Reciprocal System Research Society

Topological Photonic Computing — A Framework Using RS2 Dimensional Algebra

DFT-9a: How RS and RS2 Projection Language Maps onto Dual-Frame Theory

Qualia Algebra + RS2 Integration

DFT-16c: The Newtonian Gravitational Potential as a Weak-Curvature Projection

DFT-29b: Numerical Reflection of BPG Curvature in the Hydrogen Spectrum

DFT-16b: Weak-Field Curvature and the Gravitational Redshift

DFT-13b: Worked Example: Proper-Time, Lorentz Factor, and the Energy–Momentum Relation

DFT-10b: Angular Momentum Quantization as a Property of S/T-Frame Geometry

DFT-10a: Quantization as Projection Geometry — Explicit Worked Examples

DFT-27a: Winding Sector Selection in dc SQUIDs: A Dual Description

DFT-30: Fine vs. Hyperfine as Intrinsic vs. Coupling Curvature

DFT-29a: Formal Derivation of BPG Necessity from Topology

DFT-29: The Lamb Shift as a Background Phase Correction

DFT-28: Winding Number Stability and Energy Splitting

DFT-27: SQUID Geometry as Global Phase Constraint and Flux Quantization

DFT-26: Josephson Junctions as Phase Interpolation Interfaces

DFT-25: Type-I and Type-II Superconductors as Distinct Projection Strategies

DFT-24: The Meissner Effect as Projection Exclusion of Incompatible Phase Structure

DFT-23: Superconductivity as Larson’s Current in a Fully Coherent Projection

DFT-22: The Casimir Effect as Projection-Constrained Phase Adjacency

DFT-21: Hyperfine Structure as Cross-Projection of Independent Rotational Planes

DFT-20: Fine Structure: A Dual-Frame Interpretation

DFT-19: The DFT Interpretation of Spin (Preliminary)

DFT-18: Emergence of Quantum-Like Behavior

DFT-17: Composite Systems, Interaction, and Multi-Particle Projection