IndisputableMonolith.Physics.FeynmanDiagramsFromRS
This module constructs the basic objects for Feynman diagrams in Recognition Science by defining vertex types and certifying diagrams under the SU(3) rank equaling three spatial dimensions. It would be cited by physicists deriving standard model interactions from the forcing chain T0 to T8. The module consists of a series of definitions and a key equality without requiring complex proof tactics.
claimDefines vertex types for gauge interactions and certifies Feynman diagrams under the condition that the rank of SU(3) equals the spatial dimension $D=3$.
background
Recognition Science derives all physics from one functional equation, with the forcing chain fixing $D=3$ spatial dimensions at T8. This module introduces definitions for vertex types in Feynman diagrams, counts of vertices including non-Abelian ones from SU(3), and a certification structure for valid diagrams. It operates in the context where constants are set in RS-native units with $c=1$ and the phi-ladder for mass scales.
proof idea
This is a definition module, no proofs.
why it matters in Recognition Science
The module supports the extension of Recognition Science to quantum field theory by linking SU(3) to $D=3$, feeding into broader derivations of particle physics phenomena. It connects to the eight-tick octave and the overall unified forcing chain. No downstream uses are listed, but it provides the foundation for diagram-based calculations in the framework.
scope and limits
- Does not provide explicit Feynman rules for interactions.
- Does not address renormalization or loop corrections.
- Does not incorporate the full mass formula from the phi-ladder.
- Does not derive the fine structure constant bounds.