Hyperboloid vs Torus - What's the difference?
hyperboloid | torus |
A particular surface in three-dimensional Euclidean space, the graph of a quadratic with all three variables squared and their coefficients not all of the same sign.
(topology) A topological space which is a product of two circles.
(mathematics) The standard representation of such a space in 3-dimensional Euclidean space: a shape consisting of a ring with a circular cross-section: the shape of an inner tube or hollow doughnut.
The product of the specified number of circles.
(architecture) A molding which projects at the base of a column and above the plinth.
(botany) The end of the peduncle or flower stalk to which the floral parts (or in the Asteraceae, the florets of a flower head) are attached; see receptacle.
As nouns the difference between hyperboloid and torus
is that hyperboloid is a particular surface in three-dimensional euclidean space, the graph of a quadratic with all three variables squared and their coefficients not all of the same sign while torus is torus (shape).hyperboloid
English
Noun
(en noun)Usage notes
* If the hyperboloid is a connected surface, it is said to be (term); otherwise, it has two components and is said to be (term). *Derived terms
*hyperboloidalExternal links
* (wikipedia "hyperboloid")torus
English
(wikipedia torus)Noun
(en-noun)- A 4-variable Karnaugh map can be thought of, topologically, as being a torus .