Apparently you can’t read either textbooks or wikipedia and understand it.
Also, wait, you’re just a tutor and not actually a teacher? Being wrong about some incredibly basic thing in your field is one thing, but lying about that is just disrespectful, especially since you drop that in basically every sentence.
We’ve been at this point, I’m not going to explain this again. But you weren’t able to read a single sentence of a wikipedia article without me handfeeding it to you, so I guess I shouldn’t be surprised. I’m sorry for your students.
Yeah, doesn’t mean that you know what an author is talking about when you encounter it doing actual math
The notation is not intrinsically clear, as any human writing. Ambiguous, one may say.
If you don’t want to see why you’re wrong that’s your thing, but I tried. I can just say, try to re-read the math textbook you took pictures of, and try to understand it.
Exactly! It’s in math textbooks, in both ways! Ambiguous notation, one might say.
You can define your notation that way if youlike to, doesn’t change the fact that commonly f^{-1}(x) is and has been used that way forever.
If I read this somewhere, without knowing the conventions the author uses, it’s ambiguous
Let me quote from the article:
“In mathematics, the distributive property of binary operations is a generalization of the distributive law, which asserts that the equality x*(y+z) = x*y + x*z is always true in elementary algebra.”
This is the first sentence of the article, which clearly states that the distributive property is a generalization of the distributive law, which is then stated.
Make sure you can comprehend that before reading on.
To make your misunderstanding clear: You seem to be under the impression that the distributive law and distributive property are completely different statements, where the only difference in reality is that the distributive property is a property that some fields (or other structures with a pair of operations) may have, and the distributive law is the statement that common algebraic structures like the integers and the reals adhere to the distributive property.
I don’t know which school you went to or teach at, but this certainly is not 7th year material.
About the ambiguity: If I write f^{-1}(x), without context, you have literally no way of knowing whether I am talking about a multiplicative or a functional inverse, which means that it is ambiguous. It’s correct notation in both cases, used since forever, but you need to explicitly disambiguate if you want to use it.
I hope this helps you more than the stackexchange post?
If you read the wikipedia article, you would find it also stating the distributive law, literally in the first sentence, which is just that the distributive property holds for elemental algebra. This is something you learn in elementary school, I don’t think you’d need any qualification besides that, but be assured that I am sufficiently qualified :)
By the way, Wikipedia is not intrinsically less accurate than maths textbooks. Wikipedia has mistakes, sure, but I’ve found enough mistakes (and had them corrected for further editions) in textbooks.
Your textbooks are correct, but you are misunderstanding them. As previously mentioned, the distributive law is about an algebraic substitution, not a notational convention. Whether you write it as a(b+c) = ab + ac or as a*(b+c) = a*b + a*c is insubstantial.
Please learn some math before making more blatantly incorrect statements. Quoting yourself as a source is… an interesting thing to do.
https://en.m.wikipedia.org/wiki/Distributive_property
I did read the answers, try doing that yourself.
I don’t know what you’re on about with your distributive law thing. That just states that a*(b + c) = a*b + a*c, and has literally no relation to notation.
And “math is never ambiguous” is a very bold claim, and certainly doesn’t hold for mathematical notation. For some simple exanples, see here: https://math.stackexchange.com/questions/1024280/most-ambiguous-and-inconsistent-phrases-and-notations-in-maths#1024302
But be careful, you can pretty easily break stuff by messing up fstab
If it’s networking related, I like “Layer 8 Issue”
Pemdas puts division and multiplication on the same level, so 34/22 is 12 not 3. Implicit multiplication is also multiplication. It’s a question of convention, but by default, it’s 16.
In your case I would just start by copying a full setup someone else made and then customizing it, starting from scratch always takes a lot of effort. Reddit’s unixporn was great for that, the alternatives on lemmy are sadly still a little empty.
Someone needs to maintain them for them to keep working. Nobody else is willing to do that anymore, but you can still volunteer as a maintainer. If you don’t, it’s as much your fault as anyone elses.
I’m also unable to see the difference directly, but everything just feels more snappy. If you can’t feel it, maybe you have some extra latency from somewhere else
If you look at its protondb page, it seems there was an issue with the nvidia drivers that got fixed, so it may work better now. It’s still only silver-rated though, so there are probably issues left. Admittedly, I’m sidestepping a lot of this as I have an AMD gpu, but even with nvidias quality drivers games with such issues tend to be more of an exception.
I have ~200 games in my steam library, all of which run by pressing “play” in steam. I may just accidentally like games that run on linux, but running through 150 pages of forums definitely isn’t the norm nowadays
I’m not using logic in this case, you are just being insincere. Let me know when you bother to try to understand anything I or the authors of your holy textbooks wrote.