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...odes-into-the-maximum-number-of-groups/divide-nodes-into-the-maximum-number-of-groups.cpp
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#include <vector> | ||
#include <queue> | ||
using namespace std; | ||
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#define INF 0x3f3f3f3f | ||
class Solution { | ||
private: | ||
bool isBipartite(int src, vector<vector<int>>& graph, vector<int>& component) { | ||
queue<int> q; | ||
q.push(src); | ||
component.push_back(src); | ||
vector<int> color(graph.size(), -1); | ||
color[src] = 0; | ||
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while (!q.empty()) { | ||
int node = q.front(); | ||
q.pop(); | ||
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for (auto &neighbor : graph[node]) { | ||
if (color[neighbor] == -1) { | ||
color[neighbor] = 1 - color[node]; | ||
q.push(neighbor); | ||
component.push_back(neighbor); | ||
} else if (color[neighbor] == color[node]) { | ||
return false; // Not bipartite | ||
bool isBipartite(vector<vector<int>>& graph , vector<int>& connected , int src){ | ||
int n = graph.size() ; | ||
vector<int> color(n , -1) ; | ||
queue<int> q ; | ||
color[src] = 0 ; | ||
q.push(src) ; | ||
connected.push_back(src) ; | ||
while(!q.empty()){ | ||
int node = q.front() ; | ||
q.pop() ; | ||
for(auto &edge : graph[node]){ | ||
if(color[edge] == -1){ | ||
color[edge] = 1 - color[node] ; | ||
connected.push_back(edge) ; | ||
q.push(edge) ; | ||
}else if(color[edge] == color[node]){ | ||
return false ; | ||
} | ||
} | ||
} | ||
return true; | ||
return true ; | ||
} | ||
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int bfsMaxLevel(int src, vector<vector<int>>& graph) { | ||
queue<int> q; | ||
q.push(src); | ||
vector<int> vis(graph.size(), 0); | ||
vis[src] = 1; | ||
int level = 0; | ||
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while (!q.empty()) { | ||
int sz = q.size(); | ||
while (sz--) { | ||
int node = q.front(); | ||
q.pop(); | ||
for (auto &neighbor : graph[node]) { | ||
if (!vis[neighbor]) { | ||
vis[neighbor] = 1; | ||
q.push(neighbor); | ||
} | ||
int bfs(int src , vector<vector<int>>& graph){ | ||
queue<int> q ; | ||
q.push(src) ; | ||
int dist = 0 ; | ||
vector<int> d (graph.size() , -1) ; | ||
d[src] = 0 ; | ||
while(!q.empty()){ | ||
int node = q.front() ; | ||
q.pop(); | ||
for(auto &edge : graph[node]){ | ||
if(d[edge] == -1){ | ||
d[edge] = d[node] + 1 ; | ||
dist = max(dist , d[edge]) ; | ||
q.push(edge) ; | ||
} | ||
} | ||
level++; | ||
} | ||
return level; | ||
return dist + 1 ; | ||
} | ||
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public: | ||
int magnificentSets(int n, vector<vector<int>>& edges) { | ||
vector<vector<int>> graph(n); | ||
for (auto &edge : edges) { | ||
graph[edge[0] - 1].push_back(edge[1] - 1); | ||
graph[edge[1] - 1].push_back(edge[0] - 1); | ||
vector<vector<int>> graph(n) ; | ||
for(auto &edge : edges){ | ||
graph[edge[0] - 1].push_back(edge[1] - 1) ; | ||
graph[edge[1] - 1].push_back(edge[0] - 1) ; | ||
} | ||
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vector<int> visited(n, 0); | ||
int result = 0; | ||
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for (int i = 0; i < n; i++) { | ||
if (!visited[i]) { | ||
vector<int> component; | ||
if (!isBipartite(i, graph, component)) { | ||
return -1; // Not bipartite, return immediately | ||
} | ||
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int maxLevel = 0; | ||
for (int node : component) { | ||
maxLevel = max(maxLevel, bfsMaxLevel(node, graph)); | ||
} | ||
result += maxLevel; | ||
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for (int node : component) { | ||
visited[node] = 1; | ||
} | ||
vector<int> vis(n , 0) ; | ||
int res = 0 ; | ||
for(int i = 0 ; i < n ; i++){ | ||
if(vis[i])continue ; | ||
vector<int> connected ; | ||
if(!isBipartite(graph , connected , i)){ | ||
return -1 ; | ||
} | ||
int mx = 0 ; | ||
for(auto &node : connected){ | ||
mx = max(mx , bfs(node , graph)) ; | ||
} | ||
res += mx ; | ||
for(auto &node : connected){ | ||
vis[node] = 1 ; | ||
} | ||
} | ||
return result; | ||
return res ; | ||
} | ||
}; | ||
}; |