QNFO Papers

Open research library

Papers you can read, cite and question

710 papers from the QNFO program, filed on nine shelves by the reader each one is written for: energy per answer, error correction, physics, numbers and p-adics, logic and formalism, AI and knowledge, autonomous systems, assessments, and cross-cutting essays. Every page renders its mathematics and can be questioned in place. How a living paper works.

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Error correction papers 4 papers

Error-correction researchers and quantum hardware teams. Codes, decoders and the cost of keeping a logical qubit alive: stabilizer, surface, LDPC, concatenated and ultrametric constructions, fault-tolerance thresholds, leakage, syndromes and circuit mapping onto real hardware.

Adelic. Adeles, restricted products and adelic constructions Tagged papers: 45.

  1. Error correction

    BARC Codes as Algebraically Restricted Coherent-State Constellations: Geometry, Separation Bounds, and a Worked Single-Mode Benchmark

    Bosonic algebraically-restricted constellation (BARC) codes encode quantum information in finite superpositions of coherent states whose constellation points are solution sets of multivariate complex polynomial systems, with the polynomial constraints chosen to reflect photon-gain and photon-loss…

  2. Error correction

    Adelic Quantum Error Correction: A Synthesis Across All Primes v1.0.0

    The $p$-adic quantum error correction program has developed three independent but connected strands: a mathematical theory of $p$-adic stabilizer codes (Phase A), an experimental protocol to test for ultrametric error structure (Phase B), and a hardware co-design proposal for tree-structured qubit…

  3. Error correctionv0.1.1

    Adelic Quantum Error Correction: Code Constructions Beyond the Stabilizer Formalism

    Adelic generalization of Heydeman holographic QEC. v0.1.1 adds professionally rendered PDF.

  4. Error correctionrev 14 Sep 2026v2.0.0

    Adelic Quantum Error Correction: Intrinsic Qubit Protection from Ostrowski

    We propose a quantum error-correcting code whose protection derives from Ostrowski's theorem. The code leverages the classification of non-trivial absolute values on Q to achieve intrinsic fault tolerance without active syndrome extraction.

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