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S.N. Afriat: Economic transformation.- M. Arcelli: Modelli aumentati e principio di corrispondenza nella metodologia di Andreas.- H. Kuhn: Some remarks on games of fair division.- H. Kuhn: On two theorems in international trade.- A.G. Papandreou: Theory, construction and empirical meaning in economics.
The book studies the origins and evolution of economic textbooks in the nineteenth and early twentieth century, up to the turning point represented by Paul Samuelson’s Economics (1948), which became the template for all the textbooks of the postwar period. The case studies included in the book cover a large part of Europe, the British Commonwealth, the United States and Japan. Each chapter examines various types of textbooks, from those aimed at self-education to those addressed to university students, secondary school students, to the short manuals aimed at the popularisation of political economy among workers and the middle classes. An introductory chapter examines this phenomenon in a comparative and transnational perspective.
To write everything about nothing, or to write nothing about everything: this is the problem. (Anonym, circa 1996-97) The first idea to write a book on M athematical Economics, more or less ordered in a historical sequence, occurred to me in 1995, when I was asked, by Istituto delta Enciclopedia Italiana, to write the entry "Storia dell'economia 1 2 matematica" , for the collective work "Storia deI XX Secolo". I thought that it would be interesting to elaborate on the text presented to the editors, to turn it into a book aiming at giving a panorama of what, in my opinion, are the main 20th century contributions to mathematical eco nomics. Of course, only a narrow set of the contributions made by economic theorists could be included, both for space limitations and necessity, because 3 of the limited competence of any single author. For instance, I have paid very limited attention to what is now called Macroeconomics, and also to Game Theory, which actually has grown so much as to acquire scientific in dependence as a living branch of applied mathematics. For the same reason, I have also left completely untouched such fields as Mathematical Finance, Public Economics, Theory of Taxation, etc. I have always based my presentation on published material only, assuming that what is contained in working papers still waits to be confirmed, possibly in the first years of the 21th century.
This book offers a pluralistic vision of the way economists have dealt with the question of power in society over the last two centuries. Economists’ ideas about power are examined from political, theoretical and policy-making points of view, with additional discussion of the active participation of economists in the management of power. The book is organized into four main conceptions of power relations: i) Power as embedded in political institutions; ii) Power as emerging from the asymmetric relations caused by the unequal distribution of income and wealth; iii) Power as associated to the monopolistic or oligopolistic position held by some firms in the market; and iv) Power as the management of economic policies by the state. Mosca brings together contributions from a range of scholars to analyse how economists have considered the role of power, putting the discussion into a much needed historical context.
Mathematica is a scientific software dedicated to symbolic and numerical calculus, developed by a team directed by Stephen Wolfram. The potential applications are extremely wide and may comprise, for example, pure and applied Mathematics, Statistics, Economics, Finance and Engineering. The first version 1.0 was published on 1988 while the current version 10.0 was released on 2014. Mathematica also permits to develop sophisticated program code thanks to its own syntax and besides, it can be used as a highly accurate text Editor. This book is a complete and up-to-date guide to Mathematica Software.Contents: Introduction, Linear Algebra, Functions of a real variable, Functions of several variables, Implicit funcions theorem, Unconstrained optimization, Constrained optimization, Ordinary differential equations and systems, Dynamic optmization, Stochastic calculus, Financial Applications, etc.