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f5c698.jpg
Magic Swirl
f5c698
Without significant feedback this is going to take some trying. OK, so the instructions imply that not all the buttons should be depressed for a proper solution. Thus we can eliminate 6 button configs. For the same reason, we should also assume 1 button is not a correct solution, putting the combos between 2 and 5 buttons. While the 2 button config is easiest to check, it's also the least likely out of the remaining solutions, as it's the easiest to break without knowing the real answer (30 potential combos if you want to check anywho). 3-5 seems like the right number of presses because that's enough for the beginning of an equation. The gooby eggs are also in the same orientation as the lower right button, might be a coincidence though.
If we take this as a math problem, we're either aiming for a solution on the buttons or not. If we assume both the multiplication and subtraction functions are used, that's 5 buttons at minimum. However, the order is also important, which makes me question if we need to do something like use the middle two buttons in some order to make a division sign in combination with each other or something else or on its own via a fraction, numerator over denominator. Glinp thinks it looks like a math problem, but very little else about it seems like one. The two expressions of 3 dots are in a different orientation, either to denote a difference of value between the two or because they're graphics that aren't necessarily numbers. The lowest row looks like a pattern of counting but the middle left button doesn't follow the same rules. On top of that there's no equality sign, unless that's implied by the last press.
Alright, enough theorycrafting for today, time for some informed guesses. I'll number the buttons from top left descending to bottom right:
1, 2,
3, 4,
5, 6.
5, 4, 6, 2 (4-3=1)
5, 4, 3, 2 (" with other 3 dot)
5, 4, 2, 6 (4-1=3)
5, 4, 2, 3 (")
6, 4, 3 (3-3 =0, no 0 or = symbol on the board)
3, 4, 6 (")
6, 1, 5 (3x4 = 12)
6, 1, 3 (")
3, 4, 1 (imagining the pics on top of each other, the line eliminates the middle dot, 1/1 = 1)
2, 6, 4, 5 (Adding the dots together on one side, 4-4=0)
2, 3, 4, 5 (")
6, 1, 3 (3x3=9)
3, 1, 6 (")
Not based on math:
5, 1, 2 (all 4 dots are segmented by the X)
2, 1, 5 (The dot is overwritten and expands into 4 endpoints)
6, 1, 2 (May also cross out all 3 dots leaving 1 symbol.)
5, 4, 1 (If you connect 4 points with lines, you get an X... Kinda?)
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