Implicit knowledge of visual uncertainty guides decisions with asymmetric outcomes

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Implicit knowledge of visual uncertainty guides decisions with asymmetric outcomes. / Whiteley, Louise Emma; Sahani, Maneesh.

In: Journal of Vision, Vol. 8, No. 3, 2008, p. 2.1-15.

Research output: Contribution to journalJournal articleResearchpeer-review

Harvard

Whiteley, LE & Sahani, M 2008, 'Implicit knowledge of visual uncertainty guides decisions with asymmetric outcomes', Journal of Vision, vol. 8, no. 3, pp. 2.1-15. https://doi.org/10.1167/8.3.2

APA

Whiteley, L. E., & Sahani, M. (2008). Implicit knowledge of visual uncertainty guides decisions with asymmetric outcomes. Journal of Vision, 8(3), 2.1-15. https://doi.org/10.1167/8.3.2

Vancouver

Whiteley LE, Sahani M. Implicit knowledge of visual uncertainty guides decisions with asymmetric outcomes. Journal of Vision. 2008;8(3):2.1-15. https://doi.org/10.1167/8.3.2

Author

Whiteley, Louise Emma ; Sahani, Maneesh. / Implicit knowledge of visual uncertainty guides decisions with asymmetric outcomes. In: Journal of Vision. 2008 ; Vol. 8, No. 3. pp. 2.1-15.

Bibtex

@article{cf389c90fbf249aab79d32515bac944e,
title = "Implicit knowledge of visual uncertainty guides decisions with asymmetric outcomes",
abstract = "Perception is an {"}inverse problem,{"} in which the state of the world must be inferred from the sensory neural activity that results. However, this inference is both ill-posed (Helmholtz, 1856; Marr, 1982) and corrupted by noise (Green & Swets, 1989), requiring the brain to compute perceptual beliefs under conditions of uncertainty. Here we show that human observers performing a simple visual choice task under an externally imposed loss function approach the optimal strategy, as defined by Bayesian probability and decision theory (Berger, 1985; Cox, 1961). In concert with earlier work, this suggests that observers possess a model of their internal uncertainty and can utilize this model in the neural computations that underlie their behavior (Knill & Pouget, 2004). In our experiment, optimal behavior requires that observers integrate the loss function with an estimate of their internal uncertainty rather than simply requiring that they use a modal estimate of the uncertain stimulus. Crucially, they approach optimal behavior even when denied the opportunity to learn adaptive decision strategies based on immediate feedback. Our data thus support the idea that flexible representations of uncertainty are pre-existing, widespread, and can be propagated to decision-making areas of the brain.",
keywords = "Adaptation, Ocular, Adult, Brain, Decision Theory, Female, Humans, Male, Observer Variation, Photic Stimulation, Psychometrics, Reference Values, Uncertainty, Visual Perception",
author = "Whiteley, {Louise Emma} and Maneesh Sahani",
year = "2008",
doi = "10.1167/8.3.2",
language = "English",
volume = "8",
pages = "2.1--15",
journal = "Journal of Vision",
issn = "1534-7362",
publisher = "Association for Research in Vision and Ophthalmology",
number = "3",

}

RIS

TY - JOUR

T1 - Implicit knowledge of visual uncertainty guides decisions with asymmetric outcomes

AU - Whiteley, Louise Emma

AU - Sahani, Maneesh

PY - 2008

Y1 - 2008

N2 - Perception is an "inverse problem," in which the state of the world must be inferred from the sensory neural activity that results. However, this inference is both ill-posed (Helmholtz, 1856; Marr, 1982) and corrupted by noise (Green & Swets, 1989), requiring the brain to compute perceptual beliefs under conditions of uncertainty. Here we show that human observers performing a simple visual choice task under an externally imposed loss function approach the optimal strategy, as defined by Bayesian probability and decision theory (Berger, 1985; Cox, 1961). In concert with earlier work, this suggests that observers possess a model of their internal uncertainty and can utilize this model in the neural computations that underlie their behavior (Knill & Pouget, 2004). In our experiment, optimal behavior requires that observers integrate the loss function with an estimate of their internal uncertainty rather than simply requiring that they use a modal estimate of the uncertain stimulus. Crucially, they approach optimal behavior even when denied the opportunity to learn adaptive decision strategies based on immediate feedback. Our data thus support the idea that flexible representations of uncertainty are pre-existing, widespread, and can be propagated to decision-making areas of the brain.

AB - Perception is an "inverse problem," in which the state of the world must be inferred from the sensory neural activity that results. However, this inference is both ill-posed (Helmholtz, 1856; Marr, 1982) and corrupted by noise (Green & Swets, 1989), requiring the brain to compute perceptual beliefs under conditions of uncertainty. Here we show that human observers performing a simple visual choice task under an externally imposed loss function approach the optimal strategy, as defined by Bayesian probability and decision theory (Berger, 1985; Cox, 1961). In concert with earlier work, this suggests that observers possess a model of their internal uncertainty and can utilize this model in the neural computations that underlie their behavior (Knill & Pouget, 2004). In our experiment, optimal behavior requires that observers integrate the loss function with an estimate of their internal uncertainty rather than simply requiring that they use a modal estimate of the uncertain stimulus. Crucially, they approach optimal behavior even when denied the opportunity to learn adaptive decision strategies based on immediate feedback. Our data thus support the idea that flexible representations of uncertainty are pre-existing, widespread, and can be propagated to decision-making areas of the brain.

KW - Adaptation, Ocular

KW - Adult

KW - Brain

KW - Decision Theory

KW - Female

KW - Humans

KW - Male

KW - Observer Variation

KW - Photic Stimulation

KW - Psychometrics

KW - Reference Values

KW - Uncertainty

KW - Visual Perception

U2 - 10.1167/8.3.2

DO - 10.1167/8.3.2

M3 - Journal article

C2 - 18484808

VL - 8

SP - 2.1-15

JO - Journal of Vision

JF - Journal of Vision

SN - 1534-7362

IS - 3

ER -

ID: 40324832