Description Usage Arguments Value Author(s) References Examples
The program computes exact values of the rejection probability of the asymptotic test for equivalence in the sense of -δ_0 < p_{10}-p_{01} < δ_0, at any nominal level α. [The largest α for which the test is valid in terms of the significance level, can be computed by means of the program mcnemasc.]
1  |  mcnempow(alpha,n,del0,p10,p01)
 | 
alpha | 
 nominal significance level  | 
n | 
 sample size  | 
del0 | 
 upper limit set to |δ| under the alternative hypothesis of equivalence  | 
p10 | 
 true value of P[X=1,Y=0]  | 
p01 | 
 true value of P[X=0,Y=1]  | 
alpha | 
 nominal significance level  | 
n | 
 sample size  | 
del0 | 
 upper limit set to |δ| under the alternative hypothesis of equivalence  | 
p10 | 
 true value of P[X=1,Y=0]  | 
p01 | 
 true value of P[X=0,Y=1]  | 
POW | 
 exact rejection probability of the asymptotic McNemar test for equivalence at nominal level α  | 
ERROR | 
 error indicator messaging "!!!!!" if the sufficient condition for the correctness of the result output by the program was found violated  | 
Stefan Wellek <stefan.wellek@zi-mannheim.de> 
Peter Ziegler <peter.ziegler@zi-mannheim.de>
Wellek S: Testing statistical hypotheses of equivalence and noninferiority. Second edition. Boca Raton: Chapman & Hall/CRC Press, 2010, p.84.
1  | mcnempow(0.024902,50,0.20,0.30,0.30)
 | 
Loading required package: BiasedUrn
 alpha = 0.024902    n = 50    del0 = 0.2    p10 = 0.3    p01 = 0.3    POW = 0.1151487 
 ERROR = NONE
Add the following code to your website.
For more information on customizing the embed code, read Embedding Snippets.