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Earlier puzzle


As chances are you’ll or could not know, I generally is a bit evil typically. As we speak, I’m going to provide you a 5×5 Hidato with no given numbers to begin. Nonetheless, this is not a Mobius Strip puzzle like final time, and by chance, there are colours that will help you! Here’s what the colours characterize:

  1. $shade{inexperienced}{textual content{Inexperienced}}$ represents {that a} quantity is a sq. quantity. This contains $1$.
  2. Yellow (not coloring this as a consequence of visibility points) represents {that a} quantity is a first-rate quantity. (e.g. 2, 3, 5, 7)
  3. $shade{purple}{textual content{Crimson}}$ represents {that a} quantity is a a number of of $6$. This contains $6$.
  4. Lastly, $shade{blue}{textual content{blue}}$ represents a quantity within the Fibonacci sequence that isn’t already represented by any of the opposite colours.

Nonetheless, here is the issue: Whereas there are colours that will help you out, you do kinda have to unravel a Nonogram to begin the Hidato.

Guidelines of Nonogram:

The grid should be coloured or left clean in keeping with numbers together with the grid to disclose a hidden pixel art-like image.

Guidelines of Hidato:

To fill the grid with a sequence of consecutive numbers adjoining to one another orthogonally or diagonally. All tiles are required to be crammed in.

The puzzle:

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(sorry for not transcribing the puzzle for colorblind customers – I’m not positive how to take action for Nonograms with a number of colours)

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