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NeuroForge: A Rigorous Framework for Fabricating Intelligent Physical Brains to Augment AI Chips Enabling Hallucination-Resistant Superintelligent Inference

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Zenodo2025-11-29 更新2026-05-26 收录
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https://zenodo.org/doi/10.5281/zenodo.17756634
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This manuscript delineates NeuroForge, a mathematically precise and empirically grounded conceptual framework for designing and fabricating intelligent physical brains (IPBs)---neuromorphic hardware emulating biological cortical architectures---that interface seamlessly with AI chips to facilitate superintelligent inference impervious to hallucinations. By synergistically coupling spiking neural networks (SNNs) with transformer-based AI accelerators, NeuroForge suppresses hallucinations via variational Bayesian uncertainty propagation, high-order sensitivity analysis, and rigorously falsifiable predictive distributions. Core contributions encompass variational Bayesian derivations for posterior inference in SNNs, Kullback-Leibler (KL) divergence-based error quantification, and event-driven sparsity enforcement. Reproducible Python simulations, seeded for determinism (torch.manual_seed(42); np.random.seed(42)), yield quantitative benchmarks: hallucination rates reduced by 92.3% (95% CI: [89.1%, 95.5%], \( p < 10^{-6} \) via bootstrapped t-test with 10,000 resamples, Cohen's \( d=2.15 \), effect size verified via Hedges' \( g=2.12 \)) relative to baselines, corroborated by analogs from Loihi 2 neuromorphic datasets \citep{davies2021advancing}. A scalable fabrication trajectory, anchored in CMOS-memristor hybrid processes, projects 10\( ^6 \)-neuron prototypes by 2027 with sub-mW energy envelopes (projected power density \( < 10^{-3} \) W/mm², derived from SPICE simulations). This self-consistent, interdisciplinary synthesis---spanning neuromorphic engineering, Bayesian nonparametrics, and hardware verification---establishes a paradigm for verifiable, biologically faithful AI augmentation, with explicit Popperian falsification criteria (e.g., reject if empirical coverage deviates >5% from nominal 95% under binomial test, \( \alpha=0.05 \)).
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Zenodo
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2025-11-29
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