TY  - BOOK
AU  - Afriat,Sydney N.
TI  - Demand Functions and the Slutsky Matrix. (PSME-7), Volume 7
T2  - Princeton Studies in Mathematical Economics
SN  - 9780691616148
AV  - HB801 
U1  - 338.5/21 22
PY  - 2014///]
CY  - Princeton, NJ : 
PB  - Princeton University Press, 
KW  - BUSINESS and amp
KW  - ECONOMICS
KW  - Economics
KW  - Microeconomics
KW  - Industries
KW  - General
KW  - Demand functions (Economic theory)
KW  - Utility theory
KW  - BUSINESS & ECONOMICS / Economics / Microeconomics
KW  - bisacsh
KW  - Adjoint
KW  - Aggregate supply
KW  - Arrow's impossibility theorem
KW  - Axiom
KW  - Big O notation
KW  - Bruno de Finetti
KW  - Chain rule
KW  - Coefficient
KW  - Commodity
KW  - Concave function
KW  - Continuous function
KW  - Convex cone
KW  - Convex function
KW  - Convex set
KW  - Corollary
KW  - Cost curve
KW  - Cost-benefit analysis
KW  - Cost-effectiveness analysis
KW  - Counterexample
KW  - Demand curve
KW  - Derivative
KW  - Determinant
KW  - Differentiable function
KW  - Differential calculus
KW  - Differential equation
KW  - Differential form
KW  - Divisia index
KW  - Economic equilibrium
KW  - Einstein notation
KW  - Equivalence relation
KW  - Explicit formulae (L-function)
KW  - Factorization
KW  - Frobenius theorem (differential topology)
KW  - Function (mathematics)
KW  - Functional equation
KW  - General equilibrium theory
KW  - Heine-Borel theorem
KW  - Hessian matrix
KW  - Homogeneous function
KW  - Idempotence
KW  - Identity (mathematics)
KW  - Identity matrix
KW  - Inequality (mathematics)
KW  - Inference
KW  - Infimum and supremum
KW  - Integrating factor
KW  - Interdependence
KW  - Interval (mathematics)
KW  - Inverse demand function
KW  - Inverse function theorem
KW  - Inverse function
KW  - Invertible matrix
KW  - Lagrange multiplier
KW  - Lagrangian (field theory)
KW  - Lagrangian
KW  - Law of demand
KW  - Limit point
KW  - Line segment
KW  - Linear function
KW  - Linear inequality
KW  - Linear map
KW  - Linearity
KW  - Logical disjunction
KW  - Marginal cost
KW  - Mathematical induction
KW  - Mathematical optimization
KW  - Maxima and minima
KW  - Monotonic function
KW  - Ordinary differential equation
KW  - Orthogonal complement
KW  - Oskar Morgenstern
KW  - Pareto efficiency
KW  - Partial derivative
KW  - Permutation
KW  - Preference (economics)
KW  - Price index
KW  - Principal part
KW  - Production function
KW  - Production theory
KW  - Quasiconvex function
KW  - Recursive definition
KW  - Reductio ad absurdum
KW  - Regular matrix
KW  - Requirement
KW  - Row and column vectors
KW  - Samuelson condition
KW  - Second derivative
KW  - Sign (mathematics)
KW  - Special case
KW  - Statistic
KW  - Support function
KW  - Symmetric relation
KW  - Theorem
KW  - Theory
KW  - Transpose
KW  - Upper and lower bounds
KW  - Utility
KW  - Variable (mathematics)
KW  - Welfare economics
N1  - Frontmatter --; Preface --; Contents --; Introduction --; Chapter I. Slutsky's Problem and the Coejjicients --; Chapter II. Mckenzie's Method --; Chapter III. Symmetry and Negativity --; Chapter IV. Utility Contours and Profiles --; Chapter V. De Finetti and Convexification --; Chapter VI. Slutsky and Samuelson --; Chapter VII. Transitivity and Integrability --; Chapter VIII. Slutsky and Frobenius --; Chapter IX. Slutsky, Finally --; Bibliography --; Index; restricted access; Issued also in print
N2  - 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
UR  - https://doi.org/10.1515/9781400853069
UR  - https://www.degruyter.com/isbn/9781400853069
UR  - https://www.degruyter.com/document/cover/isbn/9781400853069/original
ER  -