Funtzio jarraitu (Basque Wikipedia)

Analysis of information sources in references of the Wikipedia article "Funtzio jarraitu" in Basque language version.

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6worldcat.org

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archive.org

(Frantsesez) Cauchy, Augustin-Louis. (1821). Cours d'Analyse. , 34 or..
(Ingelesez) Goursat, E.. (1904). A course in mathematical analysis. Boston: Ginn, 2 or..

books.google.com

(Ingelesez) Searcóid, Mícheál Ó. (2006). «9.4» Metric spaces. Berlin, New York: Springer-Verlag ISBN 978-1-84628-369-7..

doi.org

dx.doi.org

(Frantsesez) Dugac, Pierre. (1973-01-01). «Eléments d'analyse de Karl Weierstrass» Archive for History of Exact Sciences 10 (1-2): 41–174. doi:10.1007/BF00343406. ISSN 1432-0657. (Noiz kontsultatua: 2018-12-26).
(Ingelesez) Harper, J.F.. «Defining continuity of real functions of real variables» BSHM Bulletin: Journal of the British Society for the History of Mathematics: 1–16. doi:10.1080/17498430.2015.1116053..
(Ingelesez) «Bolzano and uniform continuity» Historia Mathematica 32 (3): 303–311. 2005-08-01 doi:10.1016/j.hm.2004.11.003. ISSN 0315-0860. (Noiz kontsultatua: 2018-12-26).
(Ingelesez) Kopperman, Ralph. (1988-02). «All Topologies Come From Generalized Metrics» The American Mathematical Monthly 95 (2): 89. doi:10.2307/2323060. ISSN 0002-9890. (Noiz kontsultatua: 2018-12-26).
(Ingelesez) «Continuity spaces: Reconciling domains and metric spaces» Theoretical Computer Science 177 (1): 111–138. 1997-04-30 doi:10.1016/S0304-3975(97)00236-3. ISSN 0304-3975. (Noiz kontsultatua: 2018-12-26).

mit.edu

math.mit.edu

(Ingelesez) Speck, Jared. (2014). Continuity and Discontinuity. , 3 or.
Aipua: «Example 5. The function 1/x is continuous on (0, ∞) and on (−∞, 0), i.e., for x > 0 and for x < 0, in other words, at every point in its domain. However, it is not a continuous function since its domain is not an interval. It has a single point of discontinuity, namely x = 0, and it has an infinite discontinuity there.».

nih.gov

pubmedcentral.nih.gov

(Ingelesez) Jean,, Goubault-Larrecq,. Non-Hausdorff topology and domain theory. ISBN 9781107034136. PMC 840936905. (Noiz kontsultatua: 2018-12-26).
(Ingelesez) Continuous lattices and domains. Cambridge University Press 2003 ISBN 0511063563. PMC 57254079. (Noiz kontsultatua: 2018-12-26).

psu.edu

citeseerx.ist.psu.edu

(Ingelesez) Flagg, R.. (1995). Quantales and Continuity Spaces. (Noiz kontsultatua: 2018-12-26).

sciencedirect.com

(Ingelesez) «Bolzano and uniform continuity» Historia Mathematica 32 (3): 303–311. 2005-08-01 doi:10.1016/j.hm.2004.11.003. ISSN 0315-0860. (Noiz kontsultatua: 2018-12-26).
(Ingelesez) «Continuity spaces: Reconciling domains and metric spaces» Theoretical Computer Science 177 (1): 111–138. 1997-04-30 doi:10.1016/S0304-3975(97)00236-3. ISSN 0304-3975. (Noiz kontsultatua: 2018-12-26).

springer.com

link.springer.com

(Frantsesez) Dugac, Pierre. (1973-01-01). «Eléments d'analyse de Karl Weierstrass» Archive for History of Exact Sciences 10 (1-2): 41–174. doi:10.1007/BF00343406. ISSN 1432-0657. (Noiz kontsultatua: 2018-12-26).

trinity.edu

ramanujan.math.trinity.edu

(Ingelesez) Trench, William F.. (2010-02). «3.5.2 teorema» Introduction to Real Analysis. , 172 or..
(Ingelesez) Trench, William F.. (2010-02). «3.5 A More Advanced Look at the Existence of the Proper Riemann Integral» Introduction to Real Analysis. , 171-177 or..

wisc.edu

math.wisc.edu

«Elementary Calculus» wisc.edu.

worldcat.org

(Frantsesez) Dugac, Pierre. (1973-01-01). «Eléments d'analyse de Karl Weierstrass» Archive for History of Exact Sciences 10 (1-2): 41–174. doi:10.1007/BF00343406. ISSN 1432-0657. (Noiz kontsultatua: 2018-12-26).
(Ingelesez) «Bolzano and uniform continuity» Historia Mathematica 32 (3): 303–311. 2005-08-01 doi:10.1016/j.hm.2004.11.003. ISSN 0315-0860. (Noiz kontsultatua: 2018-12-26).
(Ingelesez) Jean,, Goubault-Larrecq,. Non-Hausdorff topology and domain theory. ISBN 9781107034136. PMC 840936905. (Noiz kontsultatua: 2018-12-26).
(Ingelesez) Continuous lattices and domains. Cambridge University Press 2003 ISBN 0511063563. PMC 57254079. (Noiz kontsultatua: 2018-12-26).
(Ingelesez) Kopperman, Ralph. (1988-02). «All Topologies Come From Generalized Metrics» The American Mathematical Monthly 95 (2): 89. doi:10.2307/2323060. ISSN 0002-9890. (Noiz kontsultatua: 2018-12-26).
(Ingelesez) «Continuity spaces: Reconciling domains and metric spaces» Theoretical Computer Science 177 (1): 111–138. 1997-04-30 doi:10.1016/S0304-3975(97)00236-3. ISSN 0304-3975. (Noiz kontsultatua: 2018-12-26).