Exploring a novel framework that unites autoregressive and diffusion-based approaches with hyperschedules, hybrid noising, and an adaptive correction sampler for superior sequence generation.
Recent advances in sequence generation have largely focused on two dominant paradigms: the efficiency of autoregressive (AR) models (e.g., GPT [1]) and the robust, iterative refinement of diffusion-based models [2]. However, each approach has its limitations—AR models propagate errors without revision, while diffusion models, despite their error-correcting capabilities, suffer from slower inference. In this post, we present our unified framework that combines the strengths of both paradigms through innovative techniques such as hyperschedules, hybrid noising, and an Adaptive Correction Sampler (ACS). By incorporating additional insights from our full paper and the corresponding appendix, we aim to deliver a comprehensive guide that takes roughly 15 minutes to read.
Autoregressive models (e.g., GPT [1]) generate text one token at a time, offering low latency but with the inherent risk of cumulative errors. Diffusion models, in contrast, iteratively refine noisy inputs to correct errors—albeit at a higher computational cost [2]. Our work bridges these two strategies, allowing for dynamic correction mechanisms and improved overall generation efficiency. This unification not only mitigates the shortcomings of each paradigm but also opens up new avenues for practical applications.
Our approach introduces a continuum between traditional autoregressive decoding and iterative diffusion through:
Standard diffusion models apply a uniform noise level across tokens. In our approach, hyperschedules assign a unique schedule to each token position, enabling a balance between the rigid structure of AR generation and the adaptability of diffusion. Our experiments (see Figure 1) highlight various designs—including “Quenched AR,” “Flat,” “Block,” and “Slide Annealing”—each with its own trade-offs in performance and efficiency.
To harness the benefits of both masking and randomness, we introduce a hybrid noising process:
We explore two variants:
This combined strategy (illustrated in Figure 2) trains the model to progressively correct its own errors during sequence generation.
Traditional AR models do not allow revisiting earlier decisions. Our Adaptive Correction Sampler (ACS) breaks this limitation by iteratively refining token outputs. ACS leverages model confidence to adjust past predictions, ensuring minor mistakes do not cascade into major errors over the entire sequence. This iterative sampling is particularly valuable for generating longer and more coherent sequences.
We evaluated our unified models on benchmarks including WikiText, Lambada, Pubmed, and ArXiv. The key experimental findings are:
Method | WikiText | Lambada | Pubmed | Arxiv |
---|---|---|---|---|
Transformer (Sahoo et al.) | 25.8 | 51.3 | 49.0 | 41.7 |
SEDD (Lou et al.) | 36.0 | 48.9 | 45.4 | 40.0 |
MDLM (Sahoo et al.) | 33.2 | 48.3 | 43.1 | 37.9 |
BD3-LM (Arriola et al.) | 31.3 | 50.0 | 42.5 | 39.2 |
γ-Hybrid (Ours) | 30.0 | 45.4 | 46.6 | 40.6 |
ε-Hybrid (Ours) | 32.5 | 50.2 | 41.2 | 37.8 |
An integral part of our framework is optimizing computational efficiency through advanced attention mechanisms. Our attention design leverages:
This design supports two distinct inference modes:
Additionally, Figure 6 demonstrates the training attention mask that effectively partitions tokens, contributing to significant improvements in efficiency.
By unifying the autoregressive and diffusion paradigms through hyperschedules, hybrid noising, and our Adaptive Correction Sampler (ACS), we demonstrate significant improvements in both sequence fluency and computational efficiency. Our flexible approach supports diverse inference strategies—from masked token predictions to autoregressive generation—paving the way for novel applications and further research.
Future Research Directions:
For further details, please refer to our full paper on arXiv.
Stay tuned for more updates as we continue to push the boundaries of sequence generation!
Figure No. | Title | Description |
---|---|---|
1 | Hyperschedules | Shows various hyperschedule designs that customize noise levels per token. |
2 | Hybrid Noising | Depicts the hybrid noising process integrating token masking and random perturbations [3,4]. |
3 | Quality-Diversity Trade-offs | Compares perplexity and MAUVE scores to demonstrate improved quality-diversity trade-offs [3,4]. |
4 | Transformer (Aligned) | Visualizes the aligned attention mask configuration that leverages KV-caching [6]. |
5 | Transformer (Shifted) | Shows the shifted attention configuration suited for autoregressive generation [6]. |
6 | Training Attention Mask | Demonstrates token partitioning during training into settled, active, and worthless tokens [6]. |