What geometric principle holds true on the largest scales in a perfectly flat universe?

Answer

The rules of standard Euclidean geometry apply.

When the universe has zero curvature, meaning $\Omega_0 = 1$, the geometry conforms precisely to Euclidean rules, where parallel lines remain parallel and the angles of a sufficiently large triangle sum exactly to 180 degrees.

What geometric principle holds true on the largest scales in a perfectly flat universe?
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