CGAL::Epeck_d< DimensionTag >::Vector_d Class Reference

#include <CGAL/Epeck_d.h>

Definition

template<typename DimensionTag>
class CGAL::Epeck_d< DimensionTag >::Vector_d

represents a vector in the Euclidean space

Is model of

DefaultConstructible

Assignable

Public Member Functions
	Vector_d (double x0, double x1,...)
	introduces a vector with coordinates (x0, x1, ...) where the number of coordinates matches the dimension.
template<typename ForwardIterator >
	Vector_d (ForwardIterator first, ForwardIterator end)
	introduces a vector with coordinate set [first,end).
double	operator[] (int i) const
	returns the i-th coordinate of a vector.
Cartesian_const_iterator_d	cartesian_begin () const
	returns an iterator pointing to the zeroth Cartesian coordinate.
Cartesian_const_iterator_d	cartesian_end () const
	returns an iterator pointing beyond the last Cartesian coordinate.

Friends
bool	operator== (Vector_d, Vector_d)
	returns whether the vectors coincide.
bool	operator!= (Vector_d, Vector_d)
	returns whether the vectors are distinct.

Constructor & Destructor Documentation

Vector_d() [1/2]

template<typename DimensionTag >

CGAL::Epeck_d< DimensionTag >::Vector_d::Vector_d	(	double	x0,
		double	x1,
			...
	)

introduces a vector with coordinates (x0, x1, ...) where the number of coordinates matches the dimension.

Precondition

DimensionTag is a fixed dimension, not Dynamic_dimension_tag.

Vector_d() [2/2]

template<typename DimensionTag >

template<typename ForwardIterator >

CGAL::Epeck_d< DimensionTag >::Vector_d::Vector_d	(	ForwardIterator	first,
		ForwardIterator	end
	)

introduces a vector with coordinate set [first,end).

Precondition

If DimensionTag is a fixed dimension, it matches std::distance(first,end).

Template Parameters

ForwardIterator

has its value type that is convertible to double.

Member Function Documentation

operator[]()

template<typename DimensionTag >

double CGAL::Epeck_d< DimensionTag >::Vector_d::operator[]

(

int

i

)

const

returns the i-th coordinate of a vector.

Precondition

i is non-negative and less than the dimension.