- May 22, 2017
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Oh, I think I just realized how to solve this geometry problem without breaking the space-time continuum!I'v written at length about that plot hole, I won't bore the thread with repeating all the ins and outs. It's bad writing. The cabin is 6 hours away from where they are by the way, not the school. The school is just "out west". But the lake is the lake that they currently go to, which was walking distance from their old house. It's eldritch geometries of time and space, strange calculus to make it work.
The cabin could be 6 hours drive away because the road there goes around something, some geographical obstruction that cars are unable to cross - mountains, a wide river or a river in a deep canyon somewhere up the mountains and the road goes around these obstacles, creating a wide loop of 6 hours drive there.
But at the same time the lake and maybe even the cabin are in a small hike distance on foot. A shortcut. Maybe there's a small suspension bridge across the canyon or you have to climb up or down a slope too steep for cars
With the ground around here having much less lumps and bumps than Beanpole's body does, I failed to realize until now that such obstacles may exist in some places. I've only been in real mountains a few times, so I'm not used to think in 3D when it comes to geography and travel distances.
Of course, it may be a bit unrealistic that no shortcuts in the form of tunnels or bridges have ever created to reach these places, but they may be in a scarcely or completely unpopulated area. Maybe a nature reserve of some sorts.
Obviously, I haven't really thought about it before, so it could still create some inconsistencies...