• Pennomi@lemmy.world
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    1 month ago

    Every cube is four dimensional, assuming time as the fourth dimension. So it would travel forward in time at a relatively constant rate (since ants don’t typically walk at relativistic speeds [citation needed]) and it would traverse the other three dimensions in normal ant ways.

    • deft@lemmy.wtf
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      1 month ago

      Damnnn bro. They gonna start you at $15 with that kinda mind.

    • ZoteTheMighty@lemmy.zip
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      30 days ago

      If the ant can only move a single direction in time, it cannot reach all the time corners. Every corner in 3 dimensional space has a twin corner, at the beginning and end of time. Since the ant can only walk forward in time, it will only reach 2 4D corners, where it started, and where it ended.

      • captainlezbian@lemmy.world
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        28 days ago

        I wonder what would have happened if someone had attempted to explain sinusoids to that man. Like, they’d probably be called a dumb evil bastard and some racial and homo/transphobic slurs followed by the sort of logic that only schizophrenics can follow. But still, a chunk of this really is just a man mapping squares on circles

      • kazerniel@lemmy.world
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        28 days ago

        I’ve seen this site so many times, and yet open it again each time I come across a link, just to marvel at its unhingedness 🥴

    • adj16@lemmy.world
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      29 days ago

      Unfortunately I don’t think this is true. Every 3D face is the intersection of a 2D plane with the upper and lower bounds of the 3rd dimension. So I think a hypercube “face” would be every 3D “plane” at both the very start time AND the very end time. Meaning the ant would need to immediately accelerate to light speed - so no time would pass - and then (otherwise) normally traverse the faces, wait until the end time, and then repeat the process in reverse (still at light speed).