tm.texi.in (SELECT_CC_MODE): Update example.
* doc/tm.texi.in (SELECT_CC_MODE): Update example. (REVERSIBLE_CC_MODE): Fix example. (REVERSE_CONDITION): Fix typo. * doc/tm.texi: Regenerate. From-SVN: r217476
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3 changed files with 26 additions and 15 deletions
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@ -1,3 +1,10 @@
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2014-11-13 Eric Botcazou <ebotcazou@adacore.com>
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* doc/tm.texi.in (SELECT_CC_MODE): Update example.
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(REVERSIBLE_CC_MODE): Fix example.
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(REVERSE_CONDITION): Fix typo.
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* doc/tm.texi: Regenerate.
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2014-11-13 Tom de Vries <tom@codesourcery.com>
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* omp-low.c (pass_data_expand_omp): Set properties_provided to
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@ -26,7 +33,7 @@
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2014-11-14 Kirill Yukhin <kirill.yukhin@intel.com>
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* gcc/lra-lives.c (struct bb_data): Rename to ...
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* lra-lives.c (struct bb_data): Rename to ...
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(struct bb_data_pseudos): ... this.
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(initiate_live_solver): Update struct name.
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@ -5941,10 +5941,11 @@ for comparisons whose argument is a @code{plus}:
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@smallexample
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#define SELECT_CC_MODE(OP,X,Y) \
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(GET_MODE_CLASS (GET_MODE (X)) == MODE_FLOAT \
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? ((OP == EQ || OP == NE) ? CCFPmode : CCFPEmode) \
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: ((GET_CODE (X) == PLUS || GET_CODE (X) == MINUS \
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|| GET_CODE (X) == NEG) \
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(GET_MODE_CLASS (GET_MODE (X)) == MODE_FLOAT \
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? ((OP == LT || OP == LE || OP == GT || OP == GE) \
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? CCFPEmode : CCFPmode) \
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: ((GET_CODE (X) == PLUS || GET_CODE (X) == MINUS \
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|| GET_CODE (X) == NEG || GET_CODE (x) == ASHIFT) \
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? CC_NOOVmode : CCmode))
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@end smallexample
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@ -5987,10 +5988,11 @@ then @code{REVERSIBLE_CC_MODE (@var{mode})} must be zero.
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You need not define this macro if it would always returns zero or if the
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floating-point format is anything other than @code{IEEE_FLOAT_FORMAT}.
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For example, here is the definition used on the SPARC, where floating-point
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inequality comparisons are always given @code{CCFPEmode}:
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inequality comparisons are given either @code{CCFPEmode} or @code{CCFPmode}:
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@smallexample
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#define REVERSIBLE_CC_MODE(MODE) ((MODE) != CCFPEmode)
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#define REVERSIBLE_CC_MODE(MODE) \
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((MODE) != CCFPEmode && (MODE) != CCFPmode)
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@end smallexample
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@end defmac
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@ -6000,7 +6002,7 @@ comparison done in CC_MODE @var{mode}. The macro is used only in case
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@code{REVERSIBLE_CC_MODE (@var{mode})} is nonzero. Define this macro in case
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machine has some non-standard way how to reverse certain conditionals. For
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instance in case all floating point conditions are non-trapping, compiler may
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freely convert unordered compares to ordered one. Then definition may look
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freely convert unordered compares to ordered ones. Then definition may look
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like:
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@smallexample
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@ -4441,10 +4441,11 @@ for comparisons whose argument is a @code{plus}:
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@smallexample
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#define SELECT_CC_MODE(OP,X,Y) \
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(GET_MODE_CLASS (GET_MODE (X)) == MODE_FLOAT \
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? ((OP == EQ || OP == NE) ? CCFPmode : CCFPEmode) \
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: ((GET_CODE (X) == PLUS || GET_CODE (X) == MINUS \
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|| GET_CODE (X) == NEG) \
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(GET_MODE_CLASS (GET_MODE (X)) == MODE_FLOAT \
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? ((OP == LT || OP == LE || OP == GT || OP == GE) \
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? CCFPEmode : CCFPmode) \
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: ((GET_CODE (X) == PLUS || GET_CODE (X) == MINUS \
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|| GET_CODE (X) == NEG || GET_CODE (x) == ASHIFT) \
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? CC_NOOVmode : CCmode))
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@end smallexample
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@ -4467,10 +4468,11 @@ then @code{REVERSIBLE_CC_MODE (@var{mode})} must be zero.
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You need not define this macro if it would always returns zero or if the
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floating-point format is anything other than @code{IEEE_FLOAT_FORMAT}.
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For example, here is the definition used on the SPARC, where floating-point
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inequality comparisons are always given @code{CCFPEmode}:
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inequality comparisons are given either @code{CCFPEmode} or @code{CCFPmode}:
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@smallexample
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#define REVERSIBLE_CC_MODE(MODE) ((MODE) != CCFPEmode)
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#define REVERSIBLE_CC_MODE(MODE) \
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((MODE) != CCFPEmode && (MODE) != CCFPmode)
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@end smallexample
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@end defmac
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@ -4480,7 +4482,7 @@ comparison done in CC_MODE @var{mode}. The macro is used only in case
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@code{REVERSIBLE_CC_MODE (@var{mode})} is nonzero. Define this macro in case
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machine has some non-standard way how to reverse certain conditionals. For
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instance in case all floating point conditions are non-trapping, compiler may
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freely convert unordered compares to ordered one. Then definition may look
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freely convert unordered compares to ordered ones. Then definition may look
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like:
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@smallexample
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