PR request response

Author: btracey

native/dsytrd.go

@@ -15,7 +15,7 @@ import (
 // where Q is an orthonormal matrix and T is symmetric and tridiagonal.
 //
 // On entry, a contains the elements of the input matrix in the triangle specified
-// by uplo. On exit, the diagonal and sub/superdiagonal are overwritten by the
+// by uplo. On exit, the diagonal and sub/super-diagonal are overwritten by the
 // corresponding elements of the tridiagonal matrix T. The remaining elements in
 // the triangle, along with the array tau, contain the data to construct Q as
 // the product of elementary reflectors.
@@ -100,6 +100,7 @@ func (impl Implementation) Dsytrd(uplo blas.Uplo, n int, a []float64, lda int, d
 		nb = 1
 	}
 	ldwork = nb
+
 	if upper {
 		// Reduce the upper triangle of A. Columns 0:kk are handled by the
 		// unblocked method.
@@ -133,7 +134,8 @@ func (impl Implementation) Dsytrd(uplo blas.Uplo, n int, a []float64, lda int, d
 
 			// Update the unreduced submatrix A[i+ib:n, i+ib:n], using an update
 			// of the form A -= V*W^T - W*V^T.
-			bi.Dsyr2k(uplo, blas.NoTrans, n-i-nb, nb, -1, a[(i+nb)*lda+i:], lda, work[nb+i:], ldwork, 1, a[(i+nb)*lda+i+nb:], lda)
+			bi.Dsyr2k(uplo, blas.NoTrans, n-i-nb, nb, -1, a[(i+nb)*lda+i:], lda,
+				work[nb+i:], ldwork, 1, a[(i+nb)*lda+i+nb:], lda)
 
 			// Copy subdiagonal elements back into A, and diagonal elements into D.
 			for j := i; j < i+nb; j++ {