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Entropy Coherent and Entropy Convex Measures of Risk - Eurandom

Entropy Coherent and Entropy Convex Measures of Risk - Eurandom

Entropy Coherent and Entropy Convex Measures of Risk - Eurandom

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Other Reference Measure<br />

In certain situations the agent could consider other reference measures Q ≪ P.<br />

Then we define the entropy eγ,Q with respect to Q as<br />

eγ,Q(X) = γ logEQexp−X γ.<br />

<strong>Entropy</strong> <strong>Coherent</strong> <strong>and</strong> <strong>Entropy</strong> <strong>Convex</strong> <strong>Measures</strong> <strong>of</strong> <strong>Risk</strong> Advances in Financial Mathematics, Eur<strong>and</strong>om, Eindhoven 20/40

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