Shin Tamaki

A Generative Reconstruction of Geometric Frustration as a Non‑Coherent Stable Structure of Low Consistency

This paper reconstructs geometric frustration as a generative, non‑coherent stable structure. By linking FRLT pivots, groupoid morphisms, signed‑graph holonomy, and Minkowski causality, it shows that low‑order states arise from proliferating non‑closure that stabilizes as a unifi...

A Generative Reconstruction of Geometric Frustration as a Non‑Coherent Stable Structure of Low Consistency

This paper reconstructs geometric frustration as a generative, non‑coherent stable structure. By linking FRLT pivots, groupoid morphisms, signed‑graph holonomy, and Minkowski causality, it shows that low‑order states arise from proliferating non‑closure that stabilizes as a unifi...

A Generative Reconstruction of Geometric Frustration as a Non‑Coherent Stable Structure of Low Consistency

This paper reconstructs geometric frustration as a generative, non‑coherent stable structure. By linking FRLT pivots, groupoid morphisms, signed‑graph holonomy, and Minkowski causality, it shows that low‑order states arise from proliferating non‑closure that stabilizes as a unifi...

A Cubic Generative Model Unifying Logical, Quantum-Number, Magnetic, and Crystal Structures

This paper presents a unified cubic generative model linking logical transformations, quantum numbers, magnetic ordering, and crystal symmetries. Each domain shares three generative axes—negation, order, symmetry—forming an isomorphic Z2^3 structure. Embedding spdf orbitals, anti...

A Cubic Generative Model Unifying Logical, Quantum-Number, Magnetic, and Crystal Structures

This paper presents a unified cubic generative model linking logical transformations, quantum numbers, magnetic ordering, and crystal symmetries. Each domain shares three generative axes—negation, order, symmetry—forming an isomorphic Z2^3 structure. Embedding spdf orbitals, anti...

A Cubic Generative Model Unifying Logical, Quantum-Number, Magnetic, and Crystal Structures

This paper presents a unified cubic generative model linking logical transformations, quantum numbers, magnetic ordering, and crystal symmetries. Each domain shares three generative axes—negation, order, symmetry—forming an isomorphic Z2^3 structure. Embedding spdf orbitals, anti...

A Cubic Generative Model Unifying Logical, Quantum-Number, Magnetic, and Crystal Structures

This paper presents a unified cubic generative model linking logical transformations, quantum numbers, magnetic ordering, and crystal symmetries. Each domain shares three generative axes—negation, order, symmetry—forming an isomorphic Z2^3 structure. Embedding spdf orbitals, anti...