Furrow Orbital

An orbital palindrome groove is a set of line segments that pass through the center of a circle in several different directions. It is also known as the circumference of circles and the roundness of a circle.

The groove of orbital pentagrams is described similarly to the groove of orbital triangles. It uses five connecting lines that form a pentagram and pass through the circles in five different directions, pointing to adjacent spaces on the plane.

This groove is an important element in several areas of mathematics and geometry, including algebraic geometry and number theory. Often scientists use the groove of the orbital triangle or pentagram to determine the properties and functions of certain complex objects.

Although the furrow orbital trigram describes a set of points distributed around a circle and three intersecting lines, there is no general formula for calculating all the orbital features of these pentagram triangles.