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Update fast_fourier_transform.cpp
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@ -38,7 +38,7 @@ namespace numerical_methods {
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* @returns y if n!=1
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*/
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std::complex<double>* FastFourierTransform(std::complex<double>*p,uint64_t n)
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std::complex<double>* FastFourierTransform(std::complex<double>*p,double n)
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{
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if(n==1){
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@ -47,9 +47,9 @@ std::complex<double>* FastFourierTransform(std::complex<double>*p,uint64_t n)
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}
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auto pi = 2 * asin(1.0); /// Declaring value of pi
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double pi = 2 * asin(1.0); /// Declaring value of pi
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auto om=std::complex<double>(cos(2*pi/n),sin(2*pi/n)); ///Calculating value of omega
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std::complex<double> om=std::complex<double>(cos(2*pi/n),sin(2*pi/n)); ///Calculating value of omega
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auto *pe= new std::complex<double>[n/2]; /// Coefficents of even power
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@ -113,8 +113,8 @@ std::complex<double>* FastFourierTransform(std::complex<double>*p,uint64_t n)
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t2[2]={3,0};
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t2[3]={4,0};
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uint64_t n1 = 2;
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uint64_t n2 = 4;
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double n1 = 2;
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double n2 = 4;
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std::vector<std::complex<double>> r1 = {
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{3, 0}, {-1, 0}}; /// True Answer for test case 1
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