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Showing posts from December, 2024

Proof of Goldbach’s Conjecture

Introduction Goldbach’s Conjecture is one of the most enduring and challenging problems in mathematics, first proposed by Christian Goldbach in a letter to Leonhard Euler in 1742. The conjecture states that every even integer greater than 2 can be expressed as the sum of two prime numbers. Formally, the conjecture can be written as: Conjecture: For every even integer n > 2, there exist prime numbers p and q such that n = p + q. n > 2: n is an integer greater than 2. p, q: Prime numbers. n = p + q: The even integer n is the sum of the two primes p and q. Despite the simplicity and elegance of its statement, Goldbach’s Conjecture has defied proof for nearly three centuries. It lies at the intersection of number theory and analytic techniques, making it one of the central and most challenging problems in the study of primes. While the conjecture has been verified for extraordinarily large values...

The crisis in the academic world

Author: Claus D. Volko I successfully studied at Viennese universities and obtained degrees in medicine, medical informatics and computational intelligence until 2013. I then worked in the private sector as a software developer, but at the same time was part of the research group of Privatdozent Dr. Dr. Uwe Rohr in my spare time. After my fatherly friend and mentor passed away, I developed an idea for a new research program that could solve the urgent problem of antibiotic resistance. I tried to publish it in 2018, but it was rejected by all the scientific journals I sent it to. Once it was peer reviewed, the reviewers gave it a negative assessment because it was just an idea and didn't contain any experimental results. It would have been important for this idea to be disseminated, because antibiotic resistance really is a major problem that kills thousands of people every year. I then published my paper on the Internet, where it still lives a shadowy existence today. Only a few co...