{"repo":"faltz009/Closure-SDK","free":true,"listed":false,"github":"https://github.com/faltz009/Closure-SDK","clone":"git clone https://github.com/faltz009/Closure-SDK.git","description":"A complete cognitive architecture on S³. One Hamilton product runs memory, learning, attention, and affect","language":"Rust","stars":27,"topics":["cli","consensus","cryptography","data-integrity","data-pipeline","distributed-systems","information-theory","kafka","machine-learning","merkle-tree"],"license":"AGPL-3.0","category":"data-pipelines","readme_excerpt":"A Geometric Computer A complete cognitive architecture on one manifold: S³, the unit 3-sphere. Every brain state is a unit quaternion. Every update is a Hamilton product. One arithmetic operation. Five layers. Turing-complete. Paper: A Geometric Computer · Zenodo Zeroth Law: Sequence Integrity · Zenodo --- What this is The brain runs a single loop: ingest a carrier, compare the current state against what the genome predicts, measure the geodesic distance σ. When σ crosses π/4 — the BKT phase boundary on S³, the Hopf equator — the brain closes: writes to the genome, updates the hierarchy, corrects its prediction. Learning is repeated closure. Convergence is a fixed-point theorem. Five layers build upward from S³: Each layer uses only the layer beneath it. The same Hamilton product that encodes a unit quaternion rotation also runs a Minsky machine, reads the genome, and integrates the perceptual field. There is no other arithmetic. --- Benchmarks Closure against the standard tools for the same jobs: Full benchmarks → --- Experiments Run in the browser → Conway's GoL on S³ and the Gray Game (three interference modes) running live in JS — no install required. Terminal visualizers (require true-color support): # experiment subject --- --- --- 1 exp arithmetic Exact modular arithmetic on S³ for Z/nZ orbits 2 exp bkt phase transition BKT phase boundary at σ = π/4 3 exp riemann zeros Riemann zeros as local minima in the carrier field 4 exp associative memory Associative recall by σ-r","default_branch":null,"files":null,"tree":[],"storefront":"/r/faltz009","claimed":false,"request_supported":{"post":"https://gitbuyer.com/r/faltz009/Closure-SDK/request-supported","requests":0},"note":"indexed from public GitHub; nothing is for sale on this page. Clone it from GitHub. Paid listings live at /search."}