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LLM Architecture Basics: Understanding the Transformer

An explanation of the Transformer architecture, the foundational technology behind modern Large Language Models (LLMs), covering tokenization, embeddings, positional encoding, self-attention, multi-head attention, and feed-forward networks.

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Large Language Models (LLMs) like GPT-4 or Claude have revolutionized how we interact with machines. While these models often feel like "magic," their capabilities are rooted in a specific mathematical framework known as the Transformer architecture. Unlike previous generations of AI that processed text word-by-word in a linear sequence, Transformers allow for massive parallelism and a sophisticated understanding of context.

In this article, we will break down the fundamental components that allow these models to "read," "understand," and "predict" the next token in a sequence.

From Sequences to Tokens: The Input Layer

This diagram illustrates the process of tokenization, embedding, and positional encoding in natural language processing. Raw text is first split into tokens, then converted into high-dimensional vectors, and finally, positional encoding is added to these vectors to retain word order information.
This diagram illustrates the process of tokenization, embedding, and positional encoding in natural language processing. Raw text is first split into tokens, then converted into high-dimensional vectors, and finally, positional encoding is added to these vectors to retain word order information.
Before a model can perform complex math, it must convert human language into a format a computer can process. Computers do not understand words; they understand numbers. This process happens in two primary stages: Tokenization and Embedding.

Tokenization

Tokenization is the process of breaking a string of text into smaller units called "tokens." A token can be a whole word, a part of a word (sub-word), or even a single character. For example, the word "unhappiness" might be broken into ["un", "happi", "ness"]. This allows the model to handle rare words by looking at their constituent parts.

Embeddings and Positional Encoding

Once we have tokens, we convert them into Embeddings. An embedding is a high-dimensional vector (a long list of numbers) that represents the semantic meaning of a token. In this vector space, words with similar meanings (like "king" and "queen") are mathematically positioned closer to one another.

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