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• 47 Limit associated with a recursion
• 22 Derivative and calculus over sets such as the rational numbers
• 19 Simple recurrences converging to $\log 2, \pi, e, \sqrt{2}$ and so on
• 18 Potentially new approach to factoring big numbers
• 17 A simple irrational number with the same first 11,667,755 digits as $\frac{2}{3}$
• 13 Successive records in mathematical sequences: surprising result
• 13 The proportion of binary digits of $\sum_{k=1}^\infty \Big\lfloor{\frac{k}{2}\sqrt{p}\Big\rfloor}\cdot2^{-k}$ equal to one, is $> 0.978$ if $p=143$.
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