Cobham's theorem (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Cobham's theorem" in English language version.

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mathscinet.ams.org

  • Cobham, Alan (1969). "On the base-dependence of sets of numbers recognizable by finite automata". Mathematical Systems Theory. 3 (2): 186–192. doi:10.1007/BF01746527. MR 0250789.
  • Cobham, Alan (1972). "Uniform tag sequences". Mathematical Systems Theory. 6 (1–2): 164–192. doi:10.1007/BF01706087. MR 0457011.
  • Semenov, Alexei Lvovich (1977). "Predicates regular in two number systems are Presburger". Sib. Mat. Zh. (in Russian). 18: 403–418. doi:10.1007/BF00967164. MR 0450050. S2CID 119658350. Zbl 0369.02023.
  • Michel Rigo; Laurent Waxweiler (2006). "A Note on Syndeticity, Recognizable Sets and Cobham's Theorem" (PDF). Bulletin of the EATCS. 88: 169–173. arXiv:0907.0624. MR 2222340. Zbl 1169.68490. Retrieved 23 January 2017.

arxiv.org

cnrs.fr

adamczewski.perso.math.cnrs.fr

  • Adamczewski, Boris; Bell, Jason (2010) [Chapter originally written 2010]. "Automata in number theory" (PDF). In Pin, J.-É. (ed.). Automata: from Mathematics to Applications. European Mathematical Society.

core.ac.uk

doi.org

  • Cobham, Alan (1969). "On the base-dependence of sets of numbers recognizable by finite automata". Mathematical Systems Theory. 3 (2): 186–192. doi:10.1007/BF01746527. MR 0250789.
  • Cobham, Alan (1972). "Uniform tag sequences". Mathematical Systems Theory. 6 (1–2): 164–192. doi:10.1007/BF01706087. MR 0457011.
  • Büchi, J. R. (1990). "Weak Second-Order Arithmetic and Finite Automata". The Collected Works of J. Richard Büchi. Z. Math. Logik Grundlagen Math. Vol. 6. p. 87. doi:10.1007/978-1-4613-8928-6_22. ISBN 978-1-4613-8930-9.
  • Durand, Fabien (2011). "Cobham's theorem for substitutions". Journal of the European Mathematical Society. 13 (6): 1797–1812. arXiv:1010.4009. doi:10.4171/JEMS/294.
  • Semenov, Alexei Lvovich (1977). "Predicates regular in two number systems are Presburger". Sib. Mat. Zh. (in Russian). 18: 403–418. doi:10.1007/BF00967164. MR 0450050. S2CID 119658350. Zbl 0369.02023.
  • Muchnik (2003). "The definable criterion for definability in Presburger arithmetic and its applications" (PDF). Theoretical Computer Science. 290 (3): 1433–1444. doi:10.1016/S0304-3975(02)00047-6.
  • Krebs, Thijmen J. P. (2021). "A More Reasonable Proof of Cobham's Theorem". International Journal of Foundations of Computer Science. 32 (2): 203207. arXiv:1801.06704. doi:10.1142/S0129054121500118. ISSN 0129-0541. S2CID 39850911.
  • Mol, Lucas; Rampersad, Narad; Shallit, Jeffrey; Stipulanti, Manon (2019). "Cobham's Theorem and Automaticity". International Journal of Foundations of Computer Science. 30 (8): 1363–1379. arXiv:1809.00679. doi:10.1142/S0129054119500308. ISSN 0129-0541. S2CID 52156852.

eatcs.org

ems-ph.org

ens-lyon.fr

perso.ens-lyon.fr

  • Paul Fermé, Willy Quach and Yassine Hamoudi (2015). "Le théorème de Cobham" [Cobham's Theorem] (PDF) (in French). Archived from the original (PDF) on 2017-02-02. Retrieved 24 January 2017.

semanticscholar.org

api.semanticscholar.org

tucs.fi

uc.pt

mat.uc.pt

ujf-grenoble.fr

www-fourier.ujf-grenoble.fr

  • Durand, Fabien; Rigo, Michel (2010) [Chapter originally written 2010]. "On Cobham's Theorem" (PDF). In Pin, J.-É. (ed.). Automata: from Mathematics to Applications. European Mathematical Society.

uwaterloo.ca

cs.uwaterloo.ca

web.archive.org

  • Paul Fermé, Willy Quach and Yassine Hamoudi (2015). "Le théorème de Cobham" [Cobham's Theorem] (PDF) (in French). Archived from the original (PDF) on 2017-02-02. Retrieved 24 January 2017.

wikipedia.org

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