This post adds William J. Baumol’s reading list and examination questions to the stock of core economic theory material transcribed and posted here at Economics in the Rear-view Mirror. For a contemporary comparison I include links to the four half-semester courses of microeconomic theory required of my cohort at M.I.T. a half-century ago.
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Cf. M.I.T. core microeconomic theory
1974-75
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Core graduate economic theory courses
Princeton, 1976-77
Fall Term
- Microeconomic Theory: Value and Distribution. Baumol (First class Sept. 14)
M 10:40-12:10 and Tu 10:40-12:10 in Rm 5 WWS
- Macroeconomic Theory: Income Determination. Gersovitz.
W 10:40-12:10 and F 10:40-12:10 in Rm 5 WWS
Spring Term
- Microeconomic Theory: General Equilibrium. G. Faulhaber
Tu 10:40-12:10 and Tu 1:00-2:30 - Macroeconomic Theory: Inflation and Growth. D. Jaffee.
M 10:40-12:10 and F 10:40-12:10
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PRINCETON UNIVERSITY
Department of Economics
ECONOMICS 501
Microeconomic Theory:
Value and Distribution
Fall Term 1976
Professor W. J. Baumol
*On Reserve
MAIN REFERENCES
Henderson, J. M. and Quandt, R. E., Microeconomic Theory, New York: McGraw-Hill, 1958.
Baumol, W. J., Economic Theory and Operations Analysis, Englewood Cliffs: Prentice-Hall, 1965. (ETOA)
- Theories of Consumption and Demand
Henderson and Quandt, Chapter 2, Sections 1 through 8.
*Hicks, J. A., Value and Capital; 2nd Ed., New York: Oxford University Press, 1946, Chapters I, II, III, and pp. 302-314.
*_______, A Revision of Demand Theory, Oxford: Clarendon Press, 1956, Chs. VII-IX.
*_______, Malinvaud, E., Lectures on Microeconomic Theory, Amsterdam: North Holland Press, 1972, Chapter 2.
ETOA, Chapters 9 and 10.
*Linder, S. B., The Harried Leisure Class, New York: Columbia University Press, 1970, Chapter VII and pp. 150-2.
- Neumann-Morgenstern Utility Theory.
Henderson and Quandt, Chapter 2, Section 9.
ETOA, Chapter 22.
- Theory of Cost and Production
*Viner, Jacob, “Cost Curves and Supply Curves,” in Stigler, G. J. and K.E. Boulding, Readings in Price Theory, Chicago: Irwin, 1952, pp. 198-232.
ETOA, Chapters 11, 12 and pp. 402-405.
Henderson and Quandt, Chapter 3.
Malinvaud, Chapter 3.
- Market Structure and Market Behavior
*Chamberlin, E. H., The Theory of Monopolistic Competition, 5th ed. (or later). Cambridge: Harvard University Press, 1942, Chapters III, IV, and V.
*Sweezy, P.M., “Demand Under Conditions of Oligopoly,” in Stigler, G. J. and K. E. Boulding, eds., Readings in Price Theory, Chicago: Irwin, 1952, pp. 404-409.
*Robinson, J., The Economics of Imperfect Competition, Chapters 2, 3, 6, 7. 11. 15. 16, and 18.
ETOA, Chapter 14.
Baumol, W. J., Business Behavior, Value and Growth, rev. ed., New York: Harcourt, Brace and World, 1967, Chapters 3, 6, 7, 8, and 10.
- Elements of Distribution Theory
ETOA, Chapters 17, 18, 19.
*Robinson, Joan, “Capital Theory up to Date,” Canadian Journal of Economics, Vol. 3, 1970, pp. 309-17.
*Kaldor, Nicholas, “Alternative Theories of Distribution,” Review of Economic Studies, Vol. 23, No. 2, 1955-6, pp. 83-100.
*Samuelson, P. A., “Parable and Realism in Capital Theory: The Surrogate Production Function,” Review of Economic Studies, Vol. 39, 1962, pp. 193-206.
*_______, “A Summing Up,” Quarterly Journal of Economics, Vol. 80, 1966, pp. 568-83.
*Baumol, W., “The Transformation of Values: What Marx ‘Really’ Meant,” Journal of Economic Literature,Vol. 12, pp. 51-62.
- Introduction to Welfare Theory
Henderson and Quandt, Chapter 7.
ETOA, Chapter 16.
Malinvaud, Chapters 4 and 9.
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Economics 501
Fall Semester, 1976
Midterm Examination
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- Define a quasi-concave utility function.
- Explain why the assumption of quasi-concavity is acceptable for ordinal utility analysis while concavity is not.
- State and prove any theorem about quasi-concave functions.
- Explain in economic terms the meaning of the result that an expenditure function is concave in prices and indicate why it is plausible.
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- Formulate precisely a definition of economies of scale for a firm producing n outputs y1, … , yn and
using m inputs r1, … , rm. - Explain why it is difficult to define the concept of declining average cost for such a firm.
- Formulate precisely a definition of economies of scale for a firm producing n outputs y1, … , yn and
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Economics 501
Fall Semester, 1976
Final Examination
- Explain only one of the following:
- The reason microeconomic analysis uses demand curves all of whose points refer to the same period of time.
- The rationale of the total differentiation step in comparative statics method.
- The price elasticity of a straight line supply curve through the origin is __________. Give a proof of your answer.
- Using Shepherd’s lemma and whatever other theorems you need about expenditure functions, give a brief proof of the Slutsky theorem.
- Suppose wheat is produced on three parcels of land, A, B and C, and let there be fixed coefficients in the production function so that each parcel can produce exactly 100 bushels. Let the cost of producing 100 bushels on parcel A be $3, on parcel B be $5 and on C be $9. Construct a table showing average and marginal costs with and without rent for three different levels of total output.
- In words, explain briefly the economic rationale of the complementary slackness conditions uivi = 0 and yjlj =0. That is, why would we expect them to hold in an optimal production program?
- A farmer expects to harvest m bushels of wheat in August and m in September. He will sell x1 in August and x2 in September. The price in August is p1 per bushel and in September it is p2. He can also store wheat from August to September at a cost of w per bushel.
- Assuming that the farmer wishes to maximize his profits and that p1, p2 and m are all positive, construct the appropriate model and prove that
x2 ≥ m
p2 = v2 (where v2 is the second dual variable)
x1 = m if p1 > p2 – w
x1 < m if p1 ≤ p2 – w.
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- In one sentence each, give an economic interpretation of the four results.
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Economics 501
Sample Exercises
[Undated]
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- Explain the term comparative statics.
- In outline, briefly describe in words the steps of the mathematical method used to derive a comparative statics theorem indicating in each case the purpose of the step.
- State (do not prove) one such theorem.
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- What is the basic premise of revealed preference theory?
- Use that premise to derive the Slutsky theorem diagrammatically stating explicitly where the premise enters your proof.
- Define:
- identification
- saddle point
- gross and net complements
- law of diminishing returns
- substitution effect
- Walras’ law
- lexicographical ordering.
- Prove that for a straight line demand curve the midpoint between its two intercepts is of unit elasticity.
- Draw indifference maps showing equilibrium of the consumer’s demand in each of the following cases:
- One of the two commodities is a diamond-studded bow tie. Our consumer doesn’t buy any.
- Our consumer is given a fixed amount of money to spend either on his stamp or his coin collection. He decides it is better to end up with a one-good collection rather than two mediocre ones, and spends all the money on stamps.
- The price of shoelaces is lowered, but the consumer buys no more laces than he did at the old price.
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- Given a nonlinear demand curve, illustrate graphically how the corresponding marginal revenue curve can be constructed (no verbal explanation necessary).
- Give a rigorous proof of the validity of your construction procedure in a.
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- Define the substitution effect on x of a change in the price of x.
- Prove the Slutsky Theorem about the sign of the substitution effect.
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- Define quasi concavity.
- Use the definition to prove one of the following:
- The indifference curves corresponding to a strictly quasi concave utility function can have no linear segment.
- A consumer with a strictly quasi concave utility function who purchases in a competitive market can have at most one optimum.
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- Define: corner maximum, local maximum, interior maximum.
- Explain the relevance of each of these for the useability of the standard tools of marginal analysis.
- Relate each of these to the usual second order maximum conditions.
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- Show how from the shape of the offer curve one can determine the elasticity of the corresponding demand curve.
- Discuss the statistical problems involved in the empirical estimation of the demand curve as defined in economic theory.
- What is the identification problem?
- A perfectly competitive firm wishes to maximize its total profits
T = pq – c1 x1 – c2x2
subject to the production function constraint
q = f(x1, x2)
where q is the output quantity, x1 and x2 are the two input quantities, and p, c1 and c2 are the (fixed) input and output prices.
Assume now that c1, the price of the first input, changes. Use the comparative statics methods to show that dx1/dc1 < 0. Why is there in this case no income effect, only a substitution effect?
- The elasticity of a straight line supply curve through the origin is ______________. Prove your answer.
Source: Duke University. David M. Rubenstein Rare Book & Manuscript Library. Economists’ Papers Archive. William J. Baumol Papers, Box 20. Folder “Economics 506: History of Economic Thought (syllabi, book orders, library mtls. etc. 1968-1990” [Note: this folder has items such as transcribed here and not only materials for Economics 506].
