Logtalk 2.28.2 files.

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pmoura
2006-11-07 18:47:24 +00:00
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=================================================================
Logtalk - Object oriented extension to Prolog
Release 2.28.2
Copyright (c) 1998-2006 Paulo Moura. All Rights Reserved.
=================================================================
To load this example and for sample queries, please see the SCRIPT file.
This folder contains a simple multi-threading example with calculating
prime numbers on a given interval. Try to run the example in single and
multi-processor (or multi-core) computers and compare the results. Most
Prolog compilers allows you to measure the time taken for proving a goal
using proprietary predicates.

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=================================================================
Logtalk - Object oriented extension to Prolog
Release 2.28.2
Copyright (c) 1998-2006 Paulo Moura. All Rights Reserved.
=================================================================
% start by loading the loading the example:
| ?- logtalk_load(primes(loader)).
...
% calculate the prime numbers in a given interval using a single thread:
| ?- primes::st_prime_numbers(1, 200000, Primes).
Primes = [199999, 199967, 199961, 199933, 199931, 199921, 199909, 199889, 199877|...]
Yes
% calculate the prime numbers in a given interval by splitting the interval
% in two sub-intervals and using a thread pere interval:
| ?- primes::mt_prime_numbers(1, 200000, Primes).
Primes = [199999, 199967, 199961, 199933, 199931, 199921, 199909, 199889, 199877|...]
Yes

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:- initialization(
logtalk_load(
primes)).
/*
If you intend to use the FOP XSL:FO processor for generating PDF documenting
files, comment the directive above and uncomment the directive below
:- initialization(
logtalk_load(
primes, [xmlsref(standalone)])).
*/

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:- object(primes).
:- info([
version is 1.0,
author is 'Paulo Moura',
date is 2006/04/14,
comment is 'Simple example for comparing single and multi-threading calculation of prime numbers.']).
:- threaded.
:- public(st_prime_numbers/3).
:- mode(st_prime_numbers(+integer, +integer, -list), one).
:- info(st_prime_numbers/3, [
comment is 'Returns all prime numbers in the given interval using a single calculation thread.',
argnames is ['Inf', 'Sup', 'Primes']]).
:- public(mt_prime_numbers/3).
:- mode(mt_prime_numbers(+integer, +integer, -list), one).
:- info(mt_prime_numbers/3, [
comment is 'Returns all prime numbers in the given interval using two calculation threads.',
argnames is ['Inf', 'Sup', 'Primes']]).
st_prime_numbers(N, M, Primes) :-
M > N,
prime_numbers(N, M, [], Primes).
mt_prime_numbers(N, M, Primes) :-
M > N,
N1 is N + (M - N) // 2,
N2 is N1 + 1,
threaded_call(prime_numbers(N, N1, [], Acc)),
threaded_call(prime_numbers(N2, M, Acc, Primes)),
threaded_exit(prime_numbers(N, N1, [], Acc)),
threaded_exit(prime_numbers(N2, M, Acc, Primes)).
prime_numbers(N, M, Primes, Primes) :-
N > M,
!.
prime_numbers(N, M, Acc, Primes) :-
( is_prime(N) ->
Acc2 = [N| Acc]
; Acc2 = Acc),
N2 is N + 1,
prime_numbers(N2, M, Acc2, Primes).
is_prime(2) :- !.
is_prime(Prime):-
Prime > 2,
Prime mod 2 =:= 1,
Sqrt is sqrt(Prime),
is_prime(3, Sqrt, Prime).
is_prime(N, Sqrt, Prime):-
( N > Sqrt ->
true
; Prime mod N > 0,
N2 is N + 2,
is_prime(N2, Sqrt, Prime)
).
:- end_object.