List of publications on a keyword: «Вселенная»

In 1637, Pierre de Fermat wrote at the margins of Diophantus’ Arithmetica that he had found a truly wonderful proof of the insolvability of the Diophantine equation a^n + b^n = c^n, where n > 2, but the narrow margins of the books did not allow him to give the full proof. Is there a short and easy way to prove Fermat's Last Theorem? The following ABC conjecture states that for three co-prime numbers A, B, and C which satisfy A + B = C, the product of the prime factors of ABC is usually not much less than C. Both theorems are formulated very simply, but are extremely difficult to prove. Hundreds of pages have been spent by eminent mathematicians of Western world searching for proofs, and the search for proofs continues. The author found new methods of proof that are generally understandable, even to schoolchildren on the basis of a synthesis of several sciences, including physics. Number theory plays an interesting role in pedagogy.

In 1637, Pierre de Fermat wrote at the margins of Diophantus’ Arithmetica that he had found a truly wonderful proof of the insolvability of the Diophantine equation a^n + b^n = c^n, where n > 2, but the narrow margins of the books did not allow him to give the full proof. Is there a short and easy way to prove Fermat's Last Theorem? The following ABC conjecture states that for three co-prime numbers A, B, and C which satisfy A + B = C, the product of the prime factors of ABC is usually not much less than C. Both theorems are formulated very simply, but are extremely difficult to prove. Hundreds of pages have been spent by eminent mathematicians of Western world searching for proofs, and the search for proofs continues. The author found new methods of proof that are generally understandable, even to schoolchildren on the basis of a synthesis of several sciences, including physics. Number theory plays an interesting role in pedagogy.

In 1637, Pierre de Fermat wrote at the margins of Diophantus’ Arithmetica that he had found a truly wonderful proof of the insolvability of the Diophantine equation a^n + b^n = c^n, where n > 2, but the narrow margins of the books did not allow him to give the full proof. Is there a short and easy way to prove Fermat's Last Theorem? The following ABC conjecture states that for three co-prime numbers A, B, and C which satisfy A + B = C, the product of the prime factors of ABC is usually not much less than C. Both theorems are formulated very simply, but are extremely difficult to prove. Hundreds of pages have been spent by eminent mathematicians of Western world searching for proofs, and the search for proofs continues. The author found new methods of proof that are generally understandable, even to schoolchildren on the basis of a synthesis of several sciences, including physics. Number theory plays an interesting role in pedagogy.

In this publication, the author proposes to find an elementary proof of Fermat's Last Theorem from the point of view of an engineering approach. As a model, a construction of three concentrically nested n-cubes or spheres with a common centre and integer edges or radii, a, b, c, is studied, provided that each point/unit cube of a small sphere corresponds to another point/unit cube of this subset of layers between the middle and the large sphere enclosed spheres. An insoluble conflict between the symmetric form and the content of the construction is studied for the case when n is greater than two. The proposed proof forces us to make broader generalisations concerning the necessity of the asymmetry of the universe as a condition for the emergence of matter and the origin of life. The proof of Fermat's Last Theorem, known as the "mathematical pearl", has an important symbolic, historical and educational significance.

В статье приводится описание и теоретическое обоснование системы работы педагогов с детьми старшего дошкольного возраста по формированию у них начальных астрономических познаний, представления целостной картины космического пространства.

Пандемия, вызванная коронавирусом, сформировала то, что сегодня всё чаще и повсеместнее называют «новой нормальностью». Авторы ставят вопрос: а есть ли в этой новой нормальности место такому далеко не новому явлению, как экономика. Ставят вопрос и пытаются дать свой ответ на него.

В статье приводится описание и теоретическое обоснование системы работы педагогов с детьми старшего дошкольного возраста по формированию у них начальных астрономических познаний, представления целостной картины космического пространства.

В статье рассмотрены плюсы и минусы возвращения предмета астрономии в образовательные учреждения.

Всё, что нас окружает: люди, животные, деревья, вода, частицы, которые можно рассмотреть только под микроскопом – это и есть Вселенная. Есть две самые популярные теории о возникновении Вселенной. Первая теория гласит о том, что наш мир создал творец. Вторая теория гласит о том, что произошёл взрыв. Изначально была точка, в которой не было времени, максимальной энергии, где не действовали законы физики. Её учёные назвали точкой сингулярности. По непонятным нам причинам в этой точке произошёл взрыв, дав начало нашей Вселенной.

The Universe is estimated by the ultimate object of man's cognitive capacities; scientific worldview is characterized by a system explaining the nature of existence and the meaning of human life according to scientific criteria; scientific picture of the world is determined by perfect information notional model of object existence; explores the scientific and ideological content of models and cosmology axioms.

В статье предпринята попытка рассмотреть сущность человеческой природы сквозь призму православия, в аспекте теорий относительности и вероятности.

В данной статье представлен опыт работы, направленный на формирование у дошкольников первоначальных астрологических представлений. В статье предлагается возможный вариант оформления пространственно-познавательной развивающей среды ДОУ, проект «Путешествие во Вселенную», картотека игр на неделю.