1. Suppose that at the moment of throwing the sieve, thousands of parallel worlds are created. Then, there were several times thousands of people wandering around that night. The comet opened the interference channel, and it must have created thousands of people in an instant. It is impossible to say that there is only one group of people in the central area.
2. Even if the first item has been said, it is more likely that groups of people who visit the same house at the same time period will line up, and how small is the probability that one person will come?
3. The same as above, thousands of people are wandering, and the possibility that the last house is not visited is almost 0
4. Since the comet interfered, the last house could not be as good as before. If it happens that there is no interference, the heroine will not be able to arrive. From this point of view, it is a complete paradox.
5. Step back 10,000 steps, even if the original house of the female protagonist is imagined as a category with a small probability, only one sticker will come over; at the same time, the last house is imagined as an existence with a lower probability of being interfered with Now, no one's coming. . . However, the female protagonist finds a house with a small probability among thousands of millions in one night, and how small is this probability?
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