Key result
Affective State Persistence model suggests baseline, weighting, stability, and transition regulate state persistence.
Why the study?
Existing frameworks less consistently formalize why an affective state re-stabilizes and persists despite resolving initiating conditions, diminishing intensity, increasing insight, or changing context.
Design
Concept note
May inform affective symptom management in CVD; leaves open translation of ASP framework from animal models to clinical practice.
Affective states often persist after initiating conditions have resolved: intensity may diminish, insight may increase, and context may change, yet the state remains recurrent or self-maintaining. Existing frameworks frequently explain what is experienced, how emotion originates, or how it is interpreted, but they less consistently formalize why an affective state re-stabilizes despite these changes. This concept note introduces Affective State Persistence (ASP), a structural framework that treats persistence as a property of system architecture rather than duration or affective content. ASP specifies four interacting regulatory dimensions: Baseline (B) (physiological set-point and interoceptive operating range), Weighting (W) (precision assignment, salience allocation, predictive bias), Stability (S) (configurational depth/attractor strength; energetic and metabolic cost of leaving an established configuration), and Transition (T) (capacity for switching, updating, and state change). Persistence is formalized as a conceptual threshold relation (directional dominance), expressed as T < (B + W + S). ASP is explicitly non-diagnostic and non-therapeutic; it is intended to clarify mechanisms and generate testable implications (e.g., inertia, hysteresis, recovery cost) for future empirical examination. The inequality expresses directional dominance (a threshold relation), not a quantitative equation in fixed units.
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hana dema (2025) studied this question. Affective State Persistence (ASP) suggests persistence is regulated by the interplay of baseline, weighting, stability, and transition, formalized as T < (B + W + S).
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