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In [[mathematics]], a '''transition function''' has several different meanings:
* In [[topology]], a '''transition function''' is a [[homeomorphism]] from one coordinate [[
::<math>\phi_i\phi_j^{-1} : (U_i \cap U_j) \times F \to (U_i \cap U_j) \times F</math>
:for some [[Set (mathematics)|set]] ''F'' being covered by the [[topology]]. See [[fiber bundle]] and [[atlas (topology)]] for additional details.
* In [[computing]], a '''transition function''' is the function that defines the state transitions of a [[Turing machine]] or a [[finite-state machine]].
{{mathdab}}[[Category:Homeomorphisms]]
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