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A convolution is a sliding dot product
📅 Day 46. CNNs (Convolutional Neural Networks) revolutionised computer vision in 2012 and still dominate small-to-medium image tasks today. 🖼 The core operation — convolution. A 2D convolution slides a small kernel (typically 3x3 or 5x5) across an image. At each position, it computes a dot product between the kernel's weights and the corresponding image patch. The output is a new 2D map of activations. The kernel learns features — edges, corners, textures, then more abstract patterns in deeper layers (eyes, wheels, faces). Same kernel, applied everywhere — translation invariance built in. 🎯 Why CNNs beat MLPs on images: → Locality. Pixels near each other are related; the convolution exploits that. An MLP has to relearn this from scratch. → Translation invariance. A cat at the top-left of an image is still a cat at the bottom-right. Same kernel applied at every position handles it naturally. An MLP would need separate parameters for each position. → Parameter sharing. The same kernel weights are used across the entire image. A 3x3 kernel has 9 parameters (plus a bias). An MLP doing equivalent work would have millions. → Hierarchical features. Stack convolution layers; later layers see combinations of earlier features. Layer 1 learns edges; layer 2 learns corners and textures; layer 5 learns object parts; layer 10 learns objects. 🏗 The standard CNN architecture — alternating convolution + pooling layers, ending with one or two fully-connected layers for classification. Pooling (max or average) downsamples the feature maps, reducing computation and adding some translation invariance. 💡 Modern CNNs (ResNet, EfficientNet, ConvNeXt) refine this — skip connections, depthwise separable convolutions, channel attention. The core convolution operation is unchanged. 🚀 Convolutions for vision is still the right tool. Even in 2026 when Vision Transformers exist, ResNet wins on small datasets and inference cost.
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