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From International Center for Computational Logic
The Triguarded Fragment (TGF) is among theThe Triguarded Fragment (TGF) is among the most expressive decidable fragments of first-order logic, subsuming both its two-variable and guarded fragments without equality.</br>We show that the TGF has the finite model property (providing a tight doubly exponential bound on the model size) and hence finite satisfiability coincides with satisfiability known to be N2ExpTime-complete. Using similar constructions, we also establish 2ExpTime-completeness for finite satisfiability of the constant-free (tri)guarded fragment with transitive guards.i)guarded fragment with transitive guards.  +
Sebastian Rudolph +  and Emanuel Kieroński +
@inproceedings{KR2021,
  author    = {Emanuel Kiero{\'{n}}ski and Sebastian Rudolph},
  title     = {Finite Model Theory of the Triguarded Fragment and Related Logics},
  editor    = {IEEE},
  booktitle = {Proceedings of the 36th Annual Symposium on Logic in Computer
               Science (LICS 2021)},
  year      = {2021},
  pages     = {1-13},
  doi       = {10.1109/LICS52264.2021.9470734}
}
Inproceedings  +
Proceedings of the 36th Annual Symposium on Logic in Computer Science (LICS 2021)  +
10.1109/LICS52264.2021.9470734  +
KR-LICS-2021-TGF-extended.pdf  +
IEEE  +
Kieroński  +
1-13  +
Emanuel Kieroński, Sebastian Rudolph<brEmanuel Kieroński, Sebastian Rudolph<br/> '''[[Inproceedings3271|<b>Finite Model Theory of the Triguarded Fragment and Related Logics</b>]]''' <br/>__NOTOC__In IEEE, eds., <i>Proceedings of the 36th Annual Symposium on Logic in Computer Science (LICS 2021)</i>, 1-13, 2021<br/><span class="fas fa-chevron-right" style="font-size: 85%;" ></span> [[Inproceedings3271|Details]] <span class="fas fa-chevron-right" style="font-size: 85%; margin-left: 2ex; "></span> [[Media:KR-LICS-2021-TGF-extended.pdf|Download]]a:KR-LICS-2021-TGF-extended.pdf|Download]]  +
Emanuel Kieroński, Sebastian Rudolph<brEmanuel Kieroński, Sebastian Rudolph<br/> '''[[Inproceedings3271/en|<b>Finite Model Theory of the Triguarded Fragment and Related Logics</b>]]''' <br/>__NOTOC__In IEEE, eds., <i>Proceedings of the 36th Annual Symposium on Logic in Computer Science (LICS 2021)</i>, 1-13, 2021<br/><span class="fas fa-chevron-right" style="font-size: 85%;" ></span> [[Inproceedings3271|Details]] <span class="fas fa-chevron-right" style="font-size: 85%; margin-left: 2ex;" ></span> [[Media:KR-LICS-2021-TGF-extended.pdf|Download]]a:KR-LICS-2021-TGF-extended.pdf|Download]]  +
LICS-TGF-FMP.pdf  +
Finite Model Theory of the Triguarded Fragment and Related Logics  +
inproceedings  +
2021  +
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Finite Model Theory of the Triguarded Fragment and Related Logics  +
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27. Mai 2023, 22:04:52  +
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