Description Usage Arguments Details Value Assumptions Note Author(s) References See Also Examples
When the distribution function for the X's is not specified a nonparametric approach can be used to estimate the exceedance fraction FL = Pr [X > L] the proportion of measurements that exceed the limit L.
1 | efclnp(dd,gam = 0.95,L)
|
dd |
An n by 2 matrix or data frame with |
gam |
one-sided confidence level γ. Default is 0.95 |
L |
L is specified limit for the exceedance fraction; e.g., the occupational exposure limit |
Given a random
sample of size n the number y of nonconforming observations (i.e., y =
number of X's that exceed the limit L) is described using the binomial
distribution. The point estimate of FL is fnp = y / n and confidence
limits are obtained using the method of Clopper and Pearson (1934)
(Hahn and Meeker, 1991) and the R documentation for base R
function binom.test
.
A LIST with components:
fnp |
nonparametric estimate of exceedance fraction (as percent) |
fnp.LCL |
is the 100*γ% lower confidence limit for |
fnp.UCL |
is the 100*γ% upper confidence limit for |
L |
is specified limit for the exceedance fraction( e.g. OEL) |
gam |
one-sided confidence level γ. Default is 0.95 |
All non-detects < L
The estimates of the exceedance fraction and CL's are in percentage units
E. L. Frome
Clopper, C. J. and E. S. Pearson (1934), "The Use of Confidence or Fiducial Limits Illustrated in the Case of the Binomial," Biometrika, 26, 404-413.
Hahn, G. J. and W. Q. Meeker (1991), Statistical Intervals, John Wiley and Sons, New York.
1 2 3 4 5 6 |
Loading required package: survival
fnp fnp.LCL fnp.UCL L gamma
1.4285714 0.4894026 3.2391198 0.2000000 0.9500000
f f.LCL f.UCL L gam
1.0058636 0.5197721 1.8493091 0.2000000 0.9500000
Add the following code to your website.
For more information on customizing the embed code, read Embedding Snippets.