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[-] MachineFab812@discuss.tchncs.de 1 points 5 months ago* (last edited 5 months ago)

i= โˆš(-1) = imaginary number (1^2) + (โˆš(-1))^2 = 1 - 1 = 0 7

At least, I thought that was the idea in the OP.

Also, for your version, on a number line or Cartesian plane, the distance from -1 to 1 is 2, not 0

[-] mozz@mbin.grits.dev 3 points 5 months ago

Also, for your version, on a number line or Cartesian plane, the distance from -1 to 1 is 2, not 0

Yeah. I cheated. You have to either deliberately misunderstand how to measure vectors or else drop a minus sign for it to work my way.

(Or, from my previous example, you could just frame it as you're getting the hypotenuse by measuring between |AB| and -|AC|๐‘– instead of the way I framed it -- but that makes it more obvious that you're fishing for a particular answer.)

[-] MachineFab812@discuss.tchncs.de 1 points 5 months ago

I liked your other reply better, but either way I still have more to learn. ie, I had no idea what the complex plane is.

[-] mozz@mbin.grits.dev 2 points 5 months ago* (last edited 5 months ago)

Yeah. We were making a joke about the complex plane -- you could say that measuring the hypotenuse of a triangle is equivalent to measuring the distance between points |AB| and |AC|๐‘– on the complex plane. That definition actually makes quite a bit of sense, and I think by sheer coincidence it's possible to misunderstand how to do it and wind up with a way of looking at it where the hypotenuse of a right triangle with sides 1 and ๐‘– would work out to exactly 0. Which brings it back into concordance with OP's (also wrong) Pythagorean presentation of it.

It obviously doesn't really work that way, but it's hard to see necessarily anything wrong with it, which makes it a fun math thing.

this post was submitted on 20 Apr 2024
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