How Relational Phase Leads to Quantum Theory
Phase Differential Theory begins from a small set of primitive relational axioms. These axioms introduce phase as a fundamental relational property.
The mathematics developed in the PDT foundation papers then reconstructs continuous phase transport and, ultimately, the quantum wavefunction.
The arithmetic explored in this tutorial provides mathematical motivation, but it is not itself the derivation.
This tutorial uses measured time as a familiar way to visualise phase evolution. PDT0 itself begins with relational events, paths and phase transport, leaving the relationship to physical time for later reconstruction.
Conceptual starting point — zero is being used as the absence of a counted distinction, not as a physical vacuum theorem.
No Counted Distinction
Zero represents the absence of a counted distinction.
The field stays dark and undivided. A faint boundary appears, then a single 0 settles at its centre; almost nothing moves.
Zero is used here as the starting value of a counting description. It is a conceptual reading, not a statement about a physical vacuum.
Stage 1 of 21: No Counted Distinction. CONCEPTUAL INTERPRETATION. Zero represents the absence of a counted distinction. The field stays dark and undivided. A faint boundary appears, then a single 0 settles at its centre; almost nothing moves. Zero is used here as the starting value of a counting description. It is a conceptual reading, not a statement about a physical vacuum.