STELLATION Meaning and
Definition
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Stellation is a term used in geometry to describe the process of extending the faces or edges of a polyhedron in order to form new shapes or structures. It involves creating new faces or edges by connecting the existing vertices of the original figure.
In more technical terms, stellation can be understood as the act of transforming a polyhedron into a new polyhedron by extending its elements. This technique allows for the creation of more complex and intricate geometric figures.
The concept of stellation is often associated with the study of regular polyhedra, which are three-dimensional figures composed of identical faces and vertices. By stellating a regular polyhedron, one can obtain a new polyhedron with additional faces, vertices, and edges.
Stellation is a fundamental process in the field of mathematics, as it helps to explore and analyze the properties and possibilities of geometric figures. It allows mathematicians to discover new patterns, symmetries, and relationships between different shapes.
The word "stellation" is derived from the Latin word "stella," meaning star. This is because the process of stellation often results in shapes that resemble star-like forms when extended from their original polyhedra.
Common Misspellings for STELLATION
- stalation
- atellation
- ztellation
- xtellation
- dtellation
- etellation
- wtellation
- srellation
- sfellation
- sgellation
- syellation
- s6ellation
- s5ellation
- stdllation
- strllation
- st4llation
- st3llation
- steklation
- steplation
- steolation
Etymology of STELLATION
The word "stellation" comes from the Latin word "stellatus", which means "starry" or "star-shaped". It is derived from the Latin noun "stella", meaning "star". In geometry, "stellation" refers to the process of extending the edges or faces of a polyhedron to create new geometric shapes, often resembling stars. The term was first used in English in the 17th century to describe this geometric concept.
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