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・ Polyortha atroperla
・ Polyortha biezankoi
・ Polyortha bryographa
・ Polyortha bryometalla
・ Polyortha chiriquitana
・ Polyortha chlamydata
・ Polyortha clarkeana
・ Polyortha euchlorana
・ Polyortha evestigana
・ Polyortha glaucotes
・ Polynomial and rational function modeling
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Polynomial conjoint measurement
・ Polynomial decomposition
・ Polynomial delay
・ Polynomial Diophantine equation
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・ Polynomial function theorems for zeros
・ Polynomial greatest common divisor
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・ Polynomial identity ring
・ Polynomial interpolation
・ Polynomial kernel
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・ Polynomial long division
・ Polynomial matrix


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Polynomial conjoint measurement : ウィキペディア英語版
Polynomial conjoint measurement
Polynomial conjoint measurement is an extension of the theory of conjoint measurement to three or more attributes. It was initially developed by the mathematical psychologists David Krantz (1968) and Amos Tversky (1967). The theory was given a comprehensive mathematical exposition in the first volume of ''Foundations of Measurement'' (Krantz, Luce, Suppes & Tversky, 1971), which Krantz and Tversky wrote in collaboration with the mathematical psychologist R. Duncan Luce and philosopher Patrick Suppes. Krantz & Tversky (1971) also published a non-technical paper on polynomial conjoint measurement for behavioural scientists in the journal ''Psychological Review''.
As with the theory of conjoint measurement, the significance of polynomial conjoint measurement lies in the quantification of natural attributes in the absence of concatenation operations. Polynomial conjoint measurement differs from the two attribute case discovered by Luce & Tukey (1964) in that more complex composition rules are involved.
==Polynomial conjoint measurement==


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