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Orthogonal Statistical Learning

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Provides finite-sample guarantees that make nuisance estimation a second-order error source by using a two-stage sample-splitting meta-algorithm plus Neyman orthogonality, giving oracle rates under metric-entropy conditions and concrete bounds for variance-penalized ERM, neural nets and sparse high‑dim linear models. Proposes a robust GMM SEVER‑style filter that runs in polynomial time and achieves O(sqrt(epsilon)) recovery under an epsilon‑contamination model (demonstrated on IV and semi‑synthetic 401K/labor data), and a practical pipeline to estimate the Riesz representer via min‑max or squared‑loss for automated debiasing with neural nets and forests.

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  1. 0:00Intro
  2. 0:45The Ease of Use of Machine Learning
  3. 1:20The Ease of (mis)Use of Machine Learning
  4. 3:07Making CausalML Accessible to Every Decision-Maker
  5. 10:24Automated Outlier Removal
  6. 11:42Desiderata for a good robust estimator
  7. 12:41Estimation via Moment Conditions
  8. 14:15Generalized Method of Moments
  9. 14:44Our Results
  10. 17:17Two-part theorem
  11. 17:43Algorithm and Key Ingredients
  12. 21:29Example Application Theorem: IV Regression
  13. 22:57Experiments
  14. 24:37Application: NLSYM
  15. 27:03Method of Moments with Nuisance Functions
  16. 29:06De-biased moment
  17. 34:13The Adversarial Approach
  18. 36:40The Direct Loss Approach
  19. 38:04Formal Theorem
  20. 39:27Neural Network and Forest Heuristic Improvements
  21. 40:41Multi-Tasking
  22. 41:22Application: 401k
  23. 41:57Application: Gasoline Demand
  24. 43:56Beyond Linear Moments
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