/* Stable marriage problem in Picat. Problem and OPL model from Pascal Van Hentenryck "The OPL Optimization Programming Language", page 43ff. Also, see http://www.comp.rgu.ac.uk/staff/ha/ZCSP/additional_problems/stable_marriage/stable_marriage.pdf To run problem #8, one have to increase the stack/heap size. E.g. $ picat -s 9999999 -g go3 stable_marriage.pi Model created by Hakan Kjellerstrand, hakank@gmail.com See also my Picat page: http://www.hakank.org/picat/ */ import util. import cp. main => go. go => garbage_collect(300_000_000), all_solutions(1), all_solutions(2), all_solutions(3), all_solutions(4), all_solutions(5), % one_solution(6), all_solutions(6), % one_solution(7), all_solutions(7), % one_solution(8), nl. go2 => garbage_collect(200_000_000), % one_solution(7). all_solutions(7). % % To run problem #8, one have to increase the stack/heap size. % E.g. % $ picat -s 9999999 -g go3 stable_marriage.pi % go3 => garbage_collect(300_000_000), one_solution(8). all_solutions(Problem) => printf("\nProblem %d:\n", Problem), time2(L = findall([Husband,Wife], stable_marriage(Problem,Husband,Wife))), println(L), foreach([H,W] in L) printf("Husband: %w\n",H), printf("Wife : %w\n",W), nl end. one_solution(Problem) => printf("\nProblem %d:\n", Problem), time2(stable_marriage(Problem,Husband,Wife)), printf("Husband: %w\n",Husband), printf("Wife : %w\n",Wife), nl. stable_marriage(Problem,Husband,Wife) => problem(Problem, RankWomen,RankMen), NumMen = length(RankWomen), NumWomen = length(RankMen), Wife = new_list(NumMen), Wife :: 1..NumWomen, Husband = new_list(NumWomen), Husband :: 1..NumMen, assignment(Wife,Husband), all_distinct(Wife), all_distinct(Husband), % all_different(Wife), % all_different(Husband), foreach(M in 1..NumMen) %% Husband[Wife[M]] #= M % element(M,Wife,WifeM), % element(WifeM,Husband,HusbandWifeM), % HusbandWifeM #= M % This is faster element2(M,Wife,Husband) end, foreach(W in 1..NumWomen) %% Wife[Husband[W]] #= W % element(W,Husband,HusbandW), % element(HusbandW,Wife,WifeHusbandW), % WifeHusbandW #= W element2(W,Husband,Wife) end, foreach(M in 1..NumMen,O in 1..NumWomen) % (RankMen[M,O] #< RankMen[M, Wife[M]]) => % (RankWomen[O,Husband[O]] #< RankWomen[O,M]) matrix_element(RankMen,M,Wife[M],RankMenMWifeM), matrix_element(RankWomen,O,Husband[O],RankWomenOHusbandO), (RankMen[M,O] #< RankMenMWifeM) #=> (RankWomenOHusbandO #< RankWomen[O,M]) end, foreach(W in 1..NumWomen, O in 1..NumMen) % (RankWomen[W,O] #< RankWomen[W,Husband[W]]) => % (RankMen[O,Wife[O]] #< RankMen[O,W]) matrix_element(RankWomen,W,Husband[W],RankWomenWHusbandW), matrix_element(RankMen,O,Wife[O],RankMenOWifeO), (RankWomen[W,O] #< RankWomenWHusbandW) #=> (RankMenOWifeO #< RankMen[O,W]) end, Vars = Wife ++ Husband, println(searching), solve([ffc,down],Vars). % solve([ffd,split],Vars). % % handling % Husband[Wife[M]] #= M, % i.e. % Y[X[I]] #= I element2(I,X,Y) => element(I,X,XI), element(XI,Y,XIY), XIY #= I. % % Original problem from Van Hentenryck % problem(1, W, M) => W = [[1, 2, 4, 3, 5], % rankWomen [3, 5, 1, 2, 4], [5, 4, 2, 1, 3], [1, 3, 5, 4, 2], [4, 2, 3, 5, 1]], M = [[5, 1, 2, 4, 3], % rankMen [4, 1, 3, 2, 5], [5, 3, 2, 4, 1], [1, 5, 4, 3, 2], [4, 3, 2, 1, 5]]. % Data from % http://mathworld.wolfram.com/StableMarriageProblem.html % """ % In the rankings illustrated above, the male-optimal stable % marriage is % 4, 2, 6, 5, 3, 1, 7, 9, 8, % and the female-optimal stable marriage is % 1, 2, 8, 9, 3, 4, 7, 6, 5. % A stable marriage can be found using StableMarriage[m, w] in the % Mathematica package Combinatorica` (which can be loaded with the % command < M = % rankMen = [[7, 3, 8, 9, 6, 4, 2, 1, 5], [5, 4, 8, 3, 1, 2, 6, 7, 9], [4, 8, 3, 9, 7, 5, 6, 1, 2], [9, 7, 4, 2, 5, 8, 3, 1, 6], [2, 6, 4, 9, 8, 7, 5, 1, 3], [2, 7, 8, 6, 5, 3, 4, 1, 9], [1, 6, 2, 3, 8, 5, 4, 9, 7], [5, 6, 9, 1, 2, 8, 4, 3, 7], [6, 1, 4, 7, 5, 8, 3, 9, 2]], W = % rankWomen = [[3, 1, 5, 2, 8, 7, 6, 9, 4], [9, 4, 8, 1, 7, 6, 3, 2, 5], [3, 1, 8, 9, 5, 4, 2, 6, 7], [8, 7, 5, 3, 2, 6, 4, 9, 1], [6, 9, 2, 5, 1, 4, 7, 3, 8], [2, 4, 5, 1, 6, 8, 3, 9, 7], [9, 3, 8, 2, 7, 5, 4, 6, 1], [6, 3, 2, 1, 8, 4, 5, 9, 7], [8, 2, 6, 4, 9, 1, 3, 7, 5]]. % % From % http://www.csee.wvu.edu/~ksmani/courses/fa01/random/lecnotes/lecture5.pdf % problem(3, M, W) => M = % rankMen = [[1,2,3,4], [2,1,3,4], [1,4,3,2], [4,3,1,2]], W= % rankWomen = [[1,2,3,4], [4,3,2,1], [1,2,3,4], [3,4,1,2]]. % % From http://www.comp.rgu.ac.uk/staff/ha/ZCSP/additional_problems/stable_marriage/stable_marriage.pdf % page 4 % problem(4, M, W) => M = [[1,5,4,6,2,3], [4,1,5,2,6,3], [6,4,2,1,5,3], [1,5,2,4,3,6], [4,2,1,5,6,3], [2,6,3,5,1,4]], W = [[1,4,2,5,6,3], [3,4,6,1,5,2], [1,6,4,2,3,5], [6,5,3,4,2,1], [3,1,2,4,5,6], [2,3,1,6,5,4]]. % Random instance (for my MiniZinc model) 10x10 % http://hakank.org/minizinc/stable_marriage_random10.dzn problem(5, M, W) => M = [[10,2,5,9,8,1,4,7,3,6], [8,9,1,3,7,4,10,2,5,6], [8,3,10,2,9,7,4,1,5,6], [5,2,10,7,4,6,3,1,9,8], [3,9,4,1,7,5,2,6,8,10], [9,8,7,4,10,2,6,1,3,5], [8,3,9,4,6,7,10,1,5,2], [8,1,7,4,2,3,10,9,5,6], [8,3,6,4,2,7,9,1,10,5], [6,8,5,2,3,1,10,4,7,9]], W = [[10,4,9,7,6,1,3,8,2,5], [5,9,4,7,8,10,6,1,3,2], [2,7,5,4,1,10,8,3,6,9], [3,2,10,7,4,8,6,5,9,1], [9,1,8,3,5,2,4,7,6,10], [6,7,5,8,1,3,4,9,10,2], [9,2,8,3,4,10,1,7,6,5], [8,4,10,2,9,6,5,3,1,7], [6,7,1,8,4,2,9,10,3,5], [7,9,5,8,6,10,3,2,4,1]]. % http://hakank.org/minizinc/stable_marriage_random20.dzn % 20x20 problem(6, M, W) => M = [[10,4,3,20,19,11,2,18,6,13,17,5,7,12,14,16,8,15,9,1], [4,18,13,11,8,19,2,17,15,10,12,9,16,5,6,20,14,7,3,1], [14,11,13,4,17,10,6,12,16,2,7,1,19,9,20,5,3,15,8,18], [1,12,19,2,10,11,6,20,17,18,14,15,9,7,16,3,5,8,13,4], [8,2,12,20,5,10,9,15,7,16,6,13,18,1,11,14,4,19,3,17], [1,11,16,18,15,2,8,20,17,13,14,6,19,9,12,4,5,10,7,3], [6,5,20,13,10,1,4,9,17,15,12,14,3,16,18,19,8,2,11,7], [9,20,8,16,18,19,15,10,5,7,14,6,17,12,4,1,3,2,13,11], [2,20,10,8,14,5,18,15,1,17,16,9,4,6,11,3,19,12,13,7], [11,5,15,14,16,8,17,1,3,10,4,20,7,18,2,19,6,12,13,9], [11,10,8,13,5,3,15,2,9,1,7,12,14,17,6,19,16,20,4,18], [5,18,4,14,16,6,15,12,8,17,19,10,2,20,9,3,13,7,1,11], [3,17,14,9,10,16,11,13,8,1,2,6,5,18,4,20,15,19,7,12], [19,17,9,14,5,6,1,13,4,7,12,15,18,11,8,3,10,20,2,16], [12,5,6,14,16,4,18,3,11,19,15,17,2,13,1,8,9,20,7,10], [10,19,12,13,3,20,17,11,4,18,8,2,7,6,5,1,9,14,16,15], [2,19,1,12,16,20,6,13,14,11,18,17,4,10,9,5,3,15,7,8], [4,2,11,9,1,19,13,17,6,15,18,8,10,16,12,3,14,5,7,20], [18,17,8,4,10,13,19,1,12,20,3,11,5,7,6,14,15,9,2,16], [11,1,12,16,7,15,3,18,5,8,13,19,6,4,9,20,2,14,10,17]], W = [[14,13,1,18,12,10,16,19,20,11,2,8,15,3,6,17,5,4,9,7], [1,7,13,3,18,16,17,20,9,6,2,11,14,10,4,8,12,19,15,5], [9,20,5,10,2,3,14,16,11,4,15,6,13,18,17,8,1,12,7,19], [3,7,1,11,8,13,18,20,12,16,2,4,15,9,10,17,6,19,14,5], [2,4,13,9,7,14,1,20,15,19,18,5,17,11,6,8,16,3,12,10], [12,16,4,15,9,14,17,6,2,1,7,11,8,10,19,20,13,18,3,5], [16,12,20,19,14,17,10,2,13,5,1,6,18,11,15,7,4,9,8,3], [2,15,1,20,10,19,7,14,6,8,16,9,18,4,5,12,17,11,3,13], [15,18,12,9,2,19,17,4,13,5,6,8,16,1,7,14,20,3,11,10], [12,1,7,18,17,4,14,15,5,8,10,20,19,16,2,9,13,6,3,11], [12,2,18,11,16,19,8,4,15,10,9,20,1,7,5,6,13,14,17,3], [14,15,11,7,16,12,2,1,17,4,20,3,5,9,8,18,13,19,6,10], [19,10,15,7,16,9,4,18,17,12,2,8,1,13,20,6,5,3,11,14], [13,2,12,3,19,6,16,5,7,9,11,4,1,18,20,14,8,10,17,15], [3,12,17,14,4,10,20,15,5,9,19,16,8,7,13,6,1,2,11,18], [16,20,2,10,17,11,9,8,15,12,13,5,14,4,7,3,18,19,1,6], [12,11,10,6,19,1,4,2,8,20,15,3,13,9,18,14,17,16,5,7], [16,7,1,13,11,3,8,2,9,14,10,6,15,17,20,12,18,4,5,19], [11,9,2,7,13,5,16,14,1,12,19,15,8,4,20,6,17,10,3,18], [6,15,3,19,8,9,5,1,11,7,12,18,13,4,10,16,17,14,20,2]]. % % http://hakank.org/minizinc/stable_marriage_random50.dzn % 50x50 problem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[2,36,44,6,23,31,1,16,25,42,45,15,47,5,49,34,38,19,11,10,48,12,43,30,40,27,17,32,20,24,26,50,29,28,41,18,7,39,3,21,37,8,35,46,9,22,13,14,4,33], [42,29,32,28,38,21,30,13,17,11,20,44,50,27,41,1,19,35,36,16,15,7,22,47,33,37,39,25,48,9,23,45,12,18,14,43,46,24,8,49,10,4,26,3,40,2,6,31,5,34], [15,48,50,43,20,16,33,36,42,26,39,6,19,18,1,13,5,22,31,34,25,2,8,21,38,3,12,41,35,30,28,17,29,23,46,44,11,27,47,7,9,14,49,24,40,45,32,37,4,10], [32,11,16,4,37,28,5,19,13,40,15,49,23,39,35,41,26,7,2,44,48,1,50,43,17,14,25,36,29,21,47,31,27,20,46,6,10,12,8,9,33,3,24,42,22,30,34,18,45,38], [11,19,10,15,35,48,6,44,20,16,21,27,8,1,13,22,30,25,4,32,39,36,42,41,12,49,28,24,34,14,17,38,47,5,37,7,46,43,23,29,26,33,9,50,18,2,45,31,40,3], [1,21,43,14,27,49,15,18,2,4,42,41,6,19,38,26,31,30,47,20,16,24,37,22,28,8,48,13,40,29,17,23,25,45,39,46,44,5,9,11,10,33,50,36,3,34,32,35,7,12], 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[22,41,23,40,6,48,37,45,30,7,49,1,35,47,21,34,9,13,29,17,18,16,14,24,15,42,12,31,33,36,46,2,44,50,28,11,39,38,43,19,27,4,5,32,8,3,25,20,10,26], [31,8,23,34,5,11,50,46,47,27,49,29,42,24,20,15,40,36,43,7,38,22,9,45,13,33,19,41,16,10,28,32,12,48,4,30,2,18,1,44,21,17,35,39,37,14,6,25,3,26], [23,11,25,42,20,34,9,7,48,37,5,4,32,47,2,19,41,29,17,21,30,24,44,10,36,46,6,39,14,28,3,33,27,38,1,35,31,40,18,43,45,8,50,49,12,22,15,26,13,16], [9,26,43,35,17,33,16,13,37,44,21,31,32,38,11,15,46,36,49,14,8,3,27,23,28,12,45,4,34,20,39,7,2,42,50,5,40,24,29,48,19,1,30,41,10,47,6,18,25,22], [32,19,24,1,30,14,33,49,36,23,25,6,8,31,13,45,34,20,29,26,4,38,21,41,47,37,15,9,22,11,27,10,46,44,35,2,5,18,48,3,40,16,42,50,39,12,7,17,43,28], [34,16,13,9,11,47,25,35,4,30,32,15,10,2,1,7,38,48,29,21,49,14,40,44,28,18,33,6,12,36,23,46,45,19,50,17,22,3,24,27,42,43,26,31,5,20,8,37,39,41], [24,45,18,46,19,8,41,31,29,42,11,7,48,13,39,26,28,3,22,47,44,35,32,20,4,34,33,2,37,50,5,12,30,15,43,36,27,17,6,25,23,14,9,1,38,21,10,16,40,49], [50,43,33,36,28,37,21,13,1,16,15,32,23,24,19,2,17,26,30,18,6,40,10,46,34,38,42,29,39,22,45,20,25,5,27,9,31,14,44,11,12,47,8,3,7,4,48,35,49,41]]. % % http://hakank.org/minizinc/stable_marriage_random100.dzn % 100x100 problem(8, M, W) => M = [[49,63,43,21,87,61,1,34,66,24,14,26,41,8,35,44,58,33,90,25,3,84,92,97,27,55,83,45,28,5,89,6,74,56,9,81,52,94,23,36,22,54,86,62,19,96,20,46,15,79,32,39,12,17,4,100,18,68,82,85,38,13,59,47,93,77,91,99,57,2,70,64,53,76,29,80,40,42,71,72,78,69,37,51,65,11,88,7,73,67,10,50,75,31,60,48,16,95,98,30], [25,45,80,62,14,50,81,18,63,42,47,33,71,26,30,55,48,5,94,13,74,41,20,32,22,95,49,37,6,3,88,38,16,78,52,92,89,46,85,70,86,66,24,2,83,53,75,56,100,82,10,4,54,29,31,69,51,43,99,7,27,65,72,64,93,57,84,61,87,97,96,1,44,59,36,79,58,17,91,21,98,76,8,90,23,15,34,9,35,11,40,77,19,68,39,60,12,67,73,28], [18,20,6,63,71,82,65,51,85,87,57,16,92,21,91,2,76,93,1,80,49,37,52,24,29,10,25,79,75,27,4,36,47,83,98,88,34,15,81,8,54,26,100,11,73,72,56,22,84,86,45,77,99,67,89,59,41,61,3,5,66,74,94,40,64,97,38,70,30,44,62,35,28,60,19,12,7,33,43,46,50,55,68,17,42,69,90,96,95,48,14,23,78,31,58,9,53,39,13,32], [33,32,49,79,10,52,1,65,46,69,44,78,37,85,84,59,68,8,60,64,77,15,86,3,83,17,67,96,55,26,92,76,87,80,88,82,5,20,42,73,25,61,27,30,47,13,14,4,63,89,58,99,81,29,62,71,39,75,7,28,12,19,98,35,72,57,24,91,66,36,93,23,94,97,41,50,51,40,21,6,31,53,38,54,74,95,9,11,22,90,34,100,2,43,16,45,70,48,56,18], [28,29,45,30,63,27,47,60,16,26,49,14,34,59,9,85,79,3,10,81,93,65,35,82,44,50,31,67,24,54,75,13,80,6,42,76,86,48,4,61,32,62,1,5,98,90,100,78,51,96,69,57,18,37,25,41,33,36,94,70,58,83,95,68,23,40,99,52,38,46,43,71,87,72,53,7,88,8,12,73,22,55,20,92,21,17,15,2,89,56,64,11,39,74,77,66,97,91,19,84], 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