mirror of https://github.com/CGAL/cgal
Fixed a typo.
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@ -97,7 +97,7 @@ compute the lower envelope of a set of lines. We read a set of
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points $\calP = p_1, \ldots, p_n$ from an input file, and compute the
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corresponding dual lines $\calP^{*} = p^{*}_1, \ldots, p^{*}_n$, where
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the line $p^{*}$ dual to a point $p = (p_x, p_y)$ is given by
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$y = p_x*x - p_y$. We then compute the convex hull of the point-set
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$y = p_x x - p_y$. We then compute the convex hull of the point-set
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$\calP$, using the fact that the lines that form the
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lower envelope of $\calP^{*}$ are dual to the points along the
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{\em upper} part of $\calP$'s convex hull, and the lines that form the
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