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Why are oligopoly prices often stable, and when do a few large firms compete or collude?

Oligopoly: the features of a few interdependent firms, the kinked demand curve and price stability, collusion and cartels, game theory and the prisoner's dilemma, and non-price competition.

An SQA Advanced Higher Economics answer on oligopoly: the features of a market dominated by a few interdependent firms, the kinked demand curve explanation of price stability, collusion and cartels, the use of game theory and the prisoner's dilemma, and why firms compete on non-price terms.

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  1. What this key area is asking
  2. The features of oligopoly
  3. The kinked demand curve and price stability
  4. Collusion and cartels
  5. Game theory and the prisoner's dilemma
  6. Non-price competition
  7. Worked example: the temptation to cheat
  8. Why this matters
  9. Try this

What this key area is asking

Oligopoly is the structure that best describes much of the real economy: supermarkets, banks, energy and mobile networks. The defining idea is interdependence, each firm's best move depends on what rivals do, so simple MC=MRMC = MR output rules no longer give a single prediction. You must explain the features of oligopoly, the kinked demand curve account of price stability, the incentives to collude (and to cheat), the use of game theory and the prisoner's dilemma, and why firms turn to non-price competition.

The features of oligopoly

The concentration ratio (the share of the market held by the largest few firms) is the usual measure: a high ratio, for example the largest four firms holding most of the market, signals oligopoly.

The kinked demand curve and price stability

The classic model of why oligopoly prices are sticky rests on each firm's beliefs about rivals' reactions.

Because MRMR has a gap at the kink, the firm's marginal cost can rise or fall within that gap and the profit-maximising output (where MC=MRMC = MR) does not change. So the price stays at the kink even when costs move, predicting the stable prices seen in many oligopolies. The model's weakness is that it explains why the price stays put but not how the original price was chosen.

Collusion and cartels

Rather than compete, oligopolists may collude: agree to fix prices or share the market, acting jointly like a monopoly to raise total profit.

  • Overt collusion: an explicit agreement, a cartel (illegal in the UK and most economies under competition law).
  • Tacit collusion: unspoken coordination, often price leadership, where one firm sets the price and others follow.

Collusion raises price towards the monopoly level and is bad for consumers, which is why competition authorities pursue cartels.

Game theory and the prisoner's dilemma

Game theory models the strategic choices oligopolists face. The prisoner's dilemma shows why collusion is fragile:

graph TB Q["Two firms choose: HIGH price (collude) or LOW price (compete)"] --> B["Both HIGH: good profit for both"] Q --> C["Both LOW: low profit for both"] Q --> D["One LOW, one HIGH: cutter wins, other does worst"] D --> E["LOW is each firm's dominant strategy"] E --> F["Equilibrium: both LOW, though both prefer both HIGH"]

Whatever the rival does, charging low gives each firm a higher payoff (undercut a high-price rival; avoid being undercut by a low-price rival). So low is each firm's dominant strategy, and the equilibrium is both charging low even though both would prefer to collude at the high price. This is why there is always a temptation to cheat on a cartel, and why stable collusion needs enforcement or repeated dealing.

Non-price competition

Because cutting price risks a damaging price war (rivals match) and raising it loses customers, oligopolists compete mainly on non-price terms:

  • Branding and advertising to build loyalty and differentiate products.
  • Product quality, design and innovation.
  • Loyalty schemes, after-sales service and special offers.

Non-price competition can benefit consumers (variety, quality) but also raises costs and can entrench the leading firms.

Worked example: the temptation to cheat

Why this matters

Oligopoly describes the markets students actually shop in, so it is a favourite for data-response and the project. The interdependence, the temptation to collude and the reliance on non-price competition all feed directly into the market failure and intervention topic, where competition authorities police cartels and mergers. Game theory in particular is the analytical tool the SQA expects you to apply to real pricing behaviour.

Try this

Q1. In the kinked demand curve model, is demand elastic or inelastic for a price rise above the current price, and why? [2 marks]

  • Cue. Elastic: the firm expects rivals not to follow a price rise, so it loses a large share of customers to them, making demand sensitive to the rise.

Q2. Explain why a cartel agreement to fix a high price is difficult to sustain. [2 marks]

  • Cue. Each member can earn more by secretly undercutting the agreed price to win market share (a dominant strategy to cheat), so without enforcement the agreement breaks down.

Exam-style practice questions

Practice questions written in the style of SQA exam questions on this dot point, with worked answer explainers. The year tag is the paper they imitate, not the source.

SQA AH (style)10 marksUsing the kinked demand curve model, explain why prices in an oligopoly tend to be stable.
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Worth 10 marks: the model (about 5 marks) and the stability conclusion (about 5 marks).

The model (about 5 marks). The kinked demand curve assumes a firm believes rivals will react asymmetrically to a price change. If it raises its price, rivals will not follow, so it loses many customers: demand above the current price is elastic. If it cuts its price, rivals will match to protect their share, so it gains few customers: demand below the current price is inelastic. The demand curve is therefore kinked at the current price, with a corresponding discontinuity (a vertical gap) in the marginal revenue curve at the current output.

Stability (about 5 marks). Because the MRMR curve has a vertical gap at the kink, a firm's marginal cost can rise or fall within that gap without changing the profit-maximising output, since MC=MRMC = MR is still satisfied across the gap. So price stays at the kink even when costs change. The model predicts sticky prices and explains why oligopolists prefer non-price competition. A balanced answer notes the model describes stability but does not explain how the original price was set, and that collusion can also produce stable prices.

SQA AH (style)10 marksUse game theory to explain why two firms in an oligopoly might fail to sustain a high price even though both would be better off doing so.
Show worked answer →

Worth 10 marks: the game set-up (about 5 marks) and the dominant-strategy outcome (about 5 marks).

The set-up (about 5 marks). Model two firms each choosing to charge a high price (collude) or a low price (compete), in a prisoner's dilemma payoff matrix. If both charge high, both earn good profits. If both charge low, both earn low profits. If one charges low while the other charges high, the price-cutter wins most of the market and the highest payoff of all, while the high-price firm does worst.

The outcome (about 5 marks). For each firm, whatever the rival does, charging low gives the higher payoff: if the rival charges high, undercutting captures the market; if the rival charges low, matching avoids being undercut. Charging low is therefore the dominant strategy for both, so the equilibrium is both charging low, even though both would be better off colluding at the high price. This explains the temptation to cheat on a cartel and why explicit, enforceable collusion (or repeated dealing) is needed to sustain high prices.

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