Videos for: Fugru



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The Klein Bottle
The Klein Bottle is a surface on which you can move from outside to inside without crossing an ...
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From: bothmer
Views: 109,567
Duration: 01:23
Category: Howto
The fundamental Group of the Torus is abelian
This video illustrates the proof of the Theorem in the title. The proof goes like this: ...
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From: bothmer
Views: 15,618
Duration: 01:33
Category: Howto
Gluing a Torus
Gluing is a good method to construct new topological spaces from known ones. Here a rectangles is ...
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From: bothmer
Views: 9,541
Duration: 00:54
Category: Howto
Compactness and Stereographic Projection
Here the stereographic projection of the sphere to the plane is illustrated. Also a proof that the ...
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From: bothmer
Views: 6,591
Duration: 01:57
Category: Howto
Open sets
This video illustrates operations on open sets (symbolized by burning objects). The fire symbolizes ...
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From: bothmer
Views: 5,701
Duration: 00:44
Category: Howto
Not a homeomorphism
Here an operation on a rectangle is shown that is not a homeomorphism. Punching a hole in a ...
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From: bothmer
Views: 2,043
Duration: 00:39
Category: Howto
Gluing a Sphere
Gluing is a good method to construct new topological spaces from known ones. Here two rectangles ...
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From: bothmer
Views: 3,561
Duration: 00:53
Category: Howto
Null-homotopic Paths
A path is called null homotopic, if it can be contracted to a point. This Video was produces for ...
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From: bothmer
Views: 1,212
Duration: 00:49
Category: Howto
Coverings of the Circle
A covering of a topological space X is a topological space Y together with a continuous surjective ...
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From: bothmer
Views: 4,884
Duration: 02:20
Category: Howto
The fundamental Group
This video illustrated the construction of the fundamental Group of a topological space. Inside ...
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From: bothmer
Views: 3,457
Duration: 01:53
Category: Howto
Non-homeomorphic Topological Spaces
This clip shows two non homeomorphic topological spaces (a line segment and a circle). Proof: We ...
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From: bothmer
Views: 1,810
Duration: 00:24
Category: Howto
Not null-homotopic Paths
Paths are null-homotopic if they can be contracted to a point. The path in the clip is not ...
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From: bothmer
Views: 1,047
Duration: 00:18
Category: Howto

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