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ensuing
▪ I. enˈsuing, vbl. n. [f. as prec. + -ing1.] The action of the vb. ensue, in various senses.1561 Norton & Sackv. Gorboduc i. i, In right ensuynge of your life. 1581 J. Bell Haddon's Answ. Osor. 103 b, The ensuyng of whose studious industry we do not neglect. 1605 Verstegan Dec. Intell. viii. (1628)... Oxford English Dictionary
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Chinese Association for Relief and Ensuing Services
The Chinese Association for Relief and Ensuing Services (also known as the CARES) (), formerly the Free China Relief Association (), is a non-governmental benefit the victims of a tsunami that struck South Asia. 2000s In 2000, the association re-branded itself as the Chinese Association for Relief and Ensuing wikipedia.org
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ensuingly
† enˈsuingly, adv. Obs. [f. ensuing ppl. a. + -ly2.] In an ensuing manner. a. Congruously, fittingly. b. In due order or sequence.c 1510 Barclay Mirr. Good Mann. (1570) A ij, After mine estate My stile and my writing ensuingly to sounde. a 1535 More On the Passion Wks. 1321/1 Linked and cheined ense... Oxford English Dictionary
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2024 What happened to harold ford jr on the five ensuing and
14 hours ago — Jesse Watters, Sandra Smith, Greg Gutfeld, Dagen McDowell and Harold Ford Jr. ... Rivera and Jessica Tarlov will rotate as co-hosts for the show's ...
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LeBron James bloodies Detroit Pistons' Isaiah Stewart with hit to face ...
DETROIT -- LeBron James was ejected from the Los Angeles Lakers' 121-116 win over the Pistons on Sunday for striking Detroit big man Isaiah Stewart in the face while jostling for rebounding ...
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Interpreting little-$o$ notation This is the integrand of a complex integral: $$\frac{o(\zeta - z)}{\zeta - z}$$ The ensuing discussion says that this can be made as small as desired [by confining $\zeta$ close to $...
If we take your definition of little-O, taking $g(\zeta) = \zeta -z$, taking $f$ to be the little-o function of $g$ in the numerator, and $D$ to be the domain you have: $$\lim_{\zeta \to z}\frac{f(\zeta)}{g(\zeta)} = 0$$ implies $$\forall \epsilon>0, \exists \delta>0: \forall \zeta \in D: 0<|\zeta -...
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$M$ closed $3$-manifold, $\xi$ integrable $2$-dimensional subbundle of $TM$, ensuing properties. Let $M$ be a closed $3$-manifold, and let $\xi$ be a $2$-dimensional subbundle of $TM$. There is a nowhere zero $1$-form...
Part $1$ follows immediately from (one formulation of) Frobenius' theorem. Specifically, if $\xi$ is integrable, then $\alpha \wedge d\alpha = 0$. Since $\alpha$ is a $1$-form, that implies (take local coordinates, for example) that $d\alpha = \alpha \wedge \omega$ for some $\omega\in \Omega^1(M)$. ...
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Contour Integration with $\cos(n \theta)$ I need to compute the following real integral using complex numbers. I'm unsure how to handle the numerator so that the ensuing calculations do not become too unwieldily. $\...
Let $I(a)$ be given by $$I(a)=\int_0^{2\pi} \frac{\cos (n\theta)}{cos \theta -a}\,d\theta$$ Using Euler's Formula, we can write $I(a)$ as $$I(a)=\text{Re}\left(\int_0^{2\pi} \frac{e^{in\theta}}{cos \theta -a}\,d\theta\right) \tag 1$$ Now, letting $z=e^{i\theta}$ in $(1)$ reveals $$\begin{align} I(a)...
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逍遥法外 The Killer Is Loose
It's clear during the ensuing manhunt that Poole is obsessed in pursuit of a single end; but not quite the end everyone supposes. 豆瓣
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When do Entries Remain, after and despite Matrix Multiplication? [Strang P92 2.5.41] > Suppose $E_1, E_2, E_3$ are 4 by 4 identity matrices, except $E_1$ has $a, b, c$ in column 1 > and $E_2$ has $d, e$ in column $...
For the first question, probably the simplest way to understand this in a general setting is to use induction. Set your $E$ to be $$ E=\left(\begin{array}{c|c}1 & 0 \\\ \hline e & I\end{array}\right)$$ where $e$ is a column vector and $I$ is an identity matrix of the same dimension. Now if $$ L=\lef...
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why were the liberkorps used in the weimar republic
Paramilitary groups were formed throughout the Weimar Republic in the wake of Germany's defeat in World War I and the ensuing German Revolution.
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智利不会忘记 Chile, la memoria obstinada
His audience, a new generation of Chileans who remember little of the revolution and ensuing coup reflect on their experience of watching the film after 豆瓣
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How to maximize the volume of a rectangular parallelepiped in an ellipsoid? This question comes from an exam about 15 years ago. > How to find the maximal volume of a rectangular parallelepiped inscribed in an ellip...
Apply a linear transformation with det=1 that turns yr ellipsoid into a sphere. It transforms the set of parallelepipeds inscribed in the ellipsoid into the set of parallelepipeds inscribed in the sphere, preserving their volumes. Show that the parallelepiped of maximum volume inscribed in the spher...
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冲浪运动的故事 Bombora: The Story of Australian Surfing
Bombora follows the history of surfing from its maverick early days, through three significant wars and a depression, the development of surf clubs and the ensuing 豆瓣
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prove $\sum_{k = 0}^{n} \binom{n}{k} \binom{m-n}{n-k} = \binom{m}{n}$ prove $\sum_{k = 0}^{n} \binom{n}{k} \binom{m-n}{n-k} = \binom{m}{n}$ Attempt:I was thinking of trying to prove this through induction, but I am h...
Use Pascal’s identity a few times: $$\begin{align*} \binom20\binom{m-2}2+\binom21\binom{m-2}1+\binom22\binom{m-2}0&=\binom{m-2}2+2\binom{m-2}1+\binom{m-2}0\\\ &=\left(\binom{m-2}2+\binom{m-2}1\right)+\\\ &\qquad\qquad\left(\binom{m-2}1+\binom{m-2}0\right)\\\ &=\binom{m-1}2+\binom{m-1}1\\\ &=\binom{m...
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