Skip to main content

Find the original argument.

Search the paper sections, open their original context and follow the checks they actually cite. The knowledge atlas explains the result; this library locates its source.

What this closes and does not close

holomorphic kms extension en

For an abstract holomorphic conformal net satisfying the hypotheses, the rotational KMS extension theorem is complete: there is one extension, its expectation is canonical, and both local relative-commutant mixing and thermal-sector mixing are excluded. The finite v995 computation is exactly consistent with this result. Applying it to the TFPT collar remains conditional on the continuum-net identification in the box

Opening source excerpt. Formulas and the full argument remain in the original document.

Source location and explicit evidence links

documents/articles--2026-08-29--holomorphic_kms_extension_en/sections/003-section-what-this-closes-and-does-not-close.tex · lines 1 to 31

These are recorded citation relations. A source citation or topic match does not establish a mathematical or physical result.

What this source index covers

The public registry includes 116 document views, 6,693 section records and 985 physical LaTeX sources. Active publication documents, research material and archives retain their recorded roles. This is source navigation, not a new semantic review or proof run.