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//
// Copyright 2015 The ANGLE Project Authors. All rights reserved.
// Use of this source code is governed by a BSD-style license that can be
// found in the LICENSE file.
//
// mathutil_unittest:
// Unit tests for the utils defined in mathutil.h
//
#include "mathutil.h"
#include <gtest/gtest.h>
using namespace gl;
namespace
{
// Test the correctness of packSnorm2x16 and unpackSnorm2x16 functions.
// For floats f1 and f2, unpackSnorm2x16(packSnorm2x16(f1, f2)) should be same as f1 and f2.
TEST(MathUtilTest, packAndUnpackSnorm2x16)
{
const float input[8][2] =
{
{ 0.0f, 0.0f },
{ 1.0f, 1.0f },
{ -1.0f, 1.0f },
{ -1.0f, -1.0f },
{ 0.875f, 0.75f },
{ 0.00392f, -0.99215f },
{ -0.000675f, 0.004954f },
{ -0.6937f, -0.02146f }
};
const float floatFaultTolerance = 0.0001f;
float outputVal1, outputVal2;
for (size_t i = 0; i < 8; i++)
{
unpackSnorm2x16(packSnorm2x16(input[i][0], input[i][1]), &outputVal1, &outputVal2);
EXPECT_NEAR(input[i][0], outputVal1, floatFaultTolerance);
EXPECT_NEAR(input[i][1], outputVal2, floatFaultTolerance);
}
}
// Test the correctness of packSnorm2x16 and unpackSnorm2x16 functions with infinity values,
// result should be clamped to [-1, 1].
TEST(MathUtilTest, packAndUnpackSnorm2x16Infinity)
{
const float floatFaultTolerance = 0.0001f;
float outputVal1, outputVal2;
unpackSnorm2x16(packSnorm2x16(std::numeric_limits<float>::infinity(),
std::numeric_limits<float>::infinity()), &outputVal1, &outputVal2);
EXPECT_NEAR(1.0f, outputVal1, floatFaultTolerance);
EXPECT_NEAR(1.0f, outputVal2, floatFaultTolerance);
unpackSnorm2x16(packSnorm2x16(std::numeric_limits<float>::infinity(),
-std::numeric_limits<float>::infinity()), &outputVal1, &outputVal2);
EXPECT_NEAR(1.0f, outputVal1, floatFaultTolerance);
EXPECT_NEAR(-1.0f, outputVal2, floatFaultTolerance);
unpackSnorm2x16(packSnorm2x16(-std::numeric_limits<float>::infinity(),
-std::numeric_limits<float>::infinity()), &outputVal1, &outputVal2);
EXPECT_NEAR(-1.0f, outputVal1, floatFaultTolerance);
EXPECT_NEAR(-1.0f, outputVal2, floatFaultTolerance);
}
// Test the correctness of packUnorm2x16 and unpackUnorm2x16 functions.
// For floats f1 and f2, unpackUnorm2x16(packUnorm2x16(f1, f2)) should be same as f1 and f2.
TEST(MathUtilTest, packAndUnpackUnorm2x16)
{
const float input[8][2] =
{
{ 0.0f, 0.0f },
{ 1.0f, 1.0f },
{ -1.0f, 1.0f },
{ -1.0f, -1.0f },
{ 0.875f, 0.75f },
{ 0.00392f, -0.99215f },
{ -0.000675f, 0.004954f },
{ -0.6937f, -0.02146f }
};
const float floatFaultTolerance = 0.0001f;
float outputVal1, outputVal2;
for (size_t i = 0; i < 8; i++)
{
unpackUnorm2x16(packUnorm2x16(input[i][0], input[i][1]), &outputVal1, &outputVal2);
float expected = input[i][0] < 0.0f ? 0.0f : input[i][0];
EXPECT_NEAR(expected, outputVal1, floatFaultTolerance);
expected = input[i][1] < 0.0f ? 0.0f : input[i][1];
EXPECT_NEAR(expected, outputVal2, floatFaultTolerance);
}
}
// Test the correctness of packUnorm2x16 and unpackUnorm2x16 functions with infinity values,
// result should be clamped to [0, 1].
TEST(MathUtilTest, packAndUnpackUnorm2x16Infinity)
{
const float floatFaultTolerance = 0.0001f;
float outputVal1, outputVal2;
unpackUnorm2x16(packUnorm2x16(std::numeric_limits<float>::infinity(),
std::numeric_limits<float>::infinity()), &outputVal1, &outputVal2);
EXPECT_NEAR(1.0f, outputVal1, floatFaultTolerance);
EXPECT_NEAR(1.0f, outputVal2, floatFaultTolerance);
unpackUnorm2x16(packUnorm2x16(std::numeric_limits<float>::infinity(),
-std::numeric_limits<float>::infinity()), &outputVal1, &outputVal2);
EXPECT_NEAR(1.0f, outputVal1, floatFaultTolerance);
EXPECT_NEAR(0.0f, outputVal2, floatFaultTolerance);
unpackUnorm2x16(packUnorm2x16(-std::numeric_limits<float>::infinity(),
-std::numeric_limits<float>::infinity()), &outputVal1, &outputVal2);
EXPECT_NEAR(0.0f, outputVal1, floatFaultTolerance);
EXPECT_NEAR(0.0f, outputVal2, floatFaultTolerance);
}
// Test the correctness of packHalf2x16 and unpackHalf2x16 functions.
// For floats f1 and f2, unpackHalf2x16(packHalf2x16(f1, f2)) should be same as f1 and f2.
TEST(MathUtilTest, packAndUnpackHalf2x16)
{
const float input[8][2] =
{
{ 0.0f, 0.0f },
{ 1.0f, 1.0f },
{ -1.0f, 1.0f },
{ -1.0f, -1.0f },
{ 0.875f, 0.75f },
{ 0.00392f, -0.99215f },
{ -0.000675f, 0.004954f },
{ -0.6937f, -0.02146f },
};
const float floatFaultTolerance = 0.0005f;
float outputVal1, outputVal2;
for (size_t i = 0; i < 8; i++)
{
unpackHalf2x16(packHalf2x16(input[i][0], input[i][1]), &outputVal1, &outputVal2);
EXPECT_NEAR(input[i][0], outputVal1, floatFaultTolerance);
EXPECT_NEAR(input[i][1], outputVal2, floatFaultTolerance);
}
}
// Test the correctness of gl::isNaN function.
TEST(MathUtilTest, isNaN)
{
EXPECT_TRUE(isNaN(bitCast<float>(0xffu << 23 | 1u)));
EXPECT_TRUE(isNaN(bitCast<float>(1u << 31 | 0xffu << 23 | 1u)));
EXPECT_TRUE(isNaN(bitCast<float>(1u << 31 | 0xffu << 23 | 0x400000u)));
EXPECT_TRUE(isNaN(bitCast<float>(1u << 31 | 0xffu << 23 | 0x7fffffu)));
EXPECT_FALSE(isNaN(0.0f));
EXPECT_FALSE(isNaN(bitCast<float>(1u << 31 | 0xffu << 23)));
EXPECT_FALSE(isNaN(bitCast<float>(0xffu << 23)));
}
// Test the correctness of gl::isInf function.
TEST(MathUtilTest, isInf)
{
EXPECT_TRUE(isInf(bitCast<float>(0xffu << 23)));
EXPECT_TRUE(isInf(bitCast<float>(1u << 31 | 0xffu << 23)));
EXPECT_FALSE(isInf(0.0f));
EXPECT_FALSE(isInf(bitCast<float>(0xffu << 23 | 1u)));
EXPECT_FALSE(isInf(bitCast<float>(1u << 31 | 0xffu << 23 | 1u)));
EXPECT_FALSE(isInf(bitCast<float>(1u << 31 | 0xffu << 23 | 0x400000u)));
EXPECT_FALSE(isInf(bitCast<float>(1u << 31 | 0xffu << 23 | 0x7fffffu)));
EXPECT_FALSE(isInf(bitCast<float>(0xfeu << 23 | 0x7fffffu)));
EXPECT_FALSE(isInf(bitCast<float>(1u << 31 | 0xfeu << 23 | 0x7fffffu)));
}
}