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Problema de Lógica Coquetel Desafio Super nº 176 p. 8 usando SWI-Prolog e CLP(FD)
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:- use_module(library(clpfd)). | |
length_(L, Ls) :- length(Ls, L). | |
alldif([]). | |
alldif([X|Xs]) :- | |
maplist(dif(X), Xs), | |
alldif(Xs). | |
is_permutation(Xs, Ys) :- | |
msort(Xs, Sorted), | |
msort(Ys, Sorted). | |
resolver(Ps) :- | |
length(Ps, 5), | |
maplist(length_(4), Ps), | |
transpose(Ps, Attrs), | |
Attrs = [_Ns, Fs, Os, Ds], | |
maplist(length_(5), Attrs), | |
permutation([1, 2, 3, 4, 5], Ds), | |
permutation([touro, casablanca, semprejovem, starwars, bandidos], Fs), | |
permutation([favorito, amigo, quebrado, filho, esposa], Os), | |
Ps = [C, E, I, N, R], | |
C = [caio, _, _, _], | |
E = [eduardo, _, _, _], | |
I = [ivan, _, _, _], | |
N = [nicole, _, _, _], | |
R = [renata, _, _, _], | |
%% dica 1 | |
member([renata, semprejovem, _, _], Ps), | |
%% dica 2 | |
member([caio, _, _, DCaio], Ps), | |
member([nicole, _, _, DNicole], Ps), | |
member([NQ, _, quebrado, DQuebrado], Ps), | |
DCaio #> DNicole, DNicole #> DQuebrado, | |
NQ \= caio, NQ \= nicole, | |
%% dica 3 | |
member([eduardo, _, _, DEduardo], Ps), | |
member([NE, _, esposa, DEsposa], Ps), | |
NE \= eduardo, | |
DEduardo #> DEsposa, | |
%% dica 4 | |
member([renata, _, _, DRenata], Ps), | |
member([NA, FA, amigo, DAmigo], Ps), | |
DAmigo + 1 #= DRenata, | |
NA \= renata, | |
FA \= bandidos, | |
%% dica 5 | |
member([_, casablanca, OC, DCasablanca], Ps), OC \= filho, | |
member([_, bandidos, _, DBandidos], Ps), | |
member([_, touro, _, DTouro], Ps), | |
DQuebrado + 1 #= DCasablanca, | |
DQuebrado #> DBandidos, | |
DQuebrado #> DTouro. |
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