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Rhombic Penrose Tilings Can be 3-Colored.

T. Sibley, и S. Wagon. The American Mathematical Monthly, 107 (3): 251-253 (2000)

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Properties, proved and conjectured, of Keller, Mycielski, and queen graphs.W. Jarnicki, W. Myrvold, P. Saltzman, и S. Wagon. Ars Math. Contemp., 13 (2): 427-460 (2017)Closing a Platonic GapM. Elgersma, и S. Wagon. The Mathematical Intelligencer, 37 (1): 54--61 (01.03.2015)Laceable knights.M. Dupuis, и S. Wagon. Ars Math. Contemp., 9 (1): 115-124 (2015)A machine resolution of a four-color hoax.S. Wagon. CCCG, стр. 174-185. (2002)Faster Algorithms for Frobenius Numbers.D. Beihoffer, J. Hendry, A. Nijenhuis, и S. Wagon. Electron. J. Comb., (2005)The Banach-Tarski paradox.S. Wagon. Cambridge University Press, (1993)Problems and Solutions.D. Ullman, D. Velleman, S. Wagon, и D. West. Am. Math. Mon., 131 (7): 629-639 (августа 2024)Mathematica in action{. Wagon. Freeman, New York, NY, (1991)Rhombic Penrose Tilings Can be 3-Colored.T. Sibley, и S. Wagon. The American Mathematical Monthly, 107 (3): 251-253 (2000)How to lose as little as possible.V. Addona, S. Wagon, и H. Wilf. Ars Math. Contemp., 4 (1): 29-62 (2011)