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不重复的随机数的产生(The generation of random numbers that are not repeated)
不重复的随机数的产生(The generation of random numbers that are not repeated) How do you generate random numbers that do not repeat? 2010-07-23 The usual way to generate random numbers is not to think about repetition, because even repetition is a normal thing in probability. But what about random data that does not need to be repeated in some cases? I think from the general direction, there should be only two ways. Sacrifice time or sacrifice space. The following are generated in the range of 101~200 (set to b[100], which is actually additional space) from which 10 non repeated random numbers (set to a[10]) are generated. Sacrifice time This method does not require additional space B arrays. To produce a random number that cannot be duplicated within a certain range, the random numbers that have been generated are saved as historical data. When a new random number is generated, the historical data is searched; if found, a new duplicate data search is re created; otherwise, it is assumed that a new, different random number has been found. Predictably, each new generated random number must be compared to all previous numbers. If repeat, abandon, produce again; otherwise, produce next. The average time consuming is n squared. It seems that the above program does not seem to have any problems, and the program can also be passed during the execution. But when we analyze carefully, we find out whether the new random number is already there. Since it is a random number, then from a mathematical point of view, it is possible to have a random number r at the same time in probability. Although this possibility is very small, it is a matter of logic and correctness. Therefore, the new random number r generated each time, may be one of the first I-1 numbers of the array random, that is to say, the program may cause a dead loop during the operation! One might argue that this probability is very small, almost zero. Yes, but I would like to ask what are the five main features of the algorit
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