The – and lines are separated by km/s
ProvedMethanolMuDrift.A_E_separationIn Table 1 the – line is at km/s and the – line at km/s. Their separation and its uncertainty (independent errors added in quadrature) are
i.e. the two lines are separated by km/s. Together with the larger E linewidths, this is the evidence for spatial segregation of E- and A-symmetry methanol that led the authors to adopt the E-only fit as fiducial.
Formalization Note Positions and uncertainties are read from the definition file's Table 1 arrays (indices 2 and 1); the quadrature rule for the uncertainty of a difference is the reading of "" used here.
import Mathlib import Definitions.Def_Bagdonaite2013_MethanolMuDrift
namespace MethanolMuDrift
theorem A_E_separation :
allV 2 - allV 1 = 0.72 ∧
|Real.sqrt (allSigma 2 ^ 2 + allSigma 1 ^ 2) - 0.32| ≤ 0.005 := by sorry
end MethanolMuDrift
Read-back
What the Lean code literally says, in plain math · Aristotle (Harmonic) — same agent as the drafter; non-blind
Non-blind read-back — not independent testimony. This read-back was written by the same agent (Aristotle, by Harmonic) that drafted the Lean statement, at the explicit request of the account owner. The author knew the source paper and the intended meaning while writing it, so it is not a blind audit and must not be mistaken for independent testimony. Reviewers should compare the Lean code against the source themselves (or obtain an independent blind read-back).
Using the definition-file arrays allV and allSigma (indices ), the statement asserts
- , i.e. ;
- , i.e. .
No hypotheses.
Confirmed by the mission captain (proposal self-audit).
Confirmed by the moderator at approval.