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https://github.com/triqs/dft_tools
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Fix #122
- the conj_ function was not written properly (T is a ref, the trait is_complex was not returning true). - a simpler version is clearly better !
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@ -33,7 +33,7 @@ template<typename Vd, typename Vi>
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void test() {
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Vd a(2),aa(2),c(2) ;a()=2.0; c() = 1;
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Vi b(2);b()=3;
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std::cout << blas::dot<false>(a,b) << std::endl;
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std::cerr << blas::dot<false>(a,b) << std::endl;
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aa = 2*a;
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@ -51,7 +51,19 @@ void test() {
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int main(int argc, char **argv) {
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test<vector<double> , vector<int> >();
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/// Added by I. Krivenko, #122
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/// test the complex version, specially with the zdotu workaround on Os X.
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vector<std::complex<double>> v(2);
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v(0) = 0;
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v(1) = {0, 1};
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std::cerr << v << std::endl;
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std::cerr << blas::dot<false>(v, v) << std::endl;
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std::cerr << blas::dot<true>(v, v) << std::endl;
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assert_close( dot(v,v), -1);
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assert_close( dotc(v,v), 1);
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// does not work for array just because of .size() vs .shape(0)...
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//test<array<double,1> , array<int,1> >();
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//test<array<double,1> , vector<int> >();
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@ -67,13 +67,10 @@ namespace triqs { namespace arrays { namespace blas {
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//return f77::dot(X.size(), Cx().data_start(), Cx().stride(), Cy().data_start(), Cy().stride());
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}
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template< bool Star, typename T>
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typename std::enable_if<triqs::is_complex<T>::value && Star,T>::type
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_conj(T && x) { return conj(std::forward<T>(x));}
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template< bool Star, typename T>
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typename std::enable_if<!( triqs::is_complex<T>::value && Star),T>::type
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_conj(T && x) { return std::forward<T>(x);}
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template <bool Star> std::complex<double> _conj(std::complex<double> const& x);
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template <> std::complex<double> _conj<true>(std::complex<double> const& x) { return conj(x); }
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template <> std::complex<double> _conj<false>(std::complex<double> const& x) { return x;}
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template <bool Star> double _conj(double x) { return x; }
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/**
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* Calls dot product of 2 vectors.
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@ -94,7 +91,7 @@ namespace triqs { namespace arrays { namespace blas {
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auto * restrict X_ = X.data_start();
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auto * restrict Y_ = Y.data_start();
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if ((incx==1) && (incy==1)) {
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for (size_t i=0; i<N; ++i) res += _conj<Star>(X_[i]) * Y_[i];
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for (size_t i = 0; i < N; ++i) res += _conj<Star>(X_[i]) * Y_[i];
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}
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else { // code for unequal increments or equal increments not equal to 1
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for (size_t i=0, ix=0, iy=0; i<N; ++i, ix += incx, iy +=incy) {res += _conj<Star>(X_[ix]) * Y_[iy]; }
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