Optional Work Index System Dynamics ← back to model validation Live OWI 26.99 · seeded from current data · 21 Jul 2026
Predicted 2034 OWI
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Predicted 2044 OWI
-
Reaches 100 at
-
Dominant loop
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SYSTEM DYNAMICS Feedback Loop Simulation - Stocks, Flows & Reinforcing Loops

The transition to optional work is a complex adaptive system - not a linear progression. This simulation models the five OWI stocks with their reinforcing (R) and balancing (B) feedback loops using Euler integration over a 20-year horizon. Adjust the parameters to test how sensitive the prediction is to initial conditions and loop strengths.

Simulation Parameters - Adjust Loop Strengths

Each gain controls how strongly a feedback loop operates; each delay sets how long the link takes to act. Every R and B loop is fully closed - it returns to its own inflow through delayed pipeline stocks - so the model produces real feedback dynamics (overshoot, lag, oscillation) rather than one-way drift. Euler integration, monthly steps, over 20 years from January 2024.

Initial Conditions (from live data)
Reinforcing Loop Strengths
Balancing Loop Strengths
Feedback Delays (years)
Couplings & Rates
Unvalidated structural coefficients. Defaults are placeholders, not derived from data.
Displacement Elasticities
Drag Splits
Scenario Controls

20-Year OWI Trajectory - System Dynamics Projection

Predicted 2034 OWI: -
Predicted 2044 OWI: -
Reaches 100 at: -
Dominant loop: -

Feedback Loop Architecture

Reinforcing Loops (accelerate change)
R1 AI Capability → Investment → AI Capability
More capable AI attracts more capital which builds more capable AI
R2 Productivity Gains → Abundance → Reduced Work Necessity
AI output surplus lowers the cost of living, reducing dependence on labor income
R3 Labor Displacement → Policy Pressure → UBI → Abundance
Automation unemployment forces redistribution mechanisms into existence
R4 Robot Deployment → Cost Reduction → More Deployment
Scale drives manufacturing cost curves down - same dynamic as semiconductors
Balancing Loops (resist change)
B1 Automation Unemployment → Political Resistance → Regulatory Friction
High displacement rates trigger regulatory backlash that slows adoption
B2 Wealth Concentration → Inequality → Social Friction
Productivity gains captured by capital owners reduce political will for redistribution
B3 Robot Deployment → Labor Substitution Saturation
Once physically automatable jobs are replaced, further deployment slows

Loop Dominance Analysis

Which feedback loops are dominant under current parameters? Dominant loops determine whether the system accelerates, stabilises, or oscillates. This updates live as you adjust parameters above.