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Leveraging tree automata approximation results for efficient sampling and counting...

Talkat Probabilistic Circuits and Logic 2023 · 2023-10-16..10-19
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Claim: sharp TA admits an FPRAS and that polynomial-time approximation for counting and almost-uniform sampling on a widely used fragment—structured DNNF—follows by encoding assignments as labeled trees and building a tree automaton that enforces the structure mapping. Construction uses top-down/bottom-up tree automata states tied to DNNF AND-splits, parsimonious reduction from SDNNF to TA, and complexity links to SpanL/SpanP; result is theoretical and works, but practical performance remains unclear.

AI-written summary · about

  1. 0:00Counting and sampling in Boolean circuits
  2. 4:29From DNF to structured DNNF
  3. 7:00DNNF and tree automata
  4. 12:40Sharp SDNNF problem solution
  5. 22:35Reduction to tree automata
  6. 31:32Interpreting SpanL results
  7. 35:23Open problems and future work
  8. 37:31Q&A
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