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August 29, 2015 14:00
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type tree = | |
T of int * child list | |
and | |
child = unit -> tree | |
let rec mktree n = | |
let f i = fun () -> mktree i in | |
(T (n, [f (n * 2); f (n * 3); f (n * 5)])) | |
let less (T(v1, _)) (T(v2, _)) = v1 < v2 | |
let eq (T(v1, _)) (T(v2, _)) = v1 = v2 | |
let mkfn k e = fun x -> k (e :: x) | |
let insertion l1 l2 = | |
let rec loop k = function | |
h1::tl1 as l1 -> (function | |
h2::tl2 when less h2 h1 -> loop (mkfn k h2) l1 tl2 | |
| h2::tl2 when eq h1 h2 -> loop (mkfn k h1) tl1 tl2 | |
| l2 -> loop (mkfn k h1) tl1 l2) | |
| [] -> (function | |
h2::tl2 -> loop (mkfn k h2) [] tl2 | |
| [] -> k []) | |
in | |
loop (fun x -> x) l1 l2 | |
let hamming n = | |
let rec loop k = function | |
i when i = n -> fun _ -> k [] | |
| i -> (function | |
T(v, c)::tl -> loop (mkfn k v) (i + 1) (insertion tl (List.map (fun f -> f ()) c)) | |
| [] -> loop k 1 [(mktree 1)]) | |
in | |
loop (fun x -> x) 0 [];; |
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