Sefirot Radli — Twistor–Kähler Filtration Dynamics in the Possest–PQF Model

Sefirot Radli – Twistor–Kähler Filtration Dynamics in the Possest–PQF Model This paper introduces Sefirot Radli as a rigorous, filtration-based dynamical model rooted in the Possest–PQF formalism. Rejecting both classical emergence and metaphysical emanation, the work redefines the Sefirah as a recursive operator acting on the accessibility membrane \mathcal{D}, governed by the δ∗ operator and coordinated through a class-preserving Alan Tensor flow. A novel integration of twistor geometry, Kähler dynamics, and Floquet theory is used to formalize rhythmic stabilization in terms of genealogical accessibility, not periodic time. The Mabuchi K–energy serves as a Lyapunov calibration, while Floquet–Radli analysisquantifies rhythm stability via monodromy and persistent homology. Drawing on Oskar Goldberg’s topology of duration and difference, the text operates not as a metaphorical gesture but as an executable geometry of rhythm. A companion analysis frames this construction within the philosophical lineage of Deleuze, Simondon, and Ruyer, revealing a radical model of spatial capture (refren) as a phase-laminated, immanent topology. Keywords: Possest–PQF, δ∗ operator, accessibility membrane, Alan Tensor, Sefirot, Floquet–Radli, refren, Goldberg, Kähler geometry, rhythm, filtration dynamics, persistent homology.