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320px < BR > A tetrahedral-cuboctahedral cupola.
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< and cupola
In geometry, the square cupola, sometimes called lesser dome, is one of the Johnson solids ( J < sub > 4 </ sub >).
As the name suggests, it can be constructed by elongating a square cupola ( J < sub > 4 </ sub >) by attaching an octagonal prism to its base.
As the name suggests, it can be constructed by gyroelongating a square cupola ( J < sub > 4 </ sub >) by attaching an octagonal antiprism to its base.
A 45-degree rotation of one cupola before the joining yields a square gyrobicupola ( J < sub > 29 </ sub >).
As the name suggests, it can be constructed by elongating a pentagonal cupola ( J < sub > 5 </ sub >) by attaching a decagonal prism to its base.
The solid can also be seen as an elongated pentagonal orthobicupola ( J < sub > 38 </ sub >) with its " lid " ( another pentagonal cupola ) removed.
In geometry, the gyroelongated pentagonal cupola is one of the Johnson solids ( J < sub > 24 </ sub >).
As the name suggests, it can be constructed by gyroelongating a pentagonal cupola ( J < sub > 5 </ sub >) by attaching a decagonal antiprism to its base.
It can also be seen as a gyroelongated pentagonal bicupola ( J < sub > 46 </ sub >) with one pentagonal cupola removed.
A 36-degree rotation of one cupola before the joining yields a pentagonal gyrobicupola ( J < sub > 31 </ sub >).
As the name suggests, it can be constructed by elongating a triangular cupola ( J < sub > 3 </ sub >) by attaching a hexagonal prism to its base.
In geometry, the gyroelongated triangular cupola is one of the Johnson solids ( J < sub > 22 </ sub >).
It can be constructed by attaching a hexagonal antiprism to the base of a triangular cupola ( J < sub > 3 </ sub >).
The gyroelongated triangular cupola can also be seen as a gyroelongated triangular bicupola ( J < sub > 44 </ sub >) with one triangular cupola removed.
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