*>
*> where the vi's represent the vectors which define H(i), which are returned
*> in the matrix A. The 1's along the diagonal of V are not stored in A.
-*> Let K=MIN(M,N). The number of blocks is B = ceiling(K/NB), where each
-*> block is of order NB except for the last block, which is of order
-*> IB = K - (B-1)*NB. For each of the B blocks, a upper triangular block
-*> reflector factor is computed: T1, T2, ..., TB. The NB-by-NB (and IB-by-IB
-*> for the last block) T's are stored in the NB-by-N matrix T as
+*> Let K=MIN(M,N). The number of blocks is B = ceiling(K/MB), where each
+*> block is of order MB except for the last block, which is of order
+*> IB = K - (B-1)*MB. For each of the B blocks, a upper triangular block
+*> reflector factor is computed: T1, T2, ..., TB. The MB-by-MB (and IB-by-IB
+*> for the last block) T's are stored in the MB-by-K matrix T as
*>
*> T = (T1 T2 ... TB).
*> \endverbatim
*>
*> where the vi's represent the vectors which define H(i), which are returned
*> in the matrix A. The 1's along the diagonal of V are not stored in A.
-*> Let K=MIN(M,N). The number of blocks is B = ceiling(K/NB), where each
-*> block is of order NB except for the last block, which is of order
-*> IB = K - (B-1)*NB. For each of the B blocks, a upper triangular block
-*> reflector factor is computed: T1, T2, ..., TB. The NB-by-NB (and IB-by-IB
-*> for the last block) T's are stored in the NB-by-N matrix T as
+*> Let K=MIN(M,N). The number of blocks is B = ceiling(K/MB), where each
+*> block is of order MB except for the last block, which is of order
+*> IB = K - (B-1)*MB. For each of the B blocks, a upper triangular block
+*> reflector factor is computed: T1, T2, ..., TB. The MB-by-MB (and IB-by-IB
+*> for the last block) T's are stored in the MB-by-K matrix T as
*>
*> T = (T1 T2 ... TB).
*> \endverbatim
*>
*> where the vi's represent the vectors which define H(i), which are returned
*> in the matrix A. The 1's along the diagonal of V are not stored in A.
-*> Let K=MIN(M,N). The number of blocks is B = ceiling(K/NB), where each
-*> block is of order NB except for the last block, which is of order
-*> IB = K - (B-1)*NB. For each of the B blocks, a upper triangular block
-*> reflector factor is computed: T1, T2, ..., TB. The NB-by-NB (and IB-by-IB
-*> for the last block) T's are stored in the NB-by-N matrix T as
+*> Let K=MIN(M,N). The number of blocks is B = ceiling(K/MB), where each
+*> block is of order MB except for the last block, which is of order
+*> IB = K - (B-1)*MB. For each of the B blocks, a upper triangular block
+*> reflector factor is computed: T1, T2, ..., TB. The MB-by-MB (and IB-by-IB
+*> for the last block) T's are stored in the MB-by-K matrix T as
*>
*> T = (T1 T2 ... TB).
*> \endverbatim
*>
*> where the vi's represent the vectors which define H(i), which are returned
*> in the matrix A. The 1's along the diagonal of V are not stored in A.
-*> Let K=MIN(M,N). The number of blocks is B = ceiling(K/NB), where each
-*> block is of order NB except for the last block, which is of order
-*> IB = K - (B-1)*NB. For each of the B blocks, a upper triangular block
-*> reflector factor is computed: T1, T2, ..., TB. The NB-by-NB (and IB-by-IB
-*> for the last block) T's are stored in the NB-by-N matrix T as
+*> Let K=MIN(M,N). The number of blocks is B = ceiling(K/MB), where each
+*> block is of order MB except for the last block, which is of order
+*> IB = K - (B-1)*MB. For each of the B blocks, a upper triangular block
+*> reflector factor is computed: T1, T2, ..., TB. The MB-by-MB (and IB-by-IB
+*> for the last block) T's are stored in the MB-by-K matrix T as
*>
*> T = (T1 T2 ... TB).
*> \endverbatim