Project Rosetta is a systematic 117-phase investigation into the algebraic structure of compilation, decompilation, and semantic manipulation within a shared latent space. By aligning natural language (NL), Python AST, and compiled bytecode into a 64-dimensional contrastive embedding, I demonstrate that compilation is a linear operator (R²=0.965), decompilation achieves 100% semantic accuracy, and programs reside on a 5-dimensional manifold governed by gauge symmetries, conservation laws, and gravitational dynamics. Foundation (Phases 1–23) Compilation = Matrix Multiply: AST→Binary captured by a 64×64 matrix (R²=0.965), with 90% of energy in just 4 SVD dimensions. Generative Decompilation: A GRU decoder reconstructs Python source from latent vectors with 100% semantic accuracy. Semantic Code Surgery: SVD-axis interventions alter program semantics in 64% of cases — all outputs are valid Python. Neural CPU: Function embeddings predict execution results at R²=0.924 without running Python. The Physics of Software (Phases 24–86) 5D Manifold: Programs reside on a ~5-dimensional manifold (87% variance), invariant under Turing-complete extensions. Gauge Symmetry: Variable renaming is a perfect symmetry (cos=1.000); all 6 Noether charges are conserved. Non-Commutative Algebra: Function composition achieves 64% accuracy via bilinear operators (vs. 9% for addition). 14 Species: DBSCAN discovers 14 natural clusters with 0% noise. Malware Detection: 100% precision, seeing through variable-name obfuscation. Latent Calculator: Predicts f(x,y) from 5D embedding at R²=0.97. Season 2: Grand Unification (Phases 87–100) Spectral Gap: A phase transition at PC5–PC6 (ratio 2.93) confirms the 5D hypothesis at the eigenvalue level. Golden Ratio: φ=1.621 emerges naturally in the eigenvalue spectrum (deviation 0.003 from φ=1.618...). Classical Space: The AST-BC commutator is exactly zero — program space is classical, not quantum. Holographic Principle: Projecting onto the unit hypersphere preserves 108% of nearest-neighbor information. Season 2: Applied Physics (Phases 101–117) Holographic Decoder: Angles-only Neural CPU retains 99.9% accuracy (R²=0.9983). Cosmic Web: MST reveals hub-filament topology; x+y is the largest supernode (degree 12). 100% of space is dark matter. Gravity Equation: F ∝ d−3.40 (inverse-cube, not inverse-square). Wormhole Routing: Dijkstra on the Cosmic Web achieves 50% bug repair, breaking the 0% barrier from all previous methods. Arrow of Time: Code evolution is monotonic along PC2 (r=0.56) but fully reversible (100% simplification success). Space Curvature: Geodesics are 3.66× longer than Euclidean straight lines. The 12 Laws of Software Physics (Grand Rosetta Score: 8.4/10) The 5-Dimensional Theorem (87% variance) The Variable Symmetry Law (cos=1.000) Noether's Software Theorem (6/6 charges conserved) The Operator Algebra Law (64% non-commutative) The Taxonomy Theorem (14 species, 0% noise) The Independence Principle (r=0.034) The Compression Theorem (10.2× compression) The Continuity Theorem (meaningful interpolation) The Semantic Invariance Law (100% malware precision) The Rosetta Principle (three modalities, one 5D object) The Holographic Principle (99.9% angular accuracy) The Spectral Gap Law (PC5/PC6 ratio 2.93) What's New in V4 31 new phases (87–117): Grand Unification and Applied Physics 10→12 Laws: added Holographic Principle and Spectral Gap Law First successful bug repair: Cosmic Web Routing breaks the 0% barrier (50%) Gravity equation, space curvature, and time reversal discovered Periodic table refined: 9 algebraic element types Acknowledgments This research was conducted entirely independently, without institutional affiliation or corporate funding. The author currently faces financial constraints that make it increasingly difficult to maintain subscriptions to AI services essential for this line of research. To sustain and improve the quality of future work, the author is actively seeking community sponsorship. Details are available at https://github.com/sponsors/hafufu-stack.
Hiroto Funasaki (Thu,) studied this question.
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