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$A, B, C, D, ………., X, Y, Z$ are the players who participated in a tournament. Everyone played with every other player exactly once. $A$ win scores $2$ points, a draw scores $1$ point and a lose scores $0$ points. None of the matches ended in a draw. No two players scored the same score. At the end of the tournament, the ranking list is published which is in accordance with the alphabetical order. Then.

  1. $M$ wins over $N$ 
  2. $N$ wins over $M$ 
  3. $M$ does not play with $N$ 
  4. None of these

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