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Let $g \in \mathbb{Z}_{>0}$. Is it possible for a planet of topological genus $g$ to exist? For example, is there any contradiction (from the point of view of physics) in assuming the existence of a torus planet (g=1$g=1$)?
The geometry of planets
Just a curiosity:
Let $g \in \mathbb{Z}_{>0}$. Is it possible for a planet of topological genus $g$ to exist? For example, is there any contradiction (from the point of view of physics) in assuming the existence of a torus planet (g=1)?
The topology of planets
Just a curiosity:
Let $g \in \mathbb{Z}_{>0}$. Is it possible for a planet of topological genus $g$ to exist? For example, is there any contradiction (from the point of view of physics) in assuming the existence of a torus planet ($g=1$)?
Let $g \in \mathbb{Z}_{>0}$. Is it possible to existfor a planet of topological genus $g$ to exist? For example, is there any contradiction (from the point of view of physics) in assuming the existence of a torus planet (g=1)?
Just a curiosity:
Let $g \in \mathbb{Z}_{>0}$. Is it possible to exist a planet of genus $g$? For example, is there any contradiction (from the point of view of physics) in assuming the existence of a torus planet (g=1)?
Just a curiosity:
Let $g \in \mathbb{Z}_{>0}$. Is it possible for a planet of topological genus $g$ to exist? For example, is there any contradiction (from the point of view of physics) in assuming the existence of a torus planet (g=1)?
Let $g \in \mathbb{Z}_{>0}$. Is it possible to exist a planet of genus $g$? For example, is there any contradiction (from the point of view of physics) in assuming the existence of a torus planet (g=1)?
