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1 claim from 1 paper
Mathematics › Advanced Mathematical Identities
The irrationality measure of π is at most 7.101862832357
Bai · arXiv (Cornell University) · 2026
The paper adds two numerator exponents to the Zeilberger–Zudilin integral, sets both to 1857/2785, and gets a slightly lower upper bound on the irrationality measure of π.
Supported1 claim, checkedShow the claim
- Supported · 71%The paper states that the irrationality measure of π is below 7.101862832357, slightly improving the previous Zeilberger–Zudilin bound.“The resulting integer linear forms in $1$ and $π$ prove \[ μ(π)<7.101862832357. \]”
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