In this paper we introduce a direct family of simple polytopes
such that for any
there are non-trivial strictly defined Massey products of order
in the cohomology rings of their moment-angle manifolds
. We prove that the direct sequence of manifolds
has the following properties: every manifold
is a retract of
, and one has inverse sequences in cohomology (over
and
, where
as
) of the Massey products constructed. As an application we get that there are non-trivial differentials
, for arbitrarily large
as
, in the Eilenberg–Moore spectral sequence connecting the rings
and
with coefficients in a field, where
.