Representations for a single parabose operator are found as operators over a Bargmann and over a Schrödinger or harmonic oscillator space. The equivalence of the two representations is proved by the construction of a unitary integral transform connecting them.
Eigenstates of the parabose and parafermi creation operators are constructed. In the Dirac contour representation, the parabose eigenstates correspond to the dual vectors of the parabose coherent states. In order p=2, conserved-charge parabose creation operator eigenstates are also constructed. The contour forms of the associated resolutions of unity are obtained.