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The Complexity of Carry Propagation for Successor Functions (Extended Abstract)

机译:后继功能的进位传播的复杂性(扩展摘要)

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摘要

Carry propagation is the nightmare of school pupils and the headache of computer engineers: not only can the addition of two digits give rise to a carry, but this carry itself, when added to the next digits to the left1 may give rise to another carry, and so on, and so forth, and this may happen for an arbitrarily long time. Since the beginnings of computer science, the evaluation of the carry propagation length has been the subject of many works and it is known that the average carry propagation length (or complexity) for addition of two uniformly distributed n-digits binary numbers is log_2(n)+O(1) (see [5, 7, 10]).
机译:进位传播是小学生的噩梦,也是计算机工程师的头疼:两位数字的加法不仅会产生一个进位,而且如果将进位加到左边的下一位,这个进位本身也可能会引起另一个进位,等等,而这种情况可能会持续很长时间。自计算机科学开始以来,对进位传播长度的评估一直是许多工作的主题,并且已知将两个均匀分布的n位二进制数相加的平均进位传播长度(或复杂度)为log_2(n )+ O(1)(请参阅[5,7,10])。

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