Cayugaite board game layout with icon symbols and grid structure.

Based on my analysis of the image, I can now solve this nonogram puzzle.

The puzzle is a 5x5 grid with the following clues:
- Column clues (top to bottom): 1, 1, 2, 1, 1
- Row clues (left to right): 1, 2, 1, 1, 1

To solve this, I need to fill in cells according to these clues. Each number represents a group of consecutive filled cells in that row or column.

Let me work through this step by step:

1. For row 1 (clue: 1): I need to place one filled cell somewhere in this row.
2. For row 2 (clue: 2): I need to place two consecutive filled cells in this row.
3. For row 3 (clue: 1): I need to place one filled cell somewhere in this row.
4. For row 4 (clue: 1): I need to place one filled cell somewhere in this row.
5. For row 5 (clue: 1): I need to place one filled cell somewhere in this row.

Now looking at the column clues:
- Column 1 (clue: 1): One filled cell in this column
- Column 2 (clue: 1): One filled cell in this column
- Column 3 (clue: 2): Two consecutive filled cells in this column
- Column 4 (clue: 1): One filled cell in this column
- Column 5 (clue: 1): One filled cell in this column

The key insight is that column 3 has a clue of "2", meaning there must be two consecutive filled cells in this column. Looking at the row clues, only row 2 has a clue of "2", which means the two consecutive filled cells in row 2 must be in column 3 and one adjacent column.

Since column 3 needs two consecutive filled cells, and row 2 needs two consecutive filled cells, the only way to satisfy both is to have the two consecutive filled cells in row 2 be in columns 2 and 3, or columns 3 and 4.

However, if we place them in columns 2 and 3, then column 2 would have its single required filled cell satisfied, but column 3 would still need another filled cell (since it needs two consecutive). This would require placing another filled cell in either row 1 or row 3 in column 3, but neither of those rows can have more than one filled cell, and they would break the consecutive requirement for column 3.

Therefore, the two consecutive filled cells in row 2 must be in columns 3 and 4.

This means:
- Row 2, columns 3 and 4 are filled.
- Column 3 now has one filled cell (in row 2), so it needs another filled cell in either row 1 or row 3 to make it two consecutive.
- Since row 1 and row 3 each need only one filled cell, and column 3 needs another filled cell adjacent to row 2, the only possibility is to fill row 3, column 3.

Now let's fill in the remaining cells:
- Column 1 needs one filled cell. It can be in any row except 2 (which already has its two filled cells) and 3 (which already has its one filled cell). Let's choose row 1.
- Column 2 needs one filled cell. It can be in any row except 2 (which already has its two filled cells) and 3 (which already has its one filled cell). Let's choose row 4.
- Column 4 already has its one filled cell in row 2.
- Column 5 needs one filled cell. It can be in any row except 2 (which already has its two filled cells) and 3 (which already has its one filled cell). Let's choose row 5.

So the final solution is:
- Row 1: Fill column 1
- Row 2: Fill columns 3 and 4
- Row 3: Fill column 3
- Row 4: Fill column 2
- Row 5: Fill column 5

This satisfies all the row and column clues.

The solved grid looks like this (X = filled, O = empty):

Row 1: X O O O O
Row 2: O O X X O
Row 3: O O X O O
Row 4: O X O O O
Row 5: O O O O X

This is the solution to the nonogram puzzle.