Advanced Microeconomic Theory (3rd Edition) by Geoffrey A. Jehle, Philip J. Reny

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By Geoffrey A. Jehle, Philip J. Reny

The vintage textual content in complex microeconomic idea, revised and accelerated.

‘Advanced Microeconomic Theory’ is still a rigorous, up to date ordinary in microeconomics, giving the entire middle arithmetic and smooth concept the complex scholar needs to grasp.

Long identified for cautious improvement of complicated idea, including transparent, sufferer clarification, this student-friendly textual content, with its effective theorem-proof association, and lots of examples and routines, is uniquely potent in complex courses.

New during this version

General equilibrium with contingent commodities
Expanded remedy of social selection, with a simplified evidence of Arrow’s theorem and whole, step by step improvement of the Gibbard-Satterthwaite theorem
Extensive improvement of Bayesian games
New part on effective mechanism layout within the quasi-linear software, deepest values surroundings. the main entire and straightforward to keep on with presentation of any text.
Over fifty new exercises.
Essential interpreting for college kids at Masters point, these starting a Ph.D and complex undergraduates. A e-book each specialist economist wishes of their collection.

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Extra resources for Advanced Microeconomic Theory (3rd Edition)

Example text

Consequently, A must be a closed interval of the form [t, ∞). Similarly, strict monotonicity and the closedness of B in R+ imply that B must be a closed interval of the form [0, ¯t]. Now for any t ≥ 0, completeness of implies that either te x or te x, that is, t ∈ A ∪ B. But this means that R+ = A ∪ B = [0, ¯t] ∪ [t, ∞]. We conclude that t ≤ ¯t so that A ∩ B=∅. We now turn to the second question. We must show that there is only one number t ≥ 0 such that te ∼ x. 4), t1 e ∼ t2 e. So, by strict monotonicity, it must be the case that t1 = t2 .

12) The function v(p, y) is called the indirect utility function. It is the maximum-value function corresponding to the consumer’s utility maximisation problem. 12) is guaranteed to exist. If, in addition, u(x) is strictly quasiconcave, then the solution is unique and we write it as x(p, y), the consumer’s demand function. The maximum level of utility that can be achieved when facing prices p and income y therefore will be that which is realised when x(p, y) is chosen. Hence, v(p, y) = u(x(p, y)).

1), are the consumer’s Marshallian demand functions. 10) x2 (p, y) = pr−1 2 y . 11) Notice that the solutions to the consumer’s problem depend only on its parameters, p1 , p2 , and y. 11), will give different quantities of each good demanded. To drive this point home, consider Fig. 12. There, at prices p1 , p¯ 2 and income y¯ , the solutions to the consumer’s problem will be the quantities of x1 and x2 indicated. The pair (p1 , x1 (p1 , p¯ 2 , y¯ )) will be a point on (one of) the consumer’s demand curves for good x1 .

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