  It is surmised that the algebra of the Pauli operators on the Hilbert space
of N-qubits is embodied in the geometry of the symplectic polar space of rank N
and order two, W_{2N - 1}(2). The operators (discarding the identity) answer to
the points of W_{2N - 1}(2), their partitionings into maximally commuting
subsets correspond to spreads of the space, a maximally commuting subset has
its representative in a maximal totally isotropic subspace of W_{2N - 1}(2)
and, finally, "commuting" translates into "collinear" (or "perpendicular").
