Recently, I was pinched by a super interesting logic problem - "It takes a few Qin Shi Huang to ride a polar bear", which seems like a spoof at first glance, but if you think about it carefully, it is all a strategic game, and you can play to understand that you can be a "little military master of the ancient art of war"!

Let's look at the rules first: Qin Shi Huang set off from the same city tower, and the new city tower had to be at least two peers to dare to explore; The city tower that has been explored, there is 1 Qin Shi Huang, and the polar bear does not dare to approach; Polar bears are afraid of the heat and do not take the passage, and they are captured when they are surrounded and have no way to escape (that is, they ride on, although it is impossible in reality, but we have to recognize the game setting).

This is like teaming up to break through the level, you have to plan the route, so that Qin Shi Huang can "hold the point together" and "keep the point separately". Assuming that the castle tower is a hexagonal layout, you must first send a team to occupy the key position, and then gradually block the polar bear's escape route. For example, in the first round, 2 Qin Shi Huang were sent to occupy the adjacent city towers, and in the second round, 2 more were sent to the new point, and at the same time, 1 person was guaranteed to stay at the old point.

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