Markets, Efficiency And The Public Interest

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Markets, Efficiency and the Public Interest

Markets, Efficiency and the Public Interest

Efficiency under Perfect Competition

EFFICIENCY UNDER PERFECT COMPETITION • Defining social efficiency – Pareto improvements – Pareto optimality

• Private efficiency – ‘rational’ economic behaviour – equating marginal benefits and marginal costs

EFFICIENCY UNDER PERFECT COMPETITION • Achieving social efficiency under perfect competition – efficiency in consumption: MU = P – efficiency in production: P = MC

Maximum total surplus under perfect competition £

MC

Pe

D = MU O

Qe

Q

Maximum total surplus under perfect competition £

MC

A Pe

B D = MU

C O

Qe

Q

EFFICIENCY UNDER PERFECT COMPETITION • Achieving social efficiency under perfect competition – efficiency in consumption: MU = P – efficiency in production: P = MC – assumption of no externalities

EFFICIENCY UNDER PERFECT COMPETITION • Achieving social efficiency under perfect competition – efficiency in consumption: MU = P – efficiency in production: P = MC – assumption of no externalities – social efficiency in goods markets: MSB = MSC

Maximum total surplus under perfect competition £

MC

A Pe

B D = MU

C O

Qe

Q

EFFICIENCY UNDER PERFECT COMPETITION • Achieving social efficiency under perfect competition – efficiency in consumption: MU = P – efficiency in production: P = MC – assumption of no externalities – social efficiency in goods markets: MSB = MSC – social efficiency in factor markets: MSBf = MSCf

EFFICIENCY UNDER PERFECT COMPETITION • Achieving social efficiency under perfect competition – efficiency in consumption: MU = P – efficiency in production: P = MC – assumption of no externalities – social efficiency in goods markets: MSB = MSC – social efficiency in factor markets: MSBf = MSCf

• Interdependence, efficiency and the invisible hand

The interdependence of goods and factor markets

FIRMS (suppliers of goods and services, demanders of factor services) HOUSEHOLDS (demanders of goods and services, suppliers of factor services)

The interdependence of goods and factor markets £

P

D1 = MU1 = MSBG1

O

Q

£

(1) Consumer demand

The interdependence of goods and factor markets (2) Producer supply

£ Goods P

S = MC = MSCG

D1 = MU1 = MSBG1

O

Q Goods

£

(1) Consumer demand

The interdependence of goods and factor markets (2) Producer supply

£ Goods P

S

P1 D1 O

Q1

Q

Goods

£

(1) Consumer demand

The interdependence of goods and factor markets (3) Factor demand

£

(2) Producer supply

£ Goods

P

P

S

P1 D1 = MRPF1 = MSBF1 O

Q

D1 O

Q1

Q

Goods

£

£

(1) Consumer demand

The interdependence of goods and factor markets (3) Factor demand

£

(2) Producer supply

£

Factor services P

S = MDUF = MSCF

Goods P

S

P1 D1 = MRPF1 = MSBF1 O

Q Factor services

(4) Factor supply

£

D1 O

Q1

Q

Goods

£

(1) Consumer demand

The interdependence of goods and factor markets (3) Factor demand

£

(2) Producer supply

£

Factor services P

Goods P

S

PF1

S

P1 D1

O

QF 1

Q Factor services

(4) Factor supply

£

D1 O

Q1

Q

Goods

£

(1) Consumer demand

The interdependence of goods and factor markets (3) Factor demand

£

(2) Producer supply

£

Factor services P

Goods P

S

S

P2 P1

PF1

D2 = MU2 = MSBG2

D1 O

QF 1

Q Factor services

(4) Factor supply

£

D1 Q1 Q2

O

Q

Goods

£

(1) Consumer demand

The interdependence of goods and factor markets (3) Factor demand

£

£

Factor services P

Goods P

S

PF2 PF1

D2 = MRPF2 D1

O

QF 1 QF 2

Q

Factor services (4) Factor supply

(2) Producer supply

£

S

P2 P1

D2 = MU2 = MSBG2

= MSBF2

D1 Q1 Q2

O

Q

Goods

£

(1) Consumer demand

Markets, Efficiency and the Public Interest

Social Efficiency: Intermediate Analysis

SOCIAL EFFICIENCY: INTERMEDIATE ANALYSIS • Private efficiency in goods markets – in consumption: MUX / MUY (MRS) = PX / PY – in production: MCX / MCY (MRT) = PX / PY

• Social efficiency in goods markets – between consumers: MRSa = MRSb ... = MRSn – between producers: MRTg = MRTh ... = MRTn – in exchange (assuming no externalities): social MRS = social MRT

SOCIAL EFFICIENCY: INTERMEDIATE ANALYSIS

• Social efficiency in factor markets • The achievement of general equilibrium

Social efficiency under perfect competition

Good Y

Production possibility curve

Slope = MRT O Good X

Social efficiency under perfect competition

Good Y

Social indifference curves

Slope = MRS I3 I2

Slope = MRT

I1

O Good X

Social efficiency under perfect competition Market price ratio

Good Y

MRS = PX / PY = MRT

s Slope = MRS I3

Slope = PX / PY

I2

Slope = MRT

I1

O Good X

Markets, Efficiency and the Public Interest

The Case for Government Intervention

CASE FOR GOVERNMENT INTERVENTION • Externalities – External costs of production MSC > MC

External costs in production

Costs and benefits

MC = S

P

D

O

Q1 Quantity

External costs in production

Costs and benefits

MSC

P

MC = S

D External cost

O

Q2 Social optimum

Quantity

Q1

CASE FOR GOVERNMENT INTERVENTION • Externalities – External costs of production MSC > MC – External benefits of production MSC < MC

External benefits in production

Costs and benefits

MC = S

P

O

D

Q1 Quantity

External benefits in production

Costs and benefits

MC = S MSC

External benefit P

O

D

Q1 Quantity

Q2

Social optimum

External costs and benefits in production

D

P External cost

O

Q2

Q1

Quantity

(a ) External costs

MC = S MSC Costs and benefits (£)

Costs and benefits (£)

MSC MC = S

External benefit P

O

D

Q1

Q2

Quantity

(b) External benefits

CASE FOR GOVERNMENT INTERVENTION • Externalities – External costs of production MSC > MC – External benefits of production MSC < MC – External costs of consumption MSB < MB

Costs and benefits

External costs in consumption

P

D

(MB) MU = D

O

Q1 Quantity

Costs and benefits

External costs in consumption

External cost

P

D

(MB) MU = D MSB O Social optimum

Q2

Q1 Quantity

CASE FOR GOVERNMENT INTERVENTION • Externalities – External costs of production MSC > MC – External benefits of production MSC < MC – External costs of consumption MSB < MB – External benefits of consumption MSB > MB

Costs and benefits

External benefits in consumption

P

D

(MB) MU = D

O

Q1 Quantity

External benefits in consumption

Costs and benefits

External benefit

P

D MSB (MB) MU = D

O

Q1 Quantity

Q2

Social optimum

External cost P

P

Costs and benefits (£)

Costs and benefits (£)

External costs and benefits in consumption

External benefit

P

P MSB MB

MB MSB O

Q2

Q1 Car miles

(a ) External costs

O

Q1

Q2

Rail miles

(b) External benefits

CASE FOR GOVERNMENT INTERVENTION • Public goods – Non-rivalry – Non-excludability: free-rider problem

• Common resources – equilibrium use of a common resource

Fishing in open-access fishing grounds £

AC = MC

ARP O

Number of boats

MRP

Fishing in open-access fishing grounds £ Equilibrium: well beyond Thethe collective optimum optimum Beyond this point no for boat owners more fish can be caught

AC = MC

ARP O

B1

B2

B3

MRP

Number of boats

CASE FOR GOVERNMENT INTERVENTION • Public goods – Non-rivalry – Non-excludability: free-rider problem

• Common resources – equilibrium use of a common resource – the tragedy of the commons

CASE FOR GOVERNMENT INTERVENTION • Public goods – Non-rivalry – Non-excludability: free-rider problem

• Common resources – equilibrium use of a common resource – the tragedy of the commons – current-day examples

CASE FOR GOVERNMENT INTERVENTION • Public goods – Non-rivalry – Non-excludability: free-rider problem

• Common resources – equilibrium use of a common resource – the tragedy of the commons – current-day examples

• Market power

CASE FOR GOVERNMENT INTERVENTION • Public goods – Non-rivalry – Non-excludability: free-rider problem

• Common resources – equilibrium use of a common resource – the tragedy of the commons – current-day examples

• Market power – lack of Pareto optimality

A monopolist producing less than the social optimum £ MC

P1

MC1

MR O

Monopoly output

Q1

AR Q

A monopolist producing less than the social optimum £ MC = MSC

P1 P2 = MSB = MSC

MC1

MR O

Monopoly output

Q1

Q2

AR = MSB Q Perfectly competitive output

CASE FOR GOVERNMENT INTERVENTION • Public goods – Non-rivalry – Non-excludability: free-rider problem

• Common resources – equilibrium use of a common resource – the tragedy of the commons – current-day examples

• Market power – lack of Pareto optimality – deadweight loss under monopoly

Deadweight loss under monopoly MC

£

(= S under perfect competition)

Consumer surplus

Ppc

a Producer surplus

AR = D O

Qpc Q (a) Industry equilibrium under perfect competition

Deadweight loss under monopoly MC

£

(= S under perfect competition)

Pm Ppc

O

Consumer surplus

Deadweight welfare loss

b a

Producer surplus

AR = D

MR Qpc

Qpc

(b) Industry equilibrium under monopoly

Q

Deadweight loss under monopoly MC

£

(= S under perfect competition)

Perfect competition

Consumer surplus

Ppc

a Producer surplus

AR = D O

Qpc Q (a) Industry equilibrium under perfect competition

Deadweight loss under monopoly MC

£

(= S under perfect competition)

Monopoly

Pm Ppc

O

Consumer surplus

Deadweight welfare loss

b a

Producer surplus

AR = D

MR Qpc

Qpc

(b) Industry equilibrium under monopoly

Q

CASE FOR GOVERNMENT INTERVENTION • Ignorance and uncertainty • Immobility of factors and time lags • Protecting people’s interests – dependants – merit goods

• Other objectives • Possible conflict between objectives • Limitations of economics in assisting policy making

Markets, Efficiency and the Public Interest

Forms of Government Intervention

FORMS OF GOVERNMENT INTERVENTION • The problem of the second best – the first-best world – the second-best solution to market distortions

• Taxes and subsidies – to correct externalities • the first-best world

Using taxes to correct a market distortion (“first-best” world)

Costs and benefits

MC = S

P

D

O

Q1 Quantity

Using taxes to correct a market distortion (“first-best” world)

Costs and benefits

MSC

P

MC = S

D External cost

O

Q2 Social optimum

Quantity

Q1

Using taxes to correct a market distortion (“first-best” world)

Costs and benefits

MSC

MC = S

Optimum tax = MSC – MC

P

D

MC

O

Q2 Quantity

Q1

Using subsidies to correct a market distortion (“first-best” world)

Costs and benefits

MC = S

P

O

D

Q1 Quantity

Using subsidies to correct a market distortion (“first-best” world)

Costs and benefits

MC = S MSC

External benefit P

O

D

Q1 Quantity

Q2

Social optimum

Using subsidies to correct a market distortion (“first-best” world)

MC = S MSC

Costs and benefits

MC Optimum subsidy = MC – MSC P

O

D

Q1 Quantity

Q2

FORMS OF GOVERNMENT INTERVENTION • The problem of the second best – the first-best world – the second-best solution to market distortions

• Taxes and subsidies – to correct externalities • the first-best world • second-best tax and subsidy policies

Using taxes to correct for externalities: firms with monopoly power £ MC

Monopoly price and output

P1

D = MSB MR O

Q1

Q

Using taxes to correct for externalities: firms with monopoly power £

MSC

P2 P1

MC

Optimum price and output

D = MSB MR O

Q2 Q1

Q

Using taxes to correct for externalities: firms with monopoly power £

MSC

MC + tax MC

P2 P1

Optimum tax on the monopoly

Optimum tax

D = MSB MR

O

Q2 Q1

Q

Using taxes to correct for externalities: firms with monopoly power £

MSC

MC + tax MC

P2 P1

Continuing excess profits can be reduced by a further lump-sum tax Optimum tax

D = MSB MR

O

Q2 Q1

Q

FORMS OF GOVERNMENT INTERVENTION • The problem of the second best – the first-best world – the second-best solution to market distortions

• Taxes and subsidies – to correct externalities • the first-best world • second-best tax and subsidy policies

– to correct for monopoly

FORMS OF GOVERNMENT INTERVENTION • The problem of the second best – the first-best world – the second-best solution to market distortions

• Taxes and subsidies – to correct externalities • the first-best world • second-best tax and subsidy policies

– to correct for monopoly • use of lump-sum taxes plus subsidies

Using a lump-sum tax to reduce monopoly profits £ MC

P =AR

MR O

Q1

AR = MSB Q

Using a lump-sum tax to reduce monopoly profits £ MC

AC

P =AR

Profit (no tax) AC

MR O

Q1

AR = MSB Q

Using a lump-sum tax to reduce monopoly profits £

1. Acceptable profit 2. Lump sum tax necessary to achieve acceptable profit

MC

AC

+ lump-sum tax

AC

P1

1 AC + tax AC

2

MR O

Q1

AR = MSB Q

FORMS OF GOVERNMENT INTERVENTION • The problem of the second best – the first-best world – the second-best solution to market distortions

• Taxes and subsidies – to correct externalities • the first-best world • second-best tax and subsidy policies

– to correct for monopoly • use of lump-sum taxes plus subsidies

– advantages and disadvantages of taxes and subsidies

£

Deadweight loss from an indirect tax Before-tax situation

S

P1

D O

Q1

Q

£

Deadweight loss from an indirect tax Before-tax situation

S

Consumer surplus P1

D O

Q1

Q

£

Deadweight loss from an indirect tax Before-tax situation

S

Consumer surplus P1

Producer surplus D O

Q1

Q

£

Deadweight loss from an indirect tax S + tax S

P2 P1 P2 − tax

D O

Q2

Q1

Q

£

Deadweight loss from an indirect tax S + tax S 1

P2

2

P1

3 5

4

P2 − tax

6 D O

Q2

Q1

Q

£

Deadweight loss from an indirect tax S + tax S 1

P2

2

P1

3 5

4

P2 − tax

6 D O

Q2

Q1

Q

£

Deadweight loss from an indirect tax S + tax S 1

P2

2

P1

3 5

4

P2 − tax

6 D O

Q2

Q1

Q

£

Deadweight loss from an indirect tax Tax revenue for government

S + tax S

1 P2

2

P1

3 5

4

P2 − tax

6 D O

Q2

Q1

Q

£

Deadweight loss from an indirect tax S + tax Deadweight loss from tax

S

1 P2

2

P1

3 5

4

P2 − tax

6 D O

Q2

Q1

Q

FORMS OF GOVERNMENT INTERVENTION • Changes in property rights – the problem of limited property rights – extending property rights – the Coase theorem – limitations of this solution

• Legal controls – laws prohibiting behaviour that imposes external costs – laws to regulate monopoly power – laws to prevent firms from exploiting people’s ignorance

FORMS OF GOVERNMENT INTERVENTION • Regulatory bodies • Price controls – high minimum prices – low maximum prices

• Provision of information • The direct provision of goods and services – providing public goods – other goods – making rational decisions

• Public ownership

Markets, Efficiency and the Public Interest

Cost–Benefit Analysis

COST–BENEFIT ANALYSIS • The procedure • Identifying costs and benefits – costs • direct private monetary • external monetary • external non-monetary

– benefits • direct private monetary • private non-monetary

Private non-monetary benefits (consumer surplus) £

50p

D O

Q1

Q

Private non-monetary benefits (consumer surplus) £

Private non-monetary benefit

Consumer surplus 50p

D O

Q1

Q

COST–BENEFIT ANALYSIS • The procedure • Identifying costs and benefits – costs • direct private monetary • external monetary • external non-monetary

– benefits • direct private monetary • private non-monetary • external

COST–BENEFIT ANALYSIS • Measuring costs and benefits – direct private monetary costs and benefits – non-monetary private benefits – monetary externalities – non-monetary externalities

• Risk and uncertainty – sensitivity analysis

COST–BENEFIT ANALYSIS • Discounting – working out the NPV – choosing the discount rate

• The distribution of costs and benefits – the strict Pareto criterion – the Hicks–Kaldor criterion – taking specific account of redistributive consequences

Markets, Efficiency and the Public Interest

The Case for Laissez-Faire

THE CASE FOR LAISSEZ-FAIRE • The growth of libertarian thinking – the neo-Austrian school and its influence on radical-right thinking – libertarian policies of governments

• Drawbacks of government intervention – shortages and surpluses – poor information – bureaucracy and inefficiency – lack of market incentives – shifts in government policy – lack of freedom for the individual

THE CASE FOR LAISSEZ-FAIRE • Advantages of the free market – automatic adjustments – dynamic advantages of capitalism – high degree of competition even under monopoly/oligopoly

• Judging the arguments

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