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blas/netlib: run 'go generate'
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vladimir-ch committed Sep 14, 2017
1 parent fe7a028 commit d22599e
Showing 1 changed file with 14 additions and 0 deletions.
14 changes: 14 additions & 0 deletions blas/netlib/blas.go
Original file line number Diff line number Diff line change
Expand Up @@ -3890,6 +3890,10 @@ func (Implementation) Zhpmv(ul blas.Uplo, n int, alpha complex128, ap, x []compl
C.cblas_zhpmv(C.enum_CBLAS_ORDER(rowMajor), C.enum_CBLAS_UPLO(ul), C.int(n), unsafe.Pointer(&alpha), unsafe.Pointer(_ap), unsafe.Pointer(_x), C.int(incX), unsafe.Pointer(&beta), unsafe.Pointer(_y), C.int(incY))
}

// Zgeru performs the rank-one operation
// A += alpha * x * y^T
// where A is an m×n dense matrix, alpha is a scalar, x is an m element vector,
// and y is an n element vector.
func (Implementation) Zgeru(m, n int, alpha complex128, x []complex128, incX int, y []complex128, incY int, a []complex128, lda int) {
// declared at cblas.h:412:6 void cblas_zgeru ...

Expand Down Expand Up @@ -3972,6 +3976,11 @@ func (Implementation) Zgerc(m, n int, alpha complex128, x []complex128, incX int
C.cblas_zgerc(C.enum_CBLAS_ORDER(rowMajor), C.int(m), C.int(n), unsafe.Pointer(&alpha), unsafe.Pointer(_x), C.int(incX), unsafe.Pointer(_y), C.int(incY), unsafe.Pointer(_a), C.int(lda))
}

// Zher performs the Hermitian rank-one operation
// A += alpha * x * x^H
// where A is an n×n Hermitian matrix, alpha is a real scalar, and x is an n
// element vector. On entry, the imaginary parts of the diagonal elements of A
// are ignored and assumed to be zero, on return they will be set to zero.
func (Implementation) Zher(ul blas.Uplo, n int, alpha float64, x []complex128, incX int, a []complex128, lda int) {
// declared at cblas.h:418:6 void cblas_zher ...

Expand Down Expand Up @@ -4033,6 +4042,11 @@ func (Implementation) Zhpr(ul blas.Uplo, n int, alpha float64, x []complex128, i
C.cblas_zhpr(C.enum_CBLAS_ORDER(rowMajor), C.enum_CBLAS_UPLO(ul), C.int(n), C.double(alpha), unsafe.Pointer(_x), C.int(incX), unsafe.Pointer(_ap))
}

// Zher2 performs the Hermitian rank-two operation
// A += alpha*x*y^H + conj(alpha)*y*x^H
// where alpha is a scalar, x and y are n element vectors and A is an n×n
// Hermitian matrix. On entry, the imaginary parts of the diagonal elements are
// ignored and assumed to be zero. On return they will be set to zero.
func (Implementation) Zher2(ul blas.Uplo, n int, alpha complex128, x []complex128, incX int, y []complex128, incY int, a []complex128, lda int) {
// declared at cblas.h:424:6 void cblas_zher2 ...

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