~/talk

How Hard Is Inference for Structured Prediction?

slides:none on file

Asks whether recovering binary vertex labels from noisy edge parity is possible and when; proves the simple minimize-disagreements (correlation‑clustering) estimator is information‑theoretically optimal on grid‑like planar graphs with expected error Θ(P^2·N), uses a flipping lemma, Chernoff bounds, dual‑graph cycle counting and matching to get a polynomial‑time solution there, shows expanders only guarantee O(P·N) error, the path fails (constant fraction wrong), and notes NP‑hardness outside planar cases.

AI-written summary · about

  1. 0:00Intro
  2. 1:24Structured Prediction
  3. 2:43Recovery From Exact Parities
  4. 4:32Recovery From Noisy Parities
  5. 8:09Research Agenda
  6. 10:09Analogy: Stochastic Block Model
  7. 13:45The Graph Matters
  8. 15:59The Grid: Empirical Evidence
  9. 20:03Approximate Recovery
  10. 22:13MLE/Correlation Clustering
  11. 26:57Flipping Lemma
  12. 29:32Warm-Up #1: Expanders
  13. 38:12Grid-Like Graphs: Analysis
  14. 40:44A Subtlety and a Fix
  15. 42:52More Open Questions
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