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A self-referential macro is one whose name appears in its definition. Recall that all macro definitions are rescanned for more macros to replace. If the self-reference were considered a use of the macro, it would produce an infinitely large expansion. To prevent this, the self-reference is not considered a macro call. It is passed into the preprocessor output unchanged. Consider an example:
#define foo (4 + foo)
where foo
is also a variable in your program.
Following the ordinary rules, each reference to foo
will expand
into (4 + foo)
; then this will be rescanned and will expand into
(4 + (4 + foo))
; and so on until the computer runs out of memory.
The self-reference rule cuts this process short after one step, at
(4 + foo)
. Therefore, this macro definition has the possibly
useful effect of causing the program to add 4 to the value of foo
wherever foo
is referred to.
In most cases, it is a bad idea to take advantage of this feature. A
person reading the program who sees that foo
is a variable will
not expect that it is a macro as well. The reader will come across the
identifier foo
in the program and think its value should be that
of the variable foo
, whereas in fact the value is four greater.
One common, useful use of self-reference is to create a macro which expands to itself. If you write
#define EPERM EPERM
then the macro EPERM
expands to EPERM
. Effectively, it is
left alone by the preprocessor whenever it's used in running text. You
can tell that it's a macro with `#ifdef'. You might do this if you
want to define numeric constants with an enum
, but have
`#ifdef' be true for each constant.
If a macro x
expands to use a macro y
, and the expansion of
y
refers to the macro x
, that is an indirect
self-reference of x
. x
is not expanded in this case
either. Thus, if we have
#define x (4 + y) #define y (2 * x)
then x
and y
expand as follows:
x ==> (4 + y) ==> (4 + (2 * x)) y ==> (2 * x) ==> (2 * (4 + y))
Each macro is expanded when it appears in the definition of the other macro, but not when it indirectly appears in its own definition.