Примеры использования An algebra на Английском языке и их переводы на Русский язык
{-}
-
Colloquial
-
Official
Ben was an algebra teacher.
I showed it to Liam,told him it was an algebra problem.
I have an algebra test tomorrow.
He has an algebra quiz tomorrow.
Люди также переводят
Every coalgebra, by(vector space) duality, gives rise to an algebra, but not in general the other way.
Got an algebra test tomorrow, dad.
We're gonna be late for class,and I have an algebra test that I cannot make up.
If Ben was an algebra teacher, why was he working for the department of defense?
The functoriality of T means that any linear map from V to W extends uniquely to an algebra homomorphism from T(V) to TW.
And we have an algebra midterm to study for.
Don't worry about the future, or worry but know that worrying… is as effective as trying to solve an algebra equation… by chewing bubble gum.
I had to take an Algebra II test that I skipped last week.
Iterating this a number of times equal to the Krull dimension of A, we get eventually an algebra of dimension 0 whose Hilbert series is a polynomial Pt.
I have an algebra test tomorrow and my mother drove me over here, and she's waiting for me.
In general, the dual of an algebra may not be a coalgebra.
Naturally occurring examples of derivations are partial derivatives, Lie derivatives, the Pincherle derivative, andthe commutator with respect to an element of an algebra.
Then A(as an algebra) is a free exterior algebra with generators of odd degree.
There is also another algebraic-like approach to graph rewriting,based mainly on Boolean algebra and an algebra of matrices, called matrix graph grammars.
The structure of such an algebra is to a large degree fixed by the demands of Lorentz invariance.
Every subset of an algebra generates a subalgebra: the smallest subalgebra containing the set.
From this point of view, we can think of linear combinations as the most general sort of operation on a vector space- saying that a vector space is an algebra over the operad of linear combinations is precisely the statement that all possible algebraic operations in a vector space are linear combinations.
In Jones' approach, it resulted from a kind of"trace" of a particular braid representation into an algebra which originally arose while studying certain models, e.g. the Potts model, in statistical mechanics.
An algebra consists of a choice of two rings and an operation which takes an element from each ring and returns an element of the second ring.
Hamilton's discovery derived from his attempts to find an algebra of"triplets" or 3-tuples that he believed would reflect the three Cartesian axes.
We give a necessary and sufficient condition for an algebra from this class to have a distributive congruence lattice Theorem 1.
The replacement of the multiplication g(A,B) in an algebra M by the operation of commutation=g(A, B)-g(B, A), makes it into the algebra M(-){\displaystyle M.
The universal enveloping algebra U( g l n){\displaystyle U({\mathfrak{gl}}_{n})}can defined as an algebra generated by Eij subject to the relations δ j k E i l- δ i l E k j{\displaystyle=\delta_{ jk} E_{ il}-\ delta_{il}E_{kj}} alone.