Looking on page 4 of the Journeys in the Dark rulebook, under the Map Pieces heading: "Every space that is touching a given space (even at the corners) is adjacent to that given space."
Here is the situation: Given two 4x4 tiles connected as depicted below the question arises, are tiles 7 and B adjacent?
[ ] [ ] [0] [4] [8] [C] [ ] [ ]
[ ] [ ] [1] [5] - [9] [D] [ ] [ ]
[ ] [ ] [2] [6] - [A] [E] [ ] [ ]
[ ] [ ] [3] [7] [F] [ ] [ ]
The dashes indicate where the two tiles are joined.
If we agree that spaces 6 and B are adjacent, there is a corner, 6B, where they meet. We can also agree the same for spaces 7 and A, calling their corner 7A.
My supposition is that the corners 6B and 7A must be the same point. Both 7 and B must, therefore, also have this corner. Since they share this corner, they are adjacent by the rule stated at the beginning of the post. This could then arise with the situation that a token could move from space 7 to space B needing only a single move action, rather than moving from 7 to A, then A to B.
If spaces 7 and B are not adjacent, it must follow that the spaces 6 and B are not adjacent, nor are 7 and A. This is a clear contradiction of the illustration on page 14 of the rulebook for Journeys in the Dark regarding adjacency of spaces near doors (nearly identical to this situation).
If someone could provide a confirmation that the above proof is correct, or point to a flaw in the proof/a previous discussion which addresses this situation specifically (not another similar adjacency issue) I would be greatly appreciative.
Many thanks,
The Cheeze.