>
- Date: Tue, 21 Apr 2009 06:10:41 -0700
Daniel Pitts wrote:
Jean Guillaume Pyraksos wrote:....Hi !Not all functions, let alone algorithms, have an inverse. Therefor it is impossible to find it automatically.
Say I have a one-one function f from a set A to a set B. I have
an algorithm to compute f.
Has anyone worked on getting *automatically* an algorithm for the
inverse function from B to A ? Or is there a deep result about that ?
Has this problem something to do with automatic differentiation ?
f is *not* specifically a math function, but a recursive one on trees.
Thanks for any pointer,
JG
Remember the OP restricted the discussion to one-one functions, and
subsequent discussions effectively limited it to bijections - the
inverse is required only where it exists.
Patricia
.
- References:
- Inversion of an algorithm
- From: Jean Guillaume Pyraksos
- Re: Inversion of an algorithm
- From: Daniel Pitts
- Inversion of an algorithm
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