A formal model of new reinforcement sensitivity theory (RST) Alan Pickering Department of Psychology
Overview Review: Old RST New RST Past theoretical models of system interactions Present outline of a formal model of interactions in new RST Conclusions
OLD RST Behavioural Activation System = BAS Behavioural Inhibition System = BIS SYSTEMRESPONDS TO OUTPUTSTRAIT BASConditioned Reward Approach + Arousal Imp (Ext) BISConditioned Punishment Inhibition + Arousal Anxiety (N)
NEW RST Flight/Fight/Freeze System = FFFS SYSTE M RESPONDS TO OUTPUTSTRAIT BASRewardApproach + Arousal Imp (Ext) FFFSPunishmentFlight/Fight/ Freezing ??? BISGoal Conflict Inhibition + Arousal Anxiety (N)
Interactions Dynamic interactions between activated systems E.g., mutually inhibitory above But NOT necessarily statistical interactions System 1System 2 Input
Interactions in Old RST 1 Gray & Smith (1969). In Gilbert and Sutherland (Eds) Animal Discrimination Learning. London: Academic Press.
Interactions in Old RST 2 Pickering (1997). European Psychologist, 2,
Interactions in New RST 1 McNaughton & Corr (2004). Neuro- science and Biobehavioural Reviews, 28,
Corr (2004). Neuroscience and Biobehavioural Reviews, 28, Interactions in New RST 2
System Interactions and Joint Subsystems RST Similarities Both emphasise joint actions of systems with independent sensitivities Differences Joint subsystems is an additive account whereas system interactions are typically nonlinear and may cause statistical interactions
Separable Subsystems Response to Reward (S + ) solely controlled by BAS/IMP etc A single main effect
Joint Subsystems Response to reward (S + ) reflects both BAS/IMP and BIS/ANX Two main effects (but no interaction)
A Simple Model of New RST Has dynamically interacting systems Has 3 key sensitivity parameters w A BAS sensitivity w F FFFS sensitivity w I BIS sensitivity Has two key parameters concerning strengths of input stimuli S R reward stimulus strength S F fear stimulus strength independent
Two System Model SFSF SRSR FFFSBAS System Outputs wFwF wAwA inhibitory excitatory
Three System Model SFSF SRSR FFFSBAS FFFS Output wFwF wAwA BIS BAS Output wIwI AND inhibitory excitatory
Simulation 1: No BIS w A = 0.5; S R =0.5; S F =0.5/0.9
Simulation 2: With BIS w A = 0.5; S R =0.5; S F =0.5/0.9; plus w I = 0.5
Simulation 2: BIS Activation w A = 0.5; S R =0.5; S F =0.5/0.9; plus w I = 0.5
Simulation 3: Varying S F & S R S F + S R = 1; w A = w F = 0.5; plus no BIS / w I = 0.5
Simulation 4: Simulating self-reported trait values How might self-report trait values map onto the 3 underlying sensitivities in the model? Assume trait (e.g., anxiety) is a reflection of one system (e.g., BIS) Assume people do not have direct awareness of their sensitivity values Start with simplest possible model
Simulation 4: Further Assumptions Assume … for a given situation, that each system output level corresponds to the level of an emotional state that a self-reported trait reflects the average memory of a specific emotional state across a large no. of situations that the situations for each simulated person differ randomly in S R and S F
Simulation 4: Simplifications Only relevant features of situation are S R and S F 200 random situations for each person Perfect recall of mean system outputs across al 200 situations 100 simulated subjects with sensitivitites drawn independently from normal distribution (m=0.5; s.d.=0.15)
Simulation 4: Experiences For simulated subject #1
Simulation 4: Sensitivities w I for 100 simulated subjects m=0.49, sd=0.14
Simulation 4: Results Trait Correlations (N=100) BASFFFSBIS FFFS-0.53 BIS
Simulation 4: Results Regression predicting self-reported BAS from 3 sensitivities R 2 = 0.89
Simulation 4: Results Regression predicting self-reported FFFS from 3 sensitivities R 2 = 0.82
Simulation 4: Results Regression predicting self-reported BIS from 3 sensitivities R 2 = 0.85
Conclusions & Challenges CONCLUSIONS 1.New RST produces at least as complex a pattern of possible effects as old RST 2.Current models seem to predict that the BIS-related personality trait may be strongly influenced by sensitivities of all 3 systems
Conclusions & Challenges CHALLENGES 1.To see if the conclusions generalise to all model variants, including ones with more realistic assumptions 2.Are there any variants which produce a radically different pattern of predictions? 3.To apply the model to task data to see if it can predict patterns of results