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/** | ||
* 338. Counting Bits | ||
Solved | ||
Easy | ||
Topics | ||
Companies | ||
Hint | ||
Given an integer n, return an array ans of length n + 1 such that for each i (0 <= i <= n), ans[i] is the number of 1's in the binary representation of i. | ||
Example 1: | ||
Input: n = 2 | ||
Output: [0,1,1] | ||
Explanation: | ||
0 --> 0 | ||
1 --> 1 | ||
2 --> 10 | ||
Example 2: | ||
Input: n = 5 | ||
Output: [0,1,1,2,1,2] | ||
Explanation: | ||
0 --> 0 | ||
1 --> 1 | ||
2 --> 10 | ||
3 --> 11 | ||
4 --> 100 | ||
5 --> 101 | ||
Constraints: | ||
0 <= n <= 105 | ||
Follow up: | ||
It is very easy to come up with a solution with a runtime of O(n log n). Can you do it in linear time O(n) and possibly in a single pass? | ||
Can you do it without using any built-in function (i.e., like __builtin_popcount in C++)? | ||
*/ | ||
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public class CountingBits { | ||
public int[] countBits(int n) { | ||
int[] a = new int[n+1]; | ||
for(int i=1;i<=n;i++){ | ||
//appraoch one | ||
a[i] = a[i >> 1] + (i & 1); | ||
//approach two | ||
a[i]=Integer.bitCount(i); | ||
} | ||
return a; | ||
} | ||
} |