In short
Conservatism bias is the tendency to revise a belief less than new evidence warrants, so that a strong signal moves an estimate only part of the way toward the answer the arithmetic gives. It was first measured in probability tasks with colored chips, and the same slow revision is looked for in analysts who nudge a forecast after a surprise, in clinicians who keep a first impression after a test result points elsewhere, and in anyone who formed an opinion before the data arrived.
How conservatism bias works
The bag task has an exact answer, which is what makes the gap measurable. Because the two bags are equally likely before any chip is seen, every red chip multiplies the odds in favor of the red-heavy bag by 7 to 3, and every blue chip multiplies them by 3 to 7. Six red chips and two blue leave odds of about 30 to 1, which is a probability of 97 percent. Most people who meet the task for the first time answer somewhere between 70 and 80 percent, close to the proportion printed on the bag, as though the strength of the evidence were the same as the strength of a single chip.
The name describes the size of a revision and nothing else. It has no connection to political conservatism, and it is a different idea from the conservatism principle in accounting, which is a rule about how to report uncertain values rather than a finding about how people think.
Two explanations were on the table from the start. People may misperceive how much a single observation is worth, or they may perceive each observation correctly and then fail to combine a run of them, which is the harder arithmetic. Phillips and Edwards found that conservatism grew as each individual chip became more diagnostic, while it stayed roughly flat as the sample got longer, a pattern that points more at the combining step than at the reading of one chip. Either way the error is one of degree: the direction is usually right and the size falls short.
The finding does not generalize to every judgment, and the page would oversell it if it claimed otherwise. In the tasks Kahneman and Tversky studied a few years later, people erred in the opposite direction, treating a small and unrepresentative sample as though it settled the question and ignoring the base rate they had been given. Conservatism appears when the evidence arrives piece by piece and the prior is explicit; base-rate neglect appears when the evidence is a vivid description and the prior is a statistic in the background. Part of the laboratory effect may also be an artifact of the setting. Corner, Harris and Hahn showed that a participant who treats the experimenter as merely reliable rather than perfectly reliable should give exactly the conservative answers the classic studies recorded, which makes a cautious reading look Bayesian rather than biased.
The original study
Lawrence Phillips and Ward Edwards published "Conservatism in a simple probability inference task" in the Journal of Experimental Psychology in 1966. Participants were shown two bags of poker chips, told the exact proportion of red and blue in each, and told that one bag had been selected at random, so that their opinion before any evidence had to be 50-50. Chips were then drawn one at a time and participants estimated, after each draw, the probability that the selected bag was the predominantly red one.
The experiment varied how informative a single chip was, with bags that were 60 or 70 percent one color, and how long the run of chips grew. Results were scored with an accuracy ratio: the participant's implied weight of the evidence divided by the weight Bayes' rule gives it, where a value below 1 means the evidence was underused. Those ratios sat below 1 throughout. The paper reported two regularities that later work kept citing: conservatism increased as the diagnostic value of a single chip increased, and it remained approximately constant as the diagnostic value of the whole sample increased.
Edwards gathered this work into a 1968 chapter called "Conservatism in human information processing," which is where most readers meet the standard example: two bags of 1,000 chips, one 700 red and 300 blue, the other the reverse, with 12 draws producing 8 red chips and 4 blue. Bayes' rule puts the red-heavy bag at 97 percent. Edwards gives the typical participant's estimate as between 70 and 80 percent. The chapter is also where the two candidate explanations, misperception of a single datum and failure to aggregate several, were set out.
Read the diagram and evidence as text
Filled and open chips show the reported 8 red and 4 blue among 12 draws. Two shared 0–100% rails start at the same equally likely prior. The typical judgment reaches the reported 70–80% range; the calculated posterior reaches 97%. Straight connectors show a comparison, not a measured series of intermediate beliefs.
12 draws: 8 red, 4 blue. How likely is the red-heavy bag?
Same evidence and the same correct answer in both panels
| Condition | Value and unit | Evidence quote |
|---|---|---|
| Chips drawn from the selected bag | 12 draws | 12 draws producing 8 red chips and 4 blue make the red-heavy bag 97 percent likely, and the typical participant answered between 70 and 80 percent |
| Red chips among the draws | 8 chips | 12 draws producing 8 red chips and 4 blue make the red-heavy bag 97 percent likely, and the typical participant answered between 70 and 80 percent |
| Blue chips among the draws | 4 chips | 12 draws producing 8 red chips and 4 blue make the red-heavy bag 97 percent likely, and the typical participant answered between 70 and 80 percent |
| Bayes' rule, probability of the red-heavy bag | 97 percent | 12 draws producing 8 red chips and 4 blue make the red-heavy bag 97 percent likely, and the typical participant answered between 70 and 80 percent |
| Typical participant's answer, low end | 70 percent | 12 draws producing 8 red chips and 4 blue make the red-heavy bag 97 percent likely, and the typical participant answered between 70 and 80 percent |
| Typical participant's answer, high end | 80 percent | 12 draws producing 8 red chips and 4 blue make the red-heavy bag 97 percent likely, and the typical participant answered between 70 and 80 percent |
The background was a decade of work asking whether people are good intuitive statisticians. Peterson and Beach's 1967 review concluded that intuitive judgments of means and proportions track the statistical ones fairly closely, and that the clearest departure was in revising opinion on new evidence.
Everyday examples
The rows below are illustrations of where opinion meets new evidence, not findings from the studies cited on this page.

| Situation | What the bias does | What helps |
|---|---|---|
| An analyst who forecast flat sales reads a quarter that came in 20 percent high | The forecast is nudged up a little, not rebuilt, and the next quarter surprises in the same direction | Write the new forecast from the new data first, then compare it with the old one, rather than editing the old one |
| A hiring manager with a strong first impression reads a work sample that contradicts it | The sample is treated as a bad day rather than as evidence about the candidate | Decide before the sample arrives what result would change the decision, and by how much |
| A clinician who favors one explanation receives a test result pointing elsewhere | The result is kept on file while the original explanation is still treated as the leading one | State the competing explanations and how much each result shifts them, in writing, before the next test |
| A team that estimated six weeks hits week four with a third of the work done | The estimate moves to seven weeks, when the measured pace implies twelve | Recalculate from the observed rate instead of adjusting the old number |
| A reader who believes a claim meets three independent sources against it | Each source is discounted on its own, so the pile of them never adds up | Count the sources and ask what it would take for all of them to be wrong at once |
How to counter it
Conservatism is a problem of arithmetic rather than of attitude, so the counters are procedures.
- Write the prior down before the evidence arrives, as a number. A belief that was never stated cannot be revised by a stated amount.
- Do the multiplication. Each piece of evidence has an odds ratio: how much more likely it is if the claim is true than if it is false. Multiply the ratios rather than adding impressions.
- Decide in advance what result would change your mind and by how much. A test with no pre-agreed consequence tends to leave the first opinion in place.
- Rebuild the estimate from scratch rather than editing the old one. Starting from the previous number makes the previous number an anchor.
- Check which error you are at risk of. If the evidence is a single vivid case and the base rate is a statistic you were told, the usual error runs the other way, and the correction is to weight the base rate more, not less.
What it is not
Conservatism bias is a measured shortfall in the size of a belief revision. Several neighbors describe different failures, and the counters are not the same.
- It is not the backfire effect, where a correction is said to strengthen the original belief. Conservatism moves the belief in the right direction, only not far enough, and the backfire effect has itself proved hard to reproduce outside a few studies.
- It is not the base-rate fallacy, which is the opposite error: a vivid piece of case evidence swamps a prior that should have held much of the weight.
- It is not status-quo bias, a preference for leaving a situation as it is. That is about choosing, this is about believing; a person can revise a belief fully and still prefer to do nothing about it.
- It is not the Semmelweis reflex, the rejection of evidence that contradicts an established paradigm. That names a social and professional response to an unwelcome finding rather than a quantified shortfall in updating.
Tests and tools that use this
Related biases
Conservatism Bias FAQ
What is conservatism bias?
It is the tendency to update a belief by less than the new evidence justifies. In the classic laboratory task, people watch chips drawn from one of two bags of known composition and estimate which bag it is. Their estimates move in the right direction after each draw but stay closer to the starting point than Bayes' rule allows, so strong evidence ends up being treated as moderate evidence.
Is conservatism bias the same thing as political conservatism?
No. The two share only a word. Conservatism bias is a measured property of how much a numerical belief moves when evidence arrives, and it has been found in students, analysts and clinicians of every political view. Accounting also has a conservatism principle, which is a reporting rule about recognizing losses early and gains late. Neither is related to the judgment research on this page.
What did the demo on this page measure?
You gave a probability for three runs of chips, and the page compared each number with the exact Bayesian answer for that run, which is fixed by the stated composition of the bags. A number below the Bayesian one on most runs is the conservative pattern. Three answers from one person is a calibration check, not a measurement of your reasoning in general, and nothing you typed left your browser.
Why do people underweight evidence that arrives piece by piece?
The leading account is a failure to aggregate. Each chip is read roughly correctly, but combining a run of them requires multiplying odds, which intuition does not do. Phillips and Edwards found that conservatism grew as single chips became more informative while staying flat as the run got longer, which fits the aggregation account better than a misreading of each chip.
Is conservatism bias a real effect or an artifact of the experiments?
Both readings have support. The underweighting is easy to reproduce in the bag task. Corner, Harris and Hahn showed in 2010 that a participant who treats the experimenter's report of each draw as merely reliable rather than perfectly reliable should give exactly the answers the classic studies recorded, so part of the effect may be reasonable skepticism about the setup rather than faulty arithmetic.
Do people always revise their beliefs too little?
No, and that is the main limit on the finding. Kahneman and Tversky showed that when the evidence is a vivid description and the base rate is a statistic given in passing, people swing too far rather than too little, ignoring the prior almost entirely. Which error appears depends on how the evidence and the prior are presented, so the useful habit is to ask which of the two a given judgment invites.
References
- Phillips, L. D., & Edwards, W. (1966). Conservatism in a simple probability inference task. Journal of Experimental Psychology, 72(3), 346-354. doi.org
- Edwards, W. (1982). Conservatism in human information processing (excerpted). In D. Kahneman, P. Slovic, & A. Tversky (Eds.), Judgment under uncertainty: Heuristics and biases (pp. 359-369). Cambridge University Press. doi.org
- Peterson, C. R., & Beach, L. R. (1967). Man as an intuitive statistician. Psychological Bulletin, 68(1), 29-46. doi.org
- Kahneman, D., & Tversky, A. (1972). Subjective probability: A judgment of representativeness. Cognitive Psychology, 3(3), 430-454. doi.org
- Corner, A., Harris, A., & Hahn, U. (2010). Conservatism in belief revision and participant skepticism. Proceedings of the Annual Meeting of the Cognitive Science Society, 32. escholarship.org
Cite this source
Psychology.com. (2026, October 23). Conservatism Bias. Psychology.com. https://psychology.com/biases/conservatism-bias
