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Category:Social networking servicesQ:
Haskell, treeList function not tail recursive
I’ve been working on this small code in Haskell using the library “hector”, which is a graph traversal library that has a function called treeList. I’m trying to write a tail recursive version, but I cannot get it to work and could not find an answer to this specific problem online. Here is what I’ve written:
foldr [x]. treeList $ []
foldr [x]. treeList $ [1,2,3]
So what I’m trying to do in the second line is to repeat the function on the left if the stack is empty (the right is just for demonstration).
I get an error in GHC saying that both lines are not tail recursive.
In the following picture I show the treeList function from the library hector, as well as the stack function given in the above picture.
I’ve tried to implement it with recursion and iteration but none of them worked.
The only answer I found was this one, and maybe someone here can tell me how to implement the procedure this function is supposed to do.
EDIT:
My Haskell knowledge is not that great, and I came here from the Javascript world, so I have quite a few questions.
Is treeList in hector actually tail recursive, and if not, what would be the easiest way to achieve that?
If there is another answer to my original question, would it be easier in Ruby?
Is there a difference between “tail recursive” and “not tail recursive” in Haskell? For example, this function is tail recursive in the second line, but non-tail recursive in the first line:
foldr (\x y -> x + y) 0 [1,2,3]
I’m also a bit confused by the equivalent descriptions for tail recursion and not tail recursion. Could someone explain how to use them?
A:
This thread from SO discusses the difference between tail-recursion and tail-call optimization; it includes an illustration.
What you are observing is that the function is tail-recursive, but the implementation is not optimized to take advantage of it.
For example, there is a
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