Intersection of Two Arrays II

Problem

Given two integer arrays nums1 and nums2, return an array of their intersection. Each element in the result must appear as many times as it shows in both arrays and you may return the result in any order.

Example 1:

Input: nums1 = [1,2,2,1], nums2 = [2,2]
Output: [2,2]
Example 2:

Input: nums1 = [4,9,5], nums2 = [9,4,9,8,4]
Output: [4,9]
Explanation: [9,4] is also accepted.

Constraints:

  • 1 <= nums1.length, nums2.length <= 1000
  • 0 <= nums1[i], nums2[i] <= 1000

Follow up:

  • What if the given array is already sorted? How would you optimize your algorithm?
  • What if nums1’s size is small compared to nums2’s size? Which algorithm is better?
  • What if elements of nums2 are stored on disk, and the memory is limited such that you cannot load all elements into the memory at once?

Solution

Gross code.

class Solution {
    // space: o(n)
    // time: o(n)
    public int[] intersect(int[] nums1, int[] nums2) {
        var counts1 = new HashMap<Integer, Integer>();
        var counts2 = new HashMap<Integer, Integer>();
        for (var i : nums1) {
            counts1.compute(i, (key, value) -> (value == null) ? 1 : value + 1);
        }
        for (var i : nums2) {
            counts2.compute(i, (key, value) -> (value == null) ? 1 : value + 1);
        }

        var intersection = new ArrayList<Integer>();
        for (var entry : counts1.entrySet()) {
            var val1 = counts1.get(entry.getKey());
            var val2 = counts2.getOrDefault(entry.getKey(), 0);

            while (val1 != 0 && val2 != 0) {
                val1 -= 1;
                val2 -= 1;
                intersection.add(entry.getKey());
            }
        }

        // convert type
        var out = new int[intersection.size()];
        for (var i = 0; i < out.length; i++) {
            out[i] = intersection.get(i);
        }
        return out;
    }
}

Recent posts from blogs that I like

Lost in the log? Here’s Logistician 1.1

New version adds more detail to the list of log files, and a new graphical view to pick out anomalies in up to 6 weeks of previous log records.

via The Eclectic Light Company

Getting a better sense for when you’re thinking well and when you’re faking it

On mental proprioception

via Henrik Karlsson

Notes on Linear Algebra for Polynomials

We’ll be working with the set P_n(\mathbb{R}), real polynomials of degree \leq n. Such polynomials can be expressed using n+1 scalar coefficients a_i as follows: \[p(x)=a_0+a_1 x + a_2 x^2 + \cdots + a_n x^n\] Vector space The set P_n(\mathbb{R}), along with addition of polynomials and scalar multip...

via Eli Bendersky