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Convolution: Kernel Sliding Across Image

A small kernel sweeps the image computing dot products. Spatial features emerge.

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Convolution: Kernel Sliding Across Image

Convolution: Kernel Sliding Across Image3x3 Sobel-x kernel, stride 1, no padding: 8x8 input becomes a 6x6 feature map that fires on vertical edgesInput 8 x 8Kernel 3 x 3Feature map 6 x 6-101-202-101Vertical edge lit upy[r,c] = sum_{i,j} W[i,j] x[r+i, c+j]stride 1 · no padding · no bias shownVariants:padding p keeps output size H+2p-K+1stride s downsamples to (H-K)/s + 1dilation d spaces taps by d cellsSame weights tile across every position: translation equivariance and O(K*K*C) params per filter.

A 5x5 kernel slides across an input image with stride 1. At each position the dot product fills a feature-map cell. Padding, stride, and dilation variants animated separately. Edge-detector and blur kernels shown as concrete examples.

Good for

  • Intro CNN tutorials and computer vision course material
  • Edge detection and classical filter walkthroughs
  • Architecture explainers for ResNet, VGG, EfficientNet

Source & accuracy

This convolution: kernel sliding across image is an editorial illustration built to represent the concept accurately. Where it shows figures, they are typical or representative values chosen to make the relationship clear, not a single underlying dataset. The diagram and its explainer are reviewed and maintained centrally, and updated over time as understanding improves.

How convolution extracts spatial features

Convolution is the core operation of CNNs. A small learnable kernel (typically 3x3 or 5x5) slides across the input image, computing a dot product at each position. This sum becomes one value in the output feature map. The kernel learns to detect patterns: edges, textures, and shapes. By using the same kernel everywhere, convolution exploits locality (nearby pixels are related) and translation invariance (the same edge is an edge whether it appears at top or bottom). Early layers learn low-level features like oriented edges; deeper layers combine them into higher-level structures like faces or cars.

Why convolution beats fully connected layers

Fully connected layers treat images as flat vectors, losing spatial structure and requiring orders of magnitude more parameters. Convolution respects the 2D topology of images, uses far fewer parameters, and generalizes better across images of different content. The spatial inductive bias is so powerful that even untrained random kernels extract useful features (shown in prior work). Modern convolution also pairs with pooling to downsample, reducing computation and providing translation tolerance. This combination of parameter efficiency, spatial reasoning, and clear interpretability made CNNs the standard for image understanding for decades.

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Reference

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