  We give a construction of generalized cluster varieties and generalized
cluster scattering diagrams for reciprocal generalized cluster algebras, the
latter of which were defined by Chekhov and Shapiro. These constructions are
analogous to the structures given for ordinary cluster algebras in the work of
Gross, Hacking, Keel, and Kontsevich. As a consequence of these constructions,
we are also able to construct theta functions for generalized cluster algebras,
again in the reciprocal case, and demonstrate a number of their structural
properties.
