EQUATION REGISTRY

Orientation stabilizer candidate

A2,A4>0 and norm squared=Tr(X†X)/2; existence and the full stable spectrum remain open.

Theory · CANDIDATE MODELEquation version 1.0.0

Based on the final manuscript · Chapters 4 and 5

ASD-WEB-SD-031
EQ=∫[A22∑i∥Li∥2+A44∑i<j∥[Li,Lj]∥2+W(Q,χ)]d3x,Li=Q−1∂iQE_Q=\int\left[\frac{A_2}{2}\sum_i\|L_i\|^2+\frac{A_4}{4}\sum_{i<j}\|[L_i,L_j]\|^2+W(Q,\chi)\right]d^3x,\quad L_i=Q^{-1}\partial_iQ

A2,A4>0 and norm squared=Tr(X†X)/2; existence and the full stable spectrum remain open.
Chapter reference: Ch. 4 (4.21) · ASD-BOOK-ddbade997b45

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Adopted source, conditions and previous versions

Ch. 4 (4.21)

Registered formula checked individually against the final manuscript; The mathematical content agrees; the existing expression and its derivation conditions are retained.

Conditions retained in this adoption

  • A2,A4>0 and norm squared=Tr(X†X)/2; existence and the full stable spectrum remain open.

Source locators: p1371–1375 · p2270–2271

Manuscript SHA-256: ddbade997b45913248e588953b1d27ccb9c7c206c3c8d992d3aef2364a64836e

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Previous source, retained as history

SD-51779505a476 · Ch. 4 (4.21)

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