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house-robber.rs
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// 198. House Robber
// 🟠 Medium
//
// https://leetcode.com/problems/house-robber/
//
// Tags: Array - Dynamic Programming
struct Solution;
impl Solution {
/// Check the Python solution for a gradual approach to this tabulation solution.
/// At each house, we need to decide to rob it or skip it. If we rob it, we need to skip the
/// next house. We can keep track of the max profit at each of the previous two houses, then
/// visit each house, the max profit at this house is either robbing it, adding its loot to the
/// best we had skipping the previous house, or skip it and keep what we had at the previous
/// house.
///
/// Time complexity: O(n) - We visit each element in the input and do constant time work for
/// each.
/// Space complexity: O(1) - We use two i32 variables of extra memory.
///
/// Runtime 0 ms Beats 100%
/// Memory 2.14 MB Beats 53.18%
pub fn rob(nums: Vec<i32>) -> i32 {
if nums.len() < 3 {
return nums.into_iter().max().unwrap_or(0);
}
let (mut prev, mut cur) = (nums[0], nums[0].max(nums[1]));
for num in &nums[2..] {
(prev, cur) = (cur, cur.max(num + prev));
}
prev.max(cur)
}
}
// Tests.
fn main() {
let tests = [
(vec![0], 0),
(vec![1, 2, 3, 1], 4),
(vec![2, 7, 9, 3, 1], 12),
];
println!("\n\x1b[92m» Running {} tests...\x1b[0m", tests.len());
let mut success = 0;
for (i, t) in tests.iter().enumerate() {
let res = Solution::rob(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
)
}
}