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The American Mathematical Monthly
Vol. 119, No. 8 (October 2012), pp. 695-698
Published by: Mathematical Association of America
Stable URL: http://www.jstor.org/stable/10.4169/amer.math.monthly.119.08.695
Page Count: 4
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Abstract We consider the question of the existence of equiangular polygons with edge lengths in arithmetic progression, and show that they do not exist when the number of sides is a power of two and do exist if it is any other even number. A few results for small odd numbers are given.
Copyright the Mathematical Association of America 2012