Приклади вживання Mathbb Англійська мовою та їх переклад на Українською
{-}
-
Colloquial
-
Ecclesiastic
-
Computer
F( X, R){\displaystyle{\mathcal{F}}(X,{\mathbb{R}})} is a partially ordered ring.
The one-particle Schrödinger equation governs the time evolution of a complex-valued wavefunction on R 3{\displaystyle\mathbb{R}^{3}}.
compact, and symmetric subset of R n{\displaystyle\mathbb{R}^{n}}.
The one particle Schrödinger equation governs the time evolution of a complex-valued wavefunction on R3{\displaystyle\mathbb{R}^{3}}.
R 3{\displaystyle\mathbb^}.
Modern definition: If the outcome space of a random variable X is the set of real numbers R{\displaystyle\mathbb{R}}.
The integral of the curl of a vector field over a surface Σ in R 3{\displaystyle\mathbb{R}^{3}}.
In what follows below, we will give the setup for one particle moving in R 3{\displaystyle\mathbb{R}^{3}}.
The integral of the divergence(or curl) of a vector field over some region A in R 2{\displaystyle\mathbb{R}^{2}}.
Where Z{\displaystyle\mathbb{Z}} is the group of integers
The unimodular matrices of order n form a group, which is denoted G L n( Z){\displaystyle GL_{n}(\mathbb{Z})}.
compact, and symmetric subset of R n{\displaystyle\mathbb{R}^{n}}.
The input can be modeled as a vector of real numbers x∈ R n{\displaystyle\mathbf{x}\in\mathbb{R}^{n}}.
They are diffeomorphic to a toroidal cylinder T m- r× R r{\displaystyle T^{m-r}\times\mathbb{R}^{r}}.
The unimodular matrices of order n form a group, which is denoted G L n( Z){\displaystyle GL_{n}(\mathbb{Z})}.
order on F( X, R){\displaystyle{\mathcal{F}}(X,{\mathbb{ R}})}.
This can be proven easily, since if p∈ P{\displaystyle p\in\mathbb{P}}, then p has no factors save for 1 and itself.
This can be proven easily, since if p∈ P{\displaystyle p\in{\mathbb{P}}}, then Template: Mvar has no factors save for 1 and itself.
that take values in R.{\displaystyle\mathbb\,.}.
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.