change library(random) to use O'Keefe code.
git-svn-id: https://yap.svn.sf.net/svnroot/yap/trunk@80 b08c6af1-5177-4d33-ba66-4b1c6b8b522a
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@@ -15,6 +15,13 @@
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* *
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*************************************************************************/
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% original code from RA O'Keefe.
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% This is algorithm AS 183 from Applied Statistics. I also have a C
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% version. It is really very good. It is straightforward to make a
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% version which yields 15-bit random integers using only integer
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% arithmetic.
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:- module(random, [
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random/1,
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random/3,
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@@ -24,79 +31,90 @@
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setrand/1
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]).
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:- load_foreign_files([random], [], init_random).
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random(X) :- X is random.
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random(X, LOW, UPPER) :- integer(LOW), integer(UPPER), !,
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X is integer(random*(UPPER-LOW))+LOW.
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random(X, LOW, UPPER) :-
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X is random*(UPPER-LOW)+LOW.
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% random(R) binds R to a new random number in [0.0,1.0)
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randseq(L, M, Rs) :-
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integer(L),
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L > 0,
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integer(M),
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M > 0,
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M > L,
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randseq(L, M, [], Rs).
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% random(L, U, R) binds R to a random integer in [L,U)
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% when L and U are integers (note that U will NEVER be generated),
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% or to a random floating number in [L,U) otherwise.
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randseq(0, _, Rs, Rs) :- !.
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randseq(K, N, Set, Rs) :-
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X is integer(random*N),
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not_in(Set, X), !,
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K1 is K-1,
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randseq(K1, N, [X|Set], Rs).
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randseq(K, N, Set, Rs) :-
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randseq(K, N, Set, Rs).
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random(L, U, R) :- integer(L), integer(U), !,
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random(X),
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R is L+integer((U-L)*X).
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random(L, U, R) :-
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number(L), number(U), !,
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random(X),
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R is L+((U-L)*X).
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not_in([], _).
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not_in([X|L], Y) :- X \= Y,
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not_in(L, Y).
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randset(L, M, Rs) :-
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integer(L),
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L > 0,
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integer(M),
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M > 0,
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M > L,
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randset(L, M, [], Rs).
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randset(0, _, Rs, Rs) :- !.
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randset(K, N, Set, Rs) :-
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X is integer(random*N),
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addnew(Set, X, NSet), !,
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K1 is K-1,
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randset(K1, N, NSet, Rs).
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randset(K, N, Set, Rs) :-
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randset(K, N, Set, Rs).
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addnew([], Y, [Y]).
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addnew([X|L], Y, [Y,X|L]) :- X > Y, !.
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addnew([X|L], Y, [X|NSet]) :-
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X < Y,
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addnew(L, Y, NSet).
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getrand(rand(X,Y,Z)) :-
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srandom(Seed0),
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Seed is abs(Seed0),
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X is Seed mod 30269,
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Seed1 is Seed // 30269,
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Y is Seed1 mod 30307,
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Seed2 is Seed1 // 30307,
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Z is Seed2 mod 30323.
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/* There are two versions of this operation.
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randset(K, N, S)
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generates a random set of K integers in the range 1..N.
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The result is an ordered list, such as setof might produce.
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randseq(K, N, L)
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generates a random sequence of K integers, the order is as
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random as we can make it.
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*/
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randset(K, N, S) :-
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K >= 0,
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K =< N,
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randset(K, N, [], S).
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randset(0, _, S, S) :- !.
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randset(K, N, Si, So) :-
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random(X),
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X * N < K, !,
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J is K-1,
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M is N-1,
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randset(J, M, [N|Si], So).
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randset(K, N, Si, So) :-
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M is N-1,
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randset(K, M, Si, So).
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randseq(K, N, S) :-
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randseq(K, N, L, []),
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keysort(L, R),
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strip_keys(R, S).
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randseq(0, _, S, S) :- !.
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randseq(K, N, [Y-N|Si], So) :-
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random(X),
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X * N < K, !,
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random(Y),
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J is K-1,
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M is N-1,
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randseq(J, M, Si, So).
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randseq(K, N, Si, So) :-
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M is N-1,
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randseq(K, M, Si, So).
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strip_keys([], []) :- !.
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strip_keys([_-K|L], [K|S]) :-
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strip_keys(L, S).
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setrand(rand(X,Y,Z)) :-
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integer(X),
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X > 1,
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X < 30269,
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integer(Y),
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Y > 1,
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Y < 30307,
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integer(Z),
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Z > 1,
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Z < 30323,
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Seed is X + 30269*(Y + 30307*Z),
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srandom(Seed).
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X > 0,
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X < 30269,
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Y > 0,
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Y < 30307,
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Z > 0,
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Z < 30323,
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setrand(X,Y,Z).
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