mirror of https://github.com/python/cpython
Few coverage nitpicks for the cmath module (#102067)
- partial tests for cosh/sinh overflows (L535 and L771). I doubt both ||-ed conditions could be tested. - removed inaccessible case in sqrt (L832): ax=ay=0 is handled above (L823) because fabs() is exact. Also added test (checked with mpmath and gmpy2) for second condition on that line. - some trivial tests for isclose (cover all conditions on L1217-1218) - add comment for uncovered L1018 Co-authored-by: Mark Dickinson <dickinsm@gmail.com>
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@ -1536,6 +1536,7 @@ sqrt0141 sqrt -1.797e+308 -9.9999999999999999e+306 -> 3.7284476432057307e+152 -1
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sqrt0150 sqrt 1.7976931348623157e+308 0.0 -> 1.3407807929942596355e+154 0.0
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sqrt0150 sqrt 1.7976931348623157e+308 0.0 -> 1.3407807929942596355e+154 0.0
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sqrt0151 sqrt 2.2250738585072014e-308 0.0 -> 1.4916681462400413487e-154 0.0
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sqrt0151 sqrt 2.2250738585072014e-308 0.0 -> 1.4916681462400413487e-154 0.0
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sqrt0152 sqrt 5e-324 0.0 -> 2.2227587494850774834e-162 0.0
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sqrt0152 sqrt 5e-324 0.0 -> 2.2227587494850774834e-162 0.0
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sqrt0153 sqrt 5e-324 1.0 -> 0.7071067811865476 0.7071067811865476
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-- special values
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-- special values
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sqrt1000 sqrt 0.0 0.0 -> 0.0 0.0
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sqrt1000 sqrt 0.0 0.0 -> 0.0 0.0
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@ -1744,6 +1745,7 @@ cosh0023 cosh 2.218885944363501 2.0015727395883687 -> -1.94294321081968 4.129026
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-- large real part
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-- large real part
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cosh0030 cosh 710.5 2.3519999999999999 -> -1.2967465239355998e+308 1.3076707908857333e+308
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cosh0030 cosh 710.5 2.3519999999999999 -> -1.2967465239355998e+308 1.3076707908857333e+308
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cosh0031 cosh -710.5 0.69999999999999996 -> 1.4085466381392499e+308 -1.1864024666450239e+308
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cosh0031 cosh -710.5 0.69999999999999996 -> 1.4085466381392499e+308 -1.1864024666450239e+308
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cosh0032 cosh 720.0 0.0 -> inf 0.0 overflow
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-- Additional real values (mpmath)
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-- Additional real values (mpmath)
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cosh0050 cosh 1e-150 0.0 -> 1.0 0.0
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cosh0050 cosh 1e-150 0.0 -> 1.0 0.0
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@ -1853,6 +1855,7 @@ sinh0023 sinh 0.043713693678420068 0.22512549887532657 -> 0.042624198673416713 0
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-- large real part
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-- large real part
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sinh0030 sinh 710.5 -2.3999999999999999 -> -1.3579970564885919e+308 -1.24394470907798e+308
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sinh0030 sinh 710.5 -2.3999999999999999 -> -1.3579970564885919e+308 -1.24394470907798e+308
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sinh0031 sinh -710.5 0.80000000000000004 -> -1.2830671601735164e+308 1.3210954193997678e+308
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sinh0031 sinh -710.5 0.80000000000000004 -> -1.2830671601735164e+308 1.3210954193997678e+308
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sinh0032 sinh 720.0 0.0 -> inf 0.0 overflow
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-- Additional real values (mpmath)
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-- Additional real values (mpmath)
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sinh0050 sinh 1e-100 0.0 -> 1.00000000000000002e-100 0.0
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sinh0050 sinh 1e-100 0.0 -> 1.00000000000000002e-100 0.0
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@ -607,6 +607,14 @@ class IsCloseTests(test_math.IsCloseTests):
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self.assertIsClose(0.001-0.001j, 0.001+0.001j, abs_tol=2e-03)
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self.assertIsClose(0.001-0.001j, 0.001+0.001j, abs_tol=2e-03)
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self.assertIsNotClose(0.001-0.001j, 0.001+0.001j, abs_tol=1e-03)
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self.assertIsNotClose(0.001-0.001j, 0.001+0.001j, abs_tol=1e-03)
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def test_complex_special(self):
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self.assertIsNotClose(INF, INF*1j)
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self.assertIsNotClose(INF*1j, INF)
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self.assertIsNotClose(INF, -INF)
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self.assertIsNotClose(-INF, INF)
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self.assertIsNotClose(0, INF)
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self.assertIsNotClose(0, INF*1j)
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if __name__ == "__main__":
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if __name__ == "__main__":
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unittest.main()
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unittest.main()
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@ -829,7 +829,7 @@ cmath_sqrt_impl(PyObject *module, Py_complex z)
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ax = fabs(z.real);
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ax = fabs(z.real);
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ay = fabs(z.imag);
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ay = fabs(z.imag);
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if (ax < DBL_MIN && ay < DBL_MIN && (ax > 0. || ay > 0.)) {
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if (ax < DBL_MIN && ay < DBL_MIN) {
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/* here we catch cases where hypot(ax, ay) is subnormal */
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/* here we catch cases where hypot(ax, ay) is subnormal */
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ax = ldexp(ax, CM_SCALE_UP);
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ax = ldexp(ax, CM_SCALE_UP);
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s = ldexp(sqrt(ax + hypot(ax, ldexp(ay, CM_SCALE_UP))),
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s = ldexp(sqrt(ax + hypot(ax, ldexp(ay, CM_SCALE_UP))),
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@ -1013,7 +1013,7 @@ cmath_phase_impl(PyObject *module, Py_complex z)
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double phi;
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double phi;
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errno = 0;
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errno = 0;
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phi = c_atan2(z);
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phi = c_atan2(z); /* should not cause any exception */
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if (errno != 0)
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if (errno != 0)
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return math_error();
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return math_error();
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else
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else
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