68P20-TransitionEvent.tex

\documentclass[12pt]{article}
\usepackage{pmmeta}
\pmcanonicalname{TransitionEvent}
\pmcreated{2013-03-22 14:05:16}
\pmmodified{2013-03-22 14:05:16}
\pmowner{PrimeFan}{13766}
\pmmodifier{PrimeFan}{13766}
\pmtitle{transition event}
\pmrecord{5}{35453}
\pmprivacy{1}
\pmauthor{PrimeFan}{13766}
\pmtype{Definition}
\pmcomment{trigger rebuild}
\pmclassification{msc}{68P20}
\pmsynonym{event}{TransitionEvent}

\endmetadata

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\begin{document}
A \emph{transition event} (or simply \emph{event}) on a state set $S$ is an element $e = (s_i, s_j) \in (S\times S)$ of a binary relation on state set $S$ that signifies the transition from one state to another.  An event $e$ is defined by a condition function $c(s_i)$ which evaluates a Boolean function in state $s_i$ and by an action function $p$.
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