Transcript Chapter 3

CHAPTER 3
Thinking Like an Economist
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Copyright © 2002 by The McGraw-Hill Companies, Inc. All rights reserved.
Questions
• Is economics a science?
• What do economists mean by a
model?
• Why do economists use mathematical
models so much?
• What patterns and habits of thought
must you learn to successfully think
like an economist?
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Copyright © 2002 by The McGraw-Hill Companies, Inc. All rights reserved.
Economics
• is a social science
– focuses on human beings and how they
behave
• debates within economics last longer than
those in natural sciences
– less likely to end in consensus
• economists are unable to undertake largescale experiments
• the subjects studied by economists--people-have minds of their own
– expectations of the future play an important role
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The Importance of
Expectations: An Example
• The stock market crash of 1929
changed what Americans expected
about the future of the economy
 spending
 production
layoffs
 income
• Expectations that future income would
be lower became realized
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Figure 3.1 - The Stock Market, 1928-1932
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Economics
• is a quantitative science
– uses arithmetic to measure economic
variables of interest
– uses mathematical models to relate
economic variables of interest
• involves a particular way of thinking about
the world using
– unique technical language
– a specific set of data
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Copyright © 2002 by The McGraw-Hill Companies, Inc. All rights reserved.
Economists
• use a special set of analogies and
metaphors to describe the functioning
of the macroeconomy
– curves “shift”
– money has a “velocity”
– the central bank “pushes the economy up
the Phillips curve”
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Figure 3.2 - Pushing the Economy Up the
Phillips Curve
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Dominant Concepts
• the image of the “circular flow of
economic activity”
• the use of the word “market”
• the idea of “equilibrium”
• use of graphs and diagrams
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– equations depicted by geometric curves
– situations of equilibrium occur where
curves cross
– changes in economy demonstrated by
shifts in the curves
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The Circular Flow
• patterns of spending, income, and
production flowing through the
economy
– flow of purchasing power
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The Circular Flow
• “income side”
– firms buy the factors of production from
households
– money payments flow from firms to
households
• “expenditure side”
– households buy goods and services from
firms
– money payments flow from households to
firms
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Figure 3.3 - The Circular Flow Diagram
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Circular Flow
• can be made to be more realistic by
adding
– the government
– financial markets
– international trade and finance
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Figure 3.4 - The Circular Flow of
Economic Activity
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Different Measures of the
Circular Flow
• “expenditure side” measure
– consumption
– investment
– government purchases
– net exports
• “income side” measure
– purchases of labor, capital, and natural
resources owned directly or indirectly by
households
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Copyright © 2002 by The McGraw-Hill Companies, Inc. All rights reserved.
Different Measures of the
Circular Flow
• “uses of income” measure
– where households decide to use their
income
• saving
• taxes
• consumption
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Markets
• are used as a metaphor for the
complex processes of matching and
exchange that take place in the
economy
– economists assume that buyers and
sellers are well-informed about prevailing
prices and quantities
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Copyright © 2002 by The McGraw-Hill Companies, Inc. All rights reserved.
Equilibrium
• is a point (or points) of balance at
which some economic quantity is
neither rising nor falling
– once equilibrium is identified, economists
can determine how fast economic forces
will push the economy to the points of
equilibrium
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Graphs and Equations
• an algebraic equation relating two
variables can also be represented as a
curve drawn on a graph
• the solution to a set of two equations
is the point on a graph where the two
curves that represent the equations
intersect
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Figure 3.5 - Two Forms of the Production
Function
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Using Graphs Instead of
Equations
• behavioral relationships become
curves that shift around on a graph
• conditions of economic equilibrium
can be represented by the points
where the curves describing
behavioral relationships intersect
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Using Graphs Instead of
Equations
• changes in the state of the economy
can be shown as movements in the
intersection of the curves
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Building Models
• restrict the problem to only a few
behavioral relationships and
equilibrium conditions
• capture these relationships and
equilibrium conditions in simple
algebraic equations
– use diagrams to represent the equations
• apply the model to the real world
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Important Concepts in
Macroeonomic Models
• representative agents
– assume that all participants in the
economy are the same
– examine the decision-making of one
individual and then generalize to the
economy as a whole
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Important Concepts in
Macroeonomic Models
• opportunity costs
– occur when any decision is made
– measured by the value of the best
alternative foregone
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Important Concepts in
Macroeonomic Models
• expectation formation
– macroeconomic models must explain
• the amount of time people spend thinking
about the future
• the information that people have available
• the rules of thumb used to turn information
into expectations
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Important Concepts in
Macroeonomic Models
• expectation formation
– static expectations
• decision makers do not think about the future
– adaptive expectations
• decision makers assume that the future is
going to be like the recent past
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Important Concepts in
Macroeonomic Models
• expectation formation
– rational expectations
• decision makers spend as much time as they
can thinking about the future and know as
much about the structure and behavior of the
economy as the model builder does
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Building and Solving an
Economic Model
• write equations that represent
behavioral relationships
– state how the “effects” are related to the
“causes”
• draw a diagram to help visualize the
relationship
• consider equilibrium conditions
– can be shown as intersections on diagram
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Building and Solving an
Economic Model: An Example
• The production function relates
– the economy’s capital-labor ratio (K/L)
– the level of technology or efficiency of the
labor force (E)
– the level of real GDP per worker (Y/L)
Y/L  F(K/L, Et )
• Cobb-Douglas production function
Y/L  (K/L)  E1t- 
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Building and Solving an
Economic Model: An Example
• Equilibrium condition for balanced
growth
– the ratio of the economy’s capital stock
(K) to its level of output (Y) must be
constant
s
K/Y  * 
ng
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Building and Solving an
Economic Model: An Example
• Equilibrium condition for balanced
growth
s
K/Y  κ* 
ngδ
• s=share of total income in the economy
saved and invested
• n=proportional growth rate of the labor force
• g=proportional growth rate of the efficiency
of the labor force
• =the depreciation rate
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Building and Solving an
Economic Model: An Example
• arithmetic can be used to determine
the steady-state output per worker
– Let E=$10,000, =1/2, s=25%, n=1%,
g=1%, and =3%.
s
25%
K/Y  κ* 

5
n  g  δ 1%  1%  3%
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Building and Solving an
Economic Model: An Example
s
25%
K/Y  κ* 

5
n  g  δ 1%  1%  3%
• since K/Y=5, this must imply that
K/L=5  Y/L
• substituting for  and Et in the CobbDouglas production function
(0.5)
Y/L  (K/L)
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(0.5)
 10,000
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Building and Solving an
Economic Model: An Example
• in equilibrium, both conditions must
hold
K/L  5  Y/L  5  K/L  100
K/L  $250,000
Y/L  $50,000
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Building and Solving an
Economic Model: An Example
• algebra can be used to determine the
steady-state output per worker
Y/L  (K/L)  E1-

1- 
Y/L  [(Y/L)  (K/Y)]  E
(Y/L)1-  (K/Y)  E1-
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Building and Solving an
Economic Model: An Example

1 
(Y/L)  (K/Y)
E
• putting in the balanced-growth
condition


s

(Y/L)  
n  g   
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
1 
E
Copyright © 2002 by The McGraw-Hill Companies, Inc. All rights reserved.
Building and Solving an
Economic Model: An Example
• Let E=$10,000, =1/2, s=25%,
n=1%, g=1%, and =3%
0.25


(Y/L)  

 .01  .01  .03 
0 .5
0 .5
 10,000
(Y/L)  $50,000
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Copyright © 2002 by The McGraw-Hill Companies, Inc. All rights reserved.
Building and Solving an
Economic Model: An Example
• graphs can also be used to show the
steady-state output per worker
– the production function can be drawn
with output per worker (Y/L) on the
vertical axis and capital per worker (K/L)
on the horizontal axis
– the equilibrium condition for balanced
growth can also be shown
• K/L=s/(n+g+)
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Copyright © 2002 by The McGraw-Hill Companies, Inc. All rights reserved.
Figure 3.6 - Equilibrium Output per Worker
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The Advantages of Using
Algebra
• best way to summarize cause-andeffect behavioral relationships
– allows us to consider different possible
systematic relationships by changing the
value of parameters
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Figure 3.7 - A Single Equation, a Host
of Relationships
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Figure 3.8 - Changing Parameter Values and the
Shape of the Cobb-Douglas Production Function
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Figure 3.9 - The Effect of Changes in the
Efficiency of Labor on the Shape of the
Production Function
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Copyright © 2002 by The McGraw-Hill Companies, Inc. All rights reserved.
Chapter Summary
• Don’t be surprised to find economists’
ways of thinking strange and new-that is always the case when you
learn any new intellectual discipline
• Don’t be surprised to find economics
more abstract than you thought
– Today’s economic courses focus more on
analytic tools and chains of reasoning
and less on institutional descriptions
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Copyright © 2002 by The McGraw-Hill Companies, Inc. All rights reserved.
Chapter Summary
• Economics is a relatively
mathematical subject because so
much of what it analyzes can be
measured
– Economists use arithmetic to count things
and use algebra because it is the best
way to analyze and understand
arithmetic
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Chapter Summary
• When macroeconomists build models,
they usually follow four key strategies
– strip down a complicated process to a
few economy-wide behavioral
relationships and equilibrium conditions
– ignore differences between people in the
economy
– look at opportunity costs
– focus on expectations of the future
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Copyright © 2002 by The McGraw-Hill Companies, Inc. All rights reserved.