Примери за използване на Mathematical objects на Английски и техните преводи на Български
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Mathematical objects don't change.
Plato considers mathematical objects as perfect forms.
The games studied in game theory are well-defined mathematical objects.
Many mathematical objects model reality, or at least reflect aspects of reality in some way.
In quantum theory, states are described by mathematical objects called wave functions.
But if we take mathematical objects to be mental in nature, we end up with an even stranger scenario.
Finsler maintained that consistency is sufficient for the existence of mathematical objects.
He now has the ability to visualize complex mathematical objects and physics concepts intuitively.
The language of set theory can be used in the definitions of nearly all mathematical objects.
I create mathematical objects, symmetrical objects, using Galois' language, in very high dimensional spaces.
The language of set theory can be used to define nearly all mathematical objects.
These"graphs" are mathematical objects(look at this introduction to Graph Theory) that describe relationships between sets;
Together they form the purely conceptual realm which encompasses all mathematical objects, structure and patterns….
And that's where I work. I create mathematical objects, symmetrical objects, using Galois' language, in very high dimensional spaces.
In his Republic,Plato talks of geometrical diagrams as imperfect imitations of the perfect mathematical objects which they represent.
The intuitionists believe that the only mathematical objects which exist are those which can be mathematically constructed.
Experimental mathematics is an approach to mathematics in which numerical computation is used to investigate mathematical objects and identify properties and patterns.
These proofs are represented as formal mathematical objects, facilitating their analysis by mathematical techniques.
We know that tensors are mathematical objects but are designed for engineering applications- for example, when calculating tensile and bending tensions in heterogeneous materials.
Tensors crop up all over physics- they're simply mathematical objects that can represent multiple numbers at the same time.
Of course, the Platonistic view of mathematical objects is hardly uncontroversial, and many people find it hard to get any clear idea of how objects could exist outside of space and time.
Of course, given his belief that only finitely constructible mathematical objects existed, he was completely opposed to Cantor 's developing ideas in set theory.
According to the Platonic understanding, mathematical objects exist in a"third realm", distinct from the world of matter, on the one hand, and the world of mental entities, such as perceptions, thoughts and feelings, on the other.
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.
Möbius's name is attached to many important mathematical objects such as the Möbius function which he introduced in the 1831 paper Über eine besondere Art von Umkehrung der Reihen and the Möbius inversion formula.
Kronecker explained his programme based on studying only mathematical objects which could be constructed with a finite number of operation from the integers in Über den Zahlbergriff in 1887.
When the objects under study are not abstract mathematical objects, but rather objects from the real world to be modelled by mathematics, then mathematical structure can guide the modelling.
A number can be described as a mathematical object that is used for counting.
Don't tell anyone, but this is an important mathematical object that's been widely studied.