Transcript Slide 1

CHAPTER 3
TOOLS OF
NORMATIVE
ANALYSIS
McGraw-Hill/Irwin
Copyright © 2008 by The McGraw-Hill Companies, Inc. All rights reserved.
Economic Analysis

Positive Analysis


Analysis Based on Fact
Normative Analysis

Analysis Based on Judgment
3-2
Welfare Economics
Welfare Economics


branch of economic theory concerned with the
social desirability of alternative economic states
Pareto Efficient Allocation

An allocation of resources such that no person
can be made better off without making another
person worse off.
3-3
Edgeworth Box
Eve
y
0’
Fig leaves per year
r
v
u
0
Adam
w
s
x
Apples per year
Edgeworth Box
3-4
Edgeworth Box
Eve
y
0’
Fig leaves per year
r
v
u
0
Adam
w
s
x
Apples per year
Edgeworth Box
3-5
Edgeworth Box
Eve
y
0’
Fig leaves per year
r
v
u
0
Adam
w
s
x
Apples per year
Edgeworth Box
3-6
Indifference curves in Edgeworth Box
r
Eve
0’
E1
Fig leaves per year
E2
E3
A3
A2
A1
s
0
Adam
Apples per year
Edgeworth Box
3-7
Where is a Pareto Efficient Point?
3-8
Pareto Efficiency in Consumption

MRSaf

Marginal rate of substitution of apples for fig
leaves

Ratio of Marginal Utilities

Slope of the Indifference Curve
Adam
MRSaf
Eve
= MRSaf
3-9
The First Fundamental Theorem of Welfare
Economics
Adam
MRSaf = 1/3
Eve
MRSaf = 2/3

5 Minute Activity with Partner

Suppose we have the situation above, show that
this is not Pareto efficient.

Hint: What kind of trade would happen in this
situation?
3-10
The First Fundamental Theorem of Welfare
Economics
Adam
MRSaf = Pa/Pf
Eve
MRSaf = Pa/Pf
Adam
Eve
MRSaf = MRSaf
Note: We can see this clearly from utility
maximization.
3-11
Fig leaves per year
Production Possibilities Curve(Frontier)
C
│Slope│ =
marginal rate of
transformation
w
y
0
C
x
z
Apples per year
3-12
Marginal Rate of Transformation

MRTaf

Marginal rate of transformation of apples for fig
leaves

MCa/MCf


MCa = cost of apples = Δ Figs

MC in the Picture (OCs!)
Slope of PPF
3-13
Efficiency Conditions with Variable
Production
Adam
Eve
MRTaf = MRSaf = MRSaf

5 Minute Activity with Partner

Suppose we have the following:

MRS = ¼ vs. MRT = ¾

Why is this not efficient?

i.e. How could a benevolent dictator make the
situation better?
3-14
The First Fundamental Theorem of Welfare
Economics
MCa = Pa
MCf = Pf
MCa/MCf = Pa/Pf
MRTaf = Pa/Pf
Pa/Pf = MCa/MCf
Note: We can see this clearly from utility
maximization.
3-15
The First Fundamental Theorem of Welfare
Economics


Assumptions:

Perfect Competition

Existing Markets
Pareto Efficient Allocation Naturally Emerges


Invisible Hand
Competitive Equilibrium is Pareto Efficient

Define Competitive Equilibrium
3-16
Efficiency versus Equity
Eve
0’
Fig leaves per year
r
q
iii
p5
s
0
Adam
p3
Apples per year
Edgeworth Box
3-17
Adam’s utility
Utility Possibilities Curve
U
p3
p5
q
U
Eve’s utility
3-18
Adam’s utility
Social Indifference Curve
W = F(UAdam, UEve)
Increasing
social
welfare
Eve’s utility
3-19
Adam’s utility
Maximizing Social Welfare
i
iii
ii
Eve’s utility
3-20
Second Welfare Theorem

Pareto Efficient Allocations can be a
Competitive Equilibrium with Transfers

Equity

Efficiency

We can pick any PE Allocation!

Problem?
3-21
Market Failure

Market Power

Monopoly/Monopolistic Competition

Violation?
3-22
Market Failure

Nonexistence of Markets

Asymmetric Information

Job Insurance

Moral Hazard
3-23
Market Failure

Nonexistence of Markets


Externality

Pa/Pf = MCa/MCf

Social MC > MC
Free Rider
3-24
Problems with Welfare Economics

Individualistic Outlook

Good Society = Happy Society Members


Merit Goods


Subjective
National Endowment for the Arts
Results Orientation

Not Process

Dictator?
3-25
Buying into Welfare Economics


Coherent framework for Analyzing Policy

Will it have desirable distributional
consequences?

Will it enhance efficiency?

Can it be done at a reasonable cost?
If no, leave it alone!
3-26