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Ugly duckling theorem : ウィキペディア英語版 | Ugly duckling theorem
The Ugly Duckling theorem is an argument asserting that classification is impossible without some sort of bias. It is named for Hans Christian Andersen's story "The Ugly Duckling." It gets its name because it shows that, all things being equal, an ugly duckling is just as similar to a swan as two swans are to each other, although it is only a theorem in a very informal sense. It was proposed by Satosi Watanabe in 1969. ==Basic idea==
Watanabe came to realize there is a unquantifiable number of shared properties between all objects, making any classification biased. Murphy and Medin (1985) give an example of two putative classified things, plums and lawnmowers: Unless some properties are considered more salient, or ‘weighted’ more important than others, everything will appear equally similar, hence Watanabe (1986) wrote: “any objects, in so far as they are distinguishable, are equally similar".〔Watanabe, S. (1986). “Epistemological Relativity”. ''Annals of the Japan Association for Philosophy of Science''. 7(1): 1-14.〕 However since there is an unlimited number of properties to choose from, it remains an arbitrary choice what properties to select/deselect. This makes classification biased. Watanabe named this the "Ugly Duckling theorem" because a swan is as similar to a duckling as to another swan (there are no constraints or fixes on what constitutes similarity).
抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)』 ■ウィキペディアで「Ugly duckling theorem」の詳細全文を読む
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