Examples of using Mathbb in English and their translations into Dutch
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Other metrics on R P 2{\displaystyle\mathbb{RP}^{2}} can be obtained by quotienting metrics on S 2{\displaystyle S^{2}} imbedded in 3-space in a centrally symmetric way.
This is because an equivalence between two knots is a self-homeomorphism of R 3{\displaystyle\mathbb{R}^{3}} that is isotopic to the identity and sends the first knot onto the second.
0 to Q( y){\displaystyle{\mathbb{Q}}(y)}, giving Q( y, w){\displaystyle{\mathbb{Q}}y, w.
which is a stronger version of the Cauchy-Schwarz inequality for the Euclidean space R n{\displaystyle\textstyle\mathbb{R}^{n.
immersed in R 3{\displaystyle\mathbb{R}^{3.
it is an element of the Galois group of the field extension C/ R{\displaystyle\mathbb{C}/\mathbb{R.
f( z)|≤ M{\displaystyle|f(z)|\leq M} for all z{\displaystyle z} in C{\displaystyle\mathbb{C}} is constant.
The multiplicative group of integers modulo n is the group under multiplication of the invertible elements of Z/ n Z{\displaystyle\mathbb{Z}/n\mathbb{Z.
such that the imaginary quadratic field Q{\displaystyle\mathbb{Q}} has class number 1{\displaystyle 1.
Suppose that G Z{\displaystyle G=\mathbb{Z}} is the infinite cyclic group
Dirichlet characters are certain arithmetic functions which arise from completely multiplicative characters on the units of Z/ k Z{\displaystyle\mathbb{Z}/k\mathbb{Z.
any countably infinite set; for concreteness, take the set N{\displaystyle\mathbb{N}} of natural numbers to be a typical case.
then at least half of all a∈( Z/ n Z)∗{\displaystyle a\in\mathbb{Z}/n\mathbb{Z}(i.e. g c d( a, n) 1{\displaystyle gcd(a, n)=1}) are Fermat witnesses.
Let D⊂ C{\displaystyle D\subset\mathbb{C}} be an open subset of the complex plane, a∈ D{\displaystyle a\in D} a point of D{\displaystyle D}
An exotic R 4{\displaystyle\mathbb{R}^{4}} is a differentiable manifold that is homeomorphic
The function arctan can be extended continuously on R¯{\displaystyle{\overline{\mathbb{R}}}}, but not on R^{\displaystyle{\widehat{\mathbb{R.
The group of integers Z{\displaystyle\mathbb{Z}} under addition,
Examples of commonly used fields are the real numbers R{\displaystyle\mathbb{R}}, the rational numbers Q{\displaystyle\mathbb{Q}} or the complex numbers C{\displaystyle\mathbb{C.
In projective geometry, the real projective plane R P 2{\displaystyle\mathbb{RP}^{2}} is defined as the collection of lines through the origin in R 3{\displaystyle\mathbb{R}^{3.
Let U⊂ R n{\displaystyle U\subset\mathbb{R}^{n}} be an open set, and f: U→ R{\displaystyle f: