NEW 11.9 Paquita Delivery

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NEW 11.9 Paquita Delivery

Postby coloin » Sun Jul 12, 2026 2:12 pm

Code: Select all
+---+---+---+
|47.|.69|...|
|8.9|7.5|...|
|.56|48.|7..|
+---+---+---+
|.4.|9..|.7.|
|6..|.7.|...|
|79.|..8|.5.|
+---+---+---+
|...|...|.1.|
|584|...|96.|
|...|...|..2|
+---+---+---+   Paquita Delivery

Code: Select all
47..69...8.97.5....5648.7...4.9...7.6...7....79...8.5........1.584...96.........2
coloin
 
Posts: 2704
Joined: 05 May 2005
Location: Devon

Re: NEW 11.9 Paquita Delivery

Postby Cenoman » Sun Jul 12, 2026 9:21 pm

Code: Select all
 +--------------------+--------------------------+--------------------------+
 |  4     7     123*^ |   123*^    6      9      |  12358   238     1358    |
 |  8     123*^ 9     |   7        123*^  5      |  12346   234     1346    |
 |  123*^ 5     6     |   4        8      123*^  |  7       239     139     |
 +--------------------+--------------------------+--------------------------+
 |  123*^ 4     58    |   9      Ba1235* X1236^  |  12368   7       1368    |
 |  6     123*^ 58    | Ab1235^    7     x1234*  |  12348   23489   13489   |
 |  7     9     123*^ | Ym1236*  yM1234^  8      |  12346   5       1346    |
 +--------------------+--------------------------+--------------------------+
 |  239   236   237   |Zzc358-6 ZCz359-4  3467   |  3458    1       34578   |
 |  5     8     4     |   123      123    1237   |  9       6       37      |
 |  139   136   137   |Zzc358-6 ZCz359-4  3467   |  3458    348     2       |
 +--------------------+--------------------------+--------------------------+

Double Tridagon (123)@b1245 (*,^) having three guardians each (5r4c5, 4r5c6, 6r6c4: *) and (6r4c6, 5r5c4, 4r6c5: ^)
1. Tridagon 1 (*)
(5)r4c5 - r5c4 = (58)r79c4
(6)r6c4
(4)r5c6 - r6c5 = (4589)r79c45
=> -6 r79c4 (+6 r6c4)

2. Tridagon 2 (^)
(5)r5c4 - r4c5 = (59)r79c5
(4)r6c5
(6)r4c6 - r6c4 = (6589)r79c45
=> -4 r79c5 (+4 r6c5); lclste
Hidden Text: Show
(NT 123r345c6 => +7 r8c6; ste)

Thanks for this amazing puzzle !

EDIT: posted 6 hours or so after eleven's solution to this puzzle. Believe me or not, I had not seen it before posting mine.
Same logic, written with AHS's vs ALS's.
Cenoman
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