Temporary Monetary Equilibrium Theory

This title, first published in 1984, considers a temporary monetary equilibrium theory under certainty in a differentiable framework. Using the techniques of differential topology the author investigates the structure of the set of temporary monetary equilibria. Temporary Monetary Equilibrium Theory: A Differentiable Approach will be of interest to students of monetary economics.

This title, first published in 1984, considers a temporary monetary equilibrium theory under certainty in a differentiable framework. Using the techniques of differential topology the author investigates the structure of the set of temporary monetary equilibria. Temporary Monetary Equilibrium Theory: A Differentiable Approach will be of interest to students of monetary economics.

Contemporary general equilibrium theory is characteristically short-run, separated from monetary aspects of the economy, and as such does not deal with long-run problems such as capital accumulation, innovation, and the historical movement of the economy. These phenomena are discussed by growth theory, which assumes a given or shifting production function, and in turn cannot therefore deal with the fundamental problem of growth, namely how the production function is derived. Thus traditional theories have a common weakness in that they divorce real economic growth from the activities of the financial sector. This book provides a much-needed synthesis of growth theory and monetary theory. Professor Morishima draws on the work of Schumpeter, Keynes and the pre-war neoclassical economists to formulate a capital-theoretic general equilibrium theory.

This book presents a study in the foundations of monetary theory with several unique features. It consists of two parts: a critique of the varieties of neoclassical monetary theory, and a rigorous statement of the foundations of Post Keynesian monetary theory. The two parts reflect Joseph Schumpeter's distinction between monetary theories in the divergent traditions of Real and Monetary Analysis. Part I offers a novel critique of Wicksellian and neo-Walrasian general equilibrium versions of Real analysis. The critique of Wicksell's monetary theory demonstrates the general impossibility of defining the natural rate of interest without which the loanable funds theory collapses. The critique of neo-Walrasian monetary theory, on the other hand, exploits the inessential role of 'money' in temporary equilibrium and overlapping generations models and develops a novel interpretation of the Patinkin controversy and the Clower finance constraint. The implications of these developments are then traced through the debates between monetarists and Keynesians. Part II presents a rigorous argument for securing the foundations of Post Keynesian monetary theory in the tradition of Monetary Analysis. In the context of the evolution of the monetary system from commodity money to credit money. Wicksell's natural rate of interest is replaced by Keynes's marginal efficiency of capital which is in turn applied to Myrdal's notion of monetary equilibrium to derive a formal definition of Keynes's point of effective demand. This leads to the most novel feature of the book: the demonstration of the existence of a long-run unemployment equilibrium without the assumptions of rigid wages. The principle of effective demand is shown to break Say's Law by placing a limit on the profitable expansion of output before full employment is reached.

The collection of journal articles reproduced in this volume provides a synthesis of the progress made in the last 15 years in the theory of temporary equilibrium. Key Features * Decision making * Competitive assets markets * Models of money * Deterministic dynamics * Stochastic processes * Quantity rationing

In a wide number of economic problems the equilibrium values of the variables can be regarded as solutions of a parametrized constrained maximization problem. This occurs in static as well as dynamic models; in the latter case the choice variables are often paths in certain function spaces and thus can be regarded as points in infinite dimensional spaces. It is sometimes possible to determine qualitative properties of the solutions with respect to changes in the parameters of the model. The study of such properties is often called comparative statics; [15], [2], and [10]. Certain comparative static properties of the maxima have proven to be of particular importance for economic theory, since the works of Slutsky, Hicks, and Samuelson [15]: they have been for- lated in terms of synunetry and negative semidefiniteness of a matrix, called the Slutsky-Hicks-Samuelson matrix. A discussion of this matrix and its applications is given in Section 1. The study of these properties in economic theory, however, has so far been restricted to static models where the choice variable and the parameters are elements in Euclidean spaces, and where there is only one constraint.