Algorithm
Initialize sum←0,hashMap[0]←0,i←0sum \leftarrow 0, hashMap[0] \leftarrow 0, i \leftarrow 0sum←0,hashMap[0]←0,i←0.
sum+=nums[i]sum += nums[i]sum+=nums[i].
If hashMaphashMaphashMap does not contain key sum%ksum \% ksum%k (this remainder modulo kkk occurs for the first time) then hashMap[sum%k]←i+1hashMap[sum \% k] \leftarrow i + 1hashMap[sum%k]←i+1, go to 5.
If hashMap[sum%k]<ihashMap[sum \% k] < ihashMap[sum%k]<i (the subarray size is at least two) return true.
i+=1i += 1i+=1.
If i<nums.lengthi < nums.lengthi<nums.length go to 2.
Return false.
Initialize sum←0,hashMap[0]←0,i←0sum \leftarrow 0, hashMap[0] \leftarrow 0, i \leftarrow 0sum←0,hashMap[0]←0,i←0.
sum+=nums[i]sum += nums[i]sum+=nums[i].
If hashMaphashMaphashMap does not contain key sum%ksum \% ksum%k (this remainder modulo kkk occurs for the first time) then hashMap[sum%k]←i+1hashMap[sum \% k] \leftarrow i + 1hashMap[sum%k]←i+1, go to 5.
If hashMap[sum%k]<ihashMap[sum \% k] < ihashMap[sum%k]<i (the subarray size is at least two) return true.
i+=1i += 1i+=1.
If i<nums.lengthi < nums.lengthi<nums.length go to 2.
Return false.
Given an integer array nums and an integer k, return true if nums has a continuous subarray of size at least two whose elements sum up to a multiple of k, or false otherwise.
An integer x is a multiple of k if there exists an integer n such that x = n * k. 0 is always a multiple of k.
An integer x is a multiple of k if there exists an integer n such that x = n * k. 0 is always a multiple of k.
You are given the heads of two sorted linked lists list1 and list2.
Merge the two lists in a one sorted list. The list should be made by splicing together the nodes of the first two lists.
Return the head of the merged linked list.
Merge the two lists in a one sorted list. The list should be made by splicing together the nodes of the first two lists.
Return the head of the merged linked list.