ProbAccept {bpAcc} | R Documentation |
Probability of device acceptance - AANSI/AAMI-SP10 standard.
Description
Probability of device acceptance - AANSI/AAMI-SP10 standard.
Usage
ProbAccept(n, mu, sd, ptolerror = 0.85,
distribution = "normal",
criteria = "SP10:2006",
simulate = FALSE, sim.count = 1e4,
noshow = FALSE)
Arguments
n |
Sample size (evaluated people, as defined by Chandel et al. (2022)). |
mu , sd |
mean and standar deviation of the average errors distribution (normal). |
ptolerror |
Probability of tolerable error. Default is 0.85 |
distribution |
Underlying distribution the errors |
criteria |
SP10 criteria used. |
simulate |
Logical. If |
sim.count |
Integer, positive. Number of samples taken from normal distribution to estimate the probability of accepting the device. |
noshow |
Logical. If |
Details
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 a normal
distribution with mean mu
and stadard deviation sd
.
The probability of tolerable error is set to 0.85, by default.
A tolerable error, according to the ANSI/AAMI-SP10,
is a an error of 10mmHg or
less on a single person, using the average of that person's readings.
Fuller details in Chandel, et al. (2022).
The paper outlines the mathematical and
statistical aspects behind ProbAccept
. Two random variables
are involved: the sample standard deviation and a transformation
of the sample mean, resulting in a double integral
over a two-dimensional region.
Value
It returns the probability of accepting the device (either simulated or exact).
Author(s)
Tanvi Chandel, Tet-Chuan Lee, Andrew Lowe, Victor Miranda.
References
Chandel, T. and Lee, TC. and Lowe, A. and Miranda, V. (2022) Blood Pressure Device Accuracy Evaluation: Statistical Considerations with an Implementarion in R, Statistical Methods in Medical Research (under review).
See Also
Examples
## Probability of accepting a device with bias (mu) = 5, and true standard
## deviation = 5.
ProbAccept(n = 85, mu = 5, sd = 5, ptolerror = 0.85)
## Probability of accepting a device with bias (mu) = 5, and true standard
## deviation = 7.
ProbAccept(n = 85, mu = 5, sd = 7, ptolerror = 0.85)