Corpus definition canonical 2026-05-27T20:53:50+00:00
Corpus v3 · Definition cid001440DEF0210canonicalv1

E₃ Layer (Metaphysics)

E₃ = (self-modeling codes that model their own observation, self-model consistency, interpretation/meaning assignment, self-awareness capacity). Domain: Book VII. Metaphysics as self-modeling enrichment.

Payload

E₃ Layer (Metaphysics)

E₃ = (self-modeling codes that model their own observation, self-model consistency, interpretation/meaning assignment, self-awareness capacity). Domain: Book VII. Metaphysics as self-modeling enrichment.

E₃ Layer (Metaphysics)

Summary

E₃ = (self-modeling codes that model their own observation, self-model consistency, interpretation/meaning assignment, self-awareness capacity). Domain: Book VII. Metaphysics as self-modeling enrichment.

Statement

%
\label{def:e3-layer}
\begin{equation}\label{eq:ch05-e3}
    \Elayer{3} \;=\;
    \bigl(\,
        \text{observers},\;
        \text{self-model consistency},\;
        \text{interpretation},\;
        \text{self-awareness capacity}
    \,\bigr).
\end{equation}
\begin{enumerate}
    \item \textbf{Carrier} $=$ observers:
          self-referential codes ($\Elayer{2}$-admissible)
          that model their own observation.
          The object contains a model of the decoding process,
          including a representation of itself as the decoding agent.
          Error-correction capacity from $\Elayer{2}$
          provides the robustness needed for self-modelling.

    \item \textbf{Predicate} $=$ self-model consistency.
          The model's predictions about the observer's behaviour
          agree with actual behaviour
          (within $\Elayer{2}$-inherited tolerance).
          Categorical abstraction of rational agency.

    \item \textbf{Decoder} $=$ interpretation:
          from structure to meaning.
          The $\Elayer{3}$-decoder reads
          not just the code but the \emph{meaning} of the code.

    \item \textbf{Invariant} $=$ self-awareness capacity.
          The terminal invariant: there is no $\Elayer{4}$.
          The Canonical Ladder Theorem guarantees saturation.
\end{enumerate}

Proof / Justification

This item is definitional. No manuscript proof is required.

Source Context

  • Registry source: book-03.jsonl line 14
  • Manuscript source: 2nd-edition/book-iii-categorical-spectrum/02_mainmatter/part01/ch05-the-layer-template.tex lines 389-425

Lean / Formalization Notes

  • Formalization: formalized
  • Module: TauLib.BookIII.Enrichment.LayerTemplate
  • Name: e3_layer

Dependencies

  • Canonical: III.D05, III.D08

Generated by later projection phases.

Generated by later projection phases.

Revision Notes

  • 2026-04-24: Initial pilot migration.

Identifiers

  • Corpus ID cid001440
  • Primary alias DEF0210
  • Type Definition
  • Status canonical
  • Visibility public
  • Version v1

Aliases & legacy IDs

III.D09e-layer-metaphysicsdef:e3-layer

Release lines

corpus_v3_workingcorpus_v2

Relations

Formalized by (1)

Appears in (1)

Downstream uses (computed) (2)

Items in the corpus that reference this one via load-bearing relations. Computed from the full corpus-v3 graph at build time.

Sources

  • Monograph cid000024Book III, Part 1, Chapter 5 (Part I)

Version & History

  • v1 · 2026-05-10 imported from v2 registry
  • v1 · 2026-05-10 wired formalized by in wave 5

Status disclaimer

A Corpus Item page reports the program's current internal record for this item. It does not imply external verification, scientific consensus, or final proof unless explicitly stated. Read it together with its dependencies, formalization status, and the program's overall stance.

Save or share this page for inspection

Download a portable dossier, copy a reviewer note, or send this page to someone who can inspect it.

Email to expert