ExTernD: Expanded-Rank Ternary Decomposition Ternary LLM PTQ with Accuracy Approaching Any Quantization Level [P]
Our take
The recent Arxiv paper, "ExTernD: Expanded-Rank Ternary Decomposition Ternary LLM PTQ with Accuracy Approaching Any Quantization Level," presents a compelling and potentially significant advancement in the pursuit of efficient large language model deployment. The core innovation lies in sidestepping the limitations of fixed-size ternary quantization, a known bottleneck in achieving high accuracy with extremely low-bit representations. As explored in a recent discussion about staying current with AI/ML news [whats the best and complete way to keep up with ai/ml news?], the landscape is rapidly evolving, and solutions like ExTernD represent a critical step toward practical, resource-constrained LLM applications. The author's approach—decomposing the matrix into ternary matrices coupled with a diagonal scaling matrix—allows for an arbitrarily small accuracy loss, effectively decoupling accuracy from the inherent constraints of a rigid quantization scheme. This is a critical design choice, as it opens the door to fine-grained control over the trade-off between model size, performance, and computational cost.
The beauty of ExTernD, as the author highlights, is the minimal overhead in terms of VRAM usage. While it does require slightly more memory than existing quantization methods, the gain in accuracy is presented as more than justifying the increase. This is particularly relevant in light of ongoing efforts to deploy increasingly powerful models on edge devices. Consider the recent testing of the Qwen 35B MoE model on an S26 Ultra [Tried testing qwen 35b moe model on s26 ultra , without compromising on precision], where maintaining precision while pushing the boundaries of model size is a primary challenge. ExTernD’s potential to achieve near-uncompromised accuracy with a modest increase in memory footprint directly addresses this challenge. The ability to "abuse the ternary math," as the author puts it, suggests a deeper exploration of the mathematical properties of ternary representations that could unlock further performance optimizations. This contrasts nicely with the call for leveraging existing foundations in AI, as seen in "Using Classical ML to Empower AI Agents," suggesting a hybrid approach can yield substantial gains.
The implications of ExTernD extend beyond mere optimization; it fundamentally shifts the conversation around quantization. Previously, researchers have largely focused on clever tricks to minimize accuracy loss within the confines of fixed-size ternary representations. This work proposes a paradigm shift—abandoning the fixed-size constraint altogether. This opens up entirely new avenues for research, including exploring different decomposition strategies, adaptive rank allocation, and the development of specialized hardware accelerators designed to exploit the expanded-rank ternary structure. The ability to dynamically adjust the inner rank of the decomposition matrix provides a level of flexibility that was previously unattainable, allowing for a more nuanced and efficient allocation of resources based on the specific characteristics of the model and the target hardware. This is a move toward a more intelligent and adaptive approach to model quantization.
Looking ahead, the key question is whether ExTernD can be effectively scaled to even larger language models and more complex architectures. While the initial results are promising, further research is needed to fully understand the practical limitations and potential bottlenecks. The author's claim of minimal VRAM overhead needs rigorous validation across a wider range of models and hardware configurations. Moreover, the "abuse of ternary math" warrants closer examination—understanding precisely how this can be leveraged to maximize performance gains will be crucial for broader adoption. Ultimately, ExTernD represents a significant step forward in the quest for truly efficient and accessible AI, and its impact on the future of LLM deployment remains to be seen.
https://arxiv.org/pdf/2607.13511
the core idea is, we cannot have ternary PTQ with fixed matrix size, trying to do that is dead end. so i tried decomposing the matrix to 2 ternary matrices and inner diagonal scaling matrix. now that the inner rank can be arbitrarily large the accuracy can be arbiratily small. and its not that it has to be very large too i also showed that it does take only slightly more vram then current quantisation methods. the slight more vram is worth it if we abuse the ternary math.
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