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manifestly
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manifestly
manifestly, adv. (ˈmænɪfɛstlɪ) [f. manifest a. + -ly2.] a. In a manifest manner. (Now rare.) b. Used to qualify a statement: As is manifest, evidently, unmistakably.1477 Earl Rivers (Caxton) Dictes 11 By the whiche he hath manyfestely shewed vnto them the secretis of the lawe. 1484 Caxton Fables of ...
Oxford English Dictionary
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Straus v. American Publishers Association
American Publishers Association, 231 U.S. 222 (1913), was a United States Supreme Court case in which the Court held an agreement that is manifestly anti-competitive
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Manifest covariance
In general relativity, a manifestly covariant equation is one in which all expressions are tensors. Example
An equation may be Lorentz covariant even if it is not manifestly covariant.
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Semilinear response
Resistor network calculation is manifestly semi-linear because it satisfies , but in general . If only neighboring levels are coupled, serial addition implies
which is manifestly semi-linear.
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What did H. G. Wells mean by "Manifestly their line lay straight along the lane to the sea"? I've been reading _Kipps_ by H. G. Wells, and I came across this sentence, which I am having trouble understanding. > They...
“Manifestly” means “clearly”; “their” refers to Kipps and Sid; and “line” means “track, course, direction” ( _OED_ ).
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A real-world interpretation for $\{\neg(\phi\leftrightarrow\psi)\}\vdash((\neg\phi)\leftrightarrow\psi)$ One of the exercises in Chiswell's _Mathematical Logic_ is to prove the following sequent > $\\{\neg(\phi\leftr...
Rain and precipitation may be thought of as defined by unary predicates $R, P$ respectively true of precisely that which is rain and precipitation. To say that rain is not the same as precipitation essentially means $\neg \forall x (R(x) \leftrightarrow P(x))$. This is equivalent to $\exists x \neg ...
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Calming the storm
Jesus was manifestly pointing to a defect in their spiritual principles. Clowes further commented that by that last question Jesus was manifestly instructing his disciples, and through them all future generations of mankind,
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Projective superspace
supersymmetry, a theory of particle physics, projective superspace is one way of dealing with supersymmetric theories, i.e. with 8 real SUSY generators, in a manifestly
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Question about the parity of the ghost number operator in BRST quantization Given a Lie algebra $[K_i,K_j]=f_{ij}^k K_k$, and ghost fields satisfying the anticommutation relations $\\{c^i,b_j\\}=\delta_j^i$, the ghost...
Never mind. I find the second line cheated me. It should be $UC^iK_i=...=c^iK_i+c^i\displaystyle\sum_rc^rb_rK_i=c^iK_i+c^iK_i\displaystyle\sum_rc^rb_r=...$ Furthermore, in the proof followed in this example, there a few typos need to be corrected. But the final result is right. The BRST operator rai...
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Z. v Minister for Justice, Equality and Law Reform
The Appellants after being interviewed by the state, his case was found to be "manifestly unfounded" on the grounds of paragraphs 14(a), 14(b) and 14(c appropriate to apply the principles set out in O’Keeffe v An Bord Pleanála [1993] IR 39, in particular having regard to the approach of the UNHCR to manifestly
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Good physical example of a (contravariant) vector field? I am teaching some problem classes for a first course on general relativity and would like to be able to give examples of contravariant and covariant vectors, a...
I don't agree on the covariant character of the velocity field. The velocity field is of the same kind of the displacement field, i.e. it is (naturally) a _contravariant_ vector (the _temporal_ derivative doesn't matter). A natural first example of covariant vector is the "area covector". Usually it...
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Recognition of Trusts Act 1987
Art 18 goes on to say that provisions of the schedule are inapplicable if it would be ‘manifestly incompatible with public policy’.
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Isometry in Riesz's representation theorem Riesz's representation theorem states that if $H$ is a Hilbert space and $H^*$ its dual space, then the map $\Phi$ which maps $x\in H$ to $x^*\in H^*, x^*y:=\langle x, y\rang...
We have $\|\Phi(x)\|\geq\left|\left\right|=\dfrac{\|x\|^{2}}{\|x\|}=\|x\|$ for nonzero $x$.
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Order of $\theta$-methods for IVP Given the initial value problem $$ y' = f(y) $$ consider the family of $\theta$-methods $$ Y^{n+1} = Y^n + \Delta t ( (1-\theta) f(Y^n) + \theta f(Y^{n+1}) ) $$ so that $\theta=0$ cor...
The truncation error of the method is $$ \epsilon = \Delta t\left(\frac{1}{2} - \theta\right) y''(t_{n+1/2}) -\frac{\Delta t^2}{12} y'''(t_{n+1/2}) + O(\Delta t^3) $$ When $\theta$ approaches $\frac{1}{2}$ the linear term of the error tends to zero and finally is zero when $\theta = \frac{1}{2}$. Le...
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