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• W4309468392 abstract "Abstract Many modern computational approaches to classical problems in quantitative finance are formulated as empirical loss minimization (ERM), allowing direct applications of classical results from statistical machine learning. These methods, designed to directly construct the optimal feedback representation of hedging or investment decisions, are analyzed in this framework demonstrating their effectiveness as well as their susceptibility to generalization error. Use of classical techniques shows that over‐training renders trained investment decisions to become anticipative, and proves overlearning for large hypothesis spaces. On the other hand, nonasymptotic estimates based on Rademacher complexity show the convergence for sufficiently large training sets. These results emphasize the importance of synthetic data generation and the appropriate calibration of complex models to market data. A numerically studied stylized example illustrates these possibilities, including the importance of problem dimension in the degree of overlearning, and the effectiveness of this approach." @default.
• W4309468392 created "2022-11-28" @default.
• W4309468392 creator A5035754215 @default.
• W4309468392 creator A5050033426 @default.
• W4309468392 date "2022-11-17" @default.
• W4309468392 modified "2023-10-12" @default.
• W4309468392 title "Deep empirical risk minimization in finance: Looking into the future" @default.
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• W4309468392 doi "https://doi.org/10.1111/mafi.12365" @default.
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