Theoretical framework demonstrates a reconstruction of fundamental physics from two discrete axioms, highlighting an alternative structural foundation to continuum mechanics.
This document serves as the official navigational hub and structural map for the Quantum-Geometry Dynamics (QGD) and Minimally Physically Derivable Theories (MPDT) programme. Developed between 2010 and 2026, the complete framework consists of fitty-two papers and one foundational monograph that systematically reconstruct fundamental physics and the philosophy of mathematics from exactly two minimal axioms: the discreteness of space and the kinetic nature of matter. The Reader is not a substitute for the underlying papers, but the essential entry point for understanding their logical sequence and cross-disciplinary architecture. It addresses the historical missteps of continuum physics (such as the proliferation of free parameters and the misapplication of Gödel's theorems) and organizes the entire 52-document portfolio into five thematic tracks: Track I: The Foundations – The axiomatic method, the MPDT metatheory, and the Uniqueness Theorem. Track II: Space, Matter, and Physical Law – The derivations of spatial dimensionality, the scale hierarchy, thermodynamic irreversibility, and corpuscular optics. Track III: Quantum Mechanics Reconsidered – Absolute realism, the Bell correlations, and the two-pronged impossibility proof for quantum computational speedup. Track IV: Cosmology and Empirical Contact – The isotropic initial state, the dissolution of ΛCDM anomalies, the Gravitational SETI channel, the accumulation mechanism behind neutrino detection, and the four-pathway empirical grounding programme. Track V: Mathematics, Logic, and the Limits of Formalism – Physically Derivable Set Theory (PDST), the Constructibility Criterion, and physical constructivism. For every paper in the portfolio, this guide provides a clear summary of what is established, the key terms introduced, what specific sections to focus on, and the required prerequisite reading.
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Daniel Burnstein (2026) studied this question.
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