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reposting
▪ I. reposting, n.2 Computing. Brit. /ˌriːˈpəʊstɪŋ/, U.S. /riˈpoʊstɪŋ/ [‹ re- prefix + posting n.1 Compare slightly later repost v.3] The action of resending a message, etc., to a mailing list, newsgroup, or other online forum; a message, text, etc., displayed or made available online again.1981 in ... Oxford English Dictionary
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Why do jobs keep reposting their positions on Indeed??
every time I go on Indeed, I see this company and position I literally applied for MONTHS ago say "Just Posted" right under it. www.reddit.com
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Similar Channels, Reposting Stories, and 9 More Features - Telegram
Nov 30, 2023Reposting Stories. You can repost stories from your friends and favorite channels to your page, increasing their audience in just two taps. Reposting a story lets you add extra content like text, audio or even a video comment - along with a separate visibility setting for your repost. To repost a story, tap the share arrow and select 'Repost ...
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Gary Lineker in fresh row after reposting call to ban Israel from football
TodaySun, Jan 14, 2024, 7:01 PM EST · 3 min read. 20. Gary Lineker finds himself in hot water once again over a controversial tweet in which he appeared to back calls for Israel to be banned from ...
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Kanye West Defends Reposting Risqué Video of Wife Bianca Censori ... - MSN
Kanye West has boldly confronted critics regarding his social media portrayal of his wife, Bianca Censori. Amid the uproar surrounding West's repetitive sharing of provocative content featuring ...
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repost
▪ I. repost, n. Computing. Brit. /ˈriːpəʊst/, U.S. /ˈriˌpoʊst/ [‹ repost v.3 Compare slightly earlier reposting n.2] A message, etc., resent to or redisplayed on a mailing list, newsgroup, or other online forum.1983Newsite: Sequel in net.news.newsite (Usenet newsgroup) 22 Apr. This is a repost of se... Oxford English Dictionary
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How to Save Instagram Photos And Videos + Repost Them
24 hours ago — Ready to learn how to download images from Instagram? Dive into your practice how-to guide to download photos, stories and more on ...
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Trig question I don't really understand $4\cos^2 \left( x + \dfrac{1}{4}\pi \right)$ = 3 My final answer: $ x = \frac{11}{12}\pi+k\pi $ and $x = \frac{7}{12}\pi + k\pi $ In the correction model it is $x = \frac{7}...
$$4\cos^2\left(x+\frac{\pi}{4}\right)=3\Longleftrightarrow \cos\left(x+\frac{\pi}{4}\right)=\pm\frac{\sqrt 3}{2}$$ And from here: $$(1)\ (\text{With }+)\;\;\;x+\frac{\pi}{4}=\pm\frac{\pi}{6}+2k\pi\Longrightarrow x=\left\\{\begin{array}-\;\;\;\;-\frac{\pi}{12}+2k\pi\\\\{}\\\\\;\;\;\;-\frac{5\pi}{12}+...
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Is there an upper bound (better than Robin's inequality) to the sum of divisors of non-highly-abundant numbers? I'm looking for $ f(n) $ such that $ \sigma(n) \le f(n) < ne^\gamma \log \log n $, with $ n $ not highly ...
Unlikely that there is anything useful. The trouble is that we can take any highly abundant number, even colossally abundant, which is therefore of the form $$ 2^{e_2} 3^{e_3} 5^{e_5} \cdots p_r^2 p_{r+1}^2 \cdots p_{R}^2 \cdot p_{R+1} \cdot p_{R+2} \cdots p_N $$ with $e_2 \geq e_3 \geq e_5...,$ and...
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A claim that a is a square We have integers $a,b,c,d$ such that $a<b\le c<d$ and $ad=bc$ and $\sqrt{d}-\sqrt{a}\le 1$.Show that $a$ is a perfect square.This question is pretty unbelievable for me.anyway I don't know i...
Let us show that $a = n^2 ,\; b = n^2+n = c,\; d = (n+1)^2$ is the only solution. The condition $\sqrt{d}-\sqrt{a} \leq 1$ shows that $$ d\leq a+2\sqrt{a}+1.$$ Let $b = a+x,\; c = a+y,\; d = a+z$ with $x,y,z \in \Bbb N$. Then $0<x\leq y < z \leq 2\sqrt{a}+1$, showing $0<x\leq y \leq 2 \sqrt{a}$. Fur...
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Reposting: A Primer on the Practical Usage of SOLID Principles
Jun 25, 2023单一职责原则（srp）… www.cnblogs.com The blog post follows the Creative Commons Attribution 2.5 China Mainland License (CC BY 2.5 CN) license, so I can republish and translate it while ...
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Right to left and order of operations Reposting since I am unable to validate the previous account,I asked the same question < Can someone please clarify unable to understand this basic math :( I am sorry if this ...
What you call it is right to left, but don't you really mean left to right? The operations may be right justified in the calculator, but no expression is ever evaluated right to left. Where did you hear about this? Maybe you can explain this to me, but I'm afraid I don't think I know what you're tal...
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Dynamical system with no point of period 3 This is a repost of < I posted an answer to that question. Someone voted that answer down so that the Community bot would delete the question from the site. I feel that my an...
You can prove it by first establishing 1. if $f$ is strictly decreasing, then so is its third iterate, 2. If $f$ is strictly decreasing, it has exactly one fixed point, and 3. if $x$ is a fixed point of $f$, then it's a fixed point of the third iterate of $f$.
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Wronskian of complex second order linear differential equation I have asked this question in Physics stack exchange earlier and am reposting here. While studying analogue models of gravity I have come across a differe...
To add to @Yiorgos S. Smyrlis's comment: The Wronskian relates two linearly independent solutions, so it's not a conserved quantity in the usual sense, i.e. $F(y,y_z) = c$ which should hold for _every_ solution $y$. As for the dissipativity: this is somewhat open for interpretation, but if you would...
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How many permutations avoid previous adjacencies? This question was asked by another user. It was closed and deleted, taking with it an answer of mine that I think people might find useful. So I'm reposting the questi...
The answer, and much more, is available here at the Online Encyclopedia of Integer Sequences. With $n$ friends (instead of 7), the number of ways, $a(n)$, satisfies the recurrence, $$a(n) = (n+1)a(n-1)-(n-2)a(n-2)-(n-5)a(n-3)+(n-3)a(n-4)$$ with $a(0)=a(1)=1$, $a(2)=a(3)=0$. The closest thing to a cl...
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