Created
April 9, 2015 15:19
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Euler 35 in prolog
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| #!/usr/bin/swipl -q -t does_not_work -s | |
| divides(X, Y) :- 0 is X mod Y. | |
| prime(X) :- X > 1, | |
| Limit is floor(sqrt(X)), | |
| foreach(between(2, Limit, Factor), not(divides(X, Factor))). | |
| rotate([H | Rest], R) :- append(Rest, [H], R). | |
| rotations(List, Rotations) :- length(List, Length), | |
| rotations(Length, List, Rotations). | |
| rotations(1, List, [Rotation]) :- rotate(List, Rotation), !. | |
| rotations(N, List, [Rotation | Rest]) :- Next is N - 1, | |
| rotate(List, Rotation), | |
| rotations(Next, Rotation, Rest). | |
| int_rotations(X, Rotations) :- number_chars(X, Chars), | |
| rotations(Chars, CharRotations), | |
| maplist(number_chars, Rotations, CharRotations), !. | |
| cyclic_prime(X) :- int_rotations(X, Rotations), | |
| maplist(prime, Rotations), !. | |
| cyclic_primes(0, []). | |
| % cyclic_primes(N, _) :- 0 is N mod 1000, writeln(N), false. | |
| cyclic_primes(N, [N | Rest]) :- cyclic_prime(N), | |
| Next is N-1, cyclic_primes(Next, Rest). | |
| cyclic_primes(N, Primes) :- not(cyclic_prime(N)), | |
| Next is N - 1, cyclic_primes(Next, Primes). | |
| % does_not_work :- trace, cyclic_primes(1000000, Primes), | |
| does_not_work :- cyclic_primes(1000000, Primes), | |
| length(Primes, Count), | |
| writeln(Count). |
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