Правильний многокутник (Ukrainian Wikipedia)

Analysis of information sources in references of the Wikipedia article "Правильний многокутник" in Ukrainian language version.

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1stonybrook.edu

9,697^th place

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1rgnpublications.com

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archive.org

Chen, Zhibo; Liang, Tian (2006). The converse of Viviani's theorem. The College Mathematics Journal. 37 (5): 390—391. doi:10.2307/27646392. JSTOR 27646392.

arxiv.org

Bjorn Poonen and Michael Rubinstein. "The number of intersection points made by thediagonals of a regular polygon" (англ) . doi:10.48550/arXiv.math/9508209.

doi.org

Bjorn Poonen and Michael Rubinstein. "The number of intersection points made by thediagonals of a regular polygon" (англ) . doi:10.48550/arXiv.math/9508209.
Chen, Zhibo; Liang, Tian (2006). The converse of Viviani's theorem. The College Mathematics Journal. 37 (5): 390—391. doi:10.2307/27646392. JSTOR 27646392.

fau.edu

forumgeom.fau.edu

Park, Poo-Sung (2016). "Regular polytope distances" (PDF). Forum Geometricorum. 16: 227—232.

google.com.ua

books.google.com.ua

Harris, John W.; Stöcker, Horst (23 липня 1998). Handbook of Mathematics and Computational Science (англ.). Springer Science & Business Media. ISBN 978-0-387-94746-4.
Apolonio de Pérgamo; Vincenzo, Viviani (1659). De maximis et minimis geometrica… (італ.) . Appendice. с. 146.

isinj.com

Johnson, Roger A. (2007 (orig. 1929)). Advanced Euclidean Geometry (PDF) (англ.) . Dover Publ. с. 319:стор.72-73.

jstor.org

Chen, Zhibo; Liang, Tian (2006). The converse of Viviani's theorem. The College Mathematics Journal. 37 (5): 390—391. doi:10.2307/27646392. JSTOR 27646392.

rgnpublications.com

Meskhishvili, Mamuka Meskhishvili, Mamuka (2020). Cyclic Averages of Regular Polygons and Platonic Solids. Communications in Mathematics and Applications. 11: 335—355.

stonybrook.edu

math.stonybrook.edu

Zwillinger, Daniel (2003). CRC Standard Mathematical Tables (PDF) (англ.) (вид. 31th ed.). Boca Raton, FL: CRC Press LLC. с. 840: стор. 332.