Issue #9337: Make float.__str__ identical to float.__repr__.
(And similarly for complex numbers.)
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@ -92,18 +92,17 @@ thing in all languages that support your hardware's floating-point arithmetic
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(although some languages may not *display* the difference by default, or in all
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output modes).
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Python's built-in :func:`str` function produces only 12 significant digits, and
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you may wish to use that instead. It's unusual for ``eval(str(x))`` to
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reproduce *x*, but the output may be more pleasant to look at::
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For more pleasant output, you may may wish to use string formatting to produce a limited number of significant digits::
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>>> str(math.pi)
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>>> format(math.pi, '.12g') # give 12 significant digits
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'3.14159265359'
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>>> format(math.pi, '.2f') # give 2 digits after the point
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'3.14'
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>>> repr(math.pi)
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'3.141592653589793'
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>>> format(math.pi, '.2f')
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'3.14'
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It's important to realize that this is, in a real sense, an illusion: you're
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simply rounding the *display* of the true machine value.
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@ -21,12 +21,6 @@ PyAPI_DATA(PyTypeObject) PyFloat_Type;
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#define PyFloat_Check(op) PyObject_TypeCheck(op, &PyFloat_Type)
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#define PyFloat_CheckExact(op) (Py_TYPE(op) == &PyFloat_Type)
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/* The str() precision PyFloat_STR_PRECISION is chosen so that in most cases,
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the rounding noise created by various operations is suppressed, while
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giving plenty of precision for practical use. */
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#define PyFloat_STR_PRECISION 12
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#ifdef Py_NAN
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#define Py_RETURN_NAN return PyFloat_FromDouble(Py_NAN)
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#endif
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@ -314,43 +314,37 @@
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%#.5g 234.56 -> 234.56
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%#.6g 234.56 -> 234.560
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-- for repr formatting see the separate test_short_repr test in
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-- test_float.py. Not all platforms use short repr for floats.
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-- str formatting. Result always includes decimal point and at
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-- repr formatting. Result always includes decimal point and at
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-- least one digit after the point, or an exponent.
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%s 0 -> 0.0
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%s 1 -> 1.0
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%r 0 -> 0.0
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%r 1 -> 1.0
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%s 0.01 -> 0.01
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%s 0.02 -> 0.02
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%s 0.03 -> 0.03
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%s 0.04 -> 0.04
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%s 0.05 -> 0.05
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%r 0.01 -> 0.01
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%r 0.02 -> 0.02
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%r 0.03 -> 0.03
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%r 0.04 -> 0.04
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%r 0.05 -> 0.05
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-- str truncates to 12 significant digits
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%s 1.234123412341 -> 1.23412341234
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%s 1.23412341234 -> 1.23412341234
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%s 1.2341234123 -> 1.2341234123
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-- values >= 1e11 get an exponent
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%s 10 -> 10.0
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%s 100 -> 100.0
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%s 1e10 -> 10000000000.0
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%s 9.999e10 -> 99990000000.0
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%s 99999999999 -> 99999999999.0
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%s 99999999999.9 -> 99999999999.9
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%s 99999999999.99 -> 1e+11
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%s 1e11 -> 1e+11
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%s 1e12 -> 1e+12
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-- values >= 1e16 get an exponent
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%r 10 -> 10.0
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%r 100 -> 100.0
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%r 1e15 -> 1000000000000000.0
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%r 9.999e15 -> 9999000000000000.0
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%r 9999999999999998 -> 9999999999999998.0
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%r 9999999999999999 -> 1e+16
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%r 1e16 -> 1e+16
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%r 1e17 -> 1e+17
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-- as do values < 1e-4
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%s 1e-3 -> 0.001
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%s 1.001e-4 -> 0.0001001
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%s 1.000000000001e-4 -> 0.0001
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%s 1.00000000001e-4 -> 0.000100000000001
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%s 1.0000000001e-4 -> 0.00010000000001
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%s 1e-4 -> 0.0001
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%s 0.999999999999e-4 -> 9.99999999999e-05
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%s 0.999e-4 -> 9.99e-05
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%s 1e-5 -> 1e-05
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%r 1e-3 -> 0.001
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%r 1.001e-4 -> 0.0001001
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%r 1.0000000000000001e-4 -> 0.0001
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%r 1.000000000000001e-4 -> 0.0001000000000000001
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%r 1.00000000001e-4 -> 0.000100000000001
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%r 1.0000000001e-4 -> 0.00010000000001
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%r 1e-4 -> 0.0001
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%r 0.99999999999999999e-4 -> 0.0001
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%r 0.9999999999999999e-4 -> 9.999999999999999e-05
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%r 0.999999999999e-4 -> 9.99999999999e-05
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%r 0.999e-4 -> 9.99e-05
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%r 1e-5 -> 1e-05
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@ -617,7 +617,9 @@ class ReprTestCase(unittest.TestCase):
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negs = '-'+s
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self.assertEqual(s, repr(float(s)))
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self.assertEqual(negs, repr(float(negs)))
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# Since Python 3.2, repr and str are identical
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self.assertEqual(repr(float(s)), str(float(s)))
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self.assertEqual(repr(float(negs)), str(float(negs)))
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@requires_IEEE_754
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class RoundTestCase(unittest.TestCase):
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@ -598,11 +598,11 @@ def decistmt(s):
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The format of the exponent is inherited from the platform C library.
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Known cases are "e-007" (Windows) and "e-07" (not Windows). Since
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we're only showing 12 digits, and the 13th isn't close to 5, the
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we're only showing 11 digits, and the 12th isn't close to 5, the
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rest of the output should be platform-independent.
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>>> exec(s) #doctest: +ELLIPSIS
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-3.21716034272e-0...7
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-3.2171603427...e-0...7
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Output from calculations with Decimal should be identical across all
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platforms.
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@ -80,8 +80,7 @@ class UnicodeDatabaseTest(unittest.TestCase):
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class UnicodeFunctionsTest(UnicodeDatabaseTest):
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# update this, if the database changes
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expectedchecksum = '6ccf1b1a36460d2694f9b0b0f0324942fe70ede6'
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expectedchecksum = 'e89a6380093a00a7685ac7b92e7367d737fcb79b'
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def test_function_checksum(self):
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data = []
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h = hashlib.sha1()
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@ -90,9 +89,9 @@ class UnicodeFunctionsTest(UnicodeDatabaseTest):
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char = chr(i)
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data = [
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# Properties
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str(self.db.digit(char, -1)),
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str(self.db.numeric(char, -1)),
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str(self.db.decimal(char, -1)),
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format(self.db.digit(char, -1), '.12g'),
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format(self.db.numeric(char, -1), '.12g'),
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format(self.db.decimal(char, -1), '.12g'),
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self.db.category(char),
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self.db.bidirectional(char),
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self.db.decomposition(char),
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@ -12,6 +12,9 @@ What's New in Python 3.2 Alpha 2?
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Core and Builtins
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-----------------
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- Issue #9337: The str() of a float or complex number is now identical
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to its repr().
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- Issue #9416: Fix some issues with complex formatting where the
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output with no type specifier failed to match the str output:
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@ -394,12 +394,6 @@ complex_repr(PyComplexObject *v)
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return complex_format(v, 0, 'r');
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}
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static PyObject *
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complex_str(PyComplexObject *v)
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{
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return complex_format(v, PyFloat_STR_PRECISION, 'g');
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}
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static long
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complex_hash(PyComplexObject *v)
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{
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@ -1104,7 +1098,7 @@ PyTypeObject PyComplex_Type = {
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0, /* tp_as_mapping */
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(hashfunc)complex_hash, /* tp_hash */
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0, /* tp_call */
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(reprfunc)complex_str, /* tp_str */
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(reprfunc)complex_repr, /* tp_str */
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PyObject_GenericGetAttr, /* tp_getattro */
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0, /* tp_setattro */
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0, /* tp_as_buffer */
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@ -305,11 +305,11 @@ convert_to_double(PyObject **v, double *dbl)
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}
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static PyObject *
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float_str_or_repr(PyFloatObject *v, int precision, char format_code)
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float_repr(PyFloatObject *v)
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{
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PyObject *result;
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char *buf = PyOS_double_to_string(PyFloat_AS_DOUBLE(v),
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format_code, precision,
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'r', 0,
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Py_DTSF_ADD_DOT_0,
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NULL);
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if (!buf)
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@ -319,18 +319,6 @@ float_str_or_repr(PyFloatObject *v, int precision, char format_code)
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return result;
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}
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static PyObject *
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float_repr(PyFloatObject *v)
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{
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return float_str_or_repr(v, 0, 'r');
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}
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static PyObject *
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float_str(PyFloatObject *v)
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{
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return float_str_or_repr(v, PyFloat_STR_PRECISION, 'g');
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}
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/* Comparison is pretty much a nightmare. When comparing float to float,
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* we do it as straightforwardly (and long-windedly) as conceivable, so
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* that, e.g., Python x == y delivers the same result as the platform
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@ -1169,7 +1157,7 @@ float_hex(PyObject *v)
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CONVERT_TO_DOUBLE(v, x);
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if (Py_IS_NAN(x) || Py_IS_INFINITY(x))
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return float_str((PyFloatObject *)v);
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return float_repr((PyFloatObject *)v);
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if (x == 0.0) {
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if (copysign(1.0, x) == -1.0)
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@ -1873,7 +1861,7 @@ PyTypeObject PyFloat_Type = {
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0, /* tp_as_mapping */
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(hashfunc)float_hash, /* tp_hash */
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0, /* tp_call */
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(reprfunc)float_str, /* tp_str */
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(reprfunc)float_repr, /* tp_str */
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PyObject_GenericGetAttr, /* tp_getattro */
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0, /* tp_setattro */
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0, /* tp_as_buffer */
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@ -950,11 +950,12 @@ format_float_internal(PyObject *value,
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}
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if (type == '\0') {
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/* Omitted type specifier. This is like 'g' but with at least one
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digit after the decimal point, and different default precision.*/
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type = 'g';
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default_precision = PyFloat_STR_PRECISION;
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/* Omitted type specifier. Behaves in the same way as repr(x)
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and str(x) if no precision is given, else like 'g', but with
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at least one digit after the decimal point. */
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flags |= Py_DTSF_ADD_DOT_0;
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type = 'r';
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default_precision = 0;
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}
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if (type == 'n')
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@ -974,6 +975,8 @@ format_float_internal(PyObject *value,
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if (precision < 0)
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precision = default_precision;
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else if (type == 'r')
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type = 'g';
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/* Cast "type", because if we're in unicode we need to pass a
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8-bit char. This is safe, because we've restricted what "type"
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@ -1134,8 +1137,8 @@ format_complex_internal(PyObject *value,
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if (type == '\0') {
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/* Omitted type specifier. Should be like str(self). */
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type = 'g';
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default_precision = PyFloat_STR_PRECISION;
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type = 'r';
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default_precision = 0;
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if (re == 0.0 && copysign(1.0, re) == 1.0)
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skip_re = 1;
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else
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if (precision < 0)
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precision = default_precision;
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else if (type == 'r')
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type = 'g';
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/* Cast "type", because if we're in unicode we need to pass a
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8-bit char. This is safe, because we've restricted what "type"
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