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Typo.

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Guillaume Damiand 2012-01-25 14:00:57 +00:00
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Linear_cell_complex/doc_tex/Linear_cell_complex/PkgDescription.tex
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in \emph{d}-dimension with linear geometry. The combinatorial part in \emph{d}-dimension with linear geometry. The combinatorial part
of objects is described by a combinatorial map, representing all of objects is described by a combinatorial map, representing all
the cells of the object plus the incidence and adjacency relations the cells of the object plus the incidence and adjacency relations
between cells. Geometry is added on combinatorial maps simply by between cells. Geometry is added to combinatorial maps simply by
associating a \emph{Point} to each vertex of the map. associating a point to each vertex of the map.
Taking a 2D combinatorial map, and using 3D points, gives a Taking a 2D combinatorial map, and using 3D points, gives a
linear cell complex equivalent to a \emph{Polyhedron\_3}.} linear cell complex equivalent to a \emph{Polyhedron\_3}.}