Πέμπτη 11 Μαΐου 2023

BOOKS (JOHN H.CONWAY)


John H. Conway

Conway J.H. Regular algebra and finite machines (Chapman, 1971)
JOHN H. CONWAY

Conway J.H. On numbers and games (AP, 1976)
JOHN H. CONWAY

Conway J.H., Guy R.K. The book of numbers (Springer, 1996)
JOHN H. CONWAY

Conway J.H. The sensual (quadratic) form (MAA, 1997)
JOHN H. CONWAY

Conway J.H., Sloane N.J.A. Sphere Packings, Lattices and Groups (3ed., Springer, 1998)
JOHN H. CONWAY

Conway, Doyle, Gilman, Thurston. Geometry and the imagination (web draft, 1999)
JOHN H. CONWAY

Conway J.H. On numbers and games (2ed., A.K.Peters, 2001)
JJOHN H. CONWAY

Berlekamp E.R., Conway J.H., Guy R.K. Winning Ways for your mathematical plays. Vol.1 (2ed., AK Peters, 2001)
JOHN H. CONWAY

Berlekamp E.R., Conway J.H., Guy R.K. Winning Ways for your mathematical plays. Vol.2 (2ed., AK Peters, 2003)
JOHN H. CONWAY

Berlekamp E.R., Conway J.H., Guy R.K. Winning Ways for your mathematical plays. Vol.3 (2ed., AK Peters, 2003)
JOHN H. CONWAY

Berlekamp E.R., Conway J.H., Guy R.K. Winning Ways for your mathematical plays. Vol.4 (2ed., AK Peters, 2004)
JOHN H. CONWAY

Conway J.H., Smith D.A. On quaternions and octonions.. their geometry, arithmetic and symmetry (AK Peters, 2003)
JOHN H. CONWAY

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REGULAR POLYGONS AND EULER LINES

Let A1A2A3 be an equilateral triangle and Pa point. Denote: 1, 2, 3 = the Euler lines of PA1A2,PA2A3, PA3A1, resp. 1,2,3 are concurrent. ...