Chapter One. 15

Economics: Scarcity and Choice. 15

 

Economic Models

 

 

Watches as Models of Time  16

Donald Elliott

Southern Illinois University-Edwardsville

Realism in Airplane Models  16

Regan Whitworth

American University of Armenia

What is an Abstraction or Model?  16

Herbert M. Bernstein

Drexel University

Models of Prospective Spouses  17

Joe A. Garwood

Valencia Community College

Economic Models and Paper Planes  17

Rose M. Rubin

University of North Texas

Logical Fallacies

 

 

Illustrating the Fallacy of Composition  21

Steven T. Call

Metropolitan State College of Denver

Common Logical Fallacies  22

Ralph Byrns

University of North Carolina-Chapel Hill

Logical Errors in Rain Dancing  22

Gary M. Galles

Pepperdine University and UCLA

Correlation vs. Causality  23

Bienvenido S. Cortes

Pittsburg State University

Graphics

 

 

Graphical Literacy  24

Michael Kuehlwein

Pomona College

Graphs and the Distribution of Grades  25

Ralph Byrns

University of North Carolina-Chapel Hill

Positive vs. Normative

 

 

Are You Positive that’s not Normative?  27

Brian Eggleston

Augustana College

Distinguishing Positive from Normative. 28

Stephen Teney

The Franciscan University of the Prairies

Ideology and Economic Analysis. 29

Robert D. Simonson

Minnesota State University-Mankato

All Economic Goals are 30Normative

Ralph Byrns

University of North Carolina-Chapel Hill

Microeconomics and Macroeconomics

 

 

Using a Watch to Distinguish Micro/Macro. 31

Jerry McElroy

Saint Mary's College‑Notre Dame

Distinguishing Macro from Micro. 31

Ralph Byrns

University of North Carolina-Chapel Hill

Scarcity and Choice

 

 

Rational Decision Making and Economics. 32

Eric K. Steger

East Central University

Scarcity and Immortality. 32

R. Michael Brown

Metropolitan State College of Denver

A Date with Scarcity and Choice. 33

Don C. Jackson

Abilene Christian University

Scarcity and the Speed of Light 33

Seymour Patterson

Truman State University, Missouri

Resources

 

 

Economic Capital vs. Financial Capital 34

Marvin L. Larson

Southwest Missouri State University

An Alternative Taxonomy of Resources. 34

Ralph Byrns

University of North Carolina-Chapel Hill

Opportunity Costs

 

 

What is an `A' Worth?. 35

Dennis C. McCornac

Kalamazoo College

Valuing Lives. 35

William L. Weber

Southeast Missouri State University

What Makes Something a Free Good?. 36

Carole E. Scott

State University of West Georgia

Does Everything Have a Price?. 36

Ralph Byrns

University of North Carolina-Chapel Hill

Economic Efficiency

 

 

Efficient Inefficiency. 37

Gary Galles

Pepperdine University and UCLA

Productive versus Allocative Efficiency. 38

John W. Reifel

Grand Valley State University

Engineering versus Economic Efficiency. 39

Carole E. Scott

State University of West Georgia

Inefficiency. 39

Ralph Byrns

University of North Carolina-Chapel Hill

Rationing in a Prisoner of War Camp. 40

Mark Evans

California State University-Bakersfield

 

 

 

 

Chapter One

 

Economics: Scarcity and Choice


 

Economic Models

Watches as Models of Time

Donald Elliott, Southern Illinois University-Edwardsville

How to introduce the concept of a "model"‑‑its purpose and evaluation. Hold up your watch. Ask: (a) Is a watch a model? (Yes) (b) Of what? (The passage of time.) (c) Must the watch duplicate the actual process of the passage of time? (Of course not; it simplifies this complex process by providing an acceptable representation of the process.) (d) Is there a unique model? (No; consider the many different mechanisms used in watches to stimulate this process‑‑springs and balance wheels, tuning forks, quartz crystals, etc.) (e) How can one evaluate the relative performance of different models? (If the models (watches) yield different predictions (times) over some period of observation, they can be evaluated relative to some benchmark which is considered to represent reality.)

Realism in Airplane Models

Regan Whitworth, American University of Armenia

Bring to class in separate boxes an elaborate plastic model airplane and a balsa glider. Display the plastic model to the class, pointing out all the "realistic" features of the model: its color, rivets, visible seams between plates, markings, etc. Then point out that it's really NOT realistic: it's made of plastic, not metal; has no seats; is not big enough to get into; and moreover, it won't do the one thing which airplanes must do: FLY!!! Remove the balsa model from its box. Point out that this model, which many people would regard as much less realistic, will fly. A demonstration is sometimes a useful diversion.

It can then be pointed out that no model is realistic, in the sense that it can't do everything the original does, or it wouldn't be a model. The kind of model one chooses depends on what one is trying to find out. Both models have their uses, but neither is "realistic" if put to the wrong use.

What Is an Abstraction or Model?

Herbert M. Bernstein, Drexel University

To emphasize the need for abstracting or constructing a simplified model when explaining economic relationships, I draw a crude face on the board.

I ask what the drawing is, and students respond that it is a face. I ask them to describe this face, and if they have ever met anyone who looks like this caricature. The point is made that they do not need a Rembrandt depiction to ascertain certain information and that relevance, rather than realism, is the essence of theorizing.

Figure 1-1

Models of Prospective Spouses

Joe A. Garwood, Valencia Community College

Early in the Principles course we all usually deal with the concept of abstracting and its importance to economics. We need to do this to show why it's necessary to abstract, and to allay student apprehensions about our simplified examples and heavy use of models, theories, principles, etc.

I ask a student whom I know to be single whether or not he or she ever intends to marry. If the answer is yes, I point out that there are roughly three billion people of the opposite sex to choose from and that finding "Mr. or Ms. Right" could be quite a chore. I then ask how the student intends to go about finding the ideal mate. In response, the student will indicate that certain criteria are used to reduce the sample to manageable proportions, e.g., appearance, education, location, personality, religion, or special interests.

After going through this process I point out that the student has been abstracting and emphasize how necessary it is to the final outcome. I also point out that the criteria used represent theories about what will make the ideal mate for that student. Conclusion ‑ abstractions and theories are absolutely essential if we are to make any sense out of the real world. This is a real interest grabber and it develops an appreciation for the need to abstract.

Economic Models and Paper Planes

Rose M. Rubin, University of North Texas

Students often have difficulty initially grasping the concepts of modeling and of economic models as representations of theory. I find that this idea can be presented in a readily comprehensible way by using what is probably the most instantly recognized "model" a paper airplane.

I follow a standard discussion of "What is Economics?," by discussing the methodology of economics. As I proceed, I very ostentatiously pick up a large piece of paper (preferably colored, which is easily visible to the entire class) and start folding what the students quickly recognize to be a simple paper airplane. At the proper point in the discussion to introduce the concept of a "model," I hold it up and ask, "What is this?" Someone in the class inevitably responds, "A paper airplane," so that I can then ask, "How do you know it is an airplane?" The usual response is in terms of, "It looks like an airplane." or "It has wings." (Sometimes, a member of the class will come up with the word "model"). Then, I introduce the idea that there are certain, specific variables or factors which indicate that this is a "model" of a plane. While it is clearly a "plane," it does not include all the details of an actual plane, i.e. no motor, no propeller or jets, no wheels, etc. Nonetheless, it has been clearly recognized as a paper airplane or model of an airplane.

Then I draw the analogy between the "plane" and economic models or theories as abstractions from reality, which are nonetheless representations and which describe the entire economy (macro) or specific areas of the economy, such as markets (micro). Further, these abstractions may contain only key variables, (give examples) and still represent a complex economy, just as the paper airplane is recognizable by its wings.

The second stage of this demonstration is to ask, "Will it fly?" Of course, the students know that it potentially will and usually respond, "Try it" or "Test it." This leads into a discussion of the use and usefulness of models not only for initial description of the economy, but also to show that change in the variables permits analysis of resulting changes which occur in the system. At this point, add ailerons on the wings or a paper-clip ballast to the paper airplane and see what happens to the direction of flight to demonstrate changing or adding variables to the system.

Logical Fallacies

Illustrating the Fallacy of Composition

Steven T. Call, Metropolitan State College of Denver

Failure to avoid the fallacy of composition accounts for many errors in economic analysis, both by professional economists and by laymen. I use variants of the following two examples to illustrate the fallacy. They are particularly effective in large classes.

(a)    Place your class notes where they are difficult to see from the rear of the room. Ask a student somewhere near the middle or rear of the class if he can see your notes. If done properly, the student will say no. Ask him to stand. He should now be able to see the notes. Since the class is simply the sum of individual students, it should follow that if everyone stands up, everyone should be able to see your notes better. Ask the class to rise. In large classes, no one can see anything. This is a powerful demonstration.

(b)   Ask a student to quietly drop his or her desk top (where feasible). This can be done with very little disturbance to the class. Again, since any one student can do it, and since the class is just the sum of students, everyone should be able to lower their desk tops simultaneously without disturbance. In a large class, the sound is deafening and very effective. This technique sets up the class for a wide variety of policy and theoretical issues where aggregation and externalities are important.

Common Logical Fallacies

Ralph Byrns, University of North Carolina at Chapel Hill

One way to enrich a discussion of scientific methods and the process of theorizing is to discuss some of the more common logical fallacies. Among these are:

(a)    Appeals to authority, or ad hominem arguments. Albert Einstein (or the Bible, or the president, or my Mother) said that "...". Therefore, it must be true that "...". Alternatively, communists (or the devil) believe that "...". Therefore, "..." is obviously wrong. Or, Keynes was a communist and therefore, his suggestion that "..." must be wrong. Such appeals are, of course, not compatible with logical or scientific approaches to solving problems.

(b)   Post hoc ergo propter hoc. Precedence does not imply causation. To make this point, suggest that if the idea that anything that follows another is necessarily caused by the first, then roosters would be justified in believing that early morning crowing causes the sun to rise. Similarly, union wage hikes or big government deficits, or growth in the money supply do not necessarily cause price inflation simply because they precede it. Nor does victory by the National Football Conference team in the Super Bowl necessarily portend an increase in the Dow Jones index, etc. These are simply statistical artifacts until more scientific causal explanations are developed and tested.

(c)    Composition and Decomposition. The whole may be either greater than (synergy) or less than the sum of its parts. If you buy all of a cow's components at your local butcher shop, you will still be unable to assemble a cow. Similarly, a crowd of people may behave very differently than any of the individuals that comprise it would alone (e.g., a lynch mob). A basketball player who tries to play against a five member team is unlikely to score one‑fifth as many points as any team composed of five individuals, even if they are less talented on average. Nor would two teams of 50 players each be likely to score 10 times as many baskets as two standard 5‑member teams.

Logical Errors in Rain Dancing

Gary M. Galles, Pepperdine University and University of California, Los Angeles

It is often difficult to impress students with the necessity to consistently apply the logic of opportunity cost thinking to reach correct conclusions. To drive this point home, I ask how accurate the results of a string of implications AàBà...-->Z would be if an error were made somewhere in the chain. They see that the conclusion can be way off, and farther off the earlier in the chain the error comes (even if all the other links are logically correct), which I use to emphasize the special importance of examining the beginning assumptions of a chain of logic as well as each implication step. I then illustrate the point with the example of rain dancing.

I ask the students why rain dancing could arise and persist for over a century when it does not affect whether rain falls. All it takes is a view of God as one who needs appeasement and a post hoc, ergo propter hoc fallacy. Once I get the idea of dancing to appease the rain god (whose anger is shown by the fact that it hasn't rained when it should have), and it rains after such a dance, the post hoc ergo propter hoc conclusion that the dancing caused the rain could easily be reached. Once this is established as a theory, there is no natural tendency to correct the error. If the tribe dances long enough, it will rain; if it doesn't rain, they didn't dance well enough, or long enough, or their hearts weren't in it or it wasn't enough like the ancestors did it. Further steps in logic are taken, starting from the error rather than examining the initial error.

Correlation vs. Causality

Bienvenido S. Cortes, Pittsburg State University, Kansas

Much has been said about the common fallacy in economic methodology that association is causation. Simply because two variables are found to be statistically correlated does not necessarily imply that they are causally related. A high correlation may reflect a spurious or nonsensical relationship. Some classic examples include the "Super Bowl Predictor" (Stovall, 1988) which contends that when the NFC team wins the Super Bowl, the stock market goes up, and Jevons' theory that sunspots cause the business cycle. In beginning principles and more so in advanced economics courses which require students to formulate and test cause-and-effect relationships, it is also very important to emphasize the causality must be based on sound economic theory. Even if the movements of tow variables are causally related, the direction of causation may be altogether different from what was expected. It is possible that the direction of causality may be reverse or even two-way. With or without getting into a discussion of Granger (1969) causality tests, the instructor will be able to demonstrate the significance as well as the difficulty of inferring causal relationship by asking the class:

What variable causes what? (Or alternatively, which one comes first?)

(a)    advertising and consumption?

(b)   government spending and income?

(c)    sunspots and economic activity?

(d)   the chicken and the egg

Possible answers:

(a)    consumption causes advertising (Ashley, et al, 1980)

(b)   government spending causes national income (Holmes & Hutton, 1990)

(c)    economic activity causes sunspots (Sheehan & Grieves, 1982)

(d)   the egg causes the chicken (Thurman & Fisher, 1988)

Graphics

Graphical Literacy

Michael Kuehlwein, Pomona College

Graphs can be very informative and we draw heavily on them in introductory courses. But I try to warn my students graphical evidence can only suggest, not prove, the existence of a relationship between two variables. Take the relationship between the number of guns distributed annually in the United States and the number of homicides involving a gun between the years 1985 and 2000. A graph of this relationship every five years looks like the following:

Figure 1-2

The graph appears to imply that reducing the number of guns sold in our society reduces the murder rate. That may be true, but there are alternative interpretations of these data as well. First, the causation may to the other way: lower murder rates may reduce incentives or citizens to buy guns to protect themselves. That would be an example of reverse causation. Second, these two variables may not be directly related to each other, but may both be influenced by an omitted third variable. One possibility is the aging of the population, which might naturally reduce both gun-related homicides and the number of guns sold in the US. The rate of decrease in our two series appears too high to be completely explained by population aging, but other factors could be involved as well. Perhaps “political correctness” or reduced exposure to guns in our society has increased apprehensions about both owning and using them.

Finally, our two variables may be unrelated to each other, but chance has created the appearance of a significant correlation. Perhaps the real reason homicides have fallen is because of increased use of such drugs as Prozac, or better drugs to deal with other mental illnesses. And reduced danger may cause fewer people to buy guns. This would be an example of spurious correlation between two variables. The watchword is caution in interpreting graphical evidence.

Introducing Graphical Analysis

Ralph Byrns

At the start of a course, students want to hear about class requirements, grading standards, etc. This discussion can be used to show mathephobic students that graphs are not intrinsically difficult, and can be very useful in portraying relationships among variables. The following lecture can be extended to show that economics is concerned with how people respond to incentives, and how incentives can be structured to alter human behavior in a desired fashion. (This discussion works best if you are a bit of a ham, and act as though negotiating the grade scale with students.)

Graphing Grades and Student Effort. First, suggest that common student goals include good grades, but that your major goal is for students to learn economics. This normally requires diligence. If your goals and student goals were perfectly compatible, Figure 1‑3 (drawn on your chalk board) depicts the relationship that would exist between the average (mean) grade given in your class and their effort and understanding. Point out that this graph shows a positive relationship between these variables, and indicate that you would cheerfully give everyone top grades (point a) if this positive relationship were accurate.

Figure 1-3

.Now draw Figure 1‑4, asserting that, sadly, your experience has been that when you have used an "easy" grading standard, students slough off studying economics, and devote more time to other courses or partying. Express personal empathy with student desires for grades, but indicate that successfully teaching economics is your #1 priority, and that you have found that a "hard" grading standard seems to accomplish this. Point out that this figure reflects what appears to be a negative relationship between student effort and the average (mean) grade granted in your classes. To stimulate study for your course, you will use a stiff grading scale, as at point d in the figure.

Figure 1-4

Altering Incentive Structures. Your class will want to discuss this, and some perceptive student may indicate that a harsh standard can be discouraging and result in very low student effort. Suggest that they are trying to soften you up, but draw something like Figure 1‑5 and ask if this is what they are trying to say: Easy grading yields little study, but harsh standards do also; a medium grading standard is the way to get maximum effort.

 

Figure 1-5

Regardless of student response, offer Figure 1‑6 (or something you devise) as another alternative. You can accompany Figure 1‑6 with the suggestion that very good students who normally get As will work hard even if standards are easy, but that you know that many D students will work just hard enough to pass the course no matter how hard or easy standards are. Indicate that you are considering altering the structure of your grade system (curve), but not the average (mean) grade awarded, to make it relatively easy to get a good grade (an A or B) so that students who would normally get a B+ can earn an A with a little extra work, but that you intend for anyone who gets a D to consider it the most demanding D they've ever received.

Figure 1-6

Any number of other possible relationships between grade means/structures and student effort/understanding can also be graphed, depending on how much you want to review graphs before launching into economics, per se. When you begin winding this part of your lecture down, indicate that economics is concerned with:

(a)    how people respond to incentive structures (such as grades).

(b)   trade-offs between goals.

(c)    coordination and resolution of conflicts, etc.

Now point out that economic reasoning is at the center of things you have discussed for the past few minutes. Thus, the preceding exercise reviews graphs for your students and can be used to emphasize just how inescapable the economic way of thinking is.

Positive vs. Normative Economics

Are You Positive that’s not Normative?

Brian Eggleston, Augustana College

Most principles texts attempt to define clear distinctions between POSITIVE and NORMATIVE economics. Positive economics purportedly concerns what is ("the facts") while normative economics pertains to what should be ("value judgments").

Institutionalists, in the tradition of Gunnar Myrdal (Nobel Laureate, 1974), have long viewed this as largely a false dichotomy. They argue that facts and value judgments are not so easily separated. For example, one's beliefs (ideology) impact the choice of problems undertaken and consequently which "facts" are discovered. Students generally fail to see the importance of this issue and for many years I found it difficult to illustrate the point.

The passage cited below captures the interdependence (circularity) between fact (reality) and value (belief) quite nicely. I read it to my classes, pausing at the end of each sentence to ask if there is any disagreement. (I have never encountered any.) When finished, I then reiterate the first and last sentence. I find that students very much get the point.

"Reality" is what we take to be true. What we take to be true is what we believe. What we believe is based upon our perceptions. What we perceive depends on what we look for. What we look for depends upon what we think. What we think depends upon what we perceive. What we perceive determines what we believe. What we believe determines what we take to be true. What we take to be true is our reality.

Gary Zukav, The Dancing Wu Li Masters: An Overview of the New Physics (New York: Bantam Books, 1980), p. 310

Editor: See “Semi-Positive” Economics and Pareto Optimality" at this link for an elaboration of Dr. Eggleston’s point.

Distinguishing Positive from Normative

Stephen Teney, The Franciscan University of the Prairies

From a purely definitional perspective, the distinction seems clear-cut between a normative view of an issue and a positive analysis of that same issue. However, students seem to have difficulty in distinguishing between a normative view and positive analysis.

The following example relates the concept of normative-positive representations to the government's provision of goods and services.

Suppose that in year one the government allocates its resources per Figure 1-7. (I always stress to the students that representation of the federal government's budget allocation is a positive issue - as Casey Stengel would say, "you could look it up.")

 

 

Figure 1-7

 

Figure 1-8

.Now suppose in year two the budget allocation is revised to look like Figure 1-8: At this point, I always ask the students - "How do we evolve from year one to year two?" Some student usually mentions something about voting and then I emphasize the point that, "yes, we voted as a society, through our elected representatives, to change the allocation of government services." The budget allocation in year two is also a positive representation of the government resource allocation. However, the process by which we evolve from year one to year two, is a normative one - we vote to increase spending in areas we feel should receive more financial support.

You can always adjust the percentages in the two samples pies to reflect personal taste, but education spending is always a component worth including. It is relevant for the student (and therefore the faculty), and it usually leads to some lively discussion.

Ideological Conditioning and Economic Analysis

Robert D. Simonson, Minnesota State University-Mankato

The ideological nature of much economics often confuses students and leads many to question it as a "science." One standard procedure is to familiarize students with the positive‑normative dichotomy ("what is" vs. "what ought to be"). Many economists attempt to remove themselves from normative "value judgments" and practice value‑free science. This dichotomization leaves most of the public with the unfortunate impression that economists, like auto mechanics, should agree when diagnosing problems and prescribing policy. But if economics is value‑free, why does unrest in the profession and disagreement among economists seem to be the norm?

The answer is that ideology underpins economic paradigms and colors our policy prescriptions. Some excellent books have been written to explain the concept of ideology, how it shapes our thinking, and how it may pass for science to the casual observer. Ambitious students might read George C. Lodge, The New American Ideology (Alfred A. Knopf, Inc., 1976) or Gould and Truitt, Political Ideologies (Macmillan Publishing Co., Inc., 1973). A less time‑consuming explanation is condensed in the introduction to Robert B. Carson's Economic Issues Today (St. Martin's Press, 1990). These sources tend to conclude that ideology is: (1) a synthetic (man‑made); (2) a framework people use to define and apply values to the "real world"; (3) a collection of ideas which define the nature of the good community; and (4) controversial.

Students persist, however, in seeking a tangible example of how ideology influences our reasoning and resultant policy formulation. This request poses a unique problem. The example must be of a nature such that ideology itself is not relied upon to explain ideological conditioning. Although economics cannot be as mechanical as physics, after years of searching, I finally arrived at the following concrete example:

Directions: Connect these nine dots with four straight lines, but do not retrace any lines or pick up your pencil.

Figure 1-9

Figure 1-10

 

After a few futile attempts, most students view the puzzle as unsolvable. This is expected; psychologists inform us that most people cannot solve this puzzle even if given unlimited time. Why? We think in certain ways and tend to follow established patterns of thought. We resist violating established boundaries. The eye senses a boundary established by the dots at the outer edges of the puzzle and the mind seeks a solution within these boundaries. Such attempts will be futile. Only people who are not restricted by perceived boundaries can easily solve the puzzle.

Students are amazed at how simple solving the puzzle is when it previously seemed impossible. Now ask students to compare the puzzle to real world problems. The connection is quickly made that ideologies, by their very nature, establish the boundaries of accepted thought and beliefs. They may be asked if the puzzle could have been solved had the directions instructed them to stay within the boundaries established by the eight dots on the outer edges. The obvious answer is "no." They may then be asked the extent to which economic problem‑solving is constrained by ideological conditioning.

Students again quickly make the connection between their earlier objections and ideological conditioning. They often respond with examples of their own (news articles, advertising, political campaigns, etc.) which illustrate ideology masquerading as science. Ideologies are universal and pervasive. Some ideologies are not "better" or "worse" than others from a scientific perspective. Science and human values are intertwined at the base of economic analysis and all inquiry. Economists are not architects of ideology, but their analyses are performed in the real world laboratory. Resultant prescriptions are consequently influenced and ultimately judged by a public who are, in general, products of ideological conditioning.

All Economic Goals are Normative

Ralph Byrns

Emphasize that all goals are intrinsically normative. There is a broad consensus about the desirability of the first micro goal listed in my text (efficiency), but students are often astonished if you point out that many government policies are inefficient:

(a)              import quotas and tariffs. laws requiring government contractors to pay union wages (the Davis‑Bacon Act), or

(b)              that government agencies "Buy American."

(c)              state and local licensing of barbers, dog groomers, etc.

Other examples abound. You probably have favorites of your own.

After introducing equity and freedom as additional micro goals, stimulating discussions can be generated by examples of trade-offs among these goals. For example, your freedom to be alone may deny me freedom to associate with you; my desire for greater equality may deny you freedom to spend your money as you choose if I persuade others to vote for taxes to support the impoverished (or mug you to secure an involuntary transfer payment); efficiently importing goods produced at low costs by foreigners may (inequitably?) deprive some of the poorest among us of their jobs. Moreover, efficiency may be in conflict with other social goals; Constitutional denials of the right to sell oneself into slavery, or of bribing others to vote our way are examples cited by Arthur Okun in Efficiency vs. Equity (Washington, D.C.: Brookings, 1971).

In discussing positive versus normative economics, emphasize that policy making tends to be far more publicized than theory and involves huge doses of value judgments. This is a major reason for the erroneous perception that economists seldom agree.

Macroeconomics vs. Microeconomics

Using a Watch to Distinguish Micro/Macro

Jerry McElroy, Saint Mary's College‑Notre Dame

I use a wrist watch to quickly demonstrate the difference between micro and macro theory in the first class lecture in Introductory Economics. Micro analysis is analogous to examining the individual parts separately one at a time: the main spring, the various gears, hand armatures, and so on, are similar to the individual firm and individual consuming unit.

 

.Macro, on the other hand, is analogous to examining how all the parts fit together to reflect the passage of time, and whether this output of the system (time measurement) is running too fast or too slow. In the same vein, macroeconomics considers the aggregate behavior of the individual units summed together, and focuses on whether the overall level of activity is on target, or inflationary or deflationary, and to what degree.

 

Distinguishing Macro from Micro

Ralph Byrns

Indicate that the differences between macro and micro are more of degree than kind. For example, unemployment can be addressed as an issue for macropolicy, but much of unemployment is best explained at the micro level (search unemployment, efficiency wages, seasonality, structural, frictional, minimum wage effects, etc.). Thus, unemployment is addressed in both macro and micro. Similarly, money and banking are commonly treated in macro principles, but many issues in banking are microeconomic in nature.

Scarcity and Resources

Rational Decision Making and Economics

Eric K. Steger, East Central University

Quite often near the beginning of each semester, I tell all students in my principles of economics classes that I'm glad that I'm able to fit into their life plans. I tell them that knowingly or unknowingly, they have decided that they would rather be taking economics now than doing anything else. Generally, several students protest and indicate that they'd rather be doing many other things than being in any economics class. I simply say if that is true, they should drop the class immediately because they're acting irrationally. However, I then explain that economics is crucial to each one of them. In fact, when their goals are carefully considered, taking economics is what they would rather be doing than anything else. This usually makes it clear how their behavior is consistent with their life plans rather than acting irrationally.

Scarcity and Immortality

R. Michael Brown, Metropolitan State College of Denver

A meaningful existence unavoidably involves choices in the face of scarcity. There is a passage in Homer's Odyssey in which Ulysses meets Calypso, a sea princess and child of the goods. The divine and immortal Calypso is fascinated by Ulysses, never previously having encountered a mere mortal. Curiously, Calypso envies Ulysses his mortality. Most readers find Calypso's envy strange‑‑most of us have occasionally fantasized that we would like to live forever. (Indeed, most religions promise everlasting lives to their true believers.) It would seem that Ulysses should envy Calypso her immortality, but not vice versa. Why would an immortal ever want to be mortal?

An appreciation of scarcity is the key to understanding their different perspectives. Calypso views Ulysses' limited life as much more meaningful than her immortal one because he may be significantly affected by even decisions that seem, at first glance face, to be trivial. Every choice Ulysses makes involves a REAL decision. Calypso, on the other hand, will live regardless of her decisions; she will never truly choose in a life or death situation. Thus, she views her life as less meaningful than his.

A Date with Scarcity, Choice and Income Distribution

Don C. Jackson, Abilene Christian University

To illuminate the fundamental ideas of scarcity, choice and distribution of income, I use the following classroom exercise. A girl and boy are selected from the class. The boy is told he has just discovered the girl and is greatly attracted to her. To make a grand impression he has invited her to dinner at one of the better restaurants in town. I display on the board a menu which has appetizers from $4 to $12, entrees from $8 to $25, drinks from $1 to $5 and desserts from $3 to $10. I ask the girl to order. The boy is then told he has the following additional wants and needs this week:

...Gasoline for the car..$15

...Fraternity Dues..$20

...TV set rental...$10

...An Economics text..$40

He is told he has only $50 to spend this week and no credit. I then ask him to order from the menu and decide on a tip for the waiter. After determining his choice and his financial dilemma, the class discusses scarcity (of the boy's money and as reflected in relative prices on the menu), choice (why the girl chose what she did, why the boy chose what he did, including foregoing the Economics text) and distribution of income (money to wealthy Texas cattle ranchers or poor Louisiana fishermen).

Scarcity and the Speed of Light

Seymour Patterson, Truman State University, Missouri

Students often have trouble with the idea that one human imperative is to make choices. I persuade them that only in Heaven, a place of eternal bliss, is scarcity not encountered, and thus, is decision making unnecessary. I have found it instructive to extend scarcity into a world where neither time nor income is a constraint, yet scarcity remains a problem.

Have students imagine a world in which any distance can be traveled at the speed of light. Suppose a student in such a world had to study English and Mathematics for an examination. It would be possible for the student to go to the movies, have a drink at a local bar, and study English and Math at home before time advanced one second. Similarly, an instructor could simultaneously teach different courses in different classrooms without worrying about time conflicts. Intertemporal considerations would become irrelevant; i.e., the opportunity cost of time would become zero. With zero opportunity cost, people would become unaware of time, as though it had been suspended‑‑it would in fact not even exist. Since time is not the only cost of any activity, however, opportunity costs would still exist for activities involving incomes and prices.

Now suppose that, in addition to the absence of time, income in our hypothetical world were unlimited. Such a state of affairs would, ipso facto, mean that its inhabitants could conceivably produce all the guns and butter they desired. The consequences would be awesome. There would be no reason for enemies to attack each other because any attack could be evaded by fleeing at the speed of light. Thus, no one would bother to invent or try to use weapons of mass destruction. The inhabitants of our imaginary world would have all their needs met. They could simultaneously be in excellent physical shape and gluttons, because they could simultaneously eat and exercise.

Nevertheless, scarcity would still exist. People could still die from cirrhosis of the liver caused by alcohol abuse, or lung cancer from inhaling excessive nicotine, or their bodies might shut down because of excessive cholesterol. After all, the people in our imaginary world would still be heir to all human vices, and they would still obtain physical and psychic utility from some things that would cause them great distress. Thus, even in an unlimited‑income, light‑speed world, scarcity is unavoidable. People would still be forced to choose, and nothing guarantees that their choices will be prudent, even when these choices maximize some subjective utility function.

Distinguishing Economic Capital from Financial Capital

Marvin L. Larson, Southwest Missouri State University

It can be a real task to convince students (especially accounting majors) that financial capital may be a surrogate for economic capital, but that economists are correct in insisting that it is not a factor of production. I have developed a thirty second demonstration that can be quite convincing.

One student volunteer is given a pencil and a sheet of paper, while another (hopefully, a business major) is provided with a dollar bill. (You can readily get volunteers by first offering to pay $1 to whomever produces the most.) Each has a half minute to produce something. The first student (labor) can quickly produce a graph with the pen (capital) and paper (representing land). The second student is normally at a loss about what to do with the dollar or tries to buy land and capital from a classmate. (Be ready for the student who tries to make a paper airplane out of the dollar; if this occurs, specify that it violates the rules by converting money into physical capital. When the second student is forced to surrender the dollar to the first student (entrepreneur), conclude this example by commenting that money, often thought a factor of production by principles students, does not directly produce anything.

An Alternative Taxonomy of Resources

Ralph T. Byrns

The traditional taxonomy of resources is: labor, land, capital, and entrepreneurship. Kenneth Boulding's alternative grouping can be illuminating: technology (or knowledge), materials, and energy. His categories lead to a useful definition of production as requiring "the use of knowledge to apply energy to some material in a manner that makes it more valuable." Many students quickly forget the distinctions between economic (physical) capital and financial capital, so it may be worthwhile to spend a few moments emphasizing the differences between them.

Opportunity Costs

What is an `A' Worth?

Dennis C. McCornac, Manhattan College

During the first few weeks of class when the syllabus and course requirements are being discussed, I set the price of an A. If the student is unable to achieve an A by fulfilling requirements, he or she is able to buy one. The going rate, however, is one million dollars. The payment must be made in unmarked bills and slipped under the professor's door late at night. Though the students initially are somewhat bewildered by the offer, I find this offer is an excellent example of: (1) the concept of opportunity cost, (2) a perfectly elastic supply curve, (3) the idea that everything (or almost everything) has a price, and (4) the concept of value. Note: To date every student who received an A has done so through hard work and scholarly achievement. I am also still teaching, and not retired.

 

Valuing Lives

William L. Weber, Southeast Missouri State University

Many students in principles classes are reluctant to place values on a life. At the beginning of each semester I like to divide the class into groups of three or four in order to discuss how lives are valued and to introduce the notions of scarcity, opportunity cost, and positive vs. normative economics. Each group is asked to imagine that they are on the executive committee of a hospital with the job of allocating a scarce piece of medical equipment, say a kidney dialysis machine. A handout is given to each group describing the profile of each patient and the number of hours that they need to use the machine. The total number of hours demanded by all patients will need to exceed the number of hours available on the machine so that the students will be forced to make choices between patients. The patient profile can include the age of the patient, their occupation and income, whether or not they have insurance, their marital status, and the number of their dependents. The students are then asked to decide which patients get to use the machine and which do not.

After each group decides how to allocate the scarce kidney dialysis machine we have a class discussion where the concepts of scarcity and opportunity cost can easily be introduced and developed. A distinction between positive and normative economics can also be made at this time. To do this, we walk about the choice of objective that each group made in their allocation of the machine. For example, did the group choose to save the maximum number of lives, or, did they choose to save the maximum number of lives of those that had insurance, or, did they choose to maximize the life span of those who needed treatment. The patient profiles can be readily developed to examine the implicit choice of objectives. Each of the objectives has positive consequences, while the choice among the objectives is essentially normative.

Later on during the semester we often talk about the opportunity costs of raising the speed limit on interstate highways and how to value the loss of life that occurs because of higher speeds. There is always at least one student who argues that we cannot place a value on life. At this point one can quickly remind the student that when they were choosing how to allocate the scarce kidney dialysis machine, they were implicitly placing values on lives. The discussion can later be guided into how individuals place values on their own lives by purchasing life insurance policies or through their choice of occupation and housing, and how individuals are sometimes forced to place values on the lives of others when they serve on juries in wrongful death cases.

What Makes Something a Free Good?

Carole E. Scott, State University of West Georgia

Suppose that someone stopped you on your way to class and offered to sell you a week's worth of air to breathe for $5. You would laugh. The story would be different if you were in a space ship hit by a meteor and all the air in the ship leaked out the hole. For the moment you save yourself by jumping in a space suit, but it doesn't have enough air to enable you to get back to Earth or survive until a rescue ship arrives. Fortunately, however, you are near a space station, and you radio it for help. They radio back that they will be happy to send you over a day's supply of air for $5,000.

Why would you pay nothing for air in the first case and $5,000 in the second case? Is it because the supply of air is greater on Earth than in the space station?

Does Everything Have a Price?

Ralph Byrns

Some instructors may view the perspective of all human action as self interested as imperialism by economists. This exercise may not be to their liking, but we find that arguing that all behavior of homo economicus is perfectly explicable as optimization given relative prices (opportunity costs) and budget constraints causes students to focus in on economic reasoning early in the course.

After arguing that everyone always pursues the opportunities that they perceive to the best (lowest cost for a given desirable outcome), we turn the argument around and ask if anyone in the class can conceive of any action that they would not do regardless of price. Most students respond that there are things they would not do for any price. (They are still thinking of monetary prices.) Then ask, e.g., "How many of you would NOT kill your mothers for any price?" Most students will raise their hands. Select a young, innocent looking student and conspiratorially swear the rest of the class to secrecy about what your student is about to reveal. Then introduce yourself as Vlad the Impaler (a Transylvanian monarch who inspired the Dracula of fiction), and suggest that the alternative to their killing their mothers painlessly by injection is that you will, but by torture and only after slaughtering the student's entire family (including the student). Faced with such blood‑curdling alternatives, most students will confess that for the right price (in this case, a worse alternative), they would kill their mothers.

Admit that this may seem a contrived example, but that many who dearly love their mothers would commit euthanasia if extended torment by an inevitably fatal disease were the alternative. Similar choices are frequently made when enormous medical costs must be incurred to keep a loved one alive for, at best, some short period.

The point of this exercise is that any action, regardless of how unpleasant, may be chosen if the alternative is even less pleasant. In Tragic Choices (Norton Publishing, 1978), Calabresi and Bobbitt detail numerous tradeoffs between painful alternatives and suggest that such choices are often made using disguised decision mechanisms.

Student Expressions and Opportunity Cost

Ralph Byrns

Many students use expressions that conform to economic concepts of costs (e.g., "That's going to cost you") but then have difficulty in class in seeing that cost is not synonymous with a monetary price. When introducing the concept of opportunity cost, try to use as many nonmonetary examples as you can. (See, e.g., Hugh Macaulay's contribution in Chapter 6.) Then concede that monetary prices are a handy proxy for opportunity costs, but seldom reflect all costs. You might also want to talk about monetary prices as typically coming closer to reflecting costs in a market economy than under socialism or other systems, or mention that psychologists attempt "behavior modification" for their patients merely by altering opportunity costs.

Efficiency

Efficient Inefficiency

Gary Galles, Pepperdine University and University of California, Los Angeles

Students often have trouble mastering the concept of economic efficiency (the relevant mastery entailing the ability to consistently and accurately apply the concept to real life). I believe that this, in large part, is due to the difference between what economists mean by efficiency (the value of what is produced exceeds the opportunity costs of all the inputs used to produce it) and the preconceived engineering or energy‑efficiency notions they usually bring to class. To drive home the idea of economic efficiency in class, I use several examples of engineering or energy inefficiency that are (or may be) economically efficient. Included are the following:

(a)    I ask whether it is more efficient to insulate a house in a temperate climate or a cabin in a cold mountain resort. Students usually favor the cabin by their replies, but I respond with an important maxim: the right approach to answering almost any policy question is it depends on whether the value of output exceeds the value of the inputs. I then ask what the answer to the insulation question depends on. We discover that the value of the insulation (which must be compared to its cost) is an increasing function of the amount of energy saved, the price of energy and the amount of use. For an infrequently used cabin, the energy dollar savings may be outweighed by the infrequency of use, and hence it may be inefficient to insulate the cabin, despite its energy inefficiency. I also ask whether time share condos were more or less likely to be insulated than other cabins, to get them to see that increased frequency of use makes insulating more economically efficient.

(b)   For a similar example, I ask whether a California law requiring at least a certain level of thermal efficiency for all air conditioners sold in the state is economically efficient. This again focuses on the trade-off between the costs of increasing thermal efficiency (that shows up in the purchase price) versus the benefits of cheaper cooling, which is a function of how much the air conditioner is used. It is easily conceivable that an infrequently used air conditioner would be most economically efficient by violating thermal efficiency standards, because the lower purchase price more than compensates for the higher stream of energy costs. This example can also serve as an introduction to present values (by asking how to discount the future energy cost savings to compare it to the higher purchase price of the "higher quality" air conditioner investment) and to the issue of requiring certain standards to be met versus providing the information for consumers to make their own choices (e.g., the legally mandated sticker affixed to new refrigerators revealing the expected energy costs of yearly operations.

(c)    I ask when it would be economically efficient to continue to use an older technology manufacturing plant rather than invest in a new one to lower "costs." Here I get them to focus on the fact that the existing plant represents a "sunk" cost, so that the relevant choice is between the marginal cost of the old plant and the expected average cost of the new one (for which none of the costs are yet sunk). This clearly means that "state of the art" engineering or technically efficient plants may easily be economically inefficient for an existing producer. This can be elaborated to discuss when it becomes efficient to switch (when the marginal cost of the existing plant exceeds the average cost of the new, usually due to required repairs or renovation necessary to continue production at the old plant or to cost reducing new techniques for a new one) or to talk about what type of factory a new entrant should build (because for him there are no sunk costs).

(d)   Related to the above, I ask whether it is more efficient for established firms to be leaders or laggards in adopting the latest technology. We find that this, in part, depends on the type of technological change involved. If it was a "scrap it" change requiring the abandonment of existing equipment, new entrants would tend to be the leaders, because they have no existing equipment whose value would fall with the introduction of the new process. If it was a "bolt‑on" change which enhances the efficiency of existing equipment, the larger existing firms would tend to be the leaders, as they have more to gain by adopting it.

(e)    I ask about which car is more efficient. By now, the students will know to say "it depends," so we go through some of the things it depends on. The most efficient car to drive is a function of: a) miles per gallon (affects the dollar cost of driving); b) miles driven (MPG is more important the more miles are driven); c) the price of gasoline; d) safety preferences (since smaller, higher MPG gas cars tend to be less safe); e) noise preferences (since smaller cars tend to be noisier); f) comfort preferences; g) family situation (number of family members influences the desired capacity of the car); h) insurance demographics (age, sex, location, and accident record affects the insurance costs of different cars); i) height and weight of occupants (for height and width requirements, such as the Wilt Chamberlain ads for VW bugs); j) carpooling arrangements; k) expected depreciation in resale value; l) length of time you plan to keep the car; etc. I use this to make them see that efficiency problems in economics are almost always multidimensional and typically involve trade‑offs among several goods or bads.

I continue with the same approach to more issues until students master the concept. I personalize it with questions like: what's the most efficient grade for you to get in this class (focusing on trade‑offs and getting the lowest of a particular grade to minimize costs); is it efficient to come to class; what's the best way to study, etc. This approach lends itself to student involvement and problem‑solving ability at a tremendous rate (students out of my class several years remember that IT DEPENDS is the right framework for answering efficiency questions).

Production Efficiency versus Allocative Efficiency

John W. Reifel, Grand Valley State University

Students readily grasp the concept of production (or technological) efficiency but frequently struggle to grasp allocative efficiency. The following simple example is useful in distinguishing the difference. Note that in any given year it would be possible to allocate all of the country's scarce resources into producing millions of large speedboats such that every household in America would have its own speedboat. Production efficiency would be achieved because all resources would be used and they would be combined in accordance with the latest boat construction technology at factories of optimal scale to produce the largest boats possible constrained only by the requirement that there be one boat for each household. Observe that though this outcome would be an example of production efficiency it undoubtedly would not be an example of allocative efficiency. Allocative efficiency would not be attained because society could obtain a much greater level of satisfaction from the use of its scarce resources if they were used in a different manner.

Though boating enthusiasts may be happy with this resource allocation many other households clearly would not. Households that live far from bodies of water where they could use their boats would be unable to derive satisfaction from them. The frail, those who fear water, and those who suffer from seasickness would be unable to derive satisfaction from them. These other groups of people would much prefer that the scarce resources alternatively be allocated to producing housing, clothing, hospitals, cars, etc. which do give them satisfaction.

This distinction can be used to refresh and deepen students' understanding of the production possibilities concept. Production efficiency is required to develop a PPC with speedboats on one axis and all other goods lumped together on the other axis. Allocative efficiency involves choosing the combination of boat and other good production that gives society the greatest possible satisfaction from the use of its scarce resources.

Engineering Efficiency vs. Economic Efficiency

Carole E. Scott, State University of West Georgia

While an engineer would measure the efficiency of an electric motor in terms of the ratio of energy input to energy output, the economist measures the economic efficiency of an electric motor in terms of the ratio of the dollar cost of operating the motor to the dollar value of the energy output. Thus, while the engineer might rate two electric motors as being equally efficient, the economist might not rate them as equally efficient. For example, the armature of one might be wound with silver wire, and the other with copper. The more costly motor, if each does the job equally well, would be economically inefficient relative to the other, less expensive motor.

Inefficiency

Ralph Byrns

It is often easier to describe what efficiency is by first explaining the meaning of inefficiency. Offer a number of examples of inefficient situations. For example:

(a)    I have been washing my own dishes but break so many that it costs me $800 per year. You can rent me a dishwasher for $200 per year that cuts my time and energy costs in half and doesn't break dishes. Inefficiency exists until we make the appropriate transaction.

(b)   Laws once "protected" women by forbidding their employment except in 8:00 to 5:00 office work, or as grocery clerks, nurses, or school teachers. Breaking down barriers that arbitrarily discriminate on the basis of race, age, or sex drives production costs down because comparative advantages can then be more fully realized.

(c)    Laws limiting work by convicts because this would be "unfair" to competitors drives net prison costs up. (You can argue that, just as climate can determine comparative advantage, incarceration [or its absence] may shape comparative advantage as well.) Inmates could be required to pay room and board and compensate their victims with their earnings. Industrial training should increase the job opportunities of ex‑convicts and reduce rates of recidivism. And competitors of prison industries could be compensated for retooling and retraining, much as trade adjustment assistance (TAA) has at times been paid to losers from freer international trade.

After students see that Pareto moves are possible from inefficient situations, the concept of efficiency becomes clearer to them.

Efficient Rationing in a Prisoner of War Camp

Mark Evans, California State University-Bakersfield

Students often have difficulty in isolating distribution from production, and in distinguishing between efficiency and equity. A classic article, "The Economic Organization of a Prisoner of War Camp," (R.A. Radford, Economica, 12, Nov. 1945, 189‑201) provides clear examples of these distinctions: production and the distribution of income were largely exogenous, with all prisoners receiving the same Red Cross and German rations. Yet, money and an elaborate price system evolved to redistribute an equal (equitable?) distribution of commodities. After reading Radford's article and/or hearing a lecture on it, students grasp that rationing mechanisms must be evaluated from the perspectives of both efficiency and equity.

I use a definition of distributional preference drawn from revealed preference: a distribution is efficient if no two individuals can agree to any trade. At first, barter and middlemen activity were widespread in Radford's POW camp. Later, barter tended to "dry up" when a price system consisting of cigarette money and a central store/exchange mart with market clearing prices evolved. Whenever the authorities attempted to ration goods by some procedure other than market clearing prices, a resurgence of barter and middleman activity followed. I mention to my class that this is consistent with a theorem in welfare economics: price rationing exhausts all possibilities for mutual gain through trade. Simply put, we would expect barter to disappear if no additional "deals" can be struck, and its disappearance under price rationing lends empirical support to the claim that price rationing is distributionally efficient.

When I first define distributional efficiency and discuss it in the context of the thousands of products and millions of consumers in a modern economy, students often suggest that it is surely a utopian notion whose status is unobservable ("How would we ever know if all, or even most, trades have been consummated?") After considering what happened in a German POW camp during World War II, they appreciate this parable of welfare economics and the contribution price rationing makes to the quality of their lives.