Kofi finds an enchanted room where the laws of physics are altered. Inside the room, light does not travel in straight lines but instead follows the contours of whatever surface it encounters. The room is a perfect sphere on the inside with a uniform, perfectly reflective surface. Kofi stands at one point with a magical lantern that emits light in all directions, and his friend Amara stands at a different point in the room. Can Amara see Kofi, and can Kofi see Amara, assuming there are no other light sources or obstructions in the room? Provide a brief response.
In this enchanted room, the behavior of light deviates from the normal straight-line propagation we experience in our own world. Given that the room is a perfect sphere with a reflective surface and the light from Kofi's lantern follows the contours of surfaces, the light will crawl along the sphere's inner walls continuously, without ever breaking path to travel directly through the sphere's interior.

Since the light is emitted in all directions from Kofi's lantern and sticks to the spherical surface, it will eventually reach every point on the inner surface of the sphere. Therefore, regardless of Amara's position within the spherical room, light from Kofi's lantern will eventually reach her, allowing her to see the light.

As for Kofi's ability to see Amara, the same reasoning applies. The light from Kofi's lantern illuminates Amara, and since light reflects off surfaces and runs along them, the light reflecting off Amara will eventually reach Kofi's eyes regardless of his position in the room, allowing him to see Amara.

In conclusion, both Kofi and Amara can see each other, as the light from the lantern adheres to the surface of the sphere and will eventually reach and illuminate both of them.