punctual

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punctual
punctual, a. (n.) (ˈpʌŋktjuːəl) [ad. med.L. punctuāl-is (Grosseteste c 1210), f. L. punctu-s (u- stem) a pricking, a point: see -al1. Cf. F. ponctuel (14th c. in Hatz.-Darm.).] I. † 1. Surg. a. Of the nature of a point or puncture: = punctal a. a. b. Used for making punctures, sharp-pointed, as a ca... Oxford English Dictionary
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punctual
punctual/ˈpʌŋktʃuəl; `pʌŋktʃʊəl/ adjhappening or doing sth at the agreed or proper time 按时的; 准时的; 守时的 a punctual start to the meeting 会议准时开始 be punctual for an appointment 准时赴约 The tenants are punctual in paying the rent. 房客都能按时缴纳房租. 牛津英汉双解词典
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On & On (Armin van Buuren and Punctual song)
"On & On" is a song performed by Dutch DJ and record producer Armin van Buuren in collaboration with British band and record producers Punctual. wikipedia.org
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The world's most punctual airlines for 2023 | CNN
Jan 4, 2024Delta had 1,635,486 flights take off in 2023, with an 84.72% on-time arrival rate; American was responsible for 1,998,844 flights with an 80.61% successful on-time arrival record. Also scoring ...
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How long is a skyscraper meant to last? - Punctual Abstract
The earliest steel skyscrapers, like the Empire State Building, which date from the 1930s are least likely to remain standing in 7,000 years because they are constructed almost exclusively of steel, meaning they have exceptional tensile strength but are quite rigid and inflexible.
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Polyad
A polyad in a bicategory D is a bicategory morphism Φ from a locally punctual bicategory C to D, . (A bicategory C is called locally punctual if all hom-categories C(X,Y) consist of one object and one morphism only.) wikipedia.org
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The tense of punctual verbs as noun modifiers I got a listening transcript (that has been cropped for the sake of simplicity) as follows ![enter image description here]( The context is about people who got (and stil...
The statements in your picture have nothing to do with divorcing. * : people who get married * : married people * : people who got married (≠ people who finished their marriage) * : people who were once married (people who have gotten divorced) is interchangeable with in most cases. focuses more on ...
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Correct negative form of punctual verbs Take the verb . As a punctual verb, it appears as when describing a person who "has sat down and remains sitting." When using the negative, there are two options: and . Given...
expresses a feeling of "I'm not going to seat", it talks about the future volition. If you say something like , you mean the person who won't seat there, talking about future. is the negative form of , which talks about the state, if it's seated or not, or if someone is seating or not. As for your q...
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Punctual Hilbert scheme of four points I am looking at $\text{Hilb}^4(\mathbb{C}^2)$, which is the Hilbert scheme of four points on $\mathbb{C}^2$. In particular, I am just looking at four points collided (at the orig...
The $T=(\mathbb C^\times)^2$-action on $\textrm{Hilb}^n\mathbb C^2$ (lifted from the natural one on $\mathbb C^2$) has, as fixed points, the _monomial ideals_ , which correspond to (one-dimensional) partitions of $n$. Hence if you can list the $p(n)$ partitions (Young tableaux if you prefer!) of $n$...
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Can なっている represent an ongoing change as well as a resultant (completed) change? From reading a bunch, I've been under the vague impression that `[adverb]+` can be interpreted both progressively and resultatively; acc...
in your examples are all punctual usage and these represent a resutative aspect. ① (The weather) has become already dark. ② (He/She) has become a doctor However, durative usage is possible when the subject is plural or collective, because collection of punctual actions that occur gradually can be regarded
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topos defined by sets Let $C=Sets$ be the category/site of sets, equipped with the topology defined by surjective families. Why is the associated topos $T$ equivalent to the punctual topos $Sh(pt)\simeq Sets$? (This i...
Let $\mathcal{E}$ be a Grothendieck topos. It is a standard fact that the category of _sheaves_ on $\mathcal{E}$ with respect to the canonical topology on $\mathcal{E}$ is equivalent to $\mathcal{E}$ (via the Yoneda embedding): see here. (The canonical topology on $\mathcal{E}$ has as its covering f...
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摇滚万万岁2 This Is Spinal Tap 2
  Conceived by Guest, McKean, Reiner, and Shearer, the sequel follows England’s loudest and most punctual band as they reunite for one final concert after 豆瓣
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Non-punctual Boundary In the book of Bill Thurston, Three dimensional geometry and topology, there is an exercise to show torus can be partitioned into 7 countries, each on one piece and has common (non-punctual) boun...
As Mark Bennet said, it means every two regions have a nontrivial piece of boundary in common: nontrivial means containing a topological arc, i.e., not being a point. This is a standard detail in Map coloring problems, and Thurston's exercise is in the context of map coloring.
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Study the convergence of a succession of functions Study the punctual and uniform convergence of $f_n(x)$ on $A$ $$f_n(x)=\frac{x}{1+n^2 x^2} \ \ \ A=[-1,1]$$ My reasoning: Punctual convergence $\forall x \in A $ ...
For an alternate proof, note that $f_n'(x)=0$ implies $x=\pm\frac1n$, and \begin{align} f_n\left(\frac1n\right) &= \frac1{2n}\\\ f_n\left(-\frac1n\right) &= -\frac1{2n}\\\ f(-1) &= -\frac1{1+n^2}\\\ f(1) &= \frac1{1+n^2}. \end{align} It follows that $$\lim_{n\to\infty}\sup_{x\in[-1,1]}|f_n(x)|=0, $$...
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Can I use 行っている間(に) in the sense of a habitual action? Knowing that is punctual, stative, and a motion verb, I also know that, `` means "I/he/she have gone to Japan (and am still there)" rather than "I am currently g...
> That being said, can I also use in the sense of a habitual action in conjunction with )? The answer is yes. can mean both “have gone” and “go habitually,” with or without . > I go to Osaka for business every Monday. This sentence states that the speaker is currently following the pattern of “going...
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