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Theory & Publications

Foundational papers, pillar domains, and branches of the VMS framework. Each document includes its published PDF, version metadata, and — where available — a live reader view with LaTeX source.

Front Matter

Introduction, overview, and prerequisite reading for the VMS framework.

narrative v1

A Note for Mathematicians Engaging with VMS

Practical guidance for mathematicians evaluating VMS as a scientific theory, including the public mathematical audit infrastructure (SymPy, Z3, CAS auditing) behind the derivation chain.

PDF
narrative v1

Warning to Physicists

Why reviewing VMS with conventional physics fluency alone is not enough — the discipline required to check whether VMS legitimately derives familiar results from earlier assumptions, rather than merely reaching them.

PDF
overview v1

Start Here — Overview and Map

The starting guide and roadmap for the VMS framework.

PDF LaTeX
overview v1

VMS Concept

Core concept document for the Void-Mass-Structure framework.

PDF LaTeX
overview v1

Minimal Statement Background

Background and minimal statement of the VMS framework.

PDF LaTeX
math-appendix Draft v1

VMS Closure Math Primer

Mathematical primer for VMS closure conditions.

PDF
framework v1

Treatise on Caustics

Treatise on caustics in the VMS geometric framework.

PDF LaTeX
framework v1

Treatise on Caustics — Loop Closure

Loop closure analysis within the caustics framework.

PDF LaTeX
narrative v1

The Simple Question

A foundational question exploring the nature of existence.

PDF LaTeX
framework v1

The Observer Lemma

The Observer Lemma within the VMS framework.

PDF LaTeX
narrative Draft v1

Observer Lemma Prologue

Prologue to the Observer Lemma — examining the physical conditions required for observer identity and persistence.

PDF LaTeX Reader
paper v1

Related Works

A historical record of the finite-body observer assumption in Special Relativity and Quantum Mechanics — from Einstein's borrowed rods and clocks through the axiomatic tradition, recurring paradoxes, and the caustic/catastrophe mathematics that later closed the gap.

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