  In 2017, Garunk\v{s}tis, Laurin\v{c}ikas and Macaitien\.{e} proved the
discrete universality theorem for the Riemann zeta-function sifted by the
nontrivial zeros of the Riemann zeta-function. This discrete universality has
been extended in various zeta-functions and $L$-functions. In this paper, we
generalize this discrete universality for Matsumoto zeta-functions.
