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add CCArray.swap
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2 changed files with 36 additions and 3 deletions
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@ -468,6 +468,35 @@ let compare cmp a b =
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compare CCOrd.compare [| 1; 2; 3 |] [| 1; 2; |] > 0
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*)
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(* swap elements of array *)
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let swap a i j =
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if i<>j then (
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let tmp = a.(i) in
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a.(i) <- a.(j);
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a.(j) <- tmp;
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)
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(*$T
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let a = [| 1;2;3 |] in \
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swap a 0 1; \
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a = [| 2;1;3 |]
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let a = [| 1;2;3 |] in \
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swap a 0 2; \
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a = [| 3;2;1 |]
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*)
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(*$QR
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Q.(array small_int) (fun a ->
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let b = Array.copy a in
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for i = 0 to Array.length a-1 do
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for j = i+1 to Array.length a-1 do
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swap a i j; done; done;
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for i = 0 to Array.length a-1 do
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for j = i+1 to Array.length a-1 do
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swap a i j; done; done;
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a=b)
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*)
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(* shuffle a[i...j[ using the given int random generator
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See http://en.wikipedia.org/wiki/Fisher-Yates_shuffle *)
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let _shuffle _rand_int a i j =
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@ -23,6 +23,10 @@ val equal : 'a equal -> 'a t equal
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val compare : 'a ord -> 'a t ord
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val swap : 'a t -> int -> int -> unit
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(** [swap arr i j] swaps elements at indices [i] and [j].
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@since NEXT_RELEASE *)
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val get : 'a t -> int -> 'a
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val get_safe : 'a t -> int -> 'a option
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@ -71,10 +75,10 @@ val sorted : ('a -> 'a -> int) -> 'a t -> 'a array
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val sort_indices : ('a -> 'a -> int) -> 'a t -> int array
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(** [sort_indices cmp a] returns a new array [b], with the same length as [a],
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such that [b.(i)] is the index at which the [i]-th element of [sorted cmp a]
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such that [b.(i)] is the index at which the [i]-th element of [sorted cmp a]
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appears in [a]. [a] is not modified.
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In other words, [map (fun i -> a.(i)) (sort_indices cmp a) = sorted cmp a].
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In other words, [map (fun i -> a.(i)) (sort_indices cmp a) = sorted cmp a].
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[sort_indices] yields the inverse permutation of {!sort_ranking}.
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@since 1.0 *)
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@ -84,7 +88,7 @@ val sort_ranking : ('a -> 'a -> int) -> 'a t -> int array
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such that [b.(i)] is the index at which the [i]-the element of [a] appears
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in [sorted cmp a]. [a] is not modified.
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In other words, [map (fun i -> (sorted cmp a).(i)) (sort_ranking cmp a) = a].
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In other words, [map (fun i -> (sorted cmp a).(i)) (sort_ranking cmp a) = a].
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[sort_ranking] yields the inverse permutation of {!sort_indices}.
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In the absence of duplicate elements in [a], we also have
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