In a magical forest, there is a perfectly spherical, transparent orb that inverts the spatial orientation of anything that looks through it. A person named Zephyr stands to the north of the orb and gazes through it towards the southern part of the forest. A person named Aarav stands to the south, but not directly in the line of sight of Zephyr and the orb. To Zephyr's left (which is the west side of the forest), there is a large, enchanted tree that can be seen directly without obstruction. What does Zephyr see through the orb regarding Aarav's position and the enchanted tree?

Provide a short response.
When Zephyr gazes through the orb from the north towards the south, their view of the forest is inverted. This inversion means that east becomes west, and south becomes north. However, since Aarav is not directly in the line of sight, Zephyr cannot see Aarav through the orb. Zephyr's view of the west side of the forest, where the enchanted tree stands, is shifted to appear as though it is on the east when looking through the orb. Thus, through the orb, Zephyr sees an inverted part of the southern forest (which appears as the northern part) and the enchanted tree's position is flipped, appearing to be on the east side. Since Zephyr's spatial orientation is inverted through the orb, left becomes right, meaning they would perceive the tree as if it were on their right side through the orb but would still see it to their left without the orb's interference. Aarav's position remains unseen through the orb since Aarav is not in the direct line of sight which the orb affects.