Can a crowd of ordinary people guess better than the experts?
At a county fair in 1906, about 800 strangers guessed the weight of an ox. Their middle guess landed within 1 percent.
Often, yes: for the right kind of question, the combined guess of many ordinary people can beat the judgment of a single expert. This is called the wisdom of the crowd, the idea that the collective opinion of a diverse and independent group yields the best judgement.
The classic story comes from 1906. The statistician Francis Galton visited a livestock fair where villagers were invited to guess the weight of an ox after it had been slaughtered and dressed. Nearly 800 people took part. Galton studied their entries afterwards and found that the guess, 1207 pounds, was within 1 percent of the true weight of 1198 pounds. He called the middlemost estimate the , the voice of the people.
The ox at the 1906 fair
pounds
| Pounds | |
|---|---|
| Median of the guesses | 1,207 pounds |
| True weight | 1,198 pounds |
Why does this work? Every person's guess contains some random error: one is too high, another too low. When you take the average of many answers, those individual errors tend to cancel out and the noise is tempered. The crowd is not clever in any mystical way. It is just that its mistakes point in different directions.
That is also the catch. If everyone is pushed the same way, nothing cancels. Averaging fixes random errors, but not errors that affect the whole crowd in the same way. A crowd works best when people think for themselves and the question has a real answer.
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Recap
A crowd is wise when its members are diverse and independent, because their random errors cancel but shared errors do not.
💡 A trick to remember it · Many different mistakes cancel out like ripples; one shared mistake is a wave that carries everyone.
Surprising fact · About 800 fairgoers guessed an ox's weight in 1906 and their median was within 1 percent.
Connects to
- 🌽 What are the Iowa Electronic Markets, and did they really beat the polls?
- 🔮 What is a prediction market, and how does a price become a probability?
- 🔔 Why does the bell curve keep showing up, even when nothing is bell-shaped?
- 🗳️ How did crowdsourcing work before the internet existed?
- 🔍 Why do we notice only the evidence that proves us right?
Sources (4)
No source, no claim. Every fact in this lesson (14 claims) cites at least one of these.