Examples of 'field of characteristic' in a sentence
Meaning of "field of characteristic"
field of characteristic: Refers to a specific area of expertise or knowledge that is unique to certain traits or qualities
How to use "field of characteristic" in a sentence
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field of characteristic
Let be a field of characteristic zero.
To see this consider the case of a supersingular elliptic curve over a finite field of characteristic " p ".
Field of characteristic one.
Its irreducible representations over a field of characteristic zero are also parametrized by the partitions of n.
The situation is considerably different in the case of a Weyl algebra over a field of characteristic p > 0.
Let k be a field of characteristic p, with p a prime number.
Any algebraically closed field of characteristic 0.
Over a field of characteristic zero, the distinction is usually insignificant.
Abstract, Let G be a connected reductive algebraic group with connected centre over a finite field of characteristic p > 0.
A pseudo algebraically closed field of characteristic zero is quasi-algebraically closed.
Throughout the article, unless otherwise stated, formula 1 is a finite-dimensional Lie algebra over a field of characteristic 0.
If the plane is defined over a field of characteristic two, only degenerate conics are obtained.
The identity, formula 12is true ( for every and ) in a field of characteristic.
Over a field of characteristic zero, the representation of a finite group G has a number of convenient properties.
Previous records in a finite field of characteristic 2 were announced by,.
See also
F is a field of characteristic 0, usually the rational numbers.
Example, Let k be an algebraically closed field of characteristic p > 0.
Let F be a field of characteristic different from 2.
More explicitly, let E be a Lie coalgebra over a field of characteristic neither 2 nor 3.
In any field of characteristic 0, one has the following result . Let.
The 22-dimensional representation is irreducible over any field of characteristic not 2 or 23.
Let K be any field of characteristic not 2.
Let $ X $ be a proper and smooth curve over a finite field of characteristic $ p $.
First assume K is a field of characteristic different from 2.
It is the prime field of characteristic, and is denoted, formula 9, or.
Let k be a field of characteristic p > 0.
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