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This video shows how to make a simple mobius strip with step by step instructions

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Technically, any mathematical knot with an odd amout of twists/bends is considered a model of a mobius strip!

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The trefoil knot, or the overhand knot, is an example of a model of a mobius strip

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Did you know the design for recycling is a mobius strip? when a paper model is pressed down flat, three "bends" are created, looking exactly like the recycling symbol!

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Mobius strips are not tangile, only an idea. Mobius strips made out of paper are only models, not the real thing, made to represent this concept. Using the model and a strip of paper twice as long, a mobius strip can actually be represented.

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The Mobius strip is used for conveyor belts to prolong the life. The mobius strip structure the conveyor belt has lets it wear out evenly!

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The symbol for infinity, the lemniscate (meaning "ribbon"), is similar to the mobius strip!

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The mobius strip is considered non-orientable since it only has one side. This means you can't paint it two colors without the colors meeting. Since there is only one side, only one color can be used.

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Mobius strips were named after German Mathematician August F. Mobius in the 20th century. Even though it was named after Mr. Mobius, another German Mathematician, Johann Benedict Listing, independently discovered it at almost the same time.

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Felix Klein took the 2-D mobius strip and made it into an object with no boundaries, similar to the sphere, and it is now called a Klein bottle.

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The creator of this video, Vi Hart, explains how Mobius strips work, while adding a story along with it

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Mobius strips are defined as: a surface with one continuous side formed by joining the ends of a long, rectangular strip after giving one end a half twist, resulting in a 180 degree twist.