本文整理汇总了C++中SizeOptions::model方法的典型用法代码示例。如果您正苦于以下问题：C++ SizeOptions::model方法的具体用法？C++ SizeOptions::model怎么用？C++ SizeOptions::model使用的例子？那么, 这里精选的方法代码示例或许可以为您提供帮助。您也可以进一步了解该方法所在类SizeOptions的用法示例。
在下文中一共展示了SizeOptions::model方法的6个代码示例，这些例子默认根据受欢迎程度排序。您可以为喜欢或者感觉有用的代码点赞，您的评价将有助于系统推荐出更棒的C++代码示例。
示例1: distinctlinear
/// Post a distinct-linear constraint on variables \a x with sum \a c
void distinctlinear(Cache& dc, const IntVarArgs& x, int c,
const SizeOptions& opt) {
int n=x.size();
if (opt.model() == MODEL_DECOMPOSE) {
if (n < 8)
linear(*this, x, IRT_EQ, c, opt.icl());
else if (n == 8)
rel(*this, x, IRT_NQ, 9*(9+1)/2 - c);
distinct(*this, x, opt.icl());
} else {
switch (n) {
case 0:
return;
case 1:
rel(*this, x[0], IRT_EQ, c);
return;
case 8:
// Prune the single missing digit
rel(*this, x, IRT_NQ, 9*(9+1)/2 - c);
break;
case 9:
break;
default:
if (c == n*(n+1)/2) {
// sum has unique decomposition: 1 + ... + n
rel(*this, x, IRT_LQ, n);
} else if (c == n*(n+1)/2 + 1) {
// sum has unique decomposition: 1 + ... + n-1 + n+1
rel(*this, x, IRT_LQ, n+1);
rel(*this, x, IRT_NQ, n);
} else if (c == 9*(9+1)/2 - (9-n)*(9-n+1)/2) {
// sum has unique decomposition: (9-n+1) + (9-n+2) + ... + 9
rel(*this, x, IRT_GQ, 9-n+1);
} else if (c == 9*(9+1)/2 - (9-n)*(9-n+1)/2 + 1) {
// sum has unique decomposition: (9-n) + (9-n+2) + ... + 9
rel(*this, x, IRT_GQ, 9-n);
rel(*this, x, IRT_NQ, 9-n+1);
} else {
extensional(*this, x, dc.get(n,c));
return;
}
}
distinct(*this, x, opt.icl());
}
}示例2: x
/// The actual model
GraphColor(const SizeOptions& opt)
: g(opt.size() == 1 ? g2 : g1),
v(*this,g.n_v,0,g.n_v),
m(*this,0,g.n_v) {
rel(*this, v, IRT_LQ, m);
for (int i = 0; g.e[i] != -1; i += 2)
rel(*this, v[g.e[i]], IRT_NQ, v[g.e[i+1]]);
const int* c = g.c;
for (int i = *c++; i--; c++)
rel(*this, v[*c], IRT_EQ, i);
while (*c != -1) {
int n = *c;
IntVarArgs x(n); c++;
for (int i = n; i--; c++)
x[i] = v[*c];
distinct(*this, x, opt.icl());
if (opt.model() == MODEL_CLIQUE)
rel(*this, m, IRT_GQ, n-1);
}
branch(*this, m, INT_VAL_MIN);
switch (opt.branching()) {
case BRANCH_SIZE:
branch(*this, v, INT_VAR_SIZE_MIN, INT_VAL_MIN);
break;
case BRANCH_DEGREE:
branch(*this, v, tiebreak(INT_VAR_DEGREE_MAX,INT_VAR_SIZE_MIN),
INT_VAL_MIN);
break;
case BRANCH_SIZE_DEGREE:
branch(*this, v, INT_VAR_SIZE_DEGREE_MIN, INT_VAL_MIN);
break;
case BRANCH_SIZE_AFC:
branch(*this, v, INT_VAR_SIZE_AFC_MIN, INT_VAL_MIN);
break;
default:
break;
}
}示例3: d
/// Actual model
AllInterval(const SizeOptions& opt) :
Script(opt),
x(*this, opt.size(), 0, 66) { // 66 or opt.size() - 1
const int n = x.size();
IntVarArgs d(n-1);
IntVarArgs dd(66);
IntVarArgs xx_(n); // pitch class for AllInterval Chords
IntVar douze;
Rnd r(1U);
if ((opt.model() == MODEL_SET) || (opt.model() == MODEL_SET_CHORD) || (opt.model() == MODEL_SSET_CHORD) ||(opt.model() == MODEL_SYMMETRIC_SET)) // Modele original : serie
{
// Set up variables for distance
for (int i=0; i<n-1; i++)
d[i] = expr(*this, abs(x[i+1]-x[i]), opt.ipl());
// Constrain them to be between 1 and n-1
dom(*this, d, 1, n-1);
dom(*this, x, 0, n-1);
if((opt.model() == MODEL_SET_CHORD) || (opt.model() == MODEL_SSET_CHORD))
{
/*expr(*this,dd[0]==0);
// Set up variables for distance
for (int i=0; i<n-1; i++)
{
expr(*this, dd[i+1] == (dd[i]+d[i])%12, opt.icl());
}
// Constrain them to be between 1 and n-1
dom(*this, dd,0, n-1);
distinct(*this, dd, opt.icl());
*/
rel(*this, abs(x[0]-x[n-1]) == 6, opt.ipl());
}
if(opt.symmetry())
{
// Break mirror symmetry (renversement)
rel(*this, x[0], IRT_LE, x[1]);
// Break symmetry of dual solution (retrograde de la serie) -> 1928 solutions pour accords de 12 sons
rel(*this, d[0], IRT_GR, d[n-2]);
}
//series symetriques
if ((opt.model() == MODEL_SYMMETRIC_SET)|| (opt.model() == MODEL_SSET_CHORD))
{
rel (*this, d[n/2 - 1] == 6); // pivot = triton
for (int i=0; i<(n/2)-2; i++)
rel(*this,d[i]+d[n-i-2]==12);
}
}
else
{
for (int j=0; j<n; j++)
xx_[j] = expr(*this, x[j] % 12);
dom(*this, xx_, 0, 11);
distinct(*this, xx_, opt.ipl());
//intervalles
for (int i=0; i<n-1; i++)
d[i] = expr(*this,x[i+1] - x[i],opt.ipl());
dom(*this, d, 1, n-1);
dom(*this, x, 0, n * (n - 1) / 2.);
//d'autres choses dont on est certain (contraintes redondantes) :
rel(*this, x[0] == 0);
rel(*this, x[n-1] == n * (n - 1) / 2.);
// break symmetry of dual solution (renversement de l'accord)
if(opt.symmetry())
rel(*this, d[0], IRT_GR, d[n-2]);
//accords symetriques
if (opt.model() == MODEL_SYMMETRIC_CHORD)
{
rel (*this, d[n/2 - 1] == 6); // pivot = triton
for (int i=0; i<(n/2)-2; i++)
rel(*this,d[i]+d[n-i-2]==12);
}
if (opt.model() == MODEL_PARALLEL_CHORD)
{
rel (*this, d[n/2 - 1] == 6); // pivot = triton
for (int i=0; i<(n/2)-2; i++)
rel(*this,d[i]+d[n/2 + i]==12);
}
}
distinct(*this, x, opt.ipl());
distinct(*this, d, opt.ipl());
//.........这里部分代码省略.........
示例4: x
/// The actual model
GraphColor(const SizeOptions& opt)
: IntMinimizeScript(opt),
g(opt.size() == 1 ? g2 : g1),
v(*this,g.n_v,0,g.n_v-1),
m(*this,0,g.n_v-1) {
rel(*this, v, IRT_LQ, m);
for (int i = 0; g.e[i] != -1; i += 2)
rel(*this, v[g.e[i]], IRT_NQ, v[g.e[i+1]]);
const int* c = g.c;
for (int i = *c++; i--; c++)
rel(*this, v[*c], IRT_EQ, i);
while (*c != -1) {
int n = *c;
IntVarArgs x(n); c++;
for (int i = n; i--; c++)
x[i] = v[*c];
distinct(*this, x, opt.icl());
if (opt.model() == MODEL_CLIQUE)
rel(*this, m, IRT_GQ, n-1);
}
/// Branching on the number of colors
branch(*this, m, INT_VAL_MIN());
if (opt.symmetry() == SYMMETRY_NONE) {
/// Branching without symmetry breaking
switch (opt.branching()) {
case BRANCH_SIZE:
branch(*this, v, INT_VAR_SIZE_MIN(), INT_VAL_MIN());
break;
case BRANCH_DEGREE:
branch(*this, v, tiebreak(INT_VAR_DEGREE_MAX(),INT_VAR_SIZE_MIN()),
INT_VAL_MIN());
break;
case BRANCH_SIZE_DEGREE:
branch(*this, v, INT_VAR_DEGREE_SIZE_MAX(), INT_VAL_MIN());
break;
case BRANCH_SIZE_AFC:
branch(*this, v, INT_VAR_AFC_SIZE_MAX(opt.decay()), INT_VAL_MIN());
break;
case BRANCH_SIZE_ACTIVITY:
branch(*this, v, INT_VAR_ACTIVITY_SIZE_MAX(opt.decay()), INT_VAL_MIN());
break;
default:
break;
}
} else { // opt.symmetry() == SYMMETRY_LDSB
/// Branching while considering value symmetry breaking
/// (every permutation of color values gives equivalent solutions)
Symmetries syms;
syms << ValueSymmetry(IntArgs::create(g.n_v,0));
switch (opt.branching()) {
case BRANCH_SIZE:
branch(*this, v, INT_VAR_SIZE_MIN(), INT_VAL_MIN(), syms);
break;
case BRANCH_DEGREE:
branch(*this, v, tiebreak(INT_VAR_DEGREE_MAX(),INT_VAR_SIZE_MIN()),
INT_VAL_MIN(), syms);
break;
case BRANCH_SIZE_DEGREE:
branch(*this, v, INT_VAR_DEGREE_SIZE_MAX(), INT_VAL_MIN(), syms);
break;
case BRANCH_SIZE_AFC:
branch(*this, v, INT_VAR_AFC_SIZE_MAX(opt.decay()), INT_VAL_MIN(), syms);
break;
case BRANCH_SIZE_ACTIVITY:
branch(*this, v, INT_VAR_ACTIVITY_SIZE_MAX(opt.decay()), INT_VAL_MIN(), syms);
break;
default:
break;
}
}
}示例5: atmostOne
/// Actual model
Steiner(const SizeOptions& opt)
: n(opt.size()), noOfTriples((n*(n-1))/6),
triples(*this, noOfTriples, IntSet::empty, 1, n, 3, 3) {
for (int i=0; i<noOfTriples; i++) {
for (int j=i+1; j<noOfTriples; j++) {
SetVar x = triples[i];
SetVar y = triples[j];
SetVar atmostOne(*this,IntSet::empty,1,n,0,1);
rel(*this, (x & y) == atmostOne);
IntVar x1(*this,1,n);
IntVar x2(*this,1,n);
IntVar x3(*this,1,n);
IntVar y1(*this,1,n);
IntVar y2(*this,1,n);
IntVar y3(*this,1,n);
if (opt.model() == MODEL_NONE) {
/* Naive alternative:
* just including the ints in the set
*/
rel(*this, singleton(x1) <= x);
rel(*this, singleton(x2) <= x);
rel(*this, singleton(x3) <= x);
rel(*this, singleton(y1) <= y);
rel(*this, singleton(y2) <= y);
rel(*this, singleton(y3) <= y);
} else if (opt.model() == MODEL_MATCHING) {
/* Smart alternative:
* Using matching constraints
*/
channelSorted(*this, IntVarArgs()<<x1<<x2<<x3, x);
channelSorted(*this, IntVarArgs()<<y1<<y2<<y3, y);
} else if (opt.model() == MODEL_SEQ) {
SetVar sx1 = expr(*this, singleton(x1));
SetVar sx2 = expr(*this, singleton(x2));
SetVar sx3 = expr(*this, singleton(x3));
SetVar sy1 = expr(*this, singleton(y1));
SetVar sy2 = expr(*this, singleton(y2));
SetVar sy3 = expr(*this, singleton(y3));
sequence(*this,SetVarArgs()<<sx1<<sx2<<sx3,x);
sequence(*this,SetVarArgs()<<sy1<<sy2<<sy3,y);
}
/* Breaking symmetries */
rel(*this, x1 < x2);
rel(*this, x2 < x3);
rel(*this, x1 < x3);
rel(*this, y1 < y2);
rel(*this, y2 < y3);
rel(*this, y1 < y3);
linear(*this, IntArgs(6,(n+1)*(n+1),n+1,1,-(n+1)*(n+1),-(n+1),-1),
IntVarArgs()<<x1<<x2<<x3<<y1<<y2<<y3, IRT_LE, 0);
}
}
branch(*this, triples, SET_VAR_NONE, SET_VAL_MIN_INC);
}示例6: d
queens(const SizeOptions& opt) : q(*this, 2*opt.size() - 1, -opt.size(), 2*opt.size() - 1) {
// construct the variables
const int n = opt.size();
const int varSize = 2*n - 1;
// stores all possible values for the determined key
map< int, set<int> > allPossibleValueMap;
// set the domains for the variables
for (int index = 0; index < varSize; ++index) {
int i = 1 - n + index;
int end = varSize - abs(i);
// the set stores all the possible values for q[index]
set<int> possibleValueSet;
possibleValueSet.insert(-n);
for (int element = abs(i) + 1; element <= end; element += 2) {
possibleValueSet.insert(element);
}
allPossibleValueMap.insert(make_pair(index, possibleValueSet));
for (int position = -n + 1; position <= 2*n - 1; ++position) {
if (!possibleValueSet.count(position)) {
rel(*this, q[index] != position);
}
}
}
// the first and second constraints
// the number of (yi != -n) is n,
// which equals that the number of (yi == -n) is n - 1
count(*this, q, -n, IRT_EQ, n - 1);
for (int j = 1; j <= varSize; ++j) {
count(*this, q, j, IRT_LQ, 1);
}
// the third constraint, use three models
switch (opt.model()) {
// the arithmetic constraint
case MODEL_ONE: {
for (int indexI = 0; indexI < varSize; ++indexI) {
for (int indexJ = indexI + 1; indexJ < varSize; ++indexJ) {
rel(*this, abs(q[indexI] - q[indexJ]) != abs(indexI - indexJ));
}
}
break;
}
// the tuple sets constraint
case MODEL_TWO: {
// initialize the iterator map to iteratively add tuples
map<int, set<int>::const_iterator> setIterator;
map<int, set<int>::const_iterator> iteEnd;
for (int index = 0; index < varSize; ++index) {
set<int>::const_iterator ite = allPossibleValueMap[index].begin();
setIterator.insert(make_pair(index, ite));
set<int>::const_iterator endIte = allPossibleValueMap[index].end();
iteEnd.insert(make_pair(index, endIte));
}
// stores all the tuples to be added
TupleSet allTupleSet;
// this iterator is used to detect end conditions
set<int>::const_iterator firstIteEnd = iteEnd[0];
const int lastIndex = varSize - 1;
// test all the possible tuples, then add the valid ones which satisfy the third constraint into tuple set
while (setIterator[0] != firstIteEnd) {
// stores each tuple
IntArgs tuple;
// use to detect whether a tuple is valid
vector<int> tupleVec;
bool validFlag = true;
for (int index = 0; index < varSize; ++index) {
set<int>::const_iterator ite = setIterator[index];
int value = *ite;
if (tupleVec.empty()) {
tupleVec.push_back(value);
tuple << value;
} else {
// using the third constraint, if a new value doesn't satisfy the constraint, skip this tuple
for (int vecIndex = 0; vecIndex < tupleVec.size(); ++vecIndex) {
if (abs(index - vecIndex) == abs(tuple[vecIndex] - value)) {
validFlag = false;
break;
}
}
if (validFlag == true) {
tupleVec.push_back(value);
tuple << value;
} else {
break;
}
}
}
// if it is valid then add this tuple
if (validFlag == true) {
//.........这里部分代码省略.........