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Curvilinear principle : ウィキペディア英語版 | Curvilinear principle In sociolinguistics, the curvilinear principle states that there is a tendency for linguistic change from below to originate from members of the central classes in a speech community's socioeconomic hierarchy, rather than from the outermost or exterior classes.〔 Labov, William. Principles of Linguistic Change, vol iii: Social Factors. Malden and Oxford: Blackwell. 2001.〕 ==Overview==
Defined by William Labov, the curvilinear principle departs from traditional nineteenth century notions that language change generally originates in the highest or lowest classes of society. Instead, it states that variant forms leading to language change are typically introduced and motivated by the intermediate groups—the upper-working class and lower-middle class.〔 The principle can be seen as one response to an important question in sociolinguistics known as the ''embedding problem'', a problem "concerned with determining regular patterns in both the linguistic and the extra-linguistic context of change."〔Milroy, James and Lesley Milroy. "Linguistic Change, Social Network and Speaker Innovation". ''Journal of Linguistics''. 21.2: Sep., 1954. 339-384.〕 In other words, the embedding problem seeks to identify other changes or factors that have a non-coincidental relationship with the actual linguistic change.〔Weinreich, U., W. Labov and M. Herzog. 1968. "Empirical foundations for a theory of language change". In W. Lehmann and Y. Malkiel (eds.) Directions for Historical Linguistics. Austin: University of Texas Press. 101〕 The curvilinear principle identifies such a non-trivial factor by proposing that a speaker’s class can indicate the degree to which he or she motivates linguistic change. The principle's name refers to the curvilinear correlation that results from plotting the variation of a linguistic variable with respect to the class of the speakers. Because the lowest and highest classes generally tend to use newly emerging forms less frequently than central classes, data points representing variable usage resemble a concave curve when connected on a graph.
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