one
Computes a one-sided upper confidence interval for the response constraint to test if the interval contains zero. The interval is based on the estimated difference between the value of the response and the right-hand side constraint value. If the constraint has form ER(x)< b, then if ER(x) - b < 0, the constraint is satisfied. If R is an estimated value of ER(x), then the difference estimate is D = R - b. The computed confidence interval is a one-sided upper confidence interval on the difference. If the interval contains 0, then we do not have enough evidence to conclude that the constraint is satisfied.
If the upper limit of the interval is less than 0.0, then we can be confident that response constraint maybe feasible. The construction of the interval assumes that the supplied response is normally distributed.
Return
the construction interval. By construction, the lower limit will be negative infinity.
Parameters
the supplied response. It must have the same name as the response associated with the constraint and the number of observations (count) must be greater than or equal to 2.
the confidence level for computing the upper limit of the confidence interval