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comparatively

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comparatively
comparatively, adv. (kəmˈpærətɪvlɪ) [f. prec. + -ly2.] 1. Gram. In a comparative sense; so as to express the comparative degree.1571 Golding Calvin on Ps. xxxi. 11 The letter [Mem] is ofttimes taken comparatively among the Hebrews. 2. By way of comparison, in comparison with something else.1597 Baco... Oxford English Dictionary
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comparatively
comparativelyadv as compared to sth or sb else 比较地 comparatively wealthy, small, good, old 比较富裕的、 小的、 好的、 老的. 牛津英汉双解词典
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Oil prices are rising, but Canada is getting comparatively less for ...
Jun 8, 2022Oil prices around the world have risen to their highest levels in years, but Canadian oilsands producers are seeing comparatively less for every barrel because of imbalances in supply and demand.
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Why We Procrastinate | Psychology Today
One theory of procrastination is that the about getting things done remains at a low level up until the point that it is overtaken by anxiety about not meeting a deadline. Thus, we tend to...
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Why We Procrastinate | Psychology Today
One theory of procrastination is that the anxiety about getting things done remains at a low level up until the point that it is overtaken by anxiety about not meeting a deadline. Thus, we tend to ...
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Causative せる/させる vs. す/さす How wide is the usage of causative () **/** comparatively to **/**?
Historically, / is older than /. Just like many other pairs of older and newer words/phrases with the same meanings, the older forms are used more often and actively in Western Japan than in Eastern Japan. (That is if you know anything about Japanese history.) To say " **What are you making me say?*...
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Projective objects in the category of finite groups It's clear $1$ is a projective object in the category of finite groups. Are there any others? Note that the dual problem, for injective objects, is comparatively ea...
There are no others. Here's a proof using well-known facts about the cohomology of finite groups. Let $G$ be a nontrivial finite group, and let $p$ be a prime dividing the order of $G$. Then there is a finite dimensional (and hence finite) $\mathbb{F}_pG$-module $M$ with $H^2(G,M)\neq0$. A nonzero c...
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Uniqueness of a linear operator The wikipedia entry for bounded operators shows that for the space $X$ of trigonometric polynomials on $[-\pi,\pi]$ with norm $$\lVert P\rVert = \int_{-\pi}^{\pi}\lvert P(x)\rvert \oper...
The boundedness depends of the norm. $X\subseteq Y$ must be interpreted not only as set-theoretical inclusion, but that $X$ inherits the norm of $Y$.
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Is this long black insect with semi-long antennae and a large segmented abdomen caught in the kitchen a larva or an imago? And what is it? This is in Northrhine Westfalia in Germany/Europe: we have those large longish...
That is an adult rove beetle (Coleptera, Staphilinidae). < Rove beetles have very short elytra (forewings), so they don't look like other beetles. This one looks a lot like _Ocypus olens_ , which is common in Europe <
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Generation of random variables given that the PDF is a linear combination I am currently trying to generate samples of a random variable $\mathcal X$, with PDF denoted as $f_{\mathcal X}(x)$. Suppose that it is compar...
In order for the question to make sense, it must hold that $$ \mu_1 + \cdots + \mu_M = 1. $$ This is called a _convex combination_ , in contrast to a general linear combination. Anyway, generating a sample for $X$ is simple: first pick the number $i$ with probability $\mu_i$ for $i=1,\ldots,M$, then...
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Understanding how to set up g(f(x)) comparatively to f(g(x)) The question reads: > Given the following functions: $f(x)=\cos(x)$ and $g(x)=x^{7}+1$, find: > > * **a:** $\displaystyle \frac{d}{dx} f(g(x)) = ?$ > ...
For part b, it says your _f(x)_ needs to be on the inside and _g(x)_ needs to be on the outside. Your second answer is right, because you would then replace the _x_ with cos, so you would get cos^7 +1
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Normal Distribution with Normally Distributed Mean I am looking to determine the distribution of $X$, given: $Y \sim N(29.5, 6.49)$ $X \sim N(y, 0.16)$ Where $y$ is sampled from $Y$. edit: I am working on a projec...
The simplest way (IMO) is to use the characteristic function approach, along with conditional expectation. $$\mathbb{E}[e^{itX}]=\mathbb{E}[\mathbb{E}[e^{itX}|Y]]$$ and use the known expression of the cf for Gaussians.#Examples) This yields the answer with one line of derivation. * * * **In more det...
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Relations between covering map and (co-)homology groups This occurs to me when considering the homomorphism $p_*$ induced by the covering map/attaching map: $$p:S^n\to \mathbb{R}P^n$$ on its homology group: $H_n(S^n)\...
A covering map $p : X \to Y$ of degree $n$ corresponds to a local system of finite sets of size $n$ on $Y$. Taking the free abelian group on this gives a local system of abelian groups on $Y$ with fiber $\mathbb{Z}^n$; call this $L$. Then the cohomology of $X$ is the cohomology $H^{\bullet}(Y, L)$ o...
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How to compile and install programs from source This is an issue that really limits my enjoyment of Linux. If the application isn't on a repository or if it doesn't have an installer script, then I really struggle whe...
Normally, the project will have a website with instructions for how to build and install it. Google for that first. For the most part you will do either: 1. Download a tarball (tar.gz or tar.bz2 file), which is a release of a specific version of the source code 2. Extract the tarball with a command ...
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How do I know if a filament is abrasive? There are tons of fancy filaments around. And a lot are super nice to look at or have super cool properties, like carbon-filled nylon being comparatively far stronger than othe...
A filament made of pure plastic won't be abrasive. The abrasion comes from the added particles. Filaments with added particles of any kind (there are not so many after all: glass/carbon fibres, metals, glow in the dark, wood, stone) will usually be always be advertised as such because they always ca...
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