*> This routine differs from CGEEQU by restricting the scaling factors
*> to a power of the radix. Baring over- and underflow, scaling by
*> these factors introduces no additional rounding errors. However, the
-*> scaled entries' magnitured are no longer approximately 1 but lie
+*> scaled entries' magnitudes are no longer approximately 1 but lie
*> between sqrt(radix) and 1/sqrt(radix).
*> \endverbatim
*
*> number of A but works well in practice.
*>
*> This routine differs from CGEEQU by restricting the scaling factors
-*> to a power of the radix. Baring over- and underflow, scaling by
+*> to a power of the radix. Barring over- and underflow, scaling by
*> these factors introduces no additional rounding errors. However, the
-*> scaled entries' magnitured are no longer approximately 1 but lie
+*> scaled entries' magnitudes are no longer approximately 1 but lie
*> between sqrt(radix) and 1/sqrt(radix).
*> \endverbatim
*
*> This routine differs from DGEEQU by restricting the scaling factors
*> to a power of the radix. Baring over- and underflow, scaling by
*> these factors introduces no additional rounding errors. However, the
-*> scaled entries' magnitured are no longer approximately 1 but lie
+*> scaled entries' magnitudes are no longer approximately 1 but lie
*> between sqrt(radix) and 1/sqrt(radix).
*> \endverbatim
*
*> number of A but works well in practice.
*>
*> This routine differs from DGEEQU by restricting the scaling factors
-*> to a power of the radix. Baring over- and underflow, scaling by
+*> to a power of the radix. Barring over- and underflow, scaling by
*> these factors introduces no additional rounding errors. However, the
-*> scaled entries' magnitured are no longer approximately 1 but lie
+*> scaled entries' magnitudes are no longer approximately 1 but lie
*> between sqrt(radix) and 1/sqrt(radix).
*> \endverbatim
*
*> This routine differs from SGEEQU by restricting the scaling factors
*> to a power of the radix. Baring over- and underflow, scaling by
*> these factors introduces no additional rounding errors. However, the
-*> scaled entries' magnitured are no longer approximately 1 but lie
+*> scaled entries' magnitudes are no longer approximately 1 but lie
*> between sqrt(radix) and 1/sqrt(radix).
*> \endverbatim
*
*> number of A but works well in practice.
*>
*> This routine differs from SGEEQU by restricting the scaling factors
-*> to a power of the radix. Baring over- and underflow, scaling by
+*> to a power of the radix. Barring over- and underflow, scaling by
*> these factors introduces no additional rounding errors. However, the
-*> scaled entries' magnitured are no longer approximately 1 but lie
+*> scaled entries' magnitudes are no longer approximately 1 but lie
*> between sqrt(radix) and 1/sqrt(radix).
*> \endverbatim
*
*> This routine differs from ZGEEQU by restricting the scaling factors
*> to a power of the radix. Baring over- and underflow, scaling by
*> these factors introduces no additional rounding errors. However, the
-*> scaled entries' magnitured are no longer approximately 1 but lie
+*> scaled entries' magnitudes are no longer approximately 1 but lie
*> between sqrt(radix) and 1/sqrt(radix).
*> \endverbatim
*
*> number of A but works well in practice.
*>
*> This routine differs from ZGEEQU by restricting the scaling factors
-*> to a power of the radix. Baring over- and underflow, scaling by
+*> to a power of the radix. Barring over- and underflow, scaling by
*> these factors introduces no additional rounding errors. However, the
-*> scaled entries' magnitured are no longer approximately 1 but lie
+*> scaled entries' magnitudes are no longer approximately 1 but lie
*> between sqrt(radix) and 1/sqrt(radix).
*> \endverbatim
*