Нуль виçеллĕ уçлăх

Нуль виçеллĕ уçлăх — эквивалентлă мар темиçе палăртавран пĕринпе килĕшÿллен, хапи (виçи) нульпе танлашакан топологилле уçлăх^[1]^[2]. Кунашкал нуль хапаллă виçелĕхĕн графикăлла иллюстрацийĕ пек пĕр-пĕр уçлăхри пăнчăна курма пулать^[3].

Асăрхавсем

^ zero dimensional. PlanetMath. Тĕрĕсленĕ 7 Утӑ уйӑхӗн 2019.
^ Hazewinkel, Michiel. Encyclopaedia of Mathematics, Volume 3 (неопр.). — Kluwer Academic Publishers, 1989. — С. 190.
^ Wolcott, Luke; McTernan, Elizabeth (2012). “Imagining Negative-Dimensional Space” (PDF). In Bosch, Robert; McKenna, Douglas; Sarhangi, Reza. Proceedings of Bridges 2012: Mathematics, Music, Art, Architecture, Culture. Phoenix, Arizona, USA: Tessellations Publishing. pp. 637—642. ISBN 978-1-938664-00-7. ISSN 1099-6702. (PDF) 2015-06-26. Пăхнă: 07 июль 2019

Литература

Arhangel'skii, Alexander & Tkachenko, Mikhail (2008), Topological Groups and Related Structures, Atlantis Studies in Mathematics, vol. 1, Atlantis Studies in Mathematics, Atlantis Press, ISBN 90-78677-06-6
Engelking, Ryszard. General Topology (неопр.). — PWN, Warsaw, 1977.
Willard, Stephen. General Topology (неопр.). — Dover Publications, 2004. — ISBN 0-486-43479-6.

[1] zero dimensional. PlanetMath. Тĕрĕсленĕ 7 Утӑ уйӑхӗн 2019.

[2] Hazewinkel, Michiel. Encyclopaedia of Mathematics, Volume 3 (неопр.). — Kluwer Academic Publishers, 1989. — С. 190.

[3] Wolcott, Luke; McTernan, Elizabeth (2012). “Imagining Negative-Dimensional Space” (PDF). In Bosch, Robert; McKenna, Douglas; Sarhangi, Reza. Proceedings of Bridges 2012: Mathematics, Music, Art, Architecture, Culture. Phoenix, Arizona, USA: Tessellations Publishing. pp. 637—642. ISBN 978-1-938664-00-7. ISSN 1099-6702. (PDF) 2015-06-26. Пăхнă: 07 июль 2019

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