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authorMartin Liska <mliska@suse.cz>2022-10-15 15:32:39 +0200
committerMartin Liska <mliska@suse.cz>2022-10-15 15:32:39 +0200
commit2c92cfe87d2bb8aa0eb78f3932fca16699cb35c9 (patch)
treeb118381a0a883a762ddd56c0e91608d937ee8bdf /gcc/doc
parentbd21c04269deded2c7476ceca1100a26f28ea526 (diff)
parentbaeec7cc83b19b46d1c73523f06efa7ea2b30390 (diff)
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Merge branch 'master' into devel/sphinx
Diffstat (limited to 'gcc/doc')
-rw-r--r--gcc/doc/invoke.texi10
1 files changed, 5 insertions, 5 deletions
diff --git a/gcc/doc/invoke.texi b/gcc/doc/invoke.texi
index c6de620..1c0fe7d 100644
--- a/gcc/doc/invoke.texi
+++ b/gcc/doc/invoke.texi
@@ -13747,18 +13747,18 @@ default, @option{-fexcess-precision=fast} is in effect; this means that
operations may be carried out in a wider precision than the types specified
in the source if that would result in faster code, and it is unpredictable
when rounding to the types specified in the source code takes place.
-When compiling C, if @option{-fexcess-precision=standard} is specified then
-excess precision follows the rules specified in ISO C99; in particular,
+When compiling C or C++, if @option{-fexcess-precision=standard} is specified
+then excess precision follows the rules specified in ISO C99 or C++; in particular,
both casts and assignments cause values to be rounded to their
semantic types (whereas @option{-ffloat-store} only affects
-assignments). This option is enabled by default for C if a strict
-conformance option such as @option{-std=c99} is used.
+assignments). This option is enabled by default for C or C++ if a strict
+conformance option such as @option{-std=c99} or @option{-std=c++17} is used.
@option{-ffast-math} enables @option{-fexcess-precision=fast} by default
regardless of whether a strict conformance option is used.
@opindex mfpmath
@option{-fexcess-precision=standard} is not implemented for languages
-other than C. On the x86, it has no effect if @option{-mfpmath=sse}
+other than C or C++. On the x86, it has no effect if @option{-mfpmath=sse}
or @option{-mfpmath=sse+387} is specified; in the former case, IEEE
semantics apply without excess precision, and in the latter, rounding
is unpredictable.