extend.texi

理解和实践操作系统的一本好书

#define array(T, N) typeof(T [N])
@end smallexample

@noindent
Now the declaration can be rewritten this way:

@smallexample
array (pointer (char), 4) y;
@end smallexample

@noindent
Thus, @code{array (pointer (char), 4)} is the type of arrays of 4
pointers to @code{char}.
@end itemize

@emph{Compatibility Note:} In addition to @code{typeof}, GCC 2 supported
a more limited extension which permitted one to write

@smallexample
typedef @var{T} = @var{expr};
@end smallexample

@noindent
with the effect of declaring @var{T} to have the type of the expression
@var{expr}.  This extension does not work with GCC 3 (versions between
3.0 and 3.2 will crash; 3.2.1 and later give an error).  Code which
relies on it should be rewritten to use @code{typeof}:

@smallexample
typedef typeof(@var{expr}) @var{T};
@end smallexample

@noindent
This will work with all versions of GCC@.

@node Conditionals
@section Conditionals with Omitted Operands
@cindex conditional expressions, extensions
@cindex omitted middle-operands
@cindex middle-operands, omitted
@cindex extensions, @code{?:}
@cindex @code{?:} extensions

The middle operand in a conditional expression may be omitted.  Then
if the first operand is nonzero, its value is the value of the conditional
expression.

Therefore, the expression

@smallexample
x ? : y
@end smallexample

@noindent
has the value of @code{x} if that is nonzero; otherwise, the value of
@code{y}.

This example is perfectly equivalent to

@smallexample
x ? x : y
@end smallexample

@cindex side effect in ?:
@cindex ?: side effect
@noindent
In this simple case, the ability to omit the middle operand is not
especially useful.  When it becomes useful is when the first operand does,
or may (if it is a macro argument), contain a side effect.  Then repeating
the operand in the middle would perform the side effect twice.  Omitting
the middle operand uses the value already computed without the undesirable
effects of recomputing it.

@node Long Long
@section Double-Word Integers
@cindex @code{long long} data types
@cindex double-word arithmetic
@cindex multiprecision arithmetic
@cindex @code{LL} integer suffix
@cindex @code{ULL} integer suffix

ISO C99 supports data types for integers that are at least 64 bits wide,
and as an extension GCC supports them in C89 mode and in C++.
Simply write @code{long long int} for a signed integer, or
@code{unsigned long long int} for an unsigned integer.  To make an
integer constant of type @code{long long int}, add the suffix @samp{LL}
to the integer.  To make an integer constant of type @code{unsigned long
long int}, add the suffix @samp{ULL} to the integer.

You can use these types in arithmetic like any other integer types.
Addition, subtraction, and bitwise boolean operations on these types
are open-coded on all types of machines.  Multiplication is open-coded
if the machine supports fullword-to-doubleword a widening multiply
instruction.  Division and shifts are open-coded only on machines that
provide special support.  The operations that are not open-coded use
special library routines that come with GCC@.

There may be pitfalls when you use @code{long long} types for function
arguments, unless you declare function prototypes.  If a function
expects type @code{int} for its argument, and you pass a value of type
@code{long long int}, confusion will result because the caller and the
subroutine will disagree about the number of bytes for the argument.
Likewise, if the function expects @code{long long int} and you pass
@code{int}.  The best way to avoid such problems is to use prototypes.

@node Complex
@section Complex Numbers
@cindex complex numbers
@cindex @code{_Complex} keyword
@cindex @code{__complex__} keyword

ISO C99 supports complex floating data types, and as an extension GCC
supports them in C89 mode and in C++, and supports complex integer data
types which are not part of ISO C99.  You can declare complex types
using the keyword @code{_Complex}.  As an extension, the older GNU
keyword @code{__complex__} is also supported.

For example, @samp{_Complex double x;} declares @code{x} as a
variable whose real part and imaginary part are both of type
@code{double}.  @samp{_Complex short int y;} declares @code{y} to
have real and imaginary parts of type @code{short int}; this is not
likely to be useful, but it shows that the set of complex types is
complete.

To write a constant with a complex data type, use the suffix @samp{i} or
@samp{j} (either one; they are equivalent).  For example, @code{2.5fi}
has type @code{_Complex float} and @code{3i} has type
@code{_Complex int}.  Such a constant always has a pure imaginary
value, but you can form any complex value you like by adding one to a
real constant.  This is a GNU extension; if you have an ISO C99
conforming C library (such as GNU libc), and want to construct complex
constants of floating type, you should include @code{<complex.h>} and
use the macros @code{I} or @code{_Complex_I} instead.

@cindex @code{__real__} keyword
@cindex @code{__imag__} keyword
To extract the real part of a complex-valued expression @var{exp}, write
@code{__real__ @var{exp}}.  Likewise, use @code{__imag__} to
extract the imaginary part.  This is a GNU extension; for values of
floating type, you should use the ISO C99 functions @code{crealf},
@code{creal}, @code{creall}, @code{cimagf}, @code{cimag} and
@code{cimagl}, declared in @code{<complex.h>} and also provided as
built-in functions by GCC@.

@cindex complex conjugation
The operator @samp{~} performs complex conjugation when used on a value
with a complex type.  This is a GNU extension; for values of
floating type, you should use the ISO C99 functions @code{conjf},
@code{conj} and @code{conjl}, declared in @code{<complex.h>} and also
provided as built-in functions by GCC@.

GCC can allocate complex automatic variables in a noncontiguous
fashion; it's even possible for the real part to be in a register while
the imaginary part is on the stack (or vice-versa).  Only the DWARF2
debug info format can represent this, so use of DWARF2 is recommended.
If you are using the stabs debug info format, GCC describes a noncontiguous
complex variable as if it were two separate variables of noncomplex type.
If the variable's actual name is @code{foo}, the two fictitious
variables are named @code{foo$real} and @code{foo$imag}.  You can
examine and set these two fictitious variables with your debugger.

@node Floating Types
@section Additional Floating Types
@cindex additional floating types
@cindex @code{__float80} data type
@cindex @code{__float128} data type
@cindex @code{w} floating point suffix
@cindex @code{q} floating point suffix
@cindex @code{W} floating point suffix
@cindex @code{Q} floating point suffix

As an extension, the GNU C compiler supports additional floating
types, @code{__float80} and @code{__float128} to support 80bit
(@code{XFmode}) and 128 bit (@code{TFmode}) floating types.
Support for additional types includes the arithmetic operators:
add, subtract, multiply, divide; unary arithmetic operators;
relational operators; equality operators; and conversions to and from
integer and other floating types.  Use a suffix @samp{w} or @samp{W}
in a literal constant of type @code{__float80} and @samp{q} or @samp{Q}
for @code{_float128}.  You can declare complex types using the
corresponding internal complex type, @code{XCmode} for @code{__float80}
type and @code{TCmode} for @code{__float128} type:

@smallexample
typedef _Complex float __attribute__((mode(TC))) _Complex128;
typedef _Complex float __attribute__((mode(XC))) _Complex80;
@end smallexample

Not all targets support additional floating point types.  @code{__float80}
is supported on i386, x86_64 and ia64 targets and target @code{__float128}
is supported on x86_64 and ia64 targets.

@node Decimal Float
@section Decimal Floating Types
@cindex decimal floating types
@cindex @code{_Decimal32} data type
@cindex @code{_Decimal64} data type
@cindex @code{_Decimal128} data type
@cindex @code{df} integer suffix
@cindex @code{dd} integer suffix
@cindex @code{dl} integer suffix
@cindex @code{DF} integer suffix
@cindex @code{DD} integer suffix
@cindex @code{DL} integer suffix

As an extension, the GNU C compiler supports decimal floating types as
defined in the N1176 draft of ISO/IEC WDTR24732.  Support for decimal
floating types in GCC will evolve as the draft technical report changes.
Calling conventions for any target might also change.  Not all targets
support decimal floating types.

The decimal floating types are @code{_Decimal32}, @code{_Decimal64}, and
@code{_Decimal128}.  They use a radix of ten, unlike the floating types
@code{float}, @code{double}, and @code{long double} whose radix is not
specified by the C standard but is usually two.

Support for decimal floating types includes the arithmetic operators
add, subtract, multiply, divide; unary arithmetic operators;
relational operators; equality operators; and conversions to and from
integer and other floating types.  Use a suffix @samp{df} or
@samp{DF} in a literal constant of type @code{_Decimal32}, @samp{dd}
or @samp{DD} for @code{_Decimal64}, and @samp{dl} or @samp{DL} for
@code{_Decimal128}.

GCC support of decimal float as specified by the draft technical report
is incomplete:

@itemize @bullet
@item
Translation time data type (TTDT) is not supported.

@item
When the value of a decimal floating type cannot be represented in the
integer type to which it is being converted, the result is undefined
rather than the result value specified by the draft technical report.
@end itemize

Types @code{_Decimal32}, @code{_Decimal64}, and @code{_Decimal128}
are supported by the DWARF2 debug information format.

@node Hex Floats
@section Hex Floats
@cindex hex floats

ISO C99 supports floating-point numbers written not only in the usual
decimal notation, such as @code{1.55e1}, but also numbers such as
@code{0x1.fp3} written in hexadecimal format.  As a GNU extension, GCC
supports this in C89 mode (except in some cases when strictly
conforming) and in C++.  In that format the
@samp{0x} hex introducer and the @samp{p} or @samp{P} exponent field are
mandatory.  The exponent is a decimal number that indicates the power of
2 by which the significant part will be multiplied.  Thus @samp{0x1.f} is
@tex
$1 {15\over16}$,
@end tex
@ifnottex
1 15/16,
@end ifnottex
@samp{p3} multiplies it by 8, and the value of @code{0x1.fp3}
is the same as @code{1.55e1}.

Unlike for floating-point numbers in the decimal notation the exponent
is always required in the hexadecimal notation.  Otherwise the compiler
would not be able to resolve the ambiguity of, e.g., @code{0x1.f}.  This
could mean @code{1.0f} or @code{1.9375} since @samp{f} is also the
extension for floating-point constants of type @code{float}.

@node Fixed-Point
@section Fixed-Point Types
@cindex fixed-point types
@cindex @code{_Fract} data type
@cindex @code{_Accum} data type
@cindex @code{_Sat} data type
@cindex @code{hr} fixed-suffix
@cindex @code{r} fixed-suffix
@cindex @code{lr} fixed-suffix
@cindex @code{llr} fixed-suffix
@cindex @code{uhr} fixed-suffix
@cindex @code{ur} fixed-suffix
@cindex @code{ulr} fixed-suffix
@cindex @code{ullr} fixed-suffix
@cindex @code{hk} fixed-suffix
@cindex @code{k} fixed-suffix
@cindex @code{lk} fixed-suffix
@cindex @code{llk} fixed-suffix
@cindex @code{uhk} fixed-suffix
@cindex @code{uk} fixed-suffix
@cindex @code{ulk} fixed-suffix
@cindex @code{ullk} fixed-suffix
@cindex @code{HR} fixed-suffix
@cindex @code{R} fixed-suffix
@cindex @code{LR} fixed-suffix
@cindex @code{LLR} fixed-suffix
@cindex @code{UHR} fixed-suffix
@cindex @code{UR} fixed-suffix
@cindex @code{ULR} fixed-suffix
@cindex @code{ULLR} fixed-suffix
@cindex @code{HK} fixed-suffix
@cindex @code{K} fixed-suffix
@cindex @code{LK} fixed-suffix
@cindex @code{LLK} fixed-suffix
@cindex @code{UHK} fixed-suffix
@cindex @code{UK} fixed-suffix
@cindex @code{ULK} fixed-suffix
@cindex @code{ULLK} fixed-suffix

As an extension, the GNU C compiler supports fixed-point types as
defined in the N1169 draft of ISO/IEC DTR 18037.  Support for fixed-point
types in GCC will evolve as the draft technical report changes.
Calling conventions for any target might also change.  Not all targets
support fixed-point types.

The fixed-point types are
@code{short _Fract},
@code{_Fract},
@code{long _Fract},
@code{long long _Fract},
@code{unsigned short _Fract},
@code{unsigned _Fract},
@code{unsigned long _Fract},
@code{unsigned long long _Fract},
@code{_Sat short _Fract},
@code{_Sat _Fract},
@code{_Sat long _Fract},
@code{_Sat long long _Fract},
@code{_Sat unsigned short _Fract},
@code{_Sat unsigned _Fract},
@code{_Sat unsigned long _Fract},
@code{_Sat unsigned long long _Fract},
@code{short _Accum},
@code{_Accum},
@code{long _Accum},
@code{long long _Accum},
@code{unsigned short _Accum},
@code{unsigned _Accum},
@code{unsigned long _Accum},
@code{unsigned long long _Accum},
@code{_Sat short _Accum},
@code{_Sat _Accum},
@code{_Sat long _Accum},
@code{_Sat long long _Accum},
@code{_Sat unsigned short _Accum},
@code{_Sat unsigned _Accum},
@code{_Sat unsigned long _Accum},
@code{_Sat unsigned long long _Accum}.
Fixed-point data values contain fractional and optional integral parts.
The format of fixed-point data varies and depends on the target machine.

Support for fixed-point types includes prefix and postfix increment
and decrement operators (@code{++}, @code{--}); unary arithmetic operators
(@code{+}, @code{-}, @code{!}); binary arithmetic operators (@code{+},
@code{-}, @code{*}, @code{/}); binary shift operators (@code{<<}, @code{>>});
relational operators (@code{<}, @code{<=}, @code{>=}, @code{>});
equality operators (@code{==}, @code{!=}); assignment operators
(@code{+=}, @code{-=}, @code{*=}, @code{/=}, @code{<<=}, @code{>>=});
and conversions to and from integer, floating-point, or fixed-point types.

Use a suffix @samp{hr} or @samp{HR} in a literal constant of type
@code{short _Fract} and @code{_Sat short _Fract},
@samp{r} or @samp{R} for @code{_Fract} and @code{_Sat _Fract},
@samp{lr} or @samp{LR} for @code{long _Fract} and @code{_Sat long _Fract},
@samp{llr} or @samp{LLR} for @code{long long _Fract} and
@code{_Sat long long _Fract},