/* * \brief Geometric primitives * \author Norman Feske * \date 2006-08-05 */ /* * Copyright (C) 2006-2013 Genode Labs GmbH * * This file is part of the Genode OS framework, which is distributed * under the terms of the GNU General Public License version 2. */ #ifndef _INCLUDE__UTIL__GEOMETRY_H_ #define _INCLUDE__UTIL__GEOMETRY_H_ #include #include namespace Genode { template class Point; template class Area; template class Rect; } /** * \param CT coordinate type */ template class Genode::Point { private: CT _x, _y; public: Point(CT x, CT y): _x(x), _y(y) { } Point(): _x(0), _y(0) { } int x() const { return _x; } int y() const { return _y; } /** * Operator for adding points */ Point operator + (Point const &p) const { return Point(_x + p.x(), _y + p.y()); } /** * Operator for subtracting points */ Point operator - (Point const &p) const { return Point(_x - p.x(), _y - p.y()); } /** * Operator for testing non-equality of two points */ bool operator != (Point const &p) const { return p.x() != _x || p.y() != _y; } /** * Operator for testing equality of two points */ bool operator == (Point const &p) const { return p.x() == _x && p.y() == _y; } }; /** * \param DT distance type */ template class Genode::Area { private: DT _w, _h; public: Area(DT w, DT h): _w(w), _h(h) { } Area(): _w(0), _h(0) { } DT w() const { return _w; } DT h() const { return _h; } bool valid() const { return _w > 0 && _h > 0; } size_t count() const { return _w*_h; } /** * Operator for testing non-equality of two areas */ bool operator != (Area const &a) const { return a.w() != _w || a.h() != _h; } /** * Operator for testing equality of two areas */ bool operator == (Area const &a) const { return a.w() == _w && a.h() == _h; } }; /** * Rectangle * * A valid rectangle consists of two points wheras point 2 has higher or equal * coordinates than point 1. All other cases are threated as invalid * rectangles. * * \param CT coordinate type * \param DT distance type */ template class Genode::Rect { private: Point _p1, _p2; public: /** * Constructors */ Rect(Point p1, Point p2): _p1(p1), _p2(p2) { } Rect(Point p, Area
a) : _p1(p), _p2(p.x() + a.w() - 1, p.y() + a.h() - 1) { } Rect() : /* invalid */ _p1(1, 1), _p2(0, 0) { } /** * Accessors */ CT x1() const { return _p1.x(); } CT y1() const { return _p1.y(); } CT x2() const { return _p2.x(); } CT y2() const { return _p2.y(); } DT w() const { return _p2.x() - _p1.x() + 1; } DT h() const { return _p2.y() - _p1.y() + 1; } Point p1() const { return _p1; } Point p2() const { return _p2; } Area
area() const { return Area
(w(), h()); } /** * Return true if rectangle area is greater than zero */ bool valid() const { return _p1.x() <= _p2.x() && _p1.y() <= _p2.y(); } /** * Return true if area fits in rectangle */ bool fits(Area
area) const { return w() >= area.w() && h() >= area.h(); } /** * Return true if the specified point lies within the rectangle */ bool contains(Point p) const { return p.x() >= x1() && p.x() <= x2() && p.y() >= y1() && p.y() <= y2(); } /** * Create new rectangle by intersecting two rectangles */ static Rect intersect(Rect r1, Rect r2) { return Rect(Point(max(r1.x1(), r2.x1()), max(r1.y1(), r2.y1())), Point(min(r1.x2(), r2.x2()), min(r1.y2(), r2.y2()))); } /** * Compute compounding rectangle of two rectangles */ static Rect compound(Rect r1, Rect r2) { return Rect(Point(min(r1.x1(), r2.x1()), min(r1.y1(), r2.y1())), Point(max(r1.x2(), r2.x2()), max(r1.y2(), r2.y2()))); } /** * Cut out rectangle from rectangle * * \param r rectangle to cut out * * In the worst case (if we cut a hole into the rectangle) we get * four valid resulting rectangles. */ void cut(Rect r, Rect *top, Rect *left, Rect *right, Rect *bottom) const { /* limit the cut-out area to the actual rectangle */ r = intersect(r, *this); *top = Rect(Point(x1(), y1()), Point(x2(), r.y1() - 1)); *left = Rect(Point(x1(), r.y1()), Point(r.x1() - 1, r.y2())); *right = Rect(Point(r.x2() + 1, r.y1()), Point(x2(), r.y2())); *bottom = Rect(Point(x1(), r.y2() + 1), Point(x2(), y2())); } /** * Return position of an area when centered within the rectangle */ Point center(Area
area) const { return Point(((CT)w() - (CT)area.w())/2, ((CT)h() - (CT)area.h())/2) + p1(); } }; #endif /* _INCLUDE__UTIL__GEOMETRY_H_ */