Examples of 'semiregular' in a sentence
Meaning of "semiregular"
semiregular (adjective) - Semiregular is an adjective used to describe something that is partially regular or displays elements of regularity along with irregularity. In mathematics, geometry, or other fields, semiregular patterns or structures may exhibit a mix of predictable and unpredictable elements
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- Somewhat regular; occasional.
- Whose regular open sets form a base.
- Uniform (isogonal and isotoxal) with regular faces of two or more types, such that each vertex is surrounded by the same polygons in the same order.
How to use "semiregular" in a sentence
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semiregular
It is classified as a semiregular variable star of type SRd.
Any regular space must also be semiregular.
This is a list of semiregular variable stars.
Semiregular polyhedra have vertex configurations with positive angle defect.
It is now generally treated as a semiregular or irregular supergiant.
Semiregular variable star.
It is now considered to be a semiregular variable of type SRc.
Semiregular variable stars.
All other regular and semiregular tilings are achiral.
Semiregular bipartite graph.
It is a carbon star and semiregular variable.
A number of the semiregular tilings are repeated from different symmetry constructors.
Every enumerated vertex configuration potentially uniquely defines a semiregular polyhedron.
The star was classified as both a semiregular variable and an eclipsing variable.
Semiregular variables were considered intermediate between LPVs and Cepheids.
See also
These polyhedra include the semiregular prisms and antiprisms.
Semiregular variables are classified in several subtypes,.
The demipenteract is considered semiregular for having only regular facets.
If the faces of the pentagonal antiprism are all regular, it is a semiregular polyhedron.
Light curve of semiregular variable star Betelgeuse.
This set can be called the regular and semiregular honeycombs.
In many works semiregular polyhedron is used as a synonym for Archimedean solid.
U Lacertae is a variable star classified as a semiregular variable.
S Scuti is a semiregular variable star.
The idea of Petrie polygons was later extended to semiregular polytopes.
X Cancri is a semiregular variable star located in the constellation Cancer.
An infinite series of convex antiprisms their semiregular nature was first observed by Kepler.
The term semiregular polyhedron ( or semiregular polytope ) is used variously by different authors.
RW Cygni is classified as a semiregular variable star.
R Pictoris is a semiregular variable type star in the constellation Pictor.
If all its faces are regular, it is a semiregular polyhedron.
A k-partite graph is semiregular if each of its partite set has a uniform degree.
Therefore, they are usually classified as irregular or semiregular variables.
BL Crucis is a red giant and a semiregular variable in the constellation of Crux.
A hemi-cuboctahedron is an abstract polyhedron, containing half the faces of a semiregular cuboctahedron.
The star is classified as a semiregular variable, of no specific subtype.
Yet others have taken the opposite path, categorising more polyhedra as semiregular.
If all its faces are regular, it is a semiregular polyhedron or uniform polyhedron.
V Hydrae is a semiregular variable star of type SRa, sometimes considered to be a Mira variable.
I was thinking maybe we could make it semiregular or even just, you know, regular.
XX Persei is a semiregular variable star of sub-type SRc, indicating a cool supergiant.
Under nitrogen-limiting conditions, vegetative cells differentiate into heterocysts at semiregular intervals along the filaments.
Gosset 's definition of semiregular includes figures of higher symmetry, the regular and quasiregular polyhedra.
Rho Cassiopeiae is a single star, and is categorized as a semiregular variable.
Every regular space is semiregular, and every topological space may be embedded into a semiregular space.
It is the second brightest star in Orion, and is a semiregular variable star.
It is a semiregular variable with a period of 25 days.
In geometry, the truncated hexagonal tiling is a semiregular tiling of the Euclidean plane.
Coxeter himself dubbed Gosset 's figures uniform, with only a quite restricted subset classified as semiregular.
Every enumerated vertex configuration potentially uniquely defines a semiregular polyhedron . However, not all configurations are possible.
