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theorem
theorem, n. (ˈθiːərɪm) Also 6–7 -eme. [ad. late L. theōrēma (Gellius), a. Gr. θεώρηµα, -µατ-, spectacle, speculation, theory, (in Euclid) a proposition to be proved, f. θεωρεῖν to be a spectator (θεωρός), to look at, inspect. Perh. directly a. F. théorème (téorème in Rabelais).] 1. A universal or ge... Oxford English Dictionary
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theorem
theorem/ˈθɪərəm; `θiərəm/ n1 rule in algebra, etc, esp one expressed as a formula （代数等的）定理（尤指以公式表示的）.2 mathematical statement to be proved by a chain of reasoning （数学的）命题. 牛津英汉双解词典
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Green's theorem (article) | Khan Academy
It is very common to see Green's theorem written like this: ∮ C P d x + Q d y = ∬ R ( ∂ Q ∂ x − ∂ P ∂ y) d A. This is just spelling out the dot product in the left-hand side line integral, as well as the curl in the right-hand side double integral. For whatever reason, it is common to use the letters P and Q to denote the ...
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THM-TheoreM · GitHub
博学而笃志，切问而近思. THM-TheoreM has 4 repositories available. Follow their code on GitHub.
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柚山 (@last_theorem0210) • Instagram photos and videos
0 Followers, 1 Following, 0 Posts - See Instagram photos and videos from 柚山 (@last_theorem0210)
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Central limit theorem - Wikipedia
In probability theory, the central limit theorem (CLT) states that, under appropriate conditions, the distribution of a normalized version of the sample mean converges to a standard normal distribution.This holds even if the original variables themselves are not normally distributed.There are several versions of the CLT, each applying in the context of different conditions.
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Lagrange four-squares theorem — deterministic complexity Planned ...
Lagrange four-squares theorem — deterministic complexity Planned maintenance scheduled April 23, 2019 at 00:00UTC (8:00pm US/Eastern) Ann...
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Implicit function theorem
In mathematics, more specifically in multivariable calculus, the implicit function theorem [1] is a tool that allows relations to be converted to functions of several real variables. It does so by representing the relation as the graph of a function. There may not be a single function whose graph can represent the entire relation, but there may be such a function on a restriction of the domain ...
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零点定理 The Zero Theorem
　　在一个“奥威尔式”（Orwellian）的受严格统治而失去人性的社会，国家的上层建筑为了监视人民控制思想，将眼线散布在生活、工作场所，甚至网络上。克里斯托弗·瓦尔兹饰演一名性格古怪的计算机天才Qohen Leth，然而生活本来按部就班的他注意力却渐渐为一系列“虚拟性骚扰”所分散，并且“领导人”叛逆的儿子也让他头疼不已。为了搞清楚这些问题，智慧超群的他开始实施一个神秘的计划…… 豆瓣
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The Hurwitz Theorem on Sums of Squares by Linear
This was discovered by Euler in the 18th century, forgotten, and then rediscovered in the 19th century by Hamilton in his work on quaternions. Shortly after Hamilton's rediscovery of (1.2) Cayley discovered a similar 8-square identity. In all of these sum-of-squares identities, the terms being squared on the right side are all bilinear expressions in the x's and y's: each such expression ...
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Extending Homomorphism Theorem to MultiSystems Linfan Mao Chinese
TAO TEH KING（道德经） said: 道生一, 一生二, 二生三, 三生万物。. 万物负阴而抱阳，冲气以为和。. The Tao gives birth to One gives birth to Two gives birth to Three gives birth to all things. All things have their backs to the female and stand facing the male. When male and female combine, all things achieve ...
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「阿罗不可能定理（Arrow's impossibility theorem） 」为什么反直觉？
阿罗不可能定理（Arrow's impossibility theorem）正是投票悖论的衍生。 之所以小刚的进入会对结果产生影响，就是因为在他进入后，每一个投票者（这里是语文数学英语三门学科）都产生了一个“度”的问题。在小刚进入之前，大家只知道，小明语文数学比小红好，但是好多少？ zhihu
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Lucas's Theorem - OI Wiki
OI Wiki aims to be a free and lively updated site that integrates resources, in which readers can get interesting and useful knowledge about competitive programming. There are basic knowledge, frequently seen problems, way of solving problems, and useful tools to help everyone to learn quicker and deeper.
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Min-max theorem - Wikipedia
Min-max theorem. In linear algebra and functional analysis, the min-max theorem, or variational theorem, or Courant-Fischer-Weyl min-max principle, is a result that gives a variational characterization of eigenvalues of compact Hermitian operators on Hilbert spaces. It can be viewed as the starting point of many results of similar nature.
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Edge-of-the-wedge theorem
In mathematics, Bogoliubov's edge-of-the-wedge theorem implies that holomorphic functions on two "wedges" with an "edge" in common are analytic continuations of each other provided they both give the same continuous function on the edge. It is used in quantum field theory to construct the analytic continuation of Wightman functions. The formulation and the first proof of the theorem were ...
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