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3953630da28e5181cffca1278517e3cf-Supplemental.pdf
However, ifฯ is too high, most of the unlabeled data points would not be used for consistency regularization. Based on these insights, we setฯ as 0.95 in our experiments. We describe further details of the experimental setup. To train the ReMixMatch, we gradually increased the coefficient of the loss associated with the unlabeled data points, following [4]. We found that without this gradual increase, the validation loss of the ReMixMatch did not converge.
Supplementary Marterial: Demixed shared component analysis of neural population data from multiple brain areas
We generated sequences of neuronal populations in areas X (e.g. For each combination, we generated 20 trials, resulting in 300 trials in total. Neurons in areas X and Y were affected by the stimulus and decision, and communicated with each other as follows. Neurons in area X passed the stimulus-related information to the neurons in area Y via a random projection matrix after two time steps from the time when neurons in area X started to process stimulus-related computation. After area Y received the stimulus-related input from area X, neurons in area Y started to compute the decision.
SupplementaryMaterial MultiviewHumanBodyReconstructionfrom UncalibratedCameras
It comes with ground truth 3D pose and follow its standard split for training and testing. MannequinChallenge is captured by a moving hand-held camera while subjects stay still in daily life scenarios. We reconstruct 3D body shape and pose using multiview images from those datasets and report MPJPE-PAmetricinTable1. We test run time for a different number of views within a frame. The graph convolutional mesh decoder has 7 layers, each with 256 channels.
EC LipsE: EfficientCompositionalLipschitzConstant EstimationforDeepNeuralNetworks
The Lipschitz constant plays a crucial role in certifying the robustness of neural networks to input perturbations. Since calculating the exact Lipschitz constant is NP-hard, efforts have been made to obtain tight upper bounds on the Lipschitz constant. Typically, this involves solving a large matrix verification problem, the computational cost of which grows significantly for both deeper and wider networks.