  The charged Nariai spacetimes are the exact solutions of Einstein-Maxwell
field equations with positive cosmological constant and such a spacetime is the
direct topological product of a $2$-dimentional de-Sitter spacetime with a
round $2$-sphere of constant radius. The present paper deals with the
investigation of curvature restricted geometric structures admitted by the
charged Nariai spacetime metric and it is shown that such a spacetime is
locally symmetric, $2$-quasi-Einstein and $Ein(2)$-space. Moreover it realizes
the pseudosymmetric type conditions such as Ricci generalized projectively
pseudosymmetric and pseudosymmetric due to Weyl conformal curvature tensor. It
is interesting to note that the energy momentum tensor can be expressed
explicitly with the help of some $1$-forms. We also evaluate the curvature
properties of charged Nariai type topological product metric, and it is found
that such metric is semisymmetric but not locally symmetric and under certain
restrictions belongs to the family of generalized class of recurrent manifolds.
Finally we end up our findings with some concluding remarks.
