Technical Note XLIII
Visible mass and total mass across the levels of structure
With each structure treated as a source brought to its center, its projected wave mass is \( \lambda M_{vis} \), so the total mass is \( (1+\lambda)M_{vis} = 13.7\,M_{vis} \) at every level. Visible and total mass run as two parallel curves against representative distance, separated by a constant factor — from the Solar System to Laniakea.
1. Setup
For each level we take its visible mass \(M_{vis}\) and a representative distance (characteristic radius or extent). With the source at the center, the projected wave mass is the universal multiple
2. Seven representative levels
3. Many examples per level
Replacing each single point by about ten objects spanning the observed range of that category produces a scatter around the trend. Compact systems for their size (globular clusters, individual stars) fall above the line; diffuse systems (dwarf galaxies) fall below it.
These figures are descriptive. The single-level points use representative values; the ~68 examples are drawn from the observed range of each category (e.g. globular clusters 10³–10⁶ M☉ at 2–50 pc, dwarfs 10⁶–10⁸ M☉ at 0.5–3 kpc), not 68 individually catalogued objects. The plot shows where the levels sit on a common mass–distance plane and the constant visible-to-total ratio implied by a central source. It does not, on its own, test the wave mechanism — that requires the rotation-curve and cluster calculations of the series.
BeeTheory.com — Visible and total mass across levels of structure · Initial generation: 21 May 2026 with Claude.ai · © Technoplane S.A.S. 2026