[docs] Updated TODO.xml
[adg.git] / adg / adg-matrix.c
blob997ec999b9035c8294b88ef4941537e87d08c7fb
1 /* ADG - Automatic Drawing Generation
2 * Copyright (C) 2007,2008,2009 Nicola Fontana <ntd at entidi.it>
4 * This library is free software; you can redistribute it and/or
5 * modify it under the terms of the GNU Lesser General Public
6 * License as published by the Free Software Foundation; either
7 * version 2 of the License, or (at your option) any later version.
9 * This library is distributed in the hope that it will be useful,
10 * but WITHOUT ANY WARRANTY; without even the implied warranty of
11 * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU
12 * Lesser General Public License for more details.
14 * You should have received a copy of the GNU Lesser General Public
15 * License along with this library; if not, write to the
16 * Free Software Foundation, Inc., 51 Franklin Street, Fifth Floor,
17 * Boston, MA 02110-1301, USA.
21 /**
22 * SECTION:adg-matrix
23 * @Section_Id:AdgMatrix
24 * @title: AdgMatrix
25 * @short_description: A wrapper for #cairo_matrix_t
27 * AdgMatrix is a wrapper in #GType syntax of the #cairo_matrix_t struct.
28 **/
30 /**
31 * AdgMatrix:
33 * Another name for #cairo_matrix_t: check its documentation for the
34 * fields description and visibility details.
35 **/
38 #include "adg-matrix.h"
39 #include "adg-intl.h"
41 #include <string.h>
42 #include <math.h>
45 GType
46 adg_matrix_get_type(void)
48 static int matrix_type = 0;
50 if (G_UNLIKELY(matrix_type == 0))
51 matrix_type = g_boxed_type_register_static("AdgMatrix",
52 (GBoxedCopyFunc) adg_matrix_dup,
53 g_free);
55 return matrix_type;
58 /**
59 * adg_matrix_identity:
61 * A convenient constant providing an identity matrix.
63 * Returns: a pointer to the identity matrix
64 **/
65 const AdgMatrix *
66 adg_matrix_identity(void)
68 static AdgMatrix *identity_matrix = NULL;
70 if (G_UNLIKELY(identity_matrix == NULL)) {
71 identity_matrix = g_new(AdgMatrix, 1);
72 cairo_matrix_init_identity(identity_matrix);
75 return identity_matrix;
78 /**
79 * adg_matrix_null:
81 * A convenient constant providing an null matrix, that is a matrix
82 * where all components are 0.
84 * Returns: a pointer to the null matrix
85 **/
86 const AdgMatrix *
87 adg_matrix_null(void)
89 static AdgMatrix *null_matrix = NULL;
91 if (G_UNLIKELY(null_matrix == NULL))
92 null_matrix = g_new0(AdgMatrix, 1);
94 return null_matrix;
97 /**
98 * adg_matrix_copy:
99 * @matrix: the destination #AdgMatrix
100 * @src: the source #AdgMatrix
102 * Copies @matrix to @dst.
104 * Returns: @matrix
106 AdgMatrix *
107 adg_matrix_copy(AdgMatrix *matrix, const AdgMatrix *src)
109 g_return_val_if_fail(matrix != NULL, matrix);
110 g_return_val_if_fail(src != NULL, matrix);
112 memcpy(matrix, src, sizeof(AdgMatrix));
114 return matrix;
118 * adg_matrix_dup:
119 * @matrix: the souce #AdgMatrix
121 * Duplicates @matrix.
123 * Returns: the duplicate of @matrix: must be freed with g_free()
124 * when no longer needed.
126 AdgMatrix *
127 adg_matrix_dup(const AdgMatrix *matrix)
129 g_return_val_if_fail(matrix != NULL, NULL);
131 return g_memdup(matrix, sizeof(AdgMatrix));
135 * adg_matrix_equal:
136 * @matrix1: an #AdgMatrix
137 * @matrix2: an #AdgMatrix
139 * Compares @matrix1 and @matrix2 and returns %TRUE if the matrices are equal.
141 * Returns: %TRUE if @matrix1 is equal to @matrix2, %FALSE otherwise
143 gboolean
144 adg_matrix_equal(const AdgMatrix *matrix1, const AdgMatrix *matrix2)
146 g_return_val_if_fail(matrix1 != NULL, FALSE);
147 g_return_val_if_fail(matrix2 != NULL, FALSE);
149 /* XXX: I don't know if the following is always correct */
150 return memcmp(matrix1, matrix2, sizeof(AdgMatrix)) == 0;
154 * adg_matrix_normalize:
155 * @matrix: the source/destination #AdgMatrix
157 * Gets rid of the scaling component of a matrix. The algorithm used
158 * has been found sperimentally so it could luckely be plain wrong.
160 * Returns: %TRUE on success, %FALSE on errors
162 gboolean
163 adg_matrix_normalize(AdgMatrix *matrix)
165 gdouble k;
167 g_return_val_if_fail(matrix != NULL, FALSE);
169 if (matrix->xx != matrix->yy || matrix->xy != -matrix->yx) {
170 /* TODO: does normalization make sense on these matrices? */
171 g_warning(_("%s: anamorphic matrices not supported"), G_STRLOC);
172 return FALSE;
175 if (matrix->xy == 0) {
176 k = matrix->xx;
177 } else if (matrix->xx == 0) {
178 k = matrix->xy;
179 } else {
180 k = sqrt(matrix->xx * matrix->xx + matrix->xy * matrix->xy);
183 g_return_val_if_fail(k != 0, FALSE);
185 matrix->xx /= k;
186 matrix->xy /= k;
187 matrix->yy /= k;
188 matrix->yx /= k;
190 return TRUE;
194 * adg_matrix_transform:
195 * @matrix: the source/destination #AdgMatrix
196 * @transformation: the transformation to apply
197 * @mode: how @transformation should be applied
199 * Modifies @matrix applying @transformation in the way specified by
200 * @mode.
202 void
203 adg_matrix_transform(AdgMatrix *matrix, const AdgMatrix *transformation,
204 AdgTransformMode mode)
206 AdgMatrix normalized;
208 g_return_if_fail(matrix != NULL);
209 g_return_if_fail(transformation != NULL);
211 switch (mode) {
212 case ADG_TRANSFORM_NONE:
213 break;
214 case ADG_TRANSFORM_BEFORE:
215 cairo_matrix_multiply(matrix, transformation, matrix);
216 break;
217 case ADG_TRANSFORM_AFTER:
218 cairo_matrix_multiply(matrix, matrix, transformation);
219 break;
220 case ADG_TRANSFORM_BEFORE_NORMALIZED:
221 adg_matrix_copy(&normalized, transformation);
222 adg_matrix_normalize(&normalized);
223 cairo_matrix_multiply(matrix, &normalized, matrix);
224 break;
225 case ADG_TRANSFORM_AFTER_NORMALIZED:
226 adg_matrix_copy(&normalized, transformation);
227 adg_matrix_normalize(&normalized);
228 cairo_matrix_multiply(matrix, matrix, &normalized);
229 break;
230 default:
231 g_assert_not_reached();
236 * adg_matrix_dump:
237 * @matrix: an #AdgMatrix
239 * Dumps the specified @matrix to stdout. Useful for debugging purposes.
241 void
242 adg_matrix_dump(const AdgMatrix *matrix)
244 g_print("[%8.3lf %8.3lf] [%8.3lf]\n"
245 "[%8.3lf %8.3lf] [%8.3lf]\n",
246 matrix->xx, matrix->xy, matrix->x0,
247 matrix->yx, matrix->yy, matrix->y0);