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Description: 实现阿克曼函数并统计递归调用次数
Counting times of recursion calling
1. 问题描述
定义阿克曼递归函数:
ACK(0,n)=n+1 n>=0
ACK(m,0)=ACK(m-1,1) m>=1
ACK(m,n)=ACK(m-1,ACK(m,n-1)) m,n>0
2. 基本要求
读入m、n,输出ACK(m,n)的值,并统计递归调用次数。-Ackermann achieve statistical and recursive function call Counting the number of times recur as contemplated by calling 1. Problem description definition of a recursive function Ackerman : ACK (0, n) = n 1 n
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Size: 8753 |
Author: 李昭明 |
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Description: Ackermann for Data Structure -Ackermann for Data Structure
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Size: 820 |
Author: 王浩 |
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Description: 此文件实现Ackerman函数的动态规划算法,在VC++6.0 下 编译通过
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Size: 713 |
Author: tony chen |
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Description: 1928年,Wilhelm Ackermann (1896 - 1962,David Hilbert的学生) 发现x的y次幂的z-重积分 A(x,y,z)是递归的但不是原始递归的。Rosza Peter将A(x,y,z)简化到二元函数,初始条件由Raphael Robinson简化。
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Size: 5968 |
Author: 陈大哥 |
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Description: Ackermann-nonrecursive.cpp, 艾克曼, 非递回
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Size: 1292 |
Author: YC_CHIANG |
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Description: 实现阿克曼函数并统计递归调用次数
Counting times of recursion calling
1. 问题描述
定义阿克曼递归函数:
ACK(0,n)=n+1 n>=0
ACK(m,0)=ACK(m-1,1) m>=1
ACK(m,n)=ACK(m-1,ACK(m,n-1)) m,n>0
2. 基本要求
读入m、n,输出ACK(m,n)的值,并统计递归调用次数。-Ackermann achieve statistical and recursive function call Counting the number of times recur as contemplated by calling 1. Problem description definition of a recursive function Ackerman : ACK (0, n) = n 1 n
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Size: 587776 |
Author: 李昭明 |
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Description: Ackermann for Data Structure -Ackermann for Data Structure
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Size: 1024 |
Author: 王浩 |
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Description: 此文件实现Ackerman函数的动态规划算法,在VC++6.0 下 编译通过-This document is the realization of Ackerman function of dynamic programming algorithm, in VC 6.0 under the compiler through
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Size: 1024 |
Author: tony chen |
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Description: 1928年,Wilhelm Ackermann (1896 - 1962,David Hilbert的学生) 发现x的y次幂的z-重积分 A(x,y,z)是递归的但不是原始递归的。Rosza Peter将A(x,y,z)简化到二元函数,初始条件由Raphael Robinson简化。
-In 1928, Wilhelm Ackermann (1896- 1962, David Hilbert students) found x of y times the power of the z-heavy points A (x, y, z) is recursive but not primitive recursive. Rosza Peter will be A (x, y, z) to simplify to the dual function, the initial conditions simplified by Raphael Robinson.
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Size: 890880 |
Author: 陈大哥 |
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Description: Ackermann-nonrecursive.cpp, 艾克曼, 非递回-Ackermann-nonrecursive.cpp, Aikman, non-recursive
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Size: 1024 |
Author: YC_CHIANG |
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Description: 阿克曼函数,一种十分有效的函数,在数据结构中使用得多。-Ackermann function, a very effective function of the data structure in the use of much more.
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Size: 1024 |
Author: ada |
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Description: 本程序是用来产生Ackerman函数的一个小程序-This procedure is used to generate a small program Ackerman function
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Size: 249856 |
Author: LR |
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Description: 阿克曼函数的非递归算法,一种非常经典的函数,数据结构中的典型函数-Ackermann function is non-recursive algorithm, a very classic function, data structure typical function
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Size: 557056 |
Author: 茅小祥 |
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Description: mmodèle ackermann, modélisation
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Size: 294912 |
Author: oussama |
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Description: 阿克曼函数(Ackerman)是非原始递归函数的例子;它需要两个自然数作为输入值,输出一个自然数。它的输出值增长速度非常高,仅是(4,3)的输出已大得不能准确计算。
Ackerman函数定义如下:
若m=0 返回n+1
若m>0且n=0 返回Ackerman(m-1,1)
若m>0且n>0 返回Ackerman(m-1,Ackerman(m,n-1))
-Ackermann function (Ackerman) examples of non-primitive recursive function it takes two natural numbers as input, output a natural number. Its output value growth rate is very high, only (4,3) output has been so large that can not be accurately calculated. Ackerman function is defined as follows: If m = 0 return n+1 if m> 0 and n = 0 return Ackerman (m-1, 1) if m> 0 and n> 0 return Ackerman (m-1, Ackerman (m, n-1))
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Size: 7168 |
Author: 夏雪 |
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Description: wind power in power systems
by Thomas Ackermann
Wind energy is gaining increasing importance throughout the world. A very good reference for wind energy engineers.
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Size: 6295552 |
Author: myc |
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Description: ackerman for pid tuning
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Size: 1024 |
Author: tirta nahari |
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Description: Firmware for Ackermann/Euracom phone PBXs
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Size: 384000 |
Author: xA3 |
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Description: 汉诺塔问题以及阿克曼函数问题算法的实现 c++编写 数据结构小作业-The Towers of Hanoi problem Ackermann function problem algorithm c++ of writing the data structure operations
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Size: 1024 |
Author: 刘维孟 |
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Description: Calculate the Ackermann function ACK ( m, n ) recursive functions.-Calculate the Ackermann function ACK ( m, n ) recursive functions. For m>=0, n>=0, ACK ( m, n ) is defined as: ACK ( 0, n ) =n+1 ACK ( m, 0) =ACK ( m-1,1 ) ACK ( m, n ) =ACK ( m-1, ACK ( m, m-1 ) )
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Size: 1024 |
Author: 周杨 |
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