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Confirmation Bias: A Ubiquitous Phenomenon in Many Guises

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196 RAYMOND S. NICKERSON<br />

benefit of the doubt, so long as there is room for<br />

doubt and, <strong>in</strong> some cases, even when there is<br />

not. The usual strategy for deal<strong>in</strong>g with<br />

anomalous data is first to challenge the data<br />

themselves. If they prove to be reliable, the next<br />

step is to complicate the exist<strong>in</strong>g theory just<br />

enough to accommodate the anomalous result<br />

to, as T. S. Kuhn (1970) put it, "devise<br />

numerous articulations and ad hoc modifications<br />

of [the] theory <strong>in</strong> order to elim<strong>in</strong>ate any<br />

apparent conflict" (p. 78). If that proves to be<br />

too difficult, one may decide simply to live with<br />

the anomaly, at least for a while. When a theory<br />

is confronted with too many anomalies to be<br />

accommodated <strong>in</strong> this way—or when, as a<br />

consequence of a series of modifications the<br />

theory becomes too convoluted to manage and<br />

an alternative theory becomes available—there<br />

is the basis of a paradigm shift and a<br />

revolutionary reorientation of th<strong>in</strong>k<strong>in</strong>g.<br />

Overconfidence. Overconfidence <strong>in</strong> experimental<br />

results has manifested itself <strong>in</strong> the<br />

report<strong>in</strong>g of a higher-than-warranted degree of<br />

certa<strong>in</strong>ty or precision <strong>in</strong> variable measurements.<br />

Scientific <strong>in</strong>vestigators often have underestimated<br />

the uncerta<strong>in</strong>ty of their measurements and<br />

thus reported errors of estimate that have not<br />

stood the test of time. Fundamental constants<br />

that have been reported with uncerta<strong>in</strong>ty estimates<br />

that later proved too small <strong>in</strong>clude the<br />

velocity of light, the gravitational constant, and<br />

the magnetic moment of the proton (Henrion &<br />

Fischhoff, 1986).<br />

The 1919 British expedition to West Africa to<br />

take advantage of a solar eclipse <strong>in</strong> order to test<br />

E<strong>in</strong>ste<strong>in</strong>'s prediction that the path of light would<br />

be bent by a gravitational field represents an<br />

especially noteworthy case of the report<strong>in</strong>g of a<br />

higher-than-warranted degree of precision <strong>in</strong><br />

measurement. E<strong>in</strong>ste<strong>in</strong> had made the prediction<br />

<strong>in</strong> the 1915 paper on the general theory of<br />

relativity. Scientists later discovered that the<br />

error of measurement was as great as the effect<br />

that was be<strong>in</strong>g measured so that, as Hawk<strong>in</strong>g<br />

(1988) put it, "The British team's measurement<br />

had been sheer luck, or a case of know<strong>in</strong>g the<br />

result they wanted to get, not an uncommon<br />

occurrence <strong>in</strong> science" (p. 32).<br />

The predictions have subsequently been<br />

verified with observations not subject to the<br />

same measurement problems, but as first made<br />

and reported, they suggest the operation a<br />

confirmation bias of considerable strength. In a<br />

detailed account of the event, Coll<strong>in</strong>s and P<strong>in</strong>ch<br />

(1993) noted that Edd<strong>in</strong>gton's data were noisy,<br />

that he had to decide which photographs to<br />

count and which to ignore, and that he used<br />

E<strong>in</strong>ste<strong>in</strong>'s theory to make these decisions. As<br />

they put it:<br />

Edd<strong>in</strong>gton could only claim to have confirmed E<strong>in</strong>ste<strong>in</strong><br />

because he used E<strong>in</strong>ste<strong>in</strong>'s derivations <strong>in</strong> decid<strong>in</strong>g what<br />

his observations really were, while E<strong>in</strong>ste<strong>in</strong>'s derivations<br />

only became accepted because Edd<strong>in</strong>gton's<br />

observation seemed to confirm them. Observation and<br />

prediction were l<strong>in</strong>ked <strong>in</strong> a circle of mutual confirmation<br />

rather than be<strong>in</strong>g <strong>in</strong>dependent of each other as we<br />

would expect accord<strong>in</strong>g to the conventional idea of an<br />

experimental test. (p. 45)<br />

Coll<strong>in</strong>s and P<strong>in</strong>ch's account of the report<strong>in</strong>g<br />

of the results of the 1919 expedition and of the<br />

subsequent widespread adoption of relativity as<br />

the new standard paradigm of physics represents<br />

scientific advance as somewhat less <strong>in</strong>exorably<br />

determ<strong>in</strong>ed by the cold objective assessment of<br />

theory <strong>in</strong> the light of observational fact than it is<br />

sometimes assumed to be.<br />

Henrion and Fischhoff (1986) suggested that<br />

the overconfidence associated with the estimates<br />

they considered could have resulted from<br />

scientists overlook<strong>in</strong>g, for one reason or another,<br />

specific sources of uncerta<strong>in</strong>ty <strong>in</strong> their<br />

measurements. This possibility is consistent<br />

with the results of laboratory studies of judgment<br />

show<strong>in</strong>g that people typically f<strong>in</strong>d it easier<br />

to th<strong>in</strong>k of reasons that support a conclusion<br />

they have drawn than to th<strong>in</strong>k of reasons that<br />

contradict it and that people generally have<br />

difficulty <strong>in</strong> th<strong>in</strong>k<strong>in</strong>g of reasons why their best<br />

guess might be wrong (Koriat et al., 1980).<br />

By way of round<strong>in</strong>g out this discussion of<br />

confirmation bias <strong>in</strong> science, it is worth not<strong>in</strong>g<br />

that prevail<strong>in</strong>g attitudes and op<strong>in</strong>ions can<br />

change rapidly with<strong>in</strong> scientific communities, as<br />

they can <strong>in</strong> other communities. Today's revolutionary<br />

idea is tomorrow's orthodoxy. Ideas<br />

considered dar<strong>in</strong>g, if not bizarre or downright<br />

ridiculous when first put forward, can become<br />

accepted doctr<strong>in</strong>e or sometimes obvious truths<br />

that no reasonable person would contest <strong>in</strong><br />

relatively short periods of time. Accord<strong>in</strong>g to<br />

Lakatos (1976)<br />

Newton's mechanics and theory of gravitation was put<br />

forward as a dar<strong>in</strong>g guess which was ridiculed and<br />

called "occult" by Leibniz and suspected even by<br />

Newton himself. But a few decades later—<strong>in</strong> absence<br />

of refutations—his axioms came to be taken as<br />

<strong>in</strong>dubitably true. Suspicions were forgotten, critics

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