#include "MusimatChapter9.h"Go to the source code of this file.
Functions | |
| MusimatChapter9Section (C091201b) | |
| Integer | palindrome (IntegerList L, Integer Reference pos, Integer Reference inc) |
| Static Void | para1 () |
| MusimatChapter9Section | ( | C091201b | ) |
Definition at line 2 of file C091201b.cpp.
References para1().
00002 { 00003 Print("*** Palindrome ***"); 00004 /***************************************************************************** 00005 00006 Palindrome 00007 00008 We can iterate a sequence in prime order until the last element in the sequence is 00009 reached, then iterate the sequence retrograde until the first element in the sequence is reached, then 00010 repeat. 00011 *****************************************************************************/ 00012 para1(); // Step into this function to continue. 00013 }
| Integer palindrome | ( | IntegerList | L, | |
| Integer Reference | pos, | |||
| Integer Reference | inc | |||
| ) |
| Static Void para1 | ( | ) |
Definition at line 25 of file C091201b.cpp.
References palindrome().
00025 { 00026 /***************************************************************************** 00027 This method calls cycle() to do most of its work. Like cycle(), this method updates pos, 00028 but it also must update its increment argument, inc, because whenever it hits the end of the list, 00029 we want it to reverse the direction of traversal rather than start over. The extra work done by this 00030 method is to change the increment and reset the position when either end of the list is reached. Here 00031 is an example of invoking palindrome(). 00032 *****************************************************************************/ 00033 00034 Print("*** Palindrome ***"); 00035 IntegerList L(10, 11, 12); 00036 Integer myPos = 0; 00037 Integer myInc = 1; // can be any positive or negative integer 00038 00039 For (Integer i = 0; i < 2 * Length(L); i = i + 1) 00040 Print(palindrome(L, myPos, myInc)); 00041 00042 /***************************************************************************** 00043 prints 10, 11, 12, 12, 11, 10. Note that the end of the list is printed twice. This makes it a 00044 so-called even palindrome. It would be an odd palindrome if it were 10, 11, 12, 11, 10. It is left 00045 as an exercise for the reader to adapt palindrome() to generate odd palindromes. 00046 00047 *****************************************************************************/ 00048 }}
1.4.7