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The Ends of Square-Triangular Numbers

机译:平方三角数的末端

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摘要

Triangular numbers have been studied for centuries. Finding square–triangular numbers is closely related to solving the Pell's equation x~2 -8y~2 = 1, and hence to Pell and Pell-Lucas numbers. Since there are infinitely many such numbers, there are that many square–triangular numbers. Using recursion, we determine the possible unit digits.
机译:三角数已经研究了几个世纪。寻找方三角数与求解Pell方程x〜2 -8y〜2 = 1密切相关,因此与Pell和Pell-Lucas数密切相关。由于存在无限多个这样的数字,所以有许多正方形-三角形的数字。使用递归,我们确定可能的单位数字。

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