I had a debate last year where I got my idea from a scholarly source that I didn't cite at the time. I'm looking to find it again. As a rebuttal to the idea that an infinity cannot be traversed, this paper invited us to imagine a strange world where an immortal guy is walking on just a couple of tiles, a short path under his feet. Every time he takes a step, a tile vanishes from behind him and a new one appears under his front foot. He has (by stipulation) been doing this for infinite time, this is the eternal state of this universe.
How many tiles to cross (in total, in all of history) are there? An infinite amount. How many of those did the man step on? All of them. There isn't a logical contradiction here, so something can traverse an infinite if it's there for all of it.
Does this ring any bells to anyone? Thanks!