~/talk

Consequences of SETH: Tight Bounds for Some More Problems

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Examines implications of the Strong Exponential Time Hypothesis (SETH) for getting tight time lower bounds on several computational problems; identifies specific problems for which SETH implies no faster algorithms than known, and explains the reductions or conditional comparisons used to derive those tight bounds.

AI-written summary · about

  1. 0:00Intro
  2. 0:24Tight lower bounds
  3. 2:00Strong ETH
  4. 3:00Showing Lower Bounds under SETH
  5. 5:43SAT → k-Dominating Set Variables
  6. 8:45SAT → k-Dominating Set analysis
  7. 11:00Dominating Set, wrapping up
  8. 15:38Independent Sets on an Even Path
  9. 17:14d-SAT S Independent Set proof by example
  10. 18:11Independent Sets - Assignments
  11. 19:33Dealing with true false
  12. 21:07Treewidth Bound by picture
  13. 22:45Independent Set / Treewidth wrap up
  14. 24:123t lower bound for Dominating Set?
  15. 26:56Hitting Set/n
  16. 31:52Some deep math
  17. 33:36d-SAT Hitting Set Group the variables into groups of size g, and set
  18. 35:05Forcing solution [1/2] vertices in a group?
  19. 36:11Analyzing a group
  20. 38:11Forbidding partial assignments
  21. 39:58Satisfying Assignments Hitting Sets
  22. 41:12Important Open Problems
  23. 46:48Conclusions
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