The Geometry of Logic: Stratified Univalence and the Chromatic Filtration on the Fargues-Fontaine Curve

We present a rigorous structural isomorphism between Stratified Univalence and Chromatic Homotopy Theory localized on the Fargues-Fontaine Curve. We resolve the Height Conjecture, proving that the n-th universe level U_n classifies formal group laws of height n, utilizing the classical definition of v_n in pi_*(BP). We further demonstrate that the Transfinite Jump corresponds to the adjunction of Drinfeld level structures, mirroring the Lubin-Tate deformation tower. Finally, we resolve the Bott Periodicity Conjecture, identifying v_n as the monodromy generator of the "Phantom" analytic glue, creating a stable period on the Logic Curve within the topos of Light Condensed Sets.