Abstract
Let B be a commutative Noetherian ring of dimension d and let S be a set of all monic polynomials in B[X]. Let A be a subring of S−1B[X] which contains B[X]. Let P be a symplectic A-module of rank 2n ≥ d, n > 0. Then we prove that ESp (A2 ⊥ P, 〈,〉) acts transitively on Um (A2 ⊕ P).
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