The degree of union resulting from reaction points expressed in a diatopic table. An application to a Catalan verb morphology database

IF 0.1 4区 文学 0 LANGUAGE & LINGUISTICS
Hiroto Ueda, M. Perea
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引用次数: 1

Abstract

Abstract For describing a particular area from a geolinguistic perspective, the basic procedure is to create a two-dimensional table with an axis showing forms or phenomena and another axis showing localities. In this table, observing the specific reaction in every cell will allow us to develop both co-occurrence and coefficient matrixes, as well as clustering and multivariate interpretation graphs. In this table, which is the starting point for multivariate analyses of geolinguistic data, certain convergences and divergences of the reaction points are revealed. Our interest is in a quantitative evaluation of the degree of convergence and divergence that takes the form of a rectangular linkage of the reacted points; that is to say, an analysis of the state of their continuity set out in rectangular plots. In order to evaluate properly the absolute values in numbers of unions (U) it is necessary to develop a mathematical function that will return the maximum number of unions (Umax) in a parameter with the number of reactions (n): Umax (n). Once the Umax function has been established, the desirable “Degree of Binding” will be formulated through the division of U by Umax(n). The aim of this paper is to put into practice this method with the data from La flexió verbal en els dialectes catalans (‘Verbal Flexion’) (1929-1932), by Antoni M. Alcover, previously analysed in Perea & Ueda (2010). The calculation of the Degree of Binding is applied to the data in both its forms: the original data and the patternized distribution of data (see Perea & Ueda 2010: 103-111). The result of our calculations gives rise to a new multivariate perspective of “isoglosses” for overcoming the problems of mismatched lines on the linguistic maps.
结合度,结合度由反应点产生的结合度,用自然表表示加泰罗尼亚语动词形态学数据库的应用程序
从地理语言学的角度描述一个特定的区域,基本步骤是创建一个二维表格,其中一条轴表示形式或现象,另一条轴表示位置。在这个表格中,通过观察每个细胞中的特定反应,我们可以得到共现矩阵和系数矩阵,以及聚类图和多元解释图。这个表是对地理语言学数据进行多变量分析的起点,它揭示了反应点的某些收敛和发散。我们感兴趣的是对收敛和发散程度的定量评估它采用了反应点的矩形连杆的形式;也就是说,在矩形图中对它们的连续性状态进行分析。为了正确地评估结合数(U)的绝对值,有必要开发一个数学函数,该函数将返回具有反应数(n)的参数中的最大结合数(Umax): Umax(n)。一旦建立了Umax函数,所需的“结合度”将通过U除以Umax(n)来制定。本文的目的是将这一方法付诸实践,使用Antoni M. Alcover的La flexió verbal en els dialectes catalans(“verbal Flexion”)(1929-1932)的数据,该数据先前在Perea & Ueda(2010)中进行了分析。绑定度的计算适用于两种形式的数据:原始数据和数据的模式分布(参见Perea & Ueda 2010: 103-111)。我们的计算结果为克服语言地图上线条不匹配的问题提供了一种新的多元“等距损失”视角。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
CiteScore
0.30
自引率
0.00%
发文量
10
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