Polygon (English Wikipedia)

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

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17books.google.com

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7doi.org

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2jstor.org

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ams.org

mathscinet.ams.org

Pak, Igor (2005). "The area of cyclic polygons: recent progress on Robbins' conjectures". Advances in Applied Mathematics. 34 (4): 690–696. arXiv:math/0408104. doi:10.1016/j.aam.2004.08.006. MR 2128993. S2CID 6756387.
Hass, Joel; Morgan, Frank (1996). "Geodesic nets on the 2-sphere". Proceedings of the American Mathematical Society. 124 (12): 3843–3850. doi:10.1090/S0002-9939-96-03492-2. JSTOR 2161556. MR 1343696.

archive.org

Gibilisco, Stan (2003). Geometry demystified (Online-Ausg. ed.). New York: McGraw-Hill. ISBN 978-0-07-141650-4.

arxiv.org

Pak, Igor (2005). "The area of cyclic polygons: recent progress on Robbins' conjectures". Advances in Applied Mathematics. 34 (4): 690–696. arXiv:math/0408104. doi:10.1016/j.aam.2004.08.006. MR 2128993. S2CID 6756387.

books.google.com

Craig, John (1849). A new universal etymological technological, and pronouncing dictionary of the English language. Oxford University. p. 404. Extract of p. 404
Kappraff, Jay (2002). Beyond measure: a guided tour through nature, myth, and number. World Scientific. p. 258. ISBN 978-981-02-4702-7.
Salomon, David (2011). The Computer Graphics Manual. Springer Science & Business Media. pp. 88–90. ISBN 978-0-85729-886-7.
The New Elements of Mathematics: Algebra and Geometry by Charles Sanders Peirce (1976), p.298
Gottfried Martin (1955), Kant's Metaphysics and Theory of Science, Manchester University Press, p. 22.
David Hume, The Philosophical Works of David Hume, Volume 1, Black and Tait, 1826, p. 101.
Darling, David J., The universal book of mathematics: from Abracadabra to Zeno's paradoxes, John Wiley & Sons, 2004. p. 249. ISBN 0-471-27047-4.
Dugopolski, Mark, College Algebra and Trigonometry, 2nd ed, Addison-Wesley, 1999. p. 505. ISBN 0-201-34712-1.
McCormick, John Francis, Scholastic Metaphysics, Loyola University Press, 1928, p. 18.
Merrill, John Calhoun and Odell, S. Jack, Philosophy and Journalism, Longman, 1983, p. 47, ISBN 0-582-28157-1.
Hospers, John, An Introduction to Philosophical Analysis, 4th ed, Routledge, 1997, p. 56, ISBN 0-415-15792-7.
Mandik, Pete, Key Terms in Philosophy of Mind, Continuum International Publishing Group, 2010, p. 26, ISBN 1-84706-349-7.
Kenny, Anthony, The Rise of Modern Philosophy, Oxford University Press, 2006, p. 124, ISBN 0-19-875277-6.
Balmes, James, Fundamental Philosophy, Vol II, Sadlier and Co., Boston, 1856, p. 27.
Potter, Vincent G., On Understanding Understanding: A Philosophy of Knowledge, 2nd ed, Fordham University Press, 1993, p. 86, ISBN 0-8232-1486-9.
Russell, Bertrand, History of Western Philosophy, reprint edition, Routledge, 2004, p. 202, ISBN 0-415-32505-6.
Heath, Sir Thomas Little (1981). A History of Greek Mathematics, Volume 1. Courier Dover Publications. p. 162. ISBN 978-0-486-24073-2. Reprint of original 1921 publication with corrected errata. Heath uses the Latinized spelling "Aristophonus" for the vase painter's name.

doi.org

Bart Braden (1986). "The Surveyor's Area Formula" (PDF). The College Mathematics Journal. 17 (4): 326–337. doi:10.2307/2686282. JSTOR 2686282. Archived from the original (PDF) on 2012-11-07.
Pak, Igor (2005). "The area of cyclic polygons: recent progress on Robbins' conjectures". Advances in Applied Mathematics. 34 (4): 690–696. arXiv:math/0408104. doi:10.1016/j.aam.2004.08.006. MR 2128993. S2CID 6756387.
Hass, Joel; Morgan, Frank (1996). "Geodesic nets on the 2-sphere". Proceedings of the American Mathematical Society. 124 (12): 3843–3850. doi:10.1090/S0002-9939-96-03492-2. JSTOR 2161556. MR 1343696.
Benjamin, Elliot; Snyder, C (May 2014). "On the construction of the regular hendecagon by marked ruler and compass". Mathematical Proceedings of the Cambridge Philosophical Society. 156 (3): 409–424. Bibcode:2014MPCPS.156..409B. doi:10.1017/S0305004113000753.
Arthur Baragar (2002) Constructions Using a Compass and Twice-Notched Straightedge, The American Mathematical Monthly, 109:2, 151–164, doi:10.1080/00029890.2002.11919848
Sepkoski, David (2005). "Nominalism and constructivism in seventeenth-century mathematical philosophy". Historia Mathematica. 32: 33–59. doi:10.1016/j.hm.2003.09.002.
Schirra, Stefan (2008). "How Reliable Are Practical Point-in-Polygon Strategies?". In Halperin, Dan; Mehlhorn, Kurt (eds.). Algorithms - ESA 2008: 16th Annual European Symposium, Karlsruhe, Germany, September 15-17, 2008, Proceedings. Lecture Notes in Computer Science. Vol. 5193. Springer. pp. 744–755. doi:10.1007/978-3-540-87744-8_62. ISBN 978-3-540-87743-1.

dynamicmathematicslearning.com

De Villiers, Michael (January 2015). "Slaying a geometrical 'Monster': finding the area of a crossed Quadrilateral" (PDF). Learning and Teaching Mathematics. 2015 (18): 23–28.

fau.edu

forumgeom.fau.edu

"Dergiades, Nikolaos, "An elementary proof of the isoperimetric inequality", Forum Mathematicorum 2, 2002, 129–130" (PDF).

harvard.edu

ui.adsabs.harvard.edu

Benjamin, Elliot; Snyder, C (May 2014). "On the construction of the regular hendecagon by marked ruler and compass". Mathematical Proceedings of the Cambridge Philosophical Society. 156 (3): 409–424. Bibcode:2014MPCPS.156..409B. doi:10.1017/S0305004113000753.

jstor.org

Bart Braden (1986). "The Surveyor's Area Formula" (PDF). The College Mathematics Journal. 17 (4): 326–337. doi:10.2307/2686282. JSTOR 2686282. Archived from the original (PDF) on 2012-11-07.
Hass, Joel; Morgan, Frank (1996). "Geodesic nets on the 2-sphere". Proceedings of the American Mathematical Society. 124 (12): 3843–3850. doi:10.1090/S0002-9939-96-03492-2. JSTOR 2161556. MR 1343696.

khronos.org

"opengl vertex specification".

maa.org

Bart Braden (1986). "The Surveyor's Area Formula" (PDF). The College Mathematics Journal. 17 (4): 326–337. doi:10.2307/2686282. JSTOR 2686282. Archived from the original (PDF) on 2012-11-07.

mathforum.org

"Naming Polygons and Polyhedra". Ask Dr. Math. The Math Forum – Drexel University. Retrieved 3 May 2015.

mathopenref.com

Area of a regular polygon – derivation from Math Open Reference.

microsoft.com

msdn.microsoft.com

"direct3d rendering, based on vertices & triangles". 6 January 2021.

museicapitolini.org

en.museicapitolini.org

Cratere with the blinding of Polyphemus and a naval battle Archived 2013-11-12 at the Wayback Machine, Castellani Halls, Capitoline Museum, accessed 2013-11-11. Two pentagrams are visible near the center of the image,

sciencedirect.com

Magnus, Wilhelm (1974). Noneuclidean tesselations and their groups. Pure and Applied Mathematics. Vol. 61. Academic Press. p. 37.

semanticscholar.org

api.semanticscholar.org

Pak, Igor (2005). "The area of cyclic polygons: recent progress on Robbins' conjectures". Advances in Applied Mathematics. 34 (4): 690–696. arXiv:math/0408104. doi:10.1016/j.aam.2004.08.006. MR 2128993. S2CID 6756387.

upenn.edu

seas.upenn.edu

Bourke, Paul (July 1988). "Calculating The Area And Centroid Of A Polygon" (PDF). Archived from the original (PDF) on 16 September 2012. Retrieved 6 Feb 2013.

web.archive.org

Bourke, Paul (July 1988). "Calculating The Area And Centroid Of A Polygon" (PDF). Archived from the original (PDF) on 16 September 2012. Retrieved 6 Feb 2013.
Bart Braden (1986). "The Surveyor's Area Formula" (PDF). The College Mathematics Journal. 17 (4): 326–337. doi:10.2307/2686282. JSTOR 2686282. Archived from the original (PDF) on 2012-11-07.
Cratere with the blinding of Polyphemus and a naval battle Archived 2013-11-12 at the Wayback Machine, Castellani Halls, Capitoline Museum, accessed 2013-11-11. Two pentagrams are visible near the center of the image,