Tensors are the backbone of modern deep learning, serving as the fundamental data structure for representing and manipulating multi-dimensional data. In this section, we'll explore tensors in greater detail, unraveling their intricate properties and showcasing their versatility through examples. Understanding Tensors: At its core, a tensor is a mathematical object that generalizes scalars, vectors, and matrices to higher dimensions. While scalars are zero-dimensional (0D) tensors, vectors are one-dimensional (1D) tensors, matrices are two-dimensional (2D) tensors. Tensors extend this concept further, allowing us to represent and manipulate data in three or more dimensions. This abstraction makes tensors well-suited for capturing the complex relationships present in real-world data, such as images, audio signals, and text. Multiple Dimensions: One of the defining features of tensors is their ability to encapsulate information across multiple dimensions. Cons...
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