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Occam's Razor: When the Simplest Explanation Wins, and When It Loses

Three puzzles, each with a simple explanation and an elaborate one. Choose, then see where the razor is the right tool and where simplicity is not evidence.

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Occam's Razor: a man confidently tightens a nearby pipe while a ceiling leak spreads from an unrelated spot.

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Occam's Razor: try it on yourself

Three short puzzles. In each, two explanations are on offer; pick the one you think is the better bet on the facts given. There is a reveal at the end that says where the razor applies and where it does not.

At the end you see your own result next to the figure from Thorburn, and how visitors so far compare.

In short

Occam's razor is the rule that, among explanations that account for the evidence equally well, the one that makes the fewest assumptions should be preferred, and the bias is the habit of treating simplicity as evidence in itself, so that the simple story wins even when the evidence has already ruled it out. It shows up in diagnosis, in debugging, in detective work, in science, and in everyday judgments about why the lights went out or the keys are not where they were left.

How Occam's razor works

The razor is a rule about choosing between explanations, and it has a precondition that is easy to forget: it applies only when the explanations fit the evidence equally well. Given that tie, it says to prefer the one that posits fewer things, fewer causes, fewer agents, fewer coincidences. The justification is partly probabilistic. An explanation that requires five independent things to be true is less probable than one that requires one of them, so long as each of the five is less than certain. It is partly practical, since simpler hypotheses are easier to test and harder to bend to fit any outcome.

The bias arrives when simplicity stops being a tie-breaker and starts to outweigh the evidence. Tania Lombrozo showed in 2007 that people prefer an explanation with one cause over an explanation with two, even when the two-cause story is more probable, and that the pull of the simpler story weakened when the probability information was made explicit and easy to use. People also tend to treat a simple explanation as more probable than it is when no probabilities are given. Simplicity is doing the work of evidence.

Philosophers have argued for a long time about whether the razor has any general justification, and Elliott Sober's 2015 book concluded that it does not. Parsimony earns its place only locally, where some background fact ties simplicity to truth or to predictive accuracy: in model selection, for example, where a simpler model that fits the data almost as well tends to predict new data better because it has not fitted the noise. Where no such fact holds, the razor is a preference rather than a principle. That is the position this page takes: the razor is a good default and a bad argument.

Its failures run in both directions. The first is the one the demo shows, where a simple story survives facts that should have killed it. The second is treating the world as if it had to be simple. In medicine this is the tension between Occam's razor and Hickam's dictum, the saying that patients can have as many diseases as they please; an older patient with several complaints more often has several conditions than one rare condition that explains everything. In science, the simplest theory consistent with the data has often been wrong, and the next round of data showed why.

The original study

There is no original experiment for a principle that is seven centuries old, so this page's anchor is the history of the principle and the research on how people actually use it. William of Ockham was an English Franciscan philosopher and theologian who taught at Oxford in the early fourteenth century, and his writings use parsimony as a working tool: plurality is not to be posited without necessity, and nothing should be assumed without a reason given for it. He used it to argue against entities his contemporaries had posited, not as a theory of nature. He did not claim that nature was simple, only that an argument should not take on more than it needs.

The famous formulation, that entities must not be multiplied beyond necessity, is not his. W. M. Thorburn searched Ockham's works for it in 1918 and reported in the journal Mind that it appears nowhere in them; the earliest use he found was in a 1639 commentary on Duns Scotus by the Irish Franciscan John Punch. The name Occam's razor is later still, and the word razor refers to shaving away unnecessary assumptions. The principle itself is older than Ockham, with versions in Aristotle and the medieval philosophers before him.

The modern study of parsimony has two branches. In philosophy of science, Sober's Ockham's Razors: A User's Manual, published in 2015, takes the principle apart into its separate uses and asks what justifies each; its answer is that parsimony has no one justification, and that where it is justified it is because of a specific connection, such as the one between model simplicity and out-of-sample prediction formalized in Akaike's information criterion. In psychology, Lombrozo's 2007 experiments in Cognitive Psychology asked people to choose between a one-cause and a two-cause explanation for a set of symptoms, with base rates supplied, and found that participants leaned on simplicity beyond what the probabilities supported, a demonstration of the razor working as a bias rather than a rule.

Everyday examples

The razor is in use whenever two accounts compete, and it is misused whenever simplicity substitutes for a look at the evidence.

SituationWhat the bias doesWhat helps
A website is down and the on-call engineer suspects the deployment from an hour agoThe simple story is usually right, so the check happens first, which is the razor used wellRoll back, confirm the fix, then ask whether a second cause was also present
A patient has fatigue, joint pain and a rashThe one-diagnosis story is preferred even when a second, ordinary condition explains part of the picture betterAsk which findings each diagnosis explains and which it leaves over
A colleague has missed three meetings and someone suggests a plot against the projectThe elaborate story gets attention because it is a story; the simple one, a calendar problem, is boringCount the assumptions each story needs and check the one that needs fewest first
A statistical model with twelve variables fits last year's sales almost perfectlyThe complex model fits the noise and predicts next year worse than a model with threePrefer the model that fits almost as well with fewer terms, and test on data it has not seen
Two witnesses give different accounts of a fallThe account with fewer moving parts is believed, even when the physical evidence contradicts itLet the evidence rule out what it can before simplicity decides what is left

How to counter it

The counter is to put the razor back in its place: after the evidence, as a tie-breaker.

  • Check the tie first. Before preferring the simpler explanation, list the facts and ask whether each explanation accounts for all of them. If one leaves a fact unexplained, the razor does not apply yet.
  • Count assumptions, not words. A short story can hide many assumptions and a long one can rest on few. The razor counts things that must be true, not sentences.
  • Ask what each explanation predicts. Two accounts that fit the same past facts often predict different future ones; a test that separates them is worth more than any amount of parsimony.
  • Allow for more than one cause. Where the base rate of each ordinary cause is high, two ordinary causes together can be more likely than one rare cause that explains everything.
  • Treat the conclusion as provisional. The razor picks the best current bet, and a bet is revised when the next fact arrives. A simple explanation held after the facts have moved is the bias.

What it is not

Several biases share the razor's taste for the clean story, and the differences are worth keeping.

  • It is not the conjunction fallacy, in which a detailed story is judged more probable than one of its own parts. That bias runs the other way, toward the elaborate; the razor properly applied is its corrective, and the razor misapplied is its mirror.
  • It is not belief bias, the acceptance of an argument because its conclusion is believable. The razor concerns how many assumptions an explanation makes, not how congenial its conclusion is.
  • It is not the rhyme-as-reason effect or the broader preference for fluent statements. A simple explanation and a fluent one are different things; the razor is about structure, not phrasing.
  • It is not Hickam's dictum, which is its counterweight in medicine rather than a bias: the reminder that a person can have several conditions at once, and that the simplest single diagnosis is not always the right one.

Tests and tools that use this

Related biases

Occam's Razor FAQ

What is Occam's razor?

It is the principle that, among explanations that fit the evidence equally well, the one requiring the fewest assumptions should be preferred. It is named for William of Ockham, a fourteenth-century English philosopher who used parsimony as a tool in argument. It is a tie-breaker rather than a proof: it says nothing about which explanation is true, only which is the better bet when the evidence cannot decide. Used as a bias, it lets simplicity outrank evidence.

What did William of Ockham actually say?

His writings say that plurality should not be posited without necessity and that nothing should be assumed without a reason. The familiar formula, that entities must not be multiplied beyond necessity, does not appear in his works. W. M. Thorburn searched for it in 1918 and traced the earliest use to a 1639 commentary by John Punch, an Irish Franciscan. The principle itself predates Ockham, with versions in Aristotle and the medieval philosophers, and the name Occam's razor came centuries later.

How does the demo on this page work?

You read three puzzles and pick the explanation that is the better bet in each. In the first two, both explanations fit the facts, and each puzzle says what makes the elaborate one a long shot: one other keyholder, a street with break-ins, no known money trouble. In the third, the facts count against the simpler explanation, so choosing it treats simplicity as if it outranked evidence. Picking the worse bet in any of the three counts as the pattern. Only the outcome label leaves your browser.

Is Occam's razor always right?

No. Elliott Sober's 2015 analysis concludes that parsimony has no general justification and earns its place only where a specific background fact links simplicity to truth or to prediction, as in statistical model selection. The razor fails when the simpler explanation does not actually fit all the evidence, when the world has several causes at work at once, and when simplicity is treated as evidence rather than as a way of choosing between explanations the evidence cannot separate.

What is an example of Occam's razor?

You hear hoofbeats outside and think of horses rather than zebras, because horses are common and a zebra would need an escape from a zoo as well as the hoofbeats. The razor also guides debugging, where the most recent change is checked first, and statistics, where a model with fewer parameters that fits almost as well is preferred because it predicts new data better. In each case the simpler account is a starting bet, held until a fact rules it out.

What is the difference between Occam's razor and Hickam's dictum?

Occam's razor prefers one explanation that covers everything over several that each cover a part. Hickam's dictum, a saying in medicine, replies that patients can have as many diseases as they please, meaning that a person with several complaints more often has several ordinary conditions than one rare condition that explains them all. The two are not in conflict once the razor's precondition is remembered: it chooses between explanations that fit the evidence equally well, and often they do not.

References

  1. Sober, E. (2015). Ockham's Razors: A User's Manual. Cambridge University Press. doi.org
  2. Thorburn, W. M. (1918). The myth of Occam's razor. Mind, 27(107), 345-353. doi.org
  3. Lombrozo, T. (2007). Simplicity and probability in causal explanation. Cognitive Psychology, 55(3), 232-257. doi.org
  4. Baker, A. (2022). Simplicity. In E. N. Zalta (Ed.), The Stanford Encyclopedia of Philosophy (Summer 2022 edition). plato.stanford.edu

Cite this source

Psychology.com. (2026, October 20). Occam's Razor. Psychology.com. https://psychology.com/biases/occams-razor

Important: This page and its demo are educational: they describe a pattern in how people think, not a diagnosis, a test of ability or a treatment. If something here touches a difficulty you are living with, reach out to a licensed mental-health professional. In an emergency, call your local emergency number or, in the US, call or text 988.