This is by far my favorite way to resize and I don't know why it's not an industry standard.
It's a nice mix if optically unobtrusive, algorithmically secure, and pleasant to look at.
So many great minds have had to fight an uphill battle, but few had it as steep and even fewer were as successful as her doing so.
It really is a shame that she's not as recognized as the Bohrs and Feynmans and Paulis and so on, but at least everyone with a passing interest in theoretical physics ought to know about her.
- focus 100% on Firefox Desktop & Mobile - just a fast solid minimalist browser (no AI, no BS) - other features should be addons - privacy centric - builtin, first-class, adblocker - run on donations - partner with Kagi - layoff 80% of the non-tech employees
I worked for them for many years, I guarantee you that Mozilla will be fine without all the non-sense people, just put engineers in charge.
* Enter quaternions; things get more profound.
* Investigate why multiplicative inverse of i is same as its additive inverse.
* Experiment with (1+i)/(1-i).
* Explore why i^i is real number.
* Ask why multiplication should become an addition for angles.
* Inquire the significance of the unit circle in the complex plane.
* Think bout Riemann's sphere.
* Understand how all this adds helps wave functions and quantum amplitudes.
Quaternions: not profound, C is complete, quirky but useful representation of SO(3)
Inverses: fun fact coincidence
1+i/1-i: not sure what to experiment with here
i^i: gateway to riemann surfaces.
Adding angles: comes out like this, that's the point of exp(i phi)
Unit circle: roots of unity?
Riemann sphere: cool stuff!
Quantum stuff: mathematical physicist here, no need to sell this one!
I’ll just stick to environment vars or something code