With an expression formed by a let-binding, you generally need
let bindings
in
expressions
(there are exceptions when monads are involved).
So, your code can be rewritten as follows (with simplification of r and w, which were not really necessary):
testing :: [Int] -> [Int] -> [Int]
testing lst1 lst2 =
let t = [ if y == 0 && x == 2 then 2 else y | (x,y) <- zip lst1 lst2]
t1 = [ if (v == 0) && (u == 2) then 2 else v | (u,v) <- zip t (tail t)]
in
head t : t1
(Note, I also switched u and v so that t1 and t has similar forms.
Now given a list like [2,0,0,0,1,0], it appears that your code is trying to replace 0 with 2 if the previous element is 2 (from the pattern of your code), so that eventually, the desired output is [2,2,2,2,1,0].
To achieve this, it is not enough to use two list comprehensions or any fixed number of comprehensions. You need to somehow apply this process recursively (again and again). So instead of only doing 2 steps, we can write out one step, (and apply it repeatedly). Taking your t1 = ... line, the one step function can be:
testing' lst =
let
t1 = [ if (u == 2) && (v == 0) then 2 else v | (u,v) <- zip lst (tail lst)]
in
head lst : t1
Now this gives:
*Main> testing' [2,0,0,0,1,0]
[2,2,0,0,1,0]
, as expected.
The rest of the job is to apply testing' as many times as necessary. Here applying it (length lst) times should suffice. So, we can first write a helper function to apply another function n times on a parameter, as follows:
apply_n 0 f x = x
apply_n n f x = f $ apply_n (n - 1) f x
This gives you what you expected:
*Main> apply_n (length [2,0,0,0,1,0]) testing' [2,0,0,0,1,0]
[2,2,2,2,1,0]
Of course, you can wrap the above in one function like:
testing'' lst = apply_n (length lst) testing' lst
and in the end:
*Main> testing'' [2,0,0,0,1,0]
[2,2,2,2,1,0]
NOTE: this is not the only way to do the filling, see the fill2 function in my answer to another question for an example of achieving the same thing using a finite state machine.