  For an odd quadratic space $V$ of Witt index $\geq 3$ over a commutative ring
with pseudoinvolution, we classify the subgroups of the odd unitary group
$U(V)$ that are normalized by the elementary subgroup $EU_{(e_1,e_{-1})}(V)$
defined by a hyperbolic pair $(e_1,e_{-1})$ in $V$. Further we correct some
minor mistakes that exist in the literature on odd unitary groups.
