Robert's puzzles 2022-01-20

Post puzzles for others to solve here.

Robert's puzzles 2022-01-20

Postby Mauriès Robert » Thu Jan 20, 2022 10:31 am

Hi all,
I propose this unoriginal but quite difficult puzzle.
I am interested in your resolutions.

..6....9..75.2.8..9...7...2.3...74.....245.....46...7.8...6...3..1.3.54..4....7..

puzzle: Show
Image
my resolution: Show
Here are the different steps of my resolution with TDP.

( -1r13c7) => [ (1r2c8 et 3r1c7)->3r2c1 ]->3r3c4-> (4r7c4->7r7c3 et 8r3c3)->9r5c3->29r67c7 … => -1r67c7 => -9r5c7
Image

(-5r7c2) => [ 5r7c4->7r7c3 et 5r9c1->3r9c3 ]->2r8c1->2r6c7->9r7c7 ... => -9r7c2 => r7c2=5
Image

(-9r2c4) => 9r2c6->6r3c6->6r5c7->(6r4c1->5r6c1)->(2r4c3->2r6c7->9r7c7)->7r7c3->7r8c4 ... => -9r78c4.
Image

(-6r2c6) => 6r3c6->6r5c7->6r4c1->(5r6c1->2r6c7->9r7c7 et 6r8c2)->9r8c6 ... => -9r2c6 => r2c4=9
Image

(-6r3c7) => 6r3c6->4r3c4->3r1c4->1r1c7 ... => -1r3c7
Image

(-6r3c7) => 6r5c7->6r4c1->(5r6c1->2r6c7->9r7c7 et 6r8c2)->9r9c3->3r3c3 ... => -3r3c7 => r3c7=6, r2c6=6.
Image

(-8r3c2) => 1r3c2->(3r2c1 et 4r3c6->4r7c4->7r7c3)->26r89c1->6r5c2 ... => -8r5c2
Image

(-1r7c1) => 1r2c8->( 2r7c8->9r7c7 et 3r2c1->3r3c4->4r7c4 )->1r7c6 ... => -1r1c6 => r1c6=8.
Image

(-3r2c8) => 3r1c7->3r3c4->( 8r3c3 et 4r7c4->7r8c4->8r8c9 )->8r5c8 ... => -3r5c8 => r2c8=3 et 9 placements (singles).
Image

(-8r8c4) => 8r8c9->8r6c5->(1r4c4->4r3c4)->7r7c4 ... => -7r8c4 => 8r8c4 and end of the puzzle (stte).
Image
Image

Robert
Mauriès Robert
 
Posts: 594
Joined: 07 November 2019
Location: France

Re: Robert's puzzles 2022-01-20

Postby DEFISE » Fri Jan 21, 2022 9:21 am

Hi Robert,
It's a rather short solution for a manual solver !
With my computer I only find a little shorter path, as for your previous puzzle:

Hidden Text: Show
Single(s): 7r1c9, 4r2c9, 4r1c1, 2r1c2, 5r3c8, 3r6c6
Box/Line: 8r1b2 => -8r3c4 -8r3c6

Code: Select all
|-----------------------------------------------------------|
| 4     2     6     | 1358  158   18    | 13    9     7     |
| 13    7     5     | 139   2     169   | 8     136   4     |
| 9     18    38    | 134   7     146   | 136   5     2     |
|-----------------------------------------------------------|
| 1256  3     289   | 189   189   7     | 4     1268  15689 |
| 167   1689  789   | 2     4     5     | 1369  1368  1689  |
| 125   1589  4     | 6     189   3     | 129   7     1589  |
|-----------------------------------------------------------|
| 8     59    279   | 14579 6     1249  | 129   12    3     |
| 267   69    1     | 789   3     289   | 5     4     689   |
| 2356  4     239   | 1589  1589  1289  | 7     1268  1689  |
|-----------------------------------------------------------|


whip[9]: c7n6{r5 r3}- c7n3{r3 r1}- b3n1{r1c7 r2c8}- r2c1{n1 n3}- r3c3{n3 n8}- r5c3{n8 n7}- r7n7{c3 c4}- c4n4{r7 r3}- r3n3{c4 .} => -9r5c7
Hidden pairs: 29c7r67 => -1r6c7 -1r7c7

whip[5]: r7c7{n9 n2}- r6n2{c7 c1}- c3n2{r4 r9}- r9n3{c3 c1}- b7n5{r9c1 .} => -9r7c2
Single(s): 5r7c2

Code: Select all
|-----------------------------------------------------------|
| 4     2     6     | 1358  158   18    | 13    9     7     |
| 13    7     5     | 139   2     169   | 8     136   4     |
| 9     18    38    | 134   7     146   | 136   5     2     |
|-----------------------------------------------------------|
| 1256  3     289   | 189   189   7     | 4     1268  15689 |
| 167   1689  789   | 2     4     5     | 136   1368  1689  |
| 125   189   4     | 6     189   3     | 29    7     1589  |
|-----------------------------------------------------------|
| 8     5     279   | 1479  6     1249  | 29    12    3     |
| 267   69    1     | 789   3     289   | 5     4     689   |
| 236   4     239   | 1589  1589  1289  | 7     1268  1689  |
|-----------------------------------------------------------|


whip[9]: c6n9{r7 r2}- r2n6{c6 c8}- c7n6{r3 r5}- r4n6{c8 c1}- c1n5{r4 r6}- r6n2{c1 c7}- c7n9{r6 r7}- b7n9{r7c3 r8c2}- c2n6{r8 .} => -9r9c5
Box/Line: 9c5b5 => -9r4c4

whip[8]: c7n6{r3 r5}- c2n6{r5 r8}- b4n6{r5c2 r4c1}- c1n5{r4 r6}- r6n2{c1 c7}- c7n9{r6 r7}- b7n9{r7c3 r9c3}- c3n3{r9 .} => -3r3c7

whip[9]: b7n6{r8c1 r9c1}- c1n3{r9 r2}- r3n3{c3 c4}- c4n4{r3 r7}- c4n7{r7 r8}- r8n8{c4 c6}- r1c6{n8 n1}- r2n1{c4 c8}- r7n1{c8 .}
=> -6r8c9
Box/Line: 6r8b7 => -6r9c1
Code: Select all
|-----------------------------------------------------------|
| 4     2     6     | 1358  158   18    | 13    9     7     |
| 13    7     5     | 139   2     169   | 8     136   4     |
| 9     18    38    | 134   7     146   | 16    5     2     |
|-----------------------------------------------------------|
| 1256  3     289   | 18    189   7     | 4     1268  15689 |
| 167   1689  789   | 2     4     5     | 136   1368  1689  |
| 125   189   4     | 6     189   3     | 29    7     1589  |
|-----------------------------------------------------------|
| 8     5     279   | 1479  6     1249  | 29    12    3     |
| 267   69    1     | 789   3     289   | 5     4     89    |
| 23    4     239   | 1589  158   1289  | 7     1268  1689  |
|-----------------------------------------------------------|



whip[6]: r9n6{c8 c9}- b9n1{r9c9 r7c8}- c8n2{r7 r4}- r4n6{c8 c1}- c1n5{r4 r6}- r6n2{c1 .} => -8r9c8
Box/Line: 8c8b6 => -8r4c9 -8r5c9 -8r6c9

whip[8]: r3c2{n8 n1}- r2c1{n1 n3}- c8n3{r2 r5}- r5n8{c8 c2}- r6c2{n8 n9}- c7n9{r6 r7}- c3n9{r7 r9}- r9n3{c3 .} => -8r3c3
Single(s): 3r3c3, 1r2c1, 8r3c2, 8r6c5, 1r4c4, 4r3c4, 9r4c5, 4r7c6, 1r7c8, 3r9c1
Box/Line: 1c9b6 => -1r5c7

Code: Select all
|--------------------------------------------------|
| 4    2    6    | 358  15   18   | 13   9    7    |
| 1    7    5    | 39   2    69   | 8    36   4    |
| 9    8    3    | 4    7    16   | 16   5    2    |
|--------------------------------------------------|
| 256  3    28   | 1    9    7    | 4    268  56   |
| 67   169  789  | 2    4    5    | 36   368  169  |
| 25   19   4    | 6    8    3    | 29   7    159  |
|--------------------------------------------------|
| 8    5    279  | 79   6    4    | 29   1    3    |
| 267  69   1    | 789  3    289  | 5    4    89   |
| 3    4    29   | 589  15   1289 | 7    26   689  |
|--------------------------------------------------|


whip[2]: r6n2{c1 c7}- r7n2{c7 .} => -2r8c1
Single(s): 2r8c6
Box/Line: 2c1b4 => -2r4c3
STTE


N.B: W-rating = 9
Last edited by DEFISE on Fri Jan 21, 2022 10:03 am, edited 4 times in total.
DEFISE
 
Posts: 280
Joined: 16 April 2020
Location: France

Re: Robert's puzzles 2022-01-20

Postby DEFISE » Fri Jan 21, 2022 9:44 am

Canceled
Last edited by DEFISE on Fri Jan 21, 2022 10:05 am, edited 1 time in total.
DEFISE
 
Posts: 280
Joined: 16 April 2020
Location: France

Re: Robert's puzzles 2022-01-20

Postby yzfwsf » Fri Jan 21, 2022 9:59 am

Hidden and Locked Candidates
Dynamic Contradiction Chain: If r9c5=8 Then r3c3=3 And r3c3<>3 simultaneously,so r9c5<>8
Hidden Text: Show
Chain 4:r9c5=8 → r6c5<>8
Chain 3:r9c5=8 → r4c5<>8
Chain 2:(r4c5<>8+r6c5<>8) → r4c4=8 → r4c8<>8
Chain 1:r9c5=8 → r9c8<>8
Chain 0:(r9c8<>8+r4c8<>8) → r5c8=8 → r5c8<>3 → r2c8=3 → r2c1<>3 → r3c3=3
Chain 9:r9c5=8 → r8c6<>8
Chain 8:r9c5=8 → r8c4<>8
Chain 7:(r8c4<>8+r8c6<>8) → r8c9=8 → r6c9<>8
Chain 6:r9c5=8 → r6c5<>8
Chain 5:(r6c5<>8+r6c9<>8) → r6c2=8 → r3c2<>8 → r3c3=8 → r3c3<>3

Dynamic Contradiction Chain: If r2c8=1 Then r1c6=8 And r1c6<>8 simultaneously,so r2c8<>1
Hidden Text: Show
Chain 15:r2c1<>1 → r2c1=3 → r3c3<>3 → r9c3=3
Chain 14:r9c3=3 → r9c3<>2
Chain 13:r7c8=2 → r7c3<>2
Chain 12:r7c6<>4 → r7c4=4 → r7c4<>7 → r7c3=7 → r7c3<>9
Chain 11:(r7c3<>2+r9c3<>2) → r4c3=2 → r4c3<>9
Chain 10:r9c3=3 → r9c3<>9
Chain 9:r2c8=1 → r2c1<>1
Chain 8:r2c1<>1 → r3c2=1 → r3c6<>1
Chain 7:r2c8=1 → r2c8<>6 → r2c6=6 → r3c6<>6
Chain 6:r2c8=1 → r7c8<>1 → r7c8=2
Chain 5:(r9c3<>9+r4c3<>9+r7c3<>9) → r5c3=9 → r5c7<>9
Chain 4:r7c8=2 → r4c8<>2 → r6c7=2 → r6c7<>9
Chain 3:(r6c7<>9+r5c7<>9) → r7c7=9 → r7c6<>9
Chain 2:r7c8=2 → r7c6<>2
Chain 1:(r3c6<>6+r3c6<>1) → r3c6=4 → r7c6<>4
Chain 0:(r7c6<>4+r7c6<>2+r7c6<>9) → r7c6=1 → r1c6<>1 → r1c6=8
Chain 38:r9c3=3 → r9c3<>2
Chain 37:r2c8=1 → r7c8<>1 → r7c8=2 → r7c3<>2
Chain 36:r2c8=1 → r2c1<>1
Chain 35:r2c1<>1 → r3c2=1 → r3c6<>1
Chain 34:r2c8<>6 → r2c6=6 → r3c6<>6
Chain 33:r2c8=1 → r2c8<>6
Chain 32:r2c1<>1 → r2c1=3 → r3c3<>3 → r9c3=3
Chain 31:(r7c3<>2+r9c3<>2) → r4c3=2 → r4c3<>9
Chain 30:(r9c3<>9+r4c3<>9+r7c3<>9) → r5c3=9
Chain 29:r7c4<>7 → r7c3=7 → r7c3<>9
Chain 28:r7c4=4 → r7c4<>5 → r7c2=5 → r7c2<>9
Chain 27:r9c3=3 → r9c3<>9
Chain 26:r5c3=9 → r5c7<>9
Chain 25:r2c8=1 → r1c7<>1 → r1c7=3 → r5c7<>3
Chain 24:r2c8<>6 → r3c7=6 → r5c7<>6
Chain 23:(r3c6<>6+r3c6<>1) → r3c6=4 → r7c6<>4 → r7c4=4
Chain 22:r7c4=4 → r7c4<>7
Chain 21:(r5c7<>6+r5c7<>3+r5c7<>9) → r5c7=1 → r5c9<>1
Chain 20:(r9c3<>9+r7c2<>9+r7c3<>9) → r8c2=9 → r8c2<>6 → r5c2=6 → r5c9<>6
Chain 19:r5c3=9 → r5c9<>9
Chain 18:(r5c9<>9+r5c9<>6+r5c9<>1) → r5c9=8 → r8c9<>8
Chain 17:r7c4<>7 → r8c4=7 → r8c4<>8
Chain 16:(r8c4<>8+r8c9<>8) → r8c6=8 → r1c6<>8

Locked Candidates 1 (Pointing): 1 in b3 => r5c7<>1,r6c7<>1,r7c7<>1
Dynamic Contradiction Chain: If r7c4=5 Then r8c1=2 And r8c1<>2 simultaneously,so r7c4<>5
Hidden Text: Show
Chain 4:r7c4=5 → r7c2<>5 → r9c1=5
Chain 3:r9c1=5 → r9c1<>3 → r9c3=3 → r9c3<>2
Chain 2:r7c4=5 → r7c4<>7 → r7c3=7 → r7c3<>2
Chain 1:r9c1=5 → r9c1<>2
Chain 0:(r9c1<>2+r7c3<>2+r9c3<>2) → r8c1=2
Chain 5:r7c4=5 → r7c2<>5 → r7c2=9 → r7c7<>9 → r7c7=2 → r6c7<>2 → r6c1=2 → r8c1<>2

Hidden Single: 5 in r7 => r7c2=5
Dynamic Contradiction Chain: If r2c6<>6 Then r6c5=8 And r6c5<>8 simultaneously,so r2c6=6
Hidden Text: Show
Chain 20:r5c7=6 → r4c9<>6
Chain 19:r2c8=6 → r4c8<>6
Chain 18:(r4c8<>6+r4c9<>6) → r4c1=6
Chain 17:r2c6<>6 → r2c8=6
Chain 16:r6c1<>2 → r6c7=2 → r6c7<>9
Chain 15:r5c7=6 → r5c7<>9
Chain 14:r2c8=6 → r3c7<>6 → r5c7=6
Chain 13:r4c1=6 → r4c1<>5 → r6c1=5 → r6c1<>2
Chain 12:r4c1=6 → r4c1<>2
Chain 11:r7c7=9 → r7c3<>9
Chain 10:r8c2=6 → r8c2<>9
Chain 9:(r4c1<>2+r6c1<>2) → r4c3=2 → r7c3<>2
Chain 8:r5c7=6 → r5c2<>6 → r8c2=6
Chain 7:(r5c7<>9+r6c7<>9) → r7c7=9
Chain 6:r7c7=9 → r8c9<>9
Chain 5:r8c2=6 → r8c9<>6
Chain 4:(r7c3<>2+r7c3<>9) → r7c3=7 → r5c3<>7
Chain 3:(r8c2<>9+r7c3<>9) → r9c3=9 → r5c3<>9
Chain 2:(r5c3<>9+r5c3<>7) → r5c3=8 → r6c2<>8
Chain 1:(r8c9<>6+r8c9<>9) → r8c9=8 → r6c9<>8
Chain 0:(r6c9<>8+r6c2<>8) → r6c5=8
Chain 53:r2c8=6 → r3c7<>6 → r5c7=6
Chain 52:r6c1<>2 → r6c7=2
Chain 51:r2c6<>6 → r3c6=6 → r3c6<>4 → r7c6=4
Chain 50:r4c1<>5 → r6c1=5 → r6c1<>2
Chain 49:r4c1=6 → r4c1<>2
Chain 48:r2c6<>6 → r2c8=6
Chain 47:r5c7=6 → r4c9<>6
Chain 46:r2c8=6 → r4c8<>6
Chain 45:r8c2=6 → r8c9<>6
Chain 44:r5c7=6 → r5c9<>6
Chain 43:r6c7=2 → r7c7<>2
Chain 42:(r4c1<>2+r6c1<>2) → r4c3=2 → r7c3<>2
Chain 41:r7c6=4 → r7c6<>2
Chain 40:r7c6=4 → r7c6<>1
Chain 39:r5c7=6 → r5c2<>6 → r8c2=6
Chain 38:r6c7=2 → r6c7<>9
Chain 37:r5c7=6 → r5c7<>9
Chain 36:(r5c7<>9+r6c7<>9) → r7c7=9 → r7c3<>9
Chain 35:r8c2=6 → r8c2<>9
Chain 34:(r7c6<>1+r7c8<>1) → r7c4=1
Chain 33:r4c1=6 → r4c1<>5
Chain 32:(r7c6<>2+r7c3<>2+r7c7<>2) → r7c8=2 → r7c8<>1
Chain 31:(r5c9<>6+r4c9<>6+r8c9<>6) → r9c9=6 → r9c9<>1
Chain 30:(r4c8<>6+r4c9<>6) → r4c1=6
Chain 29:r7c4=1 → r4c4<>1
Chain 28:r4c1=6 → r4c1<>1
Chain 27:(r9c9<>1+r7c8<>1) → r9c8=1 → r4c8<>1
Chain 26:r4c1<>5 → r4c9=5 → r4c9<>1
Chain 25:r7c4=1 → r9c5<>1
Chain 24:(r8c2<>9+r7c3<>9) → r9c3=9 → r9c5<>9
Chain 23:(r9c5<>9+r9c5<>1) → r9c5=5 → r1c5<>5
Chain 22:(r4c9<>1+r4c8<>1+r4c1<>1+r4c4<>1) → r4c5=1 → r1c5<>1
Chain 21:(r1c5<>1+r1c5<>5) → r1c5=8 → r6c5<>8

stte
yzfwsf
 
Posts: 905
Joined: 16 April 2019

Re: Robert's puzzles 2022-01-20

Postby DEFISE » Fri Jan 21, 2022 1:18 pm

If we don't bother with the length of chains, then I also have this:

Single(s): 7r1c9, 4r2c9, 4r1c1, 2r1c2, 5r3c8, 3r6c6
Box/Line: 8r1b2 => -8r3c4 -8r3c6

whip[14]: c7n6{r3 r5}- r3n6{c7 c6}- r3n4{c6 c4}- r3n3{c4 c3}- r2c1{n3 n1}- r5c1{n1 n7}- b4n6{r5c1 r4c1}- c2n6{r5 r8}- r8c1{n6 n2}- r6n2{c1 c7}- c7n9{r6 r7}- r8c9{n9 n8}- r8c6{n8 n9}- r2c6{n9 .} => -1r3c7

whip[19]: r1c7{n1 n3}- r3c7{n3 n6}- r2n6{c8 c6}- r2n9{c6 c4}- r2n3{c4 c1}- r3c3{n3 n8}- r3n3{c3 c4}- c4n4{r3 r7}- c4n7{r7 r8}- c1n7{r8 r5}- r5c3{n7 n9}- r5c7{n9 n1}- r7n1{c7 c6}- r1c6{n1 n8}- r8n8{c6 c9}- r5c9{n8 n6}- c2n6{r5 r8}- c2n9{r8 r7}- r7n5{c2 .}
=> -1r2c8

Single(s): 1r1c7, 8r1c6, 5r1c5, 3r1c4
Naked pairs: 29c7r67 => -9r5c7

whip[8]: b6n2{r4c8 r6c7}- c7n9{r6 r7}- r7c2{n9 n5}- c4n5{r7 r9}- c4n8{r9 r8}- r8c9{n8 n6}- r4n6{c9 c1}- c2n6{r5 .} => -8r4c8

whip[12]: r8n8{c9 c4}- c4n7{r8 r7}- r7n4{c4 c6}- r7n1{c6 c8}- c8n2{r7 r4}- b4n2{r4c1 r6c1}- r8n2{c1 c6}- r9n2{c6 c3}- r9n3{c3 c1}- r9n6{c1 c9}- r4n6{c9 c1}- c1n5{r4 .} => -8r9c8

STTE
DEFISE
 
Posts: 280
Joined: 16 April 2020
Location: France

Re: Robert's puzzles 2022-01-20

Postby yzfwsf » Fri Jan 21, 2022 1:34 pm

Can you omit Nake Pair for the solution path, nothing else, just curious.
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Re: Robert's puzzles 2022-01-20

Postby Mauriès Robert » Fri Jan 21, 2022 2:18 pm

Hi François,
This four-step resolution is in line with level 4 TDP of the puzzle.
Robert
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Posts: 594
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Location: France

Re: Robert's puzzles 2022-01-20

Postby DEFISE » Fri Jan 21, 2022 2:55 pm

yzfwsf wrote:Can you omit Nake Pair for the solution path, nothing else, just curious.


Yes, removing the NP does not change at all afterwards.
DEFISE
 
Posts: 280
Joined: 16 April 2020
Location: France

Re: Robert's puzzles 2022-01-20

Postby DEFISE » Fri Jan 21, 2022 3:04 pm

Mauriès Robert wrote:Hi François,
This four-step resolution is in line with level 4 TDP of the puzzle.
Robert


Yes but I have this possibility too:

Single(s): 7r1c9, 4r2c9, 4r1c1, 2r1c2, 5r3c8, 3r6c6
Box/Line: 8r1b2 => -8r3c4 -8r3c6

whip[19]: r1c7{n1 n3}- r3c7{n3 n6}- r2n6{c8 c6}- r2n9{c6 c4}- r2n3{c4 c1}- r3c3{n3 n8}- r3n3{c3 c4}- c4n4{r3 r7}- c4n7{r7 r8}- c1n7{r8 r5}- r5c3{n7 n9}- r5c7{n9 n1}- r7n1{c7 c6}- r1c6{n1 n8}- r8n8{c6 c9}- r5c9{n8 n6}- c2n6{r5 r8}- c2n9{r8 r7}- r7n5{c2 .}
=> -1r2c8

Box/Line: 1b3c7 => -1r5c7 -1r6c7 -1r7c7
Naked pairs: 29c7r67 => -9r5c7

g-whip[11]: c3n3{r3 r9}- r3c3{n3 n8}- r3c2{n8 n1}- c7n1{r3 r1}- b3n3{r1c7 r3c7}- c7n6{r3 r5}- c2n6{r5 r8}- b7n9{r8c2 r7c23}- r7c7{n9 n2}- r6n2{c7 c1}- c3n2{r3 .}
=> -3r2c1

Single(s): 1r2c1, 8r3c2, 3r3c3, 3r9c1, 5r7c2
Box/Line: 6r9b9 => -6r8c9

S2-whip[13]: c1n5{r4 r6}- r6n2{c1 c7}- c7n9{r6 r7}- r8c9{n9 n8}- r6n8{c9 c5}- c4n8{r4 NP: n58r19}- r1n3{c4 c7}- r2c8{n3 n6}- r2c6{n6 n9}- r8c6{n9 n2}- c1n2{r8 r4}- r4n6{c1 .}
=>-5r4c9

STTE

So TDP level <= 3 :D
Last edited by DEFISE on Fri Jan 21, 2022 3:29 pm, edited 3 times in total.
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Re: Robert's puzzles 2022-01-20

Postby denis_berthier » Fri Jan 21, 2022 3:07 pm

DEFISE wrote:It's a rather short solution for a manual solver !
With my computer I only find a little shorter path, as for your previous puzzle


Who could seriously believe that Robert's solution in 10 steps was found manually? Considering the number of paths one should try to find this, this is totally impossible.

The simplest-first solution has 36 steps in W9. Usually, a first try at reducing the number of steps by the fewer steps algorithm divides this number by at most 2. Each try of the fewer steps algorithms supposes lots of computations, for each remaining candidate.
Moreover, the next tries further reduce the number of steps only slowly. An important number of tries is necessary before reducing it from 36 to 10.

The obvious conclusion is, in the same way as he named anti-tracks his limited understanding of braids (or S-braids for some of them), Robert now applies without saying some version of the fewer steps algorithm.
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Re: Robert's puzzles 2022-01-20

Postby Mauriès Robert » Fri Jan 21, 2022 4:01 pm

denis_berthier wrote:Who could seriously believe that Robert's solution in 10 steps was found manually? Considering the number of paths one should try to find this, this is totally impossible.

Well, you're wrong and you're slanderous, because it is indeed manually and without the help of any software that I built this solution. Of course it took me some time and several tries.
denis_berthier wrote:The obvious conclusion is, in the same way as he named anti-tracks his limited understanding of braids (or S-braids for some of them), Robert now applies without saying some version of the fewer steps algorithm.

And what's more, you are dishonest in writing this, because you know very well that I have defined and used anti-tracks for a very long time and long before I was interested in your whips and braids.
The only reason I present resolutions in several stages on this forum, therefore with short anti-tracks, is to adapt to the spirit of this forum which requires that the construction of the sequences be detailed.
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Re: Robert's puzzles 2022-01-20

Postby denis_berthier » Fri Jan 21, 2022 4:28 pm

Mauriès Robert wrote:you know very well that I have defined and used anti-tracks for a very long time and long before I was interested in your whips and braids.

What I know very well is, I defined and published whips and braids much before you wrote anything about your ill-understood, downgraded version of them, under a different name. Anyone can check the dates. And for anyone who can read the technical details, it is obvious you had read my books before writing anything.

Mauriès Robert wrote:The only reason I present resolutions in several stages on this forum, therefore with short anti-tracks, is to adapt to the spirit of this forum which requires that the construction of the sequences be detailed.

This is total nonsense. Solutions with both short chains + short resolution paths are never a mere "adaptation". They require huge quantities of computation. So, NO, absolutely no, you cannot have found such solutions manually.
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Re: Robert's puzzles 2022-01-20

Postby Mauriès Robert » Fri Jan 21, 2022 5:21 pm

denis_berthier wrote:What I know very well is, I defined and published whips and braids much before you wrote anything about your ill-understood, downgraded version of them, under a different name. Anyone can check the dates. And for anyone who can read the technical details, it is obvious you had read my books before writing anything.

I don't claim to have developed TDP before you developed your theories, that's not the point, but you can't say I read your books before, that's not true. I designed TDP completely on my own and it was later that I discovered similar techniques (virtual colouring, forced chains, etc.). It was only much later that I discovered your first book and wrote to you to ask your opinion on TDP and you replied (I have your answer). So I never used your books as inspiration for the TDP, whether you like it or not.

denis_berthier wrote:This is total nonsense. Solutions with both short chains + short resolution paths are never a mere "adaptation". They require huge quantities of computation. So, NO, absolutely no, you cannot have found such solutions manually.

And yet, it is by hand that I have solved this grid and all the others I propose. I understand that this bothers you, but that's how it is.
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Re: Robert's puzzles 2022-01-20

Postby denis_berthier » Fri Jan 21, 2022 5:36 pm

Mauriès Robert wrote:
denis_berthier wrote:What I know very well is, I defined and published whips and braids much before you wrote anything about your ill-understood, downgraded version of them, under a different name. Anyone can check the dates. And for anyone who can read the technical details, it is obvious you had read my books before writing anything.

I don't claim to have developed TDP before you developed your theories, that's not the point,

That's the whole point and I can easily prove it, contrary to your empty claims below.
Mauriès Robert wrote:but you can't say I read your books before, that's not true. I designed TDP completely on my own and it was later that I discovered similar techniques (virtual colouring, forced chains, etc.). It was only much later that I discovered your first book and wrote to you to ask your opinion on TDP and you replied (I have your answer). So I never used your books as inspiration for the TDP, whether you like it or not.

You can deny the obvious, it remains obvious.
You have my answer and so what?
Moreover,
- you have now obviously adopted my notion of length of a chain, unique to my definitions. You initially had no notion of length in your tracks and you've even repeated multiple times that length isn't important.
- and you've also obviously adopted a version of François's fewer step algorithm.
Two examples of how you progress "on your own".

Mauriès Robert wrote:
denis_berthier wrote:This is total nonsense. Solutions with both short chains + short resolution paths are never a mere "adaptation". They require huge quantities of computation. So, NO, absolutely no, you cannot have found such solutions manually.

And yet, it is by hand that I have solved this grid and all the others I propose. I understand that this bothers you, but that's how it is.

Why would this bother me. What you claim is computationally impossible.
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Re: Robert's puzzles 2022-01-20

Postby DEFISE » Fri Jan 21, 2022 6:06 pm

denis_berthier wrote:
DEFISE wrote:It's a rather short solution for a manual solver !
With my computer I only find a little shorter path, as for your previous puzzle


1)
Who could seriously believe that Robert's solution in 10 steps was found manually? Considering the number of paths one should try to find this, this is totally impossible.
...
....
2)
The obvious conclusion is, in the same way as he named anti-tracks his limited understanding of braids (or S-braids for some of them),
3) Robert now applies without saying some version of the fewer steps algorithm.


1) It should nevertheless be pointed out that Robert does not work only with paper and pencil.
He obviously has graphic tools and he can notably know if a track from any candidate leads to a contradiction (using singles and perhaps more) by clicking on a button.
It's not a secret, everyone can check it by going to assistant-sudoku.com

2) So I would like to know what you think of P.O.’s chains....

3) Truly, I don't think this algorithm "Fewer-Steps" is some “confidential defense”, you yourself made a thread about it: [Advanced solving techniques] – [Reducing the number of steps].
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