SOLID STATE PRESS
← Back to catalog
Convolutional Neural Networks and Computer Vision cover
Coming soon
Coming soon to Amazon
This title is in our publishing queue.
Browse available titles
Artificial Intelligence

Convolutional Neural Networks and Computer Vision

A High School & College Primer on How AI Sees Images

Your professor just introduced convolutional neural networks, and the lecture slides are a wall of math you don't quite follow. Or maybe your AP Computer Science class touched on AI and now you want to actually understand how a neural network looks at a photo and names what's in it. Either way, you need a clear, fast explanation — not a 600-page textbook.

**TLDR: Convolutional Neural Networks and Computer Vision** covers exactly what you need: how images become grids of numbers, why ordinary neural networks fail on them, and how convolution filters solve that problem by detecting edges, shapes, and patterns layer by layer. You'll learn what stride and padding do, how pooling compresses information, and how backpropagation teaches filters to recognize cats, tumors, or stop signs. The guide walks through the landmark architectures — LeNet, AlexNet, VGG, ResNet — explaining the single idea each one contributed. It closes with object detection, segmentation, and a clear-eyed look at where vision transformers and foundation models are taking the field.

This is a focused primer for high school and early college students: no calculus prerequisites beyond basic derivatives, no assumed background in AI. If you've been searching for a deep learning computer vision study guide that actually makes sense on the first read, this is it. Each section leads with the key takeaway, works through concrete examples, and flags the misconceptions that trip students up most.

Pick it up, read it in an afternoon, and walk into your next class or exam oriented.

What you'll learn
  • Explain how images are represented as tensors of pixel values and why ordinary neural networks struggle with them
  • Describe what a convolutional filter does and how stride, padding, and pooling shape the output
  • Trace the flow of data through a CNN from input image to class probabilities
  • Understand how CNNs are trained using backpropagation, loss functions, and gradient descent
  • Recognize landmark architectures (LeNet, AlexNet, VGG, ResNet) and modern applications including detection and segmentation
What's inside
  1. 1. From Pixels to Predictions: Why Vision Is Hard
    Sets up the problem of computer vision by showing how images become numbers and why a plain fully-connected network fails on them.
  2. 2. The Convolution Operation
    Explains what a filter (kernel) is, how it slides over an image to produce a feature map, and the roles of stride and padding.
  3. 3. Building a CNN: Layers, Pooling, and Nonlinearity
    Walks through a full CNN architecture, including ReLU activations, pooling layers, and how a stack of convolutions builds a hierarchy of features.
  4. 4. How CNNs Learn: Loss, Backpropagation, and Training Tricks
    Covers how filters are actually learned through gradient descent on a labeled dataset, with practical concerns like overfitting and data augmentation.
  5. 5. Landmark Architectures: LeNet to ResNet
    Tours the architectures that shaped modern computer vision and explains the key idea each one contributed.
  6. 6. Beyond Classification: Detection, Segmentation, and What's Next
    Shows how CNNs extend to object detection and segmentation, and where vision transformers and foundation models are taking the field.
Published by Solid State Press
Convolutional Neural Networks and Computer Vision cover
TLDR STUDY GUIDES

Convolutional Neural Networks and Computer Vision

A High School & College Primer on How AI Sees Images
Solid State Press

Who This Book Is For

If you are a high school student wondering how image recognition AI works, a sophomore in an intro CS or data-science course, or someone preparing for a machine learning project or exam, this guide was written for you. It also works for parents and tutors who want a clear, honest explanation of what a convolutional neural network is before helping a student through coursework.

This is a deep learning and computer vision study guide built for students who need the real concepts without a PhD in math. It covers the convolution operation, neural network filters and pooling explained step by step, activation functions, backpropagation, and landmark architectures from LeNet to ResNet. Think of it as a convolutional neural network explained for beginners — but one that does not talk down to you. About 15 pages, zero filler.

Read it straight through once, then work every example as you hit it. Finish with the problem set at the end to make sure the ideas have stuck.

Contents

  1. 1 From Pixels to Predictions: Why Vision Is Hard
  2. 2 The Convolution Operation
  3. 3 Building a CNN: Layers, Pooling, and Nonlinearity
  4. 4 How CNNs Learn: Loss, Backpropagation, and Training Tricks
  5. 5 Landmark Architectures: LeNet to ResNet
  6. 6 Beyond Classification: Detection, Segmentation, and What's Next
Chapter 1

From Pixels to Predictions: Why Vision Is Hard

Every digital image is, at its core, a grid of numbers. A pixel (short for "picture element") is the smallest unit of an image, and each pixel stores a numerical value representing its color or brightness. A 256×256 grayscale photograph is just a 256-by-256 table of integers, each between 0 (black) and 255 (white). There is no magic, no inherent meaning — just numbers arranged in a grid.

Color images add a layer. Screens and cameras represent color using three separate channels: red, green, and blue. Each RGB channel is its own grid of pixel values, and the three channels stack together to form a three-dimensional block of numbers. A 256×256 color image is therefore a 256×256×3 array — 196,608 individual numbers. In the vocabulary of machine learning, this block is called a tensor: a multi-dimensional array of values. Height, width, and channels are its three dimensions.

Example. You have a color image that is 32 pixels tall and 32 pixels wide. How many numbers does it contain?

Solution. Each pixel has one value per channel, and there are 3 channels (R, G, B). Total values $= 32 \times 32 \times 3 = 3{,}072$ numbers.

Now the problem: a machine learning model needs to take that tensor of numbers as input and produce a prediction — "cat," "stop sign," "tumor," whatever the task demands. That sounds tractable. So why not just feed all 3,072 numbers into an ordinary neural network?

The Fully-Connected Approach — and Why It Breaks

A fully-connected network (also called a dense network) connects every input value to every neuron in the next layer. If the first layer has 500 neurons and the input is 3,072 values, that layer alone has $3{,}072 \times 500 = 1{,}536{,}000$ weights to learn, plus 500 biases. That is just one layer of a small network on a tiny 32×32 image.

Keep reading

You've read the first half of Chapter 1. The complete book covers 6 chapters in roughly fifteen pages — readable in one sitting.

Coming soon to Amazon