File: to.rules

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#  Copyright (c) 1997-2018
#  Ewgenij Gawrilow, Michael Joswig (Technische Universitaet Berlin, Germany)
#  http://www.polymake.org
#
#  This program is free software; you can redistribute it and/or modify it
#  under the terms of the GNU General Public License as published by the
#  Free Software Foundation; either version 2, or (at your option) any
#  later version: http://www.gnu.org/licenses/gpl.txt.
#
#  This program is distributed in the hope that it will be useful,
#  but WITHOUT ANY WARRANTY; without even the implied warranty of
#  MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE.  See the
#  GNU General Public License for more details.
#-------------------------------------------------------------------------------

CREDIT tosimplex
  Dual simplex algorithm implemented by Thomas Opfer

# @category Optimization
# Dual simplex algorithm implemented by Thomas Opfer
label to

object Polytope {

sub run_to_solve {
   my ($this, $sense)=@_;
   my %opts;
   if (defined( my $ov=$this->lookup("ONE_VERTEX") )) {
      my $ineq=$this->give("FACETS | INEQUALITIES");
      if (defined( my $eq=$this->lookup("AFFINE_HULL | EQUATIONS") )) {
         $ineq = $ineq / $eq;
      }
      my $s = new SparseVector<Scalar>($ineq*$ov);
      my $set = sequence(0, $ineq->rows())-indices($s);
      my $ind = basis_rows($ineq->minor($set, All));
      if ($ineq->cols()-1 == $ind->size()) {
         my $basis = new Set();
         my $i = 0;
         foreach (@$set) {
            if ($ind->contains($i)) {
               $basis+=$_;
            }
            ++$i;
         }
         $opts{initial_basis}=$basis;
      }
   }
   to_solve_lp($this, $this->LP, $sense, \%opts);
}

rule to.simplex: LP.MAXIMAL_VALUE, LP.MAXIMAL_VERTEX, FEASIBLE : LP.LINEAR_OBJECTIVE, FACETS | INEQUALITIES {
   run_to_solve($this, 1);
}
weight 3.30;

rule to.simplex: LP.MINIMAL_VALUE, LP.MINIMAL_VERTEX, FEASIBLE : LP.LINEAR_OBJECTIVE, FACETS | INEQUALITIES {
   run_to_solve($this, 0);
}
weight 3.30;

}

# this is overridden in bundled:cdd for Rational and Float coordinate types
function H_input_is_bounded(Polytope) {
   to_input_bounded($_[0]);
}



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