“…The conventional approaches, such as geometric transformations, kernel filters (smoothing or enhancement), image mixing (interchanging slices), and random erasing (removing random slices), are suited only for image-related tasks [35], [40], [42]. For time-series data, augmentations such as jittering (random noise addition) [45], slicing (cropping) [46], magnitude warping (smooth element-wise magnitude change) [18], [38], permutation (rearranging slices) [45], [47], rotation (flipping for univariate; rotation for multivariate) [35], scaling (pattern-wise magnitude change) [47], random warping in the time dimension (time step deformation) [45], [47], and frequency warping (frequency deformation) [48] are adopted. The slicing-based augmentations responded positively with more extended time series, but pattern mixing methods are negatively correlated to the time series length.…”