  We introduce the digital projective product spaces based on Davis' projective
product spaces. We determine an upper bound for the digital LS-category of the
digital projective product spaces. In addition, we obtain an upper bound for
the digital topological complexity of these spaces. We prove the relation
between the digital topological complexity of the digital projective product
spaces and sum of the digital topological complexity of the digital projective
space by associating with the first digital sphere and the digital topological
complexity of the remaining digital spheres through an explicit motion planning
construction, which shows digital perspective validity of the results given by
S. Fi\c{s}ekci and L. Vandembroucq. We apply our outcomes on specific spaces in
order to be more clear.
