mirror of https://github.com/CGAL/cgal
de math
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@ -662,7 +662,7 @@ tuple must contain at most <I>d</I>+1 types (one for
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each possible cell dimension of the combinatorial map). Each type of
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the tuple must be either a model of the `CellAttribute` concept or
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`void`. The first type corresponds to 0-attributes, the second to
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1-attributes and so on. If the \f$ i^{\mbox{th}}\f$ type in the tuple
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1-attributes and so on. If the <i>i <sup>th</sup></i> type in the tuple
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is `void`, <I>(i-1)</I>-attributes are disabled: we say that
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<I>(i-1)</I>-attributes are <I>void</I>. Otherwise,
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<I>(i-1)</I>-attributes are enabled and have the given type: we say
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@ -77,7 +77,7 @@ It contains at most <I>dimension+1</I> types
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(one for each possible cell of the combinatorial map). Each type of
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the tuple must be either a model of the `CellAttribute` concept or
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`void`. The first type corresponds to 0-attributes, the second to
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1-attributes and so on. If the \f$ i^{\mbox{th}}\f$ type in the tuple
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1-attributes and so on. If the <i>i <sup>th</sup></i> type in the tuple
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is `void`, <I>(i-1)</I>-attributes are disabled. Otherwise,
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<I>(i-1)</I>-attributes are enabled and have the given type. If the
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size of the tuple is <I>k</I>, with <I>k</I>\f$
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