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Good–deal bounds : ウィキペディア英語版
Good–deal bounds
Good–deal bounds are price bounds for a financial portfolio which depends on an individual trader's preferences. Mathematically, if A is a set of portfolios with future outcomes which are "acceptable" to the trader, then define the function \rho: \mathcal^p \to \mathbb by
:\rho(X) = \inf\left\ = \inf\left\
where A_T is the set of final values for self-financing trading strategies. Then any price in the range (-\rho(X), \rho(-X)) does not provide a good deal for this trader, and this range is called the "no good-deal price bounds."
If A = \left\-a.s.\right\} then the good-deal price bounds are the no-arbitrage price bounds, and correspond to the subhedging and superhedging prices. The no-arbitrage bounds are the greatest extremes that good-deal bounds can take.〔
If A = \left\() \geq \mathbb()\right\} where u is a utility function, then the good-deal price bounds correspond to the indifference price bounds.〔
==References==



抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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