float('.' + '1'*1000)
float(unicode('.' + '1'*1000))
+ def check_conversion_to_int(self, x):
+ """Check that int(x) has the correct value and type, for a float x."""
+ n = int(x)
+ if x >= 0.0:
+ # x >= 0 and n = int(x) ==> n <= x < n + 1
+ self.assertLessEqual(n, x)
+ self.assertLess(x, n + 1)
+ else:
+ # x < 0 and n = int(x) ==> n >= x > n - 1
+ self.assertGreaterEqual(n, x)
+ self.assertGreater(x, n - 1)
+
+ # Result should be an int if within range, else a long.
+ if -sys.maxint-1 <= n <= sys.maxint:
+ self.assertEqual(type(n), int)
+ else:
+ self.assertEqual(type(n), long)
+
+ # Double check.
+ self.assertEqual(type(int(n)), type(n))
+
+ def test_conversion_to_int(self):
+ # Check that floats within the range of an int convert to type
+ # int, not long. (issue #11144.)
+ boundary = float(sys.maxint + 1)
+ epsilon = 2**-sys.float_info.mant_dig * boundary
+
+ # These 2 floats are either side of the positive int/long boundary on
+ # both 32-bit and 64-bit systems.
+ self.check_conversion_to_int(boundary - epsilon)
+ self.check_conversion_to_int(boundary)
+
+ # These floats are either side of the negative long/int boundary on
+ # 64-bit systems...
+ self.check_conversion_to_int(-boundary - 2*epsilon)
+ self.check_conversion_to_int(-boundary)
+
+ # ... and these ones are either side of the negative long/int
+ # boundary on 32-bit systems.
+ self.check_conversion_to_int(-boundary - 1.0)
+ self.check_conversion_to_int(-boundary - 1.0 + 2*epsilon)
+
@test_support.run_with_locale('LC_NUMERIC', 'fr_FR', 'de_DE')
def test_float_with_comma(self):
# set locale to something that doesn't use '.' for the decimal point
* happens if the double is too big to fit in a long. Some rare
* systems raise an exception then (RISCOS was mentioned as one,
* and someone using a non-default option on Sun also bumped into
- * that). Note that checking for >= and <= LONG_{MIN,MAX} would
- * still be vulnerable: if a long has more bits of precision than
- * a double, casting MIN/MAX to double may yield an approximation,
- * and if that's rounded up, then, e.g., wholepart=LONG_MAX+1 would
- * yield true from the C expression wholepart<=LONG_MAX, despite
- * that wholepart is actually greater than LONG_MAX.
+ * that). Note that checking for <= LONG_MAX is unsafe: if a long
+ * has more bits of precision than a double, casting LONG_MAX to
+ * double may yield an approximation, and if that's rounded up,
+ * then, e.g., wholepart=LONG_MAX+1 would yield true from the C
+ * expression wholepart<=LONG_MAX, despite that wholepart is
+ * actually greater than LONG_MAX. However, assuming a two's complement
+ * machine with no trap representation, LONG_MIN will be a power of 2 (and
+ * hence exactly representable as a double), and LONG_MAX = -1-LONG_MIN, so
+ * the comparisons with (double)LONG_MIN below should be safe.
*/
- if (LONG_MIN < wholepart && wholepart < LONG_MAX) {
+ if ((double)LONG_MIN <= wholepart && wholepart < -(double)LONG_MIN) {
const long aslong = (long)wholepart;
return PyInt_FromLong(aslong);
}