  Here is discussed generalization of Clifford algebras, l^n-dimensional
Weyl-Clifford algebras T(n,l) with n generators t_k satisfying equation
$(\sum_{k=1}^n a_k t_k)^l = \sum_{k=1}^n a_k^l$. It is originated from two
basic and well known constructions: representation of Clifford algebras via
tensor products of Pauli matrices together with extension for l > 2 using Weyl
commutation relations. Presentation of such general topics here may not pretend
to entire originality or completeness and it is rather a preliminary excursus
into this very broad and interesting area of research.
