Abstract
In this paper, we consider the problem of finding optimal portfolios in cases when the underlying probability model is not perfectly known. For the sake of robustness, a maximin approach is applied which uses a ‘confidence set’ for the probability distribution. The approach shows the tradeoff between return, risk and robustness in view of the model ambiguity. As a consequence, a monetary value of information in the model can be determined.
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Notes
†We are indebted to a referee for pointing this out to us and also led us to discover the second condition for having found a saddle point in step 5 of the algorithm.