Hi,
I submit this puzzle to your resolution.
.1....2..9..5..74.....4...8...7..6..46..3..72..1..2...7...5.....58..7..9..6....1.
Good resolution.
Robert
Robert's puzzles 2019-12-21
4 posts
• Page 1 of 1
Robert's puzzles 2019-12-21
by Mauriès Robert » Sat Dec 21, 2019 12:48 pm
- Mauriès Robert
- Posts: 594
- Joined: 07 November 2019
- Location: France
Re: Robert's puzzles 2019-12-21
by eleven » Sat Dec 21, 2019 9:54 pm
- Code: Select all
+-------------------------+-------------------------+-------------------------+
| 56 1 4 | 3689 7 3689 | 2 3569 356 |
| 9 8 23 | 5 c126 136 | 7 4 d136 |
| 56 23 7 | 12369 4 1369 | 139 3569 8 |
+-------------------------+-------------------------+-------------------------+
| 238 239 2359 | 7 189 eb14589 | 6 389 d134 |
| 4 6 59 | 189 3 a1589 | 189 7 2 |
| 38 7 1 |b4689 b689 2 | 3489 3589 345 |
+-------------------------+-------------------------+-------------------------+
| 7 2349 239 | 123469 5 13469 | 348 2368 346 |
| 1 5 8 | 2346 c26 7 | 34 236 9 |
| 23 2349 6 | 23489 289 3489 | 5 1 7 |
+-------------------------+-------------------------+-------------------------+
5r5c6 = 546b5p378 - (6=21)r82c5 - r2c9 = (2-4)r4c9 = 4r4c6 => -5r4c6
Singles, pair 23
- Code: Select all
+-------------------------+-------------------------+-------------------------+
| 56 1 4 | 3689 7 3689 | 2 3569 356 |
| 9 8 *23 | 5 *126 136 | 7 4 136 |
| 56 *23 7 | 12369 4 1369 | 139 3569 8 |
+-------------------------+-------------------------+-------------------------+
|*238 *23 5 | 7 189 1489 | 6 389 134 |
| 4 6 9 | 18 3 5 | 18 7 2 |
| 38 7 1 | 4689 689 2 | 3489 3589 345 |
+-------------------------+-------------------------+-------------------------+
| 7 49 23 | 123469 5 13469 | 348 2368 346 |
| 1 5 8 | 2346 #26 7 | 34 236 9 |
|*23 49 6 |#23489 *289 3489 | 5 1 7 |
+-------------------------+-------------------------+-------------------------+
Oddagon 2 in *-ed cells r2c35,r3c2,r4c12,r9c15: 2r8c5=r9c4 => -2r78c4,r9c5
- Code: Select all
+----------------------+----------------------+----------------------+
| 56 1 4 | 3689 7 3689 | 2 3569 356 |
| 9 8 23 | 5 126 136 | 7 4 136 |
| 56 23 7 | 12369 4 1369 | 139 3569 8 |
+----------------------+----------------------+----------------------+
| 238 23 5 | 7 b189 b1489 | 6 a389 134 |
| 4 6 9 |c18 3 5 |c18 7 2 |
| 38 7 1 | 4689 d689 2 | 3489 3589 345 |
+----------------------+----------------------+----------------------+
| 7 49 23 | 13469 5 13469 | 348 2368 346 |
| 1 5 8 | 346 e26 7 | 34 236 9 |
| 23 49 6 | 23489 89 3489 | 5 1 7 |
+----------------------+----------------------+----------------------+
Kraken 8 r4:
8r4c1 - (8=32)r69c1
8r4c56 - (8=1)r5c4 - r4c5 = (1-2)r2c5 = 2r8c5
8r4c8 - [9r4c8 = r4c56] & [r5c7 = 8r5c4] - (8|9=6)r6c5 - (6=2)r8c5
=> -2r9c4
- eleven
- Posts: 3152
- Joined: 10 February 2008
Re: Robert's puzzles 2019-12-21
by Mauriès Robert » Sun Dec 22, 2019 5:15 pm
Hi Eleven,
Thank you for your resolution.
Here is a resolution with TDP (conjugated tracks) :
1) P(1r3c7) : 1r3c7->1r4c9->4r8c79->4r4c6 and P(1r5c7) : 1r5c7->1r2c9->26r28c5->6r6c4->4r4c6
=> r4c6=4 + 3 placements.
We then resume the construction of the two runways.
2) P(1r3c7) : 1r3c7->1r4c9->1r2c5->2r2c3 and P(1r5c7) : 1r5c7->3r4c9->2r4c2->2r2c3
=> r2c3=2, stte.
Robert
Thank you for your resolution.
Here is a resolution with TDP (conjugated tracks) :
1) P(1r3c7) : 1r3c7->1r4c9->4r8c79->4r4c6 and P(1r5c7) : 1r5c7->1r2c9->26r28c5->6r6c4->4r4c6
=> r4c6=4 + 3 placements.
We then resume the construction of the two runways.
2) P(1r3c7) : 1r3c7->1r4c9->1r2c5->2r2c3 and P(1r5c7) : 1r5c7->3r4c9->2r4c2->2r2c3
=> r2c3=2, stte.
Robert
- Mauriès Robert
- Posts: 594
- Joined: 07 November 2019
- Location: France
Re: Robert's puzzles 2019-12-21
by Cenoman » Sun Dec 22, 2019 11:14 pm
This puzzle is reasonably solved with two AICs
1. (6)r6c4 = r6c5 - (6=21)r28c5 - r2c9 = (1-4)r4c9 = (4)r4c6 => -4 r6c4; 4 placements & basics
2. (3=1)r4c9 - r4c5 = (1-2)r2c5 = r2c3 - (2=3)r3c2 => -3 r4c2; ste
The puzzle has also a one-stepper, ste finish, with a double kraken:
As a net:
... and as a matrix (TM 10x10):
- Code: Select all
+----------------------+-------------------------+----------------------+
| 56 1 4 | 3689 7 3689 | 2 3569 356 |
| 9 8 23 | 5 c126 136 | 7 4 d136 |
| 56 23 7 | 12369 4 1369 | 139 3569 8 |
+----------------------+-------------------------+----------------------+
| 238 239 2359 | 7 189 f14589 | 6 389 e134 |
| 4 6 59 | 189 3 1589 | 189 7 2 |
| 38 7 1 | a689-4 b689 2 | 3489 3589 345 |
+----------------------+-------------------------+----------------------+
| 7 2349 239 | 123469 5 13469 | 348 2368 346 |
| 1 5 8 | 2346 c26 7 | 34 236 9 |
| 23 2349 6 | 23489 289 3489 | 5 1 7 |
+----------------------+-------------------------+----------------------+
1. (6)r6c4 = r6c5 - (6=21)r28c5 - r2c9 = (1-4)r4c9 = (4)r4c6 => -4 r6c4; 4 placements & basics
- Code: Select all
+------------------+------------------------+----------------------+
| 56 1 4 | 3689 7 3689 | 2 3569 356 |
| 9 8 d23 | 5 c126 136 | 7 4 136 |
| 56 e23 7 | 12369 4 1369 | 139 3569 8 |
+------------------+------------------------+----------------------+
| 238 2-3 5 | 7 b189 4 | 6 389 a13 |
| 4 6 9 | 18 3 5 | 18 7 2 |
| 38 7 1 | 689 689 2 | 3489 3589 345 |
+------------------+------------------------+----------------------+
| 7 49 23 | 123469 5 1369 | 348 2368 346 |
| 1 5 8 | 2346 26 7 | 34 236 9 |
| 23 49 6 | 23489 289 389 | 5 1 7 |
+------------------+------------------------+----------------------+
2. (3=1)r4c9 - r4c5 = (1-2)r2c5 = r2c3 - (2=3)r3c2 => -3 r4c2; ste
The puzzle has also a one-stepper, ste finish, with a double kraken:
As a net:
- Code: Select all
(1)r5c7 *
||
(2-8)r7c8 = r7c7 - (8)r9c7
|| ||
|| (9)r9c7 -
|| |
(2)r7c2 - (2=39)r34c2 - - - - (9=5)r5c3 - r4c3 = (54)r4c69 *
||
(2)r7c3 - r2c3
|| \\
|| (2-1)r2c5 = (1)r4c5 *
|| //
(2)r7c4 - r3c4
---------------
=> -1 r4c9; ste
... and as a matrix (TM 10x10):
Hidden Text: Show
Cenoman
- Cenoman
- Posts: 2975
- Joined: 21 November 2016
- Location: France
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