Hypothetically if you create an apeirogon , with the sides at equal distance to the center as in a hexagon, then you placed a spoked iteration of an irreducible

Question

Hypothetically if you create an apeirogon , with the sides at equal distance to the center as in a hexagon, then you placed a spoked iteration of an irreducible homeomorphic tree in the apeirogon so that all nodes of the spoked iteration of the tree connected to the corresponding vertices of the apeirogon, theoretically wouldn’t you have an infinite area surrounded by in an infinite surface area contained in a closed system that would never expand or contract from its boundaries as a system?

Answer 1

LOL. What you have here is a CORE HEAD PROBLEM. Get in the real world.