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Tensor Algebra: A Small Concept That Has a Big Impact in AI 🧠 One thing I realized while learning deep learning is that tensors are everywhere. Whether you're working with TensorFlow, PyTorch, or building transformer models, almost everything revolves around tensor operations. Although we often think of tensors as multi-dimensional arrays in machine learning, they're the structures that allow neural networks to efficiently represent and process complex data. Here's a quick summary: - Scalar (Rank 0): A single value - Vector (Rank 1): A one-dimensional collection of values - Matrix (Rank 2): A two-dimensional arrangement of values - Tensor (Rank 3 or higher): A higher-dimensional representation used to model complex data A few places where tensors show up every day: - Images are represented as 3D tensors (Height × Width × Channels). - Mini-batches become 4D tensors during model training. - Transformer models process embeddings, attention scores, and hidden states as tensors throughout the network. - Operations like matrix multiplication, broadcasting, reshaping, tensor contraction, and automatic differentiation power modern deep learning. I created the infographic below as a simple