mathematical machine
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2021 ◽  
pp. 102-111
Author(s):  
Erdeni Besud Chu

This is intended to describe the physical Universe as self-excited and self-organized mathematical continuum. There does exist the universal pure (not applied) mathematical machine perceived by the intelligent observers in a capacity of certain material world. In this short article we are able to indicate only some key points of the theory which suggests practically infinite amount of combinatorics.


2021 ◽  
Vol 65 (04) ◽  
pp. 75-85
Author(s):  
İradə Hətəm qızı Mirzəzadə ◽  
◽  
Gülçin Gülhüseyn qızı Abdullayeva ◽  
Həsənağa Rauf oğlu Nağızadə ◽  
◽  
...  

Biosystem of the human body is viewed as a whole. First of all adequate mathematical machine selection and class of biosystems needs to be assigned for creation of mathematical model of biological system. Biosystem has two types of appoach. One of them is supposed to be a simple approach, the other is likely to be very complex – indexed approach. Different biosystems with determination properties are usually described by differential and integral equations, linear and nonlinear algebra. In some cases, algebraic polynoms with timed argument are used for presenting determined biosystem dynamics. Adequate mathematical modeling machine, probability theory, Markov and random processes theory and the laws are applied for the description of likely characterized biosystems. Key words: biosystem, biocybernetic issues, differential and integral equations, mathematical model, Markov chains, Bayes method, artifical neural networks


2021 ◽  
Vol 4 (2) ◽  

This is continued from the article Superunification: Pure Mathematics and Theoretical Physics published in this journal and intended to discuss the general logical and philosophical consequences of the universal mathematical machine described by the superunified field theory. At first was mathematical continuum, that is, uncountably infinite set of real numbers. The continuum is self-exited and selforganized into the universal system of mathematical harmony observed by the intelligent beings in the Cosmos as the physical Universe.


Author(s):  
Christopher Clement John ◽  
Vijayakumar Ponnusamy ◽  
Sriharipriya Krishnan Chandrasekaran ◽  
Nandakumar R

Author(s):  
Besud Chu Erdeni ◽  

This is an introduction to what is anticipated to be the so called final theory of physics. The theory unifies pure (not applied) mathematics and the modern theoretical physics into a universal system of mathematical harmony. It describes the physical Universe as mathematical machine.


Author(s):  
Subrata Dasgupta

The Analytical Engine has a startling place in the history of computing. To the best of our knowledge, no machine had ever before been conceived along its lines. More remarkably, some of its key principles of design would actually be reinvented a century later by people who were, apparently, ignorant of it. If imitation is the sincerest form of flattery, then so is re invention or re discovery, at least when born from ignorance. It tells us much about how ahead of one’s time the original creator was. This reinvention of Babbage’s idea was particularly poignant because it would become the fount of fruitful and rich phylogenetic pathways in the later evolution of the digital computer and the emergence of computer science. Dissatisfaction is a prime generator of the creative urge, dissatisfaction with the status quo and the desire to change it to something better. Charles Babbage was unhappy with the waste of human mental labor in computing mathematical tables, which led to his desire to free human beings from this tedium—hence, the Difference Engine. However, the Difference Engine produced its own discontent. As Luigi Frederico Menabrea (1809–1896), an Italian military mathematician (and, later, prime minister of Italy) would explain apropos the Difference Engine, its use was limited to one particular kind of computation. It could not be applied to the solution of “an infinity of other questions” of interest to mathematicians. It was this limitation and the attendant discontent that led Babbage to conceive the machine he called the Analytical Engine, the operation of which he believed would encompass the full range of algebraic problems. The Difference Engine was not general enough. Babbage desired a computing engine that could range over the whole of “mathematical analysis.” As he explained in a letter to the Earl of Rosse, then president of the Royal Society, his Analytical Engine would have the power to perform the “most analytical complicated operations.” Here, then, is Babbage’s promise: a mathematical machine with “nearly unlimited” powers. Babbage’s name for his new machine is significant.


1965 ◽  
Vol 19 (89) ◽  
pp. 169
Author(s):  
Calvin C. Elgot ◽  
Seymour Ginsburg

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