Universal set (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Universal set" in English language version.

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3ams.org

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1stanford.edu

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1cam.ac.uk

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1cahiersdelogique.be

low place

1jstor.org

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1eudml.org

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ams.org (Global: 451^st place; English: 277^th place)

mathscinet.ams.org

Church (1974, p. 308). See also Forster (1995, p. 136), Forster (2001, p. 17), and Sheridan (2016). Church, Alonzo (1974). "Set theory with a universal set". Proceedings of the Tarski Symposium: An international symposium held at the University of California, Berkeley, June 23–30, 1971, to honor Alfred Tarski on the occasion of his seventieth birthday. Proceedings of Symposia in Pure Mathematics. Vol. 25. Providence, Rhode Island: American Mathematical Society. pp. 297–308. MR 0369069. Forster, T. E. (1995). Set Theory with a Universal Set: Exploring an Untyped Universe. Oxford Logic Guides. Vol. 31. Oxford University Press. ISBN 0-19-851477-8. Forster, Thomas (2001). "Church's set theory with a universal set". In Anderson, C. Anthony; Zelëny, Michael (eds.). Logic, Meaning and Computation: Essays in Memory of Alonzo Church. Synthese Library. Vol. 305. Dordrecht: Kluwer Academic Publishers. pp. 109–138. MR 2067968. Sheridan, Flash (2016). "A variant of Church's set theory with a universal set in which the singleton function is a set" (PDF). Logique et Analyse. 59 (233): 81–131. JSTOR 26767819. MR 3524800.
Oberschelp (1973), p. 40. Oberschelp, Arnold (1973). Set theory over classes. Dissertationes Mathematicae (Rozprawy Matematyczne). Vol. 106. Instytut Matematyczny Polskiej Akademii Nauk. MR 0319758.
Holmes (1998), p. 110. Holmes, M. Randall (1998). Elementary set theory with a universal set. Cahiers du Centre de Logique [Reports of the Center of Logic]. Vol. 10. Université Catholique de Louvain, Département de Philosophie, Louvain-la-Neuve. ISBN 2-87209-488-1. MR 1759289.

cahiersdelogique.be (Global: low place; English: low place)

Church (1974, p. 308). See also Forster (1995, p. 136), Forster (2001, p. 17), and Sheridan (2016). Church, Alonzo (1974). "Set theory with a universal set". Proceedings of the Tarski Symposium: An international symposium held at the University of California, Berkeley, June 23–30, 1971, to honor Alfred Tarski on the occasion of his seventieth birthday. Proceedings of Symposia in Pure Mathematics. Vol. 25. Providence, Rhode Island: American Mathematical Society. pp. 297–308. MR 0369069. Forster, T. E. (1995). Set Theory with a Universal Set: Exploring an Untyped Universe. Oxford Logic Guides. Vol. 31. Oxford University Press. ISBN 0-19-851477-8. Forster, Thomas (2001). "Church's set theory with a universal set". In Anderson, C. Anthony; Zelëny, Michael (eds.). Logic, Meaning and Computation: Essays in Memory of Alonzo Church. Synthese Library. Vol. 305. Dordrecht: Kluwer Academic Publishers. pp. 109–138. MR 2067968. Sheridan, Flash (2016). "A variant of Church's set theory with a universal set in which the singleton function is a set" (PDF). Logique et Analyse. 59 (233): 81–131. JSTOR 26767819. MR 3524800.

cam.ac.uk (Global: 670^th place; English: 480^th place)

dpmms.cam.ac.uk

Church (1974, p. 308). See also Forster (1995, p. 136), Forster (2001, p. 17), and Sheridan (2016). Church, Alonzo (1974). "Set theory with a universal set". Proceedings of the Tarski Symposium: An international symposium held at the University of California, Berkeley, June 23–30, 1971, to honor Alfred Tarski on the occasion of his seventieth birthday. Proceedings of Symposia in Pure Mathematics. Vol. 25. Providence, Rhode Island: American Mathematical Society. pp. 297–308. MR 0369069. Forster, T. E. (1995). Set Theory with a Universal Set: Exploring an Untyped Universe. Oxford Logic Guides. Vol. 31. Oxford University Press. ISBN 0-19-851477-8. Forster, Thomas (2001). "Church's set theory with a universal set". In Anderson, C. Anthony; Zelëny, Michael (eds.). Logic, Meaning and Computation: Essays in Memory of Alonzo Church. Synthese Library. Vol. 305. Dordrecht: Kluwer Academic Publishers. pp. 109–138. MR 2067968. Sheridan, Flash (2016). "A variant of Church's set theory with a universal set in which the singleton function is a set" (PDF). Logique et Analyse. 59 (233): 81–131. JSTOR 26767819. MR 3524800.

eudml.org (Global: low place; English: low place)

Oberschelp (1973), p. 40. Oberschelp, Arnold (1973). Set theory over classes. Dissertationes Mathematicae (Rozprawy Matematyczne). Vol. 106. Instytut Matematyczny Polskiej Akademii Nauk. MR 0319758.

jstor.org (Global: 26^th place; English: 20^th place)

Church (1974, p. 308). See also Forster (1995, p. 136), Forster (2001, p. 17), and Sheridan (2016). Church, Alonzo (1974). "Set theory with a universal set". Proceedings of the Tarski Symposium: An international symposium held at the University of California, Berkeley, June 23–30, 1971, to honor Alfred Tarski on the occasion of his seventieth birthday. Proceedings of Symposia in Pure Mathematics. Vol. 25. Providence, Rhode Island: American Mathematical Society. pp. 297–308. MR 0369069. Forster, T. E. (1995). Set Theory with a Universal Set: Exploring an Untyped Universe. Oxford Logic Guides. Vol. 31. Oxford University Press. ISBN 0-19-851477-8. Forster, Thomas (2001). "Church's set theory with a universal set". In Anderson, C. Anthony; Zelëny, Michael (eds.). Logic, Meaning and Computation: Essays in Memory of Alonzo Church. Synthese Library. Vol. 305. Dordrecht: Kluwer Academic Publishers. pp. 109–138. MR 2067968. Sheridan, Flash (2016). "A variant of Church's set theory with a universal set in which the singleton function is a set" (PDF). Logique et Analyse. 59 (233): 81–131. JSTOR 26767819. MR 3524800.

stanford.edu (Global: 179^th place; English: 183^rd place)

plato.stanford.edu

Irvine & Deutsch (2021). Irvine, Andrew David; Deutsch, Harry (Spring 2021). "Russell's Paradox". In Zalta, Edward N. (ed.). The Stanford Encyclopedia of Philosophy.