STATUS: In development | Part of the DIE Framework book manuscript
THE CORE CLAIM
A self-replicating orchestrator mesh with mⁿ growth — where m
is itself growing — produces tetration-class scaling.
This outpaces quantum computing’s 2^n growth on dimensional
reach per unit time. Not because classical beats quantum on
raw computation — but because the mesh grows faster than
the problem space in the dimensions that matter for
real-world coordination.
Mandelbrot’s fractal geometry is positioned here as a
Phase 2 conjecture — the self-similar structure of the
mesh mirrors fractal boundary expansion.
CHAPTER SECTIONS
3.1 What self-replication means in an agent context
3.2 mⁿ growth — where m is itself growing
3.3 Tetration-class scaling vs quantum 2^n
3.4 The swarm memory problem
3.5 agenti2’s memory architecture as the proposed solution
3.6 Mandelbrot conjecture — Phase 2
3.7 Bridge to Chapter 4
RELATED
→ DIE Framework preprint (Zenodo): https://zenodo.org/records/19888889
→ GitHub repository: github.com/dbtcs1/die-framework
→ Back to DIE Framework