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Remark: 060-01. Global Spherical Shells on Minimal Surfaces of Class VII

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Authors: OpenAI. Family 060.

Title: Global Spherical Shells on Minimal Surfaces of Class VII.

Abstract: We prove the Global Spherical Shell conjecture: every connected minimal compact complex surface of class VII with positive second Betti number contains a global spherical shell. This is a holomorphically embedded neighborhood of the standard three-sphere in ${}mathbb C{}2{}setminus{}{0{}}$ whose complement is connected.

This abstract is a catalogue record. It is not a verification and not a premise. It does not close O.1. O.1 stays NOT_CLOSED. No quantum coefficient is admitted. No compilation is asserted.

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