A shopping mall has two entrance gates. In front of the first gate there are 2 parking lots named Blue and Red; in front of the second gate there are 3 parking lots named Yellow, Orange, and Green. Kartal, who comes to this mall, arrives at a randomly chosen gate and parks his car in a randomly chosen lot in front of that gate before entering the mall. When leaving the mall, having forgotten which gate he entered from and in which lot he parked, he exits from a randomly chosen gate and searches for his car in a randomly chosen lot in front of that gate.
What is the probability that the lot in which Kartal searches for his car is the lot in which he actually parked it?