Can't be in rows 2 and 8 since there are more than 2 4's in each row. For an x-wing, there must be 2 of the 4's in each row and they also must be in the same column. You can then eliminate all 4's in those 2 columns except the x-wingy ones.
Unless I typed it wrong (and I've checked 3 times) the puzzle is rated diabolical using Sadman's Sudoku. His solver says it takes trial and error to solve it.
nj3h wrote:Unless I typed it wrong (and I've checked 3 times) the puzzle is rated diabolical using Sadman's Sudoku. His solver says it takes trial and error to solve it.
I've found a typo in the optimisation in the XWing routine, it wasn't even checking for one.
The XY Wing technique will allow you to eliminate 6 as a candidate from r4c6, leaving a naked single (9) in that cell. This then eliminates 9 from r3c9, leaving a 1.
Why Sadman offered the 1 instead of the 9 I don't know, since the 1 was only apparent AFTER the 9 had been placed.