Accattoli, Beniamino; Dal Lago, Ugo (14 July 2014). "Beta reduction is invariant, indeed". Proceedings of the Joint Meeting of the Twenty-Third EACSL Annual Conference on Computer Science Logic (CSL) and the Twenty-Ninth Annual ACM/IEEE Symposium on Logic in Computer Science (LICS). pp. 1–10. arXiv:1601.01233. doi:10.1145/2603088.2603105. ISBN9781450328869. S2CID11485010.
Asperti, Andrea (16 Jan 2017). "About the efficient reduction of lambda terms". arXiv:1701.04240v1 [cs.LO].
Biernacka, Małgorzata; Charatonik, Witold; Drab, Tomasz (2022). Andronick, June; de Moura, Leonardo (eds.). "The Zoo of Lambda-Calculus Reduction Strategies, and Coq"(PDF). 13th International Conference on Interactive Theorem Proving (ITP 2022). 237. Schloss Dagstuhl – Leibniz-Zentrum für Informatik: 7:1–7:19. doi:10.4230/LIPIcs.ITP.2022.7. Retrieved 22 August 2022.
Church, Alonzo (December 1942). "Review of Haskell B. Curry, The Inconsistency of Certain Formal Logics". The Journal of Symbolic Logic. 7 (4): 170–171. doi:10.2307/2268117. JSTOR2268117.
Biernacka, Małgorzata; Charatonik, Witold; Drab, Tomasz (2022). Andronick, June; de Moura, Leonardo (eds.). "The Zoo of Lambda-Calculus Reduction Strategies, and Coq"(PDF). 13th International Conference on Interactive Theorem Proving (ITP 2022). 237. Schloss Dagstuhl – Leibniz-Zentrum für Informatik: 7:1–7:19. doi:10.4230/LIPIcs.ITP.2022.7. Retrieved 22 August 2022.
Accattoli, Beniamino; Dal Lago, Ugo (14 July 2014). "Beta reduction is invariant, indeed". Proceedings of the Joint Meeting of the Twenty-Third EACSL Annual Conference on Computer Science Logic (CSL) and the Twenty-Ninth Annual ACM/IEEE Symposium on Logic in Computer Science (LICS). pp. 1–10. arXiv:1601.01233. doi:10.1145/2603088.2603105. ISBN9781450328869. S2CID11485010.
Church, Alonzo (December 1942). "Review of Haskell B. Curry, The Inconsistency of Certain Formal Logics". The Journal of Symbolic Logic. 7 (4): 170–171. doi:10.2307/2268117. JSTOR2268117.
Accattoli, Beniamino; Dal Lago, Ugo (14 July 2014). "Beta reduction is invariant, indeed". Proceedings of the Joint Meeting of the Twenty-Third EACSL Annual Conference on Computer Science Logic (CSL) and the Twenty-Ninth Annual ACM/IEEE Symposium on Logic in Computer Science (LICS). pp. 1–10. arXiv:1601.01233. doi:10.1145/2603088.2603105. ISBN9781450328869. S2CID11485010.
Coquand, Thierry (8 February 2006). Zalta, Edward N. (ed.). "Type Theory". The Stanford Encyclopedia of Philosophy (Summer 2013 ed.). Retrieved November 17, 2020.
Alama, Jesse. Zalta, Edward N. (ed.). "The Lambda Calculus". The Stanford Encyclopedia of Philosophy (Summer 2013 ed.). Retrieved November 17, 2020.
Felleisen, Matthias; Flatt, Matthew (2006), Programming Languages and Lambda Calculi(PDF), p. 26, archived from the original(PDF) on 2009-02-05; A note (accessed 2017) at the original location suggests that the authors consider the work originally referenced to have been superseded by a book.
Felleisen, Matthias; Flatt, Matthew (2006), Programming Languages and Lambda Calculi(PDF), p. 26, archived from the original(PDF) on 2009-02-05; A note (accessed 2017) at the original location suggests that the authors consider the work originally referenced to have been superseded by a book.
Dana Scott, "Looking Backward; Looking Forward", Invited Talk at the Workshop in honour of Dana Scott's 85th birthday and 50 years of domain theory, 7–8 July, FLoC 2018 (talk 7 July 2018). The relevant passage begins at 32:50. (See also this extract of a May 2016 talk at the University of Birmingham, UK.)