Examples of 'convex regular' in a sentence
Meaning of "convex regular"
convex regular: a mathematical term used to describe a shape with all interior angles less than 180 degrees
How to use "convex regular" in a sentence
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convex regular
See the convex regular polygon and nonconvex star polygon.
It shares the same vertex arrangement as the convex regular icosahedron.
Convex regular icosahedron.
It shares the same edge arrangement as the convex regular icosahedron.
Convex regular polychora.
The classical result is that only five convex regular polyhedra exist.
Convex regular polychoron.
Euclidean plane tilings by convex regular polygons have been widely used since antiquity.
The text, the models by Origami of the convex regular polyhedra.
The diagonals of a convex regular pentagon are in the golden ratio to its sides.
The best known is the Platonic, convex regular icosahedron.
The area of a convex regular polygon is the product of its semiperimeter and its apothem.
Four-dimensional, six convex regular polychora.
The convex regular dodecahedron also has three stellations, all of which are regular star dodecahedra.
Two kinds of regular icosahedra Convex regular icosahedron Great icosahedron.
See also
The convex regular polyhedra are called the 5 Platonic solids.
The following tables lists some properties of the six convex regular 4-polytopes.
There are only 2 convex regular projective hemi-polytopes in dimensions 5 or higher.
Four-dimensional space is the highest-dimensional space featuring more than three convex regular figures,.
Convex regular polygons can also form plane tilings that are not edge-to-edge.
In Proposition 18 he argues that there are no further convex regular polyhedra.
Three-dimensional, five convex regular polyhedra the five Platonic solids.
Then in the 10th century Abu'l Wafa described the convex regular and quasiregular spherical polyhedra.
Template, Convex regular polychora.
There are seven convex regular honeycombs and four star-honeycombs in H4 space.
In four dimensions, there are 6 convex regular 4-polytopes, the analogues of the Platonic solids.
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Examples of using Convex
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Shoulder extremely convex and extremely thick
Convex geometry is a relatively young mathematical discipline
Shoulder very convex and very thick