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Learning to Become Rational: The Case of Self-Referential Autoregressive and Non-Stationary Models: Lecture Notes in Economics and Mathematical Systems, cartea 439

Autor Markus Zenner
en Limba Engleză Paperback – 12 iul 1996
1. 1 Rational Expectations and Learning to Become Rational A characteristic feature of dynamic economic models is that, if future states of the economy are uncertain, the expectations of agents mat­ ter. Producers have to decide today which amount of a good they will produce not knowing what demand will be tomorrow. Consumers have to decide what they spend for consumption today not knowing what prices will prevail tomorrow. Adopting the neo-classical point of view that economic agents are 'rational' in the sense that they behave in their own best interest given their expectations about future states of the ecomomy it is usually assumed that agents are Bayesian deci­ sion makers. But, as LUCAS points out, there remains an element of indeterminacy: Unfortunately, the general hypothesis that economic agents are Bayesian decision makers has, in many applications, lit­ tle empirical content: without some way of infering what an agent's subjective view of the future is, this hypothesis is of no help in understanding his behavior. Even psychotic behavior can be (and today, is) understood as "rational", given a sufficiently abnormal view of relevant probabili­ ties. To practice economics, we need some way (short of psychoanalysis, one hopes) of understanding which decision problem agents are solving. (LucAs (1977, p. 15)) 2 CHAPTER 1. INTRODUCTION 1. 1.
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Specificații

ISBN-13: 9783540612797
ISBN-10: 3540612793
Pagini: 216
Ilustrații: VII, 205 p.
Dimensiuni: 210 x 297 x 11 mm
Greutate: 0.54 kg
Ediția:1996
Editura: Springer Berlin, Heidelberg
Colecția Springer
Seria Lecture Notes in Economics and Mathematical Systems

Locul publicării:Berlin, Heidelberg, Germany

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Research

Cuprins

Contents: Introduction.- Univariate AR(1) Models.- Unvariate ARX Models.- Unvariate Non-Stationary Models.- Multivariate ARX Models.- Multivariate Non-Stationary Models.- Appendix: Unvariate Autoregressions with Time-Varying Parameters.