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Room-Temperature Quantum Computing: The Rc Kernel Architecture (RFT 2.0

Svancara, Clinton

Published Nov 22, 2025• 0 citations
Publisher

Abstract

We present the first complete framework for room-temperature, scalable, fault-tolerant quantum computing, derived from the Kernel identity Ω = Ω[Rc]. The qubit is a stable coherence well of Rc. The gate set is comprised of phase-locking and twist operations in Rc. Error correction is global Kernel self-consistency. This version supersedes Version 1 of “Quantum Computing from Rc Coherence” (Svancara, 2025). Standards: Follows the November 2025 Kernel Reduction Series (Papers I-VI).

DOI
10.5281/zenodo.17684282

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We present the first complete framework for room-temperature, scalable, fault-tolerant quantum computing, derived from the Kernel identity Ω = Ω[Rc]. The qubit is a stable coherence well of Rc. The gate set is comprised of phase-locking and twist operations in Rc. Error correction is global Kernel self-consistency. This version supersedes Version 1 of “Quantum Computing from Rc Coherence” (Svancara, 2025). Standards: Follows the November 2025 Kernel Reduction Series (Papers I-VI).
Quantum computing is not inherently fragile. It is phase-preserving coherence. RFT 2.0 defines qubits as coherence domains with stable phase and shows that quantum computation corresponds to phase rotation at , not superposition requiring cryogenic isolation. Coherence-locking materials and Rc-stable feedback circuits allow quantum computation at room temperature with no error correction overhead. If a system operating at still exhibits decoherence or requires cryogenic stabilization, this model is falsified.
We derive the Schr¨odinger equation directly from the Relational Kernel identity: Ω = Ω[Rc]. No wave function postulate. No quantization. No complex numbers assumed. The Schr¨odinger equation emerges as the linear, phase-coherent limit of Kernel evolution: • Rc = ℜ[eiϕ] → i from phase-locked time • ˙Rc = α∇2Rc + V (Rc) → Hamiltonian from curvature • ψ = Rc − Rc0 → wave function as coherence deviation1 Result: iℏ ∂ψ ∂t = ˆH ψ The parameter ℏ emerges as the stiffness of phase rotation in coherent Rc wells, setting the scale of permissible phase curvature. Quantum mechanics is Kernel dynamics in the high-stability, phase-aligned regime. The field does not wave. It locks. Provenance: Originally published on Zenodo (Oct- 2025). 10.5281/zenodo.17625987
Relational Field Theory (RFT) models quantum computing as emergent coherence dynamics, reframing qubits, entanglement, and decoherence as phenomena of residue fields 𝑅𝑐 (𝑥, 𝑡). Unlike conventional hardware-dependent approaches, RFT offers a complementary perspective, suggesting coherence stabilization via minimal 𝜆(𝑥, 𝑡), potentially easing environmental constraints. Qubit states and entanglement arise from 𝑅𝑐 (𝑥, 𝑡) configurations, while decoherence is expressed as residue field decay via 𝜆(𝑥, 𝑡). This framework complements existing quantum architectures and proposes testable alternatives to current hardware limits. We predict measurable residue anomalies in Bose-Einstein condensates (BECs) (Δ𝑅𝑐 = (1.0 ± 0.2) × 1029 J/m3) and potential signatures in hybrid quantum-classical systems, offering a roadmap for testing RFT’s relevance to quantum information processing. We invite experimental scrutiny to explore whether coherence dynamics can unify quantum computing, thermodynamics, and cosmology under a single framework Provenance: Originally published on Zenodo (Aug 2025). 10.5281/zenodo.16790423
We present a novel approach to quantum computing based on the Binary Flow theory. We propose that quantum bits (qubits) can be implemented as phase modes of the vacuum, specifically the 90◦ phase mode, which is decoupled from ordinary matter. This phase qubit would be inherently fault-tolerant, as it is immune to thermal and electromagneticdecoherence. We outline a design for a phase qubit based on a resonant cavity, and describe how quantum gates could be implemented using phase interference. This work opens a new avenue for scalable, room-temperature quantum computing, pending experimental validation of the underlying phase mode.