Examples of using Mathbb in English and their translations into Vietnamese
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For which there exists N∈ N{\displaystyle N\in\mathbb{N}}.
We can prove that$g(x)$ is an irreducible polynomial in$\mathbb{Q}$.
This case includes Euclidean space R n{\displaystyle\mathbb{R}^{n}}.
Is some subset of the Euclidean space R n{\displaystyle\mathbb{R}^{n}}.
The simplest example is that of R n{\displaystyle\mathbb{R}^{n}}.
More generally, for n-dimensional Euclidean space R n{\displaystyle\mathbb{R}^{n}}.
Can be seen as an open subset of R 4{\displaystyle\mathbb{R}^{4}}.
With the metric inherited from the Euclidean metric of R 2{\displaystyle\mathbb{R}^{2}}.
so$\mathbb{Z}$ is a principal ideal domain.
We know that∃ N 3∈ N{\displaystyle\exists N_{3}\in\mathbb{N}}.
Is the set of chosen numbers, r∈ R+{\displaystyle r\in\mathbb{R}_{+}}.
Where{v1,…, vn} is a basis for R n{\displaystyle\mathbb{R}^{n}}.
Consider the following differential equation with solution x{\displaystyle x} on R{\displaystyle\mathbb{R}}.
In R n{\displaystyle\mathbb{R}^{n}}, an arbitrary autonomous dynamical system can be written as.
I'm aware what this means for an$\mathbb N$-valued function….
The tangent bundle of the circle is also trivial and isomorphic to S 1× R{\displaystyle S^{1}\times\mathbb{R}}.
Then the Z/ p{\displaystyle\mathbb{Z}/p}-action on S 3{\displaystyle S^{3}} generated by the homeomorphism.
Since HHS is specified in R 2{\displaystyle\mathbb{R}^{2}}, we need a Hamiltonian with 2 degrees of freedom to model it.
Given the set of real numbers R{\displaystyle\mathbb{R}} with the usual Euclidean metric
Let N=( N,<){\displaystyle{\mathcal{N}}=(\mathbb{N},<)} be the structure consisting of the natural numbers with the usual ordering.