Liquid Filled Klein Bottles / Filling a Klein Bottle with UV Liquid
How to fill the little Klein:
Klein Bottle Rubik’s Illusion:
Glowing Egg Experiment:
How to Solve a Rubik’s Cube:
Klein Bottle Products:
A look a two Klein Bottles I purchased online years ago that I have been meaning to fill with liquid (UV glow water).
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How to Solve Rubik’s Cube Easy Tutorial:
See our video “How to Fill a Klein Bottle The Easy Way”
Acme Handmade Glass Klein Bottle
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UV Reactive Dye
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I need a larger Klein Bottle for very cool science project.
One medium sized Klein Bottle and one super small, probably the smallest Klein Bottle in the world. Both Klein Bottles purchased on eBay years ago but no longer available. I have also seen some Klein Jars / Klein Bottles on sale on amazon but often unavailable, not sure why.
Also search online for ACME Klein Bottles at for many Klein products including apparently the worlds largest Klein Bottle.
Shopping for cool science Klein products for purchase online, look for Klein Mug, Klein Bottle Decanter, Klein Bottle Hat, Klein Bottle Opener, Klein Bottle Pedal and some others I won’t mention.
Some information about Klein Bottles, Mobius Strips, Mobius Loop, etc.
In 1882, Felix Klein imagined sewing two Möbius Loops together to create a single sided bottle with no boundary. Its inside is its outside. It contains itself.
Take a rectangle and join one pair of opposite sides -- you’ll now have a cylinder. Now join the other pair of sides with a half-twist. That last step isn’t possible in our universe, sad to say. A true Klein Bottle requires 4-dimensions because the surface has to pass through itself without a hole.
It’s closed and non-orientable, so a symbol on its surface can be slid around on it and reappear backwards at the same can’t do this trick on a sphere, doughnut, or pet ferret -- they’re orientable.
Klein Bottle Wikipedia:
In topology, a branch of mathematics, the Klein bottle /ˈklaɪn/ is an example of a non-orientable surface; it is a two-dimensional manifold against which a system for determining a normal vector cannot be consistently defined. Informally, it is a one-sided surface which, if traveled upon, could be followed back to the point of origin while flipping the traveler upside down. Other related non-orientable objects include the Möbius strip and the real projective plane. Whereas a Möbius strip is a surface with boundary, a Klein bottle has no boundary (for comparison, a sphere is an orientable surface with no boundary).
The Klein bottle was first described in 1882 by the German mathematician Felix Klein. It may have been originally named the Kleinsche Fläche (“Klein surface“) and then misinterpreted as Kleinsche Flasche (“Klein bottle“), which ultimately may have led to the adoption of this term in the German language as well
Wolfram MathWorld:
The Klein bottle is a closed nonorientable surface of Euler characteristic 0 (Dodson and Parker 1997, p. 125) that has no inside or outside, originally described by Felix Klein (Hilbert and Cohn-Vossen 1999, p. 308). It can be constructed by gluing both pairs of opposite edges of a rectangle together giving one pair a half-twist, but can be physically realized only in four dimensions, since it must pass through itself without the presence of a hole. Its topology is equivalent to a pair of cross-caps with coinciding boundaries (Francis and Weeks 1999). It can be represented by connecting the side of a square in the orientations illustrated in the right figure above
Water filled Klein Bottle, Filling a klein bottle with water.
#KleinBottle,
#MobiusStrip,
#KleinscheFlasche,
#Mobius,
#KleinscheFläche,
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