  In this talk we will report on few results of discrete physics on the fuzzy
sphere . In particular non-trivial field configurations such as monopoles and
solitons are constructed on fuzzy ${\bf S}^2$ using the language of K-theory,
i.e projectors . As we will show, these configurations are intrinsically finite
dimensional matrix models . The corresponding monopole charges and soliton
winding numbers are also found using the formalism of noncommutative geometry
and cyclic cohomology .
