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Allostasis and metastasis: The yin and yang of childhood self-regulation

Published online by Cambridge University Press:  20 August 2021

Samuel V. Wass*
Affiliation:
Department of Psychology, University of East London, London, UK
*
Author for Correspondence: Samuel V. Wass; E-mail: s.v.wass@uel.ac.uk
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Abstract

Most research has studied self-regulation by presenting experimenter-controlled test stimuli and measuring change between baseline and stimulus. In the real world, however, stressors do not flash on and off in a predetermined sequence, and there is no experimenter controlling things. Rather, the real world is continuous and stressful events can occur through self-sustaining interactive chain reactions. Self-regulation is an active process through which we adaptively select which aspects of the social environment we attend to from one moment to the next. Here, we describe this dynamic interactive process by contrasting two mechanisms that underpin it: the “yin” and “yang” of self-regulation. The first mechanism is allostasis, the dynamical principle underlying self-regulation, through which we compensate for change to maintain homeostasis. This involves upregulating in some situations and downregulating in others. The second mechanism is metastasis, the dynamical principle underling dysregulation. Through metastasis, small initial perturbations can become progressively amplified over time. We contrast these processes at the individual level (i.e., examining moment-to-moment change in one child, considered independently) and also at the inter-personal level (i.e., examining change across a dyad, such as a parent–child dyad). Finally, we discuss practical implications of this approach in improving the self-regulation of emotion and cognition, in typical development and psychopathology.

Information

Type
Regular Article
Copyright
© The Author(s), 2021. Published by Cambridge University Press
Figure 0

Figure 1. Schematic illustrating negative and positive feedback loops, as commonly used in electronics. The circuit represents a system with gain (G) and feedback (β). Vin and Vout show the input and output. The summing junction at its input subtracts the feedback signal from the input signal to form the error signal Vin − βG, which drives the system. In a negative feedback system, the feedback term β is negative. Feedback reduces the overall gain of a system with the degree of reduction being related to the system's open-loop gain. (Also known as degenerative feedback.) In a positive feedback system, the feedback term is positive and so feedback increases the overall gain of a system. (Also known as amplificatory feedback.)

Figure 1

Figure 2. (a) Illustrative example day-long excerpt of autonomic arousal data (derived from a composite of heart rate, heart rate variability and movement) from a single participant after data were binned into five equally sized bins and downsampled to 60-s epochs (data from Wass et al., 2021). (b) Illustrative example of an adapted Poincaré plot in which arousal bin at time t is plotted against arousal bin at time t + 1, showing that rapid transitions in arousal (e.g., from Bin 1 at time t (x-axis) to Bin 5 at time t + 1 (y-axis)) are rare. (c) Plot based on arousal data downsampled to 60-s epochs which shows, separately for each arousal bin at time t, the likelihood of time t + 1 being the same as time t. Top line shows the real data; bottom line the control data. Shaded areas show standard error of the means. The U-shape indicates that extreme low and high arousal states are more long-lasting than intermediate states. The same phenomenon is observed across multiple timescales (Wass et al., 2021).

Figure 2

Figure 3. (a) Illustrations of the checkerboards of varying frequency used by Gardner et al., 1992). (b) From Gardner et al., 1992 showing that highly aroused infants prefer to look at less arousing, low-frequency stimuli; whereas less aroused infants prefer more arousing, high-frequency stimuli.

Figure 3

Figure 4. An example of real-world naturalistic data recorded from a 12-month-old infant and their parent. From top to bottom: photos from a wearable camera worn by the infant; coding of when participants were at home and asleep; infant autonomic arousal (measured via heart rate, heart rate variability and movement); sound levels from the microphone worn by the infant; vocalizations recorded on the microphone; ambient noise from the microphone; infant vocal affect; parent autonomic arousal. From Wass et al., 2019a; Wass et al., 2019b.

Figure 4

Figure 5. Schematic illustrating the different types of allostatic and metastatic processes that can be identified in time series data. The schematics show different possible relationships between a dependent variable (DV) (such as infant arousal) and an independent variable (IV) (such as parent arousal). (a) Allostatic mechanism where increased values of the IV associate with decreases in the DV (i.e., DVt+1 = DVt − IVt). The sequence shows an increase in the IV, which occurs in response an increase in the DV, leading to a decrease in the DV. (b) Allostatic mechanism where DVt+1 = DVt + IVt. A decrease in the IV, which occurs in response to an increase in the DV, leads to a decrease in the DV. (c) Metastatic relationship where increased values of the IV associate with decreases in the DV (i.e., DVt+1 = DVt − IVt). A decrease in the IV, which occurs in response to an increase in the DV, leads to a further increase in the DV. (d) Metastatic relationship where DVt+1 = DVt + IVt. In increase in the IV, which occurs in response to an increase in the DV, is followed by a further increase in the DV.