File:Tesseract_torus.png · Wikimedia Commons · See Wikimedia Commons
چنبره
Sign in to saveAlso known as tori, doughnut shape
thumb|A ring torus with a selection of circles on its surface thumb|As the distance from the axis of revolution decreases, the ring torus becomes a horn torus, then a spindle torus, and finally degeneracy (mathematics)|degenerates into a double-covered [[sphere.]] thumb|A ring torus with aspect ratio 3, the ratio between the diameters of the larger (blue) circle and the smaller (red) circle. The two radii coordinates are shown as well. The radius denoted by capital, R, is the distance from the geometric center of the outer ring lying outside the volume, to the center of the inner ring. The rad
A torus is a doughnut-shaped geometric surface created by rotating a circle around an axis, and it can take different forms depending on how far the circle is from that axis. Mathematicians study tori because they are fundamental shapes that appear in geometry and can transform into other shapes, such as spheres, by changing their dimensions.
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Wikidata facts
- Subclass of
- geometric primitive
- Follows
- sphere
- Image
- Simple Torus.svg
Show 7 more facts
- Commons category
- Torus
- Commons gallery
- Torus
- maintained by WikiProject
- WikiProject Mathematics
- Euler characteristic
- 0
- has characteristic
- genus
- studied by
- solid geometry
- contains
- solid torus
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