Abstract
This dissertation presents fundamental relations satisfied by the Fourier coefficients of a Siegel paramodular form F: ℋ2→ℂ which is an eigenform for the paramodular Hecke operators at primes which do not divide the level of the Siegel paramodular form. We exhibit relations between coefficients indexed by positive-definite, primitive, integral binary quadratic forms of discriminant d f^2 where d<0 is a fundamental discriminant and f is a positive integer.