The "obvious" way to write a monadic zygomorphism is to look at the definition for an ordinary zygomorphism, namely
The totient function is defined for positive integers as:
I read a recent Functional Pearl by Hinze and this inspired me to write up an example of projective programming and its motivation in logic/model theory.
Here I would like to present benchmarks associated with my past
post comparing different methods of
summing the first \( n \) numbers. In each case, we benchmarked sum(200),
that is, \( \sum_{i=1}^{200} i \).
A set of curated examples to show ATS' capacities for functional and imperative programming, wherein we sum the numbers \(1..n\) many times:
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