From Arithmetic to Logic: The Resilience of Logic and Lookup-Based Neural Networks Under Parameter Bit-Flips
Alan T. L. Bacellar, Sathvik Chemudupati, Shashank Nag, Allison Seigler, Priscila M. V. Lima, Felipe M. G. Fran\c{c}a, Lizy K. John

TL;DR
This paper investigates the robustness of logic and lookup-based neural networks against hardware-induced bit-flip errors, showing they outperform traditional models in fault tolerance and identifying structural resilience properties.
Contribution
It introduces a theoretical framework for neural resilience based on architecture structure and demonstrates the robustness of LUT-based models through empirical validation.
Findings
Lower precision and shallow depth improve fault tolerance.
LUT-based models remain stable under high corruption regimes.
A novel even-layer recovery effect is identified in logic architectures.
Abstract
The deployment of deep neural networks (DNNs) in safety-critical edge environments necessitates robustness against hardware-induced bit-flip errors. While empirical studies indicate that reducing numerical precision can improve fault tolerance, the theoretical basis of this phenomenon remains underexplored. In this work, we study resilience as a structural property of neural architectures rather than solely as a property of a dataset-specific trained solution. By deriving the expected squared error (MSE) under independent parameter bit flips across multiple numerical formats and layer primitives, we show that lower precision, higher sparsity, bounded activations, and shallow depth are consistently favored under this corruption model. We then argue that logic and lookup-based neural networks realize the joint limit of these design trends. Through ablation studies on the MLPerf Tiny…
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Taxonomy
TopicsRadiation Effects in Electronics · Low-power high-performance VLSI design · Numerical Methods and Algorithms
