Suspension η for β bundles in ±1 geodesics in g≥1 genus creations for
loops for a Topological String Theory Formalism
Abstract
Representing the β bundles as an infinite fibre that when acts on the
geometries been presented as -1 for hyperbolic or saddle curvature and
+1 for elliptic or positive curvature with ±1 for both types of
curvatures with the exception of 0 curvature Euclidean geometry can
cause deformation or suspension η in the complex topological space
T^* thereby creating genus g≥1 or with the R_∩ formalism making the
entire manifold M in the form of a suspended disc ∑D_Λ to collapse as
a ring M_R for non–intersection of infinite loops ∮_∞γ as the trivial
assumptions for the extreme degrees of freedom.