Marginal Cost of Cognitive Labor vs. Aggregate Consumer Demand
If production scales exponentially while labor wages shrink, goods saturate markets without sufficient domestic consumer purchasing power.
Macroeconomic model simulating cognitive labor marginal cost collapse, purchasing power gaps, and data-capital monopolies.
If production scales exponentially while labor wages shrink, goods saturate markets without sufficient domestic consumer purchasing power.
The simulator computes a demand gap as automation times one hundred minus wage substitution, divided by one hundred twenty. At automation eighty-five and wage substitution forty, it is forty-two point five. Raising only wage substitution to sixty lowers the assigned gap to twenty-eight point three recurring. Wage substitution also enters stability directly, with coefficient point four. Its direct contribution rises from sixteen to twenty-four, while the gap penalty falls. Holding data capitalization seventy-five fixed, stability rises from sixty-four point eight to seventy-six point five after rounding. The dependency diagram shows both paths from one input. Stability categories change at forty, fifty-five and seventy-five. These are authored equations and thresholds, not measured economic outcomes or a recommendation for policy. The dashboard unit cost is point three dollars times one minus the cost-drop percentage divided by one hundred. At a ninety-percent drop it displays three cents. The source chart uses a different equation: point three dollars times the exponential of minus progress times cost drop divided by twenty-five. At the last chart step, progress is one, so a ninety-percent drop gives about point zero zero eight two dollars. This diagram compares the two formulas on the same dollar axis. Horizontal scale is eight pixels per drop percentage point; vertical scale is one thousand pixels per dollar per unit. The original chart multiplies the exponential cost by three hundred before placing it on the index overlay. Those plotted units must not be mistaken for dollar prices. Neither equation is a measured cost curve. The time chart has ten steps, each using progress equal to its index divided by ten. Output capacity starts from one hundred plus automation times progress times one point five times data capitalization divided by seventy. Purchasing power is one hundred minus point nine times automation times progress plus point eight times wage substitution times progress, floored at ten. At the starting fixture, final output is about two hundred thirty-six point six and purchasing power fifty-five point five. These curves use ninety pixels per step and one point two pixels per index unit. Presets change four input values together; they do not isolate an intervention. The chart's indices and the dashboard's demand-gap percentage use different constructions. This local demonstration does not establish how an actual economy would respond to automation.