Title: Specialized Transformers: Faster, Smaller and more Accurate NLP Models. Abstract: Transformers have greatly advanced the state-of-the-art in Natural Language Processing (NLP) in recent years, but are especially demanding in terms of their computation and storage requirements. Transformers are first pre-trained on a large dataset, and subsequently fine-tuned for different downstream tasks. We observe that this design process leads to models that are not only over-parameterized for  downstream tasks, but also contain elements that adversely impact accuracy of the downstream tasks.
We propose a Specialization framework to create optimized transformer models for a given downstream task. Our framework systematically uses accuracy-driven pruning, i.e., it identifies and prunes parts of the pre-trained Transformer that hinder performance on the downstream task. We also replace the dense soft-attention in selected layers with sparse hard-attention to help the model focus on the relevant parts of the input. In effect, our framework leads to models that are  not only faster and smaller, but also more accurate. The large number of parameters contained in Transformers presents a challenge in the form of a large pruning design space. Further, the traditional iterative prune-retrain approach is not applicable to Transformers, since the fine-tuning data is often very small and re-training quickly leads to overfitting. To address these challenges, we propose a hierarchical, re-training-free pruning method with model- and task- specific  heuristics. Our experiments on GLUE and SQUAD show that Specialized models are consistently more accurate (by up to 4.5\%), while also being up to 2.5$\times$ faster and up to 3.2$\times$ smaller than the conventional fine-tuned models. In addition, we demonstrate that Specialization can be combined with previous efforts such as distillation or quantization to achieve further benefits.
For example, Specialized Q8BERT and DistilBERT models exceed the performance of BERT-Base, while being up to 3.7$\times$ faster and up to 12.1$\times$ smaller.    
