Yue Zhao authored a 2018 exposition outlining a modular proof of the Ramanujan–Chudnovsky identity for . The original preprint verifies this exact name; it does not justify identifying the author with another similarly named mathematician.[ref]
The Chudnovsky series is useful for high-precision calculation because successive terms shrink rapidly. A modular derivation connects such an efficient numerical identity with modular forms and elliptic-function theory, explaining why the constants are mathematically structured rather than arbitrary numerical coincidences.[ref]

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