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We compute upper and lower bounds for the approximation of hyperbolic functions at points
by rationals , such that satisfy a quadratic equation. For instance, all positive integers with solving the Pythagorean equation satisfy
Conversely, for every there are infinitely many coprime integers , such that
and hold simultaneously for some integer . A generalization to the approximation of for rational functions ...
We present asymptotic representations for certain reciprocal sums of Fibonacci numbers and of Lucas numbers as a parameter tends to a critical value. As limiting cases of our results, we obtain Euler’s formulas for values of zeta functions.
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