  Emergence of half-integer filling factor states, such as nu=5/2 and 7/2, is
found in quantum dots by using numerical many-electron methods. These states
have interesting similarities and differences with their counterstates found in
the two-dimensional electron gas. The nu=1/2 states in quantum dots are shown
to have high overlaps with the composite fermion states. The lower overlap of
the Pfaffian state indicates that electrons might not be paired in quantum dot
geometry. The predicted nu=5/2 state has high spin polarization which may have
impact on the spin transport through quantum dot devices.
