mirror of https://github.com/CGAL/cgal
Fix typos
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@ -191,7 +191,7 @@ whereas the second requires the exact evaluation of signs of ring-type
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expressions, i.e., expressions involving only additions, subtractions
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expressions, i.e., expressions involving only additions, subtractions
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and multiplications. Finally, in order to get exact constructions
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and multiplications. Finally, in order to get exact constructions
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`CM` must be set to `Field_with_sqrt_tag` and the number type
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`CM` must be set to `Field_with_sqrt_tag` and the number type
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in `CK` must support operations involing divisions and square
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in `CK` must support operations involving divisions and square
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roots (as well as the other three basic operations of course).
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roots (as well as the other three basic operations of course).
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The way the predicates are evaluated is discussed in
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The way the predicates are evaluated is discussed in
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\cgalCite{b-ecvdl-96} and \cgalCite{cgal:k-reisv-04} (the geometric filtering
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\cgalCite{b-ecvdl-96} and \cgalCite{cgal:k-reisv-04} (the geometric filtering
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@ -412,7 +412,7 @@ segment Delaunay graphs:
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<LI>The user can define his/her kernel using as number type, a
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<LI>The user can define his/her kernel using as number type, a
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number type of the form `Filtered_exact<CT,ET>`. Then this
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number type of the form `Filtered_exact<CT,ET>`. Then this
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kernel can be entered as the first template parameter in the
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kernel can be entered as the first template parameter in the
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`Segment_Delaunay_graph_2<K,MTag>`.
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`Segment_Delaunay_graph_traits_2<K,MTag>`.
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<LI>The user can define up to three different kernels `CK`,
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<LI>The user can define up to three different kernels `CK`,
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`FK` and `EK` (default values are provided for most
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`FK` and `EK` (default values are provided for most
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parameters). The first kernel `CK` is used only for
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parameters). The first kernel `CK` is used only for
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@ -431,7 +431,7 @@ values of the template parameters, the second method for arithmetic
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filtering is more efficient among the two.
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filtering is more efficient among the two.
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Let's consider once more the class
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Let's consider once more the class
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`Segment_Delaunay_graph_2<K,MTag>`.
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`Segment_Delaunay_graph_traits_2<K,MTag>`.
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The template parameter `MTag` provides another degree of freedom
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The template parameter `MTag` provides another degree of freedom
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to the user, who can indicate the type of arithmetic operations to
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to the user, who can indicate the type of arithmetic operations to
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be used in the evaluation of the predicates. More specifically,
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be used in the evaluation of the predicates. More specifically,
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