My professor has given us a refresher assignment in clisp. One exercise is to achieve the same thing in three ways: Return a flattened list of all positive integers in a given list.
Now, there's only one way I really like doing this, using cons and recursion, but he wants me to do this using mapcan and a loop (I suspect lisp is not his first choice of language because this style of coding feels extremely resistant to the nature of lisp). I'm having a hard time work开发者_运维知识库ing out how one would do this using a loop...I need to first start a list, I suppose?
I apologize for vague language as I'm not really sure how to TALK about using a functional language to write procedurally. Following is my first attempt.
(defun posint-loop (l)
(loop for i in l
do (if (listp i)
(posint-loop i)
(if (integerp i)
(if (> i 0)
(append i) ; this doesn't work because there's nothing to
; start appending to!
nil)
nil))))
In order to establish a new lexical binding, use let
or the with
keyword of loop
. In order to extend an existing list, you might want to use push
; if you need the original order, you can nreverse
the new list finally
.
Another way would be to use the when
and collect
keywords of loop
.
Another hint: mapcan
implicitly creates a new list.
Mapcan applies a function to each element of a list, expecting the function to return a list, and then concatenates those resulting lists together. To apply it to this problem, you just need to process each element of the toplevel list. If the element is a list, then you need to process it recursively. If it's not, then you either need to return an empty list (which will add no elements to the final result) or a list of just that element (which will add just that element to the final result):
(defun flatten2 (list)
(mapcan (lambda (x)
(cond
((listp x) (flatten2 x))
((and (integerp x) (plusp x)) (list x))
(t '())))
list))
(flatten2 '((a 1 -4) (3 5 c) 42 0))
;=> (1 3 5 42)
With loop, you can do just about the same thing with the recognition that (mapcan f list) is functionally equivalent to (loop for x in list nconc (funcall f x)). With that in mind, we have:
(defun flatten3 (list)
(loop for x in list
nconc (cond
((listp x) (flatten3 x))
((and (integerp x) (plusp x)) (list x))
(t '()))))
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