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Overview and Architectural Evolution Landscape
EvoClass-AI003 Lecture 4
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Overview and Architectural Evolution Landscape

We transition from the foundational success of AlexNet to the era of ultra-deep Convolutional Neural Networks (CNNs). This shift necessitated profound architectural innovations to handle extreme depth while maintaining training stability. We will analyze three seminal architectures—VGG, GoogLeNet (Inception), and ResNet—understanding how each solved different aspects of the scaling problem, laying the groundwork for rigorous model interpretability later in this lesson.

1. Structural Simplicity: VGG

VGG introduced the paradigm of maximizing depth using extremely uniform and small kernel sizes (exclusively 3x3 convolutional filters stacked). While computationally expensive, its structural uniformity proved that raw depth, achieved through minimal architectural variation, was a primary driver of performance gains, solidifying the importance of small receptive fields.

2. Computational Efficiency: GoogLeNet (Inception)

GoogLeNet countered VGG's high computational cost by prioritizing efficiency and multi-scale feature extraction. The core innovation is the Inception Module, which performs parallel convolutions (1x1, 3x3, 5x5) and pooling. Critically, it utilizes 1x1 convolutions as bottlenecks to dramatically reduce the parameter count and computational complexity before expensive operations.

Key Engineering Challenge
Question 1
Which architecture emphasized structural uniformity using mostly 3x3 filters to maximize depth?
AlexNet
VGG
GoogLeNet
ResNet
Question 2
The 1x1 convolution is primarily used in the Inception Module for what fundamental purpose?
Increasing feature map resolution
Non-linear activation
Dimensionality reduction (bottleneck)
Spatial attention
Critical Challenge: Vanishing Gradients
Engineering Solutions for Optimization
Explain how ResNet’s identity mapping fundamentally addresses the Vanishing Gradient problem beyond techniques like improved weight initialization or Batch Normalization.
Q1
Describe the mechanism by which the skip connection stabilizes gradient flow during backpropagation.
Solution:
The skip connection introduces an identity term ($+x$) into the output, creating an additive term in the derivative path ($\frac{\partial Loss}{\partial H} = \frac{\partial Loss}{\partial F} + 1$). This term ensures a direct path for the gradient signal to flow backwards, guaranteeing that the upstream weights receive a non-zero, usable gradient signal, regardless of how small the gradients through the residual function $F(x)$ become.