🇺🇸 Open Letter to Daron Acemoglu – On the Mathematical Thresholds of Civilizational Transitions 📜

What if the Neolithic Revolution held a mathematical secret we’ve missed? A letter to Daron Acemoglu on modeling societal phase transitions—and why even Nash equilibria can’t capture the moment when a hunter-gatherer first chose to plant a seed.

🇺🇸 Open Letter to Daron Acemoglu – On the Mathematical Thresholds of Civilizational Transitions 📜
Endogenous or Exogenous❓
A provocation on hunter-gatherers, Nash equilibria, and the limits of formal models in capturing the "golden blossom" of human agency

Dear Professor Acemoglu, 

 As a devotee of your work on institutional economics, I’ve long wondered: How would you formalize the precise moment when hunter-gatherers transitioned to agriculture? Not the aggregate effects (which your models brilliantly capture), but the mathematical singularity of the first human who chose to plant rather than forage—despite inferior short-term payoffs. 

Consider this thought experiment: 

  1. The Nash Equilibrium Trap 

   Your work on extractive vs. inclusive institutions assumes rational actors. Yet the agricultural transition defies game theory

  • Hunter-Gatherer Payoff Matrix: Foraging dominates planting (higher kcal/hr return for millennia). 
  • The Anomaly: Some planted anyway. Why? 
  1. A Missing Variable 

Could the "seed-planter’s dilemma" be modeled by adding: 

  • φ (phi) = A non-utilitarian parameter (curiosity? ritual? sheer irrational hope?). 
  • Where φ > ΔUtility for some critical threshold of actors. 
  1. The Phase Transition 

Your Institutional Change framework could be enriched by treating φ as:

  • Exogenous at first (random mutations? climate shocks?). 👉 Link
  • Endogenous later (cultural selection via group survival). 
My Provocation: 

Mathematics stumbles when human choices cease to be computable—not due to complexity, but because the act of planting that first seed was a qualitative leap, akin to quantum superposition. The moment before planting, the payoff was undefined. 

Perhaps this is why all growth models (even yours) are post-hoc: They describe the diffusion of innovations, but not the origin—the irrational, "Golden Blossom" moment when a Nash equilibrium was first defied. 

I’d love to hear your thoughts. (And if this intrigues, I’ve drafted a follow-up on how φ might apply to today’s AI transition—where again, we’re blind to the "planters". 😉) 

With admiration, 

Hans 

"All great economic transitions begin where mathematics ends—and where a human, for reasons no model can contain, plants what others won’t." 

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