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Merge pull request #519 from weslleyspereira/fix-spelling-errors
Fix spelling errors
2 parents 1827da0 + e9de46b commit 3e8aecc

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BLAS/SRC/srotmg.f

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Original file line numberDiff line numberDiff line change
@@ -191,7 +191,7 @@ SUBROUTINE SROTMG(SD1,SD2,SX1,SY1,SPARAM)
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END IF
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END IF
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* PROCESURE..SCALE-CHECK
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* PROCEDURE..SCALE-CHECK
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IF (SD1.NE.ZERO) THEN
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DO WHILE ((SD1.LE.RGAMSQ) .OR. (SD1.GE.GAMSQ))
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IF (SFLAG.EQ.ZERO) THEN

CMakeLists.txt

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@@ -10,7 +10,7 @@ set(
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${LAPACK_MAJOR_VERSION}.${LAPACK_MINOR_VERSION}.${LAPACK_PATCH_VERSION}
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)
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# Add the CMake directory for custon CMake modules
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# Add the CMake directory for custom CMake modules
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set(CMAKE_MODULE_PATH "${LAPACK_SOURCE_DIR}/CMAKE" ${CMAKE_MODULE_PATH})
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# Export all symbols on Windows when building shared libraries

SRC/cgejsv.f

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@@ -368,7 +368,7 @@
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*> singular values might be lost.
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*>
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*> If full SVD is needed, the following two condition numbers are
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*> useful for the analysis of the algorithm. They are provied for
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*> useful for the analysis of the algorithm. They are provided for
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*> a developer/implementer who is familiar with the details of
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*> the method.
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*>
@@ -1314,7 +1314,7 @@ SUBROUTINE CGEJSV( JOBA, JOBU, JOBV, JOBR, JOBT, JOBP,
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* (eg speed by replacing global with restricted window pivoting, such
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* as in xGEQPX from TOMS # 782). Good results will be obtained using
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* xGEQPX with properly (!) chosen numerical parameters.
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* Any improvement of CGEQP3 improves overal performance of CGEJSV.
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* Any improvement of CGEQP3 improves overall performance of CGEJSV.
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*
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* A * P1 = Q1 * [ R1^* 0]^*:
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DO 1963 p = 1, N

SRC/cgesvdq.f

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Original file line numberDiff line numberDiff line change
@@ -315,7 +315,7 @@
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*> N^(-1/4) * RWORK(1) <= ||pinv(C)||_2 <= N^(1/4) * RWORK(1).
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*> Otherwise, RWORK(1) = -1.
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*> 2. RWORK(2) contains the number of singular values computed as
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*> exact zeros in CGESVD applied to the upper triangular or trapeziodal
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*> exact zeros in CGESVD applied to the upper triangular or trapezoidal
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*> R (from the initial QR factorization). In case of early exit (no call to
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*> CGESVD, such as in the case of zero matrix) RWORK(2) = -1.
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*>
@@ -640,7 +640,7 @@ SUBROUTINE CGESVDQ( JOBA, JOBP, JOBR, JOBU, JOBV, M, N, A, LDA,
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IF ( WNTVA ) THEN
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* .. minimal workspace length for N x N/2 CGEQRF
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LWQRF = MAX( N/2, 1 )
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* .. minimal workspace lengt for N/2 x N/2 CGESVD
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* .. minimal workspace length for N/2 x N/2 CGESVD
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LWSVD2 = MAX( 3 * (N/2), 1 )
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LWUNQ2 = MAX( N, 1 )
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MINWRK2 = MAX( LWQP3, N/2+LWQRF, N/2+LWSVD2,

SRC/cgesvj.f

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@@ -296,7 +296,7 @@
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*> spectral condition number. The best performance of this Jacobi SVD
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*> procedure is achieved if used in an accelerated version of Drmac and
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*> Veselic [4,5], and it is the kernel routine in the SIGMA library [6].
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*> Some tunning parameters (marked with [TP]) are available for the
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*> Some tuning parameters (marked with [TP]) are available for the
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*> implementer.
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*> The computational range for the nonzero singular values is the machine
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*> number interval ( UNDERFLOW , OVERFLOW ). In extreme cases, even

SRC/cgsvj1.f

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@@ -40,7 +40,7 @@
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*> CGSVJ1 is called from CGESVJ as a pre-processor and that is its main
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*> purpose. It applies Jacobi rotations in the same way as CGESVJ does, but
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*> it targets only particular pivots and it does not check convergence
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*> (stopping criterion). Few tunning parameters (marked by [TP]) are
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*> (stopping criterion). Few tuning parameters (marked by [TP]) are
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*> available for the implementer.
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*>
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*> Further Details
@@ -61,7 +61,7 @@
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*> In terms of the columns of A, the first N1 columns are rotated 'against'
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*> the remaining N-N1 columns, trying to increase the angle between the
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*> corresponding subspaces. The off-diagonal block is N1-by(N-N1) and it is
64-
*> tiled using quadratic tiles of side KBL. Here, KBL is a tunning parameter.
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*> tiled using quadratic tiles of side KBL. Here, KBL is a tuning parameter.
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*> The number of sweeps is given in NSWEEP and the orthogonality threshold
6666
*> is given in TOL.
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*> \endverbatim

SRC/chetrd_hb2st.F

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@@ -395,7 +395,7 @@ SUBROUTINE CHETRD_HB2ST( STAGE1, VECT, UPLO, N, KD, AB, LDAB,
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* For that, for real precision just copy the diag and offdiag
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* to D and E while for the COMPLEX case the bulge chasing is
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* performed to convert the hermetian tridiagonal to symmetric
398-
* tridiagonal. A simpler coversion formula might be used, but then
398+
* tridiagonal. A simpler conversion formula might be used, but then
399399
* updating the Q matrix will be required and based if Q is generated
400400
* or not this might complicate the story.
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*

SRC/chetrf_rook.f

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@@ -35,7 +35,7 @@
3535
*>
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*> \verbatim
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*>
38-
*> CHETRF_ROOK computes the factorization of a comlex Hermitian matrix A
38+
*> CHETRF_ROOK computes the factorization of a complex Hermitian matrix A
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*> using the bounded Bunch-Kaufman ("rook") diagonal pivoting method.
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*> The form of the factorization is
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*>

SRC/cla_gbrfsx_extended.f

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@@ -368,7 +368,7 @@
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*> DZ_UB is REAL
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*> Determines when to start considering componentwise convergence.
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*> Componentwise convergence is only considered after each component
371-
*> of the solution Y is stable, which we definte as the relative
371+
*> of the solution Y is stable, which we define as the relative
372372
*> change in each component being less than DZ_UB. The default value
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*> is 0.25, requiring the first bit to be stable. See LAWN 165 for
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*> more details.

SRC/cla_gerfsx_extended.f

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@@ -356,7 +356,7 @@
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*> DZ_UB is REAL
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*> Determines when to start considering componentwise convergence.
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*> Componentwise convergence is only considered after each component
359-
*> of the solution Y is stable, which we definte as the relative
359+
*> of the solution Y is stable, which we define as the relative
360360
*> change in each component being less than DZ_UB. The default value
361361
*> is 0.25, requiring the first bit to be stable. See LAWN 165 for
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*> more details.

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