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Demand Functions and the Slutsky Matrix. (PSME-7), Volume 7

Sydney N. Afriat

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Sozialwissenschaften, Recht, Wirtschaft / Wirtschaft

Beschreibung

The utility idea has had a long history in economics, especially in the explanation of demand and in welfare economics. In a comprehensive survey and critique of the Slutsky theory and the pattern to which it belongs in the economic context, S. N. Afriat offers a resolution of questions central to its main idea, including sufficient conditions as well.

Originally published in 1980.

The Princeton Legacy Library uses the latest print-on-demand technology to again make available previously out-of-print books from the distinguished backlist of Princeton University Press. These editions preserve the original texts of these important books while presenting them in durable paperback and hardcover editions. The goal of the Princeton Legacy Library is to vastly increase access to the rich scholarly heritage found in the thousands of books published by Princeton University Press since its founding in 1905.

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Sydney N. Afriat
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Schlagwörter

Sign (mathematics), Chain rule, Explicit formulae (L-function), Pareto efficiency, Production theory, Big O notation, Inverse function, Axiom, Convex function, Convex set, Production function, Limit point, Inverse function theorem, Line segment, Permutation, Integrating factor, Samuelson condition, Function (mathematics), Maxima and minima, Second derivative, Differential form, Special case, Derivative, Frobenius theorem (differential topology), Cost-effectiveness analysis, Infimum and supremum, Preference (economics), Recursive definition, Lagrangian, Theorem, Identity (mathematics), Counterexample, Demand curve, Lagrange multiplier, Identity matrix, Welfare economics, Linear inequality, General equilibrium theory, Inference, Theory, Invertible matrix, Coefficient, Monotonic function, Determinant, Differentiable function, Logical disjunction, Principal part, Adjoint, Partial derivative, Transpose, Lagrangian (field theory), Inverse demand function, Oskar Morgenstern, Law of demand, Symmetric relation, Continuous function, Reductio ad absurdum, Hessian matrix, Corollary, Commodity, Linear function, Price index, Linear map, Ordinary differential equation, Divisia index, Utility, Orthogonal complement, Heine–Borel theorem, Quasiconvex function, Cost curve