091 = Optimal Darts and Smelling Sharks
A Problem Squared
🎯 What is the optimal layout for a dart board?
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090 = Washing Machine Lies and Lincoln Penny Highs
A Problem Squared
🧺 Why is the cycle time on my washing machines always wrong?
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089 = Venomous Snakes and Doggy Legs
A Problem Squared
On this episode...
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088 = Tired Tires and Curvy Cubes
A Problem Squared
🚘 What happens when tires get tired?
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087 = Climbing Cliffses and Cloning Eclipses
A Problem Squared
🧗 Is it possible to climb every mountain?
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086 = Emoji Editions and Birthday Billions
A Problem Squared
🙏 Is this emoji praying hands or a high five?
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085 = Coin Collections and Pin Selections
A Problem Squared
🪙 How many coins would you need to sort through to collect all commemorative €2 coins in circulation?
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084 = Indicators and In Da Cake-ers
A Problem Squared
In this episode...
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083 = Sunbeams and Dog Dreams
A Problem Squared
🌒 What’s the best place to see the next solar eclipse?
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An Emergency Broadcast to Solve an Emergency Problem.
A Problem Squared
🔔🚨This is an emergency broadcast🚨🔔
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🎨 What's the best hypothetical paint set?
🧊 Can a single turning pattern return a Rubik's cube to where it started?
🛰 And some Any Orbital Business!
If you want to weigh in on the Reasonable / Unreasonable debate, and watch Bec in her element painting a wardrobe, follow this link: https://www.instagram.com/reel/CyJwjphMesl/?utm_source=ig_web_copy_link&igshid=MzRlODBiNWFlZA==
If you want to see more from the colour theorist, Peter Donahue, who consulted on Bec's problem, find him on instagram: https://www.instagram.com/art.pete.repeat/?hl=en
For Martin Bellander's incredible colour graph, follow this link: https://blog.martinbellander.com/post/115411125748/the-colors-of-paintings-blue-is-the-new-orange