On factorizations of limited solubly $\omega$-saturated formations

If $\frak{F}=\frak{F}_1\ldots\frak{F}_t$ is the product of the formations $\frak{F}_1,\ldots,\frak{F}_t$ and $\frak{F}\ne\frak{F}_1\ldots\frak{F}_{i-1}\frak{F}_{i+1}\ldots\frak{F}_t$ for all $i=1,\ldots,t$, then we call this product a non-cancellative factorization of the formation $\frak{F}$. In this paper we gives a description of factorizable limited solubly $\omega$-saturated formations.