Github:

https://github.com/CodingMcnugget/Idea-of-Form

Euler Geometry Theorem

For any convex polyhedron (a 3D shape with flat faces, straight edges, and corners), the number of vertices (V) plus the number of faces (F) minus the number of edges (E) is always equal to 2.

V-E+F = 2

V : verticals number

E : Edges number

F : Faces number

Take a heptagonal pyramid as an example:

Vertices (corners): 8

Edges (lines connecting corners): 14

Faces (flat sides): 8

But the Euler Geometry Theorem didn’t tell me how the edges are distributed to the faces

So I modified it

Lening Geometry Theorem:

E*2 Mod F