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Belief and Survey Propagation

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Experimental survey propagation beats classic solvers on random 4‑SAT but later analysis shows the message‑passing decimation idea stalls roughly a factor K below the satisfiability threshold (threshold ~2^K log 2, clustering at ~2^K log K / K). Heuristic physics formulas become a closed variational problem; the interpolation and second‑moment techniques prove the threshold prediction for large K (Ding‑Sly‑Sun), while belief propagation is shown to correctly approximate marginals and counts for random 2‑SAT up to density 1.

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  1. 0:00Introduction
  2. 1:03Physics and algorithms
  3. 4:30Phase transitions
  4. 7:21Early analysis methods
  5. 12:04Connections to physics
  6. 16:40Clustering and geometry
  7. 23:26Belief propagation
  8. 31:24Survey propagation
  9. 35:25Rigorous methods
  10. 37:57Algorithmic applications
  11. 45:00Results for 2-SAT
  12. 47:25Discussion and Q&A
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