Look, where 3 and 6 are (*-ed cells)
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+-------+-------+-------+
| 9 . 7 | # 8 . | . . . |
| 4 . . | # . . | 9 2 # |
|*3 .*6 | . . 9 | 8 1 . |
+-------+-------+-------+
| 8 . . | . .*6 | . . 9 |
| 5 7 . | . 9 . | . 6 8 |
| 6 9 1 | 8 5*3 | 7 4 2 |
+-------+-------+-------+
| 7 . . | 5 ^ . | 2 9 . |
| 2 . . | 9 ^ . | . 7 . |
| 1 . 9 | 2 ^ 7 | 6 8 . |
+-------+-------+-------+
In column 4 both 36 only can be in rows 12 (hidden pair).
Moreover in row 2 they cannot be in columns 236, and column 5 (because in box 8 3 and 6 must be in column 5). So you have another hidden pair 36 in r2c49.
This already solves with singles.
You also could eliminate 36 from r1c9, because this cell forms a unique rectangle with the pairs.