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Neural Implementation of Hierarchical Bayesian Inference by Importance Sampling

机译:重要性抽样的多层贝叶斯推理的神经实现

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The goal of perception is to infer the hidden states in the hierarchical process by which sensory data are generated. Human behavior is consistent with the optimal statistical solution to this problem in many tasks, including cue combination and orientation detection. Understanding the neural mechanisms underlying this behavior is of particular importance, since probabilistic computations are notoriously challenging. Here we propose a simple mechanism for Bayesian inference which involves averaging over a few feature detection neurons which fire at a rate determined by their similarity to a sensory stimulus. This mechanism is based on a Monte Carlo method known as importance sampling, commonly used in computer science and statistics. Moreover, a simple extension to recursive importance sampling can be used to perform hierarchical Bayesian inference. We identify a scheme for implementing importance sampling with spiking neurons, and show that this scheme can account for human behavior in cue combination and the oblique effect.
机译:感知的目的是在生成感官数据的分层过程中推断隐藏状态。在许多任务中,包括提示组合和方向检测,人类行为与针对该问题的最佳统计解决方案是一致的。了解概率背后的神经机制尤为重要,因为众所周知,概率计算具有挑战性。在这里,我们提出了一种简单的贝叶斯推理机制,该机制涉及平均几个特征检测神经元,这些神经元以与感觉刺激相似性确定的速率发射。此机制基于称为重要性采样的蒙特卡洛方法,该方法通常在计算机科学和统计中使用。此外,对递归重要性采样的简单扩展可用于执行分层贝叶斯推理。我们确定了一个方案,以实现与尖刺神经元的重要性采样,并表明该方案可以说明线索组合和倾斜效果中的人类行为。

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