  By explicitly identifying a basis valid for any number of electrons, we
demonstrate that simple multi-quasihole wavefunctions for the $\nu=1/2$
Pfaffian paired Hall state exhibit an exponential degeneracy at fixed
positions. Indeed, we conjecture that for $2n$ quasiholes the states realize a
spinor representation of an expanded (continuous) nonabelian statistics group
$SO(2n)$. In the four quasihole case, this is supported by an explicit
calculation of the corresponding conformal blocks in the $c={1\over2}+1$
conformal field theory. We present an argument for the universality of this
result, which is significant for the foundations of fractional statistics
generally. We note, for annular geometry, an amusing analogue to black hole
entropy. We predict, as a generic consequence, glassy behavior. Many of our
considerations also apply to a form of the (3,3,1) state.
