small addition to permutation.h
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@ -121,6 +121,7 @@ public:
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WeightPermutation operator*(const R &x) const {return WeightPermutation(weight*x,perm); }
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WeightPermutation operator*(const R &x) const {return WeightPermutation(weight*x,perm); }
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bool operator==(const WeightPermutation &rhs) const {return this->perm == rhs.perm;}; //NOTE for sorting, compares only the permutation not the weight!
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bool operator==(const WeightPermutation &rhs) const {return this->perm == rhs.perm;}; //NOTE for sorting, compares only the permutation not the weight!
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bool operator!=(const WeightPermutation &rhs) const {return !(*this==rhs);} //NOTE: compares only the permutation
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bool operator>(const WeightPermutation &rhs) const {return this->perm > rhs.perm;};
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bool operator>(const WeightPermutation &rhs) const {return this->perm > rhs.perm;};
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bool operator<(const WeightPermutation &rhs) const {return this->perm < rhs.perm;};
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bool operator<(const WeightPermutation &rhs) const {return this->perm < rhs.perm;};
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bool operator>=(const WeightPermutation &rhs) const {return !(*this < rhs);};
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bool operator>=(const WeightPermutation &rhs) const {return !(*this < rhs);};
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11
t.cc
11
t.cc
@ -3095,7 +3095,16 @@ for(int i=0; i<a.size(); ++i)
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if(1)
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if(1)
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{
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{
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//this is kucharskiP antisymmetrizer just without parsing the input
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/*this is kucharskiP antisymmetrizer just without parsing the input
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generate antisymmetrization operator for Brandow diagrams in the Kucharski convention
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#NOTE: permgener conserves order in the subsets,
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#this means that the permuted elements label places
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#in the expression, not the indices, since places
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#correspond to already existing antisymmetry
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#in principle it would be more logical to printout permutation of places rather than indices
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#but this is more convenient for further processing
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*/
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NRVec<NRVec_from1<int> > groups;
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NRVec<NRVec_from1<int> > groups;
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cin >> groups;
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cin >> groups;
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int ntot=0;
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int ntot=0;
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