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X account @skominers, Glenn proves that every sufficiently large integer can be represented as the sum of three positive pentagonal numbers, and states that this problem was once one of his favorite unsolved universality problems.
Solid morning over on Hexagon posting a paper back-to-back with my friend and REU co-mentor @glennbruda.
Glenn solved one of my favorite (formerly) open universality questions, proving that every sufficiently large integer is the sum of three positive pentagonal numbers 🤯🤯🤯 https://t.co/xyZZsaBFRV
Solid morning over on Hexagon posting a paper back-to-back with my friend and REU co-mentor @glennbruda.
Glenn solved one of my favorite (formerly) open universality questions, proving that every sufficiently large integer is the sum of three positive pentagonal numbers 🤯🤯🤯 https://t.co/xyZZsaBFRV
The following is analysis, separate from reported facts. Verify important claims independently.
Additive number theory research: If the paper's conclusion is confirmed by peers or the original paper, it would resolve a previously open integer-representation problem and advance related mathematical research.
The information comes from a personal post by X account @skominers. The specific mathematical conclusion and paper link have not been independently verified in the provided data. If genuine, the result would be significant for research in additive number theory, but it has relatively weak relevance to monitored assets and market themes.
Subject of interest: additive number theory research. Observation period: medium to long term
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