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[QUOTE=LaurV;571505]Or... oh? do you mean that you [U]can[/U] have black square in the second ring, in case the correspondent "singled" square in the first ring is also black? Like a R2C2 black square will force all R1C1, R1C2 and R2C1 to be black?[/QUOTE]Yup. Exactly. The example posted by 0scar also shows how all columns/rows can have all options.
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You can do better than 86 words.
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Is anybody going to try to solve this puzzle and find the 15*15 crossword with the most words?
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[QUOTE=Bobby Jacobs;574201]Is anybody going to try to solve this puzzle and find the 15*15 crossword with the most words?[/QUOTE]If you answered when asked questions about clarifying the rules then people might be more interested. Specifically, you didn't answer any of my queries.
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[QUOTE=Bobby Jacobs;574201]Is anybody going to try to solve this puzzle and find the 15*15 crossword with the most words?[/QUOTE]
After such an explicit challenge... [SPOILER]96 words: 000100010001000 000100010001000 000100010001000 110001000100011 000010001000000 000000100010000 000100010001000 111100010001111 000100010001000 000010001000000 000000100010000 110001000100011 000100010001000 000100010001000 000100010001000 [/SPOILER] |
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That is correct! The most words possible in a 15*15 crossword is 96, if the grid is symmetrical and connected, and every word has at least 3 letters.
000010000100000 000010000100000 000010000100000 111000111000111 000001000010000 000100000001000 000010000100000 111000111000111 000001000010000 000100000001000 000010000100000 111000111000111 000001000010000 000001000010000 000001000010000 |
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