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We come up with infinite-dimensional prequantum line bundles and moment map
interpretations of three different sets of equations - the generalised
Monge-Ampere equation, the almost Hitchin system, and the Calabi-Yang-Mills equations. These are all perturbations of already existing equations. Our construction for the generalised Monge-Ampere equation is conditioned on a
conjecture from algebraic geometry. In addition, we prove that for small values
of the perturbation parameters, some of these equations have solutions.

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