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 neural response


Limitations

Neural Information Processing Systems

While our study identifies clear separations between model hypothesis classes, our best models still have not reached the consistency ceiling of the neural and behavioral benchmarks we have compared against. All models were simultaneously trained across all eight scenarios of the Physion Dynamics Training Set, constituting around 16,000 total training scenarios (2,000 scenes per scenario) [Bear et al., 2021], with a Each C-SWM [Kipf et al., 2020] model was trained on For each stimulus, we compute the proportion of "hit" responses by The Correlation to A verage Human Response is the Pearson's correlation between the model probability-hit vector and the human proportion-hit vector, across stimuli per scenario. OCP Accuracy of humans and models is the average accuracy, across stimuli per scenario. To give the final values of the two quantities, we then compute the weighted mean and s.e.m. of the above per Note that these values are therefore different for each condition, but always the same across all models. All neural predictivities are reported on heldout conditions and their timepoints.


A Recurrent Neural Circuit Mechanism of T emporal-scaling Equivariant Representation

Neural Information Processing Systems

Time perception is fundamental in our daily life. An important feature of time perception is temporal scaling (TS): the ability to generate temporal sequences (e.g., movements) with different speeds. However, it is largely unknown about the mathematical principle underlying TS in the brain.









A Spectral Theory of Neural Prediction and Alignment

Neural Information Processing Systems

The representations of neural networks are often compared to those of biological systems by performing regression between the neural network responses and those measured from biological systems. Many different state-of-the-art deep neural networks yield similar neural predictions, but it remains unclear how to differentiate among models that perform equally well at predicting neural responses. To gain insight into this, we use a recent theoretical framework that relates the generalization error from regression to the spectral properties of the model and the target. We apply this theory to the case of regression between model activations and neural responses and decompose the neural prediction error in terms of the model eigenspectra, alignment of model eigenvectors and neural responses, and the training set size. Using this decomposition, we introduce geometrical measures to interpret the neural prediction error. We test a large number of deep neural networks that predict visual cortical activity and show that there are multiple types of geometries that result in low neural prediction error as measured via regression. The work demonstrates that carefully decomposing representational metrics can provide interpretability of how models are capturing neural activity and points the way towards improved models of neural activity.