Generative artificial intelligence can produce large amounts of novel, surprising, and statistically unusual output, yet novelty alone does not establish scientific discovery or the reorganization of knowledge. This paper develops a preliminary dynamical account of that distinction. It treats established conceptual, explanatory, and problem-forming structures as possible knowledge attractors: recurrent regions toward which inference can return even after local variation. On this view, a contingent perturbation becomes scientifically consequential only when it is retained, coupled to existing relations, and capable of altering later search, representation, or explanation. The paper therefore distinguishes stochastic variation from perturbation capture, local divergence from attractor transition, and unusual combinations from changes in the structure of inquiry itself. It further examines the possibility that current artificial systems often damp anomalies through rapid classification, plausible completion, retrieval of established explanations, or premature closure. A near-critical or metastable perspective is introduced cautiously to describe regimes in which restoring constraints may weaken enough for small perturbations to propagate while coherence is still preserved. Within that setting, epistemic turbulence is developed as a controlled analogy for sustained, nonlinear, historically retained, cross-scale interaction in which perturbations can modify the pathways through which later perturbations propagate. The paper does not claim that discovery requires literal physical turbulence, nor that artificial systems are incapable of theory formation. Instead, it asks under what conditions generative systems can move from producing novelty within an existing knowledge landscape to reorganizing the relations that define what can be asked, noticed, and explained. The resulting framework motivates empirical tests of anomaly retention, delayed closure, relational amplification, attractor recovery, and generator reconfiguration in human and artificial research systems.
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Wanhong HUANG (2026) studied this question.
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