We present Article IX of the GOD Programme, which applies the algebraicand geometric machinery developed in Articles I–VIII to the problem of plasmaconfinement and disruption in tokamaks. Two independent algebraic routes—Route A and Route B— converge on a single geometric object: the Torrado manifold M. Route A derives the H-confinement factor directly from the en-rollment tensor Uij , obtaining the exact value H0 =5/2 without free parameters. Route B treats disruption as the collapse of the projection ΠK4 when the system crosses the algebraic coupling threshold Eβ(K1, K4) = C(4)/C(1) = 1/35. The hierarchy of intermediate thresholds produces a machine-independent se-quence of disruption precursors with energy ratios 1/3 : 1/10 : 1/35. All results are elements of L(M) with unique fold assignments guaranteed by theTorrado Classification Theorem (TCT). Six falsifiable predictions are stated,four consistent with existing JET, ASDEX Upgrade and W7-X data, and twoopen to direct experimental test.