  In this paper we introduce a direct family of simple polytopes $P^{0}\subset
P^{1}\subset\ldots$ such that for any $k$, $2\leq k\leq n$ there are
non-trivial strictly defined Massey products of order $k$ in the cohomology
rings of their moment-angle manifolds $\mathcal Z_{P^n}$. We prove that the
direct sequence of manifolds $\ast\subset
S^{3}\hookrightarrow\ldots\hookrightarrow\mathcal
Z_{P^n}\hookrightarrow\mathcal Z_{P^{n+1}}\hookrightarrow\ldots$ has the
following properties: every manifold $\mathcal Z_{P^n}$ is a retract of
$\mathcal Z_{P^{n+1}}$, and one has inverse sequences in cohomology (over $n$
and $k$, where $k\to\infty$ as $n\to\infty$) of the Massey products
constructed. As an application we get that there are non-trivial differentials
$d_k$, for arbitrarily large $k$ as $n\to\infty$ in the Eilenberg--Moore
spectral sequence connecting the rings $H^*(\Omega X)$ and $H^*(X)$ with
coefficients in a field, where $X=\mathcal Z_{P^n}$.
