This is the fifth Chain Puzzle in the Tabletop Games series, in which all puzzles are themed around board games, card games, tile games, and the like. The answer to this puzzle is a thematic word or phrase. The solver whose answer is awarded the green checkmark has first refusal on the opportunit...
I have 92 open squares after my hitori solve which seems a lot. I also am not sure if I should have 6s and 9s. :/ I think I will just sit back and admire other people's amazing abilities. :P
Oh right - I was wondering if that was implied by the "6s and 9s were omitted" in the ruleset... or if I was meant to replace them with Sorry! cards :D
I think I am going to leave this to greater minds. :P My process so far has been to quietly solve the tiniest portion of the puzzle, stop and wait for people to be awake, then come back to see what I should have understood! :D
Has anyone tried superimposing a Sorry board onto the Hitori and playing out a turn-based game using the numbers you land on? Could the number of turns to reach home be our letters? (Or am I overthinking this?!)
Other 4 letter games include LUDO and RISK. And higher letter values like in RISK might lend themselves nicely to this...
Just an observation, that did not get me anywhere: If you omit the 12 sixes and nines, 80 numbers are left. This is exactly the number of squares on the sorry board.(20 save,60 unsave).
I wonder if the wording of "Every single rule counts" is significant - are we perhaps supposed to use the frequency of numbers in either the shaded or unshaded grid, ignoring 6s and 9s?
I'm not a native speaker, but to me it suggests that each row is an individual result (to be used for something), you should not continue on the next row. Does that make sense?
So something that just dawned on me (don't see it mentioned here yet) but there are 92 unshaded squares in the solved Hitori, and there are 92 playable squares on a sorry board
Also, if I did my calculation right, starting at the top left 8 if you just assume there's an active pawn and follow all the rules (ignoring 6's, 9's, and shaded squares) you land exactly on the bottom right 3.
Actually, the 2nd, 11th, and 12th rows are the only ones that do not perfectly land on the final square when you start with the first non-shaded square in their row