Definition:
NPV
is the conditional probability
for the condition being FALSE
given a negative decision:
NPV = p(condition = FALSE | decision = negative)
or the probability of a negative decision being correct.
Perspective:
NPV
further classifies
the subset of dec.neg
individuals
by condition (NPV = cr/dec.neg = cr/(mi + cr)
).
Alternative names:
true omission rate
Relationships:
a. NPV
is the complement of the
false omission rate FOR
:
NPV = 1 - FOR
b. NPV
is the opposite conditional probability
-- but not the complement --
of the specificity spec
:
spec = p(decision = negative | condition = FALSE)
In terms of frequencies,
NPV
is the ratio of
cr
divided by dec.neg
(i.e., cr + mi
):
NPV = cr/dec.neg = cr/(cr + mi)
Dependencies:
NPV
is a feature of a decision process
or diagnostic procedure and
-- similar to the specificity spec
--
a measure of correct decisions (negative decisions
that are actually FALSE).
However, due to being a conditional probability,
the value of NPV
is not intrinsic to
the decision process, but also depends on the
condition's prevalence value prev
.