Non-well-founded set theory (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Non-well-founded set theory" in English language version.

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Aczel (1988), p. 105. Aczel, Peter (1988), Non-Well-Founded Sets, CSLI Lecture Notes, vol. 14, Stanford, CA: Stanford University, Center for the Study of Language and Information, pp. xx+137, ISBN 0-937073-22-9, MR 0940014.
Aczel (1988), p. 107. Aczel, Peter (1988), Non-Well-Founded Sets, CSLI Lecture Notes, vol. 14, Stanford, CA: Stanford University, Center for the Study of Language and Information, pp. xx+137, ISBN 0-937073-22-9, MR 0940014.
Aczel (1988), pp. 107–8. Aczel, Peter (1988), Non-Well-Founded Sets, CSLI Lecture Notes, vol. 14, Stanford, CA: Stanford University, Center for the Study of Language and Information, pp. xx+137, ISBN 0-937073-22-9, MR 0940014.
Aczel (1988), pp. 108–9. Aczel, Peter (1988), Non-Well-Founded Sets, CSLI Lecture Notes, vol. 14, Stanford, CA: Stanford University, Center for the Study of Language and Information, pp. xx+137, ISBN 0-937073-22-9, MR 0940014.
Aczel (1988), p. 110. Aczel, Peter (1988), Non-Well-Founded Sets, CSLI Lecture Notes, vol. 14, Stanford, CA: Stanford University, Center for the Study of Language and Information, pp. xx+137, ISBN 0-937073-22-9, MR 0940014.
Nitta, Okada & Tzouvaras (2003). Nitta, Takashi; Okada, Tomoko; Tzouvaras, Athanassios (2003), "Classification of non-well-founded sets and an application" (PDF), Mathematical Logic Quarterly, 49 (2): 187–200, doi:10.1002/malq.200310018, MR 1961461

archive.org

Aczel (1988), p. 105. Aczel, Peter (1988), Non-Well-Founded Sets, CSLI Lecture Notes, vol. 14, Stanford, CA: Stanford University, Center for the Study of Language and Information, pp. xx+137, ISBN 0-937073-22-9, MR 0940014.
Aczel (1988), p. 107. Aczel, Peter (1988), Non-Well-Founded Sets, CSLI Lecture Notes, vol. 14, Stanford, CA: Stanford University, Center for the Study of Language and Information, pp. xx+137, ISBN 0-937073-22-9, MR 0940014.
Aczel (1988), pp. 107–8. Aczel, Peter (1988), Non-Well-Founded Sets, CSLI Lecture Notes, vol. 14, Stanford, CA: Stanford University, Center for the Study of Language and Information, pp. xx+137, ISBN 0-937073-22-9, MR 0940014.
Aczel (1988), pp. 108–9. Aczel, Peter (1988), Non-Well-Founded Sets, CSLI Lecture Notes, vol. 14, Stanford, CA: Stanford University, Center for the Study of Language and Information, pp. xx+137, ISBN 0-937073-22-9, MR 0940014.
Aczel (1988), p. 110. Aczel, Peter (1988), Non-Well-Founded Sets, CSLI Lecture Notes, vol. 14, Stanford, CA: Stanford University, Center for the Study of Language and Information, pp. xx+137, ISBN 0-937073-22-9, MR 0940014.

auth.gr

users.auth.gr

Nitta, Okada & Tzouvaras (2003). Nitta, Takashi; Okada, Tomoko; Tzouvaras, Athanassios (2003), "Classification of non-well-founded sets and an application" (PDF), Mathematical Logic Quarterly, 49 (2): 187–200, doi:10.1002/malq.200310018, MR 1961461

bilkent.edu.tr

repository.bilkent.edu.tr

Pakkan & Akman (1994), section link. Pakkan, M. J.; Akman, V. (1994), "Issues in commonsense set theory" (PDF), Artificial Intelligence Review, 8 (4): 279–308, doi:10.1007/BF00849061, hdl:11693/25955, S2CID 6323872

books.google.com

Levy (2012), p. 68. Levy, Azriel (2012) [2002], Basic set theory, Dover Publications, ISBN 9780486150734.
Hallett (1986), p. 186. Hallett, Michael (1986), Cantorian set theory and limitation of size, Oxford University Press, ISBN 9780198532835.

doi.org

Pakkan & Akman (1994), section link. Pakkan, M. J.; Akman, V. (1994), "Issues in commonsense set theory" (PDF), Artificial Intelligence Review, 8 (4): 279–308, doi:10.1007/BF00849061, hdl:11693/25955, S2CID 6323872
Ballard & Hrbáček (1992). Ballard, David; Hrbáček, Karel (1992), "Standard foundations for nonstandard analysis", Journal of Symbolic Logic, 57 (2): 741–748, doi:10.2307/2275304, JSTOR 2275304, S2CID 39158351.
Nitta, Okada & Tzouvaras (2003). Nitta, Takashi; Okada, Tomoko; Tzouvaras, Athanassios (2003), "Classification of non-well-founded sets and an application" (PDF), Mathematical Logic Quarterly, 49 (2): 187–200, doi:10.1002/malq.200310018, MR 1961461

handle.net

hdl.handle.net

Pakkan & Akman (1994), section link. Pakkan, M. J.; Akman, V. (1994), "Issues in commonsense set theory" (PDF), Artificial Intelligence Review, 8 (4): 279–308, doi:10.1007/BF00849061, hdl:11693/25955, S2CID 6323872

jstor.org

Ballard & Hrbáček (1992). Ballard, David; Hrbáček, Karel (1992), "Standard foundations for nonstandard analysis", Journal of Symbolic Logic, 57 (2): 741–748, doi:10.2307/2275304, JSTOR 2275304, S2CID 39158351.

leeds.ac.uk

www1.maths.leeds.ac.uk

Rathjen (2004). Rathjen, M. (2004), "Predicativity, Circularity, and Anti-Foundation" (PDF), in Link, Godehard (ed.), One Hundred Years of Russell ́s Paradox: Mathematics, Logic, Philosophy, Walter de Gruyter, ISBN 978-3-11-019968-0

semanticscholar.org

api.semanticscholar.org

Pakkan & Akman (1994), section link. Pakkan, M. J.; Akman, V. (1994), "Issues in commonsense set theory" (PDF), Artificial Intelligence Review, 8 (4): 279–308, doi:10.1007/BF00849061, hdl:11693/25955, S2CID 6323872
Ballard & Hrbáček (1992). Ballard, David; Hrbáček, Karel (1992), "Standard foundations for nonstandard analysis", Journal of Symbolic Logic, 57 (2): 741–748, doi:10.2307/2275304, JSTOR 2275304, S2CID 39158351.

stanford.edu

plato.stanford.edu

Moss, Lawrence S. (2018), Zalta, Edward N. (ed.), "Non-wellfounded Set Theory", The Stanford Encyclopedia of Philosophy (Summer 2018 ed.), Metaphysics Research Lab, Stanford University, retrieved 2024-05-30

vub.ac.be

tinf2.vub.ac.be

Pakkan & Akman (1994), section link. Pakkan, M. J.; Akman, V. (1994), "Issues in commonsense set theory" (PDF), Artificial Intelligence Review, 8 (4): 279–308, doi:10.1007/BF00849061, hdl:11693/25955, S2CID 6323872

zbmath.org

Mirimanoff (1917). Mirimanoff, D. (1917), "Les antinomies de Russell et de Burali-Forti et le probleme fondamental de la theorie des ensembles", L'Enseignement Mathématique, 19: 37–52, JFM 46.0306.01.