Your client is interpreting “#1…” as “# 1…” and making it a title
Your client is interpreting “#1…” as “# 1…” and making it a title
There’s no “undefined” in JSON either
MATH IS MATH
Ooh good trick
It’a close. Isn’t it at 4% market share? That’s higher than Firefox.
If you have to tiptoe around to use it “correctly”, it doesn’t “just work”
Why would you recommend people make the effort to switch to Podman if you can’t name any benefits of doing so?
Afaik, the Planck Length is not a “real-world pixel” in the way that many people think it is. Two lengths can differ by an amount smaller than the Planck Length. The remarkable thing is that it’s impossible to measure anything smaller than that size, so you simply couldn’t tell those two lengths apart. This is also ignoring how you’d create an object with such a precisely defined length in the first place.
Anyways of course the theoretical world of mathematics doesn’t work when you attempt to recreate it in our physical reality, because our reality has fundamental limitations that you’re ignoring when you make that conversion that make the conversion invalid. See for example the Banach-Tarski paradox, which is utter nonsense in physical reality. It’s not a coincidence that that phenomenon also relies heavily on infinities.
In the 0.999… case, the infinite 9s make all the difference. That’s literally the whole point of having an infinite number of them. “Infinity” isn’t (usually) defined as a number; it’s more like a limit or a process. Any very high but finite number of 9s is not 1. There will always be a very small difference. But as soon as there are infinite 9s, that number is 1 (assuming you’re working in the standard mathematical model, of course).
You are right that there’s “something” left behind between 0.999… and 1. Imagine a number line between 0 and 1. Each 9 adds 90% of the remaining number line to the growing number 0.999… as it approaches one. If you pick any point on this number line, after some number of 9s it will be part of the 0.999… region, no matter how close to 1 it is… except for 1 itself. The exact point where 1 is will never be added to the 0.999… fraction. But let’s see how long that 0.999… region now is. It’s exactly 1 unit long, minus a single 0-dimensional point… so still 1-0=1 units long. If you took the 0.999… region and manually added the “1” point back to it, it would stay the exact same length. This is the difference that the infinite 9s make-- only with a truly infinite number of 9s can we find this property.
That’s not what “axiom” means
Math doesn’t care about physical limitations like the planck length.
I thought Linus didn’t come up with the name Linux
Let’s see Paul Allen’s card
THERE WILL BE BLOOD!
SHED!
I find that this is best explained by the four types of documentation theory. Often when you’re starting out, you need a tutorial or how-to guide (or even just an overview of what the purpose and design language of the API is), rather than a reference, which is what nearly all API documentation is.
Here you go! First time seeing this footage myself!
https://youtu.be/000iTCoEE1s?si=mKO_1XCDVLYS-Yqk
I seem to recall a story about a large impact visible to Europe from Earth sometime around the renaissance as well, but I couldn’t find it.
STBSQL?
“You will now give me $40,000”
Agree
Breaking: Company creates Torment Nexus