\form#0:\[ rcond = \frac{1}{\|A\| \times \|A^{-1}\|} \]
\form#1:\[ C = \alpha [op( A )\times op( B )] + \beta C \]
\form#2:\[ C = \alpha \times A \times B + \beta \times C \]
\form#3:\[ C = \alpha \times B \times A + \beta \times C \]
\form#4:\[ C = \alpha [ op( A ) \times conjfg( op( B )' )] + conjfg( \alpha ) [ op( B ) \times conjfg( op( A )' )] + \beta C \]
\form#5:\[ C = \alpha [ conjfg( op( A )' ) \times op( B ) ] + conjfg( \alpha ) [ conjfg( op( B )' ) \times op( A ) ] + \beta C \]
\form#6:\[ C = \alpha [ op( A ) \times conjfg( op( A )' )] + \beta C \]
\form#7:\[ A = \{_{L\times L^H, if uplo = PlasmaLower}^{U^H\times U, if uplo = PlasmaUpper} \]
\form#8:\[ C = \alpha [ op( A ) \times conjfg( op( B )' )] + \alpha [ op( B ) \times conjfg( op( A )' )] + \beta C \]
\form#9:\[ C = \alpha [ conjfg( op( A )' ) \times op( B ) ] + \alpha [ conjfg( op( B )' ) \times op( A ) ] + \beta C \]
\form#10:\[ C = \alpha [ op( A ) \times g( op( B )' )] + \alpha [ op( B ) \times g( op( A )' )] + \beta C \]
\form#11:\[ C = \alpha [ g( op( A )' ) \times op( B ) ] + \alpha [ g( op( B )' ) \times op( A ) ] + \beta C \]
\form#12:\[ C = \alpha [ op( A ) \times g( op( A )' )] + \beta C \]
\form#13:\[ C = \alpha [ op( A ) \times conjg( op( B )' )] + conjg( \alpha ) [ op( B ) \times conjg( op( A )' )] + \beta C \]
\form#14:\[ C = \alpha [ conjg( op( A )' ) \times op( B ) ] + conjg( \alpha ) [ conjg( op( B )' ) \times op( A ) ] + \beta C \]
\form#15:\[ C = \alpha [ op( A ) \times conjg( op( A )' )] + \beta C \]
\form#16:\[ C = \alpha [ op( A ) \times conjg( op( B )' )] + \alpha [ op( B ) \times conjg( op( A )' )] + \beta C \]
\form#17:\[ C = \alpha [ conjg( op( A )' ) \times op( B ) ] + \alpha [ conjg( op( B )' ) \times op( A ) ] + \beta C \]
