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quotients: add legend for class
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Pierre-Evariste.Dagand@cis.strath.ac.uk committed Oct 26, 2010
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3 changes: 2 additions & 1 deletion notes/Quotients/quotients.tex
Expand Up @@ -41,7 +41,8 @@ \section*{Type formers:}
Given a set \(\V{A}\) and an equivalence relation \(\V{R}\) over
\(\V{A}\), the quotient of \(\V{A}\) by \(\V{R}\) is denoted
\(\Quotient{\V{A}}{\V{R}}{\V{p}}\), with \(\V{p}\) the proof that
\(\V{R}\) is indeed an equivalence relation.
\(\V{R}\) is indeed an equivalence relation. The equivalence class of
\(\V{x}\) is denoted \(\class{\V{x}}\).


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