  Parabosonic $P_{B}^{(n)}$ and parafermionic $P_{F}^{(n)}$ algebras are
described as quotients of the tensor algebras of suitably choosen vector
spaces. Their (super-) Lie algebraic structure and consequently their (super-)
Hopf structure is shortly discussed. A bosonisation-like construction is
presented, which produces an ordinary Hopf algebra $P_{B(K^{\pm})}^{(n)}$
starting from the super Hopf algebra $P_{B}^{(n)}$.
