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Pareto principle

principle · origin: practice · evidence: not directly tested

In short

The Pareto principle says that, among causes that contribute to the same effect, a few of them produce most of the effect. The popular version is “80% of results come from 20% of causes”. The phenomenon is real and shows up in very different fields, from wealth to crime. The exact numbers, though, differ from case to case, sometimes a lot. The useful idea is to look for the “few that matter a lot”, not to assume it is always exactly 20%.

What it says

Where the name comes from. The principle was not formulated by Pareto. Joseph Juran, a quality-control specialist, tells the story in a 1975 article whose title says it all: “The Non-Pareto Principle; Mea Culpa”. Juran writes that he himself named the phenomenon after Pareto. He describes it as the case where, in any population contributing to a common effect, relatively few contributors account for the bulk of the effect: the “vital few and trivial many”. He later admitted he had used the wrong name.

Juran’s summary:

What the maths says. The physicist Mark Newman (2005) explains where such imbalances come from. Many quantities (wealth, city populations, website visits) roughly follow a power law. For this kind of distribution, the share of the total held by the top depends on a single number, the exponent. Newman calculates that, for US wealth, about 80% would be in the hands of the richest 20%. He also shows, however, that in the data he analyses the top 20% of websites get about two-thirds of visits, and the largest 10% of US cities hold about 60% of the population. The same kind of imbalance, but with different proportions.

The top of a power-law distribution: the top 20% holds 86%, 58% or 38% of the total, depending on whether the exponent is 2.1, 2.5 or 3.5. What share the top holds three power laws, calculated after Newman (2005) 0 50 100 % of total 0 20 50 100 % of population, starting from the top α = 2.1: top 20% hold 86% α = 2.5: top 20% hold 58% α = 3.5: top 20% hold 38%
Calculated with the formula in Newman (2005), W = P(α−2)/(α−1). The α = 2.1 curve is the one Newman gives as the example for US wealth. The "80/20" ratio is one point on one of the curves, not a constant.

Outside economics too. The criminologist David Weisburd proposed a “law of crime concentration”: a small share of streets accounts for a large share of crime. Gill, Wooditch and Weisburd (2017) summarize the evidence:

So the concentration is strong and stable, but in a “5/50” form, not “20/80”.

Example

The example Juran started from is quality control. When you analyse a product’s defects, you often find that a few types of defect cause most of the losses. Fixing those first gains you more than spreading the effort equally across all of them.

An example built for this text: you have 30 tasks on your list. Ask yourself which 3–5 of them would change the week’s outcome the most. There is no guarantee they are exactly 20%, but there are likely to be a few that matter much more than the rest.

How to apply it

The steps below are a practical approach we propose.

  1. Measure before you assume. List the causes (clients, tasks, defect types, expenses) and note how much each contributes to the effect. Sort them in descending order and see what share of the total the top few add up to. The real ratio might be 60/20 or 50/5, not 80/20.
  2. Start with the “vital few”. If you find strong concentration, put your effort there first.
  3. Don’t ignore the rest. What isn’t at the top isn’t necessarily useless. The principle only says where most of the effect is, not that the rest doesn’t matter.
  4. Link it to “good enough”. If the last part of the result takes a disproportionate share of the effort, it is sometimes reasonable to stop earlier. See the entry on maximizing and satisficing.

Limits and nuances

Sources

See also: Diminishing returns, Maximizing vs satisficing, Via negativa