Efficient inference for time-varying behavior during learning

Authors: Nicholas A. Roy, Ji Hyun Bak, Athena Akrami, Carlos Brody, Jonathan W. Pillow

NeurIPS 2018 | Conference PDF | Archive PDF | Plain Text | LLM Run Details

Reproducibility Variable Result LLM Response
Research Type Experimental To illustrate performance, we apply our method to psychophysical data from both rats and human subjects learning a delayed sensory discrimination task.
Researcher Affiliation Academia Nicholas A. Roy1 Ji Hyun Bak2 Athena Akrami1,3, Carlos D. Brody1,3,4 Jonathan W. Pillow1,5 1Princeton Neuroscience Institute, Princeton University 2Korea Institute for Advanced Study 3Howard Hughes Medical Institute 4Dept. of Molecular Biology, 5Dept. of Psychology, Princeton University current address at Sainsbury Wellcome Centre, UCL
Pseudocode Yes Algorithm 1 Optimizing hyperparameters with the decoupled Laplace approximation
Open Source Code Yes An implementation of all methods are available as the Python package Psy Track [6].
Open Datasets Yes We apply our method to psychophysical data from both rats and human subjects performing a 2AFC delayed response task, as reported in [17]. Reference [17]: Athena Akrami, Charles D Kopec, Mathew E Diamond, and Carlos D Brody. Posterior parietal cortex represents sensory history and mediates its effects on behaviour. Nature, 554(7692):368, 2018.
Dataset Splits Yes Predicted performance and bias are calculated using cross-validated weights (calculations and cross-validation procedure detailed in Secs.S3 & S4).
Hardware Specification No The paper mentions computation time 'in minutes on a desktop computer' and 'on a laptop', but does not provide specific hardware details such as exact GPU/CPU models, processor types, or memory amounts.
Software Dependencies No The paper mentions 'Sci Py' and 'Python package Psy Track' but does not provide specific version numbers for these software components or any other software dependencies, which is required for reproducibility.
Experiment Setup Yes We optimize hyperparameters governing how rapidly each weight evolves over time using the decoupled Laplace approximation, an efficient method for maximizing marginal likelihood in non-conjugate models. In practice, we also parametrize θ by fixing σk,t=0 = 16, an arbitrary large value that allows the likelihood to determine w0 rather than forcing the weights to initialize near some predetermined value.