Adapting deep networks to new concepts from few examples is extremely challenging, due to the high computational and data requirements of standard fine-tuning procedures. Most works on meta-learning and few-shot learning have thus focused on simple learning techniques for adaptation, such as nearest neighbors or gradient descent. Nonetheless, the machine learning literature contains a wealth of methods that learn non-deep models very efficiently. In this work we propose to use these fast convergent methods as the main adaptation mechanism for few-shot learning. The main idea is to teach a deep network to use standard machine learning tools, such as logistic regression, as part of its own internal model, enabling it to quickly adapt to novel tasks. This requires back-propagating errors through the solver steps. While normally the matrix operations involved would be costly, the small number of examples works to our advantage, by making use of the Woodbury identity. We propose both iterative and closed-form solvers, based on logistic regression and ridge regression components. Our methods achieve excellent performance on three few-shot learning benchmarks, showing competitive performance on Omniglot and surpassing all state-of-the-art alternatives on miniImageNet and CIFAR-100.

该论文提出了使用快速收敛方法作为少样本学习的主要适应机制，既可快速适应新数据，又能在三项基准测试上获得与或优于现有技术的性能，这是一种简单而新颖的方法。

可微闭式求解器的元学习