PERT-type subjective estimations are used in many stochastic decision
models to estimate the random variables' mean and standard deviation (
s.d.). The approach is based on the beta-distribution assumption; also
, mast PERT-type formulas use only three estimated fractiles. We point
out that: (if it is desirable to consider a substantially richer set
of distributions than the beta in developing PERT-type formulas; (ii)
it may be beneficial to use more than three fractile-estimates in PERT
-type formulas. We then develop formulas for estimating the mean and s
.d. that are based on a substantially richer set of distributions than
the beta and that use more than three estimated fractiles. These form
ulas perform better than the best currently-available formulas when th
e subjective distribution is not restricted to be beta.