
Utility theory. Top authors: 1. Wakker 2. Epstein 3. Markowitz Utility theory items news: Is ... utility ... correct? Utility theory metadata news: Expected Uncertain Utility Theory Utility theory. Top authors 2013: 1. Wakker 2. Rossi 3. Moore Utility theory reviews: Is There A Plausible Theory for Risky Decisions? Utility theory past, timeless events Le Comportement de l'Homme Rationnel devant le Risque ... Theory of Games and Economic Behavior Exposition of a New Theory on the Measurement of Risk

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Economics. Top items: When overconfidence is revealed ... Why do students study economics? Economics. Top authors 2013: Shleifer Heckman Ilardi Suryana Economics. Top items 2013: The pyramid of corporate social responsibility ... Clustered standard errors in Stata ... Economics. Nobel Laureates 2013: Fama Hansen Shiller Economics. Russian top authors: Djankov Yanovskiy Kapelyuk Economics. Russian top authors 2013: Sonin Djankov Boldyrev Ivashchenko Economics. Russian top items: ... Measuring Poverty and Inequality ... A Political Theory of Populism Average and Quantile Effects ... Intersection Bounds ... Inference on Counterfactual Distributions Optimal Pension Systems ... Top

Will there be a dollar crisis? (Nobel Laureate Paul Krugman) "Almost everyone believes that the US current account deficit must eventually end, and that this end will involve dollar depreciation. However, many believe that this depreciation will take place gradually. ... any process of gradual dollar decline fast enough ... would impose capital losses on investors much larger than they currently expect. As a result, there will at some point have to be ... a point at which expectations are revised, and the dollar drops sharply ..." more Principle of Uncertain Future The theorem of existence of ruptures in the probability scale is proved. The general lemma: If the mean of a variable tends to a border of a final range then the central moments of a variable tends to 0. The general theorem: If the central moment of a variable cannot come nearer to zero more close, than on finite value, then the mean of a variable cannot come nearer to border of this range more close, than on finite value. The theorem for probability: Let the probability is a limit to which the probability estimation tends. Then, if the mean of the estimation of probability cannot come nearer to border of this range more close, than on finite value the similar statement is true for probability also. Top

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