Examples of using A branch of mathematics in English and their translations into Vietnamese
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Algebra as a branch of mathematics.
Some consider statistics tobe a distinct mathematical science rather than a branch of mathematics.[5][6].
There's even a branch of mathematics that uses matrices constantly, called Linear Algebra.
Jakob Bernoulli's"Ars Conjectandi"(posthumous, 1713) and Abraham de Moivre's"Doctrine of Chances"(1718)treated the subject as a branch of mathematics.
Approximation theory is a branch of mathematics, a quantitative part of functional analysis.
Statistics is a mathematical body of science that pertains to the collection, analysis, interpretation or explanation,and presentation of data,[3] or as a branch of mathematics.
As a branch of mathematics, algebra emerged at the end of 16th century in Europe, with the work of François Viète.
Beyond its foundational role, set theory is a branch of mathematics in its own right, with an active research community.
Using a branch of mathematics known as tuple calculus, he demonstrated that such a system could support all the operations of normal databases(inserting, updating etc.) as well as providing a simple system for finding and returning sets of data in a single operation.
Beyond its use as a foundational system,set theory is a branch of mathematics in its own right, with an active research community.
In topology, a branch of mathematics, a fibration is a generalization of the notion of a fiber bundle.
Kepler lived in an era when there was no clear distinction between astronomy and astrology,but there was a strong division between astronomy(a branch of mathematics within the liberal arts) and physics(a branch of natural philosophy)… more.
In differential topology, a branch of mathematics, a smooth functor is a type of functor defined on finite-dimensional real vector spaces.
Core A sequence that is of foundational importance to a branch of mathematics, such as the prime numbers(A000040), the Fibonacci sequence(A000045), etc.
In category theory, a branch of mathematics, a natural transformation provides a way of transforming one functor into another while respecting the internal structure(i.e., the composition of morphisms) of the categories involved. Hence, a natural transformation can be considered to be a"morphism of functors". Indeed, this intuition can be formalized to define so-called functor categories.
Historically, it began as merely a branch of mathematics: its special applicability to other branches is a more recent development.
Probability is a branch of mathematics that deals with calculating the likelihood of an event's occurrence, which is expressed as a number between 1 and 0.
The team used algebraic topology, a branch of mathematics used to describe the properties of objects and spaces regardless of how they change shape.
Cantor invented a branch of mathematics dealing with sets- collections of elements that ranged from empty(the equivalent of the number zero) to infinite.
This is the central idea of category theory, a branch of mathematics which seeks to generalize all of mathematics in terms of objects and arrows, independent of what the objects and arrows represent.
Geometry as a branch of mathematics has such objects as hexagons, points, lines, triangles, circles, spheres, polyhedra, topological spaces and manifolds.
In group theory, a branch of mathematics, a torsion group or a periodic group is a group in which each element has finite order. All finite groups are periodic.
In calculus(a branch of mathematics), a differentiable function of one real variable is a function whose derivative exists at each point in its domain.
In category theory, a branch of mathematics, an initial object of a category C isan object I in C such that for every object X in C, there exists precisely one morphism I→ X.
Geometry Terms- Geometry is a branch of mathematics that is concerned with the properties of configurations of geometric objects- points,(straight) lines, and circles being the most basic of these.
In commutative ring theory, a branch of mathematics, the radical of an ideal I{\displaystyle I} is an ideal such that an element x{\displaystyle x} is in the radical if and only if some power of x{\displaystyle x} is in I{\displaystyle I}(taking the radical is called radicalization).
In complex analysis, a branch of mathematics, the identity theorem for holomorphic functions states: given functions f and g holomorphic on a domain D(open and connected subset), if f= g on some S⊆ D{\displaystyle S\subseteq D}, S{\displaystyle S} having an accumulation point, then f= g on D.
Game theory is a branch of applied mathematics.
Game theory is a branch of applied mathematics.