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Logic and Probabilistic Circuits 3

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Defines SDD-style circuits with structured decomposability and a stronger partition (strong) determinism, proves that computing P(formula) requires compiling both formula and distribution into circuits that are decomposable and aligned to the same vtree, and gives a polynomial-time feedforward evaluation DP that sums at ORs and multiplies at ANDs down to literal probabilities. Shows consistency (weak decomposability) suffices for MAP, gives exponential separations (SDD vs OBDD) and hardness results for turning deterministic/consistent circuits into decomposable ones.

AI-written summary · about

  1. 0:00Intro
  2. 0:30Binary Decision Diagrams
  3. 2:13Structured Decomposability
  4. 3:50Strong Determinism
  5. 14:25Inference
  6. 18:07Dynamic Programming
  7. 21:04Combining
  8. 21:41Trackability
  9. 22:40Circuits
  10. 39:58Consistency
  11. 47:11Marginal Maps
  12. 48:18Summary
  13. 56:16Compatibility
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