<s>[INST] There are $n$ number of identical tiny toys are placed on a square table. The toys are placed according to the following conditions:

- Each toy is placed at a positive integer coordinate (x,y) that is on a grid drawn on the table. - Each toy must be adjacent to at least 2 other toys.
- The earliest toys(I.e. first, second, third placed) are placed respectively at (1,1), (1,2) and (2,1).
- All other toys are at a distance of at least one from the edge of the table.

Now, if we know that there are $25$ gaps between the first toy and its nearest neighbour in a 4-th-nearest neighbours (or von-Neumann-neighbours)[or basic anisotropic four-way), then how many toys do we have in total?[/INST]