I was also busy trying a "J". Slightly different layout:
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. . 5 1 3 4 2 8 .
. . . . 7 6 . . .
. . . . 5 8 . . .
. . . . 6 9 . . .
. . . . 1 5 . . .
. . . . 2 3 . . .
. 4 . . 8 2 . . .
. 8 . . 9 1 . . .
. . 3 6 4 . . . .
SE says it needs 2 Forcing X-chains.
But it can be solved with a 1 X-chain of length 6 cells, a WXYZ-Wing and a XY-WIng.
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[1,1] r9c6=7 Naked Single
[2,2] r9c1=2 Hidden Single in sudokuX/
[2,3] r2c8=5 Hidden Single in sudokuX/
[3,4] r3c7=3 Hidden Single in sudokuX/
[3,5] r6c4=4 Hidden Single in sudokuX/
[4,6] r2c1=3 Hidden Single in row 2
[4,7] r2c3=8 Hidden Single in row 2
[5,7] Naked/Hidden Pairs,Triplets,Quads | NPair (29)r2c24 => (-9)r2c7 (-9)r2c9 | NPair (67)c3r78 => (-67)r3c3 (-7)r4c3 (-67)r5c3 (-67)r6c3 | NPair (14)b3e46 => (-14)r3c8 (-14)r3c9 | NTriple (567)b7e346 => (-567)r7c1 (-5)r9c2 | NPair (67)b7e36 => (-67)r8c1 | 1 (5)r8c1 => (-5)r8c4 (-5)r8c7 (-5)r8c9 | NPair (35)r8c14 => (-3)r8c9 | 1 (3)b8e4 => (-3)r7c4 | NPair (19)r9c28 => (-19)r9c7 (-9)r9c9 | NPair (58)b9e79 => (-5)r7c7 (-5)r7c9 | NSext (246789)\123478 => (-8)r9c9 | NQuin (24679)\12378 => (-7)r4c4
[6,8] r4c4=8 Naked Single
[6,9] r5c4=7 Naked Single
[6,10] r7c4=5 Naked Single
[6,11] r8c1=5 Naked Single
[6,12] r8c4=3 Naked Single
[6,13] r9c9=5 Naked Single
[7,14] r9c7=8 Naked Single
[8,14] Pointing, Claiming | (9)r1,b1 => (-9)r2c2 (-9)r3c1 (-9)r3c2 (-9)r3c3 | (9)r2,c4 => (-9)r3c4 | (1)c3,b4 => (-1)r4c1 (-1)r4c2 (-1)r6c1 (-1)r6c2 | (9)c3,b4 => (-9)r5c1 (-9)r5c2 (-9)r6c1 (-9)r6c2
[9,15] r2c2=2 Naked Single
[9,16] r2c4=9 Naked Single
[9,17] r3c3=4 Naked Single
[9,18] r3c4=2 Naked Single
[10,19] r8c9=2 Hidden Single in row 8
[10,20] r8c7=4 Hidden Single in row 8
[10,21] r2c9=4 Hidden Single in box 3
[11,22] r2c7=1 Naked Single
[12,22] Naked/Hidden Pairs,Triplets,Quads | NSept (1356789)b6e1346789 => (-137)r4c8 (-369)r5c8 | NSext (124679)c8r345689 => (-1679)r7c8 | 1 (3)b9e2 => (-3)r7c9
[13,23] r7c8=3 Naked Single
[14,23] Generalized Intersection | (9)c1,r7,\ => (-9)r7c7 | (9)\,r7,c1 => (-9)r7c1 | (9)b7,c2 => (-9)r1c2 | (9)r7,b9 => (-9)r9c8 | (9)r7,c9 => (-9)r3c9 (-9)r5c9 (-9)r6c9 | (6)/,r7,c9 => (-6)r7c9 | (7)/,r7,c9 => (-7)r7c9 | (6)b9,\ => (-6)r1c1 | (7)b9,\ => (-7)r1c1 | (9)c7,b6 => (-9)r6c8
[15,24] r1c1=9 Naked Single
[15,25] r7c1=1 Naked Single
[15,26] r7c9=9 Naked Single
[15,27] r9c2=9 Naked Single
[15,28] r9c8=1 Naked Single
[16,29] r3c2=1 Hidden Single in row 3
[16,30] r3c8=9 Hidden Single in row 3
[17,30] Naked/Hidden Pairs,Triplets,Quads | NSext (245679)b6e124578 => (-7)r4c9 (-6)r5c9 (-67)r6c9
[18,30] X-chain [cells<=10] |
X-chain [6] (6)r1c2=r1c9-r7c3=r7c7-r8c8=r6c8 => (-6)r6c2
[19,30] (STUVW)XYZ-Wing |
WXYZ Wing Type A on {5679} (57)b6r6 => (-7)r6c1
[20,30] (X)Y-Wing |
XY-wing [3] (8)(8=3)r5c9-(3=6)r5c2-(6=8)r6c1 => (-8)r5c1 (-8)r6c9
[21,31] r6c9=1 Naked Single
[22,32] r4c9=3 Naked Single
[22,33] r5c9=8 Naked Single
[22,34] r6c3=9 Naked Single
[23,35] r5c3=2 Naked Single
[23,36] r5c8=4 Naked Single
[24,37] r4c3=1 Naked Single
[24,38] r4c8=2 Naked Single
[24,39] r5c1=6 Naked Single
[24,40] r5c2=3 Naked Single
[24,41] r5c7=9 Naked Single
[24,42] r6c1=8 Naked Single
[25,43] r3c1=7 Naked Single
[25,44] r3c9=6 Naked Single
[25,45] r4c1=4 Naked Single
[26,46] r1c2=6 Naked Single
[26,47] r1c9=7 Naked Single
[26,48] r7c3=6 Naked Single
[26,49] r7c7=7 Naked Single
[26,50] r8c3=7 Naked Single
[26,51] r8c8=6 Naked Single
[27,52] r4c7=5 Naked Single
[27,53] r6c7=6 Naked Single
[27,54] r6c8=7 Naked Single
[28,55] r4c2=7 Naked Single
[28,56] r6c2=5 Naked Single