Prior Networks are a recently developed class of models which yield interpretable measures of uncertainty and have been shown to outperform state-of-the-art ensemble approaches on a range of tasks. They can also be used to distill an ensemble of models via Ensemble Distribution Distillation (EnD$^2$), such that its accuracy, calibration and uncertainty estimates are retained within a single model. However, Prior Networks have so far been developed only for classification tasks. This work extends Prior Networks and EnD$^2$ to regression tasks by considering the Normal-Wishart distribution. The properties of Regression Prior Networks are demonstrated on synthetic data, selected UCI datasets and a monocular depth estimation task, where they yield performance competitive with ensemble approaches.
翻译:先前的网络是最近开发的一组模型,可提供可解释的不确定性计量标准,并已表明在一系列任务上超过了最先进的共同方法,还可以通过聚合分布蒸馏(EnD$2美元)来蒸馏各种模型,从而在单一模型中保留其准确性、校准性和不确定性估计值,然而,以往的网络迄今只为分类任务而开发,这项工作通过考虑正常-Wishart的分布,将先前的网络和EnD$2美元扩大到回归任务。回归前网络的特性通过合成数据、选定的UCI数据集和单眼深度估算任务加以展示,从而产生与共合方法相竞争的性能。