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Emoticons in informal text communication: a new window on bilingual alignment*

Published online by Cambridge University Press:  19 July 2017

LAURIE BETH FELDMAN*
Affiliation:
Department of Psychology, The University at Albany SUNY, Haskins Laboratories, New Haven, CT
CECILIA R. ARAGON
Affiliation:
Department of Human Centered Design & Engineering, University of Washington
NAN-CHEN CHEN
Affiliation:
Department of Human Centered Design & Engineering, University of Washington
JUDITH F. KROLL
Affiliation:
Department of Psychology, University of California, Riverside
*
Address for correspondence:Laurie Feldman, Department of Psychology, SS 399, The University at Albany, SUNY, Albany, NY12222 lfeldman@albany.edu
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Abstract

The study of emoticon use in text communication is in its early stages (Aragon, Feldman, Chen & Kroll, 2014), with even less known about how emoticons function in multilingual environments. We describe a preliminary longitudinal analysis of text communication in an online bilingual scientific work environment and demonstrate how patterns of emoticon use constitute a novel yet systematic nonverbal aspect of communication. Specifically, coordination over bilingual speakers entails reductions in emoticon diversity over time that are greater for those who communicate in their L2 than in their L1. An analogous but weaker pattern is evident for lexical diversity in L2 but not L1. We hypothesize that reductions in emoticon diversity in the L2 are likely to reflect social contributions to alignment rather than purely proficiency.

Information

Type
Research Note
Copyright
Copyright © Cambridge University Press 2017 
Figure 0

Table 1. Number of emoticons (#Emos) and messages (#Msgs) by speaker

Figure 1

Table 2. Token count for each of 59 emoticon types in the full dataset.

Figure 2

Figure 1. (a) Mean (SE whisker) number of messages (b) Mean (SE whisker) number of emoticons.

Figure 3

Figure 2. (a) Mean (SE whisker) number of emoticon (tokens) per message by language environment (b) Mean (SE whisker) number of different emoticons (types) tokens per message by language environment.

Figure 4

Figure 3a. Emoticon Entropy by speaker group over time. Emoticon entropy is computed as:$$\begin{equation*}\begin{array}{l}\hspace*{-10pt}{\rm{Emoticon\ Entropy}}\left( {{{\rm{t}}_{\rm{i}}}} \right){\rm{ = - }}\mathop \sum \limits_{\rm{k}}^{\left| {{\rm{D}}{{\rm{E}}_{{{\rm{t}}_{\rm{i}}}}}} \right|} {\rm{P}}\left( {{{\rm{E}}_{\rm{k}}}{\rm{,}}{{\rm{t}}_{\rm{i}}}} \right){\rm{ \times lo}}{{\rm{g}}_{\rm{2}}}\left( {{\rm{P}}\left( {{{\rm{E}}_{\rm{k}}}{\rm{,}}{{\rm{t}}_{\rm{i}}}} \right)} \right)\\\hspace*{-10pt}{\rm{P}}\left( {{{\rm{E}}_{{\rm{k,\ }}}}{{\rm{t}}_{\rm{i}}}} \right){\rm{ = }}\frac{{\left| {{{\rm{E}}_{\rm{k}}}\left( {{{\rm{t}}_{\rm{i}}}} \right)} \right|}}{{\mathop \sum \nolimits_{\rm{j}}^{{\rm{|D}}{{\rm{E}}_{{{\rm{t}}_{\rm{i}}}}}{\rm{|}}} \left| {{{\rm{E}}_{\rm{j}}}\left( {{{\rm{t}}_{\rm{i}}}} \right)} \right|}}\end{array}\end{equation*}$$ti: Time Bucket i,Ek: Emoticon k|Ek(ti)|: The Number of Ek in ti|DEti|: The Number of Distinct Emoticons in tiEntropy increases with number of emoticons and with relative frequencies that are closer in value to each other.

Figure 5

Figure 3b. Lexical Entropy by speaker group over time.