Kogasa

I’m ok with accepting this as canon

Well yeah but that’s not the problem. You can evidently encode sophisticated models and logic in those billions of parameters. It’s just that determining and modifying what has been encoded is impossible.

I’ve been using Wayland for years so this sounded like good news. However this screen share implementation, along with Vesktop’s, gives me unusable levels of lag which isn’t present in the current Discord implementation. Lucky I guess.

You’re talking about a metric tensor on a pseudo-Riemannian manifold, I’m talking about a metric space. A metric in the sense of a metric space takes nonnegative real values. If you relax the condition that distinct points have nonzero distance, it’s a pseudometric.

It’s (co)homology, not Cartesian algebra. There’s also a typo in the meme. I have a fixed version and solution somewhere.

The distance between two complex numbers is the modulus or their difference, a real number

Metric, not measure. Metrics are real by definition.

Yes, the egg needs to be barely cooked before battering and frying, which makes it really annoying to shell + batter + fry them

That’s not a metric. In any metric, distances are positive between distinct points and 0 between equal points

That’s not relevant to what they said, which is that distances can’t be imaginary. They’re correct. A metric takes nonnegative real values by definition

foo terminal foot

CSS is still used. Modern web toolkits like bootstrap and tailwind can reduce or eliminate the need to write CSS explicitly. Some tools like Sass extend CSS. They all generally produce regular CSS that gets read by the browser.

It’s not all of Microsoft, you just can’t download ISOs from their website.

R^(3) specifically

Did they teach you how to formulate thought experiments in the shop?

Yeah, basic graduate level math is a lot more useful than whatever you do with your life to warrant such an attitude.

Specifically, the thing that exists is a regular homotopy of immersions from the standard embedding to its opposite. The “rules” aren’t supposed to be self evident, they’re part of a broader context in topology

The eigenvalues of a diagonal matrix are the values on the diagonal. Diagonalizable matrices’ eigenvalues can be determined by diagonalizing them and looking at the entries on the diagonal.

It’s interesting because it’s highly counter-intuitive that such a thing is possible. It’s not supposed to be useful except as an example of a false intuition, which can remind us to be careful in our reasoning.

Microsoft blocks people from downloading stuff all the time for unknowable reasons. You have to either reset your IP or go through customer support to fix it. I did the latter and they did not tell me why I was blocked in the first place.