Abstract
We show the existence of a symplectic structure on the moduli space of the Seiberg-Witten equations on E x E where E is a compact Riemann surface. To prequantize the moduli space, we construct a Quillen-type determinant line bundle on it and show its curvature is proportional to the symplectic form.MSC: 14D21, 53-XX, 81-XX

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