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MYSTERIES OF THE EQUILATERAL TRIANGLE - HIKARI Ltd

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210 Bibliography<br />

[169] H. Hellman, Great Feuds in Mathematics, Wiley, Hoboken, NJ, 2006.<br />

[170] P. Hemenway, Divine Proportion: Φ In Art, Nature, and Science, Sterling,<br />

New York, NY, 2005.<br />

[171] D. Hestenes, New Foundations for Classical Mechanics, D. Reidel, Dordrecht,<br />

1987.<br />

[172] D. Hilbert and S. Cohn-Vossen, Geometry and the Imagination, Chelsea,<br />

New York, NY, 1952.<br />

[173] Y. Hioka and N. Hamada, “A Tracking Algorithm of Speaker Direction<br />

Using Microphones Located at Vertices of Equilateral-Triangle”, European<br />

Signal Processing Conference, Vienna, Austria (2004), pp. 1983-1986.<br />

[174] C. Hodapp, Freemasons for Dummies, Wiley, Hoboken, NJ, 2005.<br />

[175] P. Hoffman, The Man Who Loved Only Numbers: The Story of Paul<br />

Erdös and the Search for Mathematical Truth, Hyperion, New York, NY,<br />

1998.<br />

[176] L. Hogben, Mathematics for the Million, Norton, New York, NY, 1983.<br />

[177] R. Honsberger, Ingenuity in Mathematics, Mathematical Association of<br />

America, Washington, DC, 1970.<br />

[178] R. Honsberger, Mathematical Gems, Mathematical Association of America,<br />

Washington, DC, 1973.<br />

[179] R. Honsberger, Mathematical Morsels, Mathematical Association of<br />

America, Washington, DC, 1978.<br />

[180] R. Honsberger, Mathematical Plums, Mathematical Association of<br />

America, Washington, DC, 1979.<br />

[181] R. Honsberger, Mathematical Gems III, Mathematical Association of<br />

America, Washington, DC, 1985.<br />

[182] R. Honsberger, In Pólya’s Footsteps, Mathematical Association of America,<br />

Washington, DC, 1997.<br />

[183] R. Honsberger, Mathematical Chestnuts from Around the World, Mathematical<br />

Association of America, Washington, DC, 2001.<br />

[184] R. Honsberger, Mathematical Delights, Mathematical Association of<br />

America, Washington, DC, 2004.

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