Grammar of the Residue — Matrix Simulator

O_t+1=O_t−N_t+Re_t · R_t+1=R_t+N_t−Re_t

Order and Residue exchange content step by step. Negation (N) shifts part of Order into Residue. Re‑entry (Re) shifts part of Residue back into Order. Filter rigidity (n) and return openness (r) define the strength of these flows.

Settings

Scenario preset

Chart style

Order O₀

Residue R₀

Base rate b (Negation)

Base rate a (Re‑entry)

Filter rigidity n_t (0–1)

Return openness r_t (0–1)

Steps

Events (optional)

Entropy pulse start t

Entropy duration

Δn during E

Δr during E

θ‑threshold at t (n↑)

Δn at θ

κ‑event at t (r↑)

Δr at κ

Tip: Use a preset to start, then fine‑tune. Set event fields to 0 if not used.

Order O

N = –

Re = –

Residue R

Final Order O(T)

–

Final Residue R(T)

–

Shift Δ (O→R)

–

Closed system: O(t)+R(t) remains constant.

Order (O): Recognized configurations (institutions, norms, formal space).
Residue (R): Remainders at the edge of recognition (informalities, surplus, refusal).
Negation (N): Flow O→R governed by filter rigidity n and base rate b.
Re‑entry (Re): Flow R→O governed by return openness r and base rate a.