Examples of using Mathematical objects in English and their translations into Portuguese
{-}
-
Colloquial
-
Official
-
Medicine
-
Financial
-
Ecclesiastic
-
Ecclesiastic
-
Computer
-
Official/political
These were mathematical objects with no known connection between them.
However there were disagreements regarding infinite mathematical objects.
All agreed about finite mathematical objects such as natural numbers.
Sage helps make it easier to interactively experiment with mathematical objects.
Throughout history, the teaching of mathematical objects arises as a result of social needs.
In mathematical logic,formal theories are studied as mathematical objects.
Recursively defined mathematical objects include functions, sets, and especially fractals.
The aim of this thesis is to establish a study of how berkeley devised mathematical objects.
As in a real-world computer, mathematical objects other than bitstrings must be suitably encoded.
Representation of games==The games studied in game theory are well-defined mathematical objects.
Therefore allowing infinite mathematical objects would not cause a problem regarding finite objects. .
Finitism is a philosophy of mathematics that accepts the existence only of finite mathematical objects.
There are a number of classes of mathematical objects for which the problem of isomorphism is a GI-complete problem.
From the cognitive point of view, comprehension lies in the competence of recognizing mathematical objects.
History==The introduction of infinite mathematical objects was a development in mathematics that occurred a few centuries ago.
This consistency proof should preferably use only"finitistic" reasoning about finite mathematical objects.
Encapsulating mathematical objects with classes is a powerful technique that can help to simplify and organize your Sage programs.
Without the axiom of choice,these theorems may not hold for mathematical objects of large cardinality.
And that's where I work.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 proofs are represented as formal mathematical objects, facilitating their analysis by mathematical techniques.
The search for foundations of mathematics is a central question of the philosophy of mathematics;the abstract nature of mathematical objects presents special philosophical challenges.
This rejection is mainly based on the thesis that mathematical objects are constructs of the mind and, therefore, the rejection of one supersensible and preexisting field of mathematics entities.
Sets are of great importance in mathematics; in fact,in modern formal treatments, most mathematical objects numbers, relations, functions, etc.
Because most mathematical objects can be described in terms of strings, or as the limit of a sequence of strings, it can be used to study a wide variety of mathematical objects, including integers.
Since some theories are powerful enough to model different mathematical objects, it is natural to wonder about their own consistency.
The pictures in this page represent certain mathematical objects, generically referred to as attractors: first, by their own mathematical interest(and by the beauty of some of them); secondly, because the name attractor is associated to our project and is an indirect(and mathematical) way of advertising the project….
Their existence and nature present special philosophical challenges:How do mathematical objects differ from their concrete representation?
It also raises the question whether,if according to the Platonist view, all possible mathematical objects in some sense"already exist", whether computer-aided mathematics is an observational science like astronomy, rather than an experimental one like physics or chemistry.
This led to Hilbert's program of proving consistency of set theory using finitistic means as this would imply that adding ideal mathematical objects is conservative over the finitistic part.