Examples of using Mathematical objects in English and their translations into Greek
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There are mathematical objects.
Mathematical objects don't change.
Hence there exist mathematical objects.
Note 1 Two mathematical objects are isomorphic if an isomorphism exists between them.
Existence: There are mathematical objects.
Mathematical objects are often examined by associating groups to them and studying the properties of the corresponding groups.
Are numbers and other mathematical objects real?
Independence: Mathematical objects are independent of intelligent agents and their language, thought, and practices.
In certain situations,the Galois group acts on other mathematical objects, for example a group.
Category: Mathematical objects- Wikipedia.
However, while the results in real analysis are stated for real numbers,many of these results can be generalized to other mathematical objects.
Fractals are beautiful mathematical objects which look similar at all scales.
The abstract method in mathematics, as it is sometimes called,is what results when one takes a similar attitude to mathematical objects.
He now has the ability to visualize complex mathematical objects and physics concepts intuitively.
I create mathematical objects, symmetrical objects, using Galois' language, in very high dimensional spaces.
Not arbitrarily, but from activity with existing mathematical objects, and from the needs of science and daily life.
On the other hand, it is unlikely that Cantor was particularly interested in sets containing cats and dogs, butrather only in sets containing purely mathematical objects.
Recursively defined mathematical objects include functions, sets, and especially fractals.
Sets are of great importance in mathematics; in fact,in modern formal treatments, most mathematical objects(numbers, relations, functions, etc.).
A matrix is a rectangular array of numbers or other mathematical objects for which operations such as addition and multiplication are defined.
Max Tegmark's mathematical universe hypothesis goes further than Platonism in asserting that not only do all mathematical objects exist, but nothing else does.
Theory of automata- study of mathematical objects called abstract machines or automata and the calculation problems that can be solved by using them.
Broadly speaking, denotational semantics is concerned with finding mathematical objects called domains that represent what programs do.
His work contains mathematical objects equivalent or approximately equivalent to infinitesimals, derivatives, the mean value theorem and the derivative of the sine function.
This suggests that physical objects are‘reflections' of mathematical objects which, in turn, are‘reflections' of Forms” p.
Benacerraf addressed a notion in mathematics to treat mathematical statements at face value, in which case we are committed to a world of an abstract,eternal realm of mathematical objects.
The structuralist responds to these negative claims that the essence of mathematical objects is relations that the objects bear with the structure.
In mathematics, homology[1] is a general way of associating a sequence of algebraic objects, such as abelian groups or modules, to other mathematical objects such as topological spaces.
In the science of the theoretical computation,the automata theory is the study of mathematical objects called abstract machines or the computer robots and problems that can be solved using them.