  Suppose that $S$ is an incomplete inner product space. A. Dvure\v{c}enskij
shows that there are no finitely additive states on orthogonally closed
subspaces, $F(S)$, of $S$ that are regular with respect to finitely dimensional
spaces. In this note we show that the most important special case of the former
result--the case of the evaluations given by vectors in the ``Gleason
manner''--allows for a relatively simple proof. This result further reinforces
the conjecture that there are no finitely additive states on $F(S)$ at all.
