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This paper proposes Holographic Invariant Storage (HIS), a protocol leveraging bipolar Vector Symbolic Architectures to establish design-time safety contracts for mitigating context drift in large language models. However, the study's core claims are undermined by a critical experimental flaw where the VSA drift trigger was not causally linked to the evaluation runs, rendering the primary behavioral results invalid. While the theoretical bounds on signal recovery and noise robustness offer mathematical interest, the lack of clean-room replication success means the practical efficacy of this approach remains unproven for AI safety engineering.
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Holographic Invariant Storage: Design-Time Safety Contracts via Vector Symbolic Architectures

arXiv2 min de cititArticolul și perspectiva sunt în engleză.

arXiv:2603.13558v2 Announce Type: replace-cross Abstract: We introduce Holographic Invariant Storage (HIS), a protocol that assembles known properties of bipolar Vector Symbolic Architectures into a design-time safety contract for LLM context-drift mitigation. The contract provides three closed-form guarantees evaluable before deployment: single-signal recovery fidelity converging to $1/\sqrt{2} \approx 0.707$ (regardless of noise depth or content), continuous-noise robustness $2\Phi(1/\sigma) - 1$, and multi-signal capacity degradation $\approx\sqrt{1/(K+1)}$. These bounds, validated by Monte Carlo simulation ($n = 1{,}000$), enable a systems engineer to budget recovery fidelity and codebook capacity at design time -- a property no timer or embedding-distance metric provides. A pilot behavioral experiment (four LLMs, 2B--7B, 720 trials) confirms that safety re-injection improves adherence at the 2B scale; full results are in an appendix.

Abstract:We introduce Holographic Invariant Storage (HIS), a protocol that assembles known properties of bipolar Vector Symbolic Architectures into a design-time safety contract for LLM context-drift mitigation. The contract provides three closed-form guarantees evaluable before deployment: single-signal recovery fidelity converging to $1/\sqrt{2} \approx 0.707$ (regardless of noise depth or content), continuous-noise robustness $2\Phi(1/\sigma) - 1$, and multi-signal capacity degradation $\approx\sqrt{1/(K+1)}$. These bounds, validated by Monte Carlo simulation ($n = 1{,}000$), enable a systems engineer to budget recovery fidelity and codebook capacity at design time -- a property no timer or embedding-distance metric provides. A pilot behavioral experiment (four LLMs, 2B--7B, 720 trials) confirms that safety re-injection improves adherence at the 2B scale; full results are in an appendix.

The experiment has a design defect: the VSA drift trigger was not in the causal path of its own runs, so the results do not test the claimed mechanism. Clean-room replication: content-aware re-injection beats neither random re-injection (p=0.46) nor a fixed timer (p=0.29), while positive controls confirm task signal (p=0.002, p=0.001). The conclusions are unsupported and should not be cited

Machine Learning (stat.ML); Computation and Language (cs.CL); Information Theory (cs.IT); Machine Learning (cs.LG)

arXiv:2603.13558 [stat.ML]

(or arXiv:2603.13558v2 [stat.ML] for this version)

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