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Formatics
A finite, information-theoretic formalism for Gestalt Science, built from finite groups and finite geometries: sporadic groups, symmetry, discrete holonomy, and the proposed Finite Formatic Poisson framework linking quantum and cosmic information.
Posts
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The Berry–Simon Connection VI: E₅ = D₅, Twisted D₅, and Finite Orthogonal Holonomy
How E₅ = D₅, its twisted form, and the finite orthogonal groups D₅(2) and ²D₅(2) link the exceptional series E₆, E₇, E₈ to finite orthogonal holonomy and to sporadic symmetry in the Monster and Fischer groups.
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A Conceptual Tree of Symmetry, Form, Growth, Contraction, and Skewness
Polygons, polyhedra, polytopes and their symmetry families read as routes through a landscape of finite informational forms: how a finite structure acquires, preserves, transforms, constrains, or loses symmetry through growth, contraction, skewness, and transport.
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Toward a Finite Formatic Poisson Framework
A particularly promising way to begin is to construct one finite informational geometry, then define two distinct source equations over that geometry—one quantum (electric charge), the other cosmic (gravitation).