AMOM: Adaptive Masking over Masking for Conditional Masked Language Model
This work addresses inference speed bottlenecks in NLP tasks like translation and summarization, offering a versatile and efficient solution that outperforms strong baselines, though it is incremental as it builds on existing CMLM frameworks.
The paper tackles the low inference efficiency of autoregressive methods in sequence-to-sequence generation by proposing an adaptive masking over masking strategy for conditional masked language models, achieving state-of-the-art performance on neural machine translation with at least 2.2× speedup and significant improvements across 15 datasets in three tasks.
Transformer-based autoregressive (AR) methods have achieved appealing performance for varied sequence-to-sequence generation tasks, e.g., neural machine translation, summarization, and code generation, but suffer from low inference efficiency. To speed up the inference stage, many non-autoregressive (NAR) strategies have been proposed in the past few years. Among them, the conditional masked language model (CMLM) is one of the most versatile frameworks, as it can support many different sequence generation scenarios and achieve very competitive performance on these tasks. In this paper, we further introduce a simple yet effective adaptive masking over masking strategy to enhance the refinement capability of the decoder and make the encoder optimization easier. Experiments on \textbf{3} different tasks (neural machine translation, summarization, and code generation) with \textbf{15} datasets in total confirm that our proposed simple method achieves significant performance improvement over the strong CMLM model. Surprisingly, our proposed model yields state-of-the-art performance on neural machine translation (\textbf{34.62} BLEU on WMT16 EN$\to$RO, \textbf{34.82} BLEU on WMT16 RO$\to$EN, and \textbf{34.84} BLEU on IWSLT De$\to$En) and even better performance than the \textbf{AR} Transformer on \textbf{7} benchmark datasets with at least \textbf{2.2$\times$} speedup. Our code is available at GitHub.