Pi e Prime Phi Py
(Eingestellt am 23. Januar 2023, 15:10 Uhr von alhobj)
My first puzzle. I think it might have a really hard break-in but I am not sure. I will be really happy for some feedback. No math knowledge is required.
Place 1-9 in each column and row.
The cage contains the 24 first digits of pi (314159265358979323846264). Each digit is orthogonal to the next digit.
There are eight lines, two of them have a single cell overlap, and there is no other overlap. On each of the lines place the first four, six or nine digits of the following:
- e (271828182)
- Golden ratio (161803398)
- Prime numbers (235711131)
- Square root of 2 (141421356)
A line can pass and use the same square twice but never its own starting cell.
F-Puzzles link: https://tinyurl.com/534hm88u
CTC Link: https://tinyurl.com/4j84dkh9
Lösungscode: Column 9 (top to bottom)
Kommentare
am 11. April 2024, 20:19 Uhr von Sapio
I'm struggling to figure out how there can only be one overlap...! Are there supposed to be two single cell overlaps between two *pairs* of lines?
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Sorry for not wording it better (and for not answering sooner). R6C7 is a cell that is clearly part of two lines. The other one has to be R3C6 or R4C6. The final sentence says that a sequence can go through a cell like R3C6 twice. As an example the order could be R4C8, R3C8, R3C7, R3C6, R4C6, R4C7, R3C6, R3C5 and R2C5. Hope that helps!
am 8. Juli 2023, 04:43 Uhr von lapazhu
break-in was a bit tricky for me but I'm not exactly the best solver out there. quite fun puzzle and I'd love to see more!
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Thank you! I am not the best solver either. I have made one other puzzle but your comment inspired me to start making another puzzle :)
am 24. Januar 2023, 15:18 Uhr von drbs
Nice puzzle and quite approachable. The break in is not difficult, there is only one possible way to make the lines work.
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Response from alhobj: Thank you drbs!
am 23. Januar 2023, 20:22 Uhr von alhobj
New catchy name
am 23. Januar 2023, 15:17 Uhr von alhobj
Description update
am 23. Januar 2023, 15:12 Uhr von alhobj
Updated links
