Discrete mathematics (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Discrete mathematics" in English language version.

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Biggs, Norman L. (2002), Discrete mathematics, Oxford Science Publications (2nd ed.), The Clarendon Press Oxford University Press, p. 89, ISBN 9780198507178, MR 1078626, Discrete Mathematics is the branch of Mathematics in which we deal with questions involving finite or countably infinite sets.

archive.org

Wilson, Robin (2002). Four Colors Suffice. London: Penguin Books. ISBN 978-0-691-11533-7.

books.google.com

Biggs, Norman L. (2002), Discrete mathematics, Oxford Science Publications (2nd ed.), The Clarendon Press Oxford University Press, p. 89, ISBN 9780198507178, MR 1078626, Discrete Mathematics is the branch of Mathematics in which we deal with questions involving finite or countably infinite sets.
Hopkins, Brian, ed. (2009). Resources for Teaching Discrete Mathematics: Classroom Projects, History Modules, and Articles. Mathematical Association of America. ISBN 978-0-88385-184-5.
Troelstra, A.S.; Schwichtenberg, H. (2000-07-27). Basic Proof Theory. Cambridge University Press. p. 186. ISBN 978-0-521-77911-1.
Buss, Samuel R. (1998). Handbook of Proof Theory. Elsevier. p. 13. ISBN 978-0-444-89840-1.
Baader, Franz; Brewka, Gerhard; Eiter, Thomas (2001-10-16). KI 2001: Advances in Artificial Intelligence: Joint German/Austrian Conference on AI, Vienna, Austria, September 19-21, 2001. Proceedings. Springer. p. 325. ISBN 978-3-540-42612-7.
Hodkinson, Trevor R.; Parnell, John A. N. (2007). Reconstruction the Tree of Life: Taxonomy And Systematics of Large And Species Rich Taxa. CRC Press. p. 97. ISBN 978-0-8493-9579-6.

buffalo.edu

cse.buffalo.edu

"Discrete Structures: What is Discrete Math?". cse.buffalo.edu. Retrieved 16 November 2018.

claymath.org

"Millennium Prize Problems". 2000-05-24. Retrieved 2008-01-12.

discretemath.org

Levasseur, Ken; Doerr, Al. Applied Discrete Structures. p. 8.

doi.org

Franklin, James (2017). "Discrete and continuous: a fundamental dichotomy in mathematics" (PDF). Journal of Humanistic Mathematics. 7 (2): 355–378. doi:10.5642/jhummath.201702.18. S2CID 6945363. Retrieved 30 June 2021.
Brotherston, J.; Bornat, R.; Calcagno, C. (January 2008). "Cyclic proofs of program termination in separation logic". ACM SIGPLAN Notices. 43 (1): 101–112. doi:10.1145/1328897.1328453.

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press.jhu.edu

Mohar, Bojan; Thomassen, Carsten (2001). Graphs on Surfaces. Johns Hopkins University Press. ISBN 978-0-8018-6689-0. OCLC 45102952.

pitt.edu

philsci-archive.pitt.edu

Franklin, James (2017). "Discrete and continuous: a fundamental dichotomy in mathematics" (PDF). Journal of Humanistic Mathematics. 7 (2): 355–378. doi:10.5642/jhummath.201702.18. S2CID 6945363. Retrieved 30 June 2021.

semanticscholar.org

api.semanticscholar.org

Franklin, James (2017). "Discrete and continuous: a fundamental dichotomy in mathematics" (PDF). Journal of Humanistic Mathematics. 7 (2): 355–378. doi:10.5642/jhummath.201702.18. S2CID 6945363. Retrieved 30 June 2021.

uchicago.edu

ucsmp.uchicago.edu

"UCSMP". uchicago.edu.

worldcat.org

search.worldcat.org

Mohar, Bojan; Thomassen, Carsten (2001). Graphs on Surfaces. Johns Hopkins University Press. ISBN 978-0-8018-6689-0. OCLC 45102952.