mirror of https://github.com/python/cpython
gh-104263: Rely on Py_NAN and introduce Py_INFINITY (GH-104202)
This PR removes `_Py_dg_stdnan` and `_Py_dg_infinity` in favour of using the standard `NAN` and `INFINITY` macros provided by C99. This change has the side-effect of fixing a bug on MIPS where the hard-coded value used by `_Py_dg_stdnan` gave a signalling NaN rather than a quiet NaN. --------- Co-authored-by: Mark Dickinson <dickinsm@gmail.com>
This commit is contained in:
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@ -64,8 +64,6 @@ PyAPI_FUNC(double) _Py_dg_strtod(const char *str, char **ptr);
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PyAPI_FUNC(char *) _Py_dg_dtoa(double d, int mode, int ndigits,
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int *decpt, int *sign, char **rve);
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PyAPI_FUNC(void) _Py_dg_freedtoa(char *s);
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PyAPI_FUNC(double) _Py_dg_stdnan(int sign);
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PyAPI_FUNC(double) _Py_dg_infinity(int sign);
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#endif // _PY_SHORT_FLOAT_REPR == 1
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@ -39,27 +39,24 @@
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// Return 1 if float or double arg is neither infinite nor NAN, else 0.
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#define Py_IS_FINITE(X) isfinite(X)
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/* HUGE_VAL is supposed to expand to a positive double infinity. Python
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* uses Py_HUGE_VAL instead because some platforms are broken in this
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* respect. We used to embed code in pyport.h to try to worm around that,
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* but different platforms are broken in conflicting ways. If you're on
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* a platform where HUGE_VAL is defined incorrectly, fiddle your Python
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* config to #define Py_HUGE_VAL to something that works on your platform.
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// Py_INFINITY: Value that evaluates to a positive double infinity.
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#ifndef Py_INFINITY
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# define Py_INFINITY ((double)INFINITY)
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#endif
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/* Py_HUGE_VAL should always be the same as Py_INFINITY. But historically
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* this was not reliable and Python did not require IEEE floats and C99
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* conformity. Prefer Py_INFINITY for new code.
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*/
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#ifndef Py_HUGE_VAL
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# define Py_HUGE_VAL HUGE_VAL
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#endif
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// Py_NAN: Value that evaluates to a quiet Not-a-Number (NaN).
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/* Py_NAN: Value that evaluates to a quiet Not-a-Number (NaN). The sign is
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* undefined and normally not relevant, but e.g. fixed for float("nan").
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*/
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#if !defined(Py_NAN)
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# if _Py__has_builtin(__builtin_nan)
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// Built-in implementation of the ISO C99 function nan(): quiet NaN.
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# define Py_NAN (__builtin_nan(""))
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#else
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// Use C99 NAN constant: quiet Not-A-Number.
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// NAN is a float, Py_NAN is a double: cast to double.
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# define Py_NAN ((double)NAN)
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# endif
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#endif
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#endif /* Py_PYMATH_H */
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@ -166,6 +166,11 @@ class CMathTests(unittest.TestCase):
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self.assertEqual(cmath.nan.imag, 0.0)
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self.assertEqual(cmath.nanj.real, 0.0)
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self.assertTrue(math.isnan(cmath.nanj.imag))
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# Also check that the sign of all of these is positive:
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self.assertEqual(math.copysign(1., cmath.nan.real), 1.)
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self.assertEqual(math.copysign(1., cmath.nan.imag), 1.)
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self.assertEqual(math.copysign(1., cmath.nanj.real), 1.)
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self.assertEqual(math.copysign(1., cmath.nanj.imag), 1.)
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# Check consistency with reprs.
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self.assertEqual(repr(cmath.inf), "inf")
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@ -529,6 +529,12 @@ class ComplexTest(unittest.TestCase):
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self.assertFloatsAreIdentical(z.real, x)
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self.assertFloatsAreIdentical(z.imag, y)
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def test_constructor_negative_nans_from_string(self):
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self.assertEqual(copysign(1., complex("-nan").real), -1.)
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self.assertEqual(copysign(1., complex("-nanj").imag), -1.)
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self.assertEqual(copysign(1., complex("-nan-nanj").real), -1.)
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self.assertEqual(copysign(1., complex("-nan-nanj").imag), -1.)
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def test_underscores(self):
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# check underscores
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for lit in VALID_UNDERSCORE_LITERALS:
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@ -569,6 +575,7 @@ class ComplexTest(unittest.TestCase):
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test(complex(NAN, 1), "(nan+1j)")
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test(complex(1, NAN), "(1+nanj)")
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test(complex(NAN, NAN), "(nan+nanj)")
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test(complex(-NAN, -NAN), "(nan+nanj)")
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test(complex(0, INF), "infj")
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test(complex(0, -INF), "-infj")
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@ -1040,11 +1040,8 @@ class InfNanTest(unittest.TestCase):
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self.assertEqual(copysign(1.0, float('inf')), 1.0)
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self.assertEqual(copysign(1.0, float('-inf')), -1.0)
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@unittest.skipUnless(getattr(sys, 'float_repr_style', '') == 'short',
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"applies only when using short float repr style")
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def test_nan_signs(self):
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# When using the dtoa.c code, the sign of float('nan') should
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# be predictable.
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# The sign of float('nan') should be predictable.
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self.assertEqual(copysign(1.0, float('nan')), 1.0)
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self.assertEqual(copysign(1.0, float('-nan')), -1.0)
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@ -1881,11 +1881,11 @@ class MathTests(unittest.TestCase):
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self.assertFalse(math.isinf(0.))
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self.assertFalse(math.isinf(1.))
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@requires_IEEE_754
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def test_nan_constant(self):
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# `math.nan` must be a quiet NaN with positive sign bit
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self.assertTrue(math.isnan(math.nan))
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self.assertEqual(math.copysign(1., math.nan), 1.)
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@requires_IEEE_754
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def test_inf_constant(self):
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self.assertTrue(math.isinf(math.inf))
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self.assertGreater(math.inf, 0.0)
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@ -0,0 +1,6 @@
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Fix ``float("nan")`` to produce a quiet NaN on platforms (like MIPS) where
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the meaning of the signalling / quiet bit is inverted from its usual
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meaning. Also introduce a new macro ``Py_INFINITY`` matching C99's
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``INFINITY``, and refactor internals to rely on C99's ``NAN`` and
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``INFINITY`` macros instead of hard-coding bit patterns for infinities and
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NaNs. Thanks Sebastian Berg.
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@ -8,7 +8,6 @@
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#include "Python.h"
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#include "pycore_pymath.h" // _PY_SHORT_FLOAT_REPR
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#include "pycore_dtoa.h" // _Py_dg_stdnan()
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/* we need DBL_MAX, DBL_MIN, DBL_EPSILON, DBL_MANT_DIG and FLT_RADIX from
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float.h. We assume that FLT_RADIX is either 2 or 16. */
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#include <float.h>
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@ -88,53 +87,6 @@ else {
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#endif
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#define CM_SCALE_DOWN (-(CM_SCALE_UP+1)/2)
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/* Constants cmath.inf, cmath.infj, cmath.nan, cmath.nanj.
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cmath.nan and cmath.nanj are defined only when either
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_PY_SHORT_FLOAT_REPR is 1 (which should be
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the most common situation on machines using an IEEE 754
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representation), or Py_NAN is defined. */
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static double
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m_inf(void)
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{
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#if _PY_SHORT_FLOAT_REPR == 1
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return _Py_dg_infinity(0);
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#else
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return Py_HUGE_VAL;
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#endif
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}
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static Py_complex
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c_infj(void)
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{
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Py_complex r;
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r.real = 0.0;
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r.imag = m_inf();
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return r;
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}
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#if _PY_SHORT_FLOAT_REPR == 1
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static double
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m_nan(void)
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{
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#if _PY_SHORT_FLOAT_REPR == 1
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return _Py_dg_stdnan(0);
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#else
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return Py_NAN;
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#endif
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}
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static Py_complex
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c_nanj(void)
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{
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Py_complex r;
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r.real = 0.0;
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r.imag = m_nan();
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return r;
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}
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#endif
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/* forward declarations */
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static Py_complex cmath_asinh_impl(PyObject *, Py_complex);
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if (PyModule_AddObject(mod, "tau", PyFloat_FromDouble(Py_MATH_TAU)) < 0) {
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return -1;
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}
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if (PyModule_AddObject(mod, "inf", PyFloat_FromDouble(m_inf())) < 0) {
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if (PyModule_AddObject(mod, "inf", PyFloat_FromDouble(Py_INFINITY)) < 0) {
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return -1;
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}
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Py_complex infj = {0.0, Py_INFINITY};
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if (PyModule_AddObject(mod, "infj",
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PyComplex_FromCComplex(c_infj())) < 0) {
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PyComplex_FromCComplex(infj)) < 0) {
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return -1;
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}
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#if _PY_SHORT_FLOAT_REPR == 1
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if (PyModule_AddObject(mod, "nan", PyFloat_FromDouble(m_nan())) < 0) {
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if (PyModule_AddObject(mod, "nan", PyFloat_FromDouble(fabs(Py_NAN))) < 0) {
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return -1;
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}
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if (PyModule_AddObject(mod, "nanj",
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PyComplex_FromCComplex(c_nanj())) < 0) {
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Py_complex nanj = {0.0, fabs(Py_NAN)};
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if (PyModule_AddObject(mod, "nanj", PyComplex_FromCComplex(nanj)) < 0) {
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return -1;
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}
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#endif
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/* initialize special value tables */
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@ -59,7 +59,6 @@ raised for division by zero and mod by zero.
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#include "Python.h"
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#include "pycore_bitutils.h" // _Py_bit_length()
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#include "pycore_call.h" // _PyObject_CallNoArgs()
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#include "pycore_dtoa.h" // _Py_dg_infinity()
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#include "pycore_long.h" // _PyLong_GetZero()
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#include "pycore_moduleobject.h" // _PyModule_GetState()
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#include "pycore_object.h" // _PyObject_LookupSpecial()
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@ -389,34 +388,6 @@ lanczos_sum(double x)
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return num/den;
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}
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/* Constant for +infinity, generated in the same way as float('inf'). */
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static double
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m_inf(void)
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{
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#if _PY_SHORT_FLOAT_REPR == 1
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return _Py_dg_infinity(0);
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#else
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return Py_HUGE_VAL;
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#endif
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}
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/* Constant nan value, generated in the same way as float('nan'). */
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/* We don't currently assume that Py_NAN is defined everywhere. */
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#if _PY_SHORT_FLOAT_REPR == 1
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static double
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m_nan(void)
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{
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#if _PY_SHORT_FLOAT_REPR == 1
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return _Py_dg_stdnan(0);
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#else
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return Py_NAN;
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#endif
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}
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#endif
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static double
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m_tgamma(double x)
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if (x == 0.0) {
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errno = EDOM;
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/* tgamma(+-0.0) = +-inf, divide-by-zero */
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return copysign(Py_HUGE_VAL, x);
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return copysign(Py_INFINITY, x);
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}
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/* integer arguments */
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if (Py_IS_INFINITY(x)) {
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return x;
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}
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double inf = m_inf();
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double inf = Py_INFINITY;
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double x2 = nextafter(x, inf);
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if (Py_IS_INFINITY(x2)) {
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/* special case: x is the largest positive representable float */
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if (PyModule_AddObject(module, "tau", PyFloat_FromDouble(Py_MATH_TAU)) < 0) {
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return -1;
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}
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if (PyModule_AddObject(module, "inf", PyFloat_FromDouble(m_inf())) < 0) {
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if (PyModule_AddObject(module, "inf", PyFloat_FromDouble(Py_INFINITY)) < 0) {
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return -1;
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}
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#if _PY_SHORT_FLOAT_REPR == 1
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if (PyModule_AddObject(module, "nan", PyFloat_FromDouble(m_nan())) < 0) {
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if (PyModule_AddObject(module, "nan", PyFloat_FromDouble(fabs(Py_NAN))) < 0) {
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return -1;
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}
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#endif
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return 0;
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}
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@ -2424,25 +2424,14 @@ PyFloat_Unpack2(const char *data, int le)
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f |= *p;
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if (e == 0x1f) {
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#if _PY_SHORT_FLOAT_REPR == 0
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if (f == 0) {
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/* Infinity */
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return sign ? -Py_HUGE_VAL : Py_HUGE_VAL;
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}
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else {
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/* NaN */
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return sign ? -Py_NAN : Py_NAN;
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return sign ? -fabs(Py_NAN) : fabs(Py_NAN);
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}
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#else // _PY_SHORT_FLOAT_REPR == 1
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if (f == 0) {
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/* Infinity */
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return _Py_dg_infinity(sign);
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}
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else {
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/* NaN */
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return _Py_dg_stdnan(sign);
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}
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#endif // _PY_SHORT_FLOAT_REPR == 1
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}
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x = (double)f / 1024.0;
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@ -273,11 +273,6 @@ typedef union { double d; ULong L[2]; } U;
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#define Big0 (Frac_mask1 | Exp_msk1*(DBL_MAX_EXP+Bias-1))
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#define Big1 0xffffffff
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/* Standard NaN used by _Py_dg_stdnan. */
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#define NAN_WORD0 0x7ff80000
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#define NAN_WORD1 0
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/* Bits of the representation of positive infinity. */
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#define POSINF_WORD0 0x7ff00000
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return 0;
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}
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/* Return a 'standard' NaN value.
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There are exactly two quiet NaNs that don't arise by 'quieting' signaling
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NaNs (see IEEE 754-2008, section 6.2.1). If sign == 0, return the one whose
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sign bit is cleared. Otherwise, return the one whose sign bit is set.
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*/
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double
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_Py_dg_stdnan(int sign)
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{
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U rv;
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word0(&rv) = NAN_WORD0;
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word1(&rv) = NAN_WORD1;
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if (sign)
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word0(&rv) |= Sign_bit;
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return dval(&rv);
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}
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/* Return positive or negative infinity, according to the given sign (0 for
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* positive infinity, 1 for negative infinity). */
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double
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_Py_dg_infinity(int sign)
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{
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U rv;
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word0(&rv) = POSINF_WORD0;
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word1(&rv) = POSINF_WORD1;
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return sign ? -dval(&rv) : dval(&rv);
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}
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double
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_Py_dg_strtod(const char *s00, char **se)
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@ -23,44 +23,6 @@ case_insensitive_match(const char *s, const char *t)
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return the NaN or Infinity as a double and set *endptr to point just beyond
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the successfully parsed portion of the string. On failure, return -1.0 and
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set *endptr to point to the start of the string. */
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#if _PY_SHORT_FLOAT_REPR == 1
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double
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_Py_parse_inf_or_nan(const char *p, char **endptr)
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{
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double retval;
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const char *s;
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int negate = 0;
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s = p;
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if (*s == '-') {
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negate = 1;
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s++;
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}
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else if (*s == '+') {
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s++;
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}
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if (case_insensitive_match(s, "inf")) {
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s += 3;
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if (case_insensitive_match(s, "inity"))
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s += 5;
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retval = _Py_dg_infinity(negate);
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}
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else if (case_insensitive_match(s, "nan")) {
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s += 3;
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retval = _Py_dg_stdnan(negate);
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}
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else {
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s = p;
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retval = -1.0;
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}
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*endptr = (char *)s;
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return retval;
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}
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#else
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double
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_Py_parse_inf_or_nan(const char *p, char **endptr)
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{
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@ -84,7 +46,7 @@ _Py_parse_inf_or_nan(const char *p, char **endptr)
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}
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else if (case_insensitive_match(s, "nan")) {
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s += 3;
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retval = negate ? -Py_NAN : Py_NAN;
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retval = negate ? -fabs(Py_NAN) : fabs(Py_NAN);
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}
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else {
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s = p;
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@ -94,7 +56,6 @@ _Py_parse_inf_or_nan(const char *p, char **endptr)
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return retval;
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}
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#endif
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/**
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* _PyOS_ascii_strtod:
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