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Trochaic bias overrides stress typicality in English lexical development

Published online by Cambridge University Press:  07 October 2020

Klaus HOFMANN*
Affiliation:
University of Vienna, Austria
Andreas BAUMANN
Affiliation:
University of Vienna, Austria
*
*Corresponding author: Department of English and American Studies, Spitalgasse 2-4, Hof 8.3, University of Vienna, Austria Vienna, 1090 Austria. E-mail: klaus.hofmann@univie.ac.at
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Abstract

This paper investigates whether typical stress patterns in English nouns and verbs are available as a prosodic cue for categorisation and accelerated word learning during first language acquisition. The stress typicality hypothesis states that left-stressed nouns and right-stressed verbs should be acquired earlier than the reverse configurations if stress effectively signals lexical class membership. In this view, class-typical stress patterns are expected to facilitate learning of novel items. A series of generalized additive models (GAMs) based on a comprehensive set of lexical data (CELEX) as well as a large set of age-of-acquisition (AoA) and concreteness ratings reveals that stress typicality plays a minor role in early acquisition, as it is generally superseded by a preference for left-hand (or ‘trochaic’) patterns in both nouns and verbs. This may be explained by general cognitive constraints (perceptual salience and recency) or exposure to the dominant pattern in the ambient language.

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Type
Article
Creative Commons
Creative Common License - CCCreative Common License - BY
This is an Open Access article, distributed under the terms of the Creative Commons Attribution licence (http://creativecommons.org/licenses/by/4.0/), which permits unrestricted re-use, distribution, and reproduction in any medium, provided the original work is properly cited.
Copyright
Copyright © The Author(s), 2020. Published by Cambridge University Press
Figure 0

Table 1. Dictionary analyses

Figure 1

Table 2. Logical possibilities of the interplay between word class and stress pattern as predictors of acquisition order. Braces indicate no expected difference between two factors (ini = initial stress, fin = final stress, see Section 2.1., fn. 4).

Figure 2

Figure 1. Descriptive account of the data: (a) Growth of acquired number of nouns (white) and verbs (grey). (b) Development of distribution of word class and stress among all acquired items per year of age shown as series of mosaic plots (from age of 4 yr onwards). Dashed line denotes equal 1:1 distribution of nouns/verbs across stress patterns. Color code: red/green: proportion of finally stressed nouns/verbs; yellow/blue: proportion of initially stressed nouns/verbs, respectively. Initial stress clearly signals nouns while final stress signals verbs from 5 yr onwards. (c) Trajectory of strength of correlation (φ-coefficient) of the respective distributions shown in (b). Over time, the correlation among word class and stress gets stronger, ultimately approaching φ = 0.65.

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Table 3. Distribution of word class and stress pattern in the dataset.

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Figure 2. Linear model of AoA depending solely on the primary predictor class/stress pattern. Coloured areas denote 84% confidence intervals corresponding to predictor coefficients.

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Figure 3. GAM modelling AoA depending on concreteness, frequency, length, class/stress pattern, morphology, and syllable structure. Grey/colored areas denote 84% confidence intervals for factor variables (left) and 95% confidence areas for continuous variables (right).

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Figure 4. Effect of class/stress pattern on AoA (predictor coefficients and terms shown). Shaded areas denote 84% confidence intervals (factor variables, top) and 95% regions (smooth predictors, bottom), respectively. Color code: yellow ‘N ini’; red: ‘N fin’; green: ‘V fin’; blue: ‘N fin’. Significant differences with respect to baselines (‘N ini’; ‘complex’; ‘HH’) or trivial predictor behavior (i.e., no effect on AoA; length and frequency) indicated by: ‘*’: p < 0.05; ‘**’: p < 0.01; ‘***’: p < 0.001.

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Figure 5. Models of AoA depending on class/stress pattern without interaction for early (younger than 6 years; upper graph) and late learning period (6 years or older; lower graph). Normalised coefficients (β) shown. Shaded areas denote 84% confidence intervals.

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Table A1. Reference model (linear model) of AoA depending on class/stress pattern. R-squared (adj.) = 0.0236, n = 2430. Beta coefficients shown.

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Table A2. Linear model of AoA depending on pattern for early acquired items (up to 6 yr). R-squared (adj.) = 0.0312, n = 362. Beta coefficients shown.

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Table A3. Linear model of AoA depending on pattern for early acquired items (6 yr and older). R-squared (adj.) = 0.0131, n = 2064. Beta coefficients shown.

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Table A4. Parametric terms of optimal GAM of AoA depending on pattern + s(frequency, k = 10) + s(length, k = 6) + morphology + syllable_structure + s(concreteness, k = 10). R-squared (adj.) = 0.337, n = 2430.

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Table A5. Smooth terms of optimal GAM of AoA depending on pattern + s(frequency, k = 10) + s(length, k = 6) + morphology + syllable_structure + s(concreteness, k = 10). R-squared (adj.) = 0.337, n = 2430.

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Table A6. Parametric terms of optimal controlled GAM of AoA depending on class/stress pattern + s(frequency, k = 10) + s(frequency, k = 10, by = pattern) + s(length, k = 6, by = pattern) + s(length, k = 6) + morphology + syllable_structure + s(concreteness, k = 10, by = pattern) + s(concreteness, k = 10). R-squared (adj.) = 0.346, n = 2430.

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Table A7. Smooth terms of optimal controlled GAM of AoA depending on class/stress pattern + s(frequency, k = 10) + s(frequency, k = 10, by = pattern) + s(length, k = 6, by = pattern) + s(length, k = 6) + morphology + syllable_structure + s(concreteness, k = 10, by = pattern) + s(concreteness, k = 10). R-squared (adj.) = 0.346, n = 2430.

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