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arXiv:2604.03272v1 Announce Type: cross
Abstract: We develop a unified model in which AI adoption in financial markets generates systemic risk through three mutually reinforcing channels: performative prediction, algorithmic herding, and cognitive dependency. Within an extended rational expectations framework with endogenous adoption, we derive an equilibrium systemic risk coupling $r(phi) = phirhobeta/lambda'(phi)$, where $phi$ is the AI adoption share, $rho$ the algorithmic signal correlation, $beta$ the performative feedback intensity, and $lambda'(phi)$ the endogenous effective price impact. Because $lambda'(phi)$ is decreasing in $phi$, the coupling is convex in adoption, implying that the systemic risk multiplier $M = (1 – r)^-1$ grows superlinearly as AI penetration increases. The model is developed in three layers. First, endogenous fragility: market depth is decreasing and convex in AI adoption. Second, embedding the convex coupling within a supermodular adoption game produces a saddle-node bifurcation into an algorithmic monoculture. Third, cognitive dependency as an endogenous state variable yields an impossibility theorem (hysteresis requires dynamics beyond static frameworks) and a channel necessity theorem (each channel is individually necessary). Empirical validation uses the complete universe of SEC Form 13F filings (99.5 million holdings, 10,957 institutional managers, 2013–2024) with a Bartik shift-share instrument (first-stage $F = 22.7$). The model implies tail-loss amplification of 18–54%, economically significant relative to Basel III countercyclical buffers.

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