This essay develops the epistemological and ontological consequences of the Monolit (𝔐) framework, whose mathematical foundation is established in companion work (referred to here as Paper 1 and Paper 2). The framework constructs a relational substrate — a hereditarily finite membership structure carried by the Moonshine module V^, with the Monster group M as the symmetry of its internal algebraic description — and a projection by which observers, themselves internal to the substrate, report a lower-dimensional world. The essay's order of argument is deliberately Kantian: it begins with the conditions of knowledge, and only then asks what may be said about being. We first establish that knowledge of the substrate is necessarily lossy, that the loss is measurable rather than mysterious, that it is symmetric across observers, and that the observer is internal. We then show what survives this filter: only the structural invariant — the form that is stable under perspectival distortion — is sayable without overreach, and shared symmetric blindness, not shared access, is what makes consensus possible. Finally, and only within these limits, we state the ontology the substrate would support: a determinate concrete-structure Platonism — indivisible at its base, simple in its generating principle, internally rich — now presented as what stands after the limit of knowledge, not as direct metaphysical pronouncement. Throughout, the essay separates what is mathematically established (theorem), what is an interpretive bridge, and what is left open; its central methodological commitment is that the conditions of knowledge set the boundary of what can be asserted without overclaiming.
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