This monograph is the first in the Somatic Economics Technical Monograph Series, part of the larger Coherence Economics framework within CFIM360°. It addresses the cost of sustained muscle tension without output—how sustained tension generates continuous somatic cost without corresponding value. The work systematically establishes that muscle tension is not neutral but an active state of load retention. When tension is held without movement or release, the body continues to allocate resources to maintain contraction, and this allocation persists regardless of external demand. Cost begins at the moment tension is sustained without purpose. Output is the conversion point where load produces value; in its absence, no displacement occurs, no force is transferred, no cycle is completed. The held tension does not resolve into action and remains internally contained, creating a closed loop of cost accumulation. Sustained tension does not remain constant in its impact; over time, load compounds, efficiency decreases, and surrounding structures begin to absorb overflow. The body distributes cost outward; what begins as localized retention expands into system-wide load. As accumulation increases, stability begins to shift. The body compensates through postural adjustment, alignment shifts, and secondary muscle engagement—responses to unresolved load that are not value-producing. Drift emerges as a consequence of sustained, unexpressed tension. Without release or conversion into output, stability cannot be maintained. The system moves toward reduced precision, increased variability, and inconsistent load handling. Stability does not fail abruptly; it erodes under continuous, unproductive tension. Sustained muscle tension without output is a self-contained cost system that consumes resources, distributes load, and introduces drift without generating value. Where tension is held without resolution, accumulation is inevitable, and stability declines. This monograph establishes the foundational cost mechanism of Somatic Economics.
Kanna Amresh (Mon,) studied this question.