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This change adjusts how ASSERT_NEAR
and EXPECT_NEAR
treats infinity, such that ASSERT_NEAR(inf, inf, 0)
passes. This makes the behavior more consistent with ASSERT_EQ(inf, inf)
which succeeds.
Some examples of asserts that now pass: ``` ASSERT_NEAR(inf, inf, 0) ASSERT_NEAR(-inf, inf, inf) ASSERT_NEAR(inf, x, inf) // x is any finite floating point value ``` PiperOrigin-RevId: 685748133 Change-Id: I7b3af377773e8e0031e4c6b86830cbbf76bf20c6
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@ -276,7 +276,8 @@ Units in the Last Place (ULPs). To learn more about ULPs, see the article
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`ASSERT_FLOAT_EQ(`*`val1`*`,`*`val2`*`)`
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Verifies that the two `float` values *`val1`* and *`val2`* are approximately
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equal, to within 4 ULPs from each other.
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equal, to within 4 ULPs from each other. Infinity and the largest finite float
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value are considered to be one ULP apart.
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### EXPECT_DOUBLE_EQ {#EXPECT_DOUBLE_EQ}
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@ -284,7 +285,8 @@ equal, to within 4 ULPs from each other.
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`ASSERT_DOUBLE_EQ(`*`val1`*`,`*`val2`*`)`
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Verifies that the two `double` values *`val1`* and *`val2`* are approximately
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equal, to within 4 ULPs from each other.
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equal, to within 4 ULPs from each other. Infinity and the largest finite double
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value are considered to be one ULP apart.
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### EXPECT_NEAR {#EXPECT_NEAR}
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@ -294,6 +296,11 @@ equal, to within 4 ULPs from each other.
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Verifies that the difference between *`val1`* and *`val2`* does not exceed the
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absolute error bound *`abs_error`*.
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If *`val`* and *`val2`* are both infinity of the same sign, the difference is
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considered to be 0. Otherwise, if either value is infinity, the difference is
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considered to be infinity. All non-NaN values (including infinity) are
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considered to not exceed an *`abs_error`* of infinity.
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## Exception Assertions {#exceptions}
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The following assertions verify that a piece of code throws, or does not throw,
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@ -1660,10 +1660,25 @@ std::string GetBoolAssertionFailureMessage(
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return msg.GetString();
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}
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// Helper function for implementing ASSERT_NEAR.
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// Helper function for implementing ASSERT_NEAR. Treats infinity as a specific
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// value, such that comparing infinity to infinity is equal, the distance
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// between -infinity and +infinity is infinity, and infinity <= infinity is
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// true.
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AssertionResult DoubleNearPredFormat(const char* expr1, const char* expr2,
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const char* abs_error_expr, double val1,
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double val2, double abs_error) {
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// We want to return success when the two values are infinity and at least
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// one of the following is true:
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// * The values are the same-signed infinity.
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// * The error limit itself is infinity.
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// This is done here so that we don't end up with a NaN when calculating the
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// difference in values.
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if (std::isinf(val1) && std::isinf(val2) &&
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(std::signbit(val1) == std::signbit(val2) ||
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(abs_error > 0.0 && std::isinf(abs_error)))) {
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return AssertionSuccess();
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}
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const double diff = fabs(val1 - val2);
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if (diff <= abs_error) return AssertionSuccess();
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@ -2870,6 +2870,8 @@ TEST_F(FloatTest, LargeDiff) {
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// This ensures that no overflow occurs when comparing numbers whose
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// absolute value is very large.
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TEST_F(FloatTest, Infinity) {
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EXPECT_FLOAT_EQ(values_.infinity, values_.infinity);
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EXPECT_FLOAT_EQ(-values_.infinity, -values_.infinity);
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EXPECT_FLOAT_EQ(values_.infinity, values_.close_to_infinity);
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EXPECT_FLOAT_EQ(-values_.infinity, -values_.close_to_infinity);
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EXPECT_NONFATAL_FAILURE(EXPECT_FLOAT_EQ(values_.infinity, -values_.infinity),
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@ -2894,6 +2896,11 @@ TEST_F(FloatTest, NaN) {
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EXPECT_NONFATAL_FAILURE(EXPECT_FLOAT_EQ(v.nan1, v.nan1), "v.nan1");
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EXPECT_NONFATAL_FAILURE(EXPECT_FLOAT_EQ(v.nan1, v.nan2), "v.nan2");
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EXPECT_NONFATAL_FAILURE(EXPECT_FLOAT_EQ(1.0, v.nan1), "v.nan1");
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EXPECT_NONFATAL_FAILURE(EXPECT_NEAR(1.0f, v.nan1, 1.0f), "v.nan1");
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EXPECT_NONFATAL_FAILURE(EXPECT_NEAR(1.0f, v.nan1, v.infinity), "v.nan1");
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EXPECT_NONFATAL_FAILURE(EXPECT_NEAR(v.infinity, v.nan1, 1.0f), "v.nan1");
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EXPECT_NONFATAL_FAILURE(EXPECT_NEAR(v.infinity, v.nan1, v.infinity),
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"v.nan1");
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EXPECT_FATAL_FAILURE(ASSERT_FLOAT_EQ(v.nan1, v.infinity), "v.infinity");
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}
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@ -2917,11 +2924,28 @@ TEST_F(FloatTest, Commutative) {
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// Tests EXPECT_NEAR.
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TEST_F(FloatTest, EXPECT_NEAR) {
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static const FloatTest::TestValues& v = this->values_;
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EXPECT_NEAR(-1.0f, -1.1f, 0.2f);
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EXPECT_NEAR(2.0f, 3.0f, 1.0f);
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EXPECT_NEAR(v.infinity, v.infinity, 0.0f);
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EXPECT_NEAR(-v.infinity, -v.infinity, 0.0f);
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EXPECT_NEAR(0.0f, 1.0f, v.infinity);
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EXPECT_NEAR(v.infinity, -v.infinity, v.infinity);
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EXPECT_NEAR(-v.infinity, v.infinity, v.infinity);
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EXPECT_NONFATAL_FAILURE(EXPECT_NEAR(1.0f, 1.5f, 0.25f), // NOLINT
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"The difference between 1.0f and 1.5f is 0.5, "
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"which exceeds 0.25f");
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EXPECT_NONFATAL_FAILURE(EXPECT_NEAR(v.infinity, -v.infinity, 0.0f), // NOLINT
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"The difference between v.infinity and -v.infinity "
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"is inf, which exceeds 0.0f");
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EXPECT_NONFATAL_FAILURE(EXPECT_NEAR(-v.infinity, v.infinity, 0.0f), // NOLINT
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"The difference between -v.infinity and v.infinity "
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"is inf, which exceeds 0.0f");
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EXPECT_NONFATAL_FAILURE(
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EXPECT_NEAR(v.infinity, v.close_to_infinity, v.further_from_infinity),
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"The difference between v.infinity and v.close_to_infinity is inf, which "
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"exceeds v.further_from_infinity");
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}
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// Tests ASSERT_NEAR.
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@ -3028,6 +3052,8 @@ TEST_F(DoubleTest, LargeDiff) {
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// This ensures that no overflow occurs when comparing numbers whose
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// absolute value is very large.
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TEST_F(DoubleTest, Infinity) {
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EXPECT_DOUBLE_EQ(values_.infinity, values_.infinity);
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EXPECT_DOUBLE_EQ(-values_.infinity, -values_.infinity);
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EXPECT_DOUBLE_EQ(values_.infinity, values_.close_to_infinity);
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EXPECT_DOUBLE_EQ(-values_.infinity, -values_.close_to_infinity);
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EXPECT_NONFATAL_FAILURE(EXPECT_DOUBLE_EQ(values_.infinity, -values_.infinity),
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@ -3047,6 +3073,12 @@ TEST_F(DoubleTest, NaN) {
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EXPECT_NONFATAL_FAILURE(EXPECT_DOUBLE_EQ(v.nan1, v.nan1), "v.nan1");
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EXPECT_NONFATAL_FAILURE(EXPECT_DOUBLE_EQ(v.nan1, v.nan2), "v.nan2");
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EXPECT_NONFATAL_FAILURE(EXPECT_DOUBLE_EQ(1.0, v.nan1), "v.nan1");
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EXPECT_NONFATAL_FAILURE(EXPECT_NEAR(1.0, v.nan1, 1.0), "v.nan1");
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EXPECT_NONFATAL_FAILURE(EXPECT_NEAR(1.0, v.nan1, v.infinity), "v.nan1");
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EXPECT_NONFATAL_FAILURE(EXPECT_NEAR(v.infinity, v.nan1, 1.0), "v.nan1");
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EXPECT_NONFATAL_FAILURE(EXPECT_NEAR(v.infinity, v.nan1, v.infinity),
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"v.nan1");
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EXPECT_FATAL_FAILURE(ASSERT_DOUBLE_EQ(v.nan1, v.infinity), "v.infinity");
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}
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@ -3069,11 +3101,28 @@ TEST_F(DoubleTest, Commutative) {
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// Tests EXPECT_NEAR.
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TEST_F(DoubleTest, EXPECT_NEAR) {
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static const DoubleTest::TestValues& v = this->values_;
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EXPECT_NEAR(-1.0, -1.1, 0.2);
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EXPECT_NEAR(2.0, 3.0, 1.0);
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EXPECT_NEAR(v.infinity, v.infinity, 0.0);
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EXPECT_NEAR(-v.infinity, -v.infinity, 0.0);
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EXPECT_NEAR(0.0, 1.0, v.infinity);
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EXPECT_NEAR(v.infinity, -v.infinity, v.infinity);
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EXPECT_NEAR(-v.infinity, v.infinity, v.infinity);
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EXPECT_NONFATAL_FAILURE(EXPECT_NEAR(1.0, 1.5, 0.25), // NOLINT
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"The difference between 1.0 and 1.5 is 0.5, "
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"which exceeds 0.25");
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EXPECT_NONFATAL_FAILURE(EXPECT_NEAR(v.infinity, -v.infinity, 0.0),
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"The difference between v.infinity and -v.infinity "
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"is inf, which exceeds 0.0");
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EXPECT_NONFATAL_FAILURE(EXPECT_NEAR(-v.infinity, v.infinity, 0.0),
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"The difference between -v.infinity and v.infinity "
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"is inf, which exceeds 0.0");
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EXPECT_NONFATAL_FAILURE(
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EXPECT_NEAR(v.infinity, v.close_to_infinity, v.further_from_infinity),
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"The difference between v.infinity and v.close_to_infinity is inf, which "
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"exceeds v.further_from_infinity");
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// At this magnitude adjacent doubles are 512.0 apart, so this triggers a
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// slightly different failure reporting path.
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EXPECT_NONFATAL_FAILURE(
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