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A game you're almost certain to lose...

What are the challenges of communicating from the frontiers of mathematical research, and why should we be doing it?

Celebrate Pi Day with the stars of our podcast,

*Maths on the move*!Maths meets politics as early career mathematicians present their work at the Houses of Parliament.

Celebrate this year's International Women's Day with some of the articles and podcasts we have produced with women mathematicians over the last year!

"Second, instead of mathematical equations, we use binary computer programs. "

That substitution is extremely domain-narrowing. The modern mathematics has happily

reclused itself into the borders it had itself drawn for itself - Godel's incompleteness, etc...

After that it is even more happily narrowed these borders through mentioned above substitution.

The purpose of the borders is to be transcended. Leibniz didn't happily recluse himself

into counting tortoise steps ahead of Achilles steps. No. Instead he transcended the borders of the sequential counting process. The same way the modern mathematics should strive to transcend the borders of the sequentiality imposed by the natural numbers (ie. Godel's incompleteness), Turing machine and the likes...

Withe best regards,

an MS in Mathematics with high GPA.