THM-DIVERGENCE-012 — Lévy–Steinitz: the rearrangement set is an affine subspace

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THM-DIVERGENCE-012CLOSED_CLASSICALS2
MuncyNautics Recovery Certificate · found through the lens of THM-002 (Riemann rearrangement) · executed 2026-08-31 · author of every MN concept: Derrick E. Muncy
WHAT THIS CERTIFICATE RECORDSThe rearrangement lens in higher dimension: in ℂ (and ℝⁿ) the reachable sums of a conditionally convergent series form an AFFINE SUBSPACE — not always everything. The address channel has structure, not just freedom.
THE SEAM

vector series read as multiset — order discarded; Riemann gives "any value" only in ℝ¹
THE CARRIER — PROVEN AND EXECUTED

Lévy 1905 / Steinitz 1913 (proven): rearrangement set = point + subspace
executed witness: a_n with Re and Im locked to one sign lane → reachable set is the line Im z = Re z, not ℂ
CORRECTION RULE — correction = reconstruction from the recovery: restored arguments, seats, phases and arms in the equation itself; no raw appended constants.
species
S2
standing
CLOSED_CLASSICAL — Lévy 1905, Steinitz 1913
promotion_authority
GREEN_CLASSICAL

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