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conservative

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conservative
conservative, a. and n. (kənˈsɜːvətɪv) [a. F. conservatif, -ive (= Pr. conservatiu, It. conservativo (Florio), prob. med.L. conservātīvus), f. L. conservāt-, ppl. stem of conservāre to conserve: see -ive.] A. adj. 1. a. Characterized by a tendency to preserve or keep intact or unchanged; preservativ... Oxford English Dictionary
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conservative
conservative/kənˈsɜ:vətɪv; kən`səvətɪv/ adj1 opposed to great or sudden change 反对做大的或突然的改变的; 保守的; 守旧的 Old people are usually more conservative than young people. 老年人通常比年轻人保守.2 (usu 通常作 Conservative) of the British Conservative Party 英国保守党的 Conservative principles, candidates, voters. 英国保守党的政策、 候选人、 ... 牛津英汉双解词典
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Problem: conservative and not conservative $F=\left( y+\frac{y}{x^2+y^2}, x-\frac{x}{x^2+y^2}\right)$ I don't know how I can solve this problem: Consider $$F=\left( y+\frac{y}{x^2+y^2}, x-\frac{x}{x^2+y^2}\right).$...
To show that $F$ is not conservative on $\mathbb{R}^2 \setminus \\{ 0 \\}$, compute the curve integral of $F$ along the unit circle. It will turn out to be non-zero, which shows $F$ can't be conservative.
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Are all constant fields conservative? Are all constant fields conservative? Can there be some constant vector fields which are not conservative?
A conservative field is a vector field which is the gradient of some function.
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An exact and faithful functor is conservative? Is it true that an exact and faithful functor $F$ is conservative? Here, exact means that it commutes with finite limits and colimits, and conservative means that if $F(...
and the domain has the property that any map which is an epimorphism and a monomorphism is an isomorphism (e.g. it's an abelian category) then $F$ is conservative
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Curl F and conservative vector field. If curl F = 0, is F conservative? I know F conservative implies curl F = 0, however, I want to know if it works the other way.
It works on the other way only if the region in which the vector field is defined is simply connected: see here.
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Initial Invasive or Conservative Strategy for Stable Coronary Disease
Over a median of 3.2 years of follow-up, among patients with stable coronary disease who had moderate or severe ischemia on stress testing, an initial invasive strategy, as compared with an ...
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Clinical Efficacy of Conservative Treatment with Micronized ... - Springer
Introduction Pelvic congestion syndrome (PCS) may be effectively managed with conservative treatment in certain patients. Treatment with venoactive drugs is common, but supportive data are limited. This study evaluated the clinical efficacy of micronized purified flavonoid fraction (MPFF) in women with PCS. Methods In a single-blind, placebo-controlled study, women with duplex ultrasound ...
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LifeSiteNews (or simply LifeSite) is a Canadian Catholic conservative ...
LifeSiteNews has published misleading information and conspiracy theories, and in 2021, was banned from some social media platforms for spreading COVID-19 misinformation.
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Vivek Ramaswamy Gets "Big Deal" Conservative to Switch Endorsement - MSN
2 days agoFive days before the Iowa Caucus, Ramaswamy wrote on X: "This is a big deal. One of the strongest constitutional conservatives in Iowa just switched his endorsement from Ron DeSantis to me. This ...
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Is This Man Dr. Evil? - The American Conservative
Andreessen's vision of the future, and of his escape route, came from television. He told me, "KITT, the car in 'Knight Rider,' was a computer that could analyze a poison-gas attack.
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Controversial conservative social media site Parler to return in 2024 - CNN
Dec 19, 2023New York, New York CNN —. Conservative social media platform Parler says it's planning a comeback after shuttering in April following a string of controversies and hosting illicit content ...
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Beyond the Liberal/Conservative Divide on Contraception ... - ResearchGate
关键词: 开放性 相互诠释 问题导向 智慧 文化视角 思维方式 Dialogue between Chinese, Western and Marxist philosophies reflects the openness of China's philosophical community.
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Conservative obfuscations I am reading this paper. Could someone please explain, at a high level, what **4.2.1 Conservative Obfuscations** does? How is it different to non-conservative obfuscation? Just a basic ex...
From what I gather, a conservative obfuscation $\mathfrak O$ is an obfuscation where for any trace $\sigma$ of a program $P$, there exists a trace $\delta An example of a non-conservative obfuscation would be an algorithm that takes a C program compiled with GCC with low optimisation levels, somehow decompiles
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Question about conservative and non conservative vector field I want to know why $\vec F=\hat\imath $ is a conservative vector field, and $\vec F =\hat\jmath$ is an non conservative vector field. As my professor told ...
The unit vectors $\hat{i}$ and $\hat{j}$ are conservative because they are the gradients of scalar fields $f(x,y,z) = x$ and $g(x,y,z) = y$, respectively
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