2020-04-16 10:25:54 +00:00
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/*
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* Copyright 2020 Google Inc.
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*
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* Use of this source code is governed by a BSD-style license that can be
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* found in the LICENSE file.
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*/
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#include "include/core/SkM44.h"
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Add mapRect function and RectToRect constructor to SkM44
The SkM44::RectToRect function matches the semantics of
SkMatrix::RectToRect(kFill_ScaleToFit). No other ScaleToFit variants are
ported over to SkM44.
skottie uses some instances of kCenter_ScaleToFit so that functionality
may need to be added in the future (in SkM44 or in skottie). There are
no current usages of the kStart and kEnd_ScaleToFit semantics.
The SkM44::mapRect() function is implemented to correspond to the
SkMatrix::mapRect() that returns the mapped rect (instead of modifying a
pointer) and always has ApplyPerspectiveClip::kYes. This was chosen to
keep its behavior simple and because perspective clipping is almost
always the right thing to do. In the new implementation there is no
longer a performance cliff to worry about (see below). For the timebeing
mapRect is hidden behind SkMatrixPriv::MapRect().
Performance:
I added benchmarks for mapRect() on SkM44 and SkMatrix that use the same
matrices to get a fair comparison on their different specializations.
SkMatrix has a very efficient mapRect when it's scale+translate or
simpler, then another impl. for affine matrices, and then falls back to
SkPath clipping when there's perspective. On the other hand, SkM44 only
has 2 modes: affine and perspective.
On my desktop, with a Ryzen 9 3900X, here are the times for 100,000 calls
to mapRect for different types of matrices:
SkMatrix SkM44
scale+translate 0.35 ms 0.42 ms
rotate 1.70 ms 0.42 ms
perspective 63.90 ms 0.66 ms
clipped-perspective 138.0 ms 0.96 ms
To summarize, the SkM44::mapRect is almost as fast as the s+t specialization
in SkMatrix, but for all non-perspective matrices. For perspective matrices
it's only 2x slower than that specialization when no vertices are clipped,
and still almost 2x faster than the affine specialization when vertices are
clipped (and 100x faster than falling back to SkPath).
Given that, there's the open question of whether or not keeping an affine
specialization is worth it for SkM44's code size.
Bug: skia:11720
Change-Id: I6771956729ed64f3b287a9de503513375c9f42a0
Reviewed-on: https://skia-review.googlesource.com/c/skia/+/402957
Reviewed-by: Mike Reed <reed@google.com>
Commit-Queue: Mike Reed <reed@google.com>
Auto-Submit: Michael Ludwig <michaelludwig@google.com>
2021-05-05 13:05:10 +00:00
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#include "include/utils/SkRandom.h"
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#include "src/core/SkMatrixPriv.h"
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2020-04-16 10:25:54 +00:00
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#include "tests/Test.h"
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static bool eq(const SkM44& a, const SkM44& b, float tol) {
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float fa[16], fb[16];
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a.getColMajor(fa);
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b.getColMajor(fb);
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for (int i = 0; i < 16; ++i) {
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if (!SkScalarNearlyEqual(fa[i], fb[i], tol)) {
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return false;
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}
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}
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return true;
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}
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DEF_TEST(M44, reporter) {
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SkM44 m, im;
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REPORTER_ASSERT(reporter, SkM44(1, 0, 0, 0,
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0, 1, 0, 0,
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0, 0, 1, 0,
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0, 0, 0, 1) == m);
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REPORTER_ASSERT(reporter, SkM44() == m);
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REPORTER_ASSERT(reporter, m.invert(&im));
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REPORTER_ASSERT(reporter, SkM44() == im);
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m.setTranslate(3, 4, 2);
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REPORTER_ASSERT(reporter, SkM44(1, 0, 0, 3,
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0, 1, 0, 4,
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0, 0, 1, 2,
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0, 0, 0, 1) == m);
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const float f[] = { 1, 0, 0, 2, 3, 1, 2, 5, 0, 5, 3, 0, 0, 1, 0, 2 };
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m = SkM44::ColMajor(f);
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REPORTER_ASSERT(reporter, SkM44(f[0], f[4], f[ 8], f[12],
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f[1], f[5], f[ 9], f[13],
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f[2], f[6], f[10], f[14],
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f[3], f[7], f[11], f[15]) == m);
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{
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SkM44 t = m.transpose();
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REPORTER_ASSERT(reporter, t != m);
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REPORTER_ASSERT(reporter, t.rc(1,0) == m.rc(0,1));
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SkM44 tt = t.transpose();
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REPORTER_ASSERT(reporter, tt == m);
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}
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m = SkM44::RowMajor(f);
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REPORTER_ASSERT(reporter, SkM44(f[ 0], f[ 1], f[ 2], f[ 3],
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f[ 4], f[ 5], f[ 6], f[ 7],
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f[ 8], f[ 9], f[10], f[14],
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f[12], f[13], f[14], f[15]) == m);
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REPORTER_ASSERT(reporter, m.invert(&im));
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m = m * im;
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// m should be identity now, but our calc is not perfect...
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REPORTER_ASSERT(reporter, eq(SkM44(), m, 0.0000005f));
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REPORTER_ASSERT(reporter, SkM44() != m);
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}
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DEF_TEST(M44_v3, reporter) {
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SkV3 a = {1, 2, 3},
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b = {1, 2, 2};
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REPORTER_ASSERT(reporter, a.lengthSquared() == 1 + 4 + 9);
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REPORTER_ASSERT(reporter, b.length() == 3);
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REPORTER_ASSERT(reporter, a.dot(b) == 1 + 4 + 6);
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REPORTER_ASSERT(reporter, b.dot(a) == 1 + 4 + 6);
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REPORTER_ASSERT(reporter, (a.cross(b) == SkV3{-2, 1, 0}));
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REPORTER_ASSERT(reporter, (b.cross(a) == SkV3{ 2, -1, 0}));
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SkM44 m = {
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2, 0, 0, 3,
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0, 1, 0, 5,
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0, 0, 3, 1,
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0, 0, 0, 1
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};
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SkV3 c = m * a;
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REPORTER_ASSERT(reporter, (c == SkV3{2, 2, 9}));
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SkV4 d = m.map(4, 3, 2, 1);
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REPORTER_ASSERT(reporter, (d == SkV4{11, 8, 7, 1}));
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}
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DEF_TEST(M44_v4, reporter) {
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SkM44 m( 1, 2, 3, 4,
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5, 6, 7, 8,
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9, 10, 11, 12,
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13, 14, 15, 16);
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SkV4 r0 = m.row(0),
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r1 = m.row(1),
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r2 = m.row(2),
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r3 = m.row(3);
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REPORTER_ASSERT(reporter, (r0 == SkV4{ 1, 2, 3, 4}));
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REPORTER_ASSERT(reporter, (r1 == SkV4{ 5, 6, 7, 8}));
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REPORTER_ASSERT(reporter, (r2 == SkV4{ 9, 10, 11, 12}));
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REPORTER_ASSERT(reporter, (r3 == SkV4{13, 14, 15, 16}));
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REPORTER_ASSERT(reporter, SkM44::Rows(r0, r1, r2, r3) == m);
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SkV4 c0 = m.col(0),
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c1 = m.col(1),
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c2 = m.col(2),
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c3 = m.col(3);
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REPORTER_ASSERT(reporter, (c0 == SkV4{1, 5, 9, 13}));
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REPORTER_ASSERT(reporter, (c1 == SkV4{2, 6, 10, 14}));
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REPORTER_ASSERT(reporter, (c2 == SkV4{3, 7, 11, 15}));
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REPORTER_ASSERT(reporter, (c3 == SkV4{4, 8, 12, 16}));
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REPORTER_ASSERT(reporter, SkM44::Cols(c0, c1, c2, c3) == m);
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// implement matrix * vector using column vectors
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SkV4 v = {1, 2, 3, 4};
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SkV4 v1 = m * v;
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SkV4 v2 = c0 * v.x + c1 * v.y + c2 * v.z + c3 * v.w;
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REPORTER_ASSERT(reporter, v1 == v2);
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REPORTER_ASSERT(reporter, (c0 + r0 == SkV4{c0.x+r0.x, c0.y+r0.y, c0.z+r0.z, c0.w+r0.w}));
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REPORTER_ASSERT(reporter, (c0 - r0 == SkV4{c0.x-r0.x, c0.y-r0.y, c0.z-r0.z, c0.w-r0.w}));
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REPORTER_ASSERT(reporter, (c0 * r0 == SkV4{c0.x*r0.x, c0.y*r0.y, c0.z*r0.z, c0.w*r0.w}));
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}
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DEF_TEST(M44_rotate, reporter) {
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const SkV3 x = {1, 0, 0},
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y = {0, 1, 0},
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z = {0, 0, 1};
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// We have radians version of setRotateAbout methods, but even with our best approx
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// for PI, sin(SK_ScalarPI) != 0, so to make the comparisons in the unittest clear,
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// I'm using the variants that explicitly take the sin,cos values.
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struct {
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SkScalar sinAngle, cosAngle;
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SkV3 aboutAxis;
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SkV3 expectedX, expectedY, expectedZ;
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} recs[] = {
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{ 0, 1, x, x, y, z}, // angle = 0
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{ 0, 1, y, x, y, z}, // angle = 0
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{ 0, 1, z, x, y, z}, // angle = 0
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{ 0,-1, x, x,-y,-z}, // angle = 180
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{ 0,-1, y, -x, y,-z}, // angle = 180
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{ 0,-1, z, -x,-y, z}, // angle = 180
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// Skia coordinate system is right-handed
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{ 1, 0, x, x, z,-y}, // angle = 90
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{ 1, 0, y, -z, y, x}, // angle = 90
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{ 1, 0, z, y,-x, z}, // angle = 90
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{-1, 0, x, x,-z, y}, // angle = -90
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{-1, 0, y, z, y,-x}, // angle = -90
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{-1, 0, z, -y, x, z}, // angle = -90
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};
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for (const auto& r : recs) {
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SkM44 m(SkM44::kNaN_Constructor);
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m.setRotateUnitSinCos(r.aboutAxis, r.sinAngle, r.cosAngle);
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auto mx = m * x;
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auto my = m * y;
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auto mz = m * z;
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REPORTER_ASSERT(reporter, mx == r.expectedX);
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REPORTER_ASSERT(reporter, my == r.expectedY);
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REPORTER_ASSERT(reporter, mz == r.expectedZ);
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// flipping the axis-of-rotation should flip the results
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mx = m * -x;
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my = m * -y;
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mz = m * -z;
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REPORTER_ASSERT(reporter, mx == -r.expectedX);
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REPORTER_ASSERT(reporter, my == -r.expectedY);
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REPORTER_ASSERT(reporter, mz == -r.expectedZ);
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}
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}
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Add mapRect function and RectToRect constructor to SkM44
The SkM44::RectToRect function matches the semantics of
SkMatrix::RectToRect(kFill_ScaleToFit). No other ScaleToFit variants are
ported over to SkM44.
skottie uses some instances of kCenter_ScaleToFit so that functionality
may need to be added in the future (in SkM44 or in skottie). There are
no current usages of the kStart and kEnd_ScaleToFit semantics.
The SkM44::mapRect() function is implemented to correspond to the
SkMatrix::mapRect() that returns the mapped rect (instead of modifying a
pointer) and always has ApplyPerspectiveClip::kYes. This was chosen to
keep its behavior simple and because perspective clipping is almost
always the right thing to do. In the new implementation there is no
longer a performance cliff to worry about (see below). For the timebeing
mapRect is hidden behind SkMatrixPriv::MapRect().
Performance:
I added benchmarks for mapRect() on SkM44 and SkMatrix that use the same
matrices to get a fair comparison on their different specializations.
SkMatrix has a very efficient mapRect when it's scale+translate or
simpler, then another impl. for affine matrices, and then falls back to
SkPath clipping when there's perspective. On the other hand, SkM44 only
has 2 modes: affine and perspective.
On my desktop, with a Ryzen 9 3900X, here are the times for 100,000 calls
to mapRect for different types of matrices:
SkMatrix SkM44
scale+translate 0.35 ms 0.42 ms
rotate 1.70 ms 0.42 ms
perspective 63.90 ms 0.66 ms
clipped-perspective 138.0 ms 0.96 ms
To summarize, the SkM44::mapRect is almost as fast as the s+t specialization
in SkMatrix, but for all non-perspective matrices. For perspective matrices
it's only 2x slower than that specialization when no vertices are clipped,
and still almost 2x faster than the affine specialization when vertices are
clipped (and 100x faster than falling back to SkPath).
Given that, there's the open question of whether or not keeping an affine
specialization is worth it for SkM44's code size.
Bug: skia:11720
Change-Id: I6771956729ed64f3b287a9de503513375c9f42a0
Reviewed-on: https://skia-review.googlesource.com/c/skia/+/402957
Reviewed-by: Mike Reed <reed@google.com>
Commit-Queue: Mike Reed <reed@google.com>
Auto-Submit: Michael Ludwig <michaelludwig@google.com>
2021-05-05 13:05:10 +00:00
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DEF_TEST(M44_rectToRect, reporter) {
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SkV2 dstScales[] = {
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{1.f, 1.f}, // no aspect ratio change, nor up/down scaling
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{0.25f, 0.5f}, // aspect ratio narrows, downscale x and y
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{0.5f, 0.25f}, // aspect ratio widens, downscale x and y
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{0.5f, 0.5f}, // no aspect ratio change, downscale x and y
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{2.f, 3.f}, // aspect ratio narrows, upscale x and y
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{3.f, 2.f}, // aspect ratio widens, upscale x and y
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{2.f, 2.f}, // no aspect ratio change, upscale x and y
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{0.5f, 2.f}, // aspect ratio narrows, downscale x and upscale y
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{2.f, 0.5f} // aspect ratio widens, upscale x and downscale y
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};
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auto map2d = [&](const SkM44& m, SkV2 p) {
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SkV4 mapped = m.map(p.x, p.y, 0.f, 1.f);
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REPORTER_ASSERT(reporter, mapped.z == 0.f);
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REPORTER_ASSERT(reporter, mapped.w == 1.f);
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return SkV2{mapped.x, mapped.y};
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};
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auto assertNearlyEqual = [&](float actual, float expected) {
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REPORTER_ASSERT(reporter, SkScalarNearlyEqual(actual, expected),
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"Expected %g == %g", actual, expected);
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};
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auto assertEdges = [&](float actualLow, float actualHigh,
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float expectedLow, float expectedHigh) {
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SkASSERT(expectedLow < expectedHigh);
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REPORTER_ASSERT(reporter, actualLow < actualHigh,
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"Expected %g < %g", actualLow, actualHigh);
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assertNearlyEqual(actualLow, expectedLow);
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assertNearlyEqual(actualHigh, expectedHigh);
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};
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SkRandom rand;
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for (const auto& r : dstScales) {
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SkRect src = SkRect::MakeXYWH(rand.nextRangeF(-10.f, 10.f),
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rand.nextRangeF(-10.f, 10.f),
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rand.nextRangeF(1.f, 10.f),
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rand.nextRangeF(1.f, 10.f));
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SkRect dst = SkRect::MakeXYWH(rand.nextRangeF(-10.f, 10.f),
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rand.nextRangeF(-10.f, 10.f),
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r.x * src.width(),
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r.y * src.height());
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SkM44 m = SkM44::RectToRect(src, dst);
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// Regardless of the factory, center of src maps to center of dst
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SkV2 center = map2d(m, {src.centerX(), src.centerY()});
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assertNearlyEqual(center.x, dst.centerX());
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assertNearlyEqual(center.y, dst.centerY());
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// Map the four corners of src and validate against expected edge mapping
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SkV2 tl = map2d(m, {src.fLeft, src.fTop});
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SkV2 tr = map2d(m, {src.fRight, src.fTop});
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SkV2 br = map2d(m, {src.fRight, src.fBottom});
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SkV2 bl = map2d(m, {src.fLeft, src.fBottom});
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assertEdges(tl.x, tr.x, dst.fLeft, dst.fRight);
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assertEdges(bl.x, br.x, dst.fLeft, dst.fRight);
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assertEdges(tl.y, bl.y, dst.fTop, dst.fBottom);
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assertEdges(tr.y, br.y, dst.fTop, dst.fBottom);
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}
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}
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DEF_TEST(M44_mapRect, reporter) {
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auto assertRectsNearlyEqual = [&](const SkRect& actual, const SkRect& expected,
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const SkRect& e) {
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REPORTER_ASSERT(reporter, SkScalarNearlyEqual(actual.fLeft, expected.fLeft, e.fLeft),
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"Expected %g == %g", actual.fLeft, expected.fLeft);
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REPORTER_ASSERT(reporter, SkScalarNearlyEqual(actual.fTop, expected.fTop, e.fTop),
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"Expected %g == %g", actual.fTop, expected.fTop);
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REPORTER_ASSERT(reporter, SkScalarNearlyEqual(actual.fRight, expected.fRight, e.fRight),
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"Expected %g == %g", actual.fRight, expected.fRight);
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REPORTER_ASSERT(reporter, SkScalarNearlyEqual(actual.fBottom, expected.fBottom, e.fBottom),
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"Expected %g == %g", actual.fBottom, expected.fBottom);
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};
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auto assertMapRect = [&](const SkM44& m, const SkRect& src, const SkRect* expected) {
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SkRect epsilon = {1e-5f, 1e-5f, 1e-5f, 1e-5f};
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SkRect actual = SkMatrixPriv::MapRect(m, src);
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REPORTER_ASSERT(reporter, !actual.isEmpty());
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if (expected) {
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assertRectsNearlyEqual(actual, *expected, epsilon);
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}
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SkV4 corners[4] = {{src.fLeft, src.fTop, 0.f, 1.f},
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{src.fRight, src.fTop, 0.f, 1.f},
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{src.fRight, src.fBottom, 0.f, 1.f},
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{src.fLeft, src.fBottom, 0.f, 1.f}};
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bool leftFound = false;
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bool topFound = false;
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bool rightFound = false;
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bool bottomFound = false;
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bool clipped = false;
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for (int i = 0; i < 4; ++i) {
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SkV4 mapped = m * corners[i];
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if (mapped.w > 0.f) {
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// Should be contained in actual and might be on one or two of actual's edges
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float x = mapped.x / mapped.w;
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float y = mapped.y / mapped.w;
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// Can't use SkRect::contains() since it treats right and bottom edges as exclusive
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REPORTER_ASSERT(reporter, actual.fLeft <= x && x <= actual.fRight,
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"Expected %g contained in [%g, %g]",
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x, actual.fLeft, actual.fRight);
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REPORTER_ASSERT(reporter, actual.fTop <= y && y <= actual.fBottom,
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"Expected %g contained in [%g, %g]",
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y, actual.fTop, actual.fBottom);
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leftFound |= SkScalarNearlyEqual(x, actual.fLeft);
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topFound |= SkScalarNearlyEqual(y, actual.fTop);
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rightFound |= SkScalarNearlyEqual(x, actual.fRight);
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bottomFound |= SkScalarNearlyEqual(y, actual.fBottom);
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} else {
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// The mapped point would be clipped so the clipped mapped bounds don't necessarily
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// contain it
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clipped = true;
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}
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}
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if (clipped) {
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// At least one of the mapped corners should have contributed to the rect
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|
REPORTER_ASSERT(reporter, leftFound || topFound || rightFound || bottomFound);
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// For any edge that came from a clipped corner, increase its error tolerance relative
|
2021-08-11 23:54:34 +00:00
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// to what SkPath::ApplyPerspectiveClip calculates.
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// TODO(michaelludwig): skbug.com/12335 required updating the w epsilon distance which
|
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// greatly increased noise for coords projecting to infinity. They aren't "wrong", since
|
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// the intent was clearly to pick a big number that's definitely offscreen, but
|
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|
// MapRect should have a more robust solution than a fixed w > epsilon and when it does,
|
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// these expectations for clipped points should be more accurate.
|
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if (!leftFound) { epsilon.fLeft = .01f * actual.fLeft; }
|
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if (!topFound) { epsilon.fTop = .01f * actual.fTop; }
|
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if (!rightFound) { epsilon.fRight = .01f * actual.fRight; }
|
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if (!bottomFound) { epsilon.fBottom = .01f * actual.fBottom; }
|
Add mapRect function and RectToRect constructor to SkM44
The SkM44::RectToRect function matches the semantics of
SkMatrix::RectToRect(kFill_ScaleToFit). No other ScaleToFit variants are
ported over to SkM44.
skottie uses some instances of kCenter_ScaleToFit so that functionality
may need to be added in the future (in SkM44 or in skottie). There are
no current usages of the kStart and kEnd_ScaleToFit semantics.
The SkM44::mapRect() function is implemented to correspond to the
SkMatrix::mapRect() that returns the mapped rect (instead of modifying a
pointer) and always has ApplyPerspectiveClip::kYes. This was chosen to
keep its behavior simple and because perspective clipping is almost
always the right thing to do. In the new implementation there is no
longer a performance cliff to worry about (see below). For the timebeing
mapRect is hidden behind SkMatrixPriv::MapRect().
Performance:
I added benchmarks for mapRect() on SkM44 and SkMatrix that use the same
matrices to get a fair comparison on their different specializations.
SkMatrix has a very efficient mapRect when it's scale+translate or
simpler, then another impl. for affine matrices, and then falls back to
SkPath clipping when there's perspective. On the other hand, SkM44 only
has 2 modes: affine and perspective.
On my desktop, with a Ryzen 9 3900X, here are the times for 100,000 calls
to mapRect for different types of matrices:
SkMatrix SkM44
scale+translate 0.35 ms 0.42 ms
rotate 1.70 ms 0.42 ms
perspective 63.90 ms 0.66 ms
clipped-perspective 138.0 ms 0.96 ms
To summarize, the SkM44::mapRect is almost as fast as the s+t specialization
in SkMatrix, but for all non-perspective matrices. For perspective matrices
it's only 2x slower than that specialization when no vertices are clipped,
and still almost 2x faster than the affine specialization when vertices are
clipped (and 100x faster than falling back to SkPath).
Given that, there's the open question of whether or not keeping an affine
specialization is worth it for SkM44's code size.
Bug: skia:11720
Change-Id: I6771956729ed64f3b287a9de503513375c9f42a0
Reviewed-on: https://skia-review.googlesource.com/c/skia/+/402957
Reviewed-by: Mike Reed <reed@google.com>
Commit-Queue: Mike Reed <reed@google.com>
Auto-Submit: Michael Ludwig <michaelludwig@google.com>
2021-05-05 13:05:10 +00:00
|
|
|
} else {
|
|
|
|
// The mapped corners should have contributed to all four edges of the returned rect
|
|
|
|
REPORTER_ASSERT(reporter, leftFound && topFound && rightFound && bottomFound);
|
|
|
|
}
|
|
|
|
|
|
|
|
SkPath path = SkPath::Rect(src);
|
|
|
|
path.transform(m.asM33(), SkApplyPerspectiveClip::kYes);
|
|
|
|
assertRectsNearlyEqual(actual, path.getBounds(), epsilon);
|
|
|
|
};
|
|
|
|
|
|
|
|
// src chosen arbitrarily
|
|
|
|
const SkRect src = SkRect::MakeLTRB(4.83f, -0.48f, 5.53f, 30.68f);
|
|
|
|
|
|
|
|
// Identity maps src to src
|
|
|
|
assertMapRect(SkM44(), src, &src);
|
|
|
|
// Scale+Translate just offsets src
|
|
|
|
SkRect st = SkRect::MakeLTRB(10.f + 2.f * src.fLeft, 8.f + 4.f * src.fTop,
|
|
|
|
10.f + 2.f * src.fRight, 8.f + 4.f * src.fBottom);
|
|
|
|
assertMapRect(SkM44::Scale(2.f, 4.f).postTranslate(10.f, 8.f), src, &st);
|
|
|
|
// Rotate 45 degrees about center
|
|
|
|
assertMapRect(SkM44::Rotate({0.f, 0.f, 1.f}, SK_ScalarPI / 4.f)
|
|
|
|
.preTranslate(-src.centerX(), -src.centerY())
|
|
|
|
.postTranslate(src.centerX(), src.centerY()),
|
|
|
|
src, nullptr);
|
|
|
|
|
|
|
|
// Perspective matrix where src does not need to be clipped w > 0
|
|
|
|
SkM44 p = SkM44::Perspective(0.01f, 10.f, SK_ScalarPI / 3.f);
|
|
|
|
p.preTranslate(0.f, 5.f, -0.1f);
|
|
|
|
p.preConcat(SkM44::Rotate({0.f, 1.f, 0.f}, 0.008f /* radians */));
|
|
|
|
assertMapRect(p, src, nullptr);
|
|
|
|
|
|
|
|
// Perspective matrix where src *does* need to be clipped w > 0
|
|
|
|
p.setIdentity();
|
|
|
|
p.setRow(3, {-.2f, -.6f, 0.f, 8.f});
|
|
|
|
assertMapRect(p, src, nullptr);
|
|
|
|
}
|
2021-08-13 13:24:25 +00:00
|
|
|
|
|
|
|
DEF_TEST(M44_mapRect_skbug12335, r) {
|
|
|
|
// Stripped down test case from skbug.com/12335. Essentially, the corners of this rect would
|
|
|
|
// map to homogoneous coords with very small w's (below the old value of kW0PlaneDistance) and
|
|
|
|
// so they would be clipped "behind" the plane, resulting in an empty mapped rect. Coordinates
|
|
|
|
// with positive that wouldn't overflow when divided by w should still be included in the mapped
|
|
|
|
// rectangle.
|
|
|
|
SkRect rect = SkRect::MakeLTRB(0, 0, 319, 620);
|
|
|
|
SkM44 m(SkMatrix::MakeAll( 0.000152695269f, 0.00000000f, -6.53848401e-05f,
|
|
|
|
-1.75697533e-05f, 0.000157153074f, -1.10847975e-06f,
|
|
|
|
-6.00415362e-08f, 0.00000000f, 0.000169880834f));
|
|
|
|
SkRect out = SkMatrixPriv::MapRect(m, rect);
|
|
|
|
REPORTER_ASSERT(r, !out.isEmpty());
|
|
|
|
}
|