Examples of 'möbius strip' in a sentence
Meaning of "möbius strip"
möbius strip - A twisted loop that has only one side and one edge, often used in mathematics and art for its intriguing properties
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- A one-sided surface formed by identifying two opposite edges of a square in opposite senses; a narrow strip given a half twist and joined at the ends, forming a three-dimensional embedding of said surface.
- A one-sided surface formed by identifying two opposite edges of a square in opposite senses;
- a narrow strip given a half twist and joined at the ends, forming a three-dimensional embedding of said surface.
How to use "möbius strip" in a sentence
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möbius strip
The möbius strip that you could receive.
The docs call it a Möbius strip.
The Möbius strip models this second condition.
Now there is a wonderful little Möbius strip of logic.
The Möbius strip has several curious properties.
Hence the given realization of a Möbius strip is not developable.
The Möbius strip has the mathematical property of being unorientable.
Animation of the orientable double cover of the Möbius strip.
A Möbius strip made with a piece of paper and tape.
We really do live on a Möbius strip.
The Möbius strip is a nontrivial bundle over the circle.
Think of it as war on a Möbius strip.
A Möbius strip is a ribbon of material that has only one side.
There have been several technical applications for the Möbius strip.
The Möbius strip in the shape of a trefoil knot is another symbol of immortality.
See also
The surface generated on one complete revolution is the Möbius strip.
The Möbius strip has only one side and only one edge.
The architects were inspired by the twisted form of a symbolic Möbius strip.
Bloods on the Möbius strip.
Torus Möbius strip Mathematics and art.
They figure out that on the strip they found is an unfolded Möbius strip.
It is a Möbius strip.
To prove this start from the triangular representation of the Möbius strip and curb it.
The Möbius strip.
The Euler characteristic of the Möbius strip is zero.
The Möbius strip has the mathematical property of being non-orientable.
The support is a Möbius strip.
In a Möbius strip or Klein bottle, inside is outside and outside is inside.
He called it a Möbius strip.
In fact, the Möbius strip is the epitome of the topological phenomenon of nonorientability.
Perhaps the simplest example of a nontrivial bundle E is the Möbius strip.
For this reason, the Möbius strip is not orientable.
A ray-traced parametric plot of a Möbius strip.
Cutting a Möbius strip at its center does not disconnect it ; its genus is equal to 1.
Then, a strip located between to tropics is a Möbius strip.
From the Möbius strip to the electric telegraph, great minds sometimes do think alike.
A distinctive brand symbol, inspired from the Möbius strip is added.
The Möbius Strip is the most appropriate conceptual-spatial representation for the study of Bausch 's works.
If one then also identified, then one obtains the Möbius strip.
Artist Jim Woodring made a comic strip on a Möbius strip -- a flat surface with only one side.
In fact, it is possible to cut the Klein bottle into a single Möbius strip.
A Möbius strip is a 3-Dimensional structure which has one side.
However, the underlying topological spaces within the Möbius strip are homeomorphic in each case.
In graph theory, the Möbius ladder is a cubic graph closely related to the Möbius strip.
Other related non-orientable objects include the Möbius strip and the real projective plane.
While the Möbius strip can be embedded in three-dimensional Euclidean space R3, the Klein bottle can not.
The inner ring, core, provides a nonterminating supply of energy produced by a Möbius strip generator.
Tietze 's subdivision of a Möbius strip into six mutually-adjacent regions.
PHOTO, China built the Grand bridge in the form of a möbius strip.
When you see the Möbius strip on a product, it means that,.
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At both sides a strip should be folded over
Strip search and body cavity search
Dig or fill in a strip of shoreline or river bed
Examples of using Möbius
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Möbius made it always in the same side
Which is precisely the Möbius inversion formula
Möbius always does it on the same side
