Paper 8 of 8 This paper addresses the central conceptual challenge of the “Lambda as a Categorization Error” (ΛCE) series: how a discrete dual‑lattice microstructure gives rise to a smooth, continuous spacetime at large scales. By analyzing coarse‑graining, adjacency depth, and the scaling behavior of the ghost lattice, the paper derives the conditions under which continuum geometry emerges. The analysis shows that the HU lattice provides local metric coherence while the ghost lattice supplies global relational closure, and that the continuum limit appears precisely at the holographic saturation depth k=204. In addition, the ten‑node decomposition of the HU is shown to function as a minimal geometric renormalization‑group block whose self‑similar doubling structure explains why the discrete system admits a stable continuum fixed point. This establishes the Honeyverse as a consistent discrete‑to‑continuous cosmological model. v1
R. D. Howard (Wed,) studied this question.