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|
/* -*- Mode: c; tab-width: 8; c-basic-offset: 4; indent-tabs-mode: t; -*- */
/*
* Copyright © 2002 Keith Packard
* Copyright © 2007 Red Hat, Inc.
*
* This library is free software; you can redistribute it and/or
* modify it either under the terms of the GNU Lesser General Public
* License version 2.1 as published by the Free Software Foundation
* (the "LGPL") or, at your option, under the terms of the Mozilla
* Public License Version 1.1 (the "MPL"). If you do not alter this
* notice, a recipient may use your version of this file under either
* the MPL or the LGPL.
*
* You should have received a copy of the LGPL along with this library
* in the file COPYING-LGPL-2.1; if not, write to the Free Software
* Foundation, Inc., 59 Temple Place, Suite 330, Boston, MA 02111-1307 USA
* You should have received a copy of the MPL along with this library
* in the file COPYING-MPL-1.1
*
* The contents of this file are subject to the Mozilla Public License
* Version 1.1 (the "License"); you may not use this file except in
* compliance with the License. You may obtain a copy of the License at
* http://www.mozilla.org/MPL/
*
* This software is distributed on an "AS IS" basis, WITHOUT WARRANTY
* OF ANY KIND, either express or implied. See the LGPL or the MPL for
* the specific language governing rights and limitations.
*
* The Original Code is the cairo graphics library.
*
* The Initial Developer of the Original Code is Keith Packard
*
* Contributor(s):
* Keith R. Packard <keithp@keithp.com>
* Carl D. Worth <cworth@cworth.org>
*
* 2002-07-15: Converted from XRenderCompositeDoublePoly to #cairo_trap_t. Carl D. Worth
*/
#include "cairoint.h"
/* private functions */
static int
_compare_point_fixed_by_y (const void *av, const void *bv);
void
_cairo_traps_init (cairo_traps_t *traps)
{
traps->status = CAIRO_STATUS_SUCCESS;
traps->num_traps = 0;
traps->traps_size = ARRAY_LENGTH (traps->traps_embedded);
traps->traps = traps->traps_embedded;
traps->extents.p1.x = traps->extents.p1.y = INT32_MAX;
traps->extents.p2.x = traps->extents.p2.y = INT32_MIN;
traps->has_limits = FALSE;
}
void
_cairo_traps_limit (cairo_traps_t *traps,
cairo_box_t *limits)
{
traps->has_limits = TRUE;
traps->limits = *limits;
}
cairo_bool_t
_cairo_traps_get_limit (cairo_traps_t *traps,
cairo_box_t *limits)
{
*limits = traps->limits;
return traps->has_limits;
}
void
_cairo_traps_clear (cairo_traps_t *traps)
{
traps->status = CAIRO_STATUS_SUCCESS;
traps->num_traps = 0;
}
void
_cairo_traps_fini (cairo_traps_t *traps)
{
if (traps->traps != traps->traps_embedded)
free (traps->traps);
}
/**
* _cairo_traps_init_box:
* @traps: a #cairo_traps_t
* @box: a box that will be converted to a single trapezoid
* to store in @traps.
*
* Initializes a #cairo_traps_t to contain a single rectangular
* trapezoid.
**/
void
_cairo_traps_init_box (cairo_traps_t *traps,
const cairo_box_t *box)
{
_cairo_traps_init (traps);
assert (traps->traps_size >= 1);
traps->num_traps = 1;
traps->traps[0].top = box->p1.y;
traps->traps[0].bottom = box->p2.y;
traps->traps[0].left.p1 = box->p1;
traps->traps[0].left.p2.x = box->p1.x;
traps->traps[0].left.p2.y = box->p2.y;
traps->traps[0].right.p1.x = box->p2.x;
traps->traps[0].right.p1.y = box->p1.y;
traps->traps[0].right.p2 = box->p2;
traps->extents = *box;
}
/* make room for at least one more trap */
static cairo_bool_t
_cairo_traps_grow (cairo_traps_t *traps)
{
cairo_trapezoid_t *new_traps;
int new_size = 2 * MAX (traps->traps_size, 16);
if (traps->traps == traps->traps_embedded) {
new_traps = _cairo_malloc_ab (new_size, sizeof (cairo_trapezoid_t));
if (new_traps != NULL)
memcpy (new_traps, traps->traps, sizeof (traps->traps_embedded));
} else {
new_traps = _cairo_realloc_ab (traps->traps,
new_size, sizeof (cairo_trapezoid_t));
}
if (new_traps == NULL) {
traps->status = _cairo_error (CAIRO_STATUS_NO_MEMORY);
return FALSE;
}
traps->traps = new_traps;
traps->traps_size = new_size;
return TRUE;
}
void
_cairo_traps_add_trap (cairo_traps_t *traps,
cairo_fixed_t top, cairo_fixed_t bottom,
cairo_line_t *left, cairo_line_t *right)
{
cairo_trapezoid_t *trap;
/* Note: With the goofy trapezoid specification, (where an
* arbitrary two points on the lines can specified for the left
* and right edges), these limit checks would not work in
* general. For example, one can imagine a trapezoid entirely
* within the limits, but with two points used to specify the left
* edge entirely to the right of the limits. Fortunately, for our
* purposes, cairo will never generate such a crazy
* trapezoid. Instead, cairo always uses for its points the
* extreme positions of the edge that are visible on at least some
* trapezoid. With this constraint, it's impossible for both
* points to be outside the limits while the relevant edge is
* entirely inside the limits.
*/
if (traps->has_limits) {
/* Trivially reject if trapezoid is entirely to the right or
* to the left of the limits. */
if (left->p1.x >= traps->limits.p2.x &&
left->p2.x >= traps->limits.p2.x)
{
return;
}
if (right->p1.x <= traps->limits.p1.x &&
right->p2.x <= traps->limits.p1.x)
{
return;
}
/* And reject if the trapezoid is entirely above or below */
if (top > traps->limits.p2.y || bottom < traps->limits.p1.y)
return;
/* Otherwise, clip the trapezoid to the limits. We only clip
* where an edge is entirely outside the limits. If we wanted
* to be more clever, we could handle cases where a trapezoid
* edge intersects the edge of the limits, but that would
* require slicing this trapezoid into multiple trapezoids,
* and I'm not sure the effort would be worth it. */
if (top < traps->limits.p1.y)
top = traps->limits.p1.y;
if (bottom > traps->limits.p2.y)
bottom = traps->limits.p2.y;
if (left->p1.x <= traps->limits.p1.x &&
left->p2.x <= traps->limits.p1.x)
{
left->p1.x = traps->limits.p1.x;
left->p2.x = traps->limits.p1.x;
}
if (right->p1.x >= traps->limits.p2.x &&
right->p2.x >= traps->limits.p2.x)
{
right->p1.x = traps->limits.p2.x;
right->p2.x = traps->limits.p2.x;
}
}
if (top >= bottom) {
return;
}
if (traps->num_traps == traps->traps_size) {
if (! _cairo_traps_grow (traps))
return;
}
trap = &traps->traps[traps->num_traps];
trap->top = top;
trap->bottom = bottom;
trap->left = *left;
trap->right = *right;
if (top < traps->extents.p1.y)
traps->extents.p1.y = top;
if (bottom > traps->extents.p2.y)
traps->extents.p2.y = bottom;
/*
* This isn't generally accurate, but it is close enough for
* this purpose. Assuming that the left and right segments always
* contain the trapezoid vertical extents, these compares will
* yield a containing box. Assuming that the points all come from
* the same figure which will eventually be completely drawn, then
* the compares will yield the correct overall extents
*/
if (left->p1.x < traps->extents.p1.x)
traps->extents.p1.x = left->p1.x;
if (left->p2.x < traps->extents.p1.x)
traps->extents.p1.x = left->p2.x;
if (right->p1.x > traps->extents.p2.x)
traps->extents.p2.x = right->p1.x;
if (right->p2.x > traps->extents.p2.x)
traps->extents.p2.x = right->p2.x;
traps->num_traps++;
}
static int
_compare_point_fixed_by_y (const void *av, const void *bv)
{
const cairo_point_t *a = av, *b = bv;
int ret = a->y - b->y;
if (ret == 0) {
ret = a->x - b->x;
}
return ret;
}
void
_cairo_traps_translate (cairo_traps_t *traps, int x, int y)
{
cairo_fixed_t xoff, yoff;
cairo_trapezoid_t *t;
int i;
/* Ugh. The cairo_composite/(Render) interface doesn't allow
an offset for the trapezoids. Need to manually shift all
the coordinates to align with the offset origin of the
intermediate surface. */
xoff = _cairo_fixed_from_int (x);
yoff = _cairo_fixed_from_int (y);
for (i = 0, t = traps->traps; i < traps->num_traps; i++, t++) {
t->top += yoff;
t->bottom += yoff;
t->left.p1.x += xoff;
t->left.p1.y += yoff;
t->left.p2.x += xoff;
t->left.p2.y += yoff;
t->right.p1.x += xoff;
t->right.p1.y += yoff;
t->right.p2.x += xoff;
t->right.p2.y += yoff;
}
}
void
_cairo_trapezoid_array_translate_and_scale (cairo_trapezoid_t *offset_traps,
cairo_trapezoid_t *src_traps,
int num_traps,
double tx, double ty,
double sx, double sy)
{
int i;
cairo_fixed_t xoff = _cairo_fixed_from_double (tx);
cairo_fixed_t yoff = _cairo_fixed_from_double (ty);
if (sx == 1.0 && sy == 1.0) {
for (i = 0; i < num_traps; i++) {
offset_traps[i].top = src_traps[i].top + yoff;
offset_traps[i].bottom = src_traps[i].bottom + yoff;
offset_traps[i].left.p1.x = src_traps[i].left.p1.x + xoff;
offset_traps[i].left.p1.y = src_traps[i].left.p1.y + yoff;
offset_traps[i].left.p2.x = src_traps[i].left.p2.x + xoff;
offset_traps[i].left.p2.y = src_traps[i].left.p2.y + yoff;
offset_traps[i].right.p1.x = src_traps[i].right.p1.x + xoff;
offset_traps[i].right.p1.y = src_traps[i].right.p1.y + yoff;
offset_traps[i].right.p2.x = src_traps[i].right.p2.x + xoff;
offset_traps[i].right.p2.y = src_traps[i].right.p2.y + yoff;
}
} else {
cairo_fixed_t xsc = _cairo_fixed_from_double (sx);
cairo_fixed_t ysc = _cairo_fixed_from_double (sy);
for (i = 0; i < num_traps; i++) {
offset_traps[i].top = _cairo_fixed_mul (src_traps[i].top + yoff, ysc);
offset_traps[i].bottom = _cairo_fixed_mul (src_traps[i].bottom + yoff, ysc);
offset_traps[i].left.p1.x = _cairo_fixed_mul (src_traps[i].left.p1.x + xoff, xsc);
offset_traps[i].left.p1.y = _cairo_fixed_mul (src_traps[i].left.p1.y + yoff, ysc);
offset_traps[i].left.p2.x = _cairo_fixed_mul (src_traps[i].left.p2.x + xoff, xsc);
offset_traps[i].left.p2.y = _cairo_fixed_mul (src_traps[i].left.p2.y + yoff, ysc);
offset_traps[i].right.p1.x = _cairo_fixed_mul (src_traps[i].right.p1.x + xoff, xsc);
offset_traps[i].right.p1.y = _cairo_fixed_mul (src_traps[i].right.p1.y + yoff, ysc);
offset_traps[i].right.p2.x = _cairo_fixed_mul (src_traps[i].right.p2.x + xoff, xsc);
offset_traps[i].right.p2.y = _cairo_fixed_mul (src_traps[i].right.p2.y + yoff, ysc);
}
}
}
/* A triangle is simply a degenerate case of a convex
* quadrilateral. We would not benefit from having any distinct
* implementation of triangle vs. quadrilateral tessellation here. */
cairo_status_t
_cairo_traps_tessellate_triangle (cairo_traps_t *traps,
const cairo_point_t t[3])
{
cairo_point_t quad[4];
quad[0] = t[0];
quad[1] = t[0];
quad[2] = t[1];
quad[3] = t[2];
return _cairo_traps_tessellate_convex_quad (traps, quad);
}
cairo_status_t
_cairo_traps_tessellate_rectangle (cairo_traps_t *traps,
const cairo_point_t *top_left,
const cairo_point_t *bottom_right)
{
cairo_line_t left;
cairo_line_t right;
left.p1.x = left.p2.x = top_left->x;
left.p1.y = right.p1.y = top_left->y;
right.p1.x = right.p2.x = bottom_right->x;
left.p2.y = right.p2.y = bottom_right->y;
_cairo_traps_add_trap (traps, top_left->y, bottom_right->y, &left, &right);
return traps->status;
}
cairo_status_t
_cairo_traps_tessellate_convex_quad (cairo_traps_t *traps,
const cairo_point_t q[4])
{
int a, b, c, d;
int i;
cairo_slope_t ab, ad;
cairo_bool_t b_left_of_d;
cairo_line_t left;
cairo_line_t right;
/* Choose a as a point with minimal y */
a = 0;
for (i = 1; i < 4; i++)
if (_compare_point_fixed_by_y (&q[i], &q[a]) < 0)
a = i;
/* b and d are adjacent to a, while c is opposite */
b = (a + 1) % 4;
c = (a + 2) % 4;
d = (a + 3) % 4;
/* Choose between b and d so that b.y is less than d.y */
if (_compare_point_fixed_by_y (&q[d], &q[b]) < 0) {
b = (a + 3) % 4;
d = (a + 1) % 4;
}
/* Without freedom left to choose anything else, we have four
* cases to tessellate.
*
* First, we have to determine the Y-axis sort of the four
* vertices, (either abcd or abdc). After that we need to detemine
* which edges will be "left" and which will be "right" in the
* resulting trapezoids. This can be determined by computing a
* slope comparison of ab and ad to determine if b is left of d or
* not.
*
* Note that "left of" here is in the sense of which edges should
* be the left vs. right edges of the trapezoid. In particular, b
* left of d does *not* mean that b.x is less than d.x.
*
* This should hopefully be made clear in the lame ASCII art
* below. Since the same slope comparison is used in all cases, we
* compute it before testing for the Y-value sort. */
/* Note: If a == b then the ab slope doesn't give us any
* information. In that case, we can replace it with the ac (or
* equivalenly the bc) slope which gives us exactly the same
* information we need. At worst the names of the identifiers ab
* and b_left_of_d are inaccurate in this case, (would be ac, and
* c_left_of_d). */
if (q[a].x == q[b].x && q[a].y == q[b].y)
_cairo_slope_init (&ab, &q[a], &q[c]);
else
_cairo_slope_init (&ab, &q[a], &q[b]);
_cairo_slope_init (&ad, &q[a], &q[d]);
b_left_of_d = (_cairo_slope_compare (&ab, &ad) > 0);
if (q[c].y <= q[d].y) {
if (b_left_of_d) {
/* Y-sort is abcd and b is left of d, (slope(ab) > slope (ad))
*
* top bot left right
* _a a a
* / / /| |\ a.y b.y ab ad
* b / b | b \
* / / | | \ \ b.y c.y bc ad
* c / c | c \
* | / \| \ \ c.y d.y cd ad
* d d d
*/
left.p1 = q[a]; left.p2 = q[b];
right.p1 = q[a]; right.p2 = q[d];
_cairo_traps_add_trap (traps, q[a].y, q[b].y, &left, &right);
left.p1 = q[b]; left.p2 = q[c];
_cairo_traps_add_trap (traps, q[b].y, q[c].y, &left, &right);
left.p1 = q[c]; left.p2 = q[d];
_cairo_traps_add_trap (traps, q[c].y, q[d].y, &left, &right);
} else {
/* Y-sort is abcd and b is right of d, (slope(ab) <= slope (ad))
*
* a a a_
* /| |\ \ \ a.y b.y ad ab
* / b | b \ b
* / / | | \ \ b.y c.y ad bc
* / c | c \ c
* / / |/ \ | c.y d.y ad cd
* d d d
*/
left.p1 = q[a]; left.p2 = q[d];
right.p1 = q[a]; right.p2 = q[b];
_cairo_traps_add_trap (traps, q[a].y, q[b].y, &left, &right);
right.p1 = q[b]; right.p2 = q[c];
_cairo_traps_add_trap (traps, q[b].y, q[c].y, &left, &right);
right.p1 = q[c]; right.p2 = q[d];
_cairo_traps_add_trap (traps, q[c].y, q[d].y, &left, &right);
}
} else {
if (b_left_of_d) {
/* Y-sort is abdc and b is left of d, (slope (ab) > slope (ad))
*
* a a a
* // / \ |\ a.y b.y ab ad
* /b/ b \ b \
* / / \ \ \ \ b.y d.y bc ad
* /d/ \ d \ d
* // \ / \| d.y c.y bc dc
* c c c
*/
left.p1 = q[a]; left.p2 = q[b];
right.p1 = q[a]; right.p2 = q[d];
_cairo_traps_add_trap (traps, q[a].y, q[b].y, &left, &right);
left.p1 = q[b]; left.p2 = q[c];
_cairo_traps_add_trap (traps, q[b].y, q[d].y, &left, &right);
right.p1 = q[d]; right.p2 = q[c];
_cairo_traps_add_trap (traps, q[d].y, q[c].y, &left, &right);
} else {
/* Y-sort is abdc and b is right of d, (slope (ab) <= slope (ad))
*
* a a a
* /| / \ \\ a.y b.y ad ab
* / b / b \b\
* / / / / \ \ b.y d.y ad bc
* d / d / \d\
* |/ \ / \\ d.y c.y dc bc
* c c c
*/
left.p1 = q[a]; left.p2 = q[d];
right.p1 = q[a]; right.p2 = q[b];
_cairo_traps_add_trap (traps, q[a].y, q[b].y, &left, &right);
right.p1 = q[b]; right.p2 = q[c];
_cairo_traps_add_trap (traps, q[b].y, q[d].y, &left, &right);
left.p1 = q[d]; left.p2 = q[c];
_cairo_traps_add_trap (traps, q[d].y, q[c].y, &left, &right);
}
}
return traps->status;
}
static cairo_bool_t
_cairo_trap_contains (cairo_trapezoid_t *t, cairo_point_t *pt)
{
cairo_slope_t slope_left, slope_pt, slope_right;
if (t->top > pt->y)
return FALSE;
if (t->bottom < pt->y)
return FALSE;
_cairo_slope_init (&slope_left, &t->left.p1, &t->left.p2);
_cairo_slope_init (&slope_pt, &t->left.p1, pt);
if (_cairo_slope_compare (&slope_left, &slope_pt) < 0)
return FALSE;
_cairo_slope_init (&slope_right, &t->right.p1, &t->right.p2);
_cairo_slope_init (&slope_pt, &t->right.p1, pt);
if (_cairo_slope_compare (&slope_pt, &slope_right) < 0)
return FALSE;
return TRUE;
}
cairo_bool_t
_cairo_traps_contain (const cairo_traps_t *traps,
double x, double y)
{
int i;
cairo_point_t point;
point.x = _cairo_fixed_from_double (x);
point.y = _cairo_fixed_from_double (y);
for (i = 0; i < traps->num_traps; i++) {
if (_cairo_trap_contains (&traps->traps[i], &point))
return TRUE;
}
return FALSE;
}
void
_cairo_traps_extents (const cairo_traps_t *traps,
cairo_box_t *extents)
{
if (traps->num_traps == 0) {
extents->p1.x = extents->p1.y = _cairo_fixed_from_int (0);
extents->p2.x = extents->p2.y = _cairo_fixed_from_int (0);
} else {
*extents = traps->extents;
if (traps->has_limits) {
/* clip the traps to the imposed limits */
if (extents->p1.x < traps->limits.p1.x)
extents->p1.x = traps->limits.p1.x;
if (extents->p2.x > traps->limits.p2.x)
extents->p2.x = traps->limits.p2.x;
if (extents->p1.y < traps->limits.p1.y)
extents->p1.y = traps->limits.p1.y;
if (extents->p2.y > traps->limits.p2.y)
extents->p2.y = traps->limits.p2.y;
}
}
}
/**
* _cairo_traps_extract_region:
* @traps: a #cairo_traps_t
* @region: a #cairo_region_t
*
* Determines if a set of trapezoids are exactly representable as a
* cairo region. If so, the passed-in region is initialized to
* the area representing the given traps. It should be finalized
* with _cairo_region_fini(). If not, %CAIRO_INT_STATUS_UNSUPPORTED
* is returned.
*
* Return value: %CAIRO_STATUS_SUCCESS, %CAIRO_INT_STATUS_UNSUPPORTED
* or %CAIRO_STATUS_NO_MEMORY
**/
cairo_int_status_t
_cairo_traps_extract_region (const cairo_traps_t *traps,
cairo_region_t *region)
{
cairo_box_int_t stack_boxes[CAIRO_STACK_ARRAY_LENGTH (cairo_box_int_t)];
cairo_box_int_t *boxes = stack_boxes;
int i, box_count;
cairo_int_status_t status;
for (i = 0; i < traps->num_traps; i++)
if (!(traps->traps[i].left.p1.x == traps->traps[i].left.p2.x
&& traps->traps[i].right.p1.x == traps->traps[i].right.p2.x
&& _cairo_fixed_is_integer(traps->traps[i].top)
&& _cairo_fixed_is_integer(traps->traps[i].bottom)
&& _cairo_fixed_is_integer(traps->traps[i].left.p1.x)
&& _cairo_fixed_is_integer(traps->traps[i].right.p1.x))) {
return CAIRO_INT_STATUS_UNSUPPORTED;
}
if (traps->num_traps > ARRAY_LENGTH(stack_boxes)) {
boxes = _cairo_malloc_ab (traps->num_traps, sizeof(cairo_box_int_t));
if (boxes == NULL)
return _cairo_error (CAIRO_STATUS_NO_MEMORY);
}
box_count = 0;
for (i = 0; i < traps->num_traps; i++) {
int x1 = _cairo_fixed_integer_part(traps->traps[i].left.p1.x);
int y1 = _cairo_fixed_integer_part(traps->traps[i].top);
int x2 = _cairo_fixed_integer_part(traps->traps[i].right.p1.x);
int y2 = _cairo_fixed_integer_part(traps->traps[i].bottom);
/* XXX: Sometimes we get degenerate trapezoids from the tesellator;
* skip these.
*/
if (x1 == x2 || y1 == y2)
continue;
boxes[box_count].p1.x = x1;
boxes[box_count].p1.y = y1;
boxes[box_count].p2.x = x2;
boxes[box_count].p2.y = y2;
box_count++;
}
status = _cairo_region_init_boxes (region, boxes, box_count);
if (boxes != stack_boxes)
free (boxes);
if (status)
_cairo_region_fini (region);
return status;
}
/* moves trap points such that they become the actual corners of the trapezoid */
static void
_sanitize_trap (cairo_trapezoid_t *t)
{
cairo_trapezoid_t s = *t;
#define FIX(lr, tb, p) \
if (t->lr.p.y != t->tb) { \
t->lr.p.x = s.lr.p2.x + _cairo_fixed_mul_div (s.lr.p1.x - s.lr.p2.x, s.tb - s.lr.p2.y, s.lr.p1.y - s.lr.p2.y); \
t->lr.p.y = s.tb; \
}
FIX (left, top, p1);
FIX (left, bottom, p2);
FIX (right, top, p1);
FIX (right, bottom, p2);
}
cairo_private cairo_status_t
_cairo_traps_path (const cairo_traps_t *traps,
cairo_path_fixed_t *path)
{
int i;
for (i = 0; i < traps->num_traps; i++) {
cairo_status_t status;
cairo_trapezoid_t trap = traps->traps[i];
if (trap.top == trap.bottom)
continue;
_sanitize_trap (&trap);
status = _cairo_path_fixed_move_to (path, trap.left.p1.x, trap.top);
if (status) return status;
status = _cairo_path_fixed_line_to (path, trap.right.p1.x, trap.top);
if (status) return status;
status = _cairo_path_fixed_line_to (path, trap.right.p2.x, trap.bottom);
if (status) return status;
status = _cairo_path_fixed_line_to (path, trap.left.p2.x, trap.bottom);
if (status) return status;
status = _cairo_path_fixed_close_path (path);
if (status) return status;
}
return CAIRO_STATUS_SUCCESS;
}
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