Math Cafe
@Riazi_Cafe_en
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The goal of this account is to encourage mathematical thinking.
Joined December 2023
You have a 1×1000 strip of cells. Two players take turns marking a cell; Each player can only mark a cell if neither itself nor any of its neighbors are marked. If you can’t move, you lose. With perfect play, who wins?
On an 8×8 chessboard, a knight starts on any square. Two players alternate legal knight moves, never revisiting a square. A player with no legal move loses. For how many starting squares can the first player force a win?
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Michigan's "Robotics 311: How to Build Robots and Make Them Move" 📽️ Lecture Videos: https://t.co/DYy2x1Zrxs 📷 Github https://t.co/QyItB80jcR
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Math Without Numbers by Milo Beckman A fresh, modern attempt to explore mathematics as a way of thinking, rather than focusing on numbers or formulas. Great for readers interested in the philosophy and conceptual underpinnings of math. https://t.co/Km8Al0vW2B
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Illustrated notes:
@Riazi_Cafe_en I’m currently studying EE364A and writing illustrated notes for each lecture. Today I covered Lecture 3: Convex Functions — My illustrated notes: https://t.co/jfY9i9PM6Y Amazing course.
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On an 8×8 chessboard, a knight starts on any square. Two players alternate legal knight moves, never revisiting a square. A player with no legal move loses. For how many starting squares can the first player force a win?
There are 48 World Cup teams, 16 of them European, randomly placed into 12 groups of size 4. What is the probability that no group ends up with more than two European teams?
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Probability Theory and Computational Mathematics by Joel Tropp PDF: https://t.co/j4a9vSvcst
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There are 48 World Cup teams, 16 of them European, randomly placed into 12 groups of size 4. What is the probability that no group ends up with more than two European teams?
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ETH Zürich's "Mathematical Foundations for Finance" by Scheweizer and Farkas PDF: https://t.co/ol5GbP3qj6
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