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unjustified
unˈjustified, ppl. a. [un-1 8.] † 1. Not brought to justice; not punished or executed. Obs.c 1340 Hampole Pr. Consc. 5871 At þat day..loverds alswa [shall give account] of þair meigne Þe whilk þai lete uniustifyed be. 1564 Reg. Privy Council Scot. I. 306 He wald haif sauffit the sone of ane theif, b...
Oxford English Dictionary
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Statement by President Biden on Russia's Unprovoked and Unjustified ...
President Putin has chosen a premeditated war that will bring a catastrophic loss of life and human suffering. Russia alone is responsible for the death and destruction this attack will bring, and ...
www.whitehouse.gov
Spitting at Science: The Unjustified Criminalization of Spitting While ...
Saliva doesn't transmit HIV.And no one has ever become HIV-positive because an HIV-positive person spit on them.. Yet a number of states, including Louisiana, Mississippi, Missouri, Nebraska, Ohio, Oklahoma, Pennsylvania, and Texas, either have laws that explicitly criminalize the act of spitting specifically if one is HIV-positive or in recent years have used the criminal law to prosecute ...
blog.petrieflom.law.harvard.edu
Feds conducted 'broad' and 'unjustified' surveillance of ... - Fox News
5 days agoFIRST ON FOX: A new report from the House Judiciary Committee and its Weaponization Subcommittee revealed that the federal government conducted "broad" and "unjustified" surveillance of Americans ...
www.foxnews.com
Wholly unjustified and brutal invasion of iraq I mean ukraine
{{safesubst:#invoke:RfD|||month = October
|day = 30
|year = 2023
|time = 03:30
|timestamp = 20231030033028 |content=
REDIRECT Bushism#Foreign affairs }}
wikipedia.org
en.wikipedia.org
Why is partially summing terms of an infinite p-adic series unjustified? Why is this unjustified? $$\sum_{n=1}^\infty 1$$ $$= \sum_{n=1}^p 1 +\sum_{n=p+1}^{p+p^2} 1 + \sum_{n=p+p^2+1}^{p+p^2+p^3} 1 + \cdots$$ $$=p+p^...
Whereas the second "=" is true in general (if "+..." is interpreted correctly), and the third "=" is true with respect to the $p$-adic metric, the first "=" lacks justification. It would be some "infinite associativity law" which simply does not exist if the series is not convergent. To see things c...
prophetes.ai
HDFC Bank: Why The $21bn Rout Was Not Unjustified
7 days agoWhile HDFC Bank did outpace headline expectations slightly in Q3 FY24, all eyes were on the finer details, particularly deposits, which came in at a less-than-stellar +1.9% sequential growth.
seekingalpha.com
Disjoint left translates of a function from a non-compact locally compact group to R with compact support. I'm having trouble trying to prove an unjustified (and probably obvious!) statement in an academic paper. $G...
One needs to prove: if $K,L\subset G$ are compact subsets, there exist $x\in G$ such that $K\cap xL=\emptyset$. Consider the map $f:K\times L\to G$, $f(a,b)=ab^{-1}$. It can't be surjective ($K\times L$ is compact, hence the image of $f$ is compact). If $x\in G$ is not in the image of $f$ then $K\ca...
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homeomorphism $\Rightarrow$ isomorphism ? (counterexample, Hartshorne exercise 3.2) I "had solved" a tedious exercice showing that two varieties are isomorphic. I "had solved" this by proving that there was a homeomor...
In a category we say that a morphism is an isomorphism if it has a (two-sided) inverse $in$ $that$ $category$. In your case the category is algebraic varieties over a fixed field, and morphisms are algebraic maps. The real problem is that even if your algebraic map has an inverse in the category of ...
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Convergence of iterative formulae I have noticed that the the iterative formula: $$x_{n+1}=a^{\frac1{x_n}} $$ has some interesting behaviour starting from $x_0=1$ I began with $a=10$ for which the formula converges t...
**You guess was right, it is $\mathbf{e^e}$.** Now to the point. Say you iterate some function, like $x_{n+1}=f(x_n)$, and you know there is a point $x_0$ such that $f(x_0)=x_0$; will the iterative process converge to that point? Roughly speaking, it will if $|f'(x_0)|<1$ and won't otherwise. (You p...
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Killing of Homeless Woman Unjustified, Officer Says
Jul 21, 2000Breaking ranks with other police accounts of last year's controversial police shooting of homeless woman Margaret Mitchell, a veteran LAPD motorcycle officer who watched from across the street as ...
www.latimes.com
D.R. Horton: Buy The Unjustified Sell-Off, Tailwinds Remain Excellent
2 days agoD.R. Horton, a homebuilder, stands out in the market with strong performance, healthy financials, secure dividends, and promising future growth. Learn more on DHI stock here.
seekingalpha.com
Why is this "not allowed by definition"? Eigenvectors and Eigenvalues I have just started learning about eigenvectors and eigenvalues, and encountered the following (unjustified) statement. $ (A - \lambda I)\mathbf{v...
The eigenvalue equation can also be written as $Av=\lambda v $, so we are looking for vectors $v$, on which the operator $A$ acts by scalar multiplication. These vectors usually say some interesting things about the nature of the operator $A$, as well as helps with solving problems. After all, many ...
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For any positive integer $n$, prove that $\tau(n)\leq 2\sqrt{n}.$ **Problem:** For any positive integer $n$, prove that $\tau(n)\leq 2\sqrt{n}.$ **My Attempt:** For every divisor $d_1<d_2...<d_k$ less than $\sqrt{n}$...
Well, your proof is almost complete. Notice that each of the $d_i$ is less than $\sqrt{n}$ and they are different. There could be no more than $\sqrt{n}$ positive integers less than $\sqrt{n}$. So $k\leq\sqrt{n}$.
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Probability that a random person is both X and Y I'm wondering how the following probability problem should be approached: Which probability is the smallest, given a random person? a) The person is a student b) Th...
$P(\text{student}, \text{bilingual}) \le P(\text{student})$ and $P(\text{student}, \text{bilingual}) \le P(\text{bilingual})$. This is a consequence of the fact that $A\cap B\subseteq A$ and $A\cap B\subseteq B$ and for $A\subseteq B$ one has $P(A)\le P(B)$. Depending on your assumption on the sampl...
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