this post was submitted on 23 Oct 2025
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Imaginary numbers are a perfect example of that. It's basically just "Okay, in the common number theory, you can't get the square root of a negative number. What if you could?". And what do you know, you can build a consistent theory where square root of -1 exists, and it has surprising properties.
Intuitively, good luck trying to make sense of it. But it doesn't matter, it works, and it's useful to build other stuff. That in turn can be used as modelling tools in physics and all.
I think it makes sense intuitively. It's just most of us aren't really trained since childhood to work with inaginary numbers. Sure, it's not a 1:1 mapping to your fingers, but it's not that unintuitive. Like when I do certain calculations I go into a second dimension of numbers where I can move around just as in the first dimension, because those calculations are outside of our current physical reality.
I say current as if our reality will change somehow somewhen lol.