427 lines
11 KiB
C++
427 lines
11 KiB
C++
// -*- mode: c++; c-indent-level: 4; c++-member-init-indent: 8; comment-column: 35; -*-
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//-----------------------------------------------------------------------------
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// eoGenOp.cpp
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// (c) Maarten Keijzer and Marc Schoenauer, 2001
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/*
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This library is free software; you can redistribute it and/or
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modify it under the terms of the GNU Lesser General Public
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License as published by the Free Software Foundation; either
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version 2 of the License, or (at your option) any later version.
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This library is distributed in the hope that it will be useful,
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but WITHOUT ANY WARRANTY; without even the implied warranty of
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MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU
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Lesser General Public License for more details.
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You should have received a copy of the GNU Lesser General Public
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License along with this library; if not, write to the Free Software
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Foundation, Inc., 59 Temple Place, Suite 330, Boston, MA 02111-1307 USA
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Contact: mkeijzer@dhi.dk
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Marc.Schoenauer@polytechnique.fr
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*/
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//-----------------------------------------------------------------------------
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/** test program for the general operator - millenium version!
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* uses dummy individuals
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*/
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#include <sstream>
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#include <eo>
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#include <eoPopulator.h>
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#include <eoOpContainer.h>
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struct Dummy : public EO<double>
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{
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Dummy(std::string _s="") : s(_s) {}
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void printOn(std::ostream & _os) const
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{
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EO<double>::printOn(_os);
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_os << " - " << s ;
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}
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std::string s;
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};
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typedef Dummy EOT;
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unsigned int pSize; // global to be used as marker in the fitness
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// DEFINITIONS of the eoOps
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class monop : public eoMonOp<EOT>
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{
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public :
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monop(char * _sig){sig=_sig;}
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bool operator()(EOT& _eo)
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{
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_eo.s = sig + "(" + _eo.s + ")";
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_eo.fitness(_eo.fitness()+pSize);
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return false;
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}
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std::string className() const {return sig;}
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private:
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std::string sig;
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};
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class binop: public eoBinOp<EOT>
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{
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public :
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bool operator()(EOT& _eo1, const EOT& _eo2)
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{
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_eo1.s = "bin(" + _eo1.s + "," + _eo2.s + ")";
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double f= (_eo1.fitness()+_eo2.fitness()) * pSize;
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_eo1.fitness(_eo1.fitness()+f);
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return false;
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}
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std::string className() const {return "binop";}
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};
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class quadop: public eoQuadOp<EOT>
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{
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public :
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std::string className() const {return "quadop";}
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bool operator()(EOT& a, EOT& b)
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{
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EOT oi = a;
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EOT oj = b;
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a.s = "quad1(" + oi.s + "," + oj.s + ")";
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b.s = "quad2(" + oj.s + "," + oi.s + ")";
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double f= (a.fitness()+b.fitness()+2*pSize) * pSize;
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a.fitness(a.fitness()+f);
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b.fitness(b.fitness()+f);
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return false;
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}
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};
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// an eoQuadOp that does nothing
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class quadClone: public eoQuadOp<EOT>
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{
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public :
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std::string className() const {return "quadclone";}
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bool operator()(EOT& , EOT& ) {return false;}
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};
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// User defined General Operator... adapted from Marc's example
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class one2threeOp : public eoGenOp<EOT> // :-)
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{
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public:
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unsigned max_production(void) { return 3; }
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void apply(eoPopulator<EOT>& _plop)
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{
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EOT& eo = *_plop; // select the guy
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++_plop; // advance
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_plop.insert("v(" + eo.s + ", 1)");
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++_plop;
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_plop.insert("v(" + eo.s + ", 2)");
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eo.s = "v(" + eo.s + ", 0)"; // only now change the thing
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// oh right, and invalidate fitnesses
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}
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virtual std::string className() const {return "one2threeOp";}
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};
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class two2oneOp : public eoGenOp<EOT> // :-)
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{
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public:
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unsigned max_production(void) { return 1; }
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void apply(eoPopulator<EOT>& _plop)
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{
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EOT& eo = *_plop; // select the guy
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const EOT& eo2 = _plop.select();
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eo.s = "221(" + eo.s + ", " + eo2.s + ")";
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// oh right, and invalidate fitnesses
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}
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virtual std::string className() const {return "two2oneOp";}
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};
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class three2threeOp : public eoGenOp<EOT> // :-)
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{
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public:
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unsigned max_production(void) { return 3; }
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void apply(eoPopulator<EOT>& _plop)
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{
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EOT& eo1 = *_plop; // select 1st guy
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EOT& eo2 = *++_plop; // select 2nd guy
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EOT& eo3 = *++_plop; // select 3rd guy
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EOT a = eo1;
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EOT b = eo2;
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EOT c = eo3;
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std::cout << "les selectionnes: a=" << a << " et b=" << b << " et c=" << c << std::endl;
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eo1.s = "323-1(" + a.s + ", " + b.s + ", " + c.s + ")";
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eo2.s = "323-2(" + a.s + ", " + b.s + ", " + c.s + ")";
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eo3.s = "323-3(" + a.s + ", " + b.s + ", " + c.s + ")";
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// oh right, and invalidate fitnesses
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std::cout << "les enfants: a=" << eo1 << " et b=" << eo2 << " et c=" << eo3 << std::endl;
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}
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virtual std::string className() const {return "three2threeOp";}
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};
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// dummy intialization. Re-init if no pSize, resize first if pSize
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void init(eoPop<Dummy> & _pop, unsigned _pSize)
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{
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if (_pSize)
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{
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_pop.resize(_pSize);
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}
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else
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{
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throw eoPopSizeException(_pSize,"init pop with 0 size");
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}
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for (unsigned i=0; i<_pSize; i++)
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{
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std::ostringstream os;
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os << i;
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_pop[i] = Dummy(os.str());
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_pop[i].fitness(i);
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}
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}
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// ok, now for the real work
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int the_main(int argc, char **argv)
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{
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eoParser parser(argc, argv);
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eoValueParam<unsigned int> parentSizeParam(
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parser.createParam(unsigned(10), "parentSize", "Parent size",'P'));
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pSize = parentSizeParam.value(); // global variable
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eoValueParam<uint32_t> seedParam(time(0), "seed", "Random number seed", 'S');
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parser.processParam( seedParam );
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eo::rng.reseed(seedParam.value());
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// do the following AFTER ALL PARAMETERS HAVE BEEN PROCESSED
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// i.e. in case you need parameters somewhere else, postpone these
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if (parser.userNeedsHelp())
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{
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parser.printHelp(std::cout);
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exit(1);
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}
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////////////////////////////////// define operators
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monop mon((char*)"mon1");
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monop clone((char*)"clone");
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binop bin;
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quadop quad;
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quadClone quadclone;
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// our own operator
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one2threeOp o2t;
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two2oneOp t2o;
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three2threeOp t2t;
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// a selector
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eoDetTournamentSelect<EOT> select;
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// and a recognizable selector for testing the inbedded selector mechanism
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eoBestSelect<EOT> selectBest;
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// proportional selection between quad and bin
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// so we either do a quad or a bin
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eoProportionalOp<EOT> pOp;
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pOp.add(quad, 0.1);
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pOp.add(bin, 0.1);
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// sequential selection between pOp and mon
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eoSequentialOp<EOT> sOp;
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sOp.add(pOp, 0.9);
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sOp.add(mon, 0.1);
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// with one2three op
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eoSequentialOp<EOT> sOp2;
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sOp2.add(o2t, 1);
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// sOp2.add(quad, 1);
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// with three2three op
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eoSequentialOp<EOT> sOp3;
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sOp3.add(t2t, 1);
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// eoSequentialOp<EOT> sOp3;
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// sOp3.add(t2o, 1);
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// sOp3.add(bin, 1);
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// sOp3.add(quad, 1);
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// try adding quads and bins to see what results you'll get
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// now a sequential selection that is a simple "addition"
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eoSequentialOp<EOT> sOpQuadPlusMon;
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sOpQuadPlusMon.add(quad, 1);
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sOpQuadPlusMon.add(mon, 1);
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// this corresponds
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eoProportionalOp<EOT> pOpSAGLike;
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pOpSAGLike.add(sOpQuadPlusMon, 0.24);
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pOpSAGLike.add(quad, 0.56);
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pOpSAGLike.add(mon, 0.06);
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pOpSAGLike.add(clone, 0.14);
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// init
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eoPop<EOT> pop;
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eoPop<EOT> offspring;
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init(pop, pSize);
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// sort pop so seqPopulator is identical to SelectPopulator(SequentialSelect)
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pop.sort();
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std::cout << "Population initiale" << std::endl << pop << std::endl;
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// To simulate SGA: first a prop between quadOp and quadClone
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eoProportionalOp<EOT> pSGAOp;
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pSGAOp.add(quad, 0.8);
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pSGAOp.add(quadclone, 0.2);
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// sequential selection between pSGAOp and mon
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eoSequentialOp<EOT> virtualSGA;
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virtualSGA.add(pSGAOp, 1.0);
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virtualSGA.add(mon, 0.3);
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eoSeqPopulator<EOT> popit(pop, offspring); // no selection, a copy of pop
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// until we filled a new population
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try
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{
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while (offspring.size() < pop.size())
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{
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virtualSGA(popit);
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std::cout << "SeqPopulator boucle et incremente\n";
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++popit;
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}
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}
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catch(eoPopulator<EOT>::OutOfIndividuals&)
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{
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std::cout << "Warning: not enough individuals to handle\n";
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}
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std::swap(pop, offspring);
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offspring.clear();
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// ok, now print
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std::cout << "Apres virtualSGA \n" << pop << std::endl;
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init(pop, pSize);
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std::cout << "=========================================================\n";
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std::cout << "Now the eoSelectPopulator version !" << std::endl;
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eoSequentialSelect<EOT> seqSelect;
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// select.init(); should be sorted out: is it the setup method???
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eoSelectivePopulator<EOT> it_step3(pop, offspring, seqSelect);
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while (offspring.size() < 2*pop.size())
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{
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virtualSGA(it_step3);
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std::cout << "SelectPopulator boucle et incremente\n";
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++it_step3;
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}
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std::swap(pop, offspring);
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offspring.clear();
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// ok, now print
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std::cout << "Apres SGA-like eoSelectivePopulator\n" << pop << std::endl;
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std::cout << "=========================================================\n";
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std::cout << "Now the pure addition !" << std::endl;
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init(pop, pSize);
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eoSelectivePopulator<EOT> it_step4(pop, offspring, seqSelect);
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while (offspring.size() < 2*pop.size())
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{
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sOpQuadPlusMon(it_step4);
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++it_step4;
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}
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std::swap(pop, offspring);
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offspring.clear();
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// ok, now print
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std::cout << "Apres Quad+Mon ds un eoSelectivePopulator\n" << pop << std::endl;
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// On teste 1->3
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init(pop, pSize);
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eoSelectivePopulator<EOT> it_step5(pop, offspring, seqSelect);
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while (offspring.size() < 2*pop.size())
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{
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sOp2(it_step5);
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++it_step5;
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}
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std::swap(pop, offspring);
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offspring.clear();
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// ok, now print
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std::cout << "Apres 1->3 seul ds un eoSelectivePopulator\n" << pop << std::endl;
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// On teste 3->3
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init(pop, pSize);
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eoSelectivePopulator<EOT> it_step6(pop, offspring, seqSelect);
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while (offspring.size() < 2*pop.size())
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{
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sOp3(it_step6);
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++it_step6;
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}
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std::swap(pop, offspring);
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offspring.clear();
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// ok, now print
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std::cout << "Apres 3->3 seul ds un eoSelectivePopulator\n" << pop << std::endl;
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return 1;
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}
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int main(int argc, char **argv)
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{
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try
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{
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the_main(argc, argv);
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}
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catch(std::exception& e)
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{
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std::cout << "Exception: " << e.what() << std::endl;
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}
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}
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/*
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If you want to build an SGA, you will need a copying quad op:
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class quadclone : ...
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{
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operator(EOT& a, EOT& b)
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{
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// do nothing
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}
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}
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Then the SGA operator will look like:
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quadop quad;
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guadclone clone;
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ProportionalGenOp pOp;
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pOp.add(quad, 0.8);
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pOp.add(clone, 0.2); // so 80% xover rate
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SequentialGenOp sOp;
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sOp.add(pOp, 1,0); // always try a xover (clone 20%)
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sOp.add(mut, 0.1); // low mutation rate
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will result in an algorithm with:
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p_xover = 0.8
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p_mut = 0.1;
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p_reproduction = 0.2 * 0.9 = 0.18
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this does not add up to 1 because xover and mutation can be applied to a single indi
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So what do you think?
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*/
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