Dynamics of the Solar System: Gravity, Geometry and ITF information

Modern planetary dynamics describe the Solar System through instantaneous motion and secular evolution, yet remain largely agnostic about whether a persistent geometric organization exists at the system level. If such an organization is present, it cannot be reducible to transient orbital alignments or local mass effects, but must instead be encoded in the relational structure formed by the system as a whole. In this work, the Solar System is reformulated as a time-independent relational geometry constructed from scale-normalized and time-averaged orbital parameters. By removing orbital phase and focusing exclusively on relative spatial ordering, the paper guides into a complete relational matrix that isolates systemic geometry from dynamical abstraction. Spectral and structural analyses are then applied to assess whether symmetry, parity organization, and transport-like patterns arise intrinsically from this relational sketch. The results indicate that the Solar System is not a generic distribution of distances. Stable geometric configurations recur across the relational matrix, with qualitative structural transitions appearing only when its edge conditions are modified. In particular, the inclusion of a terminaltail outer body induces a shift from a finite sequencing to a continuous, recirculating geometric structure. Secondary modulations introduced by the Earth-Moon system act as localized alignment, thus preserving the global organization. The resulting displacement ratios and superposed geometries are consistent with predictions of the Informational Topography Field (ITF) architectural pillars, including the emergence of the scale-invariant ratio δ ≈ 0.13. These findings support the existence of a non-trivial, system-level geometric architecture in the Solar System, derived from the fundamental code-layers of spacetime, and posited on the ITF mechanism. In the end, this research should provide a concrete context in which ITF-type geometric principles can be examined without substituting established gravitational dynamics.