Abstract
Decision making is the form of thinking by which an agent selects among alternatives whose outcomes are uncertain or conflicting. Its normative core is expected-utility theory, which prescribes choosing the option with the highest probability-weighted utility and supplied the yardstick against which real choices were first measured. Behavioral work revealed systematic departures: prospect theory recast outcomes as gains and losses from a reference point, weighting losses more heavily and distorting probabilities, while framing manipulations reversed preferences without changing the options. A parallel process tradition models the choice as noisy evidence accumulating to a threshold, jointly predicting which option is chosen and how long it takes, and neuroeconomic accounts locate these computations in the brain's valuation circuits. This article surveys the normative, descriptive, process, and neural strands, with interactive demonstrations of risk aversion, loss aversion, and evidence accumulation.
Keywords: decision making, expected utility, prospect theory, evidence accumulation, neuroeconomics
Decision making is the selection of one course of action from a set of alternatives, undertaken when the outcomes are uncertain, delayed, or in tension with one another. As a research subject it sits at the intersection of psychology, economics, and neuroscience, because each discipline asks a different question of the same act: what a rational agent should choose, what people actually choose, how the choice is computed over time, and where in the brain that computation runs. Ward Edwards drew the field together for psychologists in a 1954 review that imported the economist's theory of choice and made human decision behavior an experimental topic (Edwards, 1954). The century since has been a sustained dialogue between a normative ideal and the stubborn facts of how minds, bounded in time and computation, actually decide (Simon, 1955).
- Expected-utility theory is the normative benchmark: choose the option maximizing probability-weighted utility. Concave utility alone explains risk aversion, through the certainty equivalent.
- Prospect theory is the leading descriptive account: outcomes are valued as gains and losses from a reference point, losses loom larger than equal gains, and probabilities are weighted nonlinearly.
- Framing effects show that logically equivalent descriptions of the same options can reverse preferences, contradicting the description-invariance that rational choice assumes.
- Sequential-sampling models such as the drift-diffusion model treat a decision as noisy evidence accumulating to a boundary, jointly fitting choice proportions and response-time distributions and formalizing the speed-accuracy trade-off.
- Neuroeconomics locates valuation and comparison in specific brain circuits, and affect-based accounts show that emotional signals are inputs to choice, not noise around it.
What Decision Making Is
A decision problem has a recognizable anatomy: a set of options, a set of possible outcomes for each, a probability attached to each outcome, and a value the agent places on each outcome. To decide is to combine these into a single ranking and pick the top. The founding formal answer, inherited from economics, is that a rational agent should choose the option with the greatest expected utility — the sum, across an option's outcomes, of each outcome's utility weighted by its probability (Edwards, 1954). Utility is not money but the subjective worth of money or any other outcome, and its shape carries the agent's attitude to risk.
Figure 1
The Anatomy of a Choice Under Risk
Herbert Simon warned early that this ideal describes a computation no real agent performs. The optimizing chooser must survey every option and every consequence, which the finite mind facing a demanding world cannot do; rationality is therefore bounded, and people satisfice, taking the first option that clears an aspiration level rather than the global best (Simon, 1955). Payne, Bettman, and Johnson made the point empirical, showing that decision makers do not run one fixed rule but select among strategies adaptively, trading accuracy for effort as time pressure and the number of alternatives grow (Payne et al., 1988). The strategy itself is chosen; preference is often constructed in the act of deciding rather than read off a stable internal scale.
The Normative Baseline: Expected Utility
Expected-utility theory is the reference point for the whole field, because it states precisely what an ideally consistent agent would do and thereby defines what counts as a departure. Its psychological content lies in the shape of the utility function. A concave function — one whose increments shrink as wealth grows, so that the thousandth dollar adds less than the first — implies risk aversion: the agent prefers a sure amount to a gamble of equal expected value (Edwards, 1954). The strength of that preference is captured by the certainty equivalent, the sure sum the agent would accept in place of the gamble, and by the risk premium, the gap between the gamble's expected value and its certainty equivalent.
The demonstration below makes the relationship concrete. A gamble pays a chosen amount with some probability and nothing otherwise; the certainty equivalent falls below the expected value exactly to the degree that utility bends. Crucially, the theory generates risk aversion without any appeal to error or bias: a curved utility function is fully rational under the axioms. This is what makes the later behavioral findings so pointed — they are departures not from naive intuition but from a coherent, well-motivated benchmark.
Expected utility: what certainty is worth giving up
A gamble pays the payoff with probability p and nothing otherwise. A risk-neutral chooser values it at its expected value; a risk-averse chooser, whose utility bends with a curvature below 1, values it at the smaller certainty equivalent. The gap is the risk premium.
At a curvature of 1 the certainty equivalent equals the expected value and the premium is zero: risk neutrality. As the curvature falls, the certainty equivalent drops below the expected value, so a risk-averse chooser trades expected money for a sure thing — the normative baseline against which observed choices are measured.
Prospect Theory and the Reference Point
Cracks in the normative account appeared well before a rival theory did. In 1953 Maurice Allais posed a pair of gambles on which most people's choices violate the independence axiom at the heart of expected-utility theory, preferring a certain outcome in one problem yet the riskier option in a second that the axiom makes equivalent — a reversal no utility function over final wealth can accommodate (Allais, 1953). The Allais paradox showed that such violations were systematic rather than careless, and it set the problem the descriptive theories would take up.
The decisive break with the normative account came from Kahneman and Tversky, whose prospect theory replaced utility over final wealth with value over changes — gains and losses measured from a reference point, usually the status quo (Kahneman & Tversky, 1979). Three features distinguish it. The value function is concave for gains and convex for losses, so people are risk-averse when choosing among gains but risk-seeking when choosing among losses. It is steeper for losses than for gains, the property of loss aversion: losing a sum hurts more than gaining the same sum pleases, by a factor of roughly two. And probabilities enter through a nonlinear weighting function that overweights small probabilities and underweights moderate to large ones, explaining the simultaneous appeal of lotteries and insurance. Loss aversion, the most cited of the three, has itself been questioned: Gal and Rucker marshal evidence that many findings taken as its signature are better explained by inertia, status-quo bias, or the greater salience of losses in attention, and argue that a general principle that losses are weighted about twice as heavily as gains is not robustly supported, a reappraisal that has sharpened rather than settled the debate over how large and how universal the asymmetry really is (Gal & Rucker, 2018). The demonstration below traces the value function and its asymmetry.
Prospect theory: losses loom larger than gains
Prospect theory codes outcomes as gains and losses from a reference point. The value curve is concave for gains and convex for losses, and drops more steeply below zero than it rises above it. Set the loss aversion and the curvature and watch the asymmetry.
The same 100 units hurt more as a loss than they please as a gain; the ratio equals the loss-aversion factor. Because value is measured from a reference point, the identical final wealth can be framed as a gain or a loss and evaluated differently — the root of framing effects.
Because value is defined over changes from a reference point, the same final outcome can be cast as a gain or a loss depending on how it is described, and the description then drives the choice. Tversky and Kahneman demonstrated this with framing problems in which logically identical options, presented once in terms of lives saved and once in terms of lives lost, reversed the majority preference (Tversky & Kahneman, 1981). Such framing effects violate the description invariance that any normative theory requires, because a rational ranking cannot depend on which of two equivalent descriptions is used. Table 1 sets the normative and descriptive accounts side by side.
| Feature | Expected-utility theory | Prospect theory |
|---|---|---|
| Carrier of value | Total wealth or final states | Gains and losses from a reference point |
| Attitude to risk | Fixed by the curvature of utility | Risk-averse for gains, risk-seeking for losses |
| Gains versus losses | Treated symmetrically | Losses weighted more heavily (loss aversion) |
| Probabilities | Used linearly, as stated | Transformed by a nonlinear weighting function |
| Equivalent descriptions | Must yield the same choice (invariance) | Can reverse choice (framing effects) |
Table 1
The Normative and Descriptive Accounts of Choice Under Risk Compared
Note. Expected-utility theory (Edwards, 1954) prescribes; prospect theory (Kahneman & Tversky, 1979) describes. The reference-point column is the source of framing effects (Tversky & Kahneman, 1981).
From Choice to Process: Evidence Accumulation
The theories above predict which option is chosen but say nothing about how long it takes, and choice and reaction time are two faces of one process. Sequential-sampling models close that gap. In the drift-diffusion model, a decision between two alternatives is cast as the accumulation of noisy evidence from a neutral starting point until it reaches one of two boundaries, whereupon the corresponding option is chosen (Ratcliff & McKoon, 2008). Three parameters carry the psychology: the drift rate, the mean rate of accumulation, which indexes the quality of the evidence or the ease of the discrimination; the boundary separation, which sets how much evidence is required and so tunes caution; and the starting point, which captures prior bias. The model jointly fits the proportion of correct choices and the full shape of the response-time distributions for both correct and error responses, a strong constraint that few competitors meet.
Its central lesson is the speed-accuracy trade-off rendered as a single dial. Widening the boundaries demands more evidence, which raises accuracy but lengthens response time; narrowing them does the reverse. The demonstration below shows the mean evidence path climbing to the correct boundary and reports the accuracy the model predicts from the exact hitting probability, so that raising caution visibly buys accuracy at the price of time.
Drift-diffusion: how evidence becomes a choice
A two-choice decision is modelled as noisy evidence rising from a neutral start to one of two boundaries; the first boundary reached names the choice. Drift rate is the quality of the evidence, and boundary separation is caution. Raising the boundary buys accuracy at the cost of time.
Accuracy is the exact probability that the correct boundary is reached first; the amber line is the average evidence path. Widening the boundary lifts accuracy toward certainty but pushes the decision time out — the speed-accuracy trade-off that the model makes precise.
A related dynamical tradition, decision field theory, derives preference itself from a process of deliberation over time, in which attention shifts among the attributes of the options and a preference state accumulates toward a threshold (Busemeyer & Townsend, 1993). It reproduces classic findings — how choices change under time pressure, and how a third option can reshape the contest between two others — from the dynamics of accumulation rather than from a fixed utility calculation, extending the accumulation idea from perceptual judgments to preferential choice.
Value, Affect, and the Brain
Where do the numbers that these models manipulate come from? Neuroeconomics treats valuation as a concrete neural computation and asks how the brain assigns, compares, and updates the values of options. Rangel, Camerer, and Montague set out a framework in which distinct stages — representing the decision problem, valuing the options, selecting among them, and learning from the outcome — map onto identifiable circuits, with valuation signals concentrated in the ventromedial prefrontal cortex and striatum (Rangel et al., 2008). Reviews of value-based choice have since organized these signals into a distributed, hierarchical scheme in which value is computed in several currencies and reconciled across brain regions rather than read from a single center (Hunt & Hayden, 2017).
Emotion is not outside this system but part of it. Antonio Damasio's somatic marker hypothesis holds that bodily emotional signals, generated as an option is contemplated, bias choice toward advantageous options before any explicit reasoning concludes; patients with ventromedial prefrontal damage, who lack these markers, choose disadvantageously on a gambling task even while their intellect is intact (Bechara et al., 1997). More broadly, the risk-as-feelings account argues that anticipatory emotions often diverge from cognitive assessments of risk and, when they do, frequently drive behavior (Loewenstein et al., 2001), while the affect heuristic holds that a quick global feeling of goodness or badness attached to an option guides judgments of its risk and benefit (Slovic et al., 2007). Social decisions recruit the same valuation machinery under additional constraints: when players reject unfair offers in the ultimatum game at a cost to themselves, activity in the anterior insula tracks the emotional response to unfairness and predicts rejection (Sanfey et al., 2003). The convergence of psychology, economics, and neuroscience on shared valuation circuits now underwrites an account of financial and everyday choice in which affect and computation are interwoven rather than opposed (Frydman & Camerer, 2016).
Types of Decision Making
Beyond being a research subject, Decision Making is a formal descriptor in the National Library of Medicine's Medical Subject Headings, placed at tree position F02.463.785.373, beneath Thinking, and hanging its recognized narrower kinds beneath it. These subtypes form a classification built to index the literature, not a theory of the mind's natural divisions. Table 2 lists the direct children of the descriptor.
| Subtype | In brief |
|---|---|
| Avoidance Learning | Learning to make a response that forestalls an aversive event, shaping later choices about which situations to enter or escape. |
| Choice Behavior | The act of selecting one option among alternatives, studied across species as the observable output of a decision. |
| Consensus | General agreement reached by a group, treated as a collective decision distinct from any individual's choice. |
| Decision Making, Shared | Joint decision making in which parties, classically a clinician and a patient, reach a choice together by pooling evidence and values. |
| Dissent and Disputes | Disagreement and contention among parties, the counterpart to consensus in collective decision processes. |
| Negotiating | Conferring with others to reach a joint decision or settlement, resolving conflicting preferences by exchange. |
| Uncertainty | The condition of incomplete knowledge about outcomes or probabilities, under which most consequential decisions are made. |
Two cautions keep this taxonomy in its place. It is a classification for indexing, not a claim that the subtypes are mutually exclusive or jointly exhaustive; several overlap, and none is a mechanism. And a MeSH child is a narrower topic, not a component process: listing Uncertainty or Negotiating beneath Decision Making locates it in an index and says nothing, on its own, about the accumulation and valuation processes this article describes. None of the seven currently has its own article on this site; the list is included because the descriptor's structure is part of what Decision Making denotes.
Worked Example
The certainty equivalent turns risk aversion into arithmetic. Consider a gamble that pays $1,000 with probability 0.25 and nothing otherwise. Its expected value is 0.25 x $1,000 + 0.75 x $0 = $250, so a risk-neutral agent would swap it for any sure amount above $250. Now suppose the agent's utility is the square-root function, u(x) = x^0.5, a concave curve that embodies diminishing marginal utility. The gamble's expected utility is 0.25 x (1000)^0.5 = 0.25 x 31.62 = 7.91.
The certainty equivalent is the sure amount whose utility equals that expected utility. Inverting the square root, it is 7.91^2 = $62.50; in closed form, CE = p^(1/alpha) x X = 0.25^2 x 1000 = $62.50. This agent therefore values a gamble worth $250 in expectation at only $62.50, and would accept any certain sum above that figure in its place. The $187.50 difference between the expected value and the certainty equivalent is the risk premium — the amount of expected money the agent sacrifices to escape the risk. The expected-utility demonstration above computes exactly this quantity for any probability, payoff, and curvature, and the gap it displays is what concavity alone, with no bias or error, extracts from a risky prospect.
Discussion
Decision making is where psychology tested the rational-agent model of the human being and found it both indispensable and incomplete. Expected-utility theory remains indispensable as a benchmark: without a precise statement of what a consistent agent would do, the behavioral anomalies would be uninterpretable curiosities rather than systematic, measurable deviations (Edwards, 1954). Prospect theory is incomplete's answer, retaining the formal apparatus of weighing outcomes by probabilities while relocating value to gains and losses about a reference point, and it captures the reliable phenomena — loss aversion, reflected risk attitudes, framing — that the normative theory cannot (Kahneman & Tversky, 1979; Tversky & Kahneman, 1981).
The process and neural traditions add what the choice theories omit. Sequential-sampling models show that a single accumulation mechanism can generate both the choice and its timing, dissolving the artificial separation between what is decided and how quickly (Ratcliff & McKoon, 2008; Busemeyer & Townsend, 1993). Neuroeconomics grounds the abstract values in measurable brain signals and shows that emotion is a constituent of valuation rather than interference with it (Rangel et al., 2008; Bechara et al., 1997). The four strands are not competitors but levels of description of one act, and the field's maturity lies in reading them together: a framing effect is a fact about the value function, a shift in reaction time is a fact about the boundary, and both have a neural signature.
Current Directions
The most active integration recasts bounded rationality in computational terms. Resource-rational analysis treats the mind as making the best use of limited computation, deriving the decision strategy a rational-but-bounded agent should adopt given the cost of thinking, so that observed heuristics and biases fall out as optimal responses to real constraints rather than as defects (Bhui et al., 2021). This restates Simon's insight in the language of expected value of computation and connects the choice, process, and neural levels: the boundary of a diffusion model, for instance, can be set to the value that optimally trades accuracy against the cost of time.
A second strand pushes valuation into naturalistic and social settings, using the shared circuitry of value to understand financial markets, negotiation, and choices that unfold over long horizons (Frydman & Camerer, 2016; Hunt & Hayden, 2017). A third continues to probe the role of affect, testing when anticipatory emotion improves decisions and when it distorts them, and how feeling and calculation are arbitrated within a single choice (Loewenstein et al., 2001; Slovic et al., 2007). Across all three, the trend is unification: the normative, descriptive, process, and neural accounts increasingly constrain one another rather than standing as separate literatures.
Glossary
- Affect heuristic.
- Reliance on a quick global feeling of goodness or badness attached to an option to judge its risk and benefit, so that feelings serve as inputs to choice.
- Allais paradox.
- A pair of choices, devised by Maurice Allais, on which typical preferences violate the independence axiom of expected-utility theory; the earliest systematic evidence against the normative account of risky choice.
- Boundary separation.
- In sequential-sampling models, the distance between the two decision thresholds; a wider separation demands more evidence, raising accuracy and lengthening response time.
- Bounded rationality.
- Simon's principle that real agents optimize within the limits of finite time, knowledge, and computation rather than achieving unconstrained optimality.
- Certainty equivalent.
- The sure amount an agent would accept in place of a gamble; for a risk-averse agent it falls below the gamble's expected value.
- Decision field theory.
- A dynamic account in which preference accumulates over time as attention shifts among the attributes of the options until a threshold is crossed.
- Drift rate.
- In the drift-diffusion model, the mean rate at which evidence accumulates toward a boundary; it indexes the quality of the evidence or the ease of the discrimination.
- Drift-diffusion model.
- A sequential-sampling model of two-choice decisions in which noisy evidence accumulates from a starting point to one of two boundaries, jointly predicting choice and response time.
- Expected utility.
- The probability-weighted sum of the utilities of an option's outcomes; the normative theory prescribes choosing the option that maximizes it.
- Framing effect.
- A reversal of preference produced by describing logically equivalent options differently, as in a gain versus loss framing; it violates description invariance.
- Loss aversion.
- The tendency for a loss to weigh more heavily than an equal gain, reflected in a value function that is steeper below the reference point than above it.
- Neuroeconomics.
- The study of the neural computations underlying valuation and choice, mapping the stages of a decision onto identifiable brain circuits.
- Prospect theory.
- The leading descriptive theory of choice under risk, in which value is defined over gains and losses from a reference point, losses loom larger, and probabilities are weighted nonlinearly.
- Reference point.
- The baseline, often the status quo, against which outcomes are coded as gains or losses; shifting it can change which option is preferred.
- Resource-rational analysis.
- A framework deriving the decision strategy a rational agent should adopt given the costs of computation, recovering observed shortcuts as the optimal use of limited resources.
- Risk premium.
- The difference between a gamble's expected value and its certainty equivalent; the expected money a risk-averse agent forgoes to obtain certainty.
- Satisficing.
- Choosing the first option that meets an aspiration level rather than searching for the best possible option; Simon's characteristic policy of a bounded agent.
- Somatic marker hypothesis.
- Damasio's proposal that bodily emotional signals generated while contemplating an option bias choice toward advantageous options ahead of explicit reasoning.
- Speed-accuracy trade-off.
- The exchange between deciding quickly and deciding correctly; in accumulation models it is controlled by the boundary separation.
Key Researchers
Colin Camerer (b. 1959). Robert Kirby Professor of Behavioral Economics at the California Institute of Technology; a founder of neuroeconomics, he set out a framework for the neurobiology of value-based choice and surveyed the neuroscience of financial decision making. Faculty Page - ORCID
Antonio Damasio (b. 1944). Director of the Brain and Creativity Institute at the University of Southern California; he proposed the somatic marker hypothesis and, with Bechara, developed the Iowa Gambling Task showing that emotion guides advantageous choice. Faculty Page - Google Scholar
Ward Edwards (1927-2005). The “father of behavioral decision theory”; his 1954 review introduced psychologists to the theory of decision making and founded the experimental study of human choice. Wikipedia
Daniel Kahneman (1934-2024). Nobel laureate and Eugene Higgins Professor of Psychology, Emeritus, at Princeton University; with Tversky he developed prospect theory and the analysis of framing, showing that choices depend on gains and losses from a reference point. Wikipedia - Google Scholar
Roger Ratcliff (contemporary). Distinguished University Professor at The Ohio State University; he developed the diffusion decision model, the dominant sequential-sampling account of how evidence accumulates to a threshold in two-choice decisions. Faculty Page - ORCID
Herbert A. Simon (1916-2001). Polymath at Carnegie Mellon University and Nobel laureate; he coined bounded rationality and satisficing, establishing that real decision makers seek options that are good enough rather than optimal. Wikipedia
Paul Slovic (b. 1938). Professor at the University of Oregon and president of Decision Research; a pioneer of risk perception, he formalized the affect heuristic, whereby feelings about an option guide judgments of its risk and benefit. Homepage - ORCID
Amos Tversky (1937-1996). Professor of Psychology at Stanford University; with Kahneman he defined prospect theory and the study of framing, reshaping the science of choice under uncertainty. Wikipedia
Frequently Asked Questions
What is decision making in cognitive psychology?
Decision making is the process of selecting one course of action from a set of alternatives when outcomes are uncertain, delayed, or conflicting. Psychology studies what a rational agent should choose, what people actually choose, how the choice is computed over time, and where it runs in the brain (Edwards, 1954).
What is expected-utility theory?
Expected-utility theory is the normative benchmark: a rational agent should choose the option with the highest probability-weighted sum of outcome utilities. The curvature of the utility function fixes the agent's attitude to risk, so that a concave utility yields risk aversion without any error (Edwards, 1954).
How does prospect theory differ from expected-utility theory?
Prospect theory values gains and losses relative to a reference point rather than final wealth, weights losses more heavily than equal gains, and transforms probabilities nonlinearly. It describes what people do, including risk-seeking for losses, whereas expected-utility theory prescribes what an ideally consistent agent would do (Kahneman & Tversky, 1979).
What is loss aversion?
Loss aversion is the tendency for a loss to hurt more than an equal gain pleases, by a factor of roughly two. It appears as a value function that is steeper below the reference point than above it, and it helps explain reluctance to accept fair gambles (Kahneman & Tversky, 1979).
What is a framing effect?
A framing effect is a reversal of preference caused solely by how logically equivalent options are described, such as in terms of lives saved versus lives lost. Because a rational ranking cannot depend on the description, framing effects violate the invariance that normative theories require (Tversky & Kahneman, 1981).
What is the drift-diffusion model?
The drift-diffusion model treats a two-choice decision as noisy evidence accumulating from a neutral start to one of two boundaries. Its drift rate, boundary separation, and starting point jointly predict the proportion of correct choices and the full distribution of response times (Ratcliff & McKoon, 2008).
How does emotion influence decisions?
Emotion is an input to valuation, not noise around it. The somatic marker hypothesis holds that bodily feelings bias choice toward advantageous options before reasoning concludes, and patients lacking these signals decide poorly despite intact intellect (Bechara et al., 1997).
What is neuroeconomics?
Neuroeconomics studies how the brain assigns and compares the values of options, mapping the stages of a decision onto circuits such as the ventromedial prefrontal cortex and striatum. It grounds the abstract values of choice theories in measurable neural signals (Rangel et al., 2008).
References
Allais, M. (1953). Le comportement de l'homme rationnel devant le risque: Critique des postulats et axiomes de l'école américaine. Econometrica, 21(4), 503-546. https://doi.org/10.2307/1907921
Bechara, A., Damasio, H., Tranel, D., & Damasio, A. R. (1997). Deciding advantageously before knowing the advantageous strategy. Science, 275(5304), 1293-1295. https://doi.org/10.1126/science.275.5304.1293
Bhui, R., Lai, L., & Gershman, S. J. (2021). Resource-rational decision making. Current Opinion in Behavioral Sciences, 41, 15-21. https://doi.org/10.1016/j.cobeha.2021.02.015
Busemeyer, J. R., & Townsend, J. T. (1993). Decision field theory: A dynamic-cognitive approach to decision making in an uncertain environment. Psychological Review, 100(3), 432-459. https://doi.org/10.1037/0033-295X.100.3.432
Edwards, W. (1954). The theory of decision making. Psychological Bulletin, 51(4), 380-417. https://doi.org/10.1037/h0053870
Frydman, C., & Camerer, C. F. (2016). The psychology and neuroscience of financial decision making. Trends in Cognitive Sciences, 20(9), 661-675. https://doi.org/10.1016/j.tics.2016.07.003
Gal, D., & Rucker, D. D. (2018). The loss of loss aversion: Will it loom larger than its gain? Journal of Consumer Psychology, 28(3), 497-516. https://doi.org/10.1002/jcpy.1047
Hunt, L. T., & Hayden, B. Y. (2017). A distributed, hierarchical and recurrent framework for reward-based choice. Nature Reviews Neuroscience, 18(3), 172-182. https://doi.org/10.1038/nrn.2017.7
Kahneman, D., & Tversky, A. (1979). Prospect theory: An analysis of decision under risk. Econometrica, 47(2), 263-291. https://doi.org/10.2307/1914185
Loewenstein, G. F., Weber, E. U., Hsee, C. K., & Welch, N. (2001). Risk as feelings. Psychological Bulletin, 127(2), 267-286. https://doi.org/10.1037/0033-2909.127.2.267
Payne, J. W., Bettman, J. R., & Johnson, E. J. (1988). Adaptive strategy selection in decision making. Journal of Experimental Psychology: Learning, Memory, and Cognition, 14(3), 534-552. https://doi.org/10.1037/0278-7393.14.3.534
Rangel, A., Camerer, C., & Montague, P. R. (2008). A framework for studying the neurobiology of value-based decision making. Nature Reviews Neuroscience, 9(7), 545-556. https://doi.org/10.1038/nrn2357
Ratcliff, R., & McKoon, G. (2008). The diffusion decision model: Theory and data for two-choice decision tasks. Neural Computation, 20(4), 873-922. https://doi.org/10.1162/neco.2008.12-06-420
Sanfey, A. G., Rilling, J. K., Aronson, J. A., Nystrom, L. E., & Cohen, J. D. (2003). The neural basis of economic decision-making in the ultimatum game. Science, 300(5626), 1755-1758. https://doi.org/10.1126/science.1082976
Simon, H. A. (1955). A behavioral model of rational choice. The Quarterly Journal of Economics, 69(1), 99-118. https://doi.org/10.2307/1884852
Slovic, P., Finucane, M. L., Peters, E., & MacGregor, D. G. (2007). The affect heuristic. European Journal of Operational Research, 177(3), 1333-1352. https://doi.org/10.1016/j.ejor.2005.04.006
Tversky, A., & Kahneman, D. (1981). The framing of decisions and the psychology of choice. Science, 211(4481), 453-458. https://doi.org/10.1126/science.7455683