Finding time series among the chaos: stochastics, deseasonalization, and texture-detection using neural nets

P. Werbos
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Abstract

Summary form only given, substantially as follows. Problems of portfolio management have included several fundamental time-series problems. Parts of these problems are involved with the inevitable noisiness of financial data, parts with interactions and mode-locking among measures, and parts with the basic probabilistic nature of predictive systems in a rich environment. Modern neural networks have been used, to limited effect, to resolve them. Innovative techniques should prove more helpful. Among the fundamental issues for comprehending time series data are: (1) adjusting models dynamically, as errors emerge and corrections are identified; (2) promoting model-wide adjustment; (3) avoiding the tendency of least-squares forecasts to decay with time; (4) locating the range of plausible outcomes; and (5) complex prediction/correction optimization strategies. Techniques pioneered in neural networks have addressed each of these issues. The most common algorithms employed have been backpropagation variants. Recent advances in backpropagation make possible substantial improvements in identifying seasonality, modality and structural stability. Advances in recurrent networks allow context-sensitive adjustment of sharing and "elastic fuzziness", and new forms of reinforcement learning which permit the detection of interaction among dimensions and dynamic adjustment to that interaction. Reconstruction of priors and "deconstruction" of observer effects are also consequences of elastic fuzzy networks and dual heuristic programming.
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在混沌中寻找时间序列:随机、非理性和使用神经网络的纹理检测
仅给出摘要形式,内容大致如下。投资组合管理的问题包括几个基本的时间序列问题。这些问题部分与金融数据不可避免的噪声有关,部分与度量之间的相互作用和模式锁定有关,部分与丰富环境中预测系统的基本概率性质有关。现代神经网络已经被用来解决这些问题,但效果有限。创新的技术应该会更有帮助。理解时间序列数据的基本问题包括:(1)随着误差的出现和修正的识别,动态调整模型;(2)促进全模型调整;(3)避免了最小二乘预测随时间衰减的趋势;(4)确定可能结果的范围;(5)复杂预测/校正优化策略。神经网络技术已经解决了这些问题。最常用的算法是反向传播变体。最近在反向传播方面取得的进展使在识别季节性、模态和结构稳定性方面取得重大进展成为可能。循环网络的进步允许共享和“弹性模糊”的上下文敏感调整,以及新形式的强化学习,允许检测维度之间的相互作用并对该相互作用进行动态调整。先验的重建和观察者效应的“解构”也是弹性模糊网络和对偶启发式规划的结果。
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