References
Belting, Hans. Florence and Baghdad: Renaissance Art and Arabic Science, Cambridge, MA: Belknap, 2011.
Böszörményi, István. “Klein-palackok síklapokból.” Ponticulus Hungaricus XVII. 3, March 2013. http://members.iif.hu/visontay/ ponticulus/rovatok/hidverok/bosze-elte.html.
Christenson, Jerome. “Ramaley coined STEM term now used nationwide.” Winonadailynews.com, November 13, 2011. http://www. winonadailynews.com/news/local/ramaley-coined-stem-term-now-used-nationwide/article_457afe3e-0db3-11e1-abe0-001cc4c03286. html [Retrieved: 20 October 2015].
Crease, Robert P. “Mathematical Bridges.” Physics World, 2014, 27(7), 17.
Emmer, Michele, ed. Mathematics and Culture I–VI. Springer, 2004–2012.
Emmer, Michele, ed. Imagine Math(s) 1–3., Springer, 2012–2014.
Emmer, Michele, ed. Imagine Math(s) 4. Unione Matematica Italia-Instituto Veneto di Scienze Lettere ed Arti, 2015.
Field, Mike. “Bridges London.” Notices of the AMS, 2006, 54(6), 730–732.
Field, Mike, and Golubitsky, Martin. Symmetry in Chaos: A Search for Pattern in Mathematics, Art, and Nature. SIAM, 2009.
Gailiunas, Paul. “Transformations—the sculpture of István Böszörményi,” Journal of Mathematics and the Arts, 2007, 1(4), 225–233.
Gardner, Martin. “Mathematical Games,” Scientific American 1978, 239(5), 22–32.
Marcus, Solomon. “Review on Reza Sarhangi ed. ‘Bridges: Mathematical Connections in Art, Music, and Science’.” Nexus Network Journal, 1999, I, 149–162.
Peterson, Ivars. “Swirling Seas, Crystal Balls: Spirals of Triangles Crinkle into Intricate Structures.” Science News, 2009, 170(17), 266–268.
Pickover, Clifford A. The Math Book: From Pythagoras to the 57th Dimension, 250 Milestones in the History of Mathematics. Sterling Publishing Company, Inc., 2009.
Sarhangi, Reza. “An Introduction to Medieval Spherical Geometry for Artists and Artisans.” in Sarhangi, Reza, and Sharp, John (ed.), Bridges London: Mathematics, Music, Art, Architecture, Culture. London: Tarquin Publications, 2006, 551–560.
Sarhangi, Reza, and Martin, Bruce D. “The Circle: A Paradigm for Paradox.” in Reza Sarhangi (ed.), Bridges Conference. Winfield, Kansas: Southwestern College, 1998, 93–112.
Schattschneider, Doris. “Math and Art in the Mountains.” Mathematical Intelligencer, 2006, 28(3), 31–37.
Vörös, László. “Art in Shadows of the Six-Dimensional Cube.” Proceedings of Bridges 2011: Mathematics, Music, Art, Architecture, Culture, 2011, 257–262.
Acknowledgments
Thanks to the Bridges Board of Directors for their information, to Maya Tóth, to Osmo Pekonen, and to my colleagues in the Bridges Finland 2016 Local Organizing Committee at the University of Jyväskylä.
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This column is a forum for discussion of mathematical communities throughout the world, and through all time. Our definition of “mathematical community” is the broadest: “schools” of mathematics, circles of correspondence, mathematical societies, student organizations, extra-curricular educational activities (math camps, math museums, math clubs), and more. What we say about the communities is just as unrestricted. We welcome contributions from mathematicians of all kinds and in all places, and also from scientists, historians, anthropologists, and others.
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Fenyvesi, K. Bridges: A World Community for Mathematical Art. Math Intelligencer 38, 35–45 (2016). https://doi.org/10.1007/s00283-016-9630-9
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DOI: https://doi.org/10.1007/s00283-016-9630-9