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'distribute' and 'occurrence' constraints Description The 'occurrence' (=cardinality) constraint expresses a relation on the frequency with which a value occurs in a set of decision variables. The 'distribute' constraint generalizes this constraint by extending the cardinality relation to a list of values.
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occurrence.mos (!**************************************************************** CP example problems =================== file occurrence.mos ``````````````````` Cardinality (=occurrence) constraints. (c) 2008 Artelys S.A. and Fair Isaac Corporation Creation: 2005, rev. Mar. 2013 *****************************************************************!) model "Cardinality" uses "kalis" setparam("KALIS_DEFAULT_LB", 0) declarations R = 1..6 S = 1..10 x: array(R) of cpvar y: array(S) of cpvar a,b,c: cpvar Card: cpctr Vlist: cpvarlist end-declarations forall(i in R) setname(x(i), "x"+i) forall(i in 1..3) x(i) = 1 forall(i in 4..6) x(i) <= 10 setname(c, "c") c <= 15 writeln("Initial domains:\n ", x, " ", c) ! Explicit posting of an occurrence constraint Card:= occurrence(1, x) = c if cp_post(Card) then writeln("With occurrence constraint:\n ", x, " ", c) else exit(1) end-if c = 6 writeln("Fixing occurrence to 6:\n ", x, " ", c) forall(i in S) do setname(y(i), "y"+i) i <= y(i); y(i) <= i*2 end-do setname(a, "a"); setname(b,"b") writeln("Initial domains:\n ", y, " ", a, " ", b) ! Occurrence constraint on an array of variables occurrence(4, y) <= 2 ! Occurrence constraint on a list of variables Vlist += y(1); Vlist += y(2); Vlist += y(4) occurrence(2, Vlist) = 0 ! Occurrence constraint on a set of variables occurrence(9, {y(6), y(7), y(9)}) >= 3 ! Occurrences bounded by variables occurrence(5, y) >= a occurrence(8, {y(4), y(5), y(6), y(7), y(8)}) <= b writeln("With all constraints:\n ", y, " ", a, " ", b) if cp_find_next_sol then writeln("A solution:\n ", y, " ", a, " ", b) end-if end-model | |||||||||||||
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