Monopoly: Marginal Revenue, Deadweight Loss, Price Discrimination and the Three Real Costs

July 28, 2014
Microeconomics · Market Structure · Complete Pillar Guide
In 1911 the United States broke Standard Oil into thirty-four companies. John D. Rockefeller’s personal wealth increased. Understanding why is the beginning of understanding what monopoly actually costs a society — and why the answer is almost never the triangle drawn in textbooks.
Reading time: ~33 minutes  ·  Level: AP Micro / Cambridge A-Level / Undergraduate  ·  Includes: full mathematical derivations, four practice questions with answers

Part I — The Firm That Is the Industry

📘 Key Term

Monopoly — a market structure in which a single firm supplies the entire output of an industry, there are no close substitutes for its product, and entry is blocked by significant barriers.

The defining consequence: the firm’s demand curve is the market demand curve. It slopes downward. The monopolist is a price maker, not a price taker.

Every important result about monopoly follows from that single structural fact. Where the competitive firm faced a horizontal demand curve and could sell any quantity at the going price, the monopolist confronts a trade-off: to sell more, it must lower the price — and, crucially, lower it on every unit, not merely on the additional one.

The competitive firm asks: how much shall I produce? The monopolist asks the same question and discovers, unavoidably, that it has also answered a second one: what shall I charge?

Sources of monopoly power

Barrier Mechanism Example
Legal barriers Patents, copyrights, licences, statutory monopoly Pharmaceutical patents (20 years); postal services
Control of a key input Ownership of an essential resource De Beers and diamond supply through the 20th century
Natural monopoly Economies of scale so large that one firm supplies the market at lower cost than two Water distribution, electricity grids, rail track
Network effects The product’s value to each user rises with the number of users Social platforms, payment networks, operating systems
Sunk costs Entry requires irrecoverable expenditure Semiconductor fabrication; deep-water drilling
Strategic conduct Predatory pricing, exclusive dealing, tying Contested in most major antitrust cases
⚠️ Barriers to Entry vs Barriers to Exit

Baumol’s contestable markets theory (see Part VII) showed that what confers durable market power is not the cost of entering but the sunk portion of that cost — expenditure that cannot be recovered on leaving. A large but fully recoverable fixed cost (a leased aircraft) deters nobody. A modest but irrecoverable one (bespoke tooling, brand advertising) deters everybody. The barrier to entry is really a barrier to exit.


Part II — Marginal Revenue: The Mathematics

Let inverse demand be P(Q). Then total revenue is TR = P(Q)·Q, and by the product rule:

Deriving Marginal Revenue
MR = dTR/dQ = P + Q·(dP/dQ)
The first term is revenue from the extra unit sold.
The second is the revenue lost on all inframarginal units, since dP/dQ < 0.

Factor out P and recall that price elasticity ε = (dQ/dP)(P/Q):

The Amoroso–Robinson Relation
MR = P (1 + 1/ε)
💡 The Inelastic Range Theorem

Read the equation. If demand is inelastic, |ε| < 1, so 1/ε < −1, and MR is negative.

A profit maximiser sets MR = MC, and marginal cost is never negative. Therefore a monopolist never operates on the inelastic portion of its demand curve. If it found itself there, it could raise price, sell less, spend less on production, and earn more — and would do so until demand became elastic. This is one of the most testable predictions in all of microeconomics.

The linear case

If P = a − bQ, then TR = aQ − bQ², so MR = a − 2bQ.

✍️ The Diagram Rule Every Examiner Checks

With linear demand, the MR curve has the same intercept and exactly twice the slope. Graphically, MR bisects the horizontal distance between the vertical axis and the demand curve. If your MR line does not hit the quantity axis at precisely half the demand curve’s intercept, the diagram is wrong and every subsequent mark is at risk.

The Lerner Index

Set MR = MC and rearrange the Amoroso–Robinson relation:

Lerner Index of Monopoly Power (Lerner, 1934)
L = (P − MC) / P = −1/ε

Market power is the inverse of the elasticity of demand. A firm facing perfectly elastic demand (ε → −∞) has L = 0 and no power at all — the competitive case. The Lerner index is the single cleanest statement of what “market power” means, and it makes the concept measurable.


Part III — Equilibrium and the Absence of a Supply Curve

The monopolist maximises π = TR(Q) − TC(Q). The first-order condition is unchanged: MR = MC. But since MR < P, it follows that P > MC.

Monopoly Equilibrium
Choose Qm where MR = MC  →  read Pm off the demand curve
⚠️ The Single Most Common Diagram Error

Students find Qm where MR = MC and then read the price off the MR curve. Wrong. MR is an internal calculation used to choose quantity. The price is whatever consumers will pay for Qm — read it vertically up to the demand curve. (This is structurally identical to the monopsony error, where students read the wage off MCL instead of the labour supply curve.)

💡 A Monopolist Has No Supply Curve

This surprises almost everyone. A supply curve maps price → quantity supplied. But the monopolist does not observe a price and respond; it chooses the price.

Formally: two different demand curves passing through the same (P, Q) point but with different elasticities will generate different MR curves, and therefore different optimal quantities at the same marginal cost. The mapping from price to quantity is not a function. Only price takers have supply curves. This is worth a sentence in any evaluation answer.

Supernormal profit persists

Under perfect competition, entry eroded profit to zero. Under monopoly, barriers block entry, so supernormal profit π = (Pm − ATC)·Qm persists indefinitely.

But note carefully: a monopolist is not guaranteed a profit. If ATC lies everywhere above the demand curve — the market is simply too small to cover costs — the monopolist makes a loss and exits. Being the only seller of something nobody wants is not lucrative.


Part IV — The Welfare Cost, and Why the Triangle Is the Wrong Answer

📘 Key Term

Deadweight Loss (DWL) — the total surplus destroyed because output is restricted below the allocatively efficient level. It is the triangle bounded by the demand curve above, the MC curve below, and the vertical lines at Qm and Qc.

Between Qm and Qc there exist units for which consumers’ willingness to pay exceeds the cost of producing them. Those trades are mutually beneficial. They do not happen.

Monopoly therefore fails allocative efficiency (P > MC) and, being unconstrained by entry, need not achieve productive efficiency (it need not produce at min ATC either). Compare with perfect competition, which delivers both.

Harberger’s inconvenient measurement

🔬 Research Spotlight — The Triangle That Wasn’t There

Harberger, A. C. (1954), “Monopoly and Resource Allocation,” American Economic Review 44(2)

What he did: Harberger took the deadweight-loss triangle seriously as an empirical object. Using data on rates of return across US manufacturing industries in the 1920s, he estimated the surplus lost to monopolistic output restriction.

What he found: the total welfare cost of monopoly in US manufacturing amounted to well under one percent of national income — a figure so small that, as one later commentator observed, eliminating monopoly entirely would have been worth less than a good harvest.

The crisis this created: economists had spent half a century condemning monopoly. Harberger appeared to show the condemnation was disproportionate to the harm. Either the theory mattered less than everyone thought, or the triangle was measuring the wrong thing.

The resolution occupied the next twenty years, and produced two ideas — rent-seeking and X-inefficiency — that between them recast the entire economics of market power.

Tullock: the rectangle is the real cost

🔬 Research Spotlight — Rent-Seeking

Tullock, G. (1967), “The Welfare Costs of Tariffs, Monopolies, and Theft,” Western Economic Journal 5(3); extended by Posner, R. (1975), Journal of Political Economy 83(4)

The insight: Standard analysis treats monopoly profit — the rectangle (Pm − ATC)·Qm — as a mere transfer from consumers to the producer. Nothing is destroyed; the surplus simply changes hands. Only the triangle is a genuine welfare loss.

Tullock’s objection: that rectangle is a prize. Firms will expend real resources to win it — lobbying legislators, litigating against rivals, capturing regulators, funding political campaigns, building excess capacity purely to deter entry. Those resources produce nothing.

Posner’s extension: if competition to acquire the monopoly is itself competitive, firms will collectively dissipate the entire monopoly rent in the pursuit of it. In the limit, the whole rectangle is a welfare loss, not a transfer.

The magnitude: the rectangle is typically an order of magnitude larger than the triangle. Harberger measured the small loss and missed the large one. This is why lobbying expenditure, not consumer prices, is where modern competition economists look first.

Leibenstein: the cost curve is not exogenous

🔬 Research Spotlight — X-Inefficiency

Leibenstein, H. (1966), “Allocative Efficiency vs. ‘X-Efficiency’,” American Economic Review 56(3)

The argument: The entire welfare analysis above assumes the monopolist minimises cost — that it sits on its cost curve. Why would it? A competitive firm that tolerates waste is destroyed. A monopolist that tolerates waste merely earns less than the maximum, and no one can punish it.

The consequence: managerial slack, overstaffing, gold-plated offices, an absence of cost discipline. Leibenstein called this X-inefficiency: the gap between actual cost and minimum attainable cost.

Why it dwarfs the triangle: the deadweight loss measures units not produced. X-inefficiency measures every unit that is produced being made too expensively. The first is a triangle; the second is a shift of the entire cost curve upward.

Empirical echo: Nickell (1996), studying UK manufacturing firms, found that greater product-market competition was associated with higher total factor productivity growth — consistent with competition disciplining managerial slack rather than merely reallocating output.

✅ The Three Costs of Monopoly — Ranked
Cost Geometry Relative size
Allocative inefficiency (DWL) Triangle Small (Harberger)
Rent-seeking dissipation Rectangle Large (Tullock, Posner)
X-inefficiency Upward shift of the entire cost curve Potentially largest (Leibenstein)

Cite all three in an evaluation answer. Students who draw only the triangle are reproducing the analysis that Harberger himself showed to be nearly irrelevant.


Part V — Price Discrimination

📘 Key Term — Three Necessary Conditions

Price discrimination requires: (1) market power; (2) the ability to segment buyers by willingness to pay; (3) the prevention of arbitrage — resale from the low-price segment to the high-price one. Remove condition (3) and the whole scheme collapses.

Pigou’s classification (1920) remains standard.

First degree (perfect) price discrimination

Each unit is sold at the buyer’s exact reservation price. The demand curve becomes the MR curve. The firm produces where P = MC — the allocatively efficient quantity.

💡 The Result That Unsettles Students

A perfectly price-discriminating monopolist produces the same output as a competitive industry and generates zero deadweight loss. Total surplus is maximised. It simply all accrues to the firm; consumer surplus is zero.

Efficiency and equity are entirely separable here. An outcome can be Pareto-efficient and morally intolerable. If your instinct is that perfect price discrimination must be worse than ordinary monopoly, examine that instinct: on efficiency grounds it is strictly better. What you object to is distribution.

Second degree — discrimination by quantity or version

The firm cannot observe types, so it offers a menu and lets buyers self-select: bulk discounts, block tariffs, economy versus business class, software tiers. The design problem — constructing a menu such that each type chooses the option intended for it — is the theory of incentive compatibility, and it earned Mirrlees and Vickrey the 1996 Nobel Prize.

Third degree — discrimination by observable group

Student discounts, senior fares, geographic pricing. The firm equates marginal revenue across segments:

Optimal Third-Degree Pricing
MR₁ = MR₂ = MC
⟹   P₁(1 + 1/ε₁) = P₂(1 + 1/ε₂)
The segment with less elastic demand pays the higher price

This is why business travellers, whose demand is inelastic, pay more than tourists on the same aircraft — and why the airline’s entire fare-restriction apparatus (Saturday-night stays, advance purchase) exists to prevent the two groups from swapping tickets. The restrictions are not arbitrary cruelty; they are arbitrage prevention.


Part VI — Natural Monopoly and the Regulator’s Dilemma

📘 Key Term

Natural monopoly — an industry in which the cost function is subadditive: a single firm can supply the entire market at lower total cost than any combination of two or more firms. Arises from very large fixed costs and low marginal costs, so ATC declines throughout the relevant range of output.

Because ATC is falling, MC lies below ATC everywhere. This creates an exact and unavoidable trap.

Regulatory rule What it achieves What it costs
Marginal cost pricing (P = MC) Allocative efficiency Since MC < ATC, the firm makes a loss and requires a permanent subsidy
Average cost pricing (P = ATC) Firm breaks even; no subsidy needed P > MC, so some deadweight loss remains. Called the second-best solution
Rate-of-return regulation Caps allowed profit as a % of capital Averch–Johnson effect: firm over-invests in capital to inflate the base on which its return is calculated
Price cap (RPI − X) Firm keeps cost savings it achieves below the cap → strong efficiency incentive Regulator must guess X. Set it wrong and the firm either fails or extracts rents
⚠️ There Is No Clean Answer, and That Is the Point

Efficiency demands P = MC. Solvency demands P ≥ ATC. Under subadditivity these are mathematically incompatible. Every real regulatory regime is a compromise between them, and the choice of compromise is a distributive decision about who pays: taxpayers (via subsidy) or consumers (via price above marginal cost). Regulatory capture — the tendency of the regulator to be gradually reconstructed in the image of the firm it regulates (Stigler, 1971) — is the ever-present failure mode.


Part VII — Case Studies

📊 Case Study · Standard Oil, 1911 — and the Profit of Being Broken Up

The facts: By 1904 Standard Oil controlled roughly 90% of US refining, built through acquisition, preferential railroad rebates, and control of pipelines. In 1911 the Supreme Court ordered its dissolution into thirty-four companies under the Sherman Act.

The paradox: Rockefeller held shares in every successor. Freed from the constraint of internal cross-subsidy and permitted to compete, the pieces — which became Exxon, Mobil, Chevron, Amoco and others — were collectively worth far more apart than together. His fortune grew.

The economics: If the parts were more valuable separately, the conglomerate was destroying value — evidence of X-inefficiency on a heroic scale, not merely allocative distortion. Standard Oil’s inefficiency was invisible in the deadweight-loss triangle and enormous in Leibenstein’s terms.

The historical dispute: McGee (1958), in a famously revisionist article, examined the trial record and argued Standard Oil had rarely used predatory pricing at all — it bought rivals rather than starving them, because buying was cheaper. The debate over whether predatory pricing is ever a rational strategy has never fully closed.

📊 Case Study · De Beers and the Manufacture of Scarcity

The mechanism: For most of the twentieth century De Beers controlled the majority of world rough diamond supply, operating a single-channel marketing structure that released stones in strictly rationed quantities.

The economics: Diamonds are not geologically rare. Their price reflected managed supply meeting demand that De Beers itself had cultivated — the association of diamonds with engagement was largely the product of a sustained advertising campaign begun in 1938. The firm did not merely restrict output along a given demand curve; it shifted the demand curve outward and made it less elastic. By the Lerner index, that is the purest possible investment in market power.

The decline: Discoveries in Russia, Australia and Canada — outside the cartel — and later the arrival of chemically identical laboratory-grown stones eroded the structure. De Beers’s share fell from around 90% to a minority. No barrier to entry survives a large enough change in technology.

📊 Case Study · Network Monopoly — Microsoft (2001) and Google (2024)

Microsoft: the US government alleged Microsoft maintained an operating-system monopoly by tying Internet Explorer to Windows. The appeals court found monopoly maintenance unlawful but overturned the ordered break-up, settling on conduct remedies.

Google: in August 2024, a US federal court found that Google had unlawfully maintained a monopoly in general search, principally through exclusive default-placement agreements with device manufacturers and browsers.

What is distinctive about network monopolies: the barrier is not a patent or a mine. It is that the product improves as more people use it, so the incumbent’s quality advantage is its market share. Search improves with query volume; the advantage compounds.

The genuine analytical difficulty: in a network industry, the monopoly outcome may be the efficient one — duplicating the network wastes resources, and a fragmented market delivers a worse product. This is close to natural monopoly. The regulator’s problem is therefore not to eliminate the monopoly but to prevent it exploiting its position, without destroying the network effects that made the product good. Nobody has solved this.

The Schumpeterian defence

💡 Monopoly as the Prize, Not the Problem

Schumpeter (1942) argued that the relevant competition is not between firms in a market but between the market and the technology that will destroy it — creative destruction. Temporary monopoly profit is the reward that induces the innovation. Eliminate it and you eliminate the innovation.

Against this, Arrow (1962) noted the replacement effect: a monopolist innovating merely cannibalises its own existing profits, whereas an entrant gains everything. The incumbent’s incentive to innovate is therefore weaker, not stronger. Aghion et al. (2005) found the truth is an inverted U — innovation peaks at intermediate competition. Neither Schumpeter nor Arrow was straightforwardly right.


Part VIII — Practice Questions

📝 Question 1 — Monopoly vs Competition, with Deadweight Loss

Demand is P = 100 − 2Q. Total cost is TC = 20Q. Find (a) the monopoly price, quantity and profit; (b) the competitive outcome; (c) the deadweight loss.

Show worked answer

(a) MR = 100 − 4Q. MC = dTC/dQ = 20.

Set MR = MC: 100 − 4Q = 20 ⟹ Qm = 20

Price from the demand curve: Pm = 100 − 2(20) = 60

Profit = (60 − 20)(20) = 800

(b) Competition: P = MC = 20. Then 20 = 100 − 2Q ⟹ Qc = 40. Profit = 0.

(c) DWL = ½ × base × height = ½ × (Qc − Qm) × (Pm − MC) = ½ × 20 × 40 = 400

Check the elasticity: at Q = 20, ε = (dQ/dP)(P/Q) = (−½)(60/20) = −1.5. Elastic ✓ — exactly as the inelastic range theorem requires.

Note the magnitudes. The transfer (profit rectangle) is 800; the deadweight loss triangle is 400. Tullock’s point is that if firms spend up to 800 competing to obtain this monopoly, the true social cost is 1,200, not 400.

📝 Question 2 — Third-Degree Price Discrimination

A monopolist serves two separable markets: P₁ = 80 − 2Q₁ and P₂ = 60 − Q₂. MC = 20 (constant). Find the optimal price in each market. Which market pays more, and why?

Show worked answer

Market 1: MR₁ = 80 − 4Q₁. Set = 20 ⟹ Q₁ = 15, P₁ = 80 − 30 = 50

Market 2: MR₂ = 60 − 2Q₂. Set = 20 ⟹ Q₂ = 20, P₂ = 60 − 20 = 40

Market 1 pays more. Verify with elasticities at the optimum:

ε₁ = (dQ₁/dP₁)(P₁/Q₁) = (−½)(50/15) = −1.67

ε₂ = (−1)(40/20) = −2.00

Market 1’s demand is less elastic (1.67 < 2.00 in magnitude), so it bears the higher price — exactly as P(1 + 1/ε) = MC predicts.

Check via Lerner: L₁ = (50−20)/50 = 0.60 = 1/1.67 ✓   L₂ = (40−20)/40 = 0.50 = 1/2.00 ✓

📝 Question 3 — Regulating a Natural Monopoly

A water utility has TC = 1,000 + 5Q. Demand is P = 105 − Q. (a) Find the unregulated monopoly outcome. (b) What happens under marginal cost pricing? (c) Under average cost pricing?

Show worked answer

MC = 5. ATC = 1,000/Q + 5 — falling throughout. This is a natural monopoly.

(a) Unregulated: MR = 105 − 2Q = 5 ⟹ Q = 50, P = 55. Profit = (55)(50) − (1,000 + 250) = 2,750 − 1,250 = 1,500

(b) Marginal cost pricing: P = MC = 5 ⟹ Q = 100. TR = 500. TC = 1,000 + 500 = 1,500. Loss = −1,000, exactly the fixed cost. Allocatively efficient, but the firm needs a permanent subsidy of 1,000.

(c) Average cost pricing: Set P = ATC: 105 − Q = 1,000/Q + 5

⟹ 100Q − Q² = 1,000 ⟹ Q² − 100Q + 1,000 = 0

Q = [100 ± √(10,000 − 4,000)]/2 = [100 ± 77.46]/2

Take the larger root: Q ≈ 88.7, giving P ≈ 16.3. Profit = 0.

Compare: unregulated P = 55; average cost P ≈ 16.3; marginal cost P = 5. Average-cost pricing captures most of the welfare gain without any subsidy — which is why it is the near-universal regulatory choice, and why it is called the second-best solution rather than the best.

📝 Question 4 — Why Does a Monopolist Never Price on the Inelastic Range?

Prove it, and then explain the intuition without algebra.

Show worked answer

Proof. MR = P(1 + 1/ε). If demand is inelastic, |ε| < 1, so −1 < ε < 0, hence 1/ε < −1, hence (1 + 1/ε) < 0, hence MR < 0.

Profit maximisation requires MR = MC. Marginal cost is non-negative. Therefore MR ≥ 0 at the optimum, which requires |ε| ≥ 1.

Intuition. On the inelastic range, cutting output raises total revenue (quantity falls proportionally less than price rises). It also lowers total cost, since you are producing less. The firm therefore earns more revenue while spending less. No profit maximiser leaves that on the table. It will keep contracting output until demand becomes elastic.

Why this is testable and important: observing a firm pricing where demand is inelastic is prima facie evidence that it is not maximising profit — perhaps because it is regulated, publicly owned, X-inefficient, or pursuing market share. This is one of the few genuinely refutable predictions the theory of the firm produces.


Part IX — Exam Technique

✍️ AP Microeconomics — The Diagram Checklist
  • MR has the same intercept as D and twice the slope. Draw it bisecting the horizontal.
  • Find Qm where MR = MC. Go vertically up to D for the price. Never read price from MR.
  • Profit rectangle = (Pm − ATC at Qm) × Qm.
  • DWL triangle sits between D and MC, from Qm to where MC crosses D.
  • For a natural monopoly, draw ATC falling throughout with MC below it. Show that P = MC generates a loss.
  • A lump-sum tax shifts ATC up but leaves MC unchanged: price and quantity do not change. A per-unit tax shifts MC up: price rises, quantity falls. Examiners love this contrast.
✍️ Cambridge A-Level — The 25-Mark Structure

“Evaluate the view that monopoly is always against the consumer interest.”

  1. Define monopoly; establish MR < P from the downward-sloping demand curve.
  2. Derive P > MC at the profit-maximising output. Draw the deadweight loss. Analysis marks.
  3. Note the failure of both allocative and productive efficiency, contrasting explicitly with perfect competition.
  4. Then deepen it. Cite Harberger: the triangle is empirically small. Cite Tullock and Posner: rent-seeking dissipates the far larger rectangle. Cite Leibenstein: X-inefficiency shifts the whole cost curve.
  5. Then invert it. Schumpeter: monopoly profit funds and rewards innovation. Arrow’s replacement effect and the Aghion inverted-U qualify this.
  6. Economies of scale: a natural monopoly may deliver lower prices than a fragmented industry could.
  7. Price discrimination: first-degree discrimination is allocatively efficient. The objection to it is distributive, not efficiency-based.
  8. Contestability (Baumol): the threat of entry may discipline a monopolist even with one firm.
  9. Conclude conditionally on barriers to entry, the pace of technological change, and whether the industry is naturally monopolistic.
⚠️ Common Errors
  • Reading the monopoly price off the MR curve. Price comes from the demand curve.
  • Claiming a monopolist “charges whatever it likes.” It is constrained by the demand curve. It picks a point on that curve, not a point above it.
  • Saying a monopolist always makes supernormal profit. Only if demand lies above ATC somewhere.
  • Drawing a monopoly supply curve. There is none.
  • Presenting the DWL triangle as the total cost of monopoly. Harberger showed it is the smallest of the three costs.
  • Treating price discrimination as unambiguously bad. Perfect discrimination eliminates deadweight loss entirely.
  • Claiming a lump-sum tax on a monopolist lowers prices. It does not touch MC, so Q and P are unchanged. Only profit falls.

Summary

A monopolist faces the market demand curve, so MR < P, so profit maximisation delivers P > MC. Output is restricted, allocative efficiency fails, and barriers to entry preserve supernormal profit indefinitely.

That is the textbook account, and Harberger showed in 1954 that the harm it identifies is small. The real costs lie elsewhere: in the resources firms burn competing for the monopoly rent (Tullock), and in the managerial slack that no competitor exists to discipline (Leibenstein). Against these stands Schumpeter’s argument that the rent is the prize that induces innovation — an argument neither refuted nor confirmed, and empirically resolved only into an inverted U.

Rockefeller’s fortune rose when his monopoly was dismantled. The triangle never explained that. The other two costs do.


🧠 Exercises for Further Thought

Exercise 1 — If Rent-Seeking Dissipates the Rent, Why Does Anyone Seek It?

Posner argued that competitive rent-seeking dissipates the entire monopoly rectangle, so the expected profit from seeking a monopoly is zero. But firms manifestly do spend on lobbying, and manifestly do earn positive returns on it — some estimates of the return to corporate lobbying are extraordinarily high.

Reconcile these. Consider: is the rent-seeking “contest” actually competitive, or do incumbents possess a first-mover advantage in the political market that entrants lack? If rent-seeking is itself an imperfectly competitive activity, does Posner’s full-dissipation result survive — and if not, is the true social cost of monopoly greater or smaller than he claimed?

📄 Read: Posner, R. A. (1975). “The Social Costs of Monopoly and Regulation.” Journal of Political Economy, 83(4), 807–827. Read alongside Tullock, G. (1980), “Efficient Rent Seeking,” and note precisely which assumption delivers full dissipation.

Exercise 2 — Can a Network Monopoly Be Regulated Without Being Destroyed?

In a network industry, the product improves with market share. Fragmenting the monopolist makes the product worse for everyone. Yet leaving it intact permits the exercise of market power. This is the structure of the Microsoft and Google cases.

Design a remedy. Consider interoperability mandates, data portability, structural separation of the platform from the products sold on it, and behavioural conduct rules. For each, identify what economic mechanism it targets and what it destroys. Then ask the harder question: is a network monopoly simply a natural monopoly in information, and if so, should it be regulated like a utility rather than prosecuted like a cartel?

📄 Read: Baumol, W. J., Panzar, J. C., & Willig, R. D. (1982). Contestable Markets and the Theory of Industry Structure. Then read Stigler, G. J. (1971), “The Theory of Economic Regulation,” Bell Journal of Economics, 2(1), 3–21, and assess whether your proposed regulator would survive capture.

References

  1. Aghion, P., Bloom, N., Blundell, R., Griffith, R., & Howitt, P. (2005). Competition and Innovation: An Inverted-U Relationship. Quarterly Journal of Economics, 120(2), 701–728.
  2. Arrow, K. J. (1962). Economic Welfare and the Allocation of Resources for Invention. In The Rate and Direction of Inventive Activity. NBER/Princeton University Press.
  3. Averch, H., & Johnson, L. L. (1962). Behavior of the Firm Under Regulatory Constraint. American Economic Review, 52(5), 1052–1069.
  4. Baumol, W. J., Panzar, J. C., & Willig, R. D. (1982). Contestable Markets and the Theory of Industry Structure. Harcourt Brace Jovanovich.
  5. Harberger, A. C. (1954). Monopoly and Resource Allocation. American Economic Review, 44(2), 77–87.
  6. Leibenstein, H. (1966). Allocative Efficiency vs. “X-Efficiency.” American Economic Review, 56(3), 392–415.
  7. Lerner, A. P. (1934). The Concept of Monopoly and the Measurement of Monopoly Power. Review of Economic Studies, 1(3), 157–175.
  8. McGee, J. S. (1958). Predatory Price Cutting: The Standard Oil (N.J.) Case. Journal of Law and Economics, 1, 137–169.
  9. Nickell, S. J. (1996). Competition and Corporate Performance. Journal of Political Economy, 104(4), 724–746.
  10. Pigou, A. C. (1920). The Economics of Welfare. London: Macmillan.
  11. Posner, R. A. (1975). The Social Costs of Monopoly and Regulation. Journal of Political Economy, 83(4), 807–827.
  12. Robinson, J. (1933). The Economics of Imperfect Competition. London: Macmillan.
  13. Schumpeter, J. A. (1942). Capitalism, Socialism and Democracy. New York: Harper & Brothers.
  14. Stigler, G. J. (1971). The Theory of Economic Regulation. Bell Journal of Economics and Management Science, 2(1), 3–21.
  15. Tullock, G. (1967). The Welfare Costs of Tariffs, Monopolies, and Theft. Western Economic Journal, 5(3), 224–232.

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