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This \sigma was \large in the .tex
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@ -155,7 +155,7 @@ other words, if we embed the triangulation in \f$ \R^3\f$, then the fourth
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vertices \f$ v_3^1\f$ and \f$ v_3^2\f$ of \f$ c_1\f$ and \f$ c_2\f$ see the common facet
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in opposite orientations. See Figure \ref TDS3figcomborient.
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The set <BIG><BIG>\f$ \sigma\f$</BIG></BIG>\f$ _4\f$ of permutations of
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The set \f$ \sigma\f$\f$ _4\f$ of permutations of
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\f$ (0,1,2,3)\f$ has cardinality 24, and the set of positive permutations
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\f$ A_4\f$ has cardinality 12. Thus, for a given orientation, there
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are up to 12 different orderings of the four vertices of a cell. Note
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