 | The topic of this article may not meet Wikipedia's
general notability guideline. (May 2021) |
In mathematical logic, various sublanguages of set theory are decidable. [1] [2] These include:
- Sets with Monotone, Additive, and Multiplicative Functions. [3]
- Sets with restricted quantifiers. [4]
References
- ^ Cantone, D., E. G. Omodeo and A. Policriti, "Set Theory for Computing. From Decision Procedures to Logic Programming with Sets," Monographs in Computer Science, Springer, 2001.
- ^ "Decision procedures for elementary sublanguages of set theory: XIII. Model graphs, reflection and decidability", by Franco Parlamento and Alberto Policriti Journal of Automated Reasoning, Volume 7, Issue 2 (June 1991), Pages: 271 - 284
- ^ "A Decision Procedure for a Sublanguage of Set Theory Involving Monotone, Additive, and Multiplicative Functions", by Domenico Cantone and et al.
- ^ "A tableau-based decision procedure for a fragment of set theory involving a restricted form of quantification", by Domenico Cantone, Calogero G. Zarba, Viale A. Doria, 1997[ permanent dead link]
| The topic of this article may not meet Wikipedia's
general notability guideline. (May 2021) |
In mathematical logic, various sublanguages of set theory are decidable. [1] [2] These include:
- Sets with Monotone, Additive, and Multiplicative Functions. [3]
- Sets with restricted quantifiers. [4]
References
- ^ Cantone, D., E. G. Omodeo and A. Policriti, "Set Theory for Computing. From Decision Procedures to Logic Programming with Sets," Monographs in Computer Science, Springer, 2001.
- ^ "Decision procedures for elementary sublanguages of set theory: XIII. Model graphs, reflection and decidability", by Franco Parlamento and Alberto Policriti Journal of Automated Reasoning, Volume 7, Issue 2 (June 1991), Pages: 271 - 284
- ^ "A Decision Procedure for a Sublanguage of Set Theory Involving Monotone, Additive, and Multiplicative Functions", by Domenico Cantone and et al.
- ^ "A tableau-based decision procedure for a fragment of set theory involving a restricted form of quantification", by Domenico Cantone, Calogero G. Zarba, Viale A. Doria, 1997[ permanent dead link]