I think your code works; in any case, List.concat is more like the LISP append. Here's the version I wrote that's a more idiomatic translation:
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19
(* (defun quicksort (list) (let* ((x (car list)) (r (cdr list)) (fn (lambda (a) (a<x))) ) (append (quicksort (remove-if-not fn r)) (list x) (quicksort(remove-if fn r))) )) *) let rec quicksort list = match list with | [] -> [] | x::r -> let fn a = a < x List.concat [quicksort (r |> List.filter fn); [x]; quicksort (r |> List.filter (not<<fn))] let r = quicksort [7;3;5;6;1;4;2] printfn "%A" r
Thanks, and that's nice code.
I particularly like the fact that you can pattern a list into head::tail like that.
Interestingly though, it still does include a basis, if I am reading it right... |[] -> []
I actually don't know why the CL version doesn't need one - maybe there's some kind of basis implicit in 'append' or something like that.
Thanks again!
In CL, if you have the empty list, the "car" and "cdr" don't throw an exception, they just return the empty list again. In F#, these (head/tail/pattern-match-with=::) throw.
That's a good point. I remember from the little I've read that CL, in want of any other resolution, resolves to nil.
But what I wonder about more in the example is that there is any resolution at all.
For instance if I try something like this:
(defun infinitelist (L)
(cons(car L) (infinitelist(cdr L)) ))
I get "Program stack overflow" because it does not have a basis to return at null.
In other words, car<> and cdr<> return <> but a recursive funcall on <> keeps on returning <> ad finitum.
I still don't see how the quicksort does not cause a stack overflow.
I think it might have something to do with 'append' but I'm not sure to be honest.
I could just be missing something.
For instance if I try something like this:
(defun infinitelist (L)
(cons(car L) (infinitelist(cdr L)) ))I get "Program stack overflow" because it does not have a basis to return at null.
In other words, car<> and cdr<> return <> but a recursive funcall on <> keeps on returning <> ad finitum.
I still don't see how the quicksort does not cause a stack overflow.
Quicksort as it stands is not tail-recursive, and so on a big enough data, both the (fixed) CL and F# versions will stackoverflow. But it needs to be a very big list.
(That said, yes, looking more carefully back at your original CL code, it does just loop infinitely until stackoverflow, without a base case to prevent the recursive calls.)
Great, thanks for the advice, the F# code, and the points about stack overflow, tail-recursion etc.
Sorry again about the dodgy code to begin with.
actually scratch that, I think it might need a basis in CL too, which makes sense
i think i had a basis in a calling function
that's what i get for sprawling code
sorry about that
(how do you make the very-ashamed smiley?)
by the way,
sorry about the formatting glitch - I got the F# formatting but that was the expense!
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Hi.
I've been trying to replicate an implementation of quicksort in common lisp in F#.
It's not my lisp code (some guy called swisspig or something), just trying to translate it for practice.
The funny thing is, it seems to need a basis to terminate in F#, but not in CL.
The lisp code looks something like this:
(defun quicksort (list)
(let* ((x (car list)) (r (cdr list)) (fn (lambda (a) (a<x))) )
(append (quicksort (remove-if-not fn r)) (list x) (quicksort(remove-if fn r))) ))
I formulated it into F# like this:
It's a bit messy, but as far as I can see the recursive line is exactly the same, functionally, as the lisp implementation.
This returns an empty list runtime error without the basis.
I think this is probably due to a difference in the way 'append' and '@' work. In particular, 'append' joins together a variable number of lists whereas (each) '@' only joins two, I think.
Alternatively, or as well, it could pertain to a difference between the filter and remove-if.
Or, I could have just made a mistake!
Does anyone have any ideas as to what exactly might account for the difference?
Thanks!