IndisputableMonolith.Governance.ConstitutionalFormsFromConfigDim
This module defines constitutional forms and their counts and certificates derived from configuration dimensions in the Recognition Science governance domain. Researchers modeling discrete structural forms from RS constants would cite these definitions when building certified governance objects. The module imports the time quantum τ₀ and organizes sibling definitions around it with no internal proofs.
claimThe principal objects are the type $ConstitutionalForm$, the counting map $constitutionalForm_count : ConfigDim → ℕ$, and the certification predicate $ConstitutionalFormsCert$ that validates forms obtained from configuration dimension.
background
The module sits in the governance domain and imports the fundamental RS time quantum τ₀ = 1 tick from Constants. It introduces definitions that construct constitutional forms from configuration dimension, extending the discrete RS setting that already contains the J-cost function, phi-ladder, and eight-tick octave. No additional notation or upstream lemmas beyond τ₀ are introduced inside the module itself.
proof idea
This is a definition module, no proofs.
why it matters in Recognition Science
The module supplies the concrete objects that parent governance theorems on constitutional structures rely upon. It fills the gap between raw configuration dimension and certified forms, supporting downstream applications that require discrete, countable constitutional objects in the Recognition Science framework.
scope and limits
- Does not prove any properties of the forms.
- Does not specify the explicit map from config dimension to form.
- Does not reference spatial dimension D = 3 or the J-uniqueness relation.
- Does not contain any theorem or hypothesis interface.