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The higher the base the more combinations of numbers you have to memorize to do basic arithmetic, and fewer steps you have to take when doing things like addition. I'm sure there's a sweet spot. I don't know that decimal is necessarily it.



The most efficient basis when you take into account both storage and calculation work is binary. That's not exactly the reason our computers use it, but it's one reason why they never moved away from it.

But humans are kinda complex, and don't trade well long term learning for boring tasks. We seem to be great exactly around base 10 (probably 12 would be perfect, like people already said).


According to Wikipedia [0], the most efficient radix is Euler's Number.

But what would it even mean to construct a numeral-system with a non-integral radix?

[0] https://en.wikipedia.org/wiki/Radix_economy




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