forked from rpms/glibc
939 lines
44 KiB
Diff
939 lines
44 KiB
Diff
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commit 8a78f833d670f86302f2d0c32eb1e4357d9166ff
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Author: Joseph Myers <joseph@codesourcery.com>
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Date: Fri Jan 6 19:33:29 2023 +0000
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C2x semantics for <tgmath.h>
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<tgmath.h> implements semantics for integer generic arguments that
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handle cases involving _FloatN / _FloatNx types as specified in TS
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18661-3 plus some defect fixes.
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C2x has further changes to the semantics for <tgmath.h> macros with
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such types, which should also be considered defect fixes (although
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handled through the integration of TS 18661-3 in C2x rather than
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through an issue tracking process). Specifically, the rules were
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changed because of problems raised with using the macros with the
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evaluation format types such as float_t and _Float32_t: the older
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version of the rules didn't allow passing _FloatN / _FloatNx types to
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the narrowing macros returning float or double, or passing float /
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double / long double to the narrowing macros returning _FloatN /
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_FloatNx, which was a problem with the evaluation format types which
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could be either kind of type depending on the value of
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FLT_EVAL_METHOD.
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Thus the new rules allow cases of mixing types which were not allowed
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before, and, as part of the changes, the handling of integer arguments
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was also changed: if there is any _FloatNx generic argument, integer
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generic arguments are treated as _Float32x (not double), while the
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rule about treating integer arguments to narrowing macros returning
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_FloatN or _FloatNx as _Float64 not double was removed (no longer
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needed now double is a valid argument to such macros).
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I've implemented the changes in GCC's __builtin_tgmath, which thus
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requires updates to glibc's test expectations so that the tests
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continue to build with GCC 13 (the test is also updated to test the
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argument types that weren't allowed before but are now valid under C2x
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rules).
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Given those test changes, it's then also necessary to fix the
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implementations in <tgmath.h> to have appropriate semantics with older
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GCC so that the tests pass with GCC versions before GCC 13 as well.
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For some cases (non-narrowing macros with two or three generic
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arguments; narrowing macros returning _Float32x), the older version of
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__builtin_tgmath doesn't correspond sufficiently well to C2x
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semantics, so in those cases <tgmath.h> is adjusted to use the older
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macro implementation instead of __builtin_tgmath. The older macro
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implementation is itself adjusted to give the desired semantics, with
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GCC 7 and later. (It's not possible to get the right semantics in all
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cases for the narrowing macros with GCC 6 and before when the _FloatN
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/ _FloatNx names are typedefs rather than distinct types.)
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Tested as follows: with the full glibc testsuite for x86_64, GCC 6, 7,
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11, 13; with execution of the math/tests for aarch64, arm, powerpc and
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powerpc64le, GCC 6, 7, 12 and 13 (powerpc64le only with GCC 12 and
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13); with build-many-glibcs.py with GCC 6, 7, 12 and 13.
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Conflicts:
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math/tgmath.h
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(missing support for narrowing fma/sqrt downstream
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means that the definitions for __TGMATH_1_NARROW_*
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and __TGMATH_3_NARROW_* are not needed)
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diff --git a/math/gen-tgmath-tests.py b/math/gen-tgmath-tests.py
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index 364963da6525e08d..be5e8cd9a07ef071 100755
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--- a/math/gen-tgmath-tests.py
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+++ b/math/gen-tgmath-tests.py
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@@ -19,14 +19,13 @@
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# As glibc does not support decimal floating point, the types to
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# consider for generic parameters are standard and binary
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-# floating-point types, and integer types which are treated as double.
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-# The corresponding complex types may also be used (including complex
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-# integer types, which are a GNU extension, but are currently disabled
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-# here because they do not work properly with tgmath.h).
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-
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-# The proposed resolution to TS 18661-1 DR#9
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-# <http://www.open-std.org/jtc1/sc22/wg14/www/docs/n2149.htm#dr_9>
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-# makes the <tgmath.h> rules for selecting a function to call
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+# floating-point types, and integer types which are treated as
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+# _Float32x if any argument has a _FloatNx type and otherwise as
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+# double. The corresponding complex types may also be used (including
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+# complex integer types, which are a GNU extension, but are currently
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+# disabled here because they do not work properly with tgmath.h).
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+
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+# C2x makes the <tgmath.h> rules for selecting a function to call
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# correspond to the usual arithmetic conversions (applied successively
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# to the arguments for generic parameters in order), which choose the
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# type whose set of values contains that of the other type (undefined
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@@ -69,10 +68,6 @@ class Type(object):
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# Real argument types that correspond to a standard floating type
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# (float, double or long double; not _FloatN or _FloatNx).
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standard_real_argument_types_list = []
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- # Real argument types other than float, double and long double
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- # (i.e., those that are valid as arguments to narrowing macros
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- # returning _FloatN or _FloatNx).
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- non_standard_real_argument_types_list = []
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# The real floating types by their order properties (which are
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# tuples giving the positions in both the possible orders above).
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real_types_order = {}
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@@ -86,13 +81,16 @@ class Type(object):
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float64_type = None
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# The type _Complex _Float64.
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complex_float64_type = None
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+ # The type _Float32x.
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+ float32x_type = None
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+ # The type _Complex _Float32x.
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+ complex_float32x_type = None
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# The type _Float64x.
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float64x_type = None
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- # The type _Float64x if available, otherwise _Float64.
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- float32x_ext_type = None
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def __init__(self, name, suffix=None, mant_dig=None, condition='1',
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- order=None, integer=False, complex=False, real_type=None):
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+ order=None, integer=False, complex=False, real_type=None,
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+ floatnx=False):
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"""Initialize a Type object, creating any corresponding complex type
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in the process."""
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self.name = name
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@@ -102,6 +100,7 @@ class Type(object):
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self.order = order
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self.integer = integer
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self.complex = complex
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+ self.floatnx = floatnx
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if complex:
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self.complex_type = self
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self.real_type = real_type
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@@ -119,8 +118,6 @@ class Type(object):
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Type.real_argument_types_list.append(self)
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if not self.name.startswith('_Float'):
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Type.standard_real_argument_types_list.append(self)
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- if self.name not in ('float', 'double', 'long double'):
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- Type.non_standard_real_argument_types_list.append(self)
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if self.order is not None:
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Type.real_types_order[self.order] = self
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if self.name == 'double':
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@@ -133,26 +130,28 @@ class Type(object):
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Type.float64_type = self
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if self.name == '_Complex _Float64':
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Type.complex_float64_type = self
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+ if self.name == '_Float32x':
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+ Type.float32x_type = self
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+ if self.name == '_Complex _Float32x':
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+ Type.complex_float32x_type = self
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if self.name == '_Float64x':
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Type.float64x_type = self
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- if self.name == 'Float32x_ext':
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- Type.float32x_ext_type = self
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@staticmethod
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def create_type(name, suffix=None, mant_dig=None, condition='1', order=None,
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integer=False, complex_name=None, complex_ok=True,
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- internal=False):
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+ floatnx=False, internal=False):
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"""Create and register a Type object for a real type, creating any
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corresponding complex type in the process."""
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real_type = Type(name, suffix=suffix, mant_dig=mant_dig,
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condition=condition, order=order, integer=integer,
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- complex=False)
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+ complex=False, floatnx=floatnx)
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if complex_ok:
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if complex_name is None:
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complex_name = '_Complex %s' % name
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complex_type = Type(complex_name, condition=condition,
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integer=integer, complex=True,
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- real_type=real_type)
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+ real_type=real_type, floatnx=floatnx)
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else:
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complex_type = None
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real_type.complex_type = complex_type
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@@ -160,13 +159,13 @@ class Type(object):
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if complex_type is not None:
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complex_type.register_type(internal)
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- def floating_type(self, floatn):
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+ def floating_type(self, integer_float32x):
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"""Return the corresponding floating type."""
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if self.integer:
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- if floatn:
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- return (Type.complex_float64_type
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+ if integer_float32x:
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+ return (Type.complex_float32x_type
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if self.complex
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- else Type.float64_type)
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+ else Type.float32x_type)
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else:
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return (Type.complex_double_type
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if self.complex
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@@ -174,9 +173,9 @@ class Type(object):
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else:
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return self
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- def real_floating_type(self, floatn):
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+ def real_floating_type(self, integer_float32x):
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"""Return the corresponding real floating type."""
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- return self.real_type.floating_type(floatn)
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+ return self.real_type.floating_type(integer_float32x)
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def __str__(self):
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"""Return string representation of a type."""
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@@ -194,7 +193,8 @@ class Type(object):
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condition='defined HUGE_VAL_F32', order=(2, 2))
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Type.create_type('_Float32x', 'f32x', 'FLT32X_MANT_DIG',
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complex_name='__CFLOAT32X',
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- condition='defined HUGE_VAL_F32X', order=(3, 3))
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+ condition='defined HUGE_VAL_F32X', order=(3, 3),
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+ floatnx=True)
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Type.create_type('double', '', 'DBL_MANT_DIG', order=(4, 4))
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Type.create_type('long double', 'l', 'LDBL_MANT_DIG', order=(5, 7))
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Type.create_type('_Float64', 'f64', 'FLT64_MANT_DIG',
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@@ -202,7 +202,8 @@ class Type(object):
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condition='defined HUGE_VAL_F64', order=(6, 5))
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Type.create_type('_Float64x', 'f64x', 'FLT64X_MANT_DIG',
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complex_name='__CFLOAT64X',
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- condition='defined HUGE_VAL_F64X', order=(7, 6))
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+ condition='defined HUGE_VAL_F64X', order=(7, 6),
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+ floatnx=True)
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Type.create_type('_Float128', 'f128', 'FLT128_MANT_DIG',
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complex_name='__CFLOAT128',
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condition='defined HUGE_VAL_F128', order=(8, 8))
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@@ -235,21 +236,16 @@ class Type(object):
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complex_name='complex_long_double_Float64x',
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condition='defined HUGE_VAL_F64X', order=(7, 7),
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internal=True)
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- # An internal type for the argument type used by f32x*
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- # narrowing macros (_Float64x if available, otherwise
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- # _Float64).
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- Type.create_type('Float32x_ext', None, 'FLT32X_EXT_MANT_DIG',
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- complex_name='complex_Float32x_ext',
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- condition='1', internal=True)
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@staticmethod
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- def can_combine_types(types, floatn):
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+ def can_combine_types(types):
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"""Return a C preprocessor conditional for whether the given list of
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types can be used together as type-generic macro arguments."""
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have_long_double = False
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have_float128 = False
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+ integer_float32x = any(t.floatnx for t in types)
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for t in types:
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- t = t.real_floating_type(floatn)
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+ t = t.real_floating_type(integer_float32x)
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if t.name == 'long double':
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have_long_double = True
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if t.name == '_Float128' or t.name == '_Float64x':
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@@ -262,14 +258,15 @@ class Type(object):
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return '1'
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@staticmethod
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- def combine_types(types, floatn):
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+ def combine_types(types):
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"""Return the result of combining a set of types."""
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have_complex = False
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combined = None
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+ integer_float32x = any(t.floatnx for t in types)
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for t in types:
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if t.complex:
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have_complex = True
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- t = t.real_floating_type(floatn)
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+ t = t.real_floating_type(integer_float32x)
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if combined is None:
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combined = t
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else:
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@@ -375,18 +372,8 @@ class Tests(object):
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'# endif\n')
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float64x_text = if_cond_text([Type.float64x_type.condition],
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float64x_text)
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- float32x_ext_text = ('#ifdef HUGE_VAL_F64X\n'
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- 'typedef _Float64x Float32x_ext;\n'
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- 'typedef __CFLOAT64X complex_Float32x_ext;\n'
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- '# define FLT32X_EXT_MANT_DIG FLT64X_MANT_DIG\n'
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- '#else\n'
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- 'typedef _Float64 Float32x_ext;\n'
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- 'typedef __CFLOAT64 complex_Float32x_ext;\n'
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- '# define FLT32X_EXT_MANT_DIG FLT64_MANT_DIG\n'
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- '#endif\n')
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self.header_list.append(float64_text)
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self.header_list.append(float64x_text)
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- self.header_list.append(float32x_ext_text)
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self.types_seen = set()
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for t in Type.all_types_list:
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self.add_type_var(t.name, t.condition)
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@@ -439,39 +426,33 @@ class Tests(object):
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narrowing_std = True
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narrow_cond = '1'
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narrow_args = [Type.double_type, Type.long_double_type]
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- narrow_fallback = Type.double_type
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elif ret == 'double':
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narrowing = True
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narrowing_std = True
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narrow_cond = '1'
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narrow_args = [Type.long_double_type]
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- narrow_fallback = Type.long_double_type
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elif ret.startswith('_Float'):
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narrowing = True
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- narrow_args = []
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+ narrow_args_1 = []
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+ narrow_args_2 = []
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nret_type = None
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- narrow_fallback = None
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for order, real_type in sorted(Type.real_types_order.items()):
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if real_type.name == ret:
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nret_type = real_type
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elif nret_type and real_type.name.startswith('_Float'):
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- narrow_args.append(real_type)
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- if (narrow_fallback is None
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- and ret.endswith('x') == real_type.name.endswith('x')):
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- narrow_fallback = real_type
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+ if ret.endswith('x') == real_type.name.endswith('x'):
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+ narrow_args_1.append(real_type)
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+ else:
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+ narrow_args_2.append(real_type)
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+ narrow_args = narrow_args_1 + narrow_args_2
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if narrow_args:
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narrow_cond = ('(%s && (%s))'
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% (nret_type.condition,
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' || '.join(t.condition
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for t in narrow_args)))
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- if narrow_fallback is None:
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- narrow_fallback = narrow_args[0]
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- if ret == '_Float32x':
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- narrow_fallback = Type.float32x_ext_type
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else:
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# No possible argument types, even conditionally.
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narrow_cond = '0'
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- narrowing_nonstd = narrowing and not narrowing_std
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types = [ret] + args
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for t in types:
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if t != 'c' and t != 'g' and t != 'r' and t != 's':
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@@ -530,19 +511,13 @@ class Tests(object):
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if t == 'g' or t == 'c':
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arg_types.append(Type.argument_types_list)
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elif t == 'r':
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- if narrowing_std:
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- arg_types.append(Type.standard_real_argument_types_list)
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- elif narrowing:
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- arg_types.append(
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- Type.non_standard_real_argument_types_list)
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- else:
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- arg_types.append(Type.real_argument_types_list)
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+ arg_types.append(Type.real_argument_types_list)
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elif t == 's':
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arg_types.append(Type.standard_real_argument_types_list)
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arg_types_product = list_product(arg_types)
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test_num = 0
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for this_args in arg_types_product:
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- comb_type = Type.combine_types(this_args, narrowing_nonstd)
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+ comb_type = Type.combine_types(this_args)
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|
if narrowing:
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# As long as there are no integer arguments, and as
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|
# long as the chosen argument type is as wide as all
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|
@@ -550,22 +525,22 @@ class Tests(object):
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|
# of the macro call do not depend on the exact
|
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|
# function chosen. In particular, for f32x functions
|
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|
# when _Float64x exists, the chosen type should differ
|
||
|
- # for _Float32x and _Float64 arguments, but it is not
|
||
|
- # always possible to distinguish those types before
|
||
|
- # GCC 7 and the implementation does not attempt to do
|
||
|
- # so before GCC 8.
|
||
|
+ # for double / _Float32x and _Float64 arguments, but
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|
+ # it is not always possible to distinguish those types
|
||
|
+ # before GCC 7 (resulting in some cases - only real
|
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|
+ # arguments - where a wider argument type is used,
|
||
|
+ # which is semantically OK, and others - integer
|
||
|
+ # arguments present - where it may not be OK, but is
|
||
|
+ # unavoidable).
|
||
|
narrow_mant_dig = comb_type.real_type.mant_dig
|
||
|
for arg_type in this_args:
|
||
|
if arg_type.integer:
|
||
|
narrow_mant_dig = 0
|
||
|
else:
|
||
|
narrow_mant_dig = 0
|
||
|
- if (narrowing
|
||
|
- and comb_type not in narrow_args
|
||
|
- and narrow_fallback is not None):
|
||
|
- comb_type = narrow_fallback
|
||
|
- can_comb = Type.can_combine_types(this_args, narrowing_nonstd)
|
||
|
+ can_comb = Type.can_combine_types(this_args)
|
||
|
all_conds = [t.condition for t in this_args]
|
||
|
+ narrow_args_cond = '(%s)' % ' && '.join(sorted(set(all_conds)))
|
||
|
all_conds.append(can_comb)
|
||
|
if narrowing:
|
||
|
all_conds.append(narrow_cond)
|
||
|
@@ -579,10 +554,69 @@ class Tests(object):
|
||
|
test_func_name = 'test_%s_%d' % (macro, test_num)
|
||
|
test_num += 1
|
||
|
mant_dig = comb_type.real_type.mant_dig
|
||
|
+ test_mant_dig_comp = ''
|
||
|
+ if (narrowing
|
||
|
+ and comb_type not in narrow_args):
|
||
|
+ # The expected argument type is the first in
|
||
|
+ # narrow_args that can represent all the values of
|
||
|
+ # comb_type (which, for the supported cases, means the
|
||
|
+ # first with mant_dig at least as large as that for
|
||
|
+ # comb_type, provided this isn't the case of an IBM
|
||
|
+ # long double argument with binary128 type from
|
||
|
+ # narrow_args).
|
||
|
+ narrow_extra_conds = []
|
||
|
+ test_mant_dig_list = ['#undef NARROW_MANT_DIG\n#if 0\n']
|
||
|
+ for t in narrow_args:
|
||
|
+ t_cond = '(%s && %s && %s <= %s && %s)' % (
|
||
|
+ narrow_args_cond, t.condition, mant_dig, t.mant_dig,
|
||
|
+ Type.can_combine_types(this_args + [t]))
|
||
|
+ narrow_extra_conds.append(t_cond)
|
||
|
+ test_mant_dig_list.append('#elif %s\n'
|
||
|
+ '#define NARROW_MANT_DIG %s\n'
|
||
|
+ % (t_cond, t.mant_dig))
|
||
|
+ test_mant_dig_list.append('#endif\n')
|
||
|
+ test_mant_dig_comp = ''.join(test_mant_dig_list)
|
||
|
+ all_conds.append('(%s)' % ' || '.join(narrow_extra_conds))
|
||
|
+ # A special case where this logic isn't correct is
|
||
|
+ # where comb_type is the internal long_double_Float64
|
||
|
+ # or long_double_Float64x, which will be detected as
|
||
|
+ # not in narrow_args even if the actual type chosen in
|
||
|
+ # a particular configuration would have been in
|
||
|
+ # narrow_args, so check for that case and handle it
|
||
|
+ # appropriately. In particular, if long double has
|
||
|
+ # the same format as double and there are long double
|
||
|
+ # and _Float64 arguments, and the macro returns
|
||
|
+ # _Float32x, the function called should be one for
|
||
|
+ # _Float64 arguments, not one for _Float64x arguments
|
||
|
+ # that would arise from this logic.
|
||
|
+ if comb_type.real_type.name == 'long_double_Float64':
|
||
|
+ comb_type_1 = Type.long_double_type
|
||
|
+ comb_type_2 = Type.float64_type
|
||
|
+ comb_type_is_2_cond = 'LDBL_MANT_DIG <= FLT64_MANT_DIG'
|
||
|
+ elif comb_type.real_type.name == 'long_double_Float64x':
|
||
|
+ comb_type_1 = Type.long_double_type
|
||
|
+ comb_type_2 = Type.float64x_type
|
||
|
+ comb_type_is_2_cond = 'LDBL_MANT_DIG < FLT64X_MANT_DIG'
|
||
|
+ else:
|
||
|
+ comb_type_1 = None
|
||
|
+ comb_type_2 = None
|
||
|
+ if comb_type_1 is None:
|
||
|
+ mant_dig = 'NARROW_MANT_DIG'
|
||
|
+ else:
|
||
|
+ mant_dig = ''
|
||
|
+ if comb_type_1 in narrow_args:
|
||
|
+ mant_dig += '!(%s) ? %s : ' % (comb_type_is_2_cond,
|
||
|
+ comb_type_1.mant_dig)
|
||
|
+ if comb_type_2 in narrow_args:
|
||
|
+ mant_dig += '%s ? %s : ' % (comb_type_is_2_cond,
|
||
|
+ comb_type_2.mant_dig)
|
||
|
+ mant_dig += 'NARROW_MANT_DIG'
|
||
|
+ if narrow_mant_dig != 0:
|
||
|
+ narrow_mant_dig = mant_dig
|
||
|
test_text = '%s, "%s", "%s", %s, %s' % (test_func_name, func_name,
|
||
|
test_name, mant_dig,
|
||
|
narrow_mant_dig)
|
||
|
- test_text = ' { %s },\n' % test_text
|
||
|
+ test_text = '%s { %s },\n' % (test_mant_dig_comp, test_text)
|
||
|
test_text = if_cond_text(all_conds, test_text)
|
||
|
self.test_array_list.append(test_text)
|
||
|
call_args = []
|
||
|
@@ -730,7 +764,7 @@ class Tests(object):
|
||
|
' && strcmp (called_func_name,\n'
|
||
|
' tests[i].func_name) == 0)\n'
|
||
|
' num_pass++;\n'
|
||
|
- '#if !__GNUC_PREREQ (8, 0)\n'
|
||
|
+ '#if !__GNUC_PREREQ (7, 0)\n'
|
||
|
' else if (tests[i].narrow_mant_dig > 0\n'
|
||
|
' && (called_mant_dig\n'
|
||
|
' >= tests[i].narrow_mant_dig)\n'
|
||
|
@@ -747,6 +781,21 @@ class Tests(object):
|
||
|
' tests[i].mant_dig,\n'
|
||
|
' called_func_name, called_mant_dig);\n'
|
||
|
' }\n'
|
||
|
+ ' else if (tests[i].narrow_mant_dig == 0\n'
|
||
|
+ ' && strcmp (called_func_name,\n'
|
||
|
+ ' tests[i].func_name) == 0)\n'
|
||
|
+ ' {\n'
|
||
|
+ ' num_pass++;\n'
|
||
|
+ ' printf ("Test %zu (%s):\\n"\n'
|
||
|
+ ' " Expected: %s precision %d\\n"\n'
|
||
|
+ ' " Actual: %s precision %d\\n"\n'
|
||
|
+ ' " (unavoidable with old GCC)'
|
||
|
+ '\\n\\n",\n'
|
||
|
+ ' i, tests[i].test_name,\n'
|
||
|
+ ' tests[i].func_name,\n'
|
||
|
+ ' tests[i].mant_dig,\n'
|
||
|
+ ' called_func_name, called_mant_dig);\n'
|
||
|
+ ' }\n'
|
||
|
'#endif\n'
|
||
|
' else\n'
|
||
|
' {\n'
|
||
|
diff --git a/math/tgmath.h b/math/tgmath.h
|
||
|
index b55cb39c93575ddc..dbd165dd1882dcc4 100644
|
||
|
--- a/math/tgmath.h
|
||
|
+++ b/math/tgmath.h
|
||
|
@@ -37,9 +37,17 @@
|
||
|
for older GCC, using other compiler extensions but with macros
|
||
|
expanding their arguments many times (so resulting in exponential
|
||
|
blowup of the size of expansions when calls to such macros are
|
||
|
- nested inside arguments to such macros). */
|
||
|
+ nested inside arguments to such macros). Because of a long series
|
||
|
+ of defect fixes made after the initial release of TS 18661-1, GCC
|
||
|
+ versions before GCC 13 have __builtin_tgmath semantics that, when
|
||
|
+ integer arguments are passed to narrowing macros returning
|
||
|
+ _Float32x, or non-narrowing macros with at least two generic
|
||
|
+ arguments, do not always correspond to the C2X semantics, so more
|
||
|
+ complicated macro definitions are also used in some cases for
|
||
|
+ versions from GCC 8 to GCC 12. */
|
||
|
|
||
|
#define __HAVE_BUILTIN_TGMATH __GNUC_PREREQ (8, 0)
|
||
|
+#define __HAVE_BUILTIN_TGMATH_C2X __GNUC_PREREQ (13, 0)
|
||
|
|
||
|
#if __GNUC_PREREQ (2, 7)
|
||
|
|
||
|
@@ -135,13 +143,14 @@
|
||
|
__builtin_tgmath (__TGMATH_NARROW_FUNCS_F32 (F) (X), (Y))
|
||
|
# define __TGMATH_2_NARROW_F64(F, X, Y) \
|
||
|
__builtin_tgmath (__TGMATH_NARROW_FUNCS_F64 (F) (X), (Y))
|
||
|
-# if __HAVE_FLOAT128
|
||
|
+# if __HAVE_FLOAT128 && __HAVE_BUILTIN_TGMATH_C2X
|
||
|
# define __TGMATH_2_NARROW_F32X(F, X, Y) \
|
||
|
__builtin_tgmath (__TGMATH_NARROW_FUNCS_F32X (F) (X), (Y))
|
||
|
# endif
|
||
|
|
||
|
-# else /* !__HAVE_BUILTIN_TGMATH. */
|
||
|
+# endif
|
||
|
|
||
|
+# if !__HAVE_BUILTIN_TGMATH_C2X
|
||
|
# ifdef __NO_LONG_DOUBLE_MATH
|
||
|
# define __tgml(fct) fct
|
||
|
# else
|
||
|
@@ -181,13 +190,17 @@
|
||
|
/* Whether an expression (of arithmetic type) has a real type. */
|
||
|
# define __expr_is_real(E) (__builtin_classify_type (E) != 9)
|
||
|
|
||
|
+/* Type T1 if E is 1, type T2 is E is 0. */
|
||
|
+# define __tgmath_type_if(T1, T2, E) \
|
||
|
+ __typeof__ (*(0 ? (__typeof__ (0 ? (T2 *) 0 : (void *) (E))) 0 \
|
||
|
+ : (__typeof__ (0 ? (T1 *) 0 : (void *) (!(E)))) 0))
|
||
|
+
|
||
|
/* The tgmath real type for T, where E is 0 if T is an integer type
|
||
|
and 1 for a floating type. If T has a complex type, it is
|
||
|
unspecified whether the return type is real or complex (but it has
|
||
|
the correct corresponding real type). */
|
||
|
# define __tgmath_real_type_sub(T, E) \
|
||
|
- __typeof__ (*(0 ? (__typeof__ (0 ? (double *) 0 : (void *) (E))) 0 \
|
||
|
- : (__typeof__ (0 ? (T *) 0 : (void *) (!(E)))) 0))
|
||
|
+ __tgmath_type_if (T, double, E)
|
||
|
|
||
|
/* The tgmath real type of EXPR. */
|
||
|
# define __tgmath_real_type(expr) \
|
||
|
@@ -215,6 +228,56 @@
|
||
|
__real_integer_type (__typeof__ (+(expr))), \
|
||
|
__complex_integer_type (__typeof__ (+(expr))))
|
||
|
|
||
|
+/* The tgmath real type of EXPR1 combined with EXPR2, without handling
|
||
|
+ the C2X rule of interpreting integer arguments as _Float32x if any
|
||
|
+ argument is _FloatNx. */
|
||
|
+# define __tgmath_real_type2_base(expr1, expr2) \
|
||
|
+ __typeof ((__tgmath_real_type (expr1)) 0 + (__tgmath_real_type (expr2)) 0)
|
||
|
+
|
||
|
+/* The tgmath complex type of EXPR1 combined with EXPR2, without
|
||
|
+ handling the C2X rule of interpreting integer arguments as
|
||
|
+ _Float32x if any argument is _FloatNx. */
|
||
|
+# define __tgmath_complex_type2_base(expr1, expr2) \
|
||
|
+ __typeof ((__tgmath_complex_type (expr1)) 0 \
|
||
|
+ + (__tgmath_complex_type (expr2)) 0)
|
||
|
+
|
||
|
+/* The tgmath real type of EXPR1 combined with EXPR2 and EXPR3,
|
||
|
+ without handling the C2X rule of interpreting integer arguments as
|
||
|
+ _Float32x if any argument is _FloatNx. */
|
||
|
+# define __tgmath_real_type3_base(expr1, expr2, expr3) \
|
||
|
+ __typeof ((__tgmath_real_type (expr1)) 0 \
|
||
|
+ + (__tgmath_real_type (expr2)) 0 \
|
||
|
+ + (__tgmath_real_type (expr3)) 0)
|
||
|
+
|
||
|
+/* The tgmath real or complex type of EXPR1 combined with EXPR2 (and
|
||
|
+ EXPR3 if applicable). */
|
||
|
+# if __HAVE_FLOATN_NOT_TYPEDEF
|
||
|
+# define __tgmath_real_type2(expr1, expr2) \
|
||
|
+ __tgmath_type_if (_Float32x, __tgmath_real_type2_base (expr1, expr2), \
|
||
|
+ _Generic ((expr1) + (expr2), _Float32x: 1, default: 0))
|
||
|
+# define __tgmath_complex_type2(expr1, expr2) \
|
||
|
+ __tgmath_type_if (_Float32x, \
|
||
|
+ __tgmath_type_if (_Complex _Float32x, \
|
||
|
+ __tgmath_complex_type2_base (expr1, \
|
||
|
+ expr2), \
|
||
|
+ _Generic ((expr1) + (expr2), \
|
||
|
+ _Complex _Float32x: 1, \
|
||
|
+ default: 0)), \
|
||
|
+ _Generic ((expr1) + (expr2), _Float32x: 1, default: 0))
|
||
|
+# define __tgmath_real_type3(expr1, expr2, expr3) \
|
||
|
+ __tgmath_type_if (_Float32x, \
|
||
|
+ __tgmath_real_type3_base (expr1, expr2, expr3), \
|
||
|
+ _Generic ((expr1) + (expr2) + (expr3), \
|
||
|
+ _Float32x: 1, default: 0))
|
||
|
+# else
|
||
|
+# define __tgmath_real_type2(expr1, expr2) \
|
||
|
+ __tgmath_real_type2_base (expr1, expr2)
|
||
|
+# define __tgmath_complex_type2(expr1, expr2) \
|
||
|
+ __tgmath_complex_type2_base (expr1, expr2)
|
||
|
+# define __tgmath_real_type3(expr1, expr2, expr3) \
|
||
|
+ __tgmath_real_type3_base (expr1, expr2, expr3)
|
||
|
+# endif
|
||
|
+
|
||
|
# if (__HAVE_DISTINCT_FLOAT16 \
|
||
|
|| __HAVE_DISTINCT_FLOAT32 \
|
||
|
|| __HAVE_DISTINCT_FLOAT64 \
|
||
|
@@ -226,7 +289,10 @@
|
||
|
|
||
|
/* Expand to text that checks if ARG_COMB has type _Float128, and if
|
||
|
so calls the appropriately suffixed FCT (which may include a cast),
|
||
|
- or FCT and CFCT for complex functions, with arguments ARG_CALL. */
|
||
|
+ or FCT and CFCT for complex functions, with arguments ARG_CALL.
|
||
|
+ __TGMATH_F128LD (only used in the __HAVE_FLOAT64X_LONG_DOUBLE case,
|
||
|
+ for narrowing macros) handles long double the same as
|
||
|
+ _Float128. */
|
||
|
# if __HAVE_DISTINCT_FLOAT128 && __GLIBC_USE (IEC_60559_TYPES_EXT)
|
||
|
# if (!__HAVE_FLOAT64X \
|
||
|
|| __HAVE_FLOAT64X_LONG_DOUBLE \
|
||
|
@@ -234,6 +300,10 @@
|
||
|
# define __TGMATH_F128(arg_comb, fct, arg_call) \
|
||
|
__builtin_types_compatible_p (__typeof (+(arg_comb)), _Float128) \
|
||
|
? fct ## f128 arg_call :
|
||
|
+# define __TGMATH_F128LD(arg_comb, fct, arg_call) \
|
||
|
+ (__builtin_types_compatible_p (__typeof (+(arg_comb)), _Float128) \
|
||
|
+ || __builtin_types_compatible_p (__typeof (+(arg_comb)), long double)) \
|
||
|
+ ? fct ## f128 arg_call :
|
||
|
# define __TGMATH_CF128(arg_comb, fct, cfct, arg_call) \
|
||
|
__builtin_types_compatible_p (__typeof (+__real__ (arg_comb)), _Float128) \
|
||
|
? (__expr_is_real (arg_comb) \
|
||
|
@@ -259,7 +329,7 @@
|
||
|
# define __TGMATH_CF128(arg_comb, fct, cfct, arg_call) /* Nothing. */
|
||
|
# endif
|
||
|
|
||
|
-# endif /* !__HAVE_BUILTIN_TGMATH. */
|
||
|
+# endif /* !__HAVE_BUILTIN_TGMATH_C2X. */
|
||
|
|
||
|
/* We have two kinds of generic macros: to support functions which are
|
||
|
only defined on real valued parameters and those which are defined
|
||
|
@@ -272,14 +342,18 @@
|
||
|
__TGMATH_2 (Fct, (Val1), (Val2))
|
||
|
# define __TGMATH_BINARY_FIRST_REAL_STD_ONLY(Val1, Val2, Fct) \
|
||
|
__TGMATH_2STD (Fct, (Val1), (Val2))
|
||
|
-# define __TGMATH_BINARY_REAL_ONLY(Val1, Val2, Fct) \
|
||
|
+# if __HAVE_BUILTIN_TGMATH_C2X
|
||
|
+# define __TGMATH_BINARY_REAL_ONLY(Val1, Val2, Fct) \
|
||
|
__TGMATH_2 (Fct, (Val1), (Val2))
|
||
|
+# endif
|
||
|
# define __TGMATH_BINARY_REAL_STD_ONLY(Val1, Val2, Fct) \
|
||
|
__TGMATH_2STD (Fct, (Val1), (Val2))
|
||
|
-# define __TGMATH_TERNARY_FIRST_SECOND_REAL_ONLY(Val1, Val2, Val3, Fct) \
|
||
|
+# if __HAVE_BUILTIN_TGMATH_C2X
|
||
|
+# define __TGMATH_TERNARY_FIRST_SECOND_REAL_ONLY(Val1, Val2, Val3, Fct) \
|
||
|
__TGMATH_3 (Fct, (Val1), (Val2), (Val3))
|
||
|
-# define __TGMATH_TERNARY_REAL_ONLY(Val1, Val2, Val3, Fct) \
|
||
|
+# define __TGMATH_TERNARY_REAL_ONLY(Val1, Val2, Val3, Fct) \
|
||
|
__TGMATH_3 (Fct, (Val1), (Val2), (Val3))
|
||
|
+# endif
|
||
|
# define __TGMATH_TERNARY_FIRST_REAL_RET_ONLY(Val1, Val2, Val3, Fct) \
|
||
|
__TGMATH_3 (Fct, (Val1), (Val2), (Val3))
|
||
|
# define __TGMATH_UNARY_REAL_IMAG(Val, Fct, Cfct) \
|
||
|
@@ -289,11 +363,14 @@
|
||
|
__TGMATH_1C (Fct, Cfct, (Val))
|
||
|
# define __TGMATH_UNARY_REAL_IMAG_RET_REAL_SAME(Val, Cfct) \
|
||
|
__TGMATH_1 (Cfct, (Val))
|
||
|
-# define __TGMATH_BINARY_REAL_IMAG(Val1, Val2, Fct, Cfct) \
|
||
|
+# if __HAVE_BUILTIN_TGMATH_C2X
|
||
|
+# define __TGMATH_BINARY_REAL_IMAG(Val1, Val2, Fct, Cfct) \
|
||
|
__TGMATH_2C (Fct, Cfct, (Val1), (Val2))
|
||
|
+# endif
|
||
|
|
||
|
-# else /* !__HAVE_BUILTIN_TGMATH. */
|
||
|
+# endif
|
||
|
|
||
|
+# if !__HAVE_BUILTIN_TGMATH
|
||
|
# define __TGMATH_UNARY_REAL_ONLY(Val, Fct) \
|
||
|
(__extension__ ((sizeof (+(Val)) == sizeof (double) \
|
||
|
|| __builtin_classify_type (Val) != 8) \
|
||
|
@@ -330,29 +407,28 @@
|
||
|
: (sizeof (+(Val1)) == sizeof (float)) \
|
||
|
? (__tgmath_real_type (Val1)) Fct##f (Val1, Val2) \
|
||
|
: (__tgmath_real_type (Val1)) __tgml(Fct) (Val1, Val2)))
|
||
|
+# endif
|
||
|
|
||
|
+# if !__HAVE_BUILTIN_TGMATH_C2X
|
||
|
# define __TGMATH_BINARY_REAL_ONLY(Val1, Val2, Fct) \
|
||
|
(__extension__ ((sizeof ((Val1) + (Val2)) > sizeof (double) \
|
||
|
&& __builtin_classify_type ((Val1) + (Val2)) == 8) \
|
||
|
? __TGMATH_F128 ((Val1) + (Val2), \
|
||
|
- (__typeof \
|
||
|
- ((__tgmath_real_type (Val1)) 0 \
|
||
|
- + (__tgmath_real_type (Val2)) 0)) Fct, \
|
||
|
+ (__tgmath_real_type2 (Val1, Val2)) Fct, \
|
||
|
(Val1, Val2)) \
|
||
|
- (__typeof ((__tgmath_real_type (Val1)) 0 \
|
||
|
- + (__tgmath_real_type (Val2)) 0)) \
|
||
|
+ (__tgmath_real_type2 (Val1, Val2)) \
|
||
|
__tgml(Fct) (Val1, Val2) \
|
||
|
: (sizeof (+(Val1)) == sizeof (double) \
|
||
|
|| sizeof (+(Val2)) == sizeof (double) \
|
||
|
|| __builtin_classify_type (Val1) != 8 \
|
||
|
|| __builtin_classify_type (Val2) != 8) \
|
||
|
- ? (__typeof ((__tgmath_real_type (Val1)) 0 \
|
||
|
- + (__tgmath_real_type (Val2)) 0)) \
|
||
|
+ ? (__tgmath_real_type2 (Val1, Val2)) \
|
||
|
Fct (Val1, Val2) \
|
||
|
- : (__typeof ((__tgmath_real_type (Val1)) 0 \
|
||
|
- + (__tgmath_real_type (Val2)) 0)) \
|
||
|
+ : (__tgmath_real_type2 (Val1, Val2)) \
|
||
|
Fct##f (Val1, Val2)))
|
||
|
+# endif
|
||
|
|
||
|
+# if !__HAVE_BUILTIN_TGMATH
|
||
|
# define __TGMATH_BINARY_REAL_STD_ONLY(Val1, Val2, Fct) \
|
||
|
(__extension__ ((sizeof ((Val1) + (Val2)) > sizeof (double) \
|
||
|
&& __builtin_classify_type ((Val1) + (Val2)) == 8) \
|
||
|
@@ -369,27 +445,24 @@
|
||
|
: (__typeof ((__tgmath_real_type (Val1)) 0 \
|
||
|
+ (__tgmath_real_type (Val2)) 0)) \
|
||
|
Fct##f (Val1, Val2)))
|
||
|
+# endif
|
||
|
|
||
|
+# if !__HAVE_BUILTIN_TGMATH_C2X
|
||
|
# define __TGMATH_TERNARY_FIRST_SECOND_REAL_ONLY(Val1, Val2, Val3, Fct) \
|
||
|
(__extension__ ((sizeof ((Val1) + (Val2)) > sizeof (double) \
|
||
|
&& __builtin_classify_type ((Val1) + (Val2)) == 8) \
|
||
|
? __TGMATH_F128 ((Val1) + (Val2), \
|
||
|
- (__typeof \
|
||
|
- ((__tgmath_real_type (Val1)) 0 \
|
||
|
- + (__tgmath_real_type (Val2)) 0)) Fct, \
|
||
|
+ (__tgmath_real_type2 (Val1, Val2)) Fct, \
|
||
|
(Val1, Val2, Val3)) \
|
||
|
- (__typeof ((__tgmath_real_type (Val1)) 0 \
|
||
|
- + (__tgmath_real_type (Val2)) 0)) \
|
||
|
+ (__tgmath_real_type2 (Val1, Val2)) \
|
||
|
__tgml(Fct) (Val1, Val2, Val3) \
|
||
|
: (sizeof (+(Val1)) == sizeof (double) \
|
||
|
|| sizeof (+(Val2)) == sizeof (double) \
|
||
|
|| __builtin_classify_type (Val1) != 8 \
|
||
|
|| __builtin_classify_type (Val2) != 8) \
|
||
|
- ? (__typeof ((__tgmath_real_type (Val1)) 0 \
|
||
|
- + (__tgmath_real_type (Val2)) 0)) \
|
||
|
+ ? (__tgmath_real_type2 (Val1, Val2)) \
|
||
|
Fct (Val1, Val2, Val3) \
|
||
|
- : (__typeof ((__tgmath_real_type (Val1)) 0 \
|
||
|
- + (__tgmath_real_type (Val2)) 0)) \
|
||
|
+ : (__tgmath_real_type2 (Val1, Val2)) \
|
||
|
Fct##f (Val1, Val2, Val3)))
|
||
|
|
||
|
# define __TGMATH_TERNARY_REAL_ONLY(Val1, Val2, Val3, Fct) \
|
||
|
@@ -397,14 +470,10 @@
|
||
|
&& __builtin_classify_type ((Val1) + (Val2) + (Val3)) \
|
||
|
== 8) \
|
||
|
? __TGMATH_F128 ((Val1) + (Val2) + (Val3), \
|
||
|
- (__typeof \
|
||
|
- ((__tgmath_real_type (Val1)) 0 \
|
||
|
- + (__tgmath_real_type (Val2)) 0 \
|
||
|
- + (__tgmath_real_type (Val3)) 0)) Fct, \
|
||
|
+ (__tgmath_real_type3 (Val1, Val2, \
|
||
|
+ Val3)) Fct, \
|
||
|
(Val1, Val2, Val3)) \
|
||
|
- (__typeof ((__tgmath_real_type (Val1)) 0 \
|
||
|
- + (__tgmath_real_type (Val2)) 0 \
|
||
|
- + (__tgmath_real_type (Val3)) 0)) \
|
||
|
+ (__tgmath_real_type3 (Val1, Val2, Val3)) \
|
||
|
__tgml(Fct) (Val1, Val2, Val3) \
|
||
|
: (sizeof (+(Val1)) == sizeof (double) \
|
||
|
|| sizeof (+(Val2)) == sizeof (double) \
|
||
|
@@ -412,15 +481,13 @@
|
||
|
|| __builtin_classify_type (Val1) != 8 \
|
||
|
|| __builtin_classify_type (Val2) != 8 \
|
||
|
|| __builtin_classify_type (Val3) != 8) \
|
||
|
- ? (__typeof ((__tgmath_real_type (Val1)) 0 \
|
||
|
- + (__tgmath_real_type (Val2)) 0 \
|
||
|
- + (__tgmath_real_type (Val3)) 0)) \
|
||
|
+ ? (__tgmath_real_type3 (Val1, Val2, Val3)) \
|
||
|
Fct (Val1, Val2, Val3) \
|
||
|
- : (__typeof ((__tgmath_real_type (Val1)) 0 \
|
||
|
- + (__tgmath_real_type (Val2)) 0 \
|
||
|
- + (__tgmath_real_type (Val3)) 0)) \
|
||
|
+ : (__tgmath_real_type3 (Val1, Val2, Val3)) \
|
||
|
Fct##f (Val1, Val2, Val3)))
|
||
|
+# endif
|
||
|
|
||
|
+# if !__HAVE_BUILTIN_TGMATH
|
||
|
# define __TGMATH_TERNARY_FIRST_REAL_RET_ONLY(Val1, Val2, Val3, Fct) \
|
||
|
(__extension__ ((sizeof (+(Val1)) == sizeof (double) \
|
||
|
|| __builtin_classify_type (Val1) != 8) \
|
||
|
@@ -496,7 +563,9 @@
|
||
|
__tgml(Cfct) (Val))))
|
||
|
# define __TGMATH_UNARY_REAL_IMAG_RET_REAL_SAME(Val, Cfct) \
|
||
|
__TGMATH_UNARY_REAL_IMAG_RET_REAL ((Val), Cfct, Cfct)
|
||
|
+# endif
|
||
|
|
||
|
+# if !__HAVE_BUILTIN_TGMATH_C2X
|
||
|
/* XXX This definition has to be changed as soon as the compiler understands
|
||
|
the imaginary keyword. */
|
||
|
# define __TGMATH_BINARY_REAL_IMAG(Val1, Val2, Fct, Cfct) \
|
||
|
@@ -505,46 +574,39 @@
|
||
|
&& __builtin_classify_type (__real__ (Val1) \
|
||
|
+ __real__ (Val2)) == 8) \
|
||
|
? __TGMATH_CF128 ((Val1) + (Val2), \
|
||
|
- (__typeof \
|
||
|
- ((__tgmath_complex_type (Val1)) 0 \
|
||
|
- + (__tgmath_complex_type (Val2)) 0)) \
|
||
|
+ (__tgmath_complex_type2 (Val1, Val2)) \
|
||
|
Fct, \
|
||
|
- (__typeof \
|
||
|
- ((__tgmath_complex_type (Val1)) 0 \
|
||
|
- + (__tgmath_complex_type (Val2)) 0)) \
|
||
|
+ (__tgmath_complex_type2 (Val1, Val2)) \
|
||
|
Cfct, \
|
||
|
(Val1, Val2)) \
|
||
|
(__expr_is_real ((Val1) + (Val2)) \
|
||
|
- ? (__typeof ((__tgmath_complex_type (Val1)) 0 \
|
||
|
- + (__tgmath_complex_type (Val2)) 0)) \
|
||
|
+ ? (__tgmath_complex_type2 (Val1, Val2)) \
|
||
|
__tgml(Fct) (Val1, Val2) \
|
||
|
- : (__typeof ((__tgmath_complex_type (Val1)) 0 \
|
||
|
- + (__tgmath_complex_type (Val2)) 0)) \
|
||
|
+ : (__tgmath_complex_type2 (Val1, Val2)) \
|
||
|
__tgml(Cfct) (Val1, Val2)) \
|
||
|
: (sizeof (+__real__ (Val1)) == sizeof (double) \
|
||
|
|| sizeof (+__real__ (Val2)) == sizeof (double) \
|
||
|
|| __builtin_classify_type (__real__ (Val1)) != 8 \
|
||
|
|| __builtin_classify_type (__real__ (Val2)) != 8) \
|
||
|
? (__expr_is_real ((Val1) + (Val2)) \
|
||
|
- ? (__typeof ((__tgmath_complex_type (Val1)) 0 \
|
||
|
- + (__tgmath_complex_type (Val2)) 0)) \
|
||
|
+ ? (__tgmath_complex_type2 (Val1, Val2)) \
|
||
|
Fct (Val1, Val2) \
|
||
|
- : (__typeof ((__tgmath_complex_type (Val1)) 0 \
|
||
|
- + (__tgmath_complex_type (Val2)) 0)) \
|
||
|
+ : (__tgmath_complex_type2 (Val1, Val2)) \
|
||
|
Cfct (Val1, Val2)) \
|
||
|
: (__expr_is_real ((Val1) + (Val2)) \
|
||
|
- ? (__typeof ((__tgmath_complex_type (Val1)) 0 \
|
||
|
- + (__tgmath_complex_type (Val2)) 0)) \
|
||
|
+ ? (__tgmath_complex_type2 (Val1, Val2)) \
|
||
|
Fct##f (Val1, Val2) \
|
||
|
- : (__typeof ((__tgmath_complex_type (Val1)) 0 \
|
||
|
- + (__tgmath_complex_type (Val2)) 0)) \
|
||
|
+ : (__tgmath_complex_type2 (Val1, Val2)) \
|
||
|
Cfct##f (Val1, Val2))))
|
||
|
+# endif
|
||
|
|
||
|
+# if !__HAVE_BUILTIN_TGMATH
|
||
|
# define __TGMATH_2_NARROW_F(F, X, Y) \
|
||
|
(__extension__ (sizeof ((__tgmath_real_type (X)) 0 \
|
||
|
+ (__tgmath_real_type (Y)) 0) > sizeof (double) \
|
||
|
? F ## l (X, Y) \
|
||
|
: F (X, Y)))
|
||
|
+# endif
|
||
|
/* In most cases, these narrowing macro definitions based on sizeof
|
||
|
ensure that the function called has the right argument format, as
|
||
|
for other <tgmath.h> macros for compilers before GCC 8, but may not
|
||
|
@@ -553,35 +615,50 @@
|
||
|
|
||
|
In the case of macros for _Float32x return type, when _Float64x
|
||
|
exists, _Float64 arguments should result in the *f64 function being
|
||
|
- called while _Float32x arguments should result in the *f64x
|
||
|
- function being called. These cases cannot be distinguished using
|
||
|
- sizeof (or at all if the types are typedefs rather than different
|
||
|
- types). However, for these functions it is OK (does not affect the
|
||
|
- final result) to call a function with any argument format at least
|
||
|
- as wide as all the floating-point arguments, unless that affects
|
||
|
- rounding of integer arguments. Integer arguments are considered to
|
||
|
- have type _Float64, so the *f64 functions are preferred for f32x*
|
||
|
- macros when no argument has a wider floating-point type. */
|
||
|
-# if __HAVE_FLOAT64X_LONG_DOUBLE && __HAVE_DISTINCT_FLOAT128
|
||
|
+ called while _Float32x, float and double arguments should result in
|
||
|
+ the *f64x function being called (and integer arguments are
|
||
|
+ considered to have type _Float32x if any argument has type
|
||
|
+ _FloatNx, or double otherwise). These cases cannot be
|
||
|
+ distinguished using sizeof (or at all if the types are typedefs
|
||
|
+ rather than different types, in which case we err on the side of
|
||
|
+ using the wider type if unsure). */
|
||
|
+# if !__HAVE_BUILTIN_TGMATH_C2X
|
||
|
+# if __HAVE_FLOATN_NOT_TYPEDEF
|
||
|
+# define __TGMATH_NARROW_F32X_USE_F64X(X) \
|
||
|
+ !__builtin_types_compatible_p (__typeof (+(X)), _Float64)
|
||
|
+# else
|
||
|
+# define __TGMATH_NARROW_F32X_USE_F64X(X) \
|
||
|
+ (__builtin_types_compatible_p (__typeof (+(X)), double) \
|
||
|
+ || __builtin_types_compatible_p (__typeof (+(X)), float) \
|
||
|
+ || !__floating_type (__typeof (+(X))))
|
||
|
+# endif
|
||
|
+# endif
|
||
|
+# if __HAVE_FLOAT64X_LONG_DOUBLE && __HAVE_DISTINCT_FLOAT128
|
||
|
+# if !__HAVE_BUILTIN_TGMATH
|
||
|
# define __TGMATH_2_NARROW_F32(F, X, Y) \
|
||
|
(__extension__ (sizeof ((__tgmath_real_type (X)) 0 \
|
||
|
+ (__tgmath_real_type (Y)) 0) > sizeof (_Float64) \
|
||
|
- ? __TGMATH_F128 ((X) + (Y), F, (X, Y)) \
|
||
|
+ ? __TGMATH_F128LD ((X) + (Y), F, (X, Y)) \
|
||
|
F ## f64x (X, Y) \
|
||
|
: F ## f64 (X, Y)))
|
||
|
# define __TGMATH_2_NARROW_F64(F, X, Y) \
|
||
|
(__extension__ (sizeof ((__tgmath_real_type (X)) 0 \
|
||
|
+ (__tgmath_real_type (Y)) 0) > sizeof (_Float64) \
|
||
|
- ? __TGMATH_F128 ((X) + (Y), F, (X, Y)) \
|
||
|
+ ? __TGMATH_F128LD ((X) + (Y), F, (X, Y)) \
|
||
|
F ## f64x (X, Y) \
|
||
|
: F ## f128 (X, Y)))
|
||
|
+# endif
|
||
|
+# if !__HAVE_BUILTIN_TGMATH_C2X
|
||
|
# define __TGMATH_2_NARROW_F32X(F, X, Y) \
|
||
|
(__extension__ (sizeof ((__tgmath_real_type (X)) 0 \
|
||
|
+ (__tgmath_real_type (Y)) 0) > sizeof (_Float64) \
|
||
|
+ || __TGMATH_NARROW_F32X_USE_F64X ((X) + (Y)) \
|
||
|
? __TGMATH_F128 ((X) + (Y), F, (X, Y)) \
|
||
|
F ## f64x (X, Y) \
|
||
|
: F ## f64 (X, Y)))
|
||
|
-# elif __HAVE_FLOAT128
|
||
|
+# endif
|
||
|
+# elif __HAVE_FLOAT128
|
||
|
+# if !__HAVE_BUILTIN_TGMATH
|
||
|
# define __TGMATH_2_NARROW_F32(F, X, Y) \
|
||
|
(__extension__ (sizeof ((__tgmath_real_type (X)) 0 \
|
||
|
+ (__tgmath_real_type (Y)) 0) > sizeof (_Float64) \
|
||
|
@@ -589,16 +666,21 @@
|
||
|
: F ## f64 (X, Y)))
|
||
|
# define __TGMATH_2_NARROW_F64(F, X, Y) \
|
||
|
(F ## f128 (X, Y))
|
||
|
+# endif
|
||
|
+# if !__HAVE_BUILTIN_TGMATH_C2X
|
||
|
# define __TGMATH_2_NARROW_F32X(F, X, Y) \
|
||
|
(__extension__ (sizeof ((__tgmath_real_type (X)) 0 \
|
||
|
+ (__tgmath_real_type (Y)) 0) > sizeof (_Float32x) \
|
||
|
+ || __TGMATH_NARROW_F32X_USE_F64X ((X) + (Y)) \
|
||
|
? F ## f64x (X, Y) \
|
||
|
: F ## f64 (X, Y)))
|
||
|
-# else
|
||
|
+# endif
|
||
|
+# else
|
||
|
+# if !__HAVE_BUILTIN_TGMATH
|
||
|
# define __TGMATH_2_NARROW_F32(F, X, Y) \
|
||
|
(F ## f64 (X, Y))
|
||
|
# endif
|
||
|
-# endif /* !__HAVE_BUILTIN_TGMATH. */
|
||
|
+# endif
|
||
|
#else
|
||
|
# error "Unsupported compiler; you cannot use <tgmath.h>"
|
||
|
#endif
|