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<titleInfo>
	<title>A Family of Quasisymmetry Models</title>
</titleInfo>


<name>
	<namePart>Kateri, Maria</namePart>
	<role>
		<roleTerm authority="marcrelator" type="text">Creator</roleTerm>
	</role>

	<description>Faculty</description>

	<affiliation>kateri@isw.rwth-aachen.de</affiliation>

</name>




<name>
	<namePart>Mohammadi, Fatemeh</namePart>
		<role>
			<roleTerm authority="marcrelator" type="text">Creator</roleTerm>
		</role>
	</name>
<name>
	<namePart>Sturmfels, Bernd</namePart>
		<role>
			<roleTerm authority="marcrelator" type="text">Creator</roleTerm>
		</role>
	</name>





	<name type="corporate">
		<namePart>MATH / Applied Mathematics</namePart>
		<affiliation>Illinois Institute of Technology</affiliation>
		<role>
			<roleTerm type="text">Affiliated department</roleTerm>
		</role>
	</name>

<subject>
	<topic>Square contingency tables</topic>
</subject>
<subject>
	<topic>Algebraic statistics</topic>
</subject>
<subject>
	<topic>Toric models</topic>
</subject>
<subject>
	<topic>Linear models</topic>
</subject>
<subject>
	<topic>Maximum likelihood estimation</topic>
</subject>
<subject>
	<topic/>
</subject>


<originInfo>	
 
	<dateCreated encoding="w3cdtf" keyDate="yes">2015</dateCreated>
 
	<dateIssued encoding="w3cdtf">2015-06-11</dateIssued>
 
    
 

 

 
 
</originInfo>
 	

<abstract>We present a one-parameter family of models for square contingency tables that interpolates between the classical quasisymmetry model and its Pearsonian analogue. Algebraically, this corresponds to deformations of toric ideals associated with graphs. Our discussion of the statistical issues centers around maximum likelihood estimation.</abstract>
 

 

 

 

 

 

 

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	<relatedItem type="otherFormat"><identifier>https://doi.org/10.18409/jas.v6i1.33</identifier></relatedItem>
 

 
	
 <part>
   <detail type="volume">
     <number>6.1</number>
   </detail>
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		<titleInfo>
			<title>Journal of Algebraic Statistics</title>
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