neur.ro

Confirmation bias

type: effect · origin: study · evidence: supported · themes: judgements and probabilities, how we judge others

Claim assessed: People seek out and interpret evidence in favour of what they already believe.

Published · how we work

In short

Confirmation bias is, in Nickerson’s (1998) definition, “the seeking or interpreting of evidence in ways that are partial to existing beliefs, expectations, or a hypothesis in hand.” Nickerson calls it “a ubiquitous phenomenon in many guises”: it shows up in what you choose to check, which sources you read and how you judge an argument. The studies support the basic tendency well. But different things are gathered under the same name, and the most dramatic of them, the idea that contrary evidence makes people believe even more strongly what they believed before, has turned out to be rare.

What it says

The 2-4-6 task. Wason (1960) gave participants the number sequence 2-4-6 and told them it followed a rule they had to discover. They could propose other sequences of three numbers and were told each time whether it followed the rule. The real rule was very broad: any three numbers in increasing order.

In the 2-4-6 task, someone who assumes the rule is "even numbers, going up by 2" tests sequences like 8-10-12 and always gets "yes", because the real rule, any three increasing numbers, includes them. Only a test outside the hypothesis, like 1-5-20, would show the hypothesis is too narrow. In Wason's 1960 study, of 29 participants, 6 found the rule straight away, 13 reached one wrong conclusion, 9 reached two or more wrong conclusions, and one reached no conclusion. You test only what would confirm you the 2-4-6 task (illustration) real rule: any three increasing numbers hypothesis: even, going up by 2 8-10-12: yes 20-22-24: yes 1-5-20: yes Tests inside the hypothesis always get "yes". Only a test outside it shows it is too narrow. Wason (1960): 29 participants found the rule straight away 6 reached one wrong conclusion 13 reached two or more wrong ones 9 reached no conclusion 1
Top: illustration based on the description of the task in Nickerson (1998). Bottom: data from the abstract of Wason (1960).

Of 29 participants, only 6 found the rule without first announcing a wrong one. Nickerson (1998) describes the pattern: people assumed something like “even numbers, going up by 2” and then proposed only sequences that fitted their hypothesis. Each got a “yes”, so the hypothesis seemed confirmed. But since the real rule covered all of them, these tests could never show that the hypothesis was too narrow. For that, they would have had to try a sequence that, by their hypothesis, should have got a “no”.

Not every positive test is an error. Klayman and Ha (1987) showed that many phenomena labelled “confirmation bias” are better explained by a positive test strategy: you check the cases where you expect what you are looking for to appear. The strategy is not biased in itself. In many real situations it is a good method, but it leads to systematic errors in situations like 2-4-6, where your hypothesis is a special case of the real rule.

How we judge evidence. Lord, Ross and Lepper (1979) picked students who supported or opposed the death penalty and had them read two made-up studies: one that seemed to show the death penalty deters crime and one that seemed to show the opposite. Each side found the study that confirmed its view more convincing, and participants reported that their views grew stronger along the way. The result became the classic example of polarization: the same evidence pushes people apart instead of bringing them together.

Which sources we choose. Hart and colleagues (2009) pooled studies where people could choose between information that supported their views and information that challenged them. On average they preferred the supportive information, with a moderate effect (d = 0.36). The preference was weaker when the view was not tied to their values, when they were more confident in it, and when the contrary information was useful for a concrete goal. In the last case, people actually preferred the contrary information.

Example

You have formed the view that a colleague is unreliable. From now on you notice every time they are late and every missed deadline, but the days they stayed late don’t stick in your mind. Each late arrival confirms your view. As in the 2-4-6 task, the useful question isn’t “what fits my view?” but “what should I see if I were wrong, and have I looked for it?”. The example is an illustration, not a study cited here.

How to apply it

The steps below are a practical way to apply the idea, proposed by us based on the studies cited.

  1. Look for the test that would prove you wrong. The lesson from 2-4-6: ask which result would show you were wrong, and check exactly that case, not one more that fits.
  2. Think of alternatives. Nickerson (1998) cites studies where the tendency dropped when people were asked to consider alternative hypotheses, but notes that they don’t do it spontaneously.
  3. Find reasons against your own judgement. Nickerson suggests looking for reasons for and especially against a conclusion, because overconfidence comes partly from not thinking about why you might be wrong.
  4. Separate making a case from weighing evidence. When you build an argument, you collect evidence for it. When you decide what is true, you also weigh the evidence against. Nickerson observes that many people mix the two up.
  5. Read sources you disagree with, too. Hart et al. (2009) found that people choose contrary information when it is useful to them. Make it useful: look for the other side’s best argument, not its weakest.

Limits and nuances

Sources

See also: Anchoring, Availability heuristic, Cognitive dissonance, Consider the opposite, Fundamental attribution error, Halo effect, Pygmalion effect