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Foundations & Physics · WORKING SOURCE MANUSCRIPT

Gaussian–T³, Solid-Torus and Möbius Observable Record Geometry

Bibliographic identity from the original PDF

Printed source title: Gaussian–T³, Solid-Torus, and Möbius Observable Record Geometry and Effective Late-Time Selection on a Standard Quantum Background

Original byline: Jaejun Han · Archive author: Han Jae Jun

Manuscript year: 2026 · Not asserted as a peer-reviewed publication.

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Original embedded PDF: 17 pages · 158320 bytes
Original SHA-256: 0b5960d8c77dfdcf9dca285b992141a5530423f7d280ff628023e18b6ce2043b
Public Google Drive copy: 200151 bytes
Public copy SHA-256: 12063e658e316fabb82299061406fcded3e25bbd2cf7c6902e37a13c11d639c4

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17 pages · Original ZIP and source PDF integrity recorded

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Original ZIPPAPER11_NATURE_MAIN_V35_20261008.zip
Main PDFpdf/main/paper11-nature-main-v35-20261008.pdf
PDF pages17
PDF SHA-2560b5960d8c77dfdcf9dca285b992141a5530423f7d280ff628023e18b6ce2043b
ZIP SHA-2568f0fcdf18bebcc89592334a5f5a4ee8154a379c100198857337ba3906623a9b8

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Citation

@unpublished{Han2026paper11naturemainv3520261008,
  author = {Han Jae Jun},
  title = {Gaussian–T³, Solid-Torus and Möbius Observable Record Geometry},
  year = {2026},
  note = {Research source ZIP: PAPER11_NATURE_MAIN_V35_20261008.zip; independent theorem proof audit not certified},
  url = {https://han-jae-jun-research.vercel.app/research/paper11-nature-main-v35-20261008.html}
}

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Original source version: PAPER11_NATURE_MAIN_V35_20261008.zip

Main PDF SHA-256: 0b5960d8c77dfdcf9dca285b992141a5530423f7d280ff628023e18b6ce2043b

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