COJ 1059 - Numeric Parity 位操作

很好玩的一道题，可以熟悉下位操作实现和玩一玩bitset这个容器

Description

We define the parity of an integer Nas the sum of the bits in binary representation computed modulo two. As an example, the number 21 = 10101 has three 1s in its binary representation so it has parity 3 (mod 2), or 1. In this problem you have to calculate the parity of an integer 1 <= I <= 2147483647 (2^31-1). Then, let start to work...

Input specification

Each line of the input has an integer Iand the end of the input is indicated by a line where I = 0that should not be processed.

Output specification

For each integer Iin the input you should print one line in the form " The parity of B is P (mod 2)." where Bis the binary representation of I.

Sample input

1
2
10
21
0

Sample output

The parity of 1 is 1 (mod 2).
The parity of 10 is 1 (mod 2).
The parity of 1010 is 2 (mod 2).
The parity of 10101 is 3 (mod 2).

使用bitset来实现，注意bitset的高低为存储顺序，是底位到高位，索引i右0到大的：

void NumericParity()
{
	int n = 0;
	bitset<32> bi;
	while (cin>>n && n)
	{
		bi = n;		
		cout<<"The parity of ";
		bool flag = false;
		for (int i = bi.size() - 1; i >= 0 ; i--)
		{
			flag |= bi.test(i);
			if (flag) cout<

自家自制的位操作：

static bool biNum[32];

int intTobi(int n)
{
	int i = 0, c = 0;
	while (n)
	{
		c += n % 2;
		biNum[i++] = n % 2;
		n >>= 1;
	}
	return c;
}

void NumericParity2()
{
	int n = 0;
	while (cin>>n && n)
	{
		fill(biNum, biNum+32, false);
		cout<<"The parity of ";
		int c = intTobi(n);
		bool flag = false;
		for (int i = 31; i >= 0 ; i--)
		{
			flag |= biNum[i];
			if (flag) cout<