Chudnovsky's formula for $1/\pi$ revisited
Yue Zhao
TL;DR
This paper revisits Chudnovsky's formula for 1/π, providing a modular proof of the Ramanujan-Chudnovsky identity to deepen understanding of its mathematical foundations.
Contribution
It offers a new modular proof of the Ramanujan-Chudnovsky identity, enhancing the theoretical understanding of this formula.
Findings
Provides a modular proof of the identity
Clarifies the mathematical structure behind Chudnovsky's formula
Strengthens the theoretical basis for high-precision calculations of π
Abstract
The document contains an outline of a modular proof for Ramanujan-Chudnovsky identity.
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Taxonomy
TopicsAdvanced Mathematical Identities · Analytic Number Theory Research · Advanced Algebra and Geometry