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An effective coherent state path integral for super-symmetric paircondensates is investigated with specification on the nontrivial cosetintegration measure. The nontrivial coset integration measure, determined bythe square root of the super-determinant of the coset metric tensor, iseliminated by the inverse square root of this coset metric tensor; this resultsinto Euclidean path integration variables for the pair condensate fields.According to the transformation to 'flat' anomalous path integration variables,first order variations of fields can be performed for classical equations withinclusion of second and higher even order variations for universal fluctuationsdetermined by the coset metric tensor of the ortho-symplectic super-manifold.

Effective Sine(h)-Gordon-like equations for pair-condensates composed of bosonic or fermionic constituents