Is it possible to integrate the similar functions into one?

Is it possible to integrate the similar functions into one, by expending its abilities.
For instance: max; maximum; findmax.

can you give an example of your desired syntax?

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These functions all have different use cases - max returns the maximum of its arguments, findmax returns the index of the maximal element in the given collection and maximum returns the maximal element itself. While it could be argued that max and maximum can be merged, findmax serves a different purpose and should imo stay separate. Additionally, the maximum function allows for a function to be called on each element of the given collection before reducing.

A generalization I could think of is allowing an arbitrary comparison operator for findmax & friends instead of the hardcoded isless. Then findmin just amounts to using !isless, etc.

Cf

https://github.com/JuliaLang/julia/issues/14216

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I don’t know about merging but personally I always found that the current maximum should be named max (for example switch the two names). My feeling is that people (surely me) are using maximum much more often than max, so it’s a bit annoying that the long version has to be typed more often. Also, while not a particularily strong argument, in other PLs max is often Julia’s maximum.

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Cf

https://github.com/JuliaLang/julia/issues/4652

and the detailed explanation in the referenced discussion

https://github.com/JuliaLang/julia/issues/4235

Yes, they are different, due to acting on different data structures.

It seems both maximum and findmax targeting the same data structure?
If that, can it be using maximum(a, dims=1, position=true) instead of findmax?

Theoretically yes — the compiler is now smart enough (I think) to do the constant folding, so in general any two functions can be combined into a single one:

f(args...) = "something"
g(args...) = "something else"
fg(args...; do_f = true) = do_f ? f(args...) : g(args...)

So sure, it is possible, but it may not be a proposal that would gather wide support, as findmax and maximum share neither their purpose nor their implementation.

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