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author | Lars-Dominik Braun <lars@6xq.net> | 2019-02-04 13:09:03 +0100 |
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committer | Lars-Dominik Braun <lars@6xq.net> | 2019-02-04 13:09:03 +0100 |
commit | 04e68443040c7abad84d66477e98f93bed701760 (patch) | |
tree | 2b6202afae659e773bf6916157d23e83edfa44e3 /lang/prolog/1.8.7/src/prieks | |
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Initial import
Diffstat (limited to 'lang/prolog/1.8.7/src/prieks')
-rw-r--r-- | lang/prolog/1.8.7/src/prieks | 58 |
1 files changed, 58 insertions, 0 deletions
diff --git a/lang/prolog/1.8.7/src/prieks b/lang/prolog/1.8.7/src/prieks new file mode 100644 index 0000000..372ec9d --- /dev/null +++ b/lang/prolog/1.8.7/src/prieks @@ -0,0 +1,58 @@ + +ist priek (bo priek). +ist priek (ki priek). +ist priek (bla priek). + +WER GNASELT WEN :- population (B), + member ([WEN, WER, _], B), + bedingungen (B). + +WER KNAUDERT WEN:- population (B), + member ([WER, _, WEN], B), + bedingungen (B). + +population (B):- sind prieks (U, V, W), + sind knauderarten (R, S, T), + B = [ [drausla puemfe, U, R], + [glessla puemfe, V, S], + [hapla puemfe, W, T] ]. + +sind prieks (X,Y,Z):- ist priek (G), + ist priek (H), H<>G, + ist priek (I), I<>G, I<>H, !, + permute ([G,H,I], [X,Y,Z]). + +sind knauderarten (X,Y,Z):- ist knauderart (G), + ist knauderart (H), H<>G, + ist knauderart (I), I<>G, I<>H, !, + permute ([G,H,I],[X,Y,Z]). + +ist knauderart (an). +ist knauderart (ab). +ist knauderart (ueber). + +bedingungen (B):- not member ([hapla puemfe,ki priek,_],B) , + not member ([hapla puemfe,_,ueber],B) , + not member ([drausla puemfe,bo priek,_],B) , + not member ([_,bo priek,ab],B) , + noch ne bedingung (B) , + weitere bedingungen (B) , !. + +weitere bedingungen (B):- not member([_,ki priek,ueber],B), + not member([_,bo priek,ueber],B) + ; + member([drausla puemfe,_,an],B). + +noch ne bedingung (B):- not member ([drausla puemfe,ki priek,_],B) + ; + not member ([glessla puemfe,_,ueber],B). + +permute ([], []). +permute (X, [Y|Z]):- delete (Y ,X, E), permute (E, Z). +delete (X, [X|Z], Z). +delete (X, [Y|Z], [Y|E]):- delete (X, Z, E). +member (X, [X|Z]). +member (X, [Y|Z]):- member (X, Z). +not member (X, []). +not member (X, [Y|Z]):- X <> Y, not member (X,Z). + |