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ZeroAssoluto
Joined: 05 Feb 2017 Posts: 959 Location: Rimini, Italy
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Posted: Thu Jan 16, 2025 4:04 pm Post subject: Jan 16 VH |
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Hi everyone,
Code: |
+-----------+---------+-------+
| 2 1 8 | 6 9 7 | 3 4 5 |
| 59 59 7 | 1 3 4 | 8 6 2 |
| 6 4 3 | 2 5 8 | 1 7 9 |
+-----------+---------+-------+
| 47 2 1 | 3 47 6 | 9 5 8 |
| 8 57 45 | 47 2 9 | 6 1 3 |
| 39 39 6 | 8 1 5 | 7 2 4 |
+-----------+---------+-------+
| 347 37 2 | 9 47 1 | 5 8 6 |
| 57 8 9 | 57 6 2 | 4 3 1 |
| 1 6 45 | 45 8 3 | 2 9 7 |
+-----------+---------+-------+
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Play this puzzle online at the Daily Sudoku site
Quote: |
XY-Wing 4,5,7 in r48c1,r5c3 = r9c3<>5
or
XY-Wing 4,5,7 in r48c1,r9c3 = r5c3,r7c1<>4
or
XYZ-Wing 3,4,7 in r47c1,r7c2 = r8c1<>7
or
Skyscraper with 7 in r4c5,r5c2 SL in r7c25 = r4c1,r5c4<>7
or
Skyscraper with 7 in r5c2,r8c1 SL in r58c4 = r4c1,r7c2<>7
or
Skyscraper with 7 in r4c5,r8c4 SL in r48c1 = r5c4,r7c5<>7
or
Skyscraper with 7 in r7c2,r8c4 SL in r5c24 = r7c5,r8c1<>7
or
BUG + 1 = r7c1<>3, r7c1<>4
or
W-Wing 4,7 in r4c1,r5c4 SL with 7 in r8c14 = r4c5,r5c3<>4
or
W-Wing 4,7 in r4c1,r7c5 SL with 7 in r8c14 = r4c5,r7c1<>4
or
W-Wing 4,7 in r4c1,r7c5 SL with 7 in r57c2 = r4c5,r7c1<>4
or
W-Wing 5,7 in r5c2,r8c1 SL with 5 in r2c12 = r4c1,r7c2<>7
or
W-Wing 5,7 in r5c2,r8c1 SL with 5 in r59c3 = r4c1,r7c2<>7
or
W-Wing 4,7 in r5c4,r7c5 SL with 7 in r57c2 = r4c5,r9c4<>4
or
Finned X-Wing with 7 in r47c15 finned in r7c2 = r8c1<>7
or
Finned X-Wing with 7 in r47c15 finned in r8c1 = r7c2<>7
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Ciao Gianni |
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strmckr
Joined: 18 Aug 2009 Posts: 66
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Posted: Sun Jan 26, 2025 5:38 am Post subject: |
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Interesting, A person still on this old board posting puzzles daily.
WXYZ - Wing: A=r48c1 {457}, B=b7p124 {3457}, X:(AB=4), Z:(AB=57) => r8c1 <> 7; r2c1,r8c4,r9c3 <> 5
ALS - W Ring: (4=7)r4c1-(7)r4c5=(7)r7c5-(7)r7c12=(34)r7c12-(4)r4c1 => r8c1 <> 7
Dual Empty Rectangle: (7)(r8c4=r5c4-r5c2=r4c1-r8c1=r8c4) => r5c4,r7c5,r8c1 <> 7; r8c4 <> 5
Rec't Kite: (7)(r7c12=r7c5-r4c5=r5c4-r5c2=r7c2) => r7c5,r8c1 <> 7
3x Eri : (7)(r5c2=r4c1-r4c5=r5c4-r8c4=r7c5) => r7c2 <> 7
W-Ring: (5)r2c1=(5)r2c2-(5=7)r5c2-(7)r5c4=(7)r8c4-(7=5)r8c1-(5)r2c1 => r4c1,r7c2 <> 7
W-Dual Wing: (7=5)r5c2-(5)r2c2=(5)r2c1-(5=7)r8c1-(7)r7c2=(7)r5c2 => r4c1,r5c4,r7c2 <> 7; r5c2 <> 5
S-Wing: (5)r5c3=(5)r9c3-(5=7)r8c1-(7)r7c2=(7)r5c2 => r5c2 <> 5
M2-Wing: (7=4)r4c1-(4)r4c5=(4-7)r5c4=(7)r8c4 => r8c1 <> 7
M3-Wing: (3=7)r7c2-(7)r5c2=(7-4)r4c1=(4)r7c1 => r7c1 <> 3
L(1)-Ring: (7)(r4c1=r4c5-r7c5=r8c4-r5c4=r5c2-r4c1) => b7p24 <> 7
L(1)-Wing: (7)(r4c5=r4c1-r8c1=r8c4-r5c4=r4c5) => r4c1,r5c4,r7c5 <> 7; r4c5 <> 4
H(1)-Wing: (4=7)r4c1-(7)r8c1=(7)r8c4-(7)r5c4=(7)r4c5 => r4c1 <> 7; r4c5 <> 4
H(2)-Wing: (7)r4c5=(7)r4c1-(7=5)r8c1-(5=7)r8c4 => r5c4,r7c5 <> 7
H(3)-Wing: (4)r4c1=(4)r7c1-(4=5)r9c3-(5=7)r8c1 => r4c1 <> 7
Strong-Wing: (5)r5c3=(5-4)r9c3=(4-3)r7c1=(3-7)r7c2=(7)r5c2 => r5c2 <> 5
iXY-Wing: (7)r5c2=(7-3)r7c2=(3-4)r7c1=(4-7)r4c1=(7)r5c2 => r4c1,r5c4,r7c2 <> 7; r5c2 <> 5
iW-Ring: (5)r2c1=(5-7)r8c1=(7)r8c4-(7)r5c4=(7-5)r5c2=(5)r2c2-(5)r2c1 => r4c1,r7c2 <> 7
iS-Wing: (5)r8c1=(5)r9c3-(5)r5c3=(5-7)r5c2=(7)r7c2-(7)r7c5=(7)r8c4 => r8c1 <> 7; r8c4 <> 5
iM(2)-Wing: (7)r8c4=(7-4)r5c4=(4)r5c3-(4=7)r4c1-(7)r8c1=(7)r8c4 => r5c4,r7c5,r8c1 <> 7; r8c4 <> 5
iM(3)-Wing: (4)r4c1=(4-5)r5c3=(5)r9c3-(5=7)r8c1-(7)r4c1=(7)r4c5 => r4c1 <> 7; r4c5 <> 4
iH(1)-Ring: (4)r4c1=(4-7)r4c5=(7)r7c5-(7)r8c4=(7)r5c4-(7)r5c2=(7-4)r4c1 => b7p24 <> 7
not sure what these are i have the definition located here,
http://forum.enjoysudoku.com/named-chains-wings-rings-structure-for-i-ding-in-code-t42435.html
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