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Constantin Kaplinsky47ed8d32004-10-08 09:43:57 +00001/* Copyright (C) 2002-2003 RealVNC Ltd. All Rights Reserved.
2 *
3 * This is free software; you can redistribute it and/or modify
4 * it under the terms of the GNU General Public License as published by
5 * the Free Software Foundation; either version 2 of the License, or
6 * (at your option) any later version.
7 *
8 * This software is distributed in the hope that it will be useful,
9 * but WITHOUT ANY WARRANTY; without even the implied warranty of
10 * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
11 * GNU General Public License for more details.
12 *
13 * You should have received a copy of the GNU General Public License
14 * along with this software; if not, write to the Free Software
15 * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307,
16 * USA.
17 */
18
19// rfb::Rect and rfb::Point structures
20
21#ifndef __RFB_RECT_INCLUDED__
22#define __RFB_RECT_INCLUDED__
23
24#ifndef max
25#define max(a,b) (((a) > (b)) ? (a) : (b))
26#endif
27
28#ifndef min
29#define min(a,b) (((a) < (b)) ? (a) : (b))
30#endif
31
32namespace rfb {
33
34 // rfb::Point
35 //
36 // Represents a point in 2D space, by X and Y coordinates.
37 // Can also be used to represent a delta, or offset, between
38 // two Points.
39 // Functions are provided to allow Points to be compared for
40 // equality and translated by a supplied offset.
41 // Functions are also provided to negate offset Points.
42
43 struct Point {
44 Point() : x(0), y(0) {}
45 Point(int x_, int y_) : x(x_), y(y_) {}
46 inline Point negate() const {return Point(-x, -y);}
47 inline bool equals(const Point &p) const {return x==p.x && y==p.y;}
48 inline Point translate(const Point &p) const {return Point(x+p.x, y+p.y);}
49 inline Point subtract(const Point &p) const {return Point(x-p.x, y-p.y);}
50 int x, y;
51 };
52
53 // rfb::Rect
54 //
55 // Represents a rectangular region defined by its top-left (tl)
56 // and bottom-right (br) Points.
57 // Rects may be compared for equality, checked to determine whether
58 // or not they are empty, cleared (made empty), or intersected with
59 // one another. The bounding rectangle of two existing Rects
60 // may be calculated, as may the area of a Rect.
61 // Rects may also be translated, in the same way as Points, by
62 // an offset specified in a Point structure.
63
64 struct Rect {
65 Rect() {}
66 Rect(Point tl_, Point br_) : tl(tl_), br(br_) {}
67 Rect(int x1, int y1, int x2, int y2) : tl(x1, y1), br(x2, y2) {}
68 inline void setXYWH(int x, int y, int w, int h) {
69 tl.x = x; tl.y = y; br.x = x+w; br.y = y+h;
70 }
71 inline Rect intersect(const Rect &r) const {
72 Rect result;
73 result.tl.x = max(tl.x, r.tl.x);
74 result.tl.y = max(tl.y, r.tl.y);
75 result.br.x = max(min(br.x, r.br.x), result.tl.x);
76 result.br.y = max(min(br.y, r.br.y), result.tl.y);
77 return result;
78 }
79 inline Rect union_boundary(const Rect &r) const {
80 if (r.is_empty()) return *this;
81 if (is_empty()) return r;
82 Rect result;
83 result.tl.x = min(tl.x, r.tl.x);
84 result.tl.y = min(tl.y, r.tl.y);
85 result.br.x = max(br.x, r.br.x);
86 result.br.y = max(br.y, r.br.y);
87 return result;
88 }
89 inline Rect translate(const Point &p) const {
90 return Rect(tl.translate(p), br.translate(p));
91 }
92 inline bool equals(const Rect &r) const {return r.tl.equals(tl) && r.br.equals(br);}
93 inline bool is_empty() const {return (tl.x >= br.x) || (tl.y >= br.y);}
94 inline void clear() {tl = Point(); br = Point();}
95 inline bool enclosed_by(const Rect &r) const {
96 return (tl.x>=r.tl.x) && (tl.y>=r.tl.y) && (br.x<=r.br.x) && (br.y<=r.br.y);
97 }
98 inline bool overlaps(const Rect &r) const {
99 return tl.x < r.br.x && tl.y < r.br.y && br.x > r.tl.x && br.y > r.tl.y;
100 }
101 inline unsigned int area() const {return is_empty() ? 0 : (br.x-tl.x)*(br.y-tl.y);}
102 inline Point dimensions() const {return Point(width(), height());}
103 inline int width() const {return br.x-tl.x;}
104 inline int height() const {return br.y-tl.y;}
105 inline bool contains(const Point &p) const {
106 return (tl.x<=p.x) && (tl.y<=p.y) && (br.x>p.x) && (br.y>p.y);
107 }
108 Point tl;
109 Point br;
110 };
111}
112#endif // __RFB_RECT_INCLUDED__