  Clifford geometric algebras of multivectors are introduced which exhibit a
bilinear form which is not necessarily symmetric. Looking at a subset of
bi-vectors in CL(K^{2n},B), we proof that theses elements generate the Hecke
algebra H_{K}(n+1,q) if the bilinear form B is chosen appropriately. This
shows, that q-quantization can be generated by Clifford multivector objects
which describe usually composite entities. This contrasts current approaches
which give deformed versions of Clifford algebras by deforming the one-vector
variables. Our example shows, that it is not evident from a mathematical point
of view, that q-deformation is in any sense more elementary than the undeformed
structure.
