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alluding

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alluding
▪ I. alluding, vbl. n. (əˈl(j)uːdɪŋ) [f. as prec. + -ing1.] The making of indirect reference or allusion.1580 Hollyband Treas. Fr. Tong., Allusion, an alluding or applying to an other thing. 1861 J. Holland Lessons in Life vii. 99 Fond of alluding to the fact.▪ II. alluding, ppl. a. (əˈl(j)uːdɪŋ) [f... Oxford English Dictionary
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Nechezol
Its pejorative nickname is derived from the verb a necheza (to neigh), alluding to the oats (usually fed to horses), with the chemical suffix -ol giving a pseudoscientific touch alluding to Elena Ceaușescu, "world-renowned scientist" and wife of dictator Nicolae Ceaușescu. wikipedia.org
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Stephen 'tWitch' Boss Left Suicide Note Alluding to Past Challenges - TMZ
Dec 16, 2022TMZ has learned. Law enforcement sources tell us tWitch's note, left at the scene of his suicide, was an ambiguous reference to his past challenges. It's unclear exactly what he was referring to ...
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What is "the fabled obelisk" alluding to in The Boy at Mugby? In this fragment from The Boy at Mugby within paragraph 60: > The swelling tumult was arrested in its rise. Sniff, bore away by his servile disposition, h...
The use of the work "obelisk" is most likely a malapropism here. The narrator is confusing the less familiar word basilisk with the more familiar word obelisk. An obelisk is a type of monument and won't cast any glances at anyone. The basilisk, by contrast, > is a legendary reptile reputed to be a s...
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TVMost
Alison Chiu Hoi Chu, original name: Kiki Tam) Ng Ling Chun (Alluding TVB news anchor Kenneth Ng King Chun) Chin Kam Lok (Alluding TVB artist Chin Ka Lok, original name: Wong Ka Wai) Chui Kin Mong (Alluding TVB host Amigo Choi, original name: Kyle Wong aka Ah Ho) Dickson (Alluding Dicky, the guest wikipedia.org
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Developing the theory of analytic functions without integration At the beginning of Chapter 4 of his book _Complex Analysis_ , Ahlfors writes "it is only quite recently that it became possible to prove, without resort...
I don't know why google failed me before I posted this question, but it's found a relevant reference now. See <
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Normal form of the Frenet Matrix A book that I am going through states that on reducing to normal form the Frenet matrix in the Frenet-Serret formula, one ends up with the matrix: $$ K= \begin{bmatrix} 0 & \sqrt{\kap...
If you compute the characteristic polynomial of the Frenet matrix, you'll find that the eigenvalues are $0$ and $\pm i\sqrt{\kappa^2+\tau^2}$. Now, a real $2\times 2$ matrix $A$ with complex eigenvalues $\alpha\pm i\beta$ can be written in the form $$\begin{bmatrix} \alpha & \beta \\\ -\beta &\alpha...
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Meaning of "Israelites" in Byron's Don Juan: "That all the Israelites are fit to mob its next owner for their double-damn'd post-obits" From Byron's _Don Juan/Canto_the_First)_ : > Sweet is a legacy, and passing swee...
I think it's a reference to money lenders, who were (or were perceived to be) Jewish. Heirs of rich people would borrow money to support their life styles, money to be paid back (under the terms of a post-obit bond) when they inherited the family fortune. (Or so it works out in novels by Georgette H...
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A set with $n$ elements has $2^n$ subsets; follows from the multiplication rule? My textbook says that the following theorem follows from the multiplication rule: > A set with $n$ elements has $2^n$ subsets, includin...
Suppose we are constructing a subset of $\\{a_i\\}_{i=1}^n$. Let experiment $1$ be to test inclusion of $a_1$ into the subset. There are $2$ possible outcomes: the element is included, or not included. Let experiment $2$ test inclusion of $a_2$ into the subset. There are $2$ possible outcomes, and s...
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When might identifying singleton subsets with their (single) elements "cause confusion"? I'm reading Givant's _Duality Theory for Boolean Algebras with Operators_ and on p. 14 he makes an off-hand remark when discussi...
Well, identifying $r$ and $\\{r\\}$ involves pretending that two things which aren't equal (namely, $r$ and $\\{r\\}$) actually are equal, so you can use the same name for both of them. This obvious could cause confusion in any situation where it is important to distinguish them. For instance, imagi...
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Sleep monitor without requiring password on KDE? I’ve got a Debian Stretch/KDE machine set up to run a CNC router. I'd like to set things up so that the display goes to sleep if the machine is left alone for a bit, bu...
Dimming the display is part of the power management settings, no screen locker is implied, so you can disable the screen locker completely and still have you screen be dimmed after some inactivity.
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Proving $|\sin x - \sin y| < |x - y|$ From Spivak's Calculus: > Prove that $|\sin x - \sin y| < |x - y|$ for all $x \neq y$. Hint: the same statement, with $<$ replaced by $\leq$, is a straightforward consequence of ...
Maybe it's referring to the mean value theorem.
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Meaning of 青じろい in 風の又三郎 In one of 's stories, the following sentence appears: My question is as to what the meaning of () is here. The technical definition of this word seems to be "b...
I can't say anything for a certainty, but calls to my mind such ideas as "ghastly", "spooky", "eerie", so it could be alluding to the (suspected) true
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Equality notions in logics other than first order logic Here < Terence Tao says: > However, the axioms provided are the standard axioms for equality in first-order logic, which already suffices for most mathematical ...
He is alluding to the fact that in High-Order Logic, the equality axioms can be proved from the definition: > $∀F(Fx ↔ Fy) → x=y$ usually called The
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Are the Cauchy Riemann conditions sufficient for analyticity In reading a book All the mathematics you missed I came across this line: (The Cauchy Riemann equations coupled with the condition that the partial derivat...
He is talking about the following theorem: Looman–Menchoff theorem, if f is continuous, u and v have first partial derivatives (but not necessarily continuous), and they satisfy the Cauchy–Riemann equations, then f is holomorphic. I haven't heard about this, but simply get it from wiki.
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