Let A={a1,a2,⋯,an} and B={b1,b2⋯,bn} be two positive integer sets and ∣A∩B∣=1. C={all the 2-element subsets of A}∪{all the 2-element subsets of B}. Function f:A∪B→{0,1,2,⋯2Cn2} is injective. For any {x,y}∈C, denote ∣f(x)−f(y)∣ as the \textsl{mark} of {x,y}. If n≥6, prove that at least two elements in C have the same \textsl{mark}.