p-adic

A visualiser of the Bruhat-Tits tree over ℚp.

Number representation when the base is a free parameter — a machine-checked corpus on function-defined radix systems, from positional notation as algebra to the geometry and conservation laws of coupled radix networks.

Generate simple p-adic integer diagrams

Arithmetic system of 2-adic numbers in scheme language

Tuppence Programming Language

Ultrametric AI — Proof of Concept: Token-level explainable attention via p-adic valuation trees and Spencer-Brown's Laws of Form

An explicit marked profinite presentation of the absolute Galois group of Q₂: four generators, two relations, and a pro-2 wild-inertia condition, with interactive paper, two Lean 4 formalizations, and a finite-quotient verifier

Unity of Ultrametric Physics: A Self-Contained Development from First Principles

Two Ways of Measuring: A Framework for Distance, Memory, and Fault-Tolerant Computation

k-Nearest Neighbors Algorithm with p-adic Distance

QWAV

Pure C++20 reimplementation of NumPy 2.2 — 760+ routines, header-only, SIMD, lattice/padic/neuromorphic/HBM/tensor/memristor/photonics/quantum/accelerator

ZBW-P5 Capstone: Vanishing ZBW Signal

The Ultrametric Paradigm: How the Choice of Geometry Determines Everything

Measure-Theoretic Artifacts v2.0: The Adelic Completion Problem, Langlands Connection, and UV/IR Divergences

Tier 0 computational validation: Bruhat-Tits tree error simulation — QWAV interactive artifact A1

ODR Thesis: The Compton count as the only primitive — Bruhat-Tits tree as the coordinate system of physics. 5-RQ synthesis.

The Harmonic Paradigm: harmonic oscillator as universal IR attractor, RG as scale-space syntax, alpha as unifying distance-from-harmonicity parameter across 8-rung ladder.

Formal and empirical investigation of the Collatz conjecture. Combines topological, combinatorial, and analytic perspectives: extension on Z₂×Z₃, backward automaton with canonical horizon, and Lyapunov drift analysis showing uniqueness of the cycle.

An absolutely new mathematical framework for analyzing the Elliptic Curve Discrete Logarithm Problem (ECDLP)