_{Previous puzzle}

As you may or may not know, I can be a bit evil sometimes. Today, I am going to give you a 5×5 Hidato with no given numbers to start. However, this isn’t a Mobius Strip puzzle like last time, and luckily, there are colors to help you! Here is what the colors represent:

1. $\color{green}{\text{Green}}$ represents that a number is a square number. This includes $1$.
2. Yellow (not coloring this due to visibility issues) represents that a number is a prime number. (e.g. 2, 3, 5, 7)
3. $\color{red}{\text{Red}}$ represents that a number is a multiple of $6$. This includes $6$.
4. Finally, $\color{blue}{\text{blue}}$ represents a number in the Fibonacci sequence that is not already represented by any of the other colors.

However, here’s the problem: While there are colors to help you out, you do kinda have to solve a Nonogram to start the Hidato.

Rules of Nonogram:

The grid must be colored or left blank according to numbers at the side of the grid to reveal a hidden pixel art-like picture.

Rules of Hidato:

To fill the grid with a series of consecutive numbers adjacent to each other orthogonally or diagonally. All tiles are required to be filled in.

The puzzle:

_{(sorry for not transcribing the puzzle for colorblind users – I am not sure how to do so for Nonograms with multiple colors)}