We hope this book can be read in three ways: as an art book that delights simply by the perusal of it, as a history book that provides a little insight into an aspect of Japanese culture rarely mentioned in standard surveys, and finally as a problem book that provides challenging exercises at both the high school and college levels.
T. Rothman and H. Fukagawa.
References
H. Fukagawa and D. Pedoe. (1989). Japanese Temple Geometry Problems. Winnipeg, Canada: The Charles Babbage Research Centre.
H. Fukagawa and J. F. Rigby. (2002). Traditional Japanese Mathematics Problems of the 18th and 19th Centuries. Singapore: SCT Press.
Fujita Kagen. (1790) Shinpeki Sanpo. Waseda University Library.
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Hideyo Makishita. (2011). For Good Mathematics in Education—Solving Problems from Sangaku with Technology. Waseda University Library. https://dspace.wul.waseda.ac.jp/dspace/bitstream/2065/ 33958/1/KyoikugakuKenkyukaKiyoBetsu_19_1_Makishita2.pdf. Accessed: October 2015.
Jean Constant. (2012). Digital Approaches to Visualization of Geometric Problems in Wooden Sangaku Tablets. IGI Global Publishers.
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Iconography
[Fig. 0] Book cover—Sacred Mathematics—Japanese Temple Geometry.
[Fig. 1] Portion of a wooden sangaku hung in Fukushima prefecture in 1885. Princeton University Press/Asahi Shinbun.
[Fig. 2] Original illustration by Hotta Jinsuke (1788) as it appears in Fujita Kagen’s 1789 book, Shinpeki Sanpo and Fukagawa-Rothman diagram of the problem.
[Fig. 3] Hideyo Makishita. (2011). For Good Mathematics in Education—Solving Problems from Sangaku with Technology. A Casio fx-9860GII graphic calculator screenshot.
[Fig. 4] NNMC College, New Mexico. Mathematics and Engineering Department, Visual Communication program, animation class.
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Constant, J. Sacred Mathematics: Japanese Temple Geometry by Hidetoshi Fukagawa and Tony Rothman; foreword by Freeman Dyson . Math Intelligencer 39, 83–85 (2017). https://doi.org/10.1007/s00283-016-9704-8
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DOI: https://doi.org/10.1007/s00283-016-9704-8