The practical math everyone needs to build with AI confidently
AI has changed what developers need to understand.
You no longer need to train models from scratch to build AI-powered products, but you do need better intuition for the math that sits underneath the systems you’re using every day. Embeddings, search, ranking, retrieval, probabilities, confidence scores, evaluation metrics, and optimization all shape how AI behaves in real applications.
This workshop is designed to help developers build that intuition without turning the session into an academic math class.
Instead of abstract theory, Math for the AI-Native Developer focuses on the handful of mathematical concepts that matter most when building, using, and evaluating AI systems. You’ll learn how vectors and embeddings represent meaning, why retrieval is fundamentally about ranking, how probability affects model output, what evaluation metrics actually tell you, and how optimization shapes model behavior.
If you want to move from “using AI tools” to understanding AI systems well enough to make better engineering decisions, this workshop is for you.
By the end of the workshop, you’ll be able to:
- Explain why math matters again for modern software developers
- Understand embeddings and vectors in practical, product-focused terms
- Reason more clearly about similarity, distance, ranking, and retrieval
- Understand why probability affects AI outputs and why confidence is not the same as correctness
- Use basic evaluation concepts like precision, recall, and relevance more effectively
- Develop stronger intuition for how optimization influences model behavior
- Make better decisions when building AI features such as search, retrieval, recommendations, and assistant workflows
- Avoid common mistakes that happen when developers use AI systems without understanding the underlying math
You’ll leave with stronger intuition, better vocabulary, and more confidence when working with AI systems.
You should walk away with:
- A practical, developer-friendly introduction to the math behind modern AI systems
- Clear intuition for:
- vectors
- embeddings
- similarity
- ranking
- probability
- evaluation
- optimization
- Hands-on exercises tied to real AI development workflows
- A better understanding of how search, RAG, recommendations, and model outputs actually work
- A mental model for confidence, correctness, and uncertainty in AI systems
- Practical ways to reason about retrieval quality and output quality
- A framework for understanding why models behave strangely, and how to think about improving them
- A set of mathematical concepts you can immediately apply in AI product and engineering work
You’ll also receive:
✔ workflow templates and reusable systems
✔ practical implementation patterns
✔ full workshop recording
✔ certificate of completion
This workshop is ideal for:
This workshop is ideal for:
- Full-stack developers building AI-enabled products
- Developers working with search, RAG, recommendations, or LLM-powered features
- Engineers who use AI tools and APIs but want to understand what is happening underneath
- Technical leads who want stronger judgment when making AI product decisions
- Product-minded builders who want practical AI intuition without going deep into ML theory
No advanced math background is required. This workshop is designed to be approachable and practical.
Good to know
Highlights
- 2 hours 30 minutes
- Online
Refund Policy
Location
Online event
Agenda
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Why Math Matters Again for Developers
Why AI has made math relevant again Where math shows up in everyday developer workflows The difference between using AI tools and understanding AI systems What kinds of mathematical intuition actually help in practice
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Vectors, Embeddings, and Meaning
What vectors are in practical developer terms Why embeddings power modern search, RAG, recommendations, and clustering Similarity, distance, and nearest-neighbor intuition
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Ranking, Scoring, and Retrieval
Why AI systems often reduce to ranking Cosine similarity, dot product, and scoring intuition What “relevance” means mathematically | Hands-on: compare text embeddings and reason about similarity