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pertinent
pertinent, a. and n. (ˈpɜːtɪnənt) Also 6 par-. [Ultimately from L. pertinēnt-em, pr. pple. of pertinēre to pertain; but in early use immed. a. OF. partenant (1246 in Godef.), pertenant, pr. pple. of OF. partenir; the latinized pertinent is cited by Hatz.-Darm. from Chr. de Pisan c 1400.] A. adj. † 1...
Oxford English Dictionary
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Pertinent (magazine)
Career
Batt established his own monthly magazine, Pertinent in July 1940. Designed as a 'medium of expression for all who have something constructive, interesting, entertaining, and pertinent to say', the first issue included
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pertinent
pertinent/ˈpɜ:tɪnənt; ?@ -tənənt; `pətnənt/ adj~ (to sth) (fml 文) relevant (to sth); to the point 有关的; 中肯的; 恰当的 pertinent comments, points, questions, etc 中肯的意见、 观点、 问题等 remarks not pertinent to the matter we are discussing 与我们正在讨论的事情不相干的话.
牛津英汉双解词典
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Proving that a subset of a ring $R$ is a subring In this example, $R$ is a ring with unity $1$, with $a\in R$ having the property $a^2=a$ (making it a Boolean ring). I know every Boolean ring is of characteristic 2 si...
Boolean rings are commutative (see below for a proof) so that $ara=a^2r=ar$. So $aRa$ will only contain the identity if $a$ is a unit. Also $a(1-a)=a-a^2=a-a=0$ showing that $a\neq1$ implies that $a$ is not a unit. Final conclusion $aRa$ is a subring of $R$ if and only if $a=1$. * * * proof of commu...
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Editing posts to change bare URLs to meaningful link text I often edit posts (by other people) to change links from something like this1: > I'm ne to lxc, but have 2 instances now happily using these instructions: ...
I fix these, but generally only when I'm in there fixing something _else_. It makes things so much nicer to read though, so I would never roll back an edit that fixed that.
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Understanding math behind proof relating to binary search trees (issue with logarithms) I am posting the entire problem starting with the initial theorem since it is pertinent to the final solution. There are two thi...
Question 1. The two inequalities in question are equivalent. Since all the function values are non-negative integers, saying $n>f-1$ is equivalent to $n\geq f$. To see this, try it with $f=10$. Then $n>f-1$ is $n>9$. The first integer greater than $9$ is $10=f$. So $n\geq f$. Question 2. Since all l...
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pertinent laws and administrative - Reverso Context
Translations in context of "pertinent laws and administrative" in English-Chinese from Reverso Context: Article 27 The liquidation team shall be composed of the shareholder and the personnel appointed by the shareholder and exercise powers and fulfill obligations in accordance with the Company Law as well as the pertinent laws and administrative regulations.
context.reverso.net
F01M 9 - Lubrication means having pertinent characteristics not ...
CN1932272A 四冲程发动机 Four-stroke engine : 03/14/2007: CN2878682Y Lubricating structure for engine : 03/01/2007: WO2005019613A8 Oil drainback system for internal combustion engine : 02/ ...
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Is there a regular pentagon with integer area? Searching for an answer with a regular pentagon to the post I have unexpectedly the pertinent following question: **is there a regular pentagon with integer sides and i...
If we require the pentagon to have integer side length, then the answer is no. The area of a regular pentagon with side length $a$ is $$5\cdot\left(\frac12a h\right)=\frac54a^2\tan(54^\circ)$$ But $\tan(54^\circ)$ is irrational, because the only rational values of $\tan k\pi/n$ are $0$ and $\pm1$.
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pertinent state laws and administrative regulations - Translation into ...
Translations in context of "pertinent state laws and administrative regulations" in English-Chinese from Reverso Context: Article 24 Medical accidents that occur in Chinese-foreign joint venture or cooperative medical institutions shall be dealt with according to the pertinent state laws and administrative regulations.
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欧洲历史 The Story of Europe
Stunning photography, pertinent questions and surprising insights paint a mesmerising portrait of Europe.
豆瓣
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Characteristic of a ring R divides the number of elements m of a ring > Question: Let $R$ be a ring with $m$ elements. Show that the characteristic of $R$ divides $m$. No mention has been made as to whether the eleme...
The characteristic of $R$ is $n$, so there exists $x\in R$ with additive order $n$. Apply Lagrange's theorem to the additive subgroup of $R$ generated by $x$.
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Subgroup of invertible matrices proof For this pertinent question I will attach both the written text format as instructed as well as my solution and also the question attached as images if that is easier to view. ![...
If $\det (t)=1$ then $t$ is invertible and $\det(t^{-1})=1.$ In this Q you must also show that $t^{-1}$ has the same form as $t,$ and that if $t_1,t_2$ have that form then so does their product $t_1t_2.$ Hint: $T$ (as you have written it ) is a function of $u,$ so write $T(u)$ instead of $T.$ Then w...
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Why are the computer systems in the OSI model called "open systems"? It might be a silly question, however, why are the computer systems in the X.200 model, OSI, called **open systems**? Note that I've read that **op...
I would assume that this is because the O in OSI stand for "Open". Networking is about communication between many different kind of devices. Using the word "computer" would be misleading, because the OSI model can be applied not only to computers, but to any kind of devices that is able to communica...
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Sanity check on spider web calculation For fun I began reading an interesting online paper I found, _Spiders for rank 2 Lie algebras_, and on page $5$ we have the following calculation, akin to a tensor product expans...
Yes, you are right. I think the fact that $21=6+6+9$ is a coincidence; I think it is more likely that Prof. Kuperberg transposed the digits $1$ and $2$.
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