Computes the acceptance probability of a device D for
blood pressure measuring under the ANSI/AAMI-SP10 standards
for a size-n sample of average errors from an asymptotically normal
distribution with mean xbar and stadard deviation sd.
$$1-\frac{1}{2}[1+erf(\frac{0.78-\hat{p}}{\sqrt(2)(\frac{\hat{p}(1-\hat{p})}{N})})]$$
The distribution is of the true probability of tolerable error p where the
tolerable error according to the ANSI/AAMI-SP10, is an error between -10 mmHg
to 10 mmHg on a single person, using average of that person's readings. Using
the sampling distribution of sampling proportion, the probabilty of
p>=0.78 is evaluated, which is called as the probabilty of acceptance or
probability that for a given sample size n, sample mean xbar and
sample standard deviation sd, the device is meeting the SP10 criteria.
Complete details in Chandel, et al. (2023).
The paper outlines the mathematical and
statistical aspects behind PAccept. The threshold probability for acceptance according to ANSI/AAMI-SP10 is 95% i.e.,Prob(p>=0.78) >= 0.95