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Constrained Sampling and Counting

Talkat Uncertainty in Computation 2016 · 2016-10-04..10-07· [machine-learning]
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Describes an implementation that turns universal hashing plus XOR constraints into a practical sampler and counter: uses Crypt minisat to handle CNF+XOR, relies on 3‑wise universal hashing, and applies CDCL-era solver engineering. Claims almost-uniform sampling with tolerance epsilon=0.75 (experiment: 4 million samples on an instance with 16,000 solutions produced counts statistically indistinguishable from uniform). Scales to millions of variables for sampling and ~50,000 variables for approximate counting, outperforming prior tools by 2–3 orders on benchmarks.

AI-written summary · about

  1. 0:00Introduction to AI logic
  2. 0:56History of SAT solving
  3. 4:48Modern SAT solver techniques
  4. 7:07Success and industrial impact
  5. 9:56Verification and test generation
  6. 14:15Uniform generation challenges
  7. 17:10New framework for sampling
  8. 20:35Universal hashing and cells
  9. 23:21Implementing hash functions
  10. 27:41Integrating SMT solvers
  11. 31:31Model counting applications
  12. 34:27Reflections on theory vs practice
  13. 38:37Audience Q&A
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