Nios/hailstone
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nios/randomPrevious
Nextnios/hex1
A hailstone sequence is a sequence of positive integers generated from a starting number by the following rule:
- If n is even, n ⇐ n / 2
- If n is odd, n ⇐ 3n + 1
It has been conjectured that the sequence always reaches 1 for any starting positive integer after some number of steps. Write a function to compute the number of steps required for a given starting number to reach 1. The starting number is a non-zero unsigned integer. You may assume that the sequences tested will not overflow a 32-bit unsigned integer.
unsigned int hailstone (unsigned int n);
Expected solution length: Around 15 lines.
Sample Input
5
Sample Output
5 (The sequence is 5, 16, 8, 4, 2, 1)
nios/randomPrevious
Nextnios/hex1