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Crossprop: Learning Representations by Stochastic Meta-Gradient Descent in Neural Networks

机译:Crossprop:通过神经网络中的随机元梯度下降学习表示

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Representations are fundamental to artificial intelligence. The performance of a learning system depends on how the data is represented. Typically, these representations are hand-engineered using domain knowledge. Recently, the trend is to learn these representations through stochastic gradient descent in multi-layer neural networks, which is called backprop. Learning representations directly from the incoming data stream reduces human labour involved in designing a learning system. More importantly, this allows in scaling up a learning system to difficult tasks. In this paper, we introduce a new incremental learning algorithm called crossprop, that learns incoming weights of hidden units based on the meta-gradient descent approach. This meta-gradient descent approach was previously introduced by Sutton (1992) and Schraudolph (1999) for learning step-sizes. The final update equation introduces an additional memory parameter for each of these weights and generalizes the backprop update equation. From our empirical experiments, we show that crossprop learns and reuses its feature representation while tackling new and unseen tasks whereas backprop relearns a new feature representation.
机译:表示形式是人工智能的基础。学习系统的性能取决于数据的表示方式。通常,这些表示是使用领域知识手工设计的。近来,趋势是通过多层神经网络中的随机梯度下降来学习这些表示,这称为反向传播。直接从传入的数据流中学习表示形式,减少了设计学习系统所需的人力。更重要的是,这允许将学习系统扩展到困难的任务。在本文中,我们引入了一种称为crossprop的新的增量学习算法,该算法基于元梯度下降方法来学习隐藏单元的传入权重。这种亚梯度下降方法先前是由Sutton(1992)和Schraudolph(1999)引入的,用于学习步长。最终更新方程式为这些权重中的每一个引入了附加的存储参数,并概括了反向传播更新方程式。从我们的经验实验中可以看出,crossprop在处理新的和看不见的任务时学习并重用了其特征表示,而backprop重新学习了新的特征表示。

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