  Gelfand's charecterization of a topological space M by the duality
relationship of M and $\mathcal{A} = \mathcal{F}(M)$, the commutative algebra
of functions on this space has deep implications including the development of
spectral calculas by Connes .We investigate this scheme in this paper in the
context of Monopole Moduli Space $\mathcal{M}$ using Seiberg-Witten Equations.
A observation has been made here that the methods of holonomy quantization
using graphs can be construed to construct a C* algebra corresponding to the
loop space of the Moduli. A map is thereby conjectured with the corresponding
projectors of the algebra with the moduli space.
