Anne G. E. Collins 2026-11-05
Anne G. E. Collins studies learning, decision making and executive function using behavioural experiments and computational models. With Robert C. Wilson, she coauthored a 2019 methods paper explaining how to build, simulate, fit and test models of behavior.[ref]
Ten simple rules for the computational modeling of behavioral data by Robert C. Wilson and Anne G. E. Collins. Introduction and model-development rules
An illustrative reinforcement learning rule updates a prediction after outcome by , where is a learning rate. Starting at with , gives , whereas gives . This arithmetic shows what a model parameter does; it does not establish that an experimental participant uses that exact rule.
The joint paper emphasizes testing models through computer simulation and parameter recovery, so a fitted parameter is interpreted in light of what the task can actually identify.[ref]
Institutional research profile: vcresearch.berkeley.edu/faculty/anne-collins .
Decision making 2026-11-05
Decision making is selecting an action or option from alternatives, using available information, goals and anticipated consequences. A descriptive theory asks how choices occur; a normative rule specifies how choices should be evaluated under stated assumptions. Choosing quickly, choosing accurately and obtaining a desirable outcome are different criteria.
Consider an invented choice between four guaranteed points and a gamble paying ten points with probability and zero otherwise. The gamble's expected value iswhich exceeds four. Maximizing expected points selects the gamble, but that rule alone does not establish how a person evaluates risk or values the outcomes. The example states a criterion instead of treating one choice as an automatic error.
Amos Tversky and Daniel Kahneman demonstrated that preferences could change when equivalent decision problems were formulated differently.[ref]
The Framing of Decisions and the Psychology of Choice by Amos Tversky and Daniel Kahneman. Original Abstract; framing-dependent preference reversals and monetary choices
A useful experimental comparison holds consequences constant while changing their presentation. A resulting choice difference challenges an explanation based only on the listed outcomes, while leaving further questions about comprehension, goals and representation to be tested. Masayuki Matsumoto 2026-11-05
Masayuki Matsumoto studies neural signals associated with reward, learning and decision making. His 2007 study with Okihide Hikosaka compared responses in the lateral habenula and dopaminergic neurons during a rewarded saccade task. Reward-predicting and no-reward-predicting targets produced opposing response patterns in the two populations.[ref]
Lateral habenula as a source of negative reward signals in dopamine neurons by Masayuki Matsumoto and Okihide Hikosaka. Abstract; target predictions and opposing neural responses
A conceptual example explains the reversal control. Initially, suppose a left target predicts reward and a right target predicts no reward. Swap those outcomes while leaving the screen positions unchanged. A response that follows the newly unrewarded side cannot be explained solely by a permanent preference for rightward stimuli. The study observed response reversals when rewarded and unrewarded positions changed.[ref]
Lateral habenula as a source of negative reward signals in dopamine neurons by Masayuki Matsumoto and Okihide Hikosaka. Abstract; reversal of rewarded positions, neural responses and saccade-latency bias
Robert C. Wilson 2026-11-05
Robert C. Wilson investigates computational accounts of learning and decision making. His 2019 methods paper with Anne G. E. Collins presents practical ways to test whether a behavioural model and its fitting procedure support the intended scientific inference.[ref]
Ten simple rules for the computational modeling of behavioral data by Robert C. Wilson and Anne G. E. Collins. Introduction and rules for simulation, fitting and validation
A central check is parameter recovery: generate synthetic observations using known settings, then fit the model and compare estimated settings with their known values. Model recovery asks a different question: when synthetic data come from one candidate model, does the comparison procedure select that model over its competitors?[ref]
Ten simple rules for the computational modeling of behavioral data by Robert C. Wilson and Anne G. E. Collins. Parameter-recovery section, Box4 and model-recovery section
For an invented example, a program given data generated with learning rate might repeatedly estimate values near . That failure could indicate a coding problem, insufficient task information or confounding between parameters. A numerical optimizer returning an answer is therefore not enough to establish a useful psychological measurement. The example illustrates the methodological contribution without assigning an observed human difference to a parameter by name alone.