Area form for a circular loop
Uses the manuscript’s rest radius R and motion-associated radius R′. Comparing with standard Sagnac expressions requires matched area and timing definitions; the area form alone does not establish all-orders agreement.
Based on the final manuscript · Chapter 1
Uses the manuscript’s rest radius R and motion-associated radius R′. Comparing with standard Sagnac expressions requires matched area and timing definitions; the area form alone does not establish all-orders agreement.
Chapter reference: Final consolidated manuscript · Chapter 1, Section 3.5, Eqs. (1.39)–(1.43) · ASD-BOOK-ddbade997b45
Source and ID
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Return to premises and derivationAdopted source, conditions and previous versions
Final consolidated manuscript · Chapter 1, Section 3.5, Eqs. (1.39)–(1.43)
Uses the manuscript’s rest radius R and motion-associated radius R′. Comparing with standard Sagnac expressions requires matched area and timing definitions; the area form alone does not establish all-orders agreement.
Conditions retained in this adoption
- Apparatus, direction and counting conditions remain with each entry
- Muon inputs are illustrative approximations, not a complete survival fit
Specific unresolved source issues
- FINAL-CH1-FIZEAU-DIMENSION
- FINAL-CH1-MUON-OBSERVABLE
- FINAL-CH1-CLOCK-PROTOCOL
Source locators: p0476 · p0478 · p0480 · p0482 · p0484
Manuscript SHA-256: ddbade997b45913248e588953b1d27ccb9c7c206c3c8d992d3aef2364a64836e
Download source identity manifest
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Previous source, retained as history
CH1-caf38018fc5a · 第一章 §3.5，式（1.39）–（1.43），PDF 第 18 页
Dependencies
algebraDirectional elapsed-time difference in the rotating loopASD-WEB-LVE-015inputTransverse Length Vector EffectASD-WEB-LVE-001