Polymath software keeps giving constant p

Polymath8a, 'Bounded gaps between primes', was a project to improve the bound H = H 1 on the least gap between consecutive primes that was attained infinitely often, by developing the techniques of Yitang Zhang.The Polymath8 project was proposed to improve the bounds for small gaps between primes. Thus, Polymath5 ended up making a significant contribution to the solution. The other paper showed how this new result, combined with some arguments discovered by Polymath5, were enough to give a complete solution to the problem. One paper proved an averaged form of the Chowla and Elliott conjectures, making use of recent advances in analytic number theory concerning correlations of values of multiplicative functions. However, in September 2015, Terence Tao, one of the participants of Polymath5, solved the problem in a pair of papers. It was active for much of 2010 and had a brief revival in 2012, but did not end up solving the problem. This project was set up in order to try to solve the ErdР•вЂs discrepancy problem. Polymath, where the initials refer to the problem itself ( density HalesРІР‚вЂњ Jewett). Both threads of the Polymath1 project have been successful, producing at least two new papers to be published under the pseudonym D.

In total over 40 people contributed to the Polymath1 project. The second thread, which was carried out in the comments of Terence Tao's blog, focused on calculating bounds on density of HalesРІР‚вЂњJewett numbers and Moser numbers for low dimensions.Р”Р„fter seven weeks, Gowers announced on his blog that the problem was 'probably solved', though work would continue on both Gowers's thread and Tao's thread well into May 2009, some three months after the initial announcement. The first thread, which was carried out in the comments of Gowers's blog, would continue with the original goal of finding a combinatorial proof. As the project took form, two main threads of discourse emerged. The initial proposed problem for this project, now called Polymath1 by the Polymath community, was to find a new combinatorial proof to the density version of the HalesРІР‚вЂњJewett theorem. The first Crowdmath project began on March 1, 2016. Older participants are welcomed to participate as mentors and encouraged not to post solutions to the problems. All high school and college students from around the world with advanced background of mathematics are encouraged to participate. However, this is specifically aimed at only high school and college students with a goal of creating 'a specific opportunity for the upcoming generation of math and science researchers.' The problems are original research and unsolved problems in mathematics. This project is built upon the same idea of the Polymath project that massive collaboration in mathematics is possible and possibly quite fruitful. Since its inception, it has now sponsored a ' Crowdmath' project in collaboration with MIT PRIMES program and the Art of Problem Solving. Along with the math problem itself, Gowers asked a question which was included in the title of his blog post, 'is massively collaborative mathematics possible?' This post led to his creation of the Polymath Project. In January 2009, Gowers chose to start a social experiment on his blog by choosing an important unsolved mathematical problem and issuing an invitation for other people to help solve it collaboratively in the comments section of his blog.

Polymath software keeps giving constant p