Phase 3: LLM-based Generation · ~90 minutes · Python
Visual Autoregressive Modeling (VAR): Next-Scale Prediction
Diffusion models sample iteratively in time (denoising steps). VAR samples iteratively in scale — it predicts a 1x1 token, then 2x2, then 4x4, up to the final resolution, each scale conditioning on the previous. The 2024 paper showed VAR matches GPT-style scaling laws for image generation and beats DiT at the same compute budget. This lesson builds the core mechanism.
Hiring signal: Understanding of visual autoregressive modeling (var): next-scale prediction internals
What you will learn
- Implement visual autoregressive modeling (var): next-scale prediction from scratch
- Understand the math and intuition behind the algorithm
- Use production libraries for the same task
- Ship a reusable artifact
Introduction
Type: Build Languages: Python (with PyTorch) Prerequisites: Phase 7 Lesson 03 (Multi-Head Attention), Phase 8 Lesson 06 (DDPM) Time: ~90 minutes
The Problem
Autoregressive generation dominated language modeling because it scales predictably: more compute, more parameters, lower perplexity, better outputs. Image generation had two main AR attempts before 2024: PixelRNN/PixelCNN (pixel-by-pixel) and DALL-E 1 / Parti / MuseGAN (token-by-token on VQ-VAE codes).
Both suffered from a generation-order problem. Pixels and tokens are arranged in a 2D grid, but the AR model has to visit them in a 1D raster order. An early corner pixel has no idea what the image eventually becomes. Generation quality scaled worse than GPT-on-text and never reached diffusion-model quality at matched compute.
VAR fixes the generation-order problem by changing what is being generated. Instead of predicting image tokens one by one in space, VAR predicts a whole image at increasing resolutions. Step 1: predict a 1x1 token (the overall image "summary"). Step 2: predict a 2x2 grid of tokens (coarser features). Step 3: predict a 4x4 grid. Step K: predict the final (H/8)x(W/8) grid.
Each scale attends to all previous scales (causally in "scale order") and parallel within its own scale. The order problem disappears: the whole image at scale k is produced in one transformer pass.
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