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Imagining an encounter between Moliere's Don Juan and Austin, this bold yet subtle meditation contemplates the seductive promises of speech and of love, in a telling exchange among philosophy, linguistics, literature, and Lacanian theory."
This valuable book contributes substantively to the current state-of-the-art of macroeconomics. It provides a method for building models in which business cycles and economic growth emerge from the interactions of a large number of heterogeneous agents. Drawing from recent advances in agent-based computational modeling, the authors show how insights from dispersed fields can be fruitfully combined to improve our understanding of macroeconomic dynamics.
Reprint of the edition of 1960. Gale (math, economics, operations research, U. of Cal. Berkeley) provides a complete and systematic treatment of the topic. Annotation copyrighted by Book News, Inc., Portland, OR
Professor Morishima concentrates on the three volumes of Das Kapital and their contributions to the major topics of traditional Marxian economics. He provides a rigorous mathematisation of the labour theory of value, the theory of exploitation, the transformation problem, the reproduction scheme, the law of relative surplus population, the falling rate of capital and the turnover of capital. After proving Marxian propositions in a rigorous way, he argues that in order to combine Marx's model with von Neumann's in a new growth theory it is necessary to abandon the labour theory of value. Professor Morishima feels that this sacrifice is well worth making, because it enables Marxian economics to be integrated with orthodox theory into a new Marx-von Neumann theory of growth, and this to make an important contribution to the development of the subject.
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the attention of The publication of Charles Pisot's thesis in 1938 brought to the mathematical community those marvelous numbers now known as the Pisot numbers (or the Pisot-Vijayaraghavan numbers). Although these numbers had been discovered earlier by A. Thue and then by G. H. Hardy, it was Pisot's result in that paper of 1938 that provided the link to harmonic analysis, as discovered by Raphael Salem and described in a series of papers in the 1940s. In one of these papers, Salem introduced the related class of numbers, now universally known as the Salem numbers. These two sets of algebraic numbers are distinguished by some striking arith metic properties that account for their appearance i...