Coord Solver::advise(BaseField &field, float &probability)
{
Coord point;
probability = 1;
delete d->facts;
d->facts = new AdviseFast::FactSet(&field);
delete d->rules;
d->rules = new AdviseFast::RuleSet(d->facts);
if( AdviseFast::adviseFast(&point, d->facts, d->rules) ) return point;
CoordSet surePoints;
AdviseFull::ProbabilityMap probabilities;
AdviseFull::adviseFull(d->facts, &surePoints, &probabilities);
// return one of the sure point (random choice to limit the tropism) [NH]
if( !surePoints.empty() ) {
KRandomSequence r;
uint k = r.getLong(surePoints.size());
CoordSet::iterator it = surePoints.begin();
for (uint i=0; i<k; i++) ++it;
return *it;
}
// Just a minimum probability logic here
if( !probabilities.empty() ) {
probability = probabilities.begin()->first;
return probabilities.begin()->second;
}
// Otherwise the Field is already solved :)
return Coord(-1,-1);
}
void AdviseFast::FactSet::addFact(
Coord const &point,
Fact const &fact)
{
if(this->count(point)) this->deleteFact(point);
Fact &f = ((*this)[point] = fact);
// Remove marked points
CoordSet marked;
set_intersection(
f.pointSet.begin(),
f.pointSet.end(),
_marked.begin(),
_marked.end(),
inserter(marked, marked.begin()));
CoordSet::iterator i;
for(i=marked.begin(); i!=marked.end(); ++i)
f.pointSet.erase(*i);
f.mines -= marked.size();
// Don't insert empty fact
if(f.pointSet.empty()) { this->erase(point); return;}
for(i=f.pointSet.begin(); i!=f.pointSet.end(); ++i)
_containingFacts[*i].insert(point);
}
void AdviseFull::EquationSet::normalize()
{
short i=0;
set<short> empty;
for(i=0; i<_maxPointSet; ++i){
if(!_pointSets.count(i)) continue;
if(_pointSets[i].empty()){
this->substitute(i, empty);
continue;
}
for(short j=i+1;j<_maxPointSet; ++j){
if(!_pointSets.count(j)) continue;
if(_pointSets[j].empty()){
this->substitute(j, empty);
continue;
}
CoordSet intersect;
set_intersection(
_pointSets[i].begin(),
_pointSets[i].end(),
_pointSets[j].begin(),
_pointSets[j].end(),
inserter(intersect, intersect.begin()));
if(intersect.empty()) continue;
CoordSet _i, _j;
set_difference(
_pointSets[i].begin(),
_pointSets[i].end(),
_pointSets[j].begin(),
_pointSets[j].end(),
inserter(_i, _i.begin()));
set_difference(
_pointSets[j].begin(),
_pointSets[j].end(),
_pointSets[i].begin(),
_pointSets[i].end(),
inserter(_j, _j.begin()));
set<short> _ip, _jp;
_ip.insert(_maxPointSet);
_jp.insert(_maxPointSet);
_pointSets[_maxPointSet++] = intersect;
_ip.insert(_maxPointSet);
_pointSets[_maxPointSet++] = _i;
_jp.insert(_maxPointSet);
_pointSets[_maxPointSet++] = _j;
this->substitute(i, _ip);
this->substitute(j, _jp);
break;
}
}
}
bool Solver::solveStep()
{
if ( _field->isSolved() ) {
emit solvingDone(true);
return true;
}
d->rules->solve();
#ifdef DEBUG
PRINT_ELAPSED("fast rules")
#endif
if( _field->isSolved() ) {
emit solvingDone(true);
return true;
}
CoordSet surePoints;
AdviseFull::ProbabilityMap probabilities;
AdviseFull::adviseFull(d->facts, &surePoints, &probabilities);
#ifdef DEBUG
PRINT_ELAPSED("full rules")
#endif
if(!surePoints.empty()) {
CoordSet::iterator i;
for(i=surePoints.begin(); i!=surePoints.end(); ++i) {
bool b = d->rules->reveal(*i);
assert(b);
}
} else if ( !_noGuess ) {
#ifdef DEBUG
cout << "Applying heuristics!" << endl;
cout << *_field << endl;
#endif
// Minimum probability logic
assert(!probabilities.empty());
#ifdef DEBUG
AdviseFull::ProbabilityMap::iterator i=probabilities.begin();
cout << "Probability is " << i->first << endl;
#endif
bool success = d->rules->reveal(probabilities.begin()->second);
if ( !success ) {
emit solvingDone(false);
return false;
}
}
if (_inOneStep) return solveStep();
else QTimer::singleShot(0, this, SLOT(solveStep()));
return false;
}
bool AdviseFast::FactSet::reveal(
Coord point,
CoordSet *affectedFacts)
{
// Tolerate :)
if( !_field->isCovered(point) ) return true; // :)
CoordList tmp;
if(_field->doReveal(point, &tmp, 0) == false)
// Blew up :(
return false;
CoordSet autorevealed;
for (CoordList::const_iterator it = tmp.begin(); it!=tmp.end(); ++it)
autorevealed.insert(*it);
autorevealed.insert(point);
affectedFacts->insert(autorevealed.begin(), autorevealed.end());
CoordSet::const_iterator i;
for(i=autorevealed.begin(); i!=autorevealed.end(); ++i)
{
// I still think that each poing will belong to
// at least one fact, but don't want to waste time
// proving it :)
if(_containingFacts.count(*i)){
CoordSet const &affF = _containingFacts[*i];
affectedFacts->insert(
affF.begin(), affF.end());
for(CoordSet::const_iterator j=affF.begin();
j!=affF.end();
++j)
{
(*this)[*j].pointSet.erase(*i);
if((*this)[*j].pointSet.empty())
this->erase(*j);
}
_containingFacts.erase(*i);
}
Fact f; retrieveFact(*i, &f);
this->addFact(*i, f);
}
return true;
}
void AdviseFull::adviseFull(
AdviseFast::FactSet *facts,
CoordSet *surePoints,
ProbabilityMap *probabilities)
{
EquationSet eqs(*facts);
#if defined(DEBUG) && DEBUG >= 2
eqs.prettyprint();
#endif
eqs.normalize();
#if defined(DEBUG) && DEBUG >= 2
eqs.prettyprint();
#endif
list<EquationSet> eqss;
eqs.separate(&eqss);
#ifdef DEBUG
{list<EquationSet>::iterator i;
for(i=eqss.begin(); i!=eqss.end(); ++i)
i->prettyprint();
}
#endif
// OK, uneffective, but simple :(
surePoints->clear();
probabilities->clear();
// Get a fraction;
float fraction;
{ BaseField const *f = facts->getField();
fraction = ((float)f->nbMines()) / (f->width() * f->height());
}
/* From now on the first equation set on the list includes
* the equation corresponding to "total" fact. This is the
* first equation on the set.
*
* Give it a special treatment ;) */
if(!eqss.empty()) do {
EquationSet prime = eqss.front();
EquationSet::Equation total = prime._equations.front();
prime._equations.pop_front();
list<EquationSet> prime_sep;
prime.separate(&prime_sep);
// Find a pool
list<EquationSet::Equation>::iterator i = prime._equations.begin();
while(!prime._equations.empty()){
set<short>::iterator j;
for( j = i->pointSets.begin();
j != i->pointSets.end();
++j)
prime._pointSets.erase(*j);
i = prime._equations.erase(i);
}
assert(prime._pointSets.size() <= 1);
if(prime._pointSets.size() == 0) break;
short pool = prime._pointSets.begin()->first;
CoordSet const &p = prime._pointSets[pool];
#ifdef DEBUG
cout << "Prime equation set:" << endl <<
" separated into " << prime_sep.size() << endl <<
" pool size is " << p.size() << endl;
#endif
// Euristic
// if( prime_sep.size () > 6 && p.size() >= prime_sep.size() * 10){
if(p.size() < (prime_sep.size()+1) * 10)
// No special treatment!!
break;
// Actually, just substitute prime (!!!)
eqss.pop_front();
eqss.insert(eqss.begin(),
prime_sep.begin(),
prime_sep.end());
prime._equations.clear();
EquationSet::Equation o;
o.pointSets.insert(pool);
// #### is the convertion right ? (NH)
o.mines = (ushort)(fraction * p.size());
// A precaution
if(o.mines == 0) o.mines = 1; // ;)
prime._equations.push_front(o);
eqss.push_front(prime);
#ifdef DEBUG
cout << "Specially treated:" << endl;
{
list<EquationSet>::iterator i;
for(i=eqss.begin(); i!=eqss.end(); ++i)
i->prettyprint();
}
#endif
} while (false);
list<EquationSet>::const_iterator i;
for(i=eqss.begin(); i!=eqss.end(); ++i){
CoordSet sp; ProbabilityMap pb;
list<EquationSet::Solution> solutions;
map<short, CoordSet> const &m = i->solve(&solutions);
#ifdef DEBUG
printf("Got solutions.\n");
#if defined(DEBUG) && DEBUG >= 2
{ list<EquationSet::Solution>::iterator i;
for( i = solutions.begin();
i != solutions.end();
++i)
{
EquationSet::Solution::iterator j;
for(j=i->begin(); j!=i->end(); ++j)
printf("%d:\t%d\n",
j->first, j->second);
printf("\n");
}
}
#endif
#endif
//bool sure =
AdviseFull::surePoints(m, solutions, &sp);
surePoints->insert(sp.begin(), sp.end());
getProbabilities(m, solutions, &pb, fraction);
probabilities->insert(pb.begin(), pb.end());
}
// That's it
return;
}