  The charge of quasiparticles in Pfaffian states of composite fermion
excitations (the presence of which is indicated by recent experiments) is
found. At the filling fraction of the Pfaffian state $\nu=p/q$ (of the lowest
Landau level) the charge is $\pm e/(2q)$. As in the case of the Pfaffian state
of electrons the statistics of $N_{qh}$ quasiholes in the Pfaffian state
corresponds to the spinor representation of $U(1)\times SO(2N_{qh})$ (the
continuous extension of the braid group). Here U(1) is given by the phase
factor $e^{i({1/8}+\frac{1}{4m})\pi}$ with $m=1+\alpha$, $\alpha$ -- the
exclusion statistics parameter of Jain quasiparticles. The possiblity of
Read-Rezayi states of Jain quasiparticles is also discussed.
