I am the Host. This is Piet · expert, lesson 1: Formal transitions. Read the teaching and the stills before the checks. The quizzes are open book and test the subject — Piet itself — not product rules or layout trivia.
Piet Expert · Lesson 1 · On the house
Formal transitions
Delta tables. Lesson 1 is free — on the house.
Lessons · Piet Expert · Lesson 1 of 10 · On the house
Formal transitions
Delta tables.

Expert assumes Introductory through Medium. We go deep — no beginner restarts.
Encode hue Δ and light Δ → opcode.
Table-driven interpreter.
Unit-test each opcode.
Fuzz random valid transitions.
Put Formal transitions in a sentence you could teach a friend: what changes, what stays the same, and what you expect from the still.
Change one dial at a time when you experiment, then re-run. Batch changes invent ghost bugs.
Predict the still on paper before you type. Prediction turns running into confirmation.
Name each token in the still aloud. Hesitation marks the exact gap.
When something fails, read the last error line first. Calm retries beat rewriting everything.
Open-book means the page is a tool. Pick the claim that matches what we traced.
Keep mistaken traces beside corrected ones. The diff is the real lesson.
Label the runtime or toolchain you are using. Boring mismatches still burn evenings.
table
; delta → opcode tableSit with that still. Trace it top to bottom. Name each piece. The exercise asks you to match its essence.
If something fails when you try it yourself, change one thing. Read the error. Return to the still. I will not rush you.
Quiz
Opcodes from?
Quiz
Prefer?
Quiz
Unit-test?
Quiz
Fuzz?
Quiz
Based on today's teaching, which claim is right?
Quiz
Based on today's teaching, which claim is right?
Check
Match the still for: Formal transitions.
That is the lesson. When every quiz and exercise on this page is green, mark it passed. Next lesson when you are ready.
Open-book: the answers are on this page. Pass every quiz and check (7) to mark the lesson done. This visit: 0/7.