long-proof · mature
The Long Proof
The Five-Paper Yang–Mills Reconstruction Program
The public room for the five-paper Yang–Mills reconstruction: start-here navigation, the submitted technical proof record, long-proof architecture, and the developing retrospective discovery layer.
Research-program map
Internal mathematical architecture
A room-level view generated from the same typed graph as the paper pages. It shows only source-verified mathematical relations; sparse regions remain visibly sparse.
Text alternative to the research-program diagram
- Coercive Spectral Closure and Mass-Threshold Formation for Thin Yang–Mills Wilson Observable Systems — conjectures → Paper V Formal Conjectures
7 additional room record(s) are not shown because they do not yet have source-verified mathematical edges.
Reading paths
Choose how you want to enter.
These paths are alternate views of the same archive records and typed graph. They do not duplicate papers or create a second taxonomy.
Start here
Editorial entry point
- Architecture of the Five-Paper Yang–Mills Reconstruction Programpaper
- Coarse Transport, Central Twist, and Finite-Scale Coercivity for Time-Zero Yang–Mills Wilson-Tube Systems in 3+1 Dimensionspaper
- Geometric Exhaustion, Entropy Surgery, and Time-Zero Branch Selection for Yang–Mills Wilson-Tube Systemspaper
Proof architecture
Follow the program spine
- The Architecture of Long Mathematical Proofspaper
- Architecture of the Five-Paper Yang–Mills Reconstruction Programpaper
- Coarse Transport, Central Twist, and Finite-Scale Coercivity for Time-Zero Yang–Mills Wilson-Tube Systems in 3+1 Dimensionspaper
- Geometric Exhaustion, Entropy Surgery, and Time-Zero Branch Selection for Yang–Mills Wilson-Tube Systemspaper
Definitions first
Enter through the vocabulary
Definitions will appear here as this room is audited.
Physics first
Follow the physical consequences
No source-verified physical consequence path is available yet.
Open problems
Enter at the frontier
- Paper V Formal Conjecturesconjecture
Start Here
Public source-audited navigation for the five-paper reconstruction.
Technical Proof Record
Five submitted manuscripts. Public metadata remains visible while the complete submitted set is withheld during editorial consideration.
Architecture of the Long Proof
General proof-architecture methodology related to the five-paper construction, but not a theorem-bearing stage of the Yang–Mills proof.
Proof of Human
A developing retrospective layer: insight-driven starting points, compressed mechanisms, and later explanations of why decisive structures were natural to introduce.
Related public records
Mathematical index