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[/] [openrisc/] [trunk/] [gnu-src/] [gcc-4.5.1/] [libgomp/] [testsuite/] [libgomp.fortran/] [strassen.f90] - Rev 321
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! { dg-options "-O2" }
program strassen_matmul
use omp_lib
integer, parameter :: N = 1024
double precision, save :: A(N,N), B(N,N), C(N,N), D(N,N)
double precision :: start, end
call random_seed
call random_number (A)
call random_number (B)
start = omp_get_wtime ()
C = matmul (A, B)
end = omp_get_wtime ()
write(*,'(a, f10.6)') ' Time for matmul = ', end - start
D = 0
start = omp_get_wtime ()
call strassen (A, B, D, N)
end = omp_get_wtime ()
write(*,'(a, f10.6)') ' Time for Strassen = ', end - start
if (sqrt (sum ((C - D) ** 2)) / N .gt. 0.1) call abort
D = 0
start = omp_get_wtime ()
!$omp parallel
!$omp single
call strassen (A, B, D, N)
!$omp end single nowait
!$omp end parallel
end = omp_get_wtime ()
write(*,'(a, f10.6)') ' Time for Strassen MP = ', end - start
if (sqrt (sum ((C - D) ** 2)) / N .gt. 0.1) call abort
contains
recursive subroutine strassen (A, B, C, N)
integer, intent(in) :: N
double precision, intent(in) :: A(N,N), B(N,N)
double precision, intent(out) :: C(N,N)
double precision :: T(N/2,N/2,7)
integer :: K, L
if (iand (N,1) .ne. 0 .or. N < 64) then
C = matmul (A, B)
return
end if
K = N / 2
L = N / 2 + 1
!$omp task shared (A, B, T)
call strassen (A(:K,:K) + A(L:,L:), B(:K,:K) + B(L:,L:), T(:,:,1), K)
!$omp end task
!$omp task shared (A, B, T)
call strassen (A(L:,:K) + A(L:,L:), B(:K,:K), T(:,:,2), K)
!$omp end task
!$omp task shared (A, B, T)
call strassen (A(:K,:K), B(:K,L:) - B(L:,L:), T(:,:,3), K)
!$omp end task
!$omp task shared (A, B, T)
call strassen (A(L:,L:), B(L:,:K) - B(:K,:K), T(:,:,4), K)
!$omp end task
!$omp task shared (A, B, T)
call strassen (A(:K,:K) + A(:K,L:), B(L:,L:), T(:,:,5), K)
!$omp end task
!$omp task shared (A, B, T)
call strassen (A(L:,:K) - A(:K,:K), B(:K,:K) + B(:K,L:), T(:,:,6), K)
!$omp end task
!$omp task shared (A, B, T)
call strassen (A(:K,L:) - A(L:,L:), B(L:,:K) + B(L:,L:), T(:,:,7), K)
!$omp end task
!$omp taskwait
C(:K,:K) = T(:,:,1) + T(:,:,4) - T(:,:,5) + T(:,:,7)
C(L:,:K) = T(:,:,2) + T(:,:,4)
C(:K,L:) = T(:,:,3) + T(:,:,5)
C(L:,L:) = T(:,:,1) - T(:,:,2) + T(:,:,3) + T(:,:,6)
end subroutine strassen
end
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