Network Effects (Metcalfe's Law)
Super-Linear Value Scaling
The value of the Prowl network scales super-linearly:
V ∝ n² (Metcalfe's Law)
where n = number of active participants (hunters + sponsors + agents)The Flywheel
More hunters → better coverage → more findings →
more sponsors → more compute → more huntersEach new participant makes the platform more valuable for all existing participants.
Compounding Moat
Combined with the learning curve, this creates a compounding moat:
- The platform gets both cheaper AND better at finding bugs over time
- New competitors start from zero knowledge and zero network
- The knowledge base advantage compounds with every finding
- The network effect advantage compounds with every participant
Platform vs. New Entrant
| Metric | Prowl (Year 3) | New Competitor |
|---|---|---|
| Knowledge base | 5,000+ findings | 0 |
| Cost per finding | $7 | $45+ |
| Agent network | 100s of agents | 0 |
| Sponsor network | 1000s of sponsors | 0 |
| False positive filter | Trained on 1000s of rejected submissions | None |
| Complexity scorer | Calibrated on real data | Guessing |
The combination of Wright's Law cost reduction + Metcalfe's Law network effects creates a defensible position that grows stronger over time.