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https://github.com/TheAlgorithms/C-Plus-Plus.git
synced 2026-02-11 06:26:05 +08:00
fix : use of auto keyword to reduce complexity
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@@ -45,7 +45,7 @@ std::complex<double> *FastFourierTransform(std::complex<double> *p,
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return p; /// Base Case To return
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}
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std::complex<double> om = std::complex<double>(
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auto om = std::complex<double>(
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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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@@ -61,11 +61,9 @@ std::complex<double> *FastFourierTransform(std::complex<double> *p,
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po[k2++] = p[j]; /// Assigning value of odd coefficents
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}
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std::complex<double> *ye =
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FastFourierTransform(pe, n / 2); /// Recursive Call
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auto *ye = FastFourierTransform(pe, n / 2); /// Recursive Call
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std::complex<double> *yo =
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FastFourierTransform(po, n / 2); /// Recursive Call
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auto *yo = FastFourierTransform(po, n / 2); /// Recursive Call
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auto *y = new std::complex<double>[n]; /// Final value representation list
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@@ -110,8 +108,8 @@ static void test() {
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std::vector<std::complex<double>> r2 = {
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{10, 0}, {-2, -2}, {-2, 0}, {-2, 2}}; /// True Answer for test case 2
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std::complex<double> *o1 = numerical_methods::FastFourierTransform(t1, n1);
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std::complex<double> *o2 = numerical_methods::FastFourierTransform(t2, n2);
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auto *o1 = numerical_methods::FastFourierTransform(t1, n1);
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auto *o2 = numerical_methods::FastFourierTransform(t2, n2);
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for (uint8_t i = 0; i < n1; i++) {
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assert((r1[i].real() - o1->real() < 0.000000000001) &&
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