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7.3.3 Pareto optimality

7.3.3 Pareto optimality

Definition

Pareto optimality: an allocation of resources in which no one can be made better off without making at least one other person worse off.

Pareto improvement: a reallocation that makes at least one person better off and no one worse off.

  1. Pareto optimality is the economist's benchmark for an efficient allocation of resources.
  2. At that point all gains from reallocating resources are exhausted.
  3. It is used to judge whether a market has allocated resources efficiently.
Key Idea
  • While any Pareto improvement remains, resources are still being wasted.
  • Pareto optimality judges efficiency only, never fairness.

Testing an Allocation

  1. Start from any allocation and look for a change that helps someone at no one's expense.
  2. If such a change exists, the allocation is not yet Pareto optimal.
  3. Keep making these changes until none is left, and the final point is Pareto optimal.
Example
  • On eBay a buyer pays £30 for a used phone they value at £45, while the seller valued it at only £20.
  • The buyer gains £15 of surplus and the seller £10, and no third party loses, so the original 'no-trade' position was not Pareto optimal → the trade is a Pareto improvement.
  • Once every mutually beneficial trade has happened and no further swap helps anyone without harming another, the allocation is Pareto optimal.

Link to Markets

  1. A perfectly competitive market such as foreign exchange reaches a Pareto-optimal allocation, where price = marginal cost.
  2. Market failure moves the economy away from Pareto optimality, leaving further gains from trade unrealised.
  3. So Pareto optimality links efficiency to the wider study of market failure and intervention.

Efficiency, Not Fairness

  1. Pareto optimality tells us only whether the gains from reallocation are exhausted.
  2. It says nothing about whether the distribution of resources is fair or equitable.
  3. An allocation where one person owns almost everything can still be Pareto optimal, because taking from them to help others makes them worse off.
Example
  • Suppose one household holds £100 of a fixed pot and another holds £0; any transfer to the second reduces the first's share, so the extreme split is already Pareto optimal.
  • Most people would call that outcome efficient but not equitable, which is why governments pursue equity goals even in an efficient market.
Exam technique
  • Define Pareto optimality precisely before you apply it to a market.
  • Note that it judges efficiency and not equity when evaluating an allocation.
Common Mistake
  • Do not treat a Pareto-optimal outcome as automatically fair.
  • It only means no one can gain without another person losing.
Self review
  • Define Pareto optimality.
  • What is a Pareto improvement?
  • Which market structure reaches a Pareto-optimal allocation?
  • Why does Pareto optimality say nothing about fairness?
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Utility possibility frontier for Alex and Blair, showing inefficient point A inside the frontier, a Pareto improvement to point B on the frontier, and point C elsewhere on the Pareto frontier

The utility possibility frontier shows the attainable combinations of utility for Alex and Blair. Point A lies inside the frontier, whereas points B and C lie on the frontier.

An allocation is Pareto optimal when no one can be made better off without making at least one other person worse off. At this point, all mutually beneficial gains from reallocating resources have been exhausted.

A Pareto improvement makes at least one person better off and makes no one worse off. Moving from A to B is a Pareto improvement, while moving between B and C benefits one person but harms the other.

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What does Pareto optimality provide economists with?

7.3.3 Pareto optimality Revision Guide

  1. Intl A Level
  2. /Economics
  3. /7.3.3 Pareto optimality

Revision notes for CIE Intl A Level Economics 7.3.3 Pareto optimality: explanations and worked examples.