Human decision making behavior is observed with choice-response time data during psychological experiments. Drift-diffusion models of this data consist of a Wiener first-passage time (WFPT) distribution and are described by cognitive parameters: drift rate, boundary separation, and starting point. These estimated parameters are of interest to neuroscientists as they can be mapped to features of cognitive processes of decision making (such as speed, caution, and bias) and related to brain activity. The observed patterns of RT also reflect the variability of cognitive processes from trial to trial mediated by neural dynamics. We adapted a SincNet-based shallow neural network architecture to fit the Drift-Diffusion model using EEG signals on every experimental trial. The model consists of a SincNet layer, a depthwise spatial convolution layer, and two separate FC layers that predict drift rate and boundary for each trial in-parallel. The SincNet layer parametrized the kernels in order to directly learn the low and high cutoff frequencies of bandpass filters that are applied to the EEG data to predict drift and boundary parameters. During training, model parameters were updated by minimizing the negative log likelihood function of WFPT distribution given trial RT. We developed separate decision SincNet models for each participant performing a two-alternative forced-choice task. Our results showed that single-trial estimates of drift and boundary performed better at predicting RTs than the median estimates in both training and test data sets, suggesting that our model can successfully use EEG features to estimate meaningful single-trial Diffusion model parameters. Furthermore, the shallow SincNet architecture identified time windows of information processing related to evidence accumulation and caution and the EEG frequency bands that reflect these processes within each participant.
翻译:在心理实验期间,通过选择反应时间数据观察人类决策行为。这些数据的漂移模型包括一个基于SincNet的浅线性网络结构,以适应Drift-Develil 参数的分布,并以认知参数来描述:漂移率、边界分离和起点。这些估计参数对于神经科学家来说很有意义,因为它们可以按照认知决策过程的特点(例如速度、谨慎和偏向)和与大脑活动有关的绘图。观察到的RT模式还反映了从试验到试验的认知过程的变异性,这些模型还反映了由神经动力动态调节所决定的有意义的循环变异性。我们根据SincNet的浅线性神经性网络结构来调整一个基于SincNet的浅线性神经性频率,以适应每次实验试验试验中EEEEG的信号。模型包括一个SincNet层、一个深层次的空间变异层,以及两个不同的FC层次,用来预测每个实验过程的流动率。SincNet的最小化和高端过滤器的过滤器频率,用来预测流流变和边界参数。我们每个实验的模型的计算结果显示,我们内部的数值分析过程的数值分析过程的精确分析结果。我们进行最差的计算,每个实验的计算过程显示一个试验过程的数值,每个试验过程的数值分析过程显示一个试验过程的数值分析过程的数值分析过程。