  Attention is focused on antisymmetrized versions of quantum spaces that are
of particular importance in physics, i.e. two-dimensional quantum plane,
q-deformed Euclidean space in three or four dimensions as well as q-deformed
Minkowski space. For each case standard techniques for dealing with q-deformed
Grassmann variables are developed. Formulae for multiplying supernumbers are
given. The actions of symmetry generators and fermionic derivatives upon
antisymmetrized quantum spaces are calculated. The complete Hopf structure for
all types of quantum space generators is written down. From the formulae for
the coproduct a realization of the L-matrices in terms of symmetry generators
can be read off. The L-matrices together with the action of symmetry generators
determine how quantum spaces of different type have to be fused together.
