The rank analysis of triple comparisons

General extensions of the probability model for paired comparisons, which was developed by R. A. Bradley and M. E. Terry, are considered. Four generalizations to triple comparisons are discussed. One of these models is used to develop methods of analysis of data obtained from the ranks of items comp...

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Bibliographic Details
Main Author:	Pendergrass, Robert Nixon
Other Authors:	Statistics
Format:	Others
Language:	en
Published:	Virginia Tech 2014
Subjects:	LD5655.V856 1957.P462 Mathematical statistics Ranking and selection (Statistics)
Online Access:	http://hdl.handle.net/10919/37495 http://scholar.lib.vt.edu/theses/available/etd-03122013-040212/

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spelling	ndltd-VTETD-oai-vtechworks.lib.vt.edu-10919-374952021-04-16T05:40:01Z The rank analysis of triple comparisons Pendergrass, Robert Nixon Statistics Bradley, Robert A. Harshbarger, Boyd Freund, John E. McFadden, Leonard D. LD5655.V856 1957.P462 Mathematical statistics Ranking and selection (Statistics) General extensions of the probability model for paired comparisons, which was developed by R. A. Bradley and M. E. Terry, are considered. Four generalizations to triple comparisons are discussed. One of these models is used to develop methods of analysis of data obtained from the ranks of items compared in groups of size three. Ph. D. 2014-03-14T21:10:04Z 2014-03-14T21:10:04Z 1957-08-05 2013-03-12 2013-03-12 2013-03-12 Dissertation Text etd-03122013-040212 http://hdl.handle.net/10919/37495 http://scholar.lib.vt.edu/theses/available/etd-03122013-040212/ en OCLC# 20426058 LD5655.V856_1957.P462.pdf In Copyright http://rightsstatements.org/vocab/InC/1.0/ 129, 4 leaves BTD application/pdf application/pdf Virginia Tech
collection	NDLTD
language	en
format	Others
sources	NDLTD
topic	LD5655.V856 1957.P462 Mathematical statistics Ranking and selection (Statistics)
spellingShingle	LD5655.V856 1957.P462 Mathematical statistics Ranking and selection (Statistics) Pendergrass, Robert Nixon The rank analysis of triple comparisons
description	General extensions of the probability model for paired comparisons, which was developed by R. A. Bradley and M. E. Terry, are considered. Four generalizations to triple comparisons are discussed. One of these models is used to develop methods of analysis of data obtained from the ranks of items compared in groups of size three. === Ph. D.
author2	Statistics
author_facet	Statistics Pendergrass, Robert Nixon
author	Pendergrass, Robert Nixon
author_sort	Pendergrass, Robert Nixon
title	The rank analysis of triple comparisons
title_short	The rank analysis of triple comparisons
title_full	The rank analysis of triple comparisons
title_fullStr	The rank analysis of triple comparisons
title_full_unstemmed	The rank analysis of triple comparisons
title_sort	rank analysis of triple comparisons
publisher	Virginia Tech
publishDate	2014
url	http://hdl.handle.net/10919/37495 http://scholar.lib.vt.edu/theses/available/etd-03122013-040212/
work_keys_str_mv	AT pendergrassrobertnixon therankanalysisoftriplecomparisons AT pendergrassrobertnixon rankanalysisoftriplecomparisons
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The rank analysis of triple comparisons

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