A mathematical theory of origami constructions and numbers

New York Journal of Mathematics

Volumn 6, Issue , 2000, Pages 119-133

  Alperin, Roger C ^a  

^a SAN JOSE STATE UNIVERSITY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 3042594479     PISSN: 10769803     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Article

References (13)

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2. John W. Emert, Kay I. Meeks and Roger B. Nelson, Reflections on a Mira, Amer. Math. Monthly, 101 (1994), 544-549, MR 95b:51020.
3. Robert Geretschläger, Euclidean constructions and the geometry of origami, Mathematics Magazine, 68, (1995), 357-371, MR 96m:51024, Zbl 860.51013.
4. Andrew M. Gleason, Angle trisection, the heptagon, and the triskaidecagon, Amer. Math. Monthly, 95 (1988), 185-194, MR 89d:51028.
5. William C. Graustein, Introduction to Higher Geometry, Macmillan, New York, 1930.
6. David Hilbert, Foundations of Geometry, Open Court, Chicago, 1938, CMP 1 732 507.
7. Thomas Hull, A note on 'impossible' paper folding, Amer. Math. Monthly, 103 (1996), 240-241, MR 97c:51011. (see http://chasm.merrimack.edu/∼thull/geoconst.html)
8. Nathan Jacobson, Basic Algebra I, (2nd Ed.) W. H. Freeman and Company, New York, 1985, MR 86d:00001.
9. Donovan A. Johnson, Paper Folding for the Mathematics Class, National Council of Teachers of Mathematics, Washington, 1957.
10. Felix Klein, Famous Problems of Elementary Mathematics, Dover, New York, 1957.
11. D. H. Lehmer, A note on trigonometric algebraic numbers, Amer. Math. Monthly, (1933), 165-166.
12. T. Sundara Row, Geometric Exercises in Paper Folding, Open Court, Chicago, 1941.
13. Carlos R. Videla, On points constructible from conics, Mathematical Intelligencer, 19 (1997), 53-57, MR 98h:01003.