  One particular approach to quantum groups (matrix pseudo groups) provides the
Manin quantum plane. Assuming an appropriate set of non-commuting variables
spanning linearly a representation space one is able to show that the
endomorphisms on that space preserving the non-commutative structure constitute
a quantum group. The non-commutativity of these variables provide an example of
non-commutative geometry.
  In some recent work we have shown that quantum Clifford algebras --i.e.
Clifford algebras of an arbitrary bilinear form-- are closely related to
deformed structures as q-spin groups, Hecke algebras, q-Young operators and
deformed tensor products. The natural question of relating Manin's approach to
quantum Clifford algebras is addressed here. Some peculiarities are outlined
and explicite computations using the Clifford Maple package are exhibited. The
meaning of non-commutative geometry is re-examined and interpreted in Clifford
algebraic terms.
