import sys import numpy as np from scipy.spatial import ConvexHull input=lambda:sys.stdin.readline().rstrip() class unionFind: def __init__(self,N): self.N=N self.parent=[-1 for i in range(N)] self.size=[1 for i in range(N)] def find(self,x): path=[x] while self.parent[path[-1]]!=-1: path.append(self.parent[path[-1]]) for i in path[:-1]: self.parent[i]=path[-1] return path[-1] def unite(self,x,y): roots=sorted([self.find(x),self.find(y)],key=lambda _:self.parent[_]) if roots[0]!=roots[1]: self.parent[roots[0]]=roots[1] self.size[roots[1]]+=self.size[roots[0]] def calc(A): if len(A)<3: return (A[0][0]-A[-1][0])**2+(A[0][1]-A[-1][1])**2 C=ConvexHull(A).vertices ans=0 for i in C: for j in C: ans=max(ans,(A[i][0]-A[j][0])**2+(A[i][1]-A[j][1])**2) return ans N=int(input()) if N==0: print(1) sys.exit() ans=0 pos={} check={} u=unionFind(N) for i in range(N): pos[tuple(map(int,input().split()))]=i for i in pos: for j in range(-10,11): for k in range(-10,11): if not 0