Examples of using Mathematical objects in English and their translations into Romanian
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Mathematical objects don't change.
Operations can involve mathematical objects other than numbers.
Our representations in physics are all mathematical, and mathematical objects are not in time.
I create mathematical objects, symmetrical objects, using Galois' language, in very high dimensional spaces.
Also covered are different kinds of causation, form and matter,the existence of mathematical objects, and a prime-mover God.
These"graphs" are mathematical objects(look at this introduction to Graph Theory) that describe relationships between sets;
In set theory and its applications throughout mathematics,a class is a collection of sets(or sometimes other mathematical objects) that can be unambiguously defined by a property that all its members share.
It allows you to generate mathematical objects which you can then export to OBJ format and use with a multitude of advanced animation and modelling software….
Meaning, to make sense of those operations,one needs to build a different context of significance for the mathematical objects for which, often the same sign is used, creating confusion in the interpretation of the final result.
And that's where I work. I create mathematical objects, symmetrical objects, using Galois' language, in very high dimensional spaces.
The classification theorem has applications in many branches of mathematics,as questions about the structure of finite groups(and their action on other mathematical objects) can sometimes be reduced to questions about finite simple groups.
Symmetry groups are groups consisting of symmetries of given mathematical objects- be they of geometric nature, such as the introductory symmetry group of the square, or of algebraic nature, such as polynomial equations and their solutions.
Vectors in vector spaces do not necessarily have to be arrow-like objects as they appear in the mentioned examples:vectors are regarded as abstract mathematical objects with particular properties, which in some cases can be visualized as arrows.
And, in a way, it is, but things are a bit more complicated:algorithms usually allude to mathematical objects: it takes a sequence of mathematical operations(using equations, arithmetic, algebra, calculus, logic and probability) and translates into computer code, real-world data is added and an objective is assigned.
These physical properties are then represented by tensors, which are mathematical objects that have the required property of being independent of coordinate system.
Anthony spends his time puzzling at the equations, knots,and other mathematical objects that fill the books that line the wall of his office at Andrews University.
This is the theory of computational complexity that studies the fundamental properties of mathematical objects, computer graphics, programming languages, human-computer interaction, research theory and description of calculations, and so on.
Set theory has come to play the role of a foundational theory in modern mathematics,in the sense that it interprets propositions about mathematical objects(for example, numbers and functions) from all the traditional areas of mathematics(such as algebra, analysis and topology) in a single theory, and provides a standard set of axioms to prove or disprove them.
In the philosophy of mathematics, constructivism asserts that it is necessary to find( or& quot;construct& quot;) a mathematical object to prove that it exists.
A group is said to act on another mathematical object X if every group element performs some operation on X compatibly to the group law.
A mathematical object for example; there exists only a finite number of rules for generating an infinite number of sentences of that language.
In mathematics, a structure on a set is an additional mathematical object that, in some manner, attaches(or relates) to that set to endow it with some additional meaning or significance.
In general, the variable"x" can be any real or complex number or even an entirely different kind of mathematical object; see the formal definition below.
And this thing-- species die away, and moons kind of get hit by meteors and explode-- but this mathematical object will live forever.
The term representation of a group is also used in a more general sense to mean any"description" of a group as a group of transformations of some mathematical object.
In quantum theory,there's something called the probability wave, a purely mathematical object that tells you the chance of finding an electron at any point in space.
In mathematics, a singularity is in general a point at which a given mathematical object is not defined, or a point of an exceptional set where it fails to be well-behaved in some particular way.