Using fused AXPY and DOT Operations for TRSV
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In the previous benchmark the LU variant based on GEMV/TRSV has more efficient. That mainly due to the fact that the GEMV implementation uses fuesed AXPY and fused DOT operations.
We will now alos use the fused operations for TRSV and hope to achieve a further improvement in the performance.
TRSV: Optimized for col major case
The TRSV operation can be optimized using fused AXPY or fused DOT operations. In the code of ulmblas.c (found in /home/numerik/pub/hpc/ss18/ulmblas/session14b/) this kind of optimization was applied for the col major case. Further modifications:
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Function daxpyf was added. This function performs the fused AXPY operations. The purpose of this function is reusability of this operation.
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Function dgemv_axpyf now calls daxpyf. Before the fused AXPY operations where hard coded in dgemv_axpyf.
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For lower triangular, col major matrices function dtrsv also calls daxpyf (and therefore exploits the reusable implementation of the fused AXPY operation).
#include <ulmblas.h> #include <ulmaux.h> #include <math.h> // for nan(), fabs() //-- BLAS Level 1 functions ---------------------------------------------------- void dcopy(size_t n, const double *x, ptrdiff_t incX, double *y, ptrdiff_t incY) { for (size_t i=0; i<n; ++i) { y[i*incY] = x[i*incX]; } } void daxpy(size_t n, double alpha, const double *x, ptrdiff_t incX, double *y, ptrdiff_t incY) { for (size_t i=0; i<n; ++i) { y[i*incY] += alpha*x[i*incX]; } } double ddot(size_t n, const double *x, ptrdiff_t incX, const double *y, ptrdiff_t incY) { double result = 0; for (size_t i=0; i<n; ++i) { result += x[i*incX]*y[i*incY]; } return result; } void dscal(size_t n, double alpha, double *x, ptrdiff_t incX) { if (alpha==1) { return; } if (alpha!=0) { for (size_t i=0; i<n; ++i) { x[i*incX] *= alpha; } } else { for (size_t i=0; i<n; ++i) { x[i*incX] = 0; } } } size_t idamax(size_t n, const double *x, ptrdiff_t incX) { double max = 0; size_t I = 0; for (size_t i=0; i<n; ++i) { if (fabs(x[i*incX])>max) { I = i; max = fabs(x[i*incX]); } } return I; } void dswap(size_t n, double *x, ptrdiff_t incX, double *y, ptrdiff_t incY) { for (size_t i=0; i<n; ++i) { double tmp = x[i*incX]; x[i*incX] = y[i*incY]; y[i*incY] = tmp; } } //-- BLAS Level 2 functions ---------------------------------------------------- #ifndef AXPYF #define AXPYF 4 #endif // y <- alpha*A*x + y where A is a m x AXPYF matrix void daxpyf(size_t m, double alpha, const double *A, ptrdiff_t incRowA, ptrdiff_t incColA, const double *x, ptrdiff_t incX, double *y, ptrdiff_t incY) { for (size_t i=0; i<m; ++i) { for (size_t l=0; l<AXPYF; ++l) { y[i*incY] += alpha * A[i*incRowA+l*incColA] * x[l*incX]; } } } void dgemv_axpyf(size_t m, size_t n, double alpha, const double *A, ptrdiff_t incRowA, ptrdiff_t incColA, const double *x, ptrdiff_t incX, double *y, ptrdiff_t incY) { size_t nb = n / AXPYF; for (size_t j=0; j<nb; ++j) { daxpyf(m, alpha, &A[j*AXPYF*incColA], incRowA, incColA, &x[j*AXPYF*incX], incX, y, incY); } for (size_t j=nb*AXPYF; j<n; ++j) { daxpy(m, alpha*x[j*incX], &A[j*incColA], incRowA, y, incY); } } #ifndef DOTF #define DOTF 4 #endif void dgemv_dotf(size_t m, size_t n, double alpha, const double *A, ptrdiff_t incRowA, ptrdiff_t incColA, const double *x, ptrdiff_t incX, double *y, ptrdiff_t incY) { size_t mb = m / DOTF; for (size_t i=0; i<mb; ++i) { for (size_t j=0; j<n; ++j) { for (size_t l=0; l<DOTF; ++l) { y[(DOTF*i+l)*incY] += alpha*A[(DOTF*i+l)*incRowA+j*incColA]*x[j*incX]; } } } for (size_t i=mb*DOTF; i<m; ++i) { y[i*incY] += alpha*ddot(n, &A[i*incRowA], incColA, x, incX); } } void dgemv(size_t m, size_t n, double alpha, const double *A, ptrdiff_t incRowA, ptrdiff_t incColA, const double *x, ptrdiff_t incX, double beta, double *y, ptrdiff_t incY) { dscal(m, beta, y, incY); if (alpha==0 || m==0 || n==0) { return; } if (incRowA<incColA) { dgemv_axpyf(m, n, alpha, A, incRowA, incColA, x, incX, y, incY); } else { dgemv_dotf(m, n, alpha, A, incRowA, incColA, x, incX, y, incY); } } void dger(size_t m, size_t n, double alpha, const double *x, ptrdiff_t incX, const double *y, ptrdiff_t incY, double *A, ptrdiff_t incRowA, ptrdiff_t incColA) { if (alpha==0 || m==0 || n==0) { return; } if (incRowA>incColA) { dger(n, m, alpha, y, incY, x, incX, A, incColA, incRowA); return; } for (size_t j=0; j<n; ++j) { for (size_t i=0; i<m; ++i) { A[i*incRowA+j*incColA] += alpha*x[i*incX]*y[j*incY]; } } } void dtrsv(size_t n, bool lower, bool unit, const double *A, ptrdiff_t incRowA, ptrdiff_t incColA, double *x, ptrdiff_t incX) { if (lower) { if (incRowA<incColA) { // A is col major size_t nb = n / AXPYF; for (size_t j=0; j<nb; ++j) { for (size_t l=0; l<AXPYF; ++l) { size_t J = j*AXPYF + l; if (!unit) { x[J*incX] /= A[J*(incRowA+incColA)]; } daxpy(AXPYF-1-l, -x[J*incX], &A[(J+1)*incRowA + J*incColA], incRowA, &x[(J+1)*incX], incX); } daxpyf(n-(j+1)*AXPYF, -1, &A[((j+1)*incRowA + j*incColA)*AXPYF], incRowA, incColA, &x[j*incX*AXPYF], incX, &x[(j+1)*incX*AXPYF], incX); } for (size_t j=nb*AXPYF; j<n; ++j) { if (!unit) { x[j*incX] /= A[j*(incRowA+incColA)]; } daxpy(n-1-j, -x[j*incX], &A[(j+1)*incRowA+j*incColA], incRowA, &x[(j+1)*incX], incX); } } else { // A is row major for (size_t j=0; j<n; ++j) { x[j*incX] -= ddot(j, &A[j*incRowA], incColA, x, incX); if (!unit) { x[j*incX] /= A[j*(incRowA+incColA)]; } } } } else { if (incRowA<incColA) { // A is col major for (size_t j=n; j-- >0; ) { if (!unit) { x[j*incX] /= A[j*(incRowA+incColA)]; } daxpy(j, -x[j*incX], &A[j*incColA], incRowA, x, incX); } } else { // A is row major for (size_t j=n; j-- >0; ) { x[j*incX] -= ddot(n-1-j, &A[j*incRowA+(j+1)*incColA], incColA, &x[(j+1)*incX], incX); if (!unit) { x[j*incX] /= A[j*(incRowA+incColA)]; } } } } } //-- LAPACK functions ---------------------------------------------------------- ptrdiff_t dgetrf_ger(size_t m, size_t n, double *A, ptrdiff_t incRowA, ptrdiff_t incColA, size_t *p, ptrdiff_t incP) { size_t k = m<n ? m : n; for (size_t j=0; j<k; ++j) { size_t pj = j + idamax(m-j, &A[j*incRowA + j*incColA], incRowA); if (j!=pj) { dswap(n, &A[j*incRowA], incColA, &A[pj*incRowA], incColA); } p[j*incP] = pj; double alpha = A[j*incRowA + j*incColA]; if (alpha==0) { return j; } else { alpha = 1/alpha; } dscal(m-1-j, alpha, &A[(j+1)*incRowA + j*incColA], incRowA); dger(m-1-j, n-1-j, -1, &A[(j+1)*incRowA + j *incColA], incRowA, &A[ j *incRowA + (j+1)*incColA], incColA, &A[(j+1)*incRowA + (j+1)*incColA], incRowA, incColA); } return -1; } ptrdiff_t dgetrf_gemv(size_t m, size_t n, double *A, ptrdiff_t incRowA, ptrdiff_t incColA, size_t *p, ptrdiff_t incP) { size_t k = m<n ? m : n; for (size_t j=0; j<k; ++j) { dtrsv(j, true, true, A, incRowA, incColA, &A[j*incColA], incRowA); dgemv(m-j, j, -1, &A[j*incRowA], incRowA, incColA, &A[j*incColA], incRowA, 1, &A[j*incRowA+j*incColA], incRowA); size_t pj = j + idamax(m-j, &A[j*incRowA + j*incColA], incRowA); if (j!=pj) { dswap(n, &A[j*incRowA], incColA, &A[pj*incRowA], incColA); } p[j*incP] = pj; double alpha = A[j*incRowA + j*incColA]; if (alpha==0) { return j; } dscal(m-j-1, 1/alpha, &A[(j+1)*incRowA+j*incColA], incRowA); } for (size_t j=k; j<n; ++j) { dtrsv(m, true, true, A, incRowA, incColA, &A[j*incColA], incRowA); } return -1; } #define GETRF_GER 1 #define GETRF_GEMV 2 #ifndef GETRF #define GETRF 0 #endif // this pragma makes gcc stop immediately on '#error' #pragma GCC diagnostic error "-Wfatal-errors" ptrdiff_t dgetrf(size_t m, size_t n, double *A, ptrdiff_t incRowA, ptrdiff_t incColA, size_t *p, ptrdiff_t incP) { #if GETRF == GETRF_GER return dgetrf_ger(m, n, A, incRowA, incColA, p, incP); #elif GETRF == GETRF_GEMV return dgetrf_gemv(m, n, A, incRowA, incColA, p, incP); #else #error "Compile with either -DGETRF=GETRF_GER or -DGETRF=GETRF_GEMV" #endif }
Exercise
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Try to express the underlying algorithm in TRSV for the case of a lower triangular matrix that is stored col major.
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Run benchmarks to evaluate and verify the performance (see below).
Test and Benchmark
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Create executable and check results:
heim$ gcc -Wall -std=c11 -I. -O3 -o test_dgetrf_gemv_fused -DGETRF=GETRF_GEMV test_dgetrf.c ulmaux.c ulmblas.c heim$ ./test_dgetrf_gemv_fused check m n incRowA incColA incP err res 5 5 5 1 1 4.8e-02 PASS 5 5 1 5 1 9.7e-02 PASS 5 5 10 1 1 4.9e-02 PASS 5 5 2 10 1 4.7e-02 PASS 5 5 5 1 1 6.4e-02 PASS 5 5 -1 5 1 1.2e-01 PASS 5 5 10 1 1 6.2e-02 PASS 5 5 -2 10 1 1.1e-01 PASS 5 5 10 2 1 7.7e-02 PASS 5 5 1 10 1 8.0e-02 PASS 5 5 20 2 1 5.8e-02 PASS 5 5 2 20 1 4.8e-02 PASS 5 5 10 2 1 5.9e-02 PASS 5 5 -1 10 1 5.4e-02 PASS 5 5 20 2 1 1.1e-01 PASS 5 5 -2 20 1 3.6e-02 PASS 5 5 5 -1 1 7.5e-02 PASS 5 5 1 5 1 4.1e-02 PASS 5 5 10 -1 1 3.5e-02 PASS 5 5 2 10 1 7.7e-02 PASS 5 5 5 -1 1 7.6e-02 PASS 5 5 -1 5 1 8.9e-02 PASS 5 5 10 -1 1 5.2e-02 PASS 5 5 -2 10 1 4.8e-02 PASS 5 5 10 -2 1 1.4e-01 PASS 5 5 1 10 1 3.1e-02 PASS 5 5 20 -2 1 3.8e-02 PASS 5 5 2 20 1 7.4e-02 PASS 5 5 10 -2 1 3.2e-02 PASS 5 5 -1 10 1 7.7e-02 PASS 5 5 20 -2 1 3.4e-02 PASS 5 5 -2 20 1 7.3e-02 PASS 0 5 5 1 1 0.0e+00 PASS 0 5 1 0 1 0.0e+00 PASS 0 5 10 1 1 0.0e+00 PASS 0 5 2 0 1 0.0e+00 PASS 0 5 5 1 1 0.0e+00 PASS 0 5 -1 0 1 0.0e+00 PASS 0 5 10 1 1 0.0e+00 PASS 0 5 -2 0 1 0.0e+00 PASS 0 5 10 2 1 0.0e+00 PASS 0 5 1 0 1 0.0e+00 PASS 0 5 20 2 1 0.0e+00 PASS 0 5 2 0 1 0.0e+00 PASS 0 5 10 2 1 0.0e+00 PASS 0 5 -1 0 1 0.0e+00 PASS 0 5 20 2 1 0.0e+00 PASS 0 5 -2 0 1 0.0e+00 PASS 0 5 5 -1 1 0.0e+00 PASS 0 5 1 0 1 0.0e+00 PASS 0 5 10 -1 1 0.0e+00 PASS 0 5 2 0 1 0.0e+00 PASS 0 5 5 -1 1 0.0e+00 PASS 0 5 -1 0 1 0.0e+00 PASS 0 5 10 -1 1 0.0e+00 PASS 0 5 -2 0 1 0.0e+00 PASS 0 5 10 -2 1 0.0e+00 PASS 0 5 1 0 1 0.0e+00 PASS 0 5 20 -2 1 0.0e+00 PASS 0 5 2 0 1 0.0e+00 PASS 0 5 10 -2 1 0.0e+00 PASS 0 5 -1 0 1 0.0e+00 PASS 0 5 20 -2 1 0.0e+00 PASS 0 5 -2 0 1 0.0e+00 PASS 1 5 5 1 1 0.0e+00 PASS 1 5 1 1 1 0.0e+00 PASS 1 5 10 1 1 0.0e+00 PASS 1 5 2 2 1 0.0e+00 PASS 1 5 5 1 1 0.0e+00 PASS 1 5 -1 1 1 0.0e+00 PASS 1 5 10 1 1 0.0e+00 PASS 1 5 -2 2 1 0.0e+00 PASS 1 5 10 2 1 0.0e+00 PASS 1 5 1 2 1 0.0e+00 PASS 1 5 20 2 1 0.0e+00 PASS 1 5 2 4 1 0.0e+00 PASS 1 5 10 2 1 0.0e+00 PASS 1 5 -1 2 1 0.0e+00 PASS 1 5 20 2 1 0.0e+00 PASS 1 5 -2 4 1 0.0e+00 PASS 1 5 5 -1 1 0.0e+00 PASS 1 5 1 1 1 0.0e+00 PASS 1 5 10 -1 1 0.0e+00 PASS 1 5 2 2 1 0.0e+00 PASS 1 5 5 -1 1 0.0e+00 PASS 1 5 -1 1 1 0.0e+00 PASS 1 5 10 -1 1 0.0e+00 PASS 1 5 -2 2 1 0.0e+00 PASS 1 5 10 -2 1 0.0e+00 PASS 1 5 1 2 1 0.0e+00 PASS 1 5 20 -2 1 0.0e+00 PASS 1 5 2 4 1 0.0e+00 PASS 1 5 10 -2 1 0.0e+00 PASS 1 5 -1 2 1 0.0e+00 PASS 1 5 20 -2 1 0.0e+00 PASS 1 5 -2 4 1 0.0e+00 PASS 32 5 5 1 1 9.3e-02 PASS 32 5 1 32 1 1.5e-01 PASS 32 5 10 1 1 1.4e-01 PASS 32 5 2 64 1 8.3e-02 PASS 32 5 5 1 1 9.9e-02 PASS 32 5 -1 32 1 1.1e-01 PASS 32 5 10 1 1 1.4e-01 PASS 32 5 -2 64 1 1.1e-01 PASS 32 5 10 2 1 1.4e-01 PASS 32 5 1 64 1 1.2e-01 PASS 32 5 20 2 1 1.1e-01 PASS 32 5 2 128 1 1.7e-01 PASS 32 5 10 2 1 1.4e-01 PASS 32 5 -1 64 1 1.3e-01 PASS 32 5 20 2 1 1.3e-01 PASS 32 5 -2 128 1 1.0e-01 PASS 32 5 5 -1 1 1.5e-01 PASS 32 5 1 32 1 1.1e-01 PASS 32 5 10 -1 1 1.2e-01 PASS 32 5 2 64 1 1.2e-01 PASS 32 5 5 -1 1 1.3e-01 PASS 32 5 -1 32 1 1.4e-01 PASS 32 5 10 -1 1 1.2e-01 PASS 32 5 -2 64 1 9.3e-02 PASS 32 5 10 -2 1 1.8e-01 PASS 32 5 1 64 1 1.4e-01 PASS 32 5 20 -2 1 1.4e-01 PASS 32 5 2 128 1 1.3e-01 PASS 32 5 10 -2 1 1.4e-01 PASS 32 5 -1 64 1 1.0e-01 PASS 32 5 20 -2 1 1.3e-01 PASS 32 5 -2 128 1 1.4e-01 PASS 31 5 5 1 1 1.8e-01 PASS 31 5 1 31 1 1.2e-01 PASS 31 5 10 1 1 1.2e-01 PASS 31 5 2 62 1 1.6e-01 PASS 31 5 5 1 1 1.2e-01 PASS 31 5 -1 31 1 1.6e-01 PASS 31 5 10 1 1 1.1e-01 PASS 31 5 -2 62 1 9.1e-02 PASS 31 5 10 2 1 1.1e-01 PASS 31 5 1 62 1 1.1e-01 PASS 31 5 20 2 1 1.3e-01 PASS 31 5 2 124 1 1.2e-01 PASS 31 5 10 2 1 1.4e-01 PASS 31 5 -1 62 1 1.2e-01 PASS 31 5 20 2 1 1.2e-01 PASS 31 5 -2 124 1 1.2e-01 PASS 31 5 5 -1 1 1.7e-01 PASS 31 5 1 31 1 1.3e-01 PASS 31 5 10 -1 1 1.1e-01 PASS 31 5 2 62 1 1.5e-01 PASS 31 5 5 -1 1 1.5e-01 PASS 31 5 -1 31 1 8.9e-02 PASS 31 5 10 -1 1 1.2e-01 PASS 31 5 -2 62 1 1.1e-01 PASS 31 5 10 -2 1 9.4e-02 PASS 31 5 1 62 1 1.2e-01 PASS 31 5 20 -2 1 1.2e-01 PASS 31 5 2 124 1 1.4e-01 PASS 31 5 10 -2 1 1.5e-01 PASS 31 5 -1 62 1 1.5e-01 PASS 31 5 20 -2 1 1.3e-01 PASS 31 5 -2 124 1 1.3e-01 PASS 5 0 0 1 1 0.0e+00 PASS 5 0 1 5 1 0.0e+00 PASS 5 0 0 1 1 0.0e+00 PASS 5 0 2 10 1 0.0e+00 PASS 5 0 0 1 1 0.0e+00 PASS 5 0 -1 5 1 0.0e+00 PASS 5 0 0 1 1 0.0e+00 PASS 5 0 -2 10 1 0.0e+00 PASS 5 0 0 2 1 0.0e+00 PASS 5 0 1 10 1 0.0e+00 PASS 5 0 0 2 1 0.0e+00 PASS 5 0 2 20 1 0.0e+00 PASS 5 0 0 2 1 0.0e+00 PASS 5 0 -1 10 1 0.0e+00 PASS 5 0 0 2 1 0.0e+00 PASS 5 0 -2 20 1 0.0e+00 PASS 5 0 0 -1 1 0.0e+00 PASS 5 0 1 5 1 0.0e+00 PASS 5 0 0 -1 1 0.0e+00 PASS 5 0 2 10 1 0.0e+00 PASS 5 0 0 -1 1 0.0e+00 PASS 5 0 -1 5 1 0.0e+00 PASS 5 0 0 -1 1 0.0e+00 PASS 5 0 -2 10 1 0.0e+00 PASS 5 0 0 -2 1 0.0e+00 PASS 5 0 1 10 1 0.0e+00 PASS 5 0 0 -2 1 0.0e+00 PASS 5 0 2 20 1 0.0e+00 PASS 5 0 0 -2 1 0.0e+00 PASS 5 0 -1 10 1 0.0e+00 PASS 5 0 0 -2 1 0.0e+00 PASS 5 0 -2 20 1 0.0e+00 PASS 0 0 0 1 1 0.0e+00 PASS 0 0 1 0 1 0.0e+00 PASS 0 0 0 1 1 0.0e+00 PASS 0 0 2 0 1 0.0e+00 PASS 0 0 0 1 1 0.0e+00 PASS 0 0 -1 0 1 0.0e+00 PASS 0 0 0 1 1 0.0e+00 PASS 0 0 -2 0 1 0.0e+00 PASS 0 0 0 2 1 0.0e+00 PASS 0 0 1 0 1 0.0e+00 PASS 0 0 0 2 1 0.0e+00 PASS 0 0 2 0 1 0.0e+00 PASS 0 0 0 2 1 0.0e+00 PASS 0 0 -1 0 1 0.0e+00 PASS 0 0 0 2 1 0.0e+00 PASS 0 0 -2 0 1 0.0e+00 PASS 0 0 0 -1 1 0.0e+00 PASS 0 0 1 0 1 0.0e+00 PASS 0 0 0 -1 1 0.0e+00 PASS 0 0 2 0 1 0.0e+00 PASS 0 0 0 -1 1 0.0e+00 PASS 0 0 -1 0 1 0.0e+00 PASS 0 0 0 -1 1 0.0e+00 PASS 0 0 -2 0 1 0.0e+00 PASS 0 0 0 -2 1 0.0e+00 PASS 0 0 1 0 1 0.0e+00 PASS 0 0 0 -2 1 0.0e+00 PASS 0 0 2 0 1 0.0e+00 PASS 0 0 0 -2 1 0.0e+00 PASS 0 0 -1 0 1 0.0e+00 PASS 0 0 0 -2 1 0.0e+00 PASS 0 0 -2 0 1 0.0e+00 PASS 1 0 0 1 1 0.0e+00 PASS 1 0 1 1 1 0.0e+00 PASS 1 0 0 1 1 0.0e+00 PASS 1 0 2 2 1 0.0e+00 PASS 1 0 0 1 1 0.0e+00 PASS 1 0 -1 1 1 0.0e+00 PASS 1 0 0 1 1 0.0e+00 PASS 1 0 -2 2 1 0.0e+00 PASS 1 0 0 2 1 0.0e+00 PASS 1 0 1 2 1 0.0e+00 PASS 1 0 0 2 1 0.0e+00 PASS 1 0 2 4 1 0.0e+00 PASS 1 0 0 2 1 0.0e+00 PASS 1 0 -1 2 1 0.0e+00 PASS 1 0 0 2 1 0.0e+00 PASS 1 0 -2 4 1 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1 -2 3.6e-02 PASS 32 31 2 64 -2 5.5e-02 PASS 32 31 31 1 -2 3.9e-02 PASS 32 31 -1 32 -2 5.5e-02 PASS 32 31 62 1 -2 3.4e-02 PASS 32 31 -2 64 -2 4.8e-02 PASS 32 31 62 2 -2 3.9e-02 PASS 32 31 1 64 -2 5.4e-02 PASS 32 31 124 2 -2 4.6e-02 PASS 32 31 2 128 -2 5.2e-02 PASS 32 31 62 2 -2 4.4e-02 PASS 32 31 -1 64 -2 5.5e-02 PASS 32 31 124 2 -2 3.3e-02 PASS 32 31 -2 128 -2 5.1e-02 PASS 32 31 31 -1 -2 3.8e-02 PASS 32 31 1 32 -2 4.4e-02 PASS 32 31 62 -1 -2 4.1e-02 PASS 32 31 2 64 -2 4.6e-02 PASS 32 31 31 -1 -2 4.3e-02 PASS 32 31 -1 32 -2 5.4e-02 PASS 32 31 62 -1 -2 4.3e-02 PASS 32 31 -2 64 -2 5.9e-02 PASS 32 31 62 -2 -2 3.4e-02 PASS 32 31 1 64 -2 4.6e-02 PASS 32 31 124 -2 -2 5.1e-02 PASS 32 31 2 128 -2 4.5e-02 PASS 32 31 62 -2 -2 3.7e-02 PASS 32 31 -1 64 -2 5.3e-02 PASS 32 31 124 -2 -2 3.9e-02 PASS 32 31 -2 128 -2 5.8e-02 PASS 31 31 31 1 -2 3.6e-02 PASS 31 31 1 31 -2 4.7e-02 PASS 31 31 62 1 -2 5.0e-02 PASS 31 31 2 62 -2 4.8e-02 PASS 31 31 31 1 -2 3.9e-02 PASS 31 31 -1 31 -2 4.6e-02 PASS 31 31 62 1 -2 3.4e-02 PASS 31 31 -2 62 -2 5.8e-02 PASS 31 31 62 2 -2 4.4e-02 PASS 31 31 1 62 -2 5.9e-02 PASS 31 31 124 2 -2 3.6e-02 PASS 31 31 2 124 -2 4.7e-02 PASS 31 31 62 2 -2 3.4e-02 PASS 31 31 -1 62 -2 4.8e-02 PASS 31 31 124 2 -2 3.8e-02 PASS 31 31 -2 124 -2 5.2e-02 PASS 31 31 31 -1 -2 4.3e-02 PASS 31 31 1 31 -2 4.7e-02 PASS 31 31 62 -1 -2 4.0e-02 PASS 31 31 2 62 -2 5.8e-02 PASS 31 31 31 -1 -2 3.8e-02 PASS 31 31 -1 31 -2 5.4e-02 PASS 31 31 62 -1 -2 4.3e-02 PASS 31 31 -2 62 -2 4.7e-02 PASS 31 31 62 -2 -2 4.4e-02 PASS 31 31 1 62 -2 5.8e-02 PASS 31 31 124 -2 -2 3.1e-02 PASS 31 31 2 124 -2 5.4e-02 PASS 31 31 62 -2 -2 3.5e-02 PASS 31 31 -1 62 -2 5.6e-02 PASS 31 31 124 -2 -2 3.9e-02 PASS 31 31 -2 124 -2 4.6e-02 PASS heim$
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Benchmark:
heim$ ./test_dgetrf_gemv_fused bench > bench.dgetrf_gemv_fused heim$ cat bench.dgetrf_gemv_fused #colmajor = 1 #incP = 1 # m n incRowA incColA time mflops err 100 100 1 100 0.00 2651.96 3.5e-02 200 200 1 200 0.00 3135.91 3.0e-02 300 300 1 300 0.01 3124.17 2.9e-02 400 400 1 400 0.01 3089.62 2.7e-02 500 500 1 500 0.03 3200.32 2.4e-02 600 600 1 600 0.05 3102.00 2.3e-02 700 700 1 700 0.07 3074.91 2.4e-02 800 800 1 800 0.11 3044.76 2.2e-02 900 900 1 900 0.16 3083.14 2.2e-02 1000 1000 1 1000 0.22 3028.03 2.1e-02 heim$
You can use the Gnuplot script
set terminal svg size 900, 500 set output "bench.getrf.svg" set xlabel "Matrix dimension M=N" set ylabel "MFLOPS" set yrange [0:4000] set title "GETRF (col major)" set key outside set pointsize 0.5 plot "bench.dgetrf_ger" using 1:6 with linespoints lt 2 lw 3 title "dgetrf with dger", \ "bench.dgetrf_gemv" using 1:6 with linespoints lt 3 lw 3 title "dgetrf with dgemv and dtrsv", \ "bench.dgetrf_gemv_fused" using 1:6 with linespoints lt 1 lw 3 title "dgetrf with dgemv and dtrsv"
for plotting the performance:
heim$ gnuplot getrf.plot2 heim$
gives