Let's assume:
(defmacro testing (&optional var)
`(list 'this 'is
,@(when (consp var) `('a 'list))))
when called:
>(testing 2)
(THIS IS)
>(testing (list 1 2))
(THIS IS A LIST)
which is what I wanted. But now, when I pass a parameter that is a list:
>(defparameter bla (list 1 2 3))
BLA
>(testing bla)
(THIS IS)
which I suppose is because the macro would check (consp bla) where bla is a symbol, instead of the list? How do I prevent this?
Thanks
You could do something like:
(defmacro testing (&optional var)
`(if (consp ,var)
'(this is a list)
'(this is)))
So var will be evaluated at run time (not compile time). var only appears one time in the expansion of the macro, but if it appeared more than once, you would have to use a gensym.
EDIT: If you don't want to type '(this is) twice, do this:
(defmacro testing (&optional var)
`(append '(this is) (when (consp ,var) '(a list))))
Don't use eval, it's slow, and completely unnecessary. By substituting var into the macro expansion, it will naturally be evaluated at run-time. If you use eval, you will be doing something like this:
(eval (append '(list 'this 'is) (when (consp 'bla) '('a 'list))))
Every time that executes, it will build up a list representing the code and compile it before running it. (Hopefully this isn't in a loop!) If you just use a macro which generates straightforward code (without eval), it will compile only once.
(testing (list 1 2)) ; => (this is a list) You can see here that (list 1 2) has been evaluated, the result was consp, so it returns (this is a list). Can you post the code which you were trying?The problem here is that the expression
,@(when (consp var) `('a 'list))))
is evaluated at compile time, when you only have literal (unevaluated) values of arguments. In your case: 2, (list 1 2), and bla.
The only solution to this, that I'm aware of, is to use eval. This particular example can be changed as follows:
(defmacro testing (&optional var)
`(eval (append '(list 'this 'is)
(when (consp ',var)
'('a 'list))))
But, I think, you'll agree, that its really ugly. And it won't work if you want to use lexical variables. Usually, there are ways to reformulate the problem, so that such perversions aren't needed.
(1 2 3)