Examples of using Theory of numbers in English and their translations into Portuguese
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Introduction to the theory of numbers.
However he could continue the mathematical interests andin addition to philosophy studied algebra and the theory of numbers.
I went to Seldom, explained to him,asked him to help me get into the theory of numbers group at Cambridge, and, do you know what he said about my idea?
Cole's award consists of two awards awarded by the American mathematical society for an outstanding contribution to algebra or the theory of numbers.
The study of theory of numbers here in this dissertation aims to study some properties of integer multiples or divisors, emphasizing issues related to divisibility.
It is closely connected with algebra and the theory of numbers.
The three-volume"History of the Theory of Numbers"(1919-23) is still much consulted today, covering divisibility and primality, Diophantine analysis, and quadratic and higher forms.
Method of Trigonometrical Sums in the Theory of Numbers.
In this work, it was tried to systematically present knowledge of the theory of numbers in a clear and accessible way to a wider public than usual in academic works within mathematics.
At the age of 17 he read Dickson's History of the Theory of Numbers.
Both of them are graduates of department of the higher algebra and the theory of numbers of Mathematics and Mechanics faculty I LIE nowadays St. Petersburg State University.
Then still young,during my study for a mat fur of the Leningrad university conducted a practical training on algebra and the theory of numbers.
For example, he writes,"No one has yet discovered any warlike purpose to be served by the theory of numbers or relativity, and it seems unlikely that anyone will do so for many years.
In 1965 he received his Russian doctorate of sciences(Doctor Nauk)from the State University of Leningrad with thesis entitled(in Russian)"Проблема Малера в метрической теории чисел" The Mahler Problem in the Metric Theory of Numbers.
He's giving a demonstration in the next three days, in the theory of numbers conference at Cambridge.
It makes up a theoretical foundation on the theory of numbers, specifically, divisibility, euclidean division and prime numbers to be made to introduce the main subject of the work that is modular congruence.
Many of the ideas that were bubbling away at the time- calculus of variation,Fermat's theory of numbers- crystallised in Euler's hands.
It also presents an introduction to the theory of numbers, for a better understanding of the resolution of linear diophantine equations using it for ludic and educational examples that stimulate the pleasant in mathematics studies.
It consists of 13 chapters: the first six on plane geometry,the next four on arithmetic and the theory of numbers, and the final three on solid geometry.
We begin with some important results from the theory of numbers in order to demonstrate wilson's theorem and, fundamentally, the principal theorem, which reduces the number of operations performed by wilson's theorem.
The history of counting comes to help the understand the emergence of the natural numbers along with considerations made from the theory of numbers, specifically the peano¿s axioms.
He contributed articles on mathematics to The Ladies' Diary as well aspublishing books such as: An Elementary Investigation of the Theory of Numbers(1811); A New Mathematical and Philosophical Dictionary(1814); and New Mathematical Tables 1814.
He is best known for Montgomery's pair correlation conjecture, his development of the large sieve methods and for co-authoring(with Ivan M. Niven and Herbert Zuckerman)one of the standard introductory number theory texts, An Introduction to the Theory of Numbers, now in its fifth edition ISBN 0471625469.
Iannis Xenakis generated pitchsets from mathematical formulae, and also saw the expansion of tonal possibilities as part of a synthesis between the hierarchical principle and the theory of numbers, principles which have dominated music since at least the time of Parmenides.
Iannis Xenakis generated pitch sets from mathematical formulae, andalso saw the expansion of tonal possibilities as part of a synthesis between the hierarchical principle and the theory of numbers, principles which have dominated music since at least the time of Parmenides Xenakis 1971, 204.
This work aims to present a proposal of teaching of some topics of arithmetic, also called numbers theory, to the final series of elementary school, focusing on problem solving, aiming to challenge andfascinate students with the range of possibilities arising from properties of the theory of numbers and develop their reasoning skills through interesting problems that will give a new insight into the subject.
Other discrete aspects of number theory include geometry of numbers.
He is noted as the first to publish an arithmetical theory of irrational numbers.
Among other contributions,it advanced the theory of index numbers and generalized welfare economics.
He contributed significantly to the theory of perfect numbers, which had fascinated mathematicians since Euclid.