A Möbius strip has only one edge and one side. It is created by taking a strip of paper, giving it a half-twist, and then joining the ends together. If you trace the edge with a pencil, you will return to your starting point after traversing the entire length of both the "top" and "bottom" sides, which are in fact a single surface. | 𝑶𝒑𝒆𝒏𝑴𝒂𝒕𝒉𝑪𝒊𝒓𝒄𝒍𝒆

This Simple Shape Has No Inside or Outside Meet the Möbius strip - a mathematical paradox that breaks the rules of geometry. You can make this at home with just paper and a twist! If you wanna join the world's most curious network, check out ‪@thecuriositybox All new subscribers receive a free box 👉🏻 curiositybox.com/vt.physics #MobiusStrip #Math #Science #Geometry #MindBlown #ScienceExperiment #InfiniteLoop | vt.physics

1.4K views · 49 reactions | Our next featured demonstration is for all the topology aficionados! This demonstration displays a Möbius Strip, defined as a continuous closed surface with only one side, morphing into the ring-shaped torus. Learn more about the animation, contributed by Oliver Seipel, here: https://wolfr.am/R2nHq2aH | Wolfram Research | Facebook

The Möbius strip is a fascinating surface with only one side and one edge, challenging our everyday understanding of geometry. You can create one by taking a strip of paper, giving it a half twist, and then joining the ends together. What makes it so intriguing is that if you start drawing a line along the surface, you’ll end up back where you started—but on the “other side” without ever crossing an edge. It’s a key example of a non-orientable surface, meaning it has no distinct “inside” or “out