  Bosons and Parabosons are described as associative superalgebras, with an
infinite number of odd generators. Bosons are shown to be a quotient
superalgebra of Parabosons, establishing thus an even algebra epimorphism which
is an immediate link between their simple modules. Parabosons are shown to be a
super-Hopf algebra. The super-Hopf algebraic structure of Parabosons, combined
with the projection epimorphism previously stated, provides us with a braided
interpretation of the Green's ansatz device and of the parabosonic Fock-like
representations. This braided interpretation combined with an old problem leads
to the construction of a straightforward generalization of Green's ansatz.
