silicon swamp · south louisiana
our mission
turning south louisiana into the silicon swamp.
we work to help in the advancement, research, and development of biotechnological and natural language processing. as our planet sprints towards automation and capitalization, we strive to reduce our carbon footprint and make affordable healthcare available and accessible to every human on earth.
leading projects.
leading projects
iota.rs
a lane-partitioned tensor format and bounded-memory runtime substrate. by partitioning bf16 weights into significance-ordered lanes, iota enables O(1) precision surgery, zero-cost entropy sensing, and budgeted lane-aware loading — streaming a 29.5 gb model at 78 mb rss on raspberry pi 5.
the bourgeois triangle
a pascal-type triangular array with a unique spectral zero at ω=π. four intrinsic laws — the affine clock, alternating-sum selector, zero-point confinement, and zeta doorway — structure a theory connecting prime distribution to number theory via the dirichlet series −ζ′(s)/ζ(s).
us provisional 63/956,662
covers the iota container format, O(1) topcut, cache-optimized chunked parallel lane interleaving, lane-aware matmul, density-based codec strategy selection, and the oracle fingerprint.
us provisional 63/976,958
covers the grow training protocol — entropy-gated backpropagation combining the rouyea shave with bourgeois orbience sensing to achieve 37× gap closure at 16% parameter activation.
the founders.
the founders
blaize rouyea
@beerooyayarchitect of the rouyea shave — the complete pipeline from lane splitting through cached chunk interleave, lane discard, and adaptive breathing. investigates how to expose the significance structure already present in neural weight byte layouts that conventional tools treat as incompressible.
key contributions
corey bourgeois
@ceeboozwahcreator of bourgeois orbience — a phase-space sensing algorithm that reads entropy, geometry, and structural state directly from packed artifacts in O(1). works on persistent structural inference substrates and the mathematical foundations connecting prime distribution to spectral theory.
key contributions