G1.2 — Eternal
[b7x4z62a-v70c-7x65-wzz8-1y5b4x2a6c70] | P1 | Axiom | Eternal
Mathematical truth is eternal; it is independent of the arrow of time.
Ring 2 — Canonical Grounding
Ring 3 — Framework Connections
1. Formal Statement
Logical and mathematical truths do not “expire.” They were true before the Big Bang and will be true after the heat death of the universe. Time is an emergent property of the Logos Field, but the Logos itself is pre-temporal.
2. Type Classification
🔴 Constraint — It forbids the existence of “temporary truths” that change their logical value over time.
3. Justification
If math were not eternal, we could not write laws of physics that apply to the early universe. The stability of the laws of nature across 13.8 billion years is the physical proof of this axiom.
4. Connection to Theology
The eternality of math points to the timelessness of God. “Before the mountains were born… from everlasting to everlasting you are God” (Psalm 90:2).
5. The Logic Chain
- Temporal Independence (G0.2)
- Eternal (G1.2) (this axiom)
- Truth that is eternal requires a source that is eternal.
- Source Eternal (G3.2)
Canonical Hub: CANONICAL_INDEX