A Model Theoretic Proof of Completeness of an Axiomatization of Monadic Second-Order Logic on Infinite Words

Author:

Riba Colin

Publisher

Springer Berlin Heidelberg

Reference12 articles.

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2. Büchi, J.R.: On a Decision Methond in Restricted Second-Order Arithmetic. In: Nagel, E., et al. (eds.) Logic, Methodology and Philosophy of Science. Proc. 1960 Intern. Congr., pp. 1–11. Stanford Univ. Press (1962)

3. Doets, K.: Monadic $\Pi_1^1$ -Theories of $\Pi_1^1$ -Properties. Notre Dame Journal of Formal Logic 30(2), 224–240 (1989)

4. Ebbinghaus, H.-D., Flum, J.: Finite Model Theory, 2nd edn. Springer Monographs in Mathematics. Springer (1999)

5. Lecture Notes in Computer Science;A. Gheerbrant,2008

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1. On the completeness and the decidability of strictly monadic second‐order logic;Mathematical Logic Quarterly;2020-12

2. LMSO;Proceedings of the 33rd Annual ACM/IEEE Symposium on Logic in Computer Science;2018-07-09

3. A MODEL-THEORETIC CHARACTERIZATION OF MONADIC SECOND ORDER LOGIC ON INFINITE WORDS;The Journal of Symbolic Logic;2017-03

4. Forcing MSO on Infinite Words in Weak MSO;2013 28th Annual ACM/IEEE Symposium on Logic in Computer Science;2013-06

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