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Consider an X x Y array of 1's and 0s. The X axis represents "influences" meaning that X influences Y. So, for example, if $array[3,7] is 1 that means that 3 influences 7. An "influencer" is someone who influences every other person, but is not influenced by any other member. Given such an array, write a function to determine whether or not an "influencer" exists in the array.

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7

public static int influencer(final int[][] jobs, final int r, final int c) { int[] degree_in = new int[jobs.length]; int[] degree_out = new int[jobs.length]; for (int i = 0; i < r; ++i) { for (int j = 0; j < c; ++j) { if(jobs[i][j] == 1) { // i influences j degree_out[i]++; degree_in[j]++; } } } for (int i = 0; i < r; ++i) { if (degree_out[i] == r - 1 && degree_in[i] == 0) { return i; } } return -1; }

Anonymous en

5

//if vec[i][j] == 0 then i is not an influence //if vec[i][j] == 1 then j is not an influence //so time complexity is O(n) bool find_influences(vector > &vec) { int n = vec.size(); vector not_influence(n); for (int i = 0; i = 0; --j) { if (!vec[i][j]) { break; } not_influence[j] = 1; } if (j < 0) { return true; } } not_influence[i] = 1; } return false; }

cy en

5

X should be equal to Y, right?

Zun en

1

Here is a different view. Please comment if you find any issues with the logic. 1st. condition: An influencer can not be influenced by any one. Let's say the in a matrix of [x.y], there is an influencer with index 2. So, the column=2 (3rd column) in the matrix must be all 0s, since the influencer can not be influenced. Step 1: Find a column with all 0s. If found, remember the column index or there is no influencer. Let's say, it is m Second condition: An influencer must have influenced everyone. So, in our example: row=2 (third row) must be all 1s except for column=2, since influencer can not even influence self. Step 2: Check row=m and find that all values are 1 except for [m][m]. If found, we have an influencer.

Anonymous en

1

Take the XOR product of the original matrix with the transposed matrix and sum by row. If any row counts equal the rank then they are influencers.

Stephen Boesch en

0

Run a BFS or DFS. For each node keep going to influencer. Find a node which can be reach by all nodes. Sort of finding sink node.

Anónimo en

0

Not_Influencers[n] = 0; //Make all elements 0 for (i = 0 ; i< n ; i++){ if(Not_Influencers[i] == 1) continue; row_sum = find_row_sum(a[i]); if(row_sum == n-1 && find_col_sum(i) == 0) return Found; for(j = i; j < i; j++) if (a[j] == 1) Not_Influencers[j] = 1; }

Satheeshrishi en

0

the XOR suggestion I think is incomplete. The condition sum(row_influencer) = 1 and sum(column_influencer) = N so a simple matrix multiplication with the transposed should give for the vector v[influencer] = N and v[N-influencer] = 1. I assume influencer influences himself.

Tony P en

0

def find_influencer(matrix): for row in range(len(matrix)): following_none = not any(matrix[row]) if not following_none: continue all_following = True for r_no in range(len(matrix)): if not row == r_no: continue if not matrix[r_no][row]: all_following = False break if all_following: return row return -1

Adil en

1

This was a tough one that forces you to consider how best to traverse the array and eliminate possibilities as soon as possible.

Anónimo en

0

Consider the input as Graph given in adjaceny matrix representation. Find whether a semi-eulerian path is present in the graph or not.

pchild en

0

private static boolean hasInfluencer(int[][] matrix) { if (matrix == null) return false; if (matrix.length == 0) return false; boolean result = false; for (int i=0; i

Divya en

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