Papers
Topics
Authors
Recent
Gemini 2.5 Flash
Gemini 2.5 Flash
126 tokens/sec
GPT-4o
28 tokens/sec
Gemini 2.5 Pro Pro
42 tokens/sec
o3 Pro
4 tokens/sec
GPT-4.1 Pro
38 tokens/sec
DeepSeek R1 via Azure Pro
28 tokens/sec
2000 character limit reached

Hyper-Connections (2409.19606v2)

Published 29 Sep 2024 in cs.LG, cs.CL, cs.CV, and cs.NE

Abstract: We present hyper-connections, a simple yet effective method that can serve as an alternative to residual connections. This approach specifically addresses common drawbacks observed in residual connection variants, such as the seesaw effect between gradient vanishing and representation collapse. Theoretically, hyper-connections allow the network to adjust the strength of connections between features at different depths and dynamically rearrange layers. We conduct experiments focusing on the pre-training of LLMs, including dense and sparse models, where hyper-connections show significant performance improvements over residual connections. Additional experiments conducted on vision tasks also demonstrate similar improvements. We anticipate that this method will be broadly applicable and beneficial across a wide range of AI problems.

Summary

  • The paper presents hyper-connections that dynamically adjust connection strengths to address gradient vanishing and representation collapse issues.
  • The methodology employs learnable depth and width connections with dynamic hyper-connections enabling input-dependent weight adjustments.
  • Empirical results demonstrate faster convergence and improved accuracy in large language and vision models, showcasing enhanced scalability and efficiency.

An Analysis of Hyper-Connections as an Alternative to Residual Connections

The paper introduces hyper-connections, a method that serves as an alternative to residual connections in neural networks. Residual connections are known for mitigating gradient vanishing issues, thus enabling the training of very deep networks and are instrumental in architectures like transformers and CNNs. Despite their usefulness, residual connections come with limitations, specifically a trade-off between gradient vanishing and representation collapse. Hyper-connections address this trade-off by allowing dynamic adjustment of connection strength between features at varying depths.

The Novelty and Mechanism

Hyper-connections are proposed to dynamically rearrange neural network layers and enable the autonomous learning of the optimal strength of connections. At its core, hyper-connections introduce learnable depth-connections and width-connections. The method is theoretically grounded in its ability to reconfigure the architecture through the dynamic and static matrices representation, allowing networks to change between sequential and parallel layers dynamically.

The implementation of hyper-connections involves the use of a matrix representation to define connection weights, enhancing flexibility and expressiveness in comparison to the traditional Pre-Norm and Post-Norm residual variants, which have predefined and non-trainable connection strengths. Furthermore, the introduction of dynamic hyper-connections (DHC) allows for input-dependent connection weight adjustments, which is particularly beneficial in large-scale models.

Empirical Findings

The empirical evaluation of hyper-connections was robust, focusing primarily on pre-training LLMs, such as dense and sparse Mixture-of-Experts (MoE) models, and extending to vision tasks. On LLMs, such as OLMoE and OLMo, hyper-connections demonstrated significant improvements. The models with DHC converged faster and achieved better accuracy scores, especially under demanding conditions such as high token counts. For example, OLMoE-1B-7B-DHCx4 showed a considerable reduction in training loss and performed better in benchmark challenges, indicating a shift towards more effective representations.

Experiments with vision tasks further corroborated these findings, where hyper-connections displayed efficiency gains, achieving comparable performance metrics while maintaining smaller model sizes. This suggests the versatility and generalizability of hyper-connections across various domains.

Implications and Future Directions

The advancements in learning optimal connection strength autonomously have profound implications for AI, particularly in efficiently scaling large models without proportional increases in computational overhead. The principle of learnable connections might catalyze future research in designing more adaptive architectures that can leverage similar concepts in unsupervised representation learning.

Future research could explore more complex forms of dynamic adjustments within hyper-connections, potentially extending to other forms of neural network configurations beyond transformers. Additionally, the ability of hyper-connections to manage depth and width actively suggests intriguing possibilities for applications in variable network deployment strategies based on task requirements or computational resource availability.

In conclusion, hyper-connections present a compelling alternative to residual connections, incrementally advancing the theoretical and practical utility of neural networks in complex AI tasks. By effectively balancing gradient stability and representation integrity, they pave the way toward more flexible, scalable, and efficient network architectures.

Youtube Logo Streamline Icon: https://streamlinehq.com