  Paragrassmann algebras are given a sesquilinear form for which one subalgebra
becomes a Hilbert space known as the Segal-Bargmann space. This Hilbert space
as well as the ambient space of the paragrassmann algebra itself are shown to
have reproducing kernels. These algebras are not isomorphic to algebras of
functions so some care must be taken in defining what "evaluation at a point"
corresponds to in this context. The reproducing kernel in the Segal-Bargmann
space is shown to have most, though not all, of the standard properties. These
quantum spaces provide non-trivial examples of spaces which have a reproducing
kernel but which are not spaces of functions.
