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The financial value of knowing the distribution of stock prices in discrete market models
An explicit formula is derived for the value of weak information in a discrete time model that works for a wide range of utility functions including the logarithmic and power utility. We assume a complete market with a finite number of assets and a finite number of possible outcomes. Explicit calcul...
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Published in: | arXiv.org 2018-08 |
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creator | Amiran, Ayelet Baudoin, Fabrice Brock, Skylyn Coster, Berend Craver, Ryan Ezeaka, Ugonna Phanuel Mariano Wishart, Mary |
description | An explicit formula is derived for the value of weak information in a discrete time model that works for a wide range of utility functions including the logarithmic and power utility. We assume a complete market with a finite number of assets and a finite number of possible outcomes. Explicit calculations are performed for a binomial model with two assets. The case of trinomial models is also discussed. |
doi_str_mv | 10.48550/arxiv.1808.03186 |
format | article |
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subjects | Markets Pricing Stock prices |
title | The financial value of knowing the distribution of stock prices in discrete market models |
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