This technical note develops a structural-regulatory account of overload within human psychic processing, as part of the Human Psychic Processing / Psychological Architecture branch of the General Theory of Cognitive Structuring (GTCS). It belongs to the block on the dynamics of psychic persistence and change. The note does not treat overload as mere intensity, emotional difficulty, excessive stimulation, or subjective distress. Its aim is narrower: to describe overload as a condition in which the cost of holding, differentiating, symbolizing, speaking, acting upon, or transforming material exceeds the psyche’s current regulatory capacity. Under overload, material may remain present or significant while becoming less accessible, less differentiated, less speakable, less actionable, or less transformable. The report relates overload to restricted psychic accessibility, repetition, avoidance, displacement, affect-like modulation, symbolic simplification, identity continuity, and admissible transformation. It argues that overload changes which forms of access remain admissible: material may be present but not manifest, manifest but not attendable, attended but not symbolizable, symbolized but not speakable, speakable but not actionable, or actionable but not transformable. The note distinguishes protective overload regulation from rigid overload-bound organization. Narrowing, simplification, displacement, withdrawal, postponement, or partial action may preserve minimal organization when direct transformation would exceed current capacity. These patterns become rigid when they preserve the same restricted organization without reducing overload, expanding access, or preparing admissible transformation. The central claim is that overload does not merely make processing difficult. It narrows the range of psychic forms that can currently be accessed, held, symbolized, enacted, or transformed. Human psychic processing under overload does not simply become weaker, more emotional, or less rational; it reorganizes around what can still be held.
Kostiantyn Osmolovskyi (Mon,) studied this question.