In SS 2022  I taught  Introduction to Algebraic Geometry at ETH.

My main source were the notes by G. Ellingsrud and J.C. Ottem 
which contain pictures, intuition and comments in Norwegian!

• Chapter 0 - Introduction
• Chapter 1 - Algebraic sets
• Chapter 2 - Zariski topology
• Chapter 3 - Sheaves and varieties
• Chapter 4 - Projective varieties
• Chapter 5 - Dimension revisited
• Chapter 6 - Smoothness and singularities
• Chapter 7 - Birationality
• Chapter 8 - Curves
• Chapter 9 - Properties of morphisms
• Chapter 10 - Bezout theorem (notes by John Ottem)
• Chapter 11 - Prime spectrum
• Chapter 12 - Schemes
• Chapter 13 - Weil conjectures

• electronic Algebraic K-theory Seminar
• Motives and What Not
• Beilinson fiber sequence
• Integral homotopy theory
• Norms in motivic homotopy theory

Send me your favourite ones!

• W. Thurston "On proof and progress in mathematics"
• W. Thurston "What's a mathematician to do?"
• J. Littlewood "The mathematician's art of work"
• W. Gowers "The two cultures of mathematics"
• P. Lockhart "A mathematician's lament"
• T. Tao "Does one have to be a genius to do math?"
• T. Tao "On time management"
• T. Tao "Enjoy your work"