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Ninety nine knights 2 iso
Ninety nine knights 2 iso








ninety nine knights 2 iso
  1. #NINETY NINE KNIGHTS 2 ISO MANUAL#
  2. #NINETY NINE KNIGHTS 2 ISO PLUS#

P2_03.pl % 2.03 (**) Determine the prime factors of a given positive integer (2). Lfsort (L ,LFS ), write ( 'LFS = ' ), write (LFS ), nl. Lsort (L ,LSD ,desc ), write ( 'LSD = ' ), write (LSD ), nl , Lsort (L ,LS ), write ( 'LS = ' ), write (LS ), nl , Transf (L -_, ,Ys, ) :- transf (L -X ,Xs ,Ys ,Zs ). % transf(L-X,Xs,Ys,Z) Ys is the list that remains from the list Xs % when all leading copies of length L are removed and transfed to Z Pack (, |Zs ] ) :- transf (L -X ,Xs ,Ys ,Z ), pack (Ys ,Zs ). % sorting direction Dir is either asc or desc Lfsort (InList ,OutList ) :- lfsort (InList ,OutList ,asc ).

ninety nine knights 2 iso

And finally, the last % three lists have length 2. The third and forth list have length 3 which % appears, there are two list of this length.

ninety nine knights 2 iso

% L =, ,, ,, , ] % % Note that the first two lists in the Result have length 4 and 1, both % length appear just once. in the default, % where sorting is done ascendingly, lists with rare lengths are placed % first, other with more frequent lengths come later. Then OutList is obtained from InList by sorting % its elements according to their length frequency i.e. % b) length frequency sort % % lfsort (InList,OutList) :- it is supposed that the elements of InList % are lists themselves. Length (X ,L1 ), L is -L1, add_key (Xs ,Ys ,desc ). % sorting direction Dir is either asc or descĪdd_key (, ,asc ) :- ! , Lsort (InList ,OutList ) :- lsort (InList ,OutList ,asc ). lsort/2 sorts ascendingly, % lsort/3 allows for ascending or descending sorts. Then OutList is obtained from InList by sorting % its elements according to their length. P1_28.pl % 1.28 (**) Sorting a list of lists according to length % % a) length sort % % lsort(InList,OutList) :- it is supposed that the elements of InList % are lists themselves. % The group sizes are given in the list Ns. % subtract/3 is predefined % Problem b): Generalization % group(G,Ns,Gs) :- distribute the elements of G into the groups Gs. after generating S = do not return % S =, etc.Įl (X, ,R ) :- el (X ,L ,R ). Via backtracking return all posssible selections, but % avoid permutations i.e. % selectN(N,L,S) :- select N elements of the list L and put them in % the set S. % Problem a) % group3(G,G1,G2,G3) :- distribute the 9 elements of G into G1, G2, and G3, % such that G1, G2 and G3 contain 2,3 and 4 elements respectively P1_27.pl % 1.27 (**) Group the elements of a set into disjoint subsets. % In the case of N=1, T is X, instead of the term.

#NINETY NINE KNIGHTS 2 ISO PLUS#

T is the term, % where N is K plus the number of X's that can be removed from Xs. % count(X,Xs,Ys,K,T) Ys is the list that remains from the list Xs % when all leading copies of X are removed. % However, if N equals 1 then the element is simply copied into the % output list. Consecutive duplicates of elements are encoded % as terms, where N is the number of duplicates of the element E. PAGES WILL BE DELETED OTHERWISE IF THEY ARE MISSING BASIC MARKUP.P1_13.pl % 1.13 (**): Run-length encoding of a list (direct solution) % encode_direct(L1,L2) :- the list L2 is obtained from the list L1 by % run-length encoding. DON'T MAKE PAGES MANUALLY UNLESS A TEMPLATE IS BROKEN, AND REPORT IT THAT IS THE CASE. THIS SHOULD BE WORKING NOW, REPORT ANY ISSUES TO Janna2000, SelfCloak or RRabbit42.

ninety nine knights 2 iso

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    #NINETY NINE KNIGHTS 2 ISO MANUAL#

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  • Ninety nine knights 2 iso