this post was submitted on 11 Jan 2024
6 points (100.0% liked)

4chan

4260 readers
1 users here now

Greentexts, memes, everything 4chan.

founded 1 year ago
MODERATORS
 
top 6 comments
sorted by: hot top controversial new old
[–] lvxferre@lemmy.ml 1 points 10 months ago* (last edited 10 months ago)

That's surprisingly accurate, as people here are highlighting (it makes geometrical sense when dealing with complex numbers).

My nephew once asked me this question. The way that I explained it was like this:

  • the friend of my friend is my friend; (+1)*(+1) = (+1)
  • the enemy of my friend is my enemy; (+1)*(-1) = (-1)
  • the friend of my enemy is my enemy; (-1)*(+1) = (-1)
  • the enemy of my enemy is my friend; (-1)*(-1) = (+1)

It's a different analogy but it makes intuitive sense, even for kids. And it works nice as mnemonic too.

[–] saltesc@lemmy.world 0 points 10 months ago (1 children)

It's not that hard.

If you have -3 -3s and I give you one, you now only have -2 -3s. If you want to get to a total of -6, I have to hand over 4 more -3s to get there, the first 3 of them just being what's needed to get you to 0 and out of deficit. Now you get to hold onto the next two I hand over, and now you have 2 -3s which total -6. But that's 15 worth of -3s I had to hand over to get you there and -6 + 15 = 9, like -3 × -3 does too.

Negative numbers aren "real". Like 0, they're just a concept used to represent something, deficit.

[–] Hupf@feddit.de 0 points 10 months ago

Negative numbers aren "real".

You're imagining things. Naturally such a complex construct seems irrational at times, but some day you will get the whole thing

[–] macisr@sh.itjust.works 0 points 10 months ago (1 children)

Lmao not gonna lie, this would be a very intuitive way of teaching a kid negative values.

[–] stockRot@lemmy.world 0 points 10 months ago (1 children)

How is multiplying akin to rotating?

[–] MotoAsh@lemmy.world 1 points 10 months ago* (last edited 10 months ago)

Fun fact: exponents and multiplication DO work like rotation ... in the complex domain (numbers with their imaginary component). It's not a pure rotation unless it's scalar, but it's neat.

I know I explained that the worst ever, but 3blue1brown on YT talks about it and many other advanced math concepts in a lovely intuitive way.