Equilateral triangle (English Wikipedia)

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

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mathscinet.ams.org

Harris & Stocker (1998), p. 78. Harris, John W.; Stocker, Horst (1998). Handbook of mathematics and computational science. New York: Springer-Verlag. ISBN 0-387-94746-9. MR 1621531.
Melissen & Schuur (1995). Melissen, J. B. M.; Schuur, P. C. (1995). "Packing 16, 17 or 18 circles in an equilateral triangle". Discrete Mathematics. 145 (1–3): 333–342. doi:10.1016/0012-365X(95)90139-C. MR 1356610.
Křížek, Luca & Somer (2001), p. 1–2. Křížek, Michal; Luca, Florian; Somer, Lawrence (2001). 17 Lectures on Fermat Numbers: From Number Theory to Geometry. CMS Books in Mathematics. Vol. 9. New York: Springer-Verlag. doi:10.1007/978-0-387-21850-2. ISBN 978-0-387-95332-8. MR 1866957.
Grünbaum & Shepard (1977). Grünbaum, Branko; Shepard, Geoffrey (November 1977). "Tilings by Regular Polygons" (PDF). Mathematics Magazine. 50 (5). Taylor & Francis, Ltd.: 231–234. doi:10.2307/2689529. JSTOR 2689529. MR 1567647. Zbl 0385.51006. Archived from the original (PDF) on 2016-03-03. Retrieved 2023-03-09.
Trigg (1978). Trigg, Charles W. (1978). "An infinite class of deltahedra". Mathematics Magazine. 51 (1): 55–57. doi:10.1080/0025570X.1978.11976675. JSTOR 2689647. MR 1572246.
Berman (1971). Berman, Martin (1971). "Regular-faced convex polyhedra". Journal of the Franklin Institute. 291 (5): 329–352. doi:10.1016/0016-0032(71)90071-8. MR 0290245.
Whyte (1952). Whyte, L. L. (1952). "Unique arrangements of points on a sphere". The American Mathematical Monthly. 59 (9): 606–611. doi:10.1080/00029890.1952.11988207. JSTOR 2306764. MR 0050303.

archive.org

Lardner (1840), p. 46. Lardner, Dionysius (1840). A Treatise on Geometry and Its Application in the Arts. London: The Cabinet Cyclopædia.
Owen, Felix & Deirdre (2010), p. 36, 39. Owen, Byer; Felix, Lazebnik; Deirdre, Smeltzer (2010). Methods for Euclidean Geometry. Classroom Resource Materials. Vol. 37. Washington, D.C.: Mathematical Association of America. ISBN 9780883857632.
Posamentier & Salkind (1996). Posamentier, Alfred S.; Salkind, Charles T. (1996). Challenging Problems in Geometry. Dover Publications.
Cromwell (1997), p. 62. Cromwell, Peter R. (1997). Polyhedra. Cambridge University Press. ISBN 978-0-521-55432-9.
Coxeter (1948), p. 120–121. Coxeter, H. S. M. Coxeter (1948). Regular Polytopes (1 ed.). London: Methuen & Co. LTD. OCLC 4766401. Zbl 0031.06502.
Pelkonen & Albrecht (2006), p. 160. Pelkonen, Eeva-Liisa; Albrecht, Donald, eds. (2006). Eero Saarinen: Shaping the Future. Yale University Press. pp. 160, 224, 226. ISBN 978-0972488129.
White & Calderón (2008), p. 3. White, Steven F.; Calderón, Esthela (2008). Culture and Customs of Nicaragua. Greenwood Press. ISBN 978-0313339943.

books.google.com

Stahl (2003), p. 37. Stahl, Saul (2003). Geometry from Euclid to Knots. Prentice-Hall. ISBN 0-13-032927-4.
Harris & Stocker (1998), p. 78. Harris, John W.; Stocker, Horst (1998). Handbook of mathematics and computational science. New York: Springer-Verlag. ISBN 0-387-94746-9. MR 1621531.
Carstensen, Fine & Rosenberger (2011), p. 156. Carstensen, Celine; Fine, Celine; Rosenberger, Gerhard (2011). Abstract Algebra: Applications to Galois Theory, Algebraic Geometry and Cryptography. De Gruyter. p. 156. ISBN 978-3-11-025009-1.
McMullin & Parkinson (1936), p. 96. McMullin, Daniel; Parkinson, Albert Charles (1936). An Introduction to Engineering Mathematics. Vol. 1. Cambridge University Press.
Chakerian (1979). Chakerian, G. D. (1979). "Chapter 7: A Distorted View of Geometry". In Honsberger, R. (ed.). Mathematical Plums. Washington DC: Mathematical Association of America. p. 147.
Alsina & Nelsen (2010), p. 102–103.
Křížek, Luca & Somer (2001), p. 1–2. Křížek, Michal; Luca, Florian; Somer, Lawrence (2001). 17 Lectures on Fermat Numbers: From Number Theory to Geometry. CMS Books in Mathematics. Vol. 9. New York: Springer-Verlag. doi:10.1007/978-0-387-21850-2. ISBN 978-0-387-95332-8. MR 1866957.
Horiyama et al. (2015), p. 124. Horiyama, Takayama; Itoh, Jin-ichi; Katoh, Naoi; Kobayashi, Yuki; Nara, Chie (14–16 September 2015). "Continuous Folding of Regular Dodecahedra". In Akiyama, Jin; Ito, Hiro; Sakai, Toshinori; Uno, Yushi (eds.). Discrete and Computational Geometry and Graphs. Japanese Conference on Discrete and Computational Geometry and Graphs. Kyoto. doi:10.1007/978-3-319-48532-4. ISBN 978-3-319-48532-4.
Alsina & Nelsen (2015), p. 22. Alsina, Claudi; Nelsen, Roger B. (2015). A Mathematical Space Odyssey: Solid Geometry in the 21st Century. Vol. 50. Mathematical Association of America. ISBN 978-1-61444-216-5.
Guillermo (2012), p. 161. Guillermo, Artemio R. (2012). Historical Dictionary of the Philippines. Scarecrow Press. ISBN 978-0810872462.

doi.org

Melissen & Schuur (1995). Melissen, J. B. M.; Schuur, P. C. (1995). "Packing 16, 17 or 18 circles in an equilateral triangle". Discrete Mathematics. 145 (1–3): 333–342. doi:10.1016/0012-365X(95)90139-C. MR 1356610.
Bankoff & Garfunkel (1973), p. 19. Bankoff, Leon; Garfunkel, Jack (January 1973). "The heptagonal triangle". Mathematics Magazine. 46 (1): 7–19. doi:10.1080/0025570X.1973.11976267.
Křížek, Luca & Somer (2001), p. 1–2. Křížek, Michal; Luca, Florian; Somer, Lawrence (2001). 17 Lectures on Fermat Numbers: From Number Theory to Geometry. CMS Books in Mathematics. Vol. 9. New York: Springer-Verlag. doi:10.1007/978-0-387-21850-2. ISBN 978-0-387-95332-8. MR 1866957.
Grünbaum & Shepard (1977). Grünbaum, Branko; Shepard, Geoffrey (November 1977). "Tilings by Regular Polygons" (PDF). Mathematics Magazine. 50 (5). Taylor & Francis, Ltd.: 231–234. doi:10.2307/2689529. JSTOR 2689529. MR 1567647. Zbl 0385.51006. Archived from the original (PDF) on 2016-03-03. Retrieved 2023-03-09.
Trigg (1978). Trigg, Charles W. (1978). "An infinite class of deltahedra". Mathematics Magazine. 51 (1): 55–57. doi:10.1080/0025570X.1978.11976675. JSTOR 2689647. MR 1572246.
Berman (1971). Berman, Martin (1971). "Regular-faced convex polyhedra". Journal of the Franklin Institute. 291 (5): 329–352. doi:10.1016/0016-0032(71)90071-8. MR 0290245.
Horiyama et al. (2015), p. 124. Horiyama, Takayama; Itoh, Jin-ichi; Katoh, Naoi; Kobayashi, Yuki; Nara, Chie (14–16 September 2015). "Continuous Folding of Regular Dodecahedra". In Akiyama, Jin; Ito, Hiro; Sakai, Toshinori; Uno, Yushi (eds.). Discrete and Computational Geometry and Graphs. Japanese Conference on Discrete and Computational Geometry and Graphs. Kyoto. doi:10.1007/978-3-319-48532-4. ISBN 978-3-319-48532-4.
Riley, Cochran & Ballard (1982). Riley, Michael W.; Cochran, David J.; Ballard, John L. (December 1982). "An Investigation of Preferred Shapes for Warning Labels". Human Factors: The Journal of the Human Factors and Ergonomics Society. 24 (6): 737–742. doi:10.1177/001872088202400610.
Whyte (1952). Whyte, L. L. (1952). "Unique arrangements of points on a sphere". The American Mathematical Monthly. 59 (9): 606–611. doi:10.1080/00029890.1952.11988207. JSTOR 2306764. MR 0050303.

fau.edu

forumgeom.fau.edu

Cerin (2004), See Theorem 1. Cerin, Zvonko (2004). "The vertex-midpoint-centroid triangles" (PDF). Forum Geometricorum. 4: 97–109.
Lee (2001). Lee, Hojoo (2001). "Another proof of the Erdős–Mordell Theorem" (PDF). Forum Geometricorum. 1: 7–8. Archived from the original (PDF) on 2023-06-16. Retrieved 2012-05-02.

jstor.org

Grünbaum & Shepard (1977). Grünbaum, Branko; Shepard, Geoffrey (November 1977). "Tilings by Regular Polygons" (PDF). Mathematics Magazine. 50 (5). Taylor & Francis, Ltd.: 231–234. doi:10.2307/2689529. JSTOR 2689529. MR 1567647. Zbl 0385.51006. Archived from the original (PDF) on 2016-03-03. Retrieved 2023-03-09.
Trigg (1978). Trigg, Charles W. (1978). "An infinite class of deltahedra". Mathematics Magazine. 51 (1): 55–57. doi:10.1080/0025570X.1978.11976675. JSTOR 2689647. MR 1572246.
Whyte (1952). Whyte, L. L. (1952). "Unique arrangements of points on a sphere". The American Mathematical Monthly. 59 (9): 606–611. doi:10.1080/00029890.1952.11988207. JSTOR 2306764. MR 0050303.

maa.org

Grünbaum & Shepard (1977). Grünbaum, Branko; Shepard, Geoffrey (November 1977). "Tilings by Regular Polygons" (PDF). Mathematics Magazine. 50 (5). Taylor & Francis, Ltd.: 231–234. doi:10.2307/2689529. JSTOR 2689529. MR 1567647. Zbl 0385.51006. Archived from the original (PDF) on 2016-03-03. Retrieved 2023-03-09.

psu.edu

citeseerx.ist.psu.edu

Svrtan & Veljan (2012). Svrtan, Dragutin; Veljan, Darko (2012). "Non-Euclidean versions of some classical triangle inequalities". Forum Geometricorum. 12: 197–209.

utwente.nl

research.utwente.nl

Melissen & Schuur (1995). Melissen, J. B. M.; Schuur, P. C. (1995). "Packing 16, 17 or 18 circles in an equilateral triangle". Discrete Mathematics. 145 (1–3): 333–342. doi:10.1016/0012-365X(95)90139-C. MR 1356610.

web.archive.org

Lee (2001). Lee, Hojoo (2001). "Another proof of the Erdős–Mordell Theorem" (PDF). Forum Geometricorum. 1: 7–8. Archived from the original (PDF) on 2023-06-16. Retrieved 2012-05-02.
Grünbaum & Shepard (1977). Grünbaum, Branko; Shepard, Geoffrey (November 1977). "Tilings by Regular Polygons" (PDF). Mathematics Magazine. 50 (5). Taylor & Francis, Ltd.: 231–234. doi:10.2307/2689529. JSTOR 2689529. MR 1567647. Zbl 0385.51006. Archived from the original (PDF) on 2016-03-03. Retrieved 2023-03-09.

worldcat.org

search.worldcat.org

Coxeter (1948), p. 120–121. Coxeter, H. S. M. Coxeter (1948). Regular Polytopes (1 ed.). London: Methuen & Co. LTD. OCLC 4766401. Zbl 0031.06502.

zbmath.org

Grünbaum & Shepard (1977). Grünbaum, Branko; Shepard, Geoffrey (November 1977). "Tilings by Regular Polygons" (PDF). Mathematics Magazine. 50 (5). Taylor & Francis, Ltd.: 231–234. doi:10.2307/2689529. JSTOR 2689529. MR 1567647. Zbl 0385.51006. Archived from the original (PDF) on 2016-03-03. Retrieved 2023-03-09.
Coxeter (1948), p. 120–121. Coxeter, H. S. M. Coxeter (1948). Regular Polytopes (1 ed.). London: Methuen & Co. LTD. OCLC 4766401. Zbl 0031.06502.