INTERNATIONAL ECONOMICS: THEORY, APPLICATION, AND POLICY;  Charles van Marrewijk, 2012; 1 Edgeworth Box 0Labor X L X Capital X K X Suppose we look at.

Slides:



Advertisements
Similar presentations
Ch. 2: The Economic Problem.
Advertisements

© Charles van Marrewijk, An Introduction to Geographical Economics Brakman, Garretsen, and Van Marrewijk.
International Economics: Theory, Application, and Policy, Ch. 7;  Charles van Marrewijk, Figure 7.1 Bertil Ohlin ( )
Introduction Classical economics and comparative advantage Analysis of comparative advantage Production possibility frontier and autarky Terms of trade.
A’s offer curve We have seen how to derive an ‘offer curve’, showing combinations of exports offered in exchange for imports at different price levels.
Introductory lectures on Microeconomics Lecture 1 – Markets and gains from trade Department of Management 28th September 2010 Mara Airoldi.
International Economics Tenth Edition
INTERNATIONAL ECONOMICS: THEORY, APPLICATION, AND POLICY;  Charles van Marrewijk, 2006; 1 2 countries; A and B Comparative advantage (technology differences)
International Economics: Theory, Application, and Policy, Ch. 11;  Charles van Marrewijk, Figure 11.1 Jagdish Bhagwati (1934– )
International Economics: Theory, Application, and Policy, Ch. 2;  Charles van Marrewijk, Figure 2.1 Adam Smith (1723–1790)
INTERNATIONAL ECONOMICS: THEORY, APPLICATION, AND POLICY;  Charles van Marrewijk, 2006; 1 Heckscher-Ohlin To demonstrate the Heckscher-Ohlin (HO) result.
International Economics: Theory, Application, and Policy, Ch. 27;  Charles van Marrewijk, Figure 27.1 Overview of the economic policy framework.
© Charles van Marrewijk, An Introduction to Geographical Economics Brakman, Garretsen, and Van Marrewijk.
Chapter 8 Production.
International Economics: Theory, Application, and Policy, Ch. 9;  Charles van Marrewijk, Figure 9.1 Joseph Stiglitz ( )
International Economics: Theory, Application, and Policy, Ch. 24;  Charles van Marrewijk, Figure 24.1 David Hume 1711 – 1776.
INTERNATIONAL ECONOMICS: THEORY, APPLICATION, AND POLICY;  Charles van Marrewijk, 2006; 1 Tool: production possibility frontier 0 6 2Good X Good Y A Suppose.
International Economics: Theory, Application, and Policy, Ch. 8;  Charles van Marrewijk, Figure 8.1 James Meade ( )
International Economics: Theory, Application, and Policy, Ch. 31;  Charles van Marrewijk, Figure 31.1 Maurice Obstfeld ( )
© Charles van Marrewijk, An Introduction to Geographical Economics Brakman, Garretsen, and Van Marrewijk.
International Economics: Theory, Application, and Policy, Ch. 4;  Charles van Marrewijk, Figure 4.1 Paul Samuelson (1915–)
International Economics: Theory, Application, and Policy, Ch. 14;  Charles van Marrewijk, Figure 14.1 James Peter Neary (1950 – )
International Economics: Theory, Application, and Policy, Ch. 3;  Charles van Marrewijk, Figure 3.1 David Ricardo (1772–1823)
INTERNATIONAL ECONOMICS: THEORY, APPLICATION, AND POLICY;  Charles van Marrewijk, 2006; 1 X = 10 X = 14 Constant returns to scale 7 21 Suppose 5 labor.
INTERNATIONAL ECONOMICS: THEORY, APPLICATION, AND POLICY;  Charles van Marrewijk, 2006; 1 We will use the Edgeworth-Bowley box and results from factor.
INTERNATIONAL ECONOMICS: THEORY, APPLICATION, AND POLICY;  Charles van Marrewijk, 2006; 1 An entrepeneur who wants to maximize profits can solve this.
INTERNATIONAL ECONOMICS: THEORY, APPLICATION, AND POLICY;  Charles van Marrewijk, 2006; 1 FPE and Stolper-Samuelson; tool: Lerner diagram Let’s look at.
INTERNATIONAL ECONOMICS: THEORY, APPLICATION, AND POLICY;  Charles van Marrewijk, 2006; 1 A’s offer curve We have seen how to derive an ‘offer curve’,
International Economics: Theory, Application, and Policy, Ch. 5;  Charles van Marrewijk, Figure 5.1 Harry Johnson (1923–1977)
INTERNATIONAL ECONOMICS: THEORY, APPLICATION, AND POLICY;  Charles van Marrewijk, 2006; 1 Suppose a producer is about to introduce a new good on the market;
INTERNATIONAL ECONOMICS: THEORY, APPLICATION, AND POLICY;  Charles van Marrewijk, 2006; 1 Derivation of the offer curve X Y 0 p x /p y 2 Take an economy.
International Economics: Theory, Application, and Policy, Ch. 6;  Charles van Marrewijk, Figure 6.1 Francis Edgeworth ( )
International Economics: Theory, Application, and Policy, Ch. 10;  Charles van Marrewijk, Figure 10.1 Avinash Dixit (1944 – )
Robinson Crusoe model 1 consumer & 1 producer & 2 goods & 1 factor: –two price-taking economic agents –two goods: the labor (or leisure x 1 ) of the consumer.
International Economics: Theory, Application, and Policy, Ch. 18;  Charles van Marrewijk, Figure 18.1 Milton Friedman ( )
Theory of the Firm 1) How a firm makes cost- minimizing production decisions. 2) How its costs vary with output. Chapter 6: Production: How to combine.
An entrepeneur who wants to maximize profits can solve this problem in two steps: 1. Minize production costs for any given output level 2. Using the outcome.
International Economics: Theory, Application, and Policy, Ch. 22;  Charles van Marrewijk, Figure 22.1 Irving Fisher ( )
International Economics Tenth Edition
Introduction to Neoclassical Trade Theory: Tools to Be Employed Copyright © 2010 by The McGraw-Hill Companies, Inc. All rights reserved.McGraw-Hill/Irwin.
Edgeworth Box; 1 0Labor X L X Capital X K X Suppose we look at the production possibilities for good X Then this may represent an isoquant for good X (e.g.
We will use the Edgeworth-Bowley box and results from factor price equalization (FPE) to derive Rybczynski’s theorem It applies to the effect of an increase.
International Economics: Theory, Application, and Policy, Ch. 28;  Charles van Marrewijk, Figure 28.1 Overview of the economic policy framework.
Theory of the Firm Theory of the Firm: How a firm makes cost-minimizing production decisions; how its costs vary with output. Chapter 6: Production: How.
Ch. 2: The Economic Problem. Topics Production Possibilities Frontier & Opportunity. Cost Efficient Allocation of resources Trade-off between current and.
Econ 102 SY Lecture 9 General equilibrium and economic efficiency October 2, 2008.
A Closer Look at Production and Costs
Introduction to Livestock Economics and Marketing
Chapter 7 Technology Intermediate Microeconomics:
Production.
International Economics Eleventh Edition
General Equilibrium Analysis
Ch. 2: The Economic Problem.
Copyright © Cengage Learning. All rights reserved.
What properties would we expect preferences to exhibit?
PRINCIPLES OF MICROECONOMICS
Introduction to Neoclassical Trade Theory: Tools to Be Employed
Copyright © Cengage Learning. All rights reserved.
FPE and Stolper-Samuelson; tool: Lerner diagram, 1
International Economics Twelfth Edition
Production Possibilities and Opportunity Costs
Ch. 2: The Economic Problem.
Tool: production possibility frontier; 1
FIGURE 3-1 Production Frontiers of Nation 1 and Nation 2 with Increasing Costs. Salvatore: International Economics, 7th Edition © 2001, John Wiley & Sons,
Rybczynski We will use the Edgeworth-Bowley box and results from factor price equalization (FPE) to derive Rybczynski’s theorem It applies to the effect.
How to view Opportunity Cost
Derivation of the offer curve, 1
Comparative advantage (technology differences); 1
Comparative advantage (technology differences)
Ch. 2: The Economic Problem.
Presentation transcript:

INTERNATIONAL ECONOMICS: THEORY, APPLICATION, AND POLICY;  Charles van Marrewijk, 2012; 1 Edgeworth Box 0Labor X L X Capital X K X Suppose we look at the production possibilities for good X Then this may represent an isoquant for good X (e.g. combinations of capital and labor producing 1 X) Similarly, this may be another isoquant for good X (e.g. producing 1.5 X) X=1 X=1.5

INTERNATIONAL ECONOMICS: THEORY, APPLICATION, AND POLICY;  Charles van Marrewijk, 2012; 2 0Labor Y L Y Capital Y K Y We might, however, also use our capital and labor to produce Something else, say good Y. Just as with good X we can draw combinations of inputs, capital Y and labor Y, to produce a certain level of good Y. For example, the isoquants Y=2 and Y=3 in this figure. Y=2 Y=3 Edgeworth Box

INTERNATIONAL ECONOMICS: THEORY, APPLICATION, AND POLICY;  Charles van Marrewijk, 2012; 3 Combining these two possibilities the figure on the left represents isoquants for good X and the figure on the right isoquants for good Y 0 LXLX KXKX 0 LYLY KYKY Edgeworth Box

INTERNATIONAL ECONOMICS: THEORY, APPLICATION, AND POLICY;  Charles van Marrewijk, 2012; 4 We can combine the information of these two figures into one figure Edgeworth Box 0 LXLX KXKX 0 LYLY KYKY

INTERNATIONAL ECONOMICS: THEORY, APPLICATION, AND POLICY;  Charles van Marrewijk, 2012; 5 We can combine the information of these two figures into one figure Edgeworth Box 0 LXLX KXKX 0 LYLY KYKY

INTERNATIONAL ECONOMICS: THEORY, APPLICATION, AND POLICY;  Charles van Marrewijk, 2012; 6 We can combine the information of these two figures into one figure Edgeworth Box 0 LXLX KXKX 0 LYLY KYKY

INTERNATIONAL ECONOMICS: THEORY, APPLICATION, AND POLICY;  Charles van Marrewijk, 2012; 7 We can combine the information of these two figures into one figure Edgeworth Box 0 LXLX KXKX 0 LYLY KYKY

INTERNATIONAL ECONOMICS: THEORY, APPLICATION, AND POLICY;  Charles van Marrewijk, 2012; 8 We can combine the information of these two figures into one figure Edgeworth Box 0 LXLX KXKX 0 LYLY KYKY

INTERNATIONAL ECONOMICS: THEORY, APPLICATION, AND POLICY;  Charles van Marrewijk, 2012; 9 The origin of good X is in the south- west corner LxLx KxKx OxOx LyLy KyKy OyOy A The origin of good Y is in the north- east corner L x and K x are measured relative to the O x corner L y and K y are measured relative to the O y corner Edgeworth Box

INTERNATIONAL ECONOMICS: THEORY, APPLICATION, AND POLICY;  Charles van Marrewijk, 2012; 10 LxLx KxKx OxOx LyLy KyKy OyOy L K We let K be the available capital and L the available labor Point A is not an efficient allocation of K and L for the production of X and Y This follows from the upper contour set of good Y at point A A Edgeworth Box

INTERNATIONAL ECONOMICS: THEORY, APPLICATION, AND POLICY;  Charles van Marrewijk, 2012; 11 LxLx KxKx OxOx LyLy KyKy L K A Moving K from X to Y and L from Y to X The combination of all efficient input allocations is called the contract curve Edgeworth Box Can increase the production of X without lowering the prod. of Y OyOy

INTERNATIONAL ECONOMICS: THEORY, APPLICATION, AND POLICY;  Charles van Marrewijk, 2012; 12 To test whether you understand the Edgeworth Box and the properties of CRS try to derive the special circumstances under which the ppf is a straight line (there are two distinct special cases). X Y Otherwise, the ppf is a strictly function, that is take 2 arbitrary points on the ppf, such as A and B in the figure Connect them with the red straight line, then the value of the ppf must be everywhere above this red straight line As a consequence the production possibility set is that is all points in between 2 arbitrary points that can be produced can also be produced A B concave convex, Edgeworth Box