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   <subfield code="a">In this paper we give a complete description of the points of reducibility, components and composition series of the degenerate principal series representations of the groupSp(n, F), F a non-archimedean local field, which are induced from a character of a maximal parabolic subgroupP = MN with Levi subgroupM ≊GL(n, F). We show that all of the reducibility is accounted for by submodules coming from the Weil representation associated to quadratic forms overF. The local results of this paper play an essential role in our extension of the Siegel-Weil formula relating theta integrals and special values of Eisenstein series.</subfield>
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