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This paper proposes the Transient-Loss Functional Compounding Theory (TLFCT), a medium-independent, time-indexed framework for investigating how a temporary loss in a system's functional performance may be associated with subsequent capability formation, recovery, net gain, and, under more restrictive conditions, compounding improvement. The central proposition is conditional rather than universal: a transient functional loss can contribute to a positive long-term outcome when a demonstrable conversion mechanism produces retained adaptive capacity or another relevant functional resource, and when the resulting future net benefit is sufficient to offset the initial loss and additional costs. The framework distinguishes transient loss, recovery, compensation, positive net conversion, and functional compounding. It proposes explicit measures for the initial loss, future benefit, subsequent degradation, additional costs, net outcome, loss-to-gain ratio, net conversion index, and break-even time. It also introduces a candidate state-space architecture connecting disturbance, information, feedback, adaptive capacity, performance, and resource constraints. The proposed theoretical architecture contains eighteen analytical layers and nine cross-cutting research modules. Its methodological foundation combines dynamical systems, systems theory, cybernetics, information theory, statistical model selection, and causal inference. A primary case design, a real-time measurement protocol, eight research hypotheses, a falsification strategy, a cross-domain validation plan, and a fourteen-stage research roadmap are specified. TLFCT is presented as a proposed research framework, not as an empirically established universal law. Its mathematical specifications are candidate models whose applicability, identifiability, predictive performance, and domain-level invariance must be established through empirical research.
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Shamiul Hoque Shan (2026) studied this question.
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