Modern Quantum Field Theory (QFT) describes particle interactions through scattering amplitudes derived from perturbative expansions of gauge theories. While highly successful, these calculations often involve large intermediate expressions with substantial gauge redundancy. Recent developments, including geometric reformulations such as the amplituhedron, suggest that scattering amplitudes may admit simpler underlying structures. The present work explores whether scattering processes can be interpreted geometrically within the Geometric Monism (GM) framework. In GM, particles are modeled as torsional standing-wave structures in a 5-dimensional manifold governed by the Planck Stiffness \(\kT=c^4/G\), and interactions are modeled as localized topological junctions. Within this interpretation, helicity configurations and certain constrained scattering processes are described as geometric combinations of torsional axes rather than sums over large perturbative expansions. The analysis suggests that aspects of gauge redundancy may reflect the projection of continuous geometric structure into perturbative formalisms. Additionally, gravity is interpreted as macroscopic elastic strain of the manifold, motivating a geometric perspective complementary to particle-exchange models. These results are presented as interpretive and conceptual, not as replacements for the Standard Model or QFT.