mirror of https://github.com/CGAL/cgal
Minor doc fixes
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@ -8,10 +8,9 @@ Euclidean plane \f$ \E^2\f$.
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Remember that `Kernel::RT` and `Kernel::FT` denote a
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`RingNumberType` and a `FieldNumberType`, respectively. For the kernel
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model `Cartesian<T>`, the two types are the same. For the
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kernel model `Homogeneous<T>`, `Kernel::RT` is equal
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to `T`, and `Kernel::FT` is equal to
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`Quotient<T>`.
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model `Cartesian<NT>`, the two types are the same. For the
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kernel model `Homogeneous<NT>`, `Kernel::RT` is equal
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to `NT`, and `Kernel::FT` is equal to `Quotient<NT>`.
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\cgalHeading{Operators}
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@ -7,11 +7,10 @@ An object of the class `Point_3` is a point in the three-dimensional
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Euclidean space \f$ \E^3\f$.
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Remember that `Kernel::RT` and `Kernel::FT` denote a
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RingNumberType and a FieldNumberType, respectively. For the kernel
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model `Cartesian<T>`, the two types are the same. For the
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kernel model `Homogeneous<T>`, `Kernel::RT` is equal
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to `T`, and `Kernel::FT` is equal to
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`Quotient<T>`.
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`RingNumberType` and a `FieldNumberType`, respectively. For the kernel
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model `Cartesian<NT>`, the two types are the same. For the
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kernel model `Homogeneous<NT>`, `Kernel::RT` is equal
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to `NT`, and `Kernel::FT` is equal to `Quotient<NT>`.
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\cgalHeading{Operators}
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@ -7,10 +7,9 @@ An object of the class `Weighted_point_2` is a tuple of a two-dimensional point
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Remember that `Kernel::RT` and `Kernel::FT` denote a
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`RingNumberType` and a `FieldNumberType`, respectively. For the kernel
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model `Cartesian<T>`, the two types are the same. For the
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kernel model `Homogeneous<T>`, `Kernel::RT` is equal
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to `T`, and `Kernel::FT` is equal to
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`Quotient<T>`.
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model `Cartesian<NT>`, the two types are the same. For the
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kernel model `Homogeneous<NT>`, `Kernel::RT` is equal
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to `NT`, and `Kernel::FT` is equal to `Quotient<NT>`.
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\sa `Point_2<Kernel>`
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@ -7,10 +7,9 @@ An object of the class `Weighted_point_3` is a tuple of a three-dimensional poin
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Remember that `Kernel::RT` and `Kernel::FT` denote a
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`RingNumberType` and a `FieldNumberType`, respectively. For the kernel
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model `Cartesian<T>`, the two types are the same. For the
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kernel model `Homogeneous<T>`, `Kernel::RT` is equal
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to `T`, and `Kernel::FT` is equal to
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`Quotient<T>`.
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model `Cartesian<NT>`, the two types are the same. For the
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kernel model `Homogeneous<NT>`, `Kernel::RT` is equal
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to `NT`, and `Kernel::FT` is equal to `Quotient<NT>`.
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\sa `Point_3<Kernel>`
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@ -92,7 +91,7 @@ public:
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/// @{
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/*!
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Test for equality. Two points are equal, iff their \f$ x\f$ and \f$ y\f$
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Test for equality. Two points are equal, iff their \f$ x\f$, \f$ y\f$, and \f$ z\f$
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coordinates are equal. The point can be compared with `ORIGIN`.
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*/
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bool operator==(const Weighted_point_3<Kernel> &q) const;
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@ -173,13 +172,13 @@ public:
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/*!
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returns the i'th %Cartesian coordinate of `p`, starting with 0.
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\pre \f$ 0\leq i \leq1\f$.
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\pre \f$ 0\leq i \leq2\f$.
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*/
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Kernel::FT cartesian(int i) const;
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/*!
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returns `cartesian(i)`.
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\pre \f$ 0\leq i \leq1\f$.
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\pre \f$ 0\leq i \leq2\f$.
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*/
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Kernel::FT operator[](int i) const;
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