![]() ![]() Rassias (ed.), Functional Equations and Inequalities, pp. In this part of the lesson, students watch a video and are introduced to what the Wheel of Theodorus is, ponder where they see it in the world around them and then instructed on how to create their own. Boursaw, B (2000), "The functional equation of the square root spiral", in T. This is a cross curricular art project for 8th grade math students. Gronau, Detlef (March 2004), "The Spiral of Theodorus", The American Mathematical Monthly, Mathematical Association of America, 111 (3): 230–237, doi: 10.2307/4145130, JSTOR 4145130.(2001), Spirals from Theodorus to Chaos, A K Peters/CRC Press ^ Leader, Jeffery James (1990), The generalized Theodorus iteration (PhD thesis), Brown University, p. 173, MR 2685516, ProQuest 303808219.(2008), The distribution of natural numbers divisible by 2, 3, 5, 7, 11, 13, and 17 on the square root spiral, arXiv: 0801.4422 ![]() ^ Teuffel, Erich (1958), "Eine Eigenschaft der Quadratwurzelschnecke", Mathematisch-Physikalische Semesterberichte zur Pflege des Zusammenhangs von Schule und Universität, 6: 148–152, MR 0096160.^ a b Long, Kate, A Lesson on The Root Spiral, archived from the original on 11 April 2013, retrieved 30 April 2008.^ Plato Dyde, Samuel Walters (1899), The Theaetetus of Plato, J.The Nautilus shell, with its Pythagorean spiral, had fascinated Le. Polygonal curve made from right triangles The spiral of Theodorus up to the triangle with a hypotenuse of 17, Princeton University Press, p. 33, ISBN 5-1 The young Charles-douard Jeanneret was trained at the arts and crafts school at La. ![]()
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