can someone do lan vlogs i wanna see how hard b4nny will try to ignore thalash
Account Details | |
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SteamID64 | 76561198121277373 |
SteamID3 | [U:1:161011645] |
SteamID32 | STEAM_0:1:80505822 |
Country | Morocco |
Signed Up | July 24, 2015 |
Last Posted | July 18, 2020 at 4:43 PM |
Posts | 882 (0.3 per day) |
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In-game Sensitivity | 2 |
Windows Sensitivity | 5/11 |
Raw Input | 1 |
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800 |
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60 Hz |
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rocketslay#2:
If n is prime, then for all numbers 1, 2, 3, ..., n-1, gcd(x,n) = 1, which follows from the definition of a prime number, so A(n) = n-1.
If n isn't prime, then for some number in 2, 3, ..., n-1, that number divides n, so A(n) < n-1.
#3:
If p is not a divisor of m, then p and m share no common factors, i.e. gcd(p, m) = 1. Therefore gcd(p^k, m) = 1.
If p divides m, clearly gcd(m, p^k) > 1.
#4: We want the number of integers between 1 and p^n that have no common factors with p^n. From #3, we know that unless x is a multiple of p, gcd(x, p^n) = 1. So we calculate the number of multiples of p between 1 and p^n, which is just p^(n-1). And the total number of integers between 1 and p^n is p^n, so the answer is A(p^n) = p^n - p^(n-1).
thanks a ton man :) i can give you some hats if you want to (sry its the only thing i have)
zxppost it here?
∀n∈ℕ: A(n)=card { k∈[1;n]/ gcd(k;n)=1} **(k is also an integer)**
1) calculate A(1) and A(13) and A(20)
2) n∈ℕ-{0;1}, prove that A(n)=n-1 only if n is a prime number
3) p is a prime number, and (k;m)∈ℕ*², prove that gcd(m;p^k)≠1 only if p/m **(p is a divisor of m)**
4) conclude that A(p^n)=(p^n)-(p^(n-1)) for all n ∈ ℕ*
formatting is hard sorry for the mess :(
but srsly tho if anyone can solve question 2, 3 and 4 i will be forever grateful
my friend said he'd pay me money if i manage to correctly answer an exercise, i've been trying to do it for the past 4 hours but i think i'm not gonna be able to
is there some sort of forums where you can ask people to help you with something like this?
thanks :)
http://imageshack.com/i/plmu6byAj
id on that taylor swift shirt? looks dope
wrusince theres a spotify related thread I have a question: spotify isnt available in my country and I thought about asking somebody from where its available to sign up using my email and then download the app with another apple id (which I already used to download pokemon go), so the question is, will I be able to use it that way? kinda derailing but maybe there are people who know something about that
just get hola for chrome and use spotify web, it works perfectly for me
post here https://www.reddit.com/r/tipofmytongue
what throne said, but you shouldn't neglect your studies for it, school is important
indecencyZestyindecencySmesihttps://www.youtube.com/watch?v=2WPCLda_erI
cool kids remember this
https://www.youtube.com/watch?v=evDYO54uaTI
even cooler ones remember this
https://pbs.twimg.com/media/CpDbvr5UAAA74eJ.jpg
https://www.youtube.com/watch?v=K-PdbfkA7LM
would be cool to have some articles like this to build up the hype for i58
sorry for the bump c:
alle is a fucking god on product
dajdo-protofanboying over competitive tf2 players...Oh ,I'm sorry for having an opinion
don't let these toxic people discourage you, follow your dreams, you're gonna meet blaze someday
https://static-cdn.jtvnw.net/jtv_user_pictures/chansub-global-emoticon-ebf60cd72f7aa600-24x18.png