अवलोकन

IPD‑12 Cycle Animation (ASCII)

Module: IPD‑12 Framework
File: /docs/frameworks/ipd_12/cycle_animation_ascii.md
Version: 2026‑1.0
Role: Visual / Didactic / Paradox Loop Animation


1. Purpose#

This document provides ASCII “animation frames” for the IPD‑12 cycles:

  • Triad cycles (4)
  • Hex shells (2)
  • Full 12‑cycle paradox loop

You can scroll or step through the frames to “watch” the IPD‑12 engine traverse its intransitive structure.


2. Legend#

[ Pn ]  = current focus prime
( Pn )  = neighbor prime in cycle
→       = directed cycle edge
L       = lift (+1D)
C       = collapse (−1D)
N       = neutral / gate / coherence (0D)

3. Triad 1 Animation — P2 → P3 → P5 → P2#

Frame T1‑1 — Focus on P2 (Seed, N)#

[ P2 ] → (P3) → (P5) → (P2)
Seed (N)

Frame T1‑2 — Focus on P3 (Transition, L)#

(P2) → [ P3 ] → (P5) → (P2)
Transition (L)

Frame T1‑3 — Focus on P5 (Drift, C)#

(P2) → (P3) → [ P5 ] → (P2)
Drift (C)

4. Triad 2 Animation — P7 → P11 → P13 → P7#

Frame T2‑1 — Focus on P7 (Regime Lift, L)#

[ P7 ] → (P11) → (P13) → (P7)
Regime Lift (L)

Frame T2‑2 — Focus on P11 (Coherence, N)#

(P7) → [ P11 ] → (P13) → (P7)
Coherence (N)

Frame T2‑3 — Focus on P13 (Paradox Collapse, C)#

(P7) → (P11) → [ P13 ] → (P7)
Paradox Collapse (C)

5. Triad 3 Animation — P17 → P19 → P23 → P17#

Frame T3‑1 — Focus on P17 (Gate, N)#

[ P17 ] → (P19) → (P23) → (P17)
Gate (N)

Frame T3‑2 — Focus on P19 (Boundary, N)#

(P17) → [ P19 ] → (P23) → (P17)
Boundary (N)

Frame T3‑3 — Focus on P23 (Dimensional Lift, L)#

(P17) → (P19) → [ P23 ] → (P17)
Dimensional Lift (L)

6. Triad 4 Animation — P29 → P31 → P37 → P29#

Frame T4‑1 — Focus on P29 (Collapse Anchor, C)#

[ P29 ] → (P31) → (P37) → (P29)
Collapse Anchor (C)

Frame T4‑2 — Focus on P31 (Stability Collapse, C)#

(P29) → [ P31 ] → (P37) → (P29)
Stability Collapse (C)

Frame T4‑3 — Focus on P37 (Apex Lift, L)#

(P29) → (P31) → [ P37 ] → (P29)
Apex Lift (L)

7. Hex 1 Animation — P2 → P3 → P5 → P7 → P11 → P13 → P2#

Frames H1‑1 … H1‑6#

H1‑1: [ P2 ] → P3 → P5 → P7 → P11 → P13 → P2
H1‑2: P2 → [ P3 ] → P5 → P7 → P11 → P13 → P2
H1‑3: P2 → P3 → [ P5 ] → P7 → P11 → P13 → P2
H1‑4: P2 → P3 → P5 → [ P7 ] → P11 → P13 → P2
H1‑5: P2 → P3 → P5 → P7 → [ P11 ] → P13 → P2
H1‑6: P2 → P3 → P5 → P7 → P11 → [ P13 ] → P2

8. Hex 2 Animation — P17 → P19 → P23 → P29 → P31 → P37 → P17#

H2‑1: [ P17 ] → P19 → P23 → P29 → P31 → P37 → P17
H2‑2: P17 → [ P19 ] → P23 → P29 → P31 → P37 → P17
H2‑3: P17 → P19 → [ P23 ] → P29 → P31 → P37 → P17
H2‑4: P17 → P19 → P23 → [ P29 ] → P31 → P37 → P17
H2‑5: P17 → P19 → P23 → P29 → [ P31 ] → P37 → P17
H2‑6: P17 → P19 → P23 → P29 → P31 → [ P37 ] → P17

9. Full 12‑Cycle Animation — P2 → … → P37 → P2#

Cycle sequence#

P2 → P3 → P5 → P7 → P11 → P13 →
P17 → P19 → P23 → P29 → P31 → P37 → P2

Frames F‑1 … F‑12#

F‑1:  [ P2 ] → P3 → P5 → P7 → P11 → P13 → P17 → P19 → P23 → P29 → P31 → P37 → P2
F‑2:  P2 → [ P3 ] → P5 → P7 → P11 → P13 → P17 → P19 → P23 → P29 → P31 → P37 → P2
F‑3:  P2 → P3 → [ P5 ] → P7 → P11 → P13 → P17 → P19 → P23 → P29 → P31 → P37 → P2
F‑4:  P2 → P3 → P5 → [ P7 ] → P11 → P13 → P17 → P19 → P23 → P29 → P31 → P37 → P2
F‑5:  P2 → P3 → P5 → P7 → [ P11 ] → P13 → P17 → P19 → P23 → P29 → P31 → P37 → P2
F‑6:  P2 → P3 → P5 → P7 → P11 → [ P13 ] → P17 → P19 → P23 → P29 → P31 → P37 → P2
F‑7:  P2 → P3 → P5 → P7 → P11 → P13 → [ P17 ] → P19 → P23 → P29 → P31 → P37 → P2
F‑8:  P2 → P3 → P5 → P7 → P11 → P13 → P17 → [ P19 ] → P23 → P29 → P31 → P37 → P2
F‑9:  P2 → P3 → P5 → P7 → P11 → P13 → P17 → P19 → [ P23 ] → P29 → P31 → P37 → P2
F‑10: P2 → P3 → P5 → P7 → P11 → P13 → P17 → P19 → P23 → [ P29 ] → P31 → P37 → P2
F‑11: P2 → P3 → P5 → P7 → P11 → P13 → P17 → P19 → P23 → P29 → [ P31 ] → P37 → P2
F‑12: P2 → P3 → P5 → P7 → P11 → P13 → P17 → P19 → P23 → P29 → P31 → [ P37 ] → P2

10. Dimensional Overlay (Optional)#

You can annotate each frame with L/C/N:

P2(N) → P3(L) → P5(C) → P7(L) → P11(N) → P13(C) →
P17(N) → P19(N) → P23(L) → P29(C) → P31(C) → P37(L) → P2(N)

11. Summary#

This file gives you a scrollable ASCII animation of the IPD‑12 engine:

  • triads
  • hex shells
  • full paradox loop

It’s a lightweight way to see the cycle behavior without diagrams or code.

Updated