The picture shows a clock reflected in a still lake, upside down. What is the real time?

Flip the picture top-to-bottom: every hand at $\theta$ goes back to $180^{\circ }-\theta$. The minute hand returns to 1 (5 min) and the hour hand to just past 11: 11:05. (12:55 applies the mirror rule; 6:25 reads the reflected positions as if upright.)