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A direct proof that zero degree homogeneity, monotonicity, and quasiconvexity of the indirect utility function implies negative semidefiniteness of the Slutsky substitution matrix - MaRDI portal

A direct proof that zero degree homogeneity, monotonicity, and quasiconvexity of the indirect utility function implies negative semidefiniteness of the Slutsky substitution matrix (Q374984)

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scientific article; zbMATH DE number 6218928
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English
A direct proof that zero degree homogeneity, monotonicity, and quasiconvexity of the indirect utility function implies negative semidefiniteness of the Slutsky substitution matrix
scientific article; zbMATH DE number 6218928

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    A direct proof that zero degree homogeneity, monotonicity, and quasiconvexity of the indirect utility function implies negative semidefiniteness of the Slutsky substitution matrix (English)
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    24 October 2013
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