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Ambiguity aversion

Between a risk we know how to quantify and a risk we do not know how to quantify, we choose the first, even when nothing justifies it.

Bias≈ 10 min readPartly checkedPartial checkThe main facts were checked by searching the cited sources. The items below still need checking before relying on them.To re-check
  • Citation d’Ellsberg (1961) reprise d’une source secondaire : le texte original n’a pas été consulté
Written with AI assistance; sources are cited at the bottom of the page. An error? Report it via clement13.net.
Reading
FrequencyOccasionalA few times a year, in typical situations.
Where you meet it
  • Choosing a supplier
  • Choosing a technology
  • Migration to a new product
  • Recruitment
  • Innovation
AI helpGoodA real gain, with safeguards. See how ↓
In brief
  • What : for equal gain, we avoid the option with unknown probabilities in favor of the one with known probabilities.
  • Why : the unknown raises fears that something is being hidden from us or that we are mistaken; we feel more competent with what we can quantify.
  • Detect : “we'll go with the one we know,” “we don't have enough hindsight,” a choice justified by familiarity rather than numbers.
  • Avoid : turn ambiguity into a range, test on a small scale, compare both options in the same terms.
On this page

Definition#

Avatar of Daniel EllsbergFictitious illustration
Daniel EllsbergAmericanApril 7, 1931 – June 16, 2023Analyst and economist, author of the Ellsberg paradox
Avatar of Amos TverskyFictitious illustration
Amos TverskyIsraeliMarch 16, 1937 – June 2, 1996Haifa → Stanford (United States)Cognitive and mathematical psychologist

Ambiguity aversion is the tendency to prefer options whose probabilities are known over those whose probabilities are unknown, even when expected value is identical or better for the latter. It was described by Daniel Ellsberg in 1961, in an article that became famous as the Ellsberg paradox.

Since economist Frank Knight (1921), we distinguish risk (probabilities are known: a die, an urn whose contents are known) from uncertainty or ambiguity (they are not). Almost every IT project falls into the second category, while we reason as if it fell into the first, or we simply avoid anything that falls into the second.

The mechanism#

  • Fear of being duped. An unknown probability may have been chosen by someone who knows more than we do. We protect ourselves by choosing the transparent option.
  • Feeling of competence. Heath and Tversky (1991) showed that people are willing to bet on what they believe they know, to the point of paying to do so, and that in domains where they feel ignorant, they prefer a bet with known probability.
  • Comparative ignorance. Fox and Tversky (1995) observed that aversion appears mainly when we directly compare the known option and the vague option; evaluated alone, each is judged about the same. It is the side-by-side comparison that makes the unknown uncomfortable.
  • The cost of an attributable error. Being wrong with an unusual option is hard to justify; being wrong with the standard solution is much easier.
Two options:one with known numbers,the other with unknown numbersDirectcomparisonThe unknown suggestsa pitfall orincompetenceThe vagueoption is discardedBeing wrong withthe standard optionis easier to justifyCountermeasurestranslate the unknown into a rangetest on a small scalepre-mortem on both optionsbeforeduring
The vague option is not judged worse: it is judged more uncomfortable. The countermeasure is to translate the unknown into a range and reduce the unknown with a small test.Hover over or tap an element to read its details.
Ellsberg's urn

An urn contains 90 balls: 30 red, and 60 black or yellow in an unknown proportion. One ball is drawn. Bet A: win if it is red. Bet B: win if it is black. In most studies, people prefer A to B. Then they are offered: Bet C: win if it is red or yellow; Bet D: win if it is black or yellow. This time people prefer D to C. But preferring A to B means they judge “red” more likely than “black”; preferring D to C means they judge “black or yellow” more likely than “red or yellow,” therefore “black” more likely than “red.” The two choices are contradictory: each time, people avoid the bet whose probability is unknown.

0 %33 %67 %100 %A: red, exactly 33%D: black or yellow, exactly 67%B: black, from 0 to 67%; C: red or yellow, from 33 to 100%
Chance of winning for each bet, in percentage terms. A and D have known probabilities (one-third and two-thirds); B and C depend on the unknown proportion of black balls, which can range from 0 to 60 out of 90.

Where it shows up#

In project management#

  • Choosing a vendor: the provider whose flaws are known is preferred over a cheaper, more promising newcomer whose risks we do not know how to quantify. “Nobody ever got fired for choosing the market leader's solution” is the popular version.
  • Choosing a technology: an established framework, with known limits, beats a recent tool whose limits are still to be discovered, even if the latter would solve real problems.
  • Migration: a platform change is postponed because “the risks are poorly known,” even though the risks of the current situation (ending support, debt) are just as vague but familiar.
  • Estimation: a discovery task (“we don't know what's in it”) is avoided or pushed to the end of the project, instead of being explored early.

In management#

  • Hiring and promotion: we choose the profile whose track record we know rather than the atypical profile whose chances of success we do not know how to estimate.
  • Delegation: we assign a topic to the person who “has already done it” rather than someone whose level we do not know, and we never discover other people's skills.
  • Innovation: initiatives with uncertain return are rejected in favor of improvements whose gain is measurable, but weaker.

Famous cases#

Famous case

The Ellsberg paradox 1961#

Bias at work: ambiguity aversion.

90 ballsin the urn
30red balls (known)
60black or yellow balls (unknown proportion)
≈ 1961year the article was published

What happened. Daniel Ellsberg, then a young economist trained at Harvard, published in 1961 in the Quarterly Journal of Economics the article “Risk, Ambiguity, and the Savage Axioms.” He described bets on urns, like the one above, and noted that most people—including experts in decision theory he asked—choose bets that are incompatible with any coherent assignment of probabilities. This article challenged Savage's axiomatics, which grounds decision theory under uncertainty on subjective probabilities, and opened a substantial literature on decision-making under ambiguity. Ellsberg later became famous for a completely different reason: in 1971, he leaked the Pentagon Papers.

What this illustrates

The bias is not in ignorance; it is in the reaction to ignorance. In the urn, the vague option is not worse than the known option (it is symmetric); it is simply perceived as riskier. In projects, the “poorly known risk” of an alternative must be estimated as a range, then compared with that of the familiar option, which is also poorly known.

Study

Betting on what we think we know 1991, 1995#

Bias at work: ambiguity aversion, feeling of competence.

Chip Heath and Amos Tversky (1991) asked participants to choose between a bet on an event where they felt competent (for example a sports result, or politics they said they were informed about) and a bet with known and identical probability. Participants preferred to bet on what they believed they knew, and all the more so when their feeling of competence was high; in domains where they felt ignorant, they instead preferred the lottery with known probability. Fox and Tversky (1995) then showed that aversion is mainly a comparison effect: a vague bet evaluated alone receives about the same value as a known bet, but it is devalued when compared to it.

What this illustrates

Project decisions are almost always evaluated side by side (comparison table, choice grid). The table highlights the unknown, and it penalizes it. Describing each option with the same elements (cost range, timeline range, risk range), including for the familiar option, reduces the comparison effect.

Detection signals#

  • “We'll go with the one we know”: familiarity is given as the reason, with no numbers.
  • A newcomer is rejected because it does not have “enough references” or “enough hindsight,” even though no one tried to verify its risk.
  • The risks of the new option are listed precisely; those of the current option are never listed.
  • Discovery tasks are systematically pushed back.
  • A choice is justified by “at least we know what we have,” without comparing the expected value of both options.

Avoidance reflexes#

  1. Turn ambiguity into a range. “This provider is an unknown” becomes “cost between 80 and 160 days, with a dropout risk we estimate between 5% and 20%.” A range, even a wide one, is comparable; a “we don't know” is not.
  2. Apply the same formalism to both options. Describe the familiar option with the same sections: cost, timeline, risk, with its own uncertainties (ending support, people leaving).
  3. Reduce the unknown with a small test. A one- to two-week proof of concept, a pilot on a limited scope: ambiguity becomes a risk we know something about.
  4. Run a pre-mortem on each option. “In one year, the choice is a failure: why?” for the familiar option as well as the new option, to restore balance in the arguments.
  5. Evaluate separately before comparing. Each option is described and rated by different people before being put into a table, to limit the comparison effect.
  6. Ask what it costs not to try. Rejecting the vague option has an opportunity cost, rarely estimated.
  7. Plan reversibility. A decision you can undo (short-term contract, abstraction isolating the tool) makes ambiguity more bearable.

With AI: detect, fix, mitigate#

Estimated AI help: good

AI is useful for structuring the unknown: listing uncertainties, suggesting ranges, drafting questions to remove doubt, and making a comparison symmetrical. It does not eliminate ambiguity: a range produced by a model is still a hypothesis, to be tested against facts (references, trials).

Detect#

  • Identify, in a decision memo, the options whose risks are described precisely and those with none at all.
  • Flag justifications based on familiarity (“we know it,” “proven,” “not enough hindsight”).
  • Point out the risks of the familiar option that are not addressed.

Fix#

  • List an option's unknowns and turn them into ranges or questions to ask.
  • Build the same risk table for each option.
  • Design a limited proof of concept that resolves the most costly uncertainty.

Mitigate#

  • Have each option assessed separately, then compare.
  • Ask for a pre-mortem for each option.
  • Estimate the cost of not trying.

Prompts to incorporate into your workflows#

1. Make the unknown comparable. When an option is rejected because it is not well known.

We are hesitating between a familiar option [describe] and a less familiar option [describe], for [objective].
1. List the uncertainties for EACH option (cost, timeline, quality, dependencies, people leaving, market evolution), without favoring one.
2. For each one, suggest a cautious range, specifying what it is based on and what would make it change.
3. Indicate which uncertainties would be resolved by a one- to two-week trial, and which trial.
Do not decide: I want to be able to compare both options in the same terms.

2. Symmetrical pre-mortem. Before deciding between a known option and a new option.

We chose [option X] for [objective]. One year later, the choice is a failure.
Write the five most plausible causes, from most likely to least likely.
Then do the same exercise for [option Y]: the same choice, in the same situation, would have been a failure.
Compare both lists: which causes are common, and which apply to only one option? Which ones would we have dismissed out of habit without thinking them through?

How to integrate them#

  • Before the decision committee: prompt 1 for each disputed option, then a shared table.
  • During: prompt 2 in a workshop, comparing both lists of failure causes.
  • After: keep the ranges and check, at the end of the project, which one was right.

Precautions#

  • A generated range is not a measurement: require the source and verify it.
  • AI tends to suggest “safe” options and recommend the solutions most cited in its data: it can amplify the preference for the familiar.
  • Do not share bids, pricing, or supplier data with an unauthorized tool.

Limitations#

  • Aversion is not universal: according to reviews, it can reverse (preference for ambiguity) when the probability of gain is low or that of loss is high.
  • Refusing ambiguity can be rational: an unknown risk may hide a selection bias (the person proposing knows more), and a fragile organization may not be able to absorb a bad draw.
  • The literature distinguishes ambiguity aversion from status quo bias and loss aversion, with which it is often mixed in reality.

Sources and verification#

See also#

Combines with, or reinforces#

These biases feed each other.

Variants or cousins: not to be confused.

What neutralises it.

  • The pre-mortem
  • L'expérimentation à petite échelle (preuve de concept) (concept or method, no page)