  In this paper we consider a dimensional reduction of slightly modified
  Seiberg-Witten equations, the modification being a different choice of the
Pauli matrices which go into defining the equations. We get interesting
equations with a Higgs field, spinors and a connection. We show interesting
solutions of these equations. Then we go on to show a family of symplectic
structures on the moduli space of these equations which can be geometrically
prequantized using the Quillen determinant line bundle.
