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An integrated theory of language production and comprehension

Published online by Cambridge University Press:  24 June 2013

Martin J. Pickering
Affiliation:
Department of Psychology, University of Edinburgh, Edinburgh EH8 9JZ, United Kingdom. martin.pickering@ed.ac.uk http://www.ppls.ed.ac.uk/people/martin-pickering
Simon Garrod
Affiliation:
University of Glasgow, Institute of Neuroscience and Psychology, Glasgow G12 8QT, United Kingdom. simon@psy.gla.ac.uk http://staff.psy.gla.ac.uk/~simon/
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Abstract

Currently, production and comprehension are regarded as quite distinct in accounts of language processing. In rejecting this dichotomy, we instead assert that producing and understanding are interwoven, and that this interweaving is what enables people to predict themselves and each other. We start by noting that production and comprehension are forms of action and action perception. We then consider the evidence for interweaving in action, action perception, and joint action, and explain such evidence in terms of prediction. Specifically, we assume that actors construct forward models of their actions before they execute those actions, and that perceivers of others' actions covertly imitate those actions, then construct forward models of those actions. We use these accounts of action, action perception, and joint action to develop accounts of production, comprehension, and interactive language. Importantly, they incorporate well-defined levels of linguistic representation (such as semantics, syntax, and phonology). We show (a) how speakers and comprehenders use covert imitation and forward modeling to make predictions at these levels of representation, (b) how they interweave production and comprehension processes, and (c) how they use these predictions to monitor the upcoming utterances. We show how these accounts explain a range of behavioral and neuroscientific data on language processing and discuss some of the implications of our proposal.

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Copyright © Cambridge University Press 2013 
Figure 0

Figure 1. A traditional model of communication between A and B. (comp: comprehension; prod: production)

Figure 1

Figure 2. A model of the action system, using a snapshot of executing an act at time t. Boxes refer to processes, and terms not in boxes refer to representations. The action command u(t) (e.g., to move the hand) initiates two processes. First, u(t) feeds into the action (motor) implementer, which outputs an act a(t) (the event of moving the hand). In turn, this act feeds into the perceptual (sensory) implementer, which outputs a percept s(t) (the perception of moving the hand). Second, an efference copy of u(t) feeds into the forward action model, a computational device (distinct from the action implementer) which outputs a predicted act $\hat{a}\lpar t\rpar $ (the predicted event of moving the hand); the carat indicates an approximation. In turn, $\hat{a}\lpar t\rpar $ feeds into the forward perceptual model, a computational device (distinct from the perceptual implementer) which outputs a predicted percept $\hat{s}\lpar t\rpar $ (the predicted perception of moving the hand). The comparator can be used to compare the percept and the predicted percept.

Figure 2

Figure 3. A model of the simulation route to prediction in action perception in Person A. Everything above the solid line refers to the unfolding action of Person B (who is being observed by A), and we underline B's representations. For instance, $\underline{a_{\rm B} \left(t \right)}$ can refer to B's initial hand movement (at time t) and $\underline{a_{\rm B} \left(t + 1 \right)}$ to B's final hand movement (at time t+1). A predicts B's act $\underline{a_{\rm B} \left(t + 1 \right)}$ given B's act $\underline{a_{\rm B} (t)}$. To do this, A first covertly imitates B's act. This involves perceiving B's act $\underline{a_{\rm B} \left(t \right)}$ to derive the percept sB (t), and from this using the inverse model and context (e.g., information about differences between A's body and B's body) to derive the action command (i.e., the intention) uB(t) that A would use if A were to perform B's act (without context, the inverse model would derive the command that B would use to perform B's act – but this command is useless to A) and from this the action command that A would use if A were to perform the subsequent part of B's act uB(t+1). A now uses the same forward modeling that she uses when producing an act (see Fig. 2) to produce her prediction of B's act $\hat{a}_{\rm B} \left(t + 1 \right)$, and her prediction of her perception of B's act $\hat{s}_{\rm B} \left(t + 1 \right)$. This prediction is generally ready before her perception of B's act $s_{\rm B} \left(t + 1 \right)$. She can then compare $\hat{s}_{\rm B} \left(t + 1 \right)$ and $s_{\rm B} (t + 1)$ using the comparator. Notice that A can also use the derived action command uB(t) to overtly imitate B's act and the derived action command uB(t+1) to overtly produce the subsequent part of B's act (see “Overt responses”).

Figure 3

Figure 4. A and B predicting B's forthcoming action (with B's processes and representations underlined). B's action command $\underline {u_{\rm B} \left(t \right)}$ feeds into B's action implementer and leads to B's act $\underline {a_{\rm B} \left(t \right)}$. A covertly imitates B's act and uses A's forward action model to predict B's forthcoming act (at time t+1). B simultaneously generates the next action command (the dotted line indicates that this command is causally linked to the previous action command for B but not A) and uses B's forward action model to predict B's forthcoming act. If A and B are coordinated, then A's prediction of B's act and B's prediction of B's act (in the dotted box) should match. Moreover, they may both match B's forthcoming act at time t+1 (not shown). A and B also predict A's forthcoming action (see text).

Figure 4

Figure 5. A model of production, using a snapshot of speaking at time t. The production command i(t) is used to initiate two processes. First, i(t) feeds into the production implementer, which outputs an utterance p[sem,syn,phon](t), a sequence of sounds that encodes semantics, syntax, and phonology. Notice that t refers to the time of the production command, not the time at which the representations are computed. In turn, the speaker processes this utterance to create an utterance percept, the perception of a sequence of sounds that encodes semantics, syntax, and phonology. Second, an efference copy of i(t) feeds into the forward production model, a computational device which outputs a predicted utterance. This feeds into the forward comprehension model, which outputs a predicted utterance percept (i.e., of the predicted semantics, syntax, and phonology). The monitor can then compare the utterance percept and the predicted utterance percept at one or more linguistic levels (and therefore performs self-monitoring).

Figure 5

Figure 6. A model of the simulation route to prediction during comprehension in Person A. Everything above the solid line refers to B's unfolding utterance (and is underlined). A predicts B's utterance p[sem,syn,phon]B (t+1) (i.e., its upcoming semantics, syntax, and phonology) given B's utterance (i.e., at the present time t). To do this, A first covertly imitates B's utterance. This involves deriving a representation of the utterance percept, and then using the inverse model and context (e.g., information about differences between A's speech system and B's speech system) to derive the production command iB(t) that A would use if A were to produce B's utterance and from this the production command iB(t+1) associated with the next part of B's utterance (e.g., phoneme or word). A now uses the same forward modeling as she does when producing an utterance (see Fig. 4) to produce her predictions of B's utterance and of B's utterance percept (at different linguistic levels). These predictions are typically ready before her comprehension of B's utterance (the utterance percept). She can then compare the utterance percept and the predicted utterance percept at different linguistic levels (and therefore performs other-monitoring). Notice that A can also use the derived production command iB(t) to overtly imitate B's utterance and the derived production command iB(t+1) to overtly produce the subsequent part of B's utterance (see “Overt responses”).

Figure 6

Figure 7. A and B predicting B's forthcoming utterance (with B's processes and representations underlined). B's production command iB(t) feeds into B's production implementer and leads to B's utterance p[sem,syn,phon]B (t). A covertly imitates B's utterance and uses A's forward production model to predict B's forthcoming utterance (at time t+1). B simultaneously constructs the next production command (the dotted line indicates that this command is causally linked to the previous action command for B but not A) and uses B's forward production model to predict B's forthcoming utterance. If A and B are coordinated, then A's prediction of B's utterance and B's prediction of B's utterance (in the dotted box) should match. Moreover, they may both match B's forthcoming (actual) utterance at time t+1 (not shown).