  We discuss the second quantization of scalar field theory on the q-deformed
fuzzy sphere S^2_{q,N} for q \in \R, using a path-integral approach. We find
quantum field theories which are manifestly covariant under U_q(su(2)), have a
smooth limit q -> 1, and satisfy positivity and twisted bosonic symmetry
properties. Using a Drinfeld twist, they are equivalent to ordinary but
slightly "nonlocal" QFT's on the undeformed fuzzy sphere, which are covariant
under SU(2).
