Artificial intelligent assistant

insisting

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insisting
▪ I. insisting, vbl. n. (ɪnˈsɪstɪŋ) [f. insist v. + -ing1.] The action of the verb insist; insistence.1598 Florio, Insistenza, a persisting, an insisting. 1638 F. Junius Paint. of Ancients 26 A custome of insisting upon any one intended Imagination. 1866 Sat. Rev. 22 Sept. 367/1 There is an altogeth... Oxford English Dictionary
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Comedian shuts down American insisting Canadian ...
19 hours ago — Michael Harrison is a New York-based comedian from Saskatchewan. A 44-second clip from his set is currently getting a lot of attention on Reddit ...
dailyhive.com 0.0 1.5 0.0
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Irenaeus insisting that Jesus was more than 50 yrs old when he died ...
Married. Politics. US-Others. Sep 28, 2009. #2. St. Irenaeus of Lyons was commenting that Jesus was over 50 years old because a man who was only 30 would not have recieved as much respect as a rabii. The assumption was that, for Him to begin His public ministry, He'd have to have been older.
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Tom Brady retires from NFL, insisting this time it's for good
Feb 1, 2023Tom Brady, who won a record seven Super Bowls for New England and Tampa, has announced his retirement. Brady — the most successful quarterback in NFL history, and one of the greatest athletes in ...
www.cbc.ca 0.0 0.6 0.0
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Former Attorneys General File Amicus Brief Insisting Trump ...
Jan 18, 2024Nick Gilbertson. 18 Jan 2024. WASHINGTON, DC - Three former U.S. attorneys general — including Bill Barr, who does not support Donald Trump's campaign for the Republican nomination — insist that Trump is constitutionally qualified to be on the presidential ballot, in a U.S. Supreme Court brief their lawyers filed on Thursday.
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Tom Brady retires at 45, insisting this time it's 'for good' - USA TODAY
Feb 1, 20230:00. 0:58. TAMPA, Fla. (AP) — This time, Tom Brady says he's done for good. The seven-time Super Bowl winner with New England and Tampa Bay announced his retirement from the NFL on Wednesday ...
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Laughter at Boy Cat 'Insisting' on Doing Makeup With Owner - Newsweek
1 day agoThe viral video, which has been viewed more than 1.6 million times since it was first shared to TikTok on December 18, filmed the cat sitting on his owner's vanity table in the early hours of the ...
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Nikki Haley refuses to quit, insisting she can still beat Trump
2 days agoWe lost in 2020, and we lost in 2022," Haley said. "The worst-kept secret in politics is how badly the Democrats want to run against Donald Trump. They know Trump is the only Republican in the ...
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Nikki Haley refuses to quit, insisting she can still beat Trump - MSN
1 day agoNikki Haley refuses to quit, insisting she can still beat Trump. CONCORD, N.H. — From inside a hotel ballroom, with supporters whistling, screaming and bouncing campaign signs around her, Nikki ...
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Nikki Haley refuses to quit, insisting she can still beat Trump - MSN
CONCORD, N.H. — From inside a hotel ballroom, with supporters whistling, screaming and bouncing campaign signs around her, Nikki Haley wasn't about to let this be her last stand. She had come ...
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Existence of a free ultrafilter with nonempty countable intersections. I have been told that there exist free ultrafilters $ \mathcal U$ such that for any $ S \subset \mathcal U$ countable, we have $ \bigcap_{U \in S}...
This is not entirely correct. Using the axioms of $\sf ZF$ we cannot even prove there exists _free_ ultrafilters, so there cannot be an explicit definition of a free ultrafilter, on any set. Even if we assume the axiom of choice, and can therefore prove the existence of a free ultrafilter, we cannot...
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Prove that a simple, connected graph with odd vertices has edge chromatic number $\Delta + 1$ I'm struggling to see how this can be right when I consider the simple example of a three vertex graph such that one vertex...
You have indeed provided a valid counterexample to the claim. A 2-path is 2-edge-colorable, and it has $\Delta = 2$. Thus, it is not true that any connected graph with an odd number of vertices and $\Delta = 2$ has chromatic index $\Delta+1$. Indeed, it is known that for any bipartite graph $G$, it ...
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Are there infinitely many sets of triples $\{ x,x+1,x+2\}$ that are square free? I suppose there are a series of such questions, depending on the length of the set, staring with pairs, and the power that is supposed t...
The same question has been asked and answered on MathOverflow: <
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Migrate mail from dovecot on centos to dovecot on debian I am trying to migrate a number of user mail accounts from dovecot 1.0.7 on a centos 5.11 server to dovecot 2.1.7 on a debian 7 server Foolishly I thought I co...
I have solved the issue. I have been meaning to do this move for a few months. in that time I have been rsyncing all users folders to the new server. I forgot to add the --delete command to the rsync command thus old email messages were accumulating on the destination (new) server even after the use...
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Which is the proper way to calculate average speed. Let's say we have a graph, a distance-time graph, and there are couple points on the graph. The points are connected to each other with different slopes, so with dif...
> For a function $f(x)$, its average value on an interval $[a, b]$ is given as; $$f_{avg} =\frac{1}{b-a}\int_a^b f(x)dx$$ Suppose the given distance function respect to time ($t$) is given by $s(t)$. Then the velocity would be given as $v(t)=s'(t)$ Now if we were to calculate the average velocity, w...
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