Locally connected space (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Locally connected space" in English language version.

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Steen & Seebach 1995, p. 139, Example 119.4. Steen, Lynn Arthur; Seebach, J. Arthur Jr. (1995) [1978], Counterexamples in Topology (Dover reprint of 1978 ed.), Mineola, NY: Dover Publications, Inc., ISBN 978-0-486-68735-3, MR 1382863
Steen & Seebach 1995, pp. 137–138. Steen, Lynn Arthur; Seebach, J. Arthur Jr. (1995) [1978], Counterexamples in Topology (Dover reprint of 1978 ed.), Mineola, NY: Dover Publications, Inc., ISBN 978-0-486-68735-3, MR 1382863
Steen & Seebach 1995, pp. 49–50. Steen, Lynn Arthur; Seebach, J. Arthur Jr. (1995) [1978], Counterexamples in Topology (Dover reprint of 1978 ed.), Mineola, NY: Dover Publications, Inc., ISBN 978-0-486-68735-3, MR 1382863
Steen & Seebach 1995, p. 73, Example 48. Steen, Lynn Arthur; Seebach, J. Arthur Jr. (1995) [1978], Counterexamples in Topology (Dover reprint of 1978 ed.), Mineola, NY: Dover Publications, Inc., ISBN 978-0-486-68735-3, MR 1382863
Steen & Seebach 1995, pp. 54–55. Steen, Lynn Arthur; Seebach, J. Arthur Jr. (1995) [1978], Counterexamples in Topology (Dover reprint of 1978 ed.), Mineola, NY: Dover Publications, Inc., ISBN 978-0-486-68735-3, MR 1382863

arxiv.org

Björn, Anders; Björn, Jana; Shanmugalingam, Nageswari (2016). "The Mazurkiewicz distance and sets that are finitely connected at the boundary". Journal of Geometric Analysis. 26 (2): 873–897. arXiv:1311.5122. doi:10.1007/s12220-015-9575-9. S2CID 255549682., section 2

books.google.com

Willard 2004, p. 199, Definition 27.7. Willard, Stephen (2004) [1970]. General Topology. Mineola, N.Y.: Dover Publications. ISBN 978-0-486-43479-7. OCLC 115240.
Willard 2004, p. 199, Definition 27.4. Willard, Stephen (2004) [1970]. General Topology. Mineola, N.Y.: Dover Publications. ISBN 978-0-486-43479-7. OCLC 115240.
Willard 2004, p. 201, Definition 27.14. Willard, Stephen (2004) [1970]. General Topology. Mineola, N.Y.: Dover Publications. ISBN 978-0-486-43479-7. OCLC 115240.
Willard 2004, p. 201, Theorem 27.16. Willard, Stephen (2004) [1970]. General Topology. Mineola, N.Y.: Dover Publications. ISBN 978-0-486-43479-7. OCLC 115240.
Willard 2004, p. 201, Theorem 27.13. Willard, Stephen (2004) [1970]. General Topology. Mineola, N.Y.: Dover Publications. ISBN 978-0-486-43479-7. OCLC 115240.
Willard 2004, p. 192, Theorem 26.7a. Willard, Stephen (2004) [1970]. General Topology. Mineola, N.Y.: Dover Publications. ISBN 978-0-486-43479-7. OCLC 115240.
Willard 2004, p. 194, Definition 26.11. Willard, Stephen (2004) [1970]. General Topology. Mineola, N.Y.: Dover Publications. ISBN 978-0-486-43479-7. OCLC 115240.
Willard 2004, pp. 195–196, Problem 26B. Willard, Stephen (2004) [1970]. General Topology. Mineola, N.Y.: Dover Publications. ISBN 978-0-486-43479-7. OCLC 115240.
Willard 2004, p. 193, Theorem 26.8. Willard, Stephen (2004) [1970]. General Topology. Mineola, N.Y.: Dover Publications. ISBN 978-0-486-43479-7. OCLC 115240.
Willard 2004, p. 194, Theorem 26.12. Willard, Stephen (2004) [1970]. General Topology. Mineola, N.Y.: Dover Publications. ISBN 978-0-486-43479-7. OCLC 115240.
Willard 2004, p. 200, Corollary 27.10. Willard, Stephen (2004) [1970]. General Topology. Mineola, N.Y.: Dover Publications. ISBN 978-0-486-43479-7. OCLC 115240.
Willard 2004, p. 200, Theorem 27.9. Willard, Stephen (2004) [1970]. General Topology. Mineola, N.Y.: Dover Publications. ISBN 978-0-486-43479-7. OCLC 115240.
Willard 2004, p. 202, Problem 27D. Willard, Stephen (2004) [1970]. General Topology. Mineola, N.Y.: Dover Publications. ISBN 978-0-486-43479-7. OCLC 115240.
Willard 2004, p. 199, Theorem 27.5. Willard, Stephen (2004) [1970]. General Topology. Mineola, N.Y.: Dover Publications. ISBN 978-0-486-43479-7. OCLC 115240.

doi.org

Björn, Anders; Björn, Jana; Shanmugalingam, Nageswari (2016). "The Mazurkiewicz distance and sets that are finitely connected at the boundary". Journal of Geometric Analysis. 26 (2): 873–897. arXiv:1311.5122. doi:10.1007/s12220-015-9575-9. S2CID 255549682., section 2

semanticscholar.org

api.semanticscholar.org

Björn, Anders; Björn, Jana; Shanmugalingam, Nageswari (2016). "The Mazurkiewicz distance and sets that are finitely connected at the boundary". Journal of Geometric Analysis. 26 (2): 873–897. arXiv:1311.5122. doi:10.1007/s12220-015-9575-9. S2CID 255549682., section 2

stackexchange.com

math.stackexchange.com

"Show that X is not locally connected at p". Math StackExchange.
"Definition of locally pathwise connected". Math StackExchange.

worldcat.org

search.worldcat.org

Munkres 2000, p. 161. Munkres, James R. (2000). Topology (2nd ed.). Upper Saddle River, NJ: Prentice Hall, Inc. ISBN 978-0-13-181629-9. OCLC 42683260.
Willard 2004, p. 199, Definition 27.7. Willard, Stephen (2004) [1970]. General Topology. Mineola, N.Y.: Dover Publications. ISBN 978-0-486-43479-7. OCLC 115240.
Willard 2004, p. 199, Definition 27.4. Willard, Stephen (2004) [1970]. General Topology. Mineola, N.Y.: Dover Publications. ISBN 978-0-486-43479-7. OCLC 115240.
Willard 2004, p. 201, Definition 27.14. Willard, Stephen (2004) [1970]. General Topology. Mineola, N.Y.: Dover Publications. ISBN 978-0-486-43479-7. OCLC 115240.
Munkres 2000, p. 162, Exercise 6. Munkres, James R. (2000). Topology (2nd ed.). Upper Saddle River, NJ: Prentice Hall, Inc. ISBN 978-0-13-181629-9. OCLC 42683260.
Munkres 2000, p. 162, Exercise 7. Munkres, James R. (2000). Topology (2nd ed.). Upper Saddle River, NJ: Prentice Hall, Inc. ISBN 978-0-13-181629-9. OCLC 42683260.
Willard 2004, p. 201, Theorem 27.16. Willard, Stephen (2004) [1970]. General Topology. Mineola, N.Y.: Dover Publications. ISBN 978-0-486-43479-7. OCLC 115240.
Willard 2004, p. 201, Theorem 27.13. Willard, Stephen (2004) [1970]. General Topology. Mineola, N.Y.: Dover Publications. ISBN 978-0-486-43479-7. OCLC 115240.
Willard 2004, p. 192, Theorem 26.7a. Willard, Stephen (2004) [1970]. General Topology. Mineola, N.Y.: Dover Publications. ISBN 978-0-486-43479-7. OCLC 115240.
Willard 2004, p. 194, Definition 26.11. Willard, Stephen (2004) [1970]. General Topology. Mineola, N.Y.: Dover Publications. ISBN 978-0-486-43479-7. OCLC 115240.
Willard 2004, pp. 195–196, Problem 26B. Willard, Stephen (2004) [1970]. General Topology. Mineola, N.Y.: Dover Publications. ISBN 978-0-486-43479-7. OCLC 115240.
Kelley 1975, p. 54, Theorem 20. Kelley, John L. (1975) [1955]. General Topology. Graduate Texts in Mathematics. Vol. 27 (2nd ed.). New York: Springer-Verlag. ISBN 978-0-387-90125-1. OCLC 1365153.
Willard 2004, p. 193, Theorem 26.8. Willard, Stephen (2004) [1970]. General Topology. Mineola, N.Y.: Dover Publications. ISBN 978-0-486-43479-7. OCLC 115240.
Willard 2004, p. 194, Theorem 26.12. Willard, Stephen (2004) [1970]. General Topology. Mineola, N.Y.: Dover Publications. ISBN 978-0-486-43479-7. OCLC 115240.
Willard 2004, p. 200, Corollary 27.10. Willard, Stephen (2004) [1970]. General Topology. Mineola, N.Y.: Dover Publications. ISBN 978-0-486-43479-7. OCLC 115240.
Willard 2004, p. 200, Theorem 27.9. Willard, Stephen (2004) [1970]. General Topology. Mineola, N.Y.: Dover Publications. ISBN 978-0-486-43479-7. OCLC 115240.
Willard 2004, p. 202, Problem 27D. Willard, Stephen (2004) [1970]. General Topology. Mineola, N.Y.: Dover Publications. ISBN 978-0-486-43479-7. OCLC 115240.
Willard 2004, p. 199, Theorem 27.5. Willard, Stephen (2004) [1970]. General Topology. Mineola, N.Y.: Dover Publications. ISBN 978-0-486-43479-7. OCLC 115240.