Elements of the height 3 of the lattice of all $\tau$-closed $n$-multiply $\omega$-composition formations

In this paper elements of the height 3 of the lattice $ c^{\tau}_{\omega_n}$ of all $\tau$-closed $n$-multiply $\omega$-composition formations are described. It is proved that if $\mathfrak{F}$ is an element of the height 3 of the lattice $ c^{\tau}_{\omega_n}$, then the lattice of $\tau$-closed $n$-multiply $\omega$-composition subformations of $\mathfrak{F}$ is distributive.