Conjecture (English Wikipedia)

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

refsWebsite

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7doi.org

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2worldcat.org

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1unsw.edu.au

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1zbmath.org

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1acm.org

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acm.org

portal.acm.org

Cook, Stephen (1971). "The complexity of theorem proving procedures". Proceedings of the Third Annual ACM Symposium on Theory of Computing. pp. 151–158. doi:10.1145/800157.805047. ISBN 9781450374644. S2CID 7573663.

ams.org

mathscinet.ams.org

Milnor, John W. (1961). "Two complexes which are homeomorphic but combinatorially distinct". Annals of Mathematics. 74 (2): 575–590. doi:10.2307/1970299. JSTOR 1970299. MR 0133127.
Hamilton, Richard S. (1997). "Four-manifolds with positive isotropic curvature". Communications in Analysis and Geometry. 5 (1): 1–92. doi:10.4310/CAG.1997.v5.n1.a1. MR 1456308. Zbl 0892.53018.

archive-it.org

wayback.archive-it.org

Lance Fortnow, The status of the P versus NP problem, Communications of the ACM 52 (2009), no. 9, pp. 78–86. doi:10.1145/1562164.1562186

archive.org

Ore, Oystein (1988) [1948], Number Theory and Its History, Dover, pp. 203–204, ISBN 978-0-486-65620-5

books.google.com

Schwartz, JL (1995). Shuttling between the particular and the general: reflections on the role of conjecture and hypothesis in the generation of knowledge in science and mathematics. Oxford University Press. p. 93. ISBN 9780195115772.

claymath.org

Bombieri, Enrico (2000). "The Riemann Hypothesis – official problem description" (PDF). Clay Mathematics Institute. Archived from the original (PDF) on 2015-12-22. Retrieved 2019-11-12.

cornell.edu

ecommons.library.cornell.edu

Juris Hartmanis 1989, Gödel, von Neumann, and the P = NP problem, Bulletin of the European Association for Theoretical Computer Science, vol. 38, pp. 101–107

doi.org

Franklin, James (2016). "Logical probability and the strength of mathematical conjectures" (PDF). Mathematical Intelligencer. 38 (3): 14–19. doi:10.1007/s00283-015-9612-3. S2CID 30291085. Archived (PDF) from the original on 2017-03-09. Retrieved 30 June 2021.
Swart, E. R. (1980). "The Philosophical Implications of the Four-Color Problem". The American Mathematical Monthly. 87 (9): 697–702. doi:10.2307/2321855. ISSN 0002-9890. JSTOR 2321855.
Milnor, John W. (1961). "Two complexes which are homeomorphic but combinatorially distinct". Annals of Mathematics. 74 (2): 575–590. doi:10.2307/1970299. JSTOR 1970299. MR 0133127.
Hamilton, Richard S. (1997). "Four-manifolds with positive isotropic curvature". Communications in Analysis and Geometry. 5 (1): 1–92. doi:10.4310/CAG.1997.v5.n1.a1. MR 1456308. Zbl 0892.53018.
Cook, Stephen (1971). "The complexity of theorem proving procedures". Proceedings of the Third Annual ACM Symposium on Theory of Computing. pp. 151–158. doi:10.1145/800157.805047. ISBN 9781450374644. S2CID 7573663.
Lance Fortnow, The status of the P versus NP problem, Communications of the ACM 52 (2009), no. 9, pp. 78–86. doi:10.1145/1562164.1562186
Richards, Ian (1974). "On the Incompatibility of Two Conjectures Concerning Primes". Bull. Amer. Math. Soc. 80: 419–438. doi:10.1090/S0002-9904-1974-13434-8.

ed.ac.uk

maths.ed.ac.uk

"Triangulation and the Hauptvermutung". www.maths.ed.ac.uk. Retrieved 2019-11-12.

ias.edu

publications.ias.edu

Langlands, Robert (1967), Letter to Prof. Weil

jstor.org

Swart, E. R. (1980). "The Philosophical Implications of the Four-Color Problem". The American Mathematical Monthly. 87 (9): 697–702. doi:10.2307/2321855. ISSN 0002-9890. JSTOR 2321855.
Milnor, John W. (1961). "Two complexes which are homeomorphic but combinatorially distinct". Annals of Mathematics. 74 (2): 575–590. doi:10.2307/1970299. JSTOR 1970299. MR 0133127.

merriam-webster.com

"Definition of CONJECTURE". www.merriam-webster.com. Retrieved 2019-11-12.

semanticscholar.org

api.semanticscholar.org

Franklin, James (2016). "Logical probability and the strength of mathematical conjectures" (PDF). Mathematical Intelligencer. 38 (3): 14–19. doi:10.1007/s00283-015-9612-3. S2CID 30291085. Archived (PDF) from the original on 2017-03-09. Retrieved 30 June 2021.
Cook, Stephen (1971). "The complexity of theorem proving procedures". Proceedings of the Third Annual ACM Symposium on Theory of Computing. pp. 151–158. doi:10.1145/800157.805047. ISBN 9781450374644. S2CID 7573663.

unsw.edu.au

web.maths.unsw.edu.au

Franklin, James (2016). "Logical probability and the strength of mathematical conjectures" (PDF). Mathematical Intelligencer. 38 (3): 14–19. doi:10.1007/s00283-015-9612-3. S2CID 30291085. Archived (PDF) from the original on 2017-03-09. Retrieved 30 June 2021.

web.archive.org

Franklin, James (2016). "Logical probability and the strength of mathematical conjectures" (PDF). Mathematical Intelligencer. 38 (3): 14–19. doi:10.1007/s00283-015-9612-3. S2CID 30291085. Archived (PDF) from the original on 2017-03-09. Retrieved 30 June 2021.
Bombieri, Enrico (2000). "The Riemann Hypothesis – official problem description" (PDF). Clay Mathematics Institute. Archived from the original (PDF) on 2015-12-22. Retrieved 2019-11-12.

wolfram.com

mathworld.wolfram.com

Weisstein, Eric W. "Fermat's Last Theorem". mathworld.wolfram.com. Retrieved 2019-11-12.

worldcat.org

Swart, E. R. (1980). "The Philosophical Implications of the Four-Color Problem". The American Mathematical Monthly. 87 (9): 697–702. doi:10.2307/2321855. ISSN 0002-9890. JSTOR 2321855.
Wilson, Robin (2014). Four colors suffice : how the map problem was solved (Revised color ed.). Princeton, New Jersey: Princeton University Press. pp. 216–222. ISBN 9780691158228. OCLC 847985591.

zbmath.org

Hamilton, Richard S. (1997). "Four-manifolds with positive isotropic curvature". Communications in Analysis and Geometry. 5 (1): 1–92. doi:10.4310/CAG.1997.v5.n1.a1. MR 1456308. Zbl 0892.53018.