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This research demonstrates how combining nonlinear feature expansions with basis pursuit allows sparse portfolios to outperform dense benchmarks in high-dimensional asset pricing. By scaling estimation to 432 million candidate factors, the study reconciles economic parsimony with model capacity, showing that expanding the candidate space enables a simpler pricing kernel to achieve superior Sharpe ratios and lower pricing errors.
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The Virtue of Sparsity in Complexity

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arXiv:2604.17166v2 Announce Type: replace-cross Abstract: Sparsity or complexity? In modern high-dimensional asset pricing, these are often viewed as competing principles: recent empirical evidence favors richer models, while economic intuition has long favored parsimony. We reconcile this tension by distinguishing capacity sparsity-restrictions on effective model capacity-from factor sparsity-the parsimonious structure of priced risks. Revisiting the benchmark empirical design of Didisheim et al. (2025), we combine nonlinear feature expansions with basis pursuit, using column generation and GPU acceleration to scale estimation to 432 million candidate factors. Reaching this scale reveals a reversal in out-of-sample performance: sparse portfolios trail dense ridgeless benchmarks at lower complexity but achieve a higher Sharpe ratio and lower pricing error at the largest candidate set. Capacity expansion and factor sparsity are therefore complements: enlarging the candidate space allows a parsimonious pricing kernel to outperform its dense counterpart.

Abstract:Sparsity or complexity? In modern high-dimensional asset pricing, these are often viewed as competing principles: recent empirical evidence favors richer models, while economic intuition has long favored parsimony. We reconcile this tension by distinguishing capacity sparsity-restrictions on effective model capacity-from factor sparsity-the parsimonious structure of priced risks. Revisiting the benchmark empirical design of Didisheim et al. (2025), we combine nonlinear feature expansions with basis pursuit, using column generation and GPU acceleration to scale estimation to 432 million candidate factors. Reaching this scale reveals a reversal in out-of-sample performance: sparse portfolios trail dense ridgeless benchmarks at lower complexity but achieve a higher Sharpe ratio and lower pricing error at the largest candidate set. Capacity expansion and factor sparsity are therefore complements: enlarging the candidate space allows a parsimonious pricing kernel to outperform its dense counterpart.

General Finance (q-fin.GN); Machine Learning (cs.LG); Econometrics (econ.EM); Portfolio Management (q-fin.PM); Pricing of Securities (q-fin.PR)

arXiv:2604.17166 [q-fin.GN]

(or arXiv:2604.17166v2 [q-fin.GN] for this version)

https://doi.org/10.48550/arXiv.2604.17166 Focus to learn more arXiv-issued DOI via DataCite

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