Some general results on least favorable parameter configurations with special reference to equivalence testing and the range statistic
Identifieur interne : 000B38 ( Istex/Corpus ); précédent : 000B37; suivant : 000B39Some general results on least favorable parameter configurations with special reference to equivalence testing and the range statistic
Auteurs : Guido Giani ; Helmut FinnerSource :
- Journal of Statistical Planning and Inference [ 0378-3758 ] ; 1991.
Abstract
The problem of hypotheses testing where equivalence is stated as the alternative hypothesis is investigated. With respect to a class of absolutely continuous probability distributions with location parameter ϑ ∈ R, k≧2, equivalence is defined in terms of the range of the components of ϑ. For nonrandomized tests having certain reasonable invariance properties, general results for the extremal points of the power function over both the hypothesis of non-equivalence and subsets of the alternative are provided. The power problem is completely solved, among other things, for tests based on the range statistic. Finally, the equicorrelated normal case is treated in detail and sample sizes for controlling both error levels in equivalence testing are given.
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DOI: 10.1016/0378-3758(91)90057-L
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With respect to a class of absolutely continuous probability distributions with location parameter ϑ ∈ R, k≧2, equivalence is defined in terms of the range of the components of ϑ. For nonrandomized tests having certain reasonable invariance properties, general results for the extremal points of the power function over both the hypothesis of non-equivalence and subsets of the alternative are provided. The power problem is completely solved, among other things, for tests based on the range statistic. Finally, the equicorrelated normal case is treated in detail and sample sizes for controlling both error levels in equivalence testing are given.</div></front></TEI><istex><corpusName>elsevier</corpusName><author><json:item><name>Guido Giani</name><affiliations><json:string>Institut für Medizinische Statistik und Dokumentation, Technische Hochschule Aachen, Pauwellstrasse 30, W-5100 Aachen, Germany</json:string></affiliations></json:item><json:item><name>Helmut Finner</name><affiliations><json:string>FB IV - Mathematik/Statistik, Universität Trier, Postfach 3825, W-5500 Trier, Germany</json:string></affiliations></json:item></author><subject><json:item><lang><json:string>eng</json:string></lang><value>62F03</value></json:item><json:item><lang><json:string>eng</json:string></lang><value>60E15, 62H99</value></json:item><json:item><lang><json:string>eng</json:string></lang><value>Testing for equivalence</value></json:item><json:item><lang><json:string>eng</json:string></lang><value>least favorable parameter configurations</value></json:item><json:item><lang><json:string>eng</json:string></lang><value>bounds for power functions</value></json:item><json:item><lang><json:string>eng</json:string></lang><value>probability inequalities</value></json:item><json:item><lang><json:string>eng</json:string></lang><value>range statistic</value></json:item><json:item><lang><json:string>eng</json:string></lang><value>studentized range</value></json:item><json:item><lang><json:string>eng</json:string></lang><value>sample size determination</value></json:item></subject><language><json:string>eng</json:string></language><originalGenre><json:string>Full-length article</json:string></originalGenre><abstract>The problem of hypotheses testing where equivalence is stated as the alternative hypothesis is investigated. With respect to a class of absolutely continuous probability distributions with location parameter ϑ ∈ R, k≧2, equivalence is defined in terms of the range of the components of ϑ. For nonrandomized tests having certain reasonable invariance properties, general results for the extremal points of the power function over both the hypothesis of non-equivalence and subsets of the alternative are provided. The power problem is completely solved, among other things, for tests based on the range statistic. Finally, the equicorrelated normal case is treated in detail and sample sizes for controlling both error levels in equivalence testing are given.</abstract><qualityIndicators><score>4.561</score><pdfVersion>1.2</pdfVersion><pdfPageSize>468 x 684 pts</pdfPageSize><refBibsNative>true</refBibsNative><keywordCount>9</keywordCount><abstractCharCount>758</abstractCharCount><pdfWordCount>3193</pdfWordCount><pdfCharCount>27317</pdfCharCount><pdfPageCount>15</pdfPageCount><abstractWordCount>114</abstractWordCount></qualityIndicators><title>Some general results on least favorable parameter configurations with special reference to equivalence testing and the range statistic</title><pii><json:string>0378-3758(91)90057-L</json:string></pii><refBibs><json:item><author><json:item><name>T.W. Anderson</name></json:item></author><host><volume>6</volume><pages><last>176</last><first>170</first></pages><author></author><title>Proc. Amer. Math. Soc.</title></host><title>The integral of a symmetric unimodal function over a symmetric convex set and some probability in equalities</title></json:item><json:item><author><json:item><name>S. Anderson</name></json:item><json:item><name>W.W. Hauck</name></json:item></author><host><volume>12</volume><pages><last>2692</last><first>2663</first></pages><author></author><title>Comm. Statist.—Theory Methods</title></host><title>A new procedure for testing equivalence in comparative bioavailability and other clinical trials</title></json:item><json:item><author><json:item><name>H.A. David</name></json:item><json:item><name>P.A. Lachenbrunch</name></json:item><json:item><name>H.P. Brandis</name></json:item></author><host><volume>59</volume><pages><last>168</last><first>161</first></pages><author></author><title>Biometrika</title></host><title>The power function of range and studentized range tests in normal samples</title></json:item><json:item><author><json:item><name>C.W. Dunnett</name></json:item><json:item><name>M. Gent</name></json:item></author><host><volume>33</volume><pages><last>602</last><first>593</first></pages><author></author><title>Biometrics</title></host><title>Significance testing to establish equivalence between treatments with special reference to data in the form of 2×2 tables</title></json:item><json:item><author><json:item><name>H. Frick</name></json:item></author><host><volume>16</volume><pages><last>2778</last><first>2771</first></pages><author></author><title>Comm. Statist.—Theory Methods</title></host><title>On level and power of Anderson and Hauck's procedure for testing equivalence in comparative bioavailability</title></json:item><json:item><author><json:item><name>Y. Hochberg</name></json:item><json:item><name>P.A. Lachenbruch</name></json:item></author><host><volume>A5</volume><pages><last>1453</last><first>1447</first></pages><author></author><title>Comm. Statist.—Theory Methods</title></host><title>Two stage multiple comparison procedures based on the studentized range</title></json:item><json:item><author><json:item><name>D. Mandallaz</name></json:item><json:item><name>J. Mau</name></json:item></author><host><volume>37</volume><pages><last>222</last><first>213</first></pages><author></author><title>Biometrics</title></host><title>Comparison of different methods for decision-making in bio-equivalence assesment</title></json:item><json:item><author><json:item><name>C.R. Metha</name></json:item><json:item><name>N.R. Patel</name></json:item><json:item><name>A.A. Tsiatis</name></json:item></author><host><volume>40</volume><pages><last>825</last><first>819</first></pages><author></author><title>Biometrics</title></host><title>Exact significance testing to establish treatment equivalence with ordered categorical data</title></json:item><json:item><author><json:item><name>C.M. Metzler</name></json:item></author><host><volume>30</volume><pages><last>317</last><first>309</first></pages><author></author><title>Biometrics</title></host><title>Bioavailability - a problem in equivalence</title></json:item><json:item><author><json:item><name>G.S. Mudholkar</name></json:item></author><host><volume>17</volume><pages><last>1333</last><first>1327</first></pages><author></author><title>Proc. Amer. Math. Soc.</title></host><title>The integral of an invariant unimodal function over an invariant convex set - an inequality and applications</title></json:item><json:item><author><json:item><name>P.R. Nelson</name></json:item></author><host><volume>27</volume><pages><last>73</last><first>65</first></pages><author></author><title>Technometrics</title></host><title>Power curves for the analysis of means</title></json:item><json:item><author><json:item><name>A. Prekopa</name></json:item></author><host><volume>34</volume><pages><last>343</last><first>335</first></pages><author></author><title>Acta Sci. Math.</title></host><title>On logarithmic concave measures and functions</title></json:item><json:item><author><json:item><name>Y. Rinott</name></json:item></author><host><volume>4</volume><pages><last>1026</last><first>1020</first></pages><author></author><title>Ann. Probab.</title></host><title>On convexity of measures</title></json:item><json:item><author><json:item><name>M.R. Selwyn</name></json:item><json:item><name>A.P. Dempster</name></json:item><json:item><name>N.R. Hall</name></json:item></author><host><volume>37</volume><pages><last>21</last><first>11</first></pages><author></author><title>Biometrics</title></host><title>A Bayesian approach to bioequivalence for the 2×2 changeover design</title></json:item><json:item><author><json:item><name>M.R. Selwyn</name></json:item><json:item><name>N.R. Hall</name></json:item></author><host><volume>40</volume><pages><last>1108</last><first>1103</first></pages><author></author><title>Biometrics</title></host><title>On Bayesian methods for bioequivalence</title></json:item><json:item><host><author></author><title>Probability Inequalities in Multivariate Distributions</title></host></json:item><json:item><author><json:item><name>W.J. Westlake</name></json:item></author><host><volume>32</volume><pages><last>744</last><first>741</first></pages><author></author><title>Biometrics</title></host><title>Symmetric confidence intervals for bioequivalence trials</title></json:item></refBibs><genre><json:string>research-article</json:string></genre><host><volume>28</volume><pii><json:string>S0378-3758(00)X0207-8</json:string></pii><pages><last>47</last><first>33</first></pages><issn><json:string>0378-3758</json:string></issn><issue>1</issue><genre><json:string>journal</json:string></genre><language><json:string>unknown</json:string></language><title>Journal of Statistical Planning and Inference</title><publicationDate>1991</publicationDate></host><categories><wos><json:string>science</json:string><json:string>statistics & probability</json:string></wos><scienceMetrix><json:string>natural sciences</json:string><json:string>mathematics & statistics</json:string><json:string>statistics & probability</json:string></scienceMetrix></categories><publicationDate>1991</publicationDate><copyrightDate>1991</copyrightDate><doi><json:string>10.1016/0378-3758(91)90057-L</json:string></doi><id>499FF6191C15F0E4B45658C1A7FAAD68B12F58FD</id><score>0.59628963</score><fulltext><json:item><extension>pdf</extension><original>true</original><mimetype>application/pdf</mimetype><uri>https://api.istex.fr/document/499FF6191C15F0E4B45658C1A7FAAD68B12F58FD/fulltext/pdf</uri></json:item><json:item><extension>zip</extension><original>false</original><mimetype>application/zip</mimetype><uri>https://api.istex.fr/document/499FF6191C15F0E4B45658C1A7FAAD68B12F58FD/fulltext/zip</uri></json:item><istex:fulltextTEI uri="https://api.istex.fr/document/499FF6191C15F0E4B45658C1A7FAAD68B12F58FD/fulltext/tei"><teiHeader><fileDesc><titleStmt><title level="a">Some general results on least favorable parameter configurations with special reference to equivalence testing and the range statistic</title></titleStmt><publicationStmt><authority>ISTEX</authority><publisher>ELSEVIER</publisher><availability><p>ELSEVIER</p></availability><date>1991</date></publicationStmt><notesStmt><note>Recommended by Klaus J. Miescke</note></notesStmt><sourceDesc><biblStruct type="inbook"><analytic><title level="a">Some general results on least favorable parameter configurations with special reference to equivalence testing and the range statistic</title><author xml:id="author-1"><persName><forename type="first">Guido</forename><surname>Giani</surname></persName><affiliation>Institut für Medizinische Statistik und Dokumentation, Technische Hochschule Aachen, Pauwellstrasse 30, W-5100 Aachen, Germany</affiliation></author><author xml:id="author-2"><persName><forename type="first">Helmut</forename><surname>Finner</surname></persName><affiliation>FB IV - Mathematik/Statistik, Universität Trier, Postfach 3825, W-5500 Trier, Germany</affiliation></author></analytic><monogr><title level="j">Journal of Statistical Planning and Inference</title><title level="j" type="abbrev">JSPI</title><idno type="pISSN">0378-3758</idno><idno type="PII">S0378-3758(00)X0207-8</idno><imprint><publisher>ELSEVIER</publisher><date type="published" when="1991"></date><biblScope unit="volume">28</biblScope><biblScope unit="issue">1</biblScope><biblScope unit="page" from="33">33</biblScope><biblScope unit="page" to="47">47</biblScope></imprint></monogr><idno type="istex">499FF6191C15F0E4B45658C1A7FAAD68B12F58FD</idno><idno type="DOI">10.1016/0378-3758(91)90057-L</idno><idno type="PII">0378-3758(91)90057-L</idno></biblStruct></sourceDesc></fileDesc><profileDesc><creation><date>1991</date></creation><langUsage><language ident="en">en</language></langUsage><abstract xml:lang="en"><p>The problem of hypotheses testing where equivalence is stated as the alternative hypothesis is investigated. With respect to a class of absolutely continuous probability distributions with location parameter ϑ ∈ R, k≧2, equivalence is defined in terms of the range of the components of ϑ. For nonrandomized tests having certain reasonable invariance properties, general results for the extremal points of the power function over both the hypothesis of non-equivalence and subsets of the alternative are provided. The power problem is completely solved, among other things, for tests based on the range statistic. Finally, the equicorrelated normal case is treated in detail and sample sizes for controlling both error levels in equivalence testing are given.</p></abstract><textClass><keywords scheme="keyword"><list><head>MSC</head><item><term>62F03</term></item></list></keywords></textClass><textClass><keywords scheme="keyword"><list><head>MSC</head><item><term>60E15, 62H99</term></item></list></keywords></textClass><textClass><keywords scheme="keyword"><list><head>Keywords</head><item><term>Testing for equivalence</term></item><item><term>least favorable parameter configurations</term></item><item><term>bounds for power functions</term></item><item><term>probability inequalities</term></item><item><term>range statistic</term></item><item><term>studentized range</term></item><item><term>sample size determination</term></item></list></keywords></textClass></profileDesc><revisionDesc><change when="1990-03-15">Modified</change><change when="1991">Published</change></revisionDesc></teiHeader></istex:fulltextTEI><json:item><extension>txt</extension><original>false</original><mimetype>text/plain</mimetype><uri>https://api.istex.fr/document/499FF6191C15F0E4B45658C1A7FAAD68B12F58FD/fulltext/txt</uri></json:item></fulltext><metadata><istex:metadataXml wicri:clean="Elsevier, elements deleted: tail"><istex:xmlDeclaration>version="1.0" encoding="utf-8"</istex:xmlDeclaration><istex:docType PUBLIC="-//ES//DTD journal article DTD version 4.5.2//EN//XML" URI="art452.dtd" name="istex:docType"></istex:docType><istex:document><converted-article version="4.5.2" docsubtype="fla"><item-info><jid>JSPI</jid><aid>9190057L</aid><ce:pii>0378-3758(91)90057-L</ce:pii><ce:doi>10.1016/0378-3758(91)90057-L</ce:doi><ce:copyright type="unknown" year="1991"></ce:copyright></item-info><head><ce:title>Some general results on least favorable parameter configurations with special reference to equivalence testing and the range statistic</ce:title><ce:author-group><ce:author><ce:given-name>Guido</ce:given-name><ce:surname>Giani</ce:surname></ce:author><ce:affiliation><ce:textfn>Institut für Medizinische Statistik und Dokumentation, Technische Hochschule Aachen, Pauwellstrasse 30, W-5100 Aachen, Germany</ce:textfn></ce:affiliation></ce:author-group><ce:author-group><ce:author><ce:given-name>Helmut</ce:given-name><ce:surname>Finner</ce:surname></ce:author><ce:affiliation><ce:textfn>FB IV - Mathematik/Statistik, Universität Trier, Postfach 3825, W-5500 Trier, Germany</ce:textfn></ce:affiliation></ce:author-group><ce:date-received day="2" month="10" year="1989"></ce:date-received><ce:date-revised day="15" month="3" year="1990"></ce:date-revised><ce:miscellaneous>Recommended by Klaus J. Miescke</ce:miscellaneous><ce:abstract><ce:section-title>Abstract</ce:section-title><ce:abstract-sec><ce:simple-para>The problem of hypotheses testing where equivalence is stated as the alternative hypothesis is investigated. With respect to a class of absolutely continuous probability distributions with location parameter <math altimg="si1.gif">ϑ ∈ <of>R</of>, k≧2</math>, equivalence is defined in terms of the range of the components of ϑ. For nonrandomized tests having certain reasonable invariance properties, general results for the extremal points of the power function over both the hypothesis of non-equivalence and subsets of the alternative are provided. The power problem is completely solved, among other things, for tests based on the range statistic. Finally, the equicorrelated normal case is treated in detail and sample sizes for controlling both error levels in equivalence testing are given.</ce:simple-para></ce:abstract-sec></ce:abstract><ce:keywords class="msc"><ce:section-title>MSC</ce:section-title><ce:keyword><ce:text>62F03</ce:text></ce:keyword></ce:keywords><ce:keywords class="msc"><ce:section-title>MSC</ce:section-title><ce:keyword><ce:text>60E15, 62H99</ce:text></ce:keyword></ce:keywords><ce:keywords><ce:section-title>Keywords</ce:section-title><ce:keyword><ce:text>Testing for equivalence</ce:text></ce:keyword><ce:keyword><ce:text>least favorable parameter configurations</ce:text></ce:keyword><ce:keyword><ce:text>bounds for power functions</ce:text></ce:keyword><ce:keyword><ce:text>probability inequalities</ce:text></ce:keyword><ce:keyword><ce:text>range statistic</ce:text></ce:keyword><ce:keyword><ce:text>studentized range</ce:text></ce:keyword><ce:keyword><ce:text>sample size determination</ce:text></ce:keyword></ce:keywords></head></converted-article></istex:document></istex:metadataXml><mods version="3.6"><titleInfo><title>Some general results on least favorable parameter configurations with special reference to equivalence testing and the range statistic</title></titleInfo><titleInfo type="alternative" contentType="CDATA"><title>Some general results on least favorable parameter configurations with special reference to equivalence testing and the range statistic</title></titleInfo><name type="personal"><namePart type="given">Guido</namePart><namePart type="family">Giani</namePart><affiliation>Institut für Medizinische Statistik und Dokumentation, Technische Hochschule Aachen, Pauwellstrasse 30, W-5100 Aachen, Germany</affiliation><role><roleTerm type="text">author</roleTerm></role></name><name type="personal"><namePart type="given">Helmut</namePart><namePart type="family">Finner</namePart><affiliation>FB IV - Mathematik/Statistik, Universität Trier, Postfach 3825, W-5500 Trier, Germany</affiliation><role><roleTerm type="text">author</roleTerm></role></name><typeOfResource>text</typeOfResource><genre type="research-article" displayLabel="Full-length article"></genre><originInfo><publisher>ELSEVIER</publisher><dateIssued encoding="w3cdtf">1991</dateIssued><dateModified encoding="w3cdtf">1990-03-15</dateModified><copyrightDate encoding="w3cdtf">1991</copyrightDate></originInfo><language><languageTerm type="code" authority="iso639-2b">eng</languageTerm><languageTerm type="code" authority="rfc3066">en</languageTerm></language><physicalDescription><internetMediaType>text/html</internetMediaType></physicalDescription><abstract lang="en">The problem of hypotheses testing where equivalence is stated as the alternative hypothesis is investigated. 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