  Let $X$ be a symplectic variety equipped with an action of a torus $A$. Let
$\nu \subset A$ be a finite cyclic subgroup. We show that K-theoretic stable
envelope of subvarieties $X^{\nu}\subset X$ can be obtained via various limits
of the elliptic stable envelopes of $X$. An example of $X$ given by the Hilbert
scheme of points in the complex plane is considered in details.
