A icosikaitetragon or icositetragon is a shape with 24 sides and 24 corners.

Regular icosikaitetragon

All sides of a regular icosikaitetragon are the same length. Each corner is 165°. All corners added together equal 3960°.

Area

The amount of space a regular icosikaitetragon takes up is

The area of a regular icosikaitetragon of side length a is given by

${\displaystyle A=6a^{2}\cot {\frac {\pi }{24))=6a^{2}(2+{\sqrt {2))+{\sqrt {3))+{\sqrt {6)))\simeq 45.5745a^{2}.}$

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