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Mathematician William Rowan Hamilton famously abandoned 3D algebra in search of a consistent multiplication system, leading to the discovery of quaternions. But what if 3D numbers were never a dead end? In this video, we introduce Mokkabions, a new 3D number system that overcomes non-commutativity and non-associativity using a structured multiplication framework. What You'll Learn in This Video: ✅ Why traditional 3D multiplication fails ✅ The key issues of non-commutativity & non-associativity ✅ A new multiplication rule based on structured permutations ✅ Step-by-step derivation of Mokkabion multiplication ✅ How Mokkabions compare to complex numbers and quaternions By the end of this video, you'll understand how Mokkabions work and why they provide a fresh perspective on 3D algebra. In the next episode, we’ll push even further—can we extend Mokkabions to 5D? Introducing... Quintinions! 🔔 Subscribe for more groundbreaking mathematical discoveries! 📩 Have questions? Drop them in the comments below!