The Mathematics Of Throwing A Curveball
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The ball always pots, no matter where you hit. 🤯 Why? --- An ellipse is really an awesome shape. The way it is constructed lends it some unique features like it's reflective property. And that's what makes the ball always pot on an elliptical pool table. --- Watch the full video on our Youtube Channel to dive into other interesting applications of this property of an ellipse. --- We strive to make math relevant and engaging for kids all over the world. Learn math the right way. Signup for a fre
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The ball always pots, no matter where you hit. 🤯 Why? --- An ellipse is really an awesome shape. The way it is constructed lends it some unique features like it's reflective property. And that's what makes the ball always pot on an elliptical pool table. --- Watch the full video on our Youtube Channel to dive into other interesting applications of this property of an ellipse. --- We strive to make math relevant and engaging for kids all over the world. Learn math the right way. Signup for a fre
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🔮 Mathematics can prove you can cut a ball into 5 pieces and rearrange them into 2 identical balls — no stretching, no gaps, no tricks. The Banach-Tarski Paradox is why mathematicians had to rewrite the rules of reality itself, because without careful definitions of
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🔮 Mathematics can prove you can cut a ball into 5 pieces and rearrange them into 2 identical balls — no stretching, no gaps, no tricks. The Banach-Tarski Paradox is why mathematicians had to rewrite the rules of reality itself, because without careful definitions of
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Peter Math on Instagram: "I used Parrot AI to edit this, link in bio👆 The Hairy Ball Theorem is a result in topology that states there is no continuous tangent vector field on the surface of an even-dimensional sphere that is nowhere zero. In other words, it is mathematically impossible to assign a direction at every point on the surface of a sphere without encountering at least one point where the direction vanishes. This concept has significant implications in areas such as fluid dynamics and
Peter Math on Instagram: "I used Parrot AI to edit this, link in bio👆 The Hairy Ball Theorem is a result in topology that states there is no continuous tangent vector field on the surface of an even-dimensional sphere that is nowhere zero. In other words, it is mathematically impossible to assign a direction at every point on the surface of a sphere without encountering at least one point where the direction vanishes. This concept has significant implications in areas such as fluid dynamics and
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