\begin{ccRefClass}{Point_d<Kernel>}
\ccInclude{CGAL/Point_d.h}

\ccDefinition

An object of the class \ccClassTemplateName\ is a point in $d$-dimensional
Euclidean space $E_d$, where $d$ is arbitrary. 


% -----------------------------------------------------------------------------
\ccCreation
\ccCreationVariable{p}

A \ccClassTemplateName\ object can be created from an iterator range. 

\ccConstructor{ template <class InputIterator>
                Point_d (int dim, 
                              InputIterator first,
                              InputIterator last);}
        {if the range \ccc{[first,last)} contains \ccc{dim} elements,
         this creates a point with Cartesian coordinates as specified by 
         the range. If \ccc{[first,last)} contains \ccc{dim+1} elements,
         the range specifies the homogeneous coordinates of \ccVar. 
         \ccPrecond \ccc{dim} is nonnegative, \ccc{[first,last)} has 
         \ccc{dim} or \ccc{dim+1} elements, and the value types of first
         and last are \ccc{Kernel::RT}.}

\emph{Note}: in case your compiler does not support member templates, \cgal\
provides the following specialized constructor.

\ccConstructor {Point_d (int dim, const Kernel::RT* first, 
                                       const Kernel::RT* last);}{}

% -----------------------------------------------------------------------------
\ccOperations

\ccMemberFunction{ bool operator == (const Point_d<Kernel>& q) const;}
        {Equality test. Two points are equal if they have the same
         dimension and agree in all coordinates.}

\ccMemberFunction{ bool operator != (const Point_d<Kernel>& q) const;}
        {Test for inequality.}

\ccMemberFunction{ Kernel::RT homogeneous( int i) const;}
        {returns the i'th homogeneous coordinate of \ccVar, starting
         with 0. \ccPrecond $0\leq i\leq \ccc{d}$.}

\ccMemberFunction{ Kernel::FT cartesian( int i) const;}
        {returns the i'th Cartesian coordinate of \ccVar, starting
         with 0. \ccPrecond $0\leq i < \ccc{d}$.}

\ccMemberFunction{ Kernel::FT operator [] (int i) const;}
        {returns the i'th Cartesian coordinate of \ccVar, starting
        with 0. \ccPrecond $0\leq i < \ccc{d}$.}

\ccMemberFunction{ int dimension () const;}
        {returns the dimension \ccc{d} of \ccVar.}

\ccSeeAlso
\ccRefConceptPage{Kernel::Point_d}

% -----------------------------------------------------------------------------
\end{ccRefClass}%