A generalized goal using subset selection is discussed for the location parameter case. This goal is to select a non-empty subset from a set of k(k ~ 2) treatments that contains at least one c-best treatment with confidence level P*. For a set of treatments an c-best treatment is defined as a treatment with location parameter on a distance less than or equal to c(c: ~ 0) from the best treatment, where best is defined as largest value of the location parameter. The efficiency of subset selection of ~n c-best treatment relative to subset selection of the best treatment is investigated and is computed for the Normal case as well as for the logistic case. AMS Subject classsification: Primary 62F07; secondary 62E15. Key Words and Phrases: subse...
Assume k (\geq 2) uniform populations are given on (\mu_i - ½, \mu_i + ½) with location parameter \m...
Assume k (integer k = 2) populations are given. The associated independent random variables have con...
Assume k (integer k = 2) populations are given. The associated independent random variables have con...
A generalized goal using subset selection is discussed for the location parameter case. This goal is...
A generalized goal using subset selection is discussed for the location parameter case. This goal is...
A generalized goal using subset selection is discussed for the location parameter case. This goal is...
A generalized goal using subset selection is discussed for the location parameter case. This goal is...
A generalized goal using subset selection is discussed for the location parameter case. This goal is...
A generalized goal using subset selection is discussed for the location parameter case. This goal is...
Assume k (??k \geq 2) populations are given. The associated independent random variables have contin...
Assume k (integer k \qeq 2) independent populations are given. The associated independent random var...
Assume k (integer k \qeq 2) independent populations are given. The associated independent random var...
An almost best or an \epsilon-best population is defined as a population with location parameter on ...
An almost best or an \epsilon-best population is defined as a population with location parameter on ...
Assume k (\geq 2) uniform populations are given on (\mu_i - ½, \mu_i + ½) with location parameter \m...
Assume k (\geq 2) uniform populations are given on (\mu_i - ½, \mu_i + ½) with location parameter \m...
Assume k (integer k = 2) populations are given. The associated independent random variables have con...
Assume k (integer k = 2) populations are given. The associated independent random variables have con...
A generalized goal using subset selection is discussed for the location parameter case. This goal is...
A generalized goal using subset selection is discussed for the location parameter case. This goal is...
A generalized goal using subset selection is discussed for the location parameter case. This goal is...
A generalized goal using subset selection is discussed for the location parameter case. This goal is...
A generalized goal using subset selection is discussed for the location parameter case. This goal is...
A generalized goal using subset selection is discussed for the location parameter case. This goal is...
Assume k (??k \geq 2) populations are given. The associated independent random variables have contin...
Assume k (integer k \qeq 2) independent populations are given. The associated independent random var...
Assume k (integer k \qeq 2) independent populations are given. The associated independent random var...
An almost best or an \epsilon-best population is defined as a population with location parameter on ...
An almost best or an \epsilon-best population is defined as a population with location parameter on ...
Assume k (\geq 2) uniform populations are given on (\mu_i - ½, \mu_i + ½) with location parameter \m...
Assume k (\geq 2) uniform populations are given on (\mu_i - ½, \mu_i + ½) with location parameter \m...
Assume k (integer k = 2) populations are given. The associated independent random variables have con...
Assume k (integer k = 2) populations are given. The associated independent random variables have con...