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.

2026-06-22 (can the one open arrow be fully solved? the closure-mode classification: the flat [formula in source] spherical base locus, four modes, no free theorem – only rigidity or axiom [formula in source] : v347)

Research changelog · TFPT — Introduction and reading guide

v347 ( SEAM.EQUIV.CLOSURE.01). A direct, honest answer to ``is there any other way to fully solve the one open arrow L2?''. \ the precise locus: the seam gives the flat pillowcase base [formula in source] ( [formula in source] , v216) while the [formula in source] structure is the Seifert base over the spherical [formula in source] ( [formula in source] ), so L2 bridges two geometric types – why it needs the carrier

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

Source location and explicit evidence links

documents/changelog/sections/015-source.tex · lines 168 to 182

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.