Probability theory in number theory and complex analysis I have obtained some scientific conclusions and results. These are the finite or infinite condition of the existence of the uyechim for Gilbert's 10th problem, flaws in Bernstein's views on disinhibition (tetrahedral), and alternative annotations to it, determining the defects of the Byuffon problem, and alternative solutions to it, the specifying function detection algorithm for Fibonacci-type sequences. I would like to study at the doctoral (PHD) now. Can you give me some advice?
I do not know English very well, sorry for the shortcomings
Thank you Auroro, for attention!
I love pure (classical ) mathematics. Programming is not interesting to me. Today, for some reason, mathematics has become an abstract science, the essence has been forgotten. I want to waste my life to classical mathematics, I do not like formality. Unfortunately today, a flexible (non-haracteristic) person is preferred by most people. What I want to say in a general sense is that I only need a chance to study.
Focusing on solving great mathematical problems, their accent is completely different from the conclusions of scientists who tried at first. unusual look and a new finished solution. Private solutions, which are seen as commonplace in some cases, are only distracting. I believe that there is an infinite way to solve any problem. The one who tries to commit will definitely do it. We can't teach hechkim how to learn mathematics, what scientific results to achieve, this is from the God-given talent.
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