majdelarge

In , the is a example of a real-valued on the . The function has the property that it is everywhere but nowhere. It is named after its discoverer .

The , or (in other languages also called the ) is a simple method of visualizing the that reveals the apparent tendency of certain quadratic polynomials to generate unusually large numbers of primes. It was discovered by the in 1963, while he was...

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As can be seen in , the three of any triangle always pass through its incenter. In this construction, we only use two, as this is sufficient to define the point where they . We bisect the two angles using the method described in . The point ...

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An idler's miscellany of compendious amusements