The time course of perceptual choice: the leaky, competing accumulator model.
By Marius Usher, James L. McClelland. 2001
2,176 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Cognitive Neuroscience, Signal Processing
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Artificial Intelligence
- Josh Tenenbaum
- Noah D. Goodman
- Xiao-Jing Wang
- T. Griffiths
- Klaus Oberauer
- Yoshua Bengio
- Tomer D. Ullman
- Peter S. Dayan
In Cognitive Neuroscience
- Xiao-Jing Wang
- J. Cohen
- Nathaniel D. Daw
- Antonio Rangel
- Matthew Botvinick
- Eric-Jan Wagenmakers
- Peter S. Dayan
- Michael J Frank
In Signal Processing
- Xiao-Jing Wang
- Michael J Frank
- Klaus Oberauer
- Michael N. Shadlen
- Roger Ratcliff
- J. Cohen
- Michael J. Kahana
- Sean M. Polyn
Citations in the corpus
- Neural computations associated with goal-directed choice. (2010, background): “The process terminates when the relative value action becomes sufficiently biased towards one of the choices [48,51–55].”
- The neural basis of decision making. (2007, methodology): “…work has begun to explore algorithms to solve these decisions [e.g., the multiple sequential probability ratio test (MSPRT); McMillen & Holmes 2006] and how they might be implemented in the brain (Gurney & Bogacz 2006, Roe et al. 2001, Usher & McClelland 2001), but much work remains to be done.”
- How the brain integrates costs and benefits during decision making (2010, background): “Importantly, sequential sampling models not only describe accuracy and response time in perceptual and memory tasks but can also describe value-based decisions (12, 13).”
- Connectionist models of development (2003, background): “In models that simulate this gradual activation process, it is typically formalized as a differential equation relating the rate of change of some variable (such as the activation of some unit) to the inputs it is currently receiving from other units via weighted connections.”
- Probabilistic decision making by slow reverberation in cortical circuits. (2002, positive): “This last point has been the focus of a recent but the effect is more limited in the model than in real work (Usher and McClelland, 2001) where a leakage is neurons.”
- A model of interval timing by neural integration (2011, background): “Nevertheless, a single set of integrator mechanisms already used to model the neural basis of decision making through sequential sampling (cf. Bogacz et al., 2006; Gold and Shadlen, 2001; Usher and McClelland, 2001) can clearly be parameterized both to time intervals and to make perceptual decisions”
- Neural basis of reinforcement learning and decision making. (2012, background): “Competitive interactions among different pools of recurrently connected neurons are a likely mechanism for this selection process (Usher & McClelland 2001, Wang 2002), but their neuroanatomical substrates remain poorly understood (Wang 2008).”
- Cognitive control over learning: creating, clustering, and generalizing task-set structure. (2013, positive): “There is lateral inhibition within cortex, thus supporting competition between multiple available responses (e.g., Usher & McClelland, 2001).”
- The Basal Ganglia and Cortex Implement Optimal Decision Making Between Alternative Actions (2007, methodology): “Section C.2 shows that if g g∗, the decision time does increase, but it never exceeds that of the UM model (Usher & McClelland, 2001) because as g → 0, the proposed model converges to an approximation of the UM model.”
- The physics of optimal decision making: a formal analysis of models of performance in two-alternative forced-choice tasks. (2006, methodology): “To account for the fact that neural firing rates are never negative, Usher & McClelland (2001) assume that y1 and y2 are transformed via a threshold-linear activation function f(y) with f(y)=y for y≥0 and f(y)=0 for y<0; Equations 2.14 linearize this function by ignoring thresholding below 0.”
- Symbols and quantities in parietal cortex: elements of a mathematical theory of number representation and manipulation (2007, background): “It plays a key role in modern models of decision making and response time distributions (for accessible syntheses, see Gold and Shadlen, 2001, 2002; Usher and McClelland, 2001; Smith and Ratcliff, 2004).”