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Option for Qlat generator basis
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@ -63,7 +63,9 @@ int main(int argc, char** argv) {
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std::cout << "Dimension of adjoint representation: "<< SU2Adjoint::Dimension << std::endl;
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// guard as this code fails to compile for Nc != 3
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#if (Nc == 3)
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#if 1
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std::cout << " Printing Adjoint Generators"<< std::endl;
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SU2Adjoint::printGenerators();
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SU2::testGenerators();
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@ -149,9 +151,32 @@ int main(int argc, char** argv) {
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pokeLorentz(UrVr,Urmu*Vrmu, mu);
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}
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typedef typename SU_Adjoint<Nc>::AMatrix AdjointMatrix;
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typename AdjointRep<Nc>::LatticeField Diff_check = UVr - UrVr;
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std::cout << GridLogMessage << "Group structure SU("<<Nc<<") check difference (Adjoint representation) : " << norm2(Diff_check) << std::endl;
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std::cout << GridLogMessage << "****************************************** " << std::endl;
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std::cout << GridLogMessage << " MAP BETWEEN FUNDAMENTAL AND ADJOINT CHECK " << std::endl;
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std::cout << GridLogMessage << "****************************************** " << std::endl;
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for(int a=0;a<Nc*Nc-1;a++){
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for(int b=0;b<Nc*Nc-1;b++){
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for(int c=0;c<Nc*Nc-1;c++){
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ColourMatrix Ta;
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ColourMatrix Tb;
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ColourMatrix Tc;
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SU3::generator(a, Ta);
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SU3::generator(b, Tb);
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SU3::generator(c, Tc);
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AdjointMatrix TRa;
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SU3Adjoint::generator(a,TRa);
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Complex tr1 = trace ( Tc * ( Ta*Tb-Tb*Ta)); // i/2 fabc
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Complex tr2 = TRa()()(b,c) * Complex(0,1);
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std::cout << " 2 Tr( Tc[Ta,Tb]) " << 2.0*tr1<<std::endl;
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std::cout << " - TRa_bc " << tr2<<std::endl;
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assert(abs( (2.0*tr1-tr2) ) < 1.0e-7);
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std::cout << "------------------"<<std::endl;
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}}}
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// Check correspondence of algebra and group transformations
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// Create a random vector
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SU3::LatticeAlgebraVector h_adj(grid);
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