1. i'll show that hunt's hypothesis (h) fails for leonard gross' infinite dimensional brownian motion, by exhibiting a subset of the state space of the motion that is hit exactly once for certain starting points. 2. it is well known that a lebesgue measurable additive function from r to r is necessarily continuous (and linear). i'll show how d. stroock's recent proof of l. schwartz's ``borel graph theorem" can be adapted to show that a ``universally gaussian measurable" and additive map from one banach space to another is automatically continuous (and linear).