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power-of-two.rs
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// 231. Power of Two
// 🟢 Easy
//
// https://leetcode.com/problems/power-of-two/
//
// Tags: Math - Bit Manipulation - Recursion
struct Solution;
impl Solution {
/// We can use a built-in method to count the set bits in the binary representation of n,
/// powers of 2 will be one 1 followed by all 0s.
///
/// Time complexity: O(log(n)) - The count ones method will look at each bit of n.
/// Space complexity: O(1) - No extra space used.
///
/// Runtime 0 ms Beats 100%
/// Memory 2.10 MB Beats 90.29%
#[allow(dead_code)]
pub fn is_power_of_two_co(n: i32) -> bool {
n >= 0 && n.count_ones() == 1
}
/// The binary representation of a power of two is one 1 followed by all 0s. If we subtract 1,
/// the binary representation of that number will be all 1s and one bit shorter that n, we can
/// use that fact to binary AND these two values, if the result is 0, n is a power of 2.
///
/// Time complexity: O(log(n)) - The binary AND will compare each bit.
/// Space complexity: O(1) - No extra space used.
///
/// Runtime 3 ms Beats 25.24%
/// Memory 2.18 MB Beats 25.24%
pub fn is_power_of_two(n: i32) -> bool {
n > 0 && (n & n - 1) == 0
}
}
// Tests.
fn main() {
let tests = [(0, false), (1, true), (16, true), (3, false)];
println!("\n\x1b[92m» Running {} tests...\x1b[0m", tests.len());
let mut success = 0;
for (i, t) in tests.iter().enumerate() {
let res = Solution::is_power_of_two(t.0.clone());
if res == t.1 {
success += 1;
println!("\x1b[92m✔\x1b[95m Test {} passed!\x1b[0m", i);
} else {
println!(
"\x1b[31mx\x1b[95m Test {} failed expected: {:?} but got {}!!\x1b[0m",
i, t.1, res
);
}
}
println!();
if success == tests.len() {
println!("\x1b[30;42m✔ All tests passed!\x1b[0m")
} else if success == 0 {
println!("\x1b[31mx \x1b[41;37mAll tests failed!\x1b[0m")
} else {
println!(
"\x1b[31mx\x1b[95m {} tests failed!\x1b[0m",
tests.len() - success
)
}
}