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Toward more accountability: Modeling ternary genitive variation in Late Modern English

Published online by Cambridge University Press:  23 February 2016

Benedikt Szmrecsanyi
Affiliation:
KU Leuven
Douglas Biber
Affiliation:
Northern Arizona University
Jesse Egbert
Affiliation:
Brigham Young University
Karlien Franco
Affiliation:
KU Leuven
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Abstract

Whereas the alternation between the s-genitive (the New Year's message) and the of-genitive (the message of the New Year) is well documented, our study offers a more accountable analysis of genitive variation by including noun-noun (NN)-genitives (the New Year message). We consider four different variable contexts (s versus of, NN versus of, NN versus s, and NN versus s versus of ), which we analyze using regression analysis. The dataset consists of 10,054 variable genitives drawn from the Representative Corpus of Historical English Registers. The material covers the period between 1650 and 2000, thus enabling us to track the evolution of variable genitive grammar in real time. We report that there is an overall drift toward the NN-genitive, which is preferred over other variants when constituent noun phrases are short, possessor constituents are inanimate, and possessum constituents are thematic. In addition to these substantive contributions, we showcase methods of dealing with a complex dataset covering nonbinary grammatical variation.

Information

Type
Research Article
Copyright
Copyright © Cambridge University Press 2016 
Figure 0

Table 1. A typology of interchangeable genitives

Figure 1

Figure 1. Variant proportions (%, y-axis) in real time (x-axis); data labels indicate raw ns (not normalized). Top left plot: s-genitive versus of-genitive (Model 1). Top right plot: NN-genitive versus of-genitive (Model 2). Bottom-left plot: NN-genitive versus s-genitive (Model 3). Bottom right plot: ternary variation (Model 4).

Figure 2

Table 2. Regression coefficients (b, log odds) in mixed-effects binary logistic regression; fixed effect estimates only

Figure 3

Table 3. Variances associated with random effects (intercept adjustments) in mixed-effects binary logistic regression; bigger values indicate greater importance of the random effect

Figure 4

Table 4. Relative importance of predictors in Models 1–4 according to likelihood ratio tests

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