How to Place a New Phenomenon on the Transport Map

A diagnostic guide for classifying any physical observation without invoking forces

This page explains how to classify any physical phenomenon using the Transport Theory of Everything.

The goal is not to explain *what* happens, but to determine *where it belongs* on the map.

Step 1 — Identify the Primitive

Ask: What is being transported?

Every phenomenon reduces to motion and/or phase carried between frames.

Step 2 — Ask About Closure

Ask: Do transport loops close?
$$ \oint (\text{transport}) = 0 \;? $$

Step 3 — Determine the Regime

Closed Transport
Few frames, fixed center, repeatable motion
Non-Closure
Nested or moving frames
Saturated Non-Closure
Closure fails at all scales

Step 4 — Check Phase Accounting

Ask: Does phase survive transport?

Step 5 — Reject Force Language

Replace statements of the form:

“X causes Y”

with:

“Transport of X through evolving frames produces Y.”

Step 6 — Cross-Check via Dual Paths

Any valid placement must agree via:

If the two disagree, the model is incomplete.

Worked Mini-Example

Phenomenon: Gravitational lensing

→ Place under non-closure → frame refraction

Falsifiability Criterion

The framework fails if a phenomenon:

Final Rule

$$ \text{Identify transport} \rightarrow \text{test closure} \rightarrow \text{classify} $$

Everything else is vocabulary.

For Physicists

Read this framework as a change of primitives, not a denial of data. Replace forces and curvature with transport of frames and phase: dynamics arise from gradients in frame velocity and from phase accumulation under transport. Closed transport loops recover integrable systems (two-body motion, simple optics); non-closure produces secular drift and chaos (three-body, quantum chaos); saturated non-closure yields statistical laws (thermodynamics, turbulence). Light is unconstrained transport; mass is constrained motion (E = mc); what you call force is the bookkeeping of frame acceleration (F = ma). Predictions must agree via dual accounts—geometric transport and phase accounting—or the placement is wrong.