Observing tolopogy is not stating a false premise. If you follow a wall from the entrance you will always reach an exit, even if it’s the starting point. If the maze is topologically a loop from the entrance, then no matter how many other “entrances” there are you will not connect with them.
Yes, and read my reply to RLG. No matter how you slice it, just as if you confine the trisection problem to compass and straight edge, the 2D maze must follow the topological rule.
When I was a kid I believed I could trisect an angle until I finally learned the actual mathematics. Show me a true exception to navigating a maze and I’ll bow to it.
Monty should know full well that there is a simple, systematic solution to every maze;* I guess he couldn’t handle the dullness of it. [*just follow the left-hand or right-hand wall through every convolution and you’ll eventually be led out.]
Observing tolopogy is not stating a false premise. If you follow a wall from the entrance you will always reach an exit, even if it’s the starting point. If the maze is topologically a loop from the entrance, then no matter how many other “entrances” there are you will not connect with them.