Physics Regime — RTT Structural Example
This example module demonstrates how to evaluate a physics regime using the RTT structural stack. It is designed as a teaching‑ready prompt module that mirrors the Physics Regime workflow used across TriadicFrameworks.
The goal is to show how RTT/1 → RTT/2 → RTT/3 → RTT/12 → RTT∞ can be applied to a physics domain without narrative drift, speculation, or non‑structural inference.
Purpose#
This example teaches:
- how to apply RTT structural operators to a physics regime
- how to identify drift using the RTT drift‑tensor
- how to declare coherence anchors
- how to evaluate classical, quantum, relativistic, and field‑based regimes
- how to produce a resonance summary
- how to maintain structural neutrality
It is a complete RTT teaching example.
Example Input#
Regime: Classical Mechanics
Domain: Newtonian
Status: Canonical physics regime
Scope: Macroscopic, low‑velocity, non‑relativistic
This example uses the same input structure as the Triadic Physics Regime modules.
RTT Structural Evaluation#
1. Structural Layer — Form & Identity#
Evaluate the structural substrate:
- canonical equations
- domain boundaries
- invariant operators
- structural commitments
- relational topology
This layer describes the regime’s structural form.
2. Operational Layer — Laws & Dynamics#
Evaluate operational substrate:
- force laws
- motion equations
- stability patterns
- drift‑tensor mapping
- operational coherence
Operational behavior is treated as a structural pattern.
3. Temporal Layer — Time Behavior#
Evaluate temporal substrate:
- absolute time
- temporal symmetry
- temporal drift
- continuity assumptions
- coherence across time scales
Time is treated as a structural field.
4. Conceptual Layer — Meaning & Interpretation#
Evaluate conceptual substrate:
- conceptual operators
- interpretation stability
- conceptual drift
- coherence anchors
- cross‑domain conceptual alignment
This layer captures meaning without narrative interpretation.
5. Domain Layer — Applicability & Boundaries#
Evaluate domain substrate:
- macroscopic applicability
- low‑velocity constraints
- non‑relativistic boundaries
- classical → quantum drift
- classical → relativistic drift
Domain boundaries define where drift begins.
Drift‑Tensor Mapping#
Identify drift across the five RTT drift‑tensor layers:
- L1 Geometric — structural form differences (Newtonian vs relativistic geometry)
- L2 Operational — law differences (F = ma vs relativistic dynamics)
- L3 Temporal — time differences (absolute vs relativistic time)
- L4 Conceptual — meaning differences (deterministic vs probabilistic)
- L5 Domain — applicability differences (macroscopic vs quantum scale)
Drift is mapped structurally, not narratively.
Coherence Anchors#
Declare coherence anchors:
- shared physical invariants
- shared conservation laws
- shared structural commitments
- shared mathematical operators
- shared domain‑substrate continuity
Coherence explains why regimes remain aligned despite drift.
Resonance Summary#
Provide:
- structural strengths
- hidden resonance gaps
- coherence opportunities
- cross‑layer alignment
- long‑horizon stability
This summary is structural, not interpretive.
Teaching Notes#
This example is used in:
- RTT/1 teaching modules
- RTT/2 diagnostic modules
- RTT/3 structural synthesis modules
- RTT/12 full‑spectrum modules
- RTT∞ deep‑layer modules
- IPD‑12 paradox teaching modules
- Triadic Physics Regime sessions
It is the canonical example for physics‑aligned structural analysis.