Hi all,
Here is my resolution with
TDP, based on the exploitation of the pairs 8c9 and 8c1 which form an X-wing.
1) X-wing (8c1, 8c9) => -8r1c378 and -8r6c7. This is equivalent to P(8c1r1): 8c1r1->8r6c9 and P(8r6c1): 8r6c1->8r1c9 => -8r1c378 and -8r6c7.
But this is only a partial result that can be expanded by developing the two tracks P(8c1r1) blue and P(8r6c1) yellow, which we will do step by step, visually on the puzzle (coloring candidates).
2) A first development of the two tracks (puzzle 2) allows a validation and several eliminations : -346r1c4, r3c9=5, -3r7c3.
3) By developing a little more the two tracks (puzzle 3), the blue one via the 8r5c8 and the yellow one via the 6r3c7, we obtain several new eliminations (candidates crossed out in red).
4) P(8r1c9): 8r1c9-> --- ->49r6c24->6r6c5 (puzzle 4) => validation of 6r6c5 also belonging to the yellow track. Two placements.
5) P(8r1c9) : 8r1c9-> --- ->9r7c3 et P(8r6c9) : 8r6c9-> --- ->9r1c7->9r7c3> --- ->9r5c2->8r5c8 (puzzle 5) => validation of 9r7c3 and 8r5c8 => 9 additional investments at the same time as the disability of P(8r6c9) is established.
6) Finally, we finish with the anti-track P'(1r8c5): -1r8c5-> --- -> 6r8c2 (puzzle 6) => -1r8c2, and the grid ends with the basic techniques.
Robert