Примеры использования Rangle на Английском языке и их переводы на Русский язык
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It's called rangle.
P{\displaystyle{\overline{c}}\langle y\rangle. P} describes that the name y{\displaystyle y} is emitted on channel c{\displaystyle c} before proceeding as P{\displaystyle P.
I'm starting to feel like I'm gonna rangle.
A group G is said to have the presentation⟨ S∣ R⟩{\displaystyle\langle S\mid R\rangle}if G is isomorphic to⟨ S∣ R⟩{\displaystyle\langle S\mid R\rangle.
I, uh, I found traces of cupronickel, uh, on canvas threads in the last bit of rangle.
Fix any instance⟨ c, S⟩{\displaystyle\langle c,{\mathcal{S}}\rangle} of set cover over a universe U{\displaystyle{\mathcal{U.
Given a random graph of n{\displaystyle n}nodes and an average degree⟨ k⟩{\displaystyle\langle k\rangle.
I found polyethylene, styrene-butadiene, canvas, cellulose andsynthetic rubbers inside the rangle, but nothing in quantities that would cause this.
The above proved a regret bound for linear loss functions v t( w)⟨ w, z t⟩{\displaystyle v_{ t}( w)=\ langle w,z_{t}\rangle.
Note that the operator⟨⋅,⋅⟩: Φ× Φ→ Z{\displaystyle\langle\cdot,\cdot\rangle\colon\Phi\times\Phi\to\mathbb{Z}} defined by property 4 is not an inner product.
In quantum mechanics, the state of a quantum system is represented by a state vector,denoted| ψ⟩{\displaystyle|\psi\rangle} and pronounced ket.
This has the effect of"swapping" the entanglement such that|A⟩{\displaystyle|A\rangle} and| B⟩{\displaystyle|B\rangle} are now entangled at a distance twice that of the initial entangled pairs.
A state where one particle is at position x andthe other is at position y is written| x, y⟩{\displaystyle|x, y\rangle.
There exists a critical percolation threshold p c 1⟨ k⟩{\displaystyle p_{c}={\tfrac{1}{\langle k\rangle}}} below which the network becomes fragmented while above p c{\displaystyle p_{c}} a giant connected component exists.
The XTR subgroup has now order q and is, as a subgroup of G F( p 6)∗{\displaystyle GFp^{6, a cyclic group⟨ g⟩{\displaystyle\langleg\rangle} with generator g.
The vacuum expectation value of an operator O is usually denoted by⟨ O⟩.{\displaystyle\langle O\ rangle.} One of the most widely used, but controversial, examples of an observable physical effect that results from the vacuum expectation value of an operator is the Casimir effect.
Thus fermion condensates must be of the form⟨ ψ¯ ψ⟩{\displaystyle\langle{\overline{\psi}}\psi\rangle}, where ψ is the fermion field.
At this point, the repeater can perform a bell measurement on the qubits| R a⟩{\displaystyle|R_{a}\rangle} and| R b⟩{\displaystyle|R_{b}\rangle} thus teleporting the quantum state of| R a⟩{\displaystyle|R_{a}\rangle} onto|B⟩{\displaystyle |B\rangle.
This allows the expectation valuesof L z{\displaystyle L_{z}} and S z{\displaystyle S_{z}} to be easily evaluated for a state| ψ⟩{\displaystyle|\psi\rangle.
The inner product⟨⋅,⋅⟩{\displaystyle\langle\cdot,\cdot\rangle} is that of the Lie algebra g,{\displaystyle{\mathfrak{g}},} invariant under the action of the Weyl group on h⊂ g,{\displaystyle{\mathfrak{h}}\subset{\mathfrak{g}},} the Cartan subalgebra.
In this case, the probability that the result of the measurement lies in a measurable set M{\displaystyle M} will be given by⟨ ψ|Q( M)| ψ⟩{\displaystyle\langle\psi|Q(M)|\psi\rangle.
In this case the atom undergoes the transition| g, n⟩→| e, n- 1⟩{\displaystyle\vert g,n\rangle\rightarrow\vert e, n-1\rangle}, where| a, m⟩{\displaystyle\vert a, m\rangle} represents the state of an ion whose internal atomic state is a and the motional state is m.
Conversely, if the diagonal quantities A(x, x) are zero in every basis, then the wavefunction component A( x, y)⟨ ψ| x, y⟩⟨ ψ|(| x⟩⊗| y⟩){\displaystyle A(x, y)=\langle\psi|x,y\rangle=\langle\psi|(|x\rangle\otimes|y\rangle)} is necessarily antisymmetric.
But this is equal to⟨ ψ| x, x⟩+⟨ ψ| x, y⟩+⟨ ψ| y, x⟩+⟨ ψ| y, y⟩{\displaystyle\langle\psi|x,x\rangle+\langle\psi|x, y\rangle+\langle\psi|y, x\rangle+\langle\psi|y, y\rangle\,} The first and last terms on the right hand side are diagonal elements and are zero, and the whole sum is equal to zero.
The expected value of the cut is the sum over edges of the probability that the edge is cut, which is proportional to the angle cos- 1⟨ v i, v j⟩{\displaystyle\cos^{-1}\langle v_{i},v_{j}\rangle} between the vectors at the endpoints of the edge over π{\displaystyle\pi.
In the simplest case of a single repeater, two pairs of entangled qubits are established:| A⟩{\displaystyle |A\rangle} and| R a⟩{\displaystyle|R_{a}\rangle} located at the sender and the repeater, and a second pair|R b⟩{\displaystyle|R_{b}\rangle} and| B⟩{\displaystyle |B\rangle} located at the repeater and the receiver.
However, it is also possible for a system to be in a statistical ensemble of different state vectors: For example, there may be a 50% probability thatthe state vector is| ψ 1⟩{\displaystyle|\psi_{1}\rangle} and a 50% chance that the state vector is| ψ 2⟩{\displaystyle|\psi_{2}\rangle.
One suitable choice of basis and labeling is given by| j 0 j 1; j m⟩.{\displaystyle\left|j_{0}\, j_{1};j\,m\ right\ rangle.} If this were a finite-dimensional representation, then j0 would correspond the lowest occurring eigenvalue j(j+ 1) of J2 in the representation, equal to|m- n|, and j1 would correspond to the highest occurring eigenvalue, equal to m+ n.
These operators also serve as generators for more general operators acting on the Fock space, for instance the number operator giving the number of particlesin a specific state| ϕ i⟩{\displaystyle|\phi_{i}\rangle} is a†( ϕ i) a( ϕ i){\displaystyle a^{\dagger}(\phi_{i})a(\phi_{i})\.
The algorithm takes as input a directed graph D⟨ V, E⟩{\ displaystyle D=\ langle V,E\ rangle} where V{\ displaystyle V} is the set of nodes and E{\ displaystyle E} is the set of directed edges, a distinguished vertex r∈ V{\ displaystyle r\ in V} called the root, and a real-valued weight w( e){\ displaystyle w( e)} for each edge e∈ E{\ displaystyle e\ in E.