As a topologist, the mind-bending idea of using portals to glue to locations in space to me seems so obvious. A large portion of my time is dedicated to visualize spaces where certain portions have been glued together. For example, if we start with a space which is a long rectangle and glue the short ends together with no twisting, we obtain a cylinder. If we give the ends a twist before gluing, we have a Mobius strip. So, the portal is just some room in $\R^3$ with two points in space glued together.
If I ever teach a topology class, Portal may be required reading.
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