For a distance fixed prime numbers $p$ and $q$, let $G_p$, $G_q$ and $Sl$ the pseudovarieties of all finite $p$-group, $q$-group and semilattices respectively. Dose the following equality hold? $Sl*G_p*G_q=(Sl*G_p)\mal G_q$
where $*$ denote the semidirect product and $\mal$ the mal'cev product of pseudovarieties