 Notice that the relative rankings of candidates \(A\), \(B\) and \(C\) are the same in both election scenarios. In the election scenario 2, the ranking  of candidate \(X\), that is uniformly ranked in last place in  election scenario 1, is changed. The ranking according to the Borda score of the candidates in election scenario 1 puts \(A\) first with 15 points, \(B\) second with 14 points, \(C\) third with 13 points, and \(X\) last with 0 points. In election scenario 2, the ranking of \(A\), \(B\) and \(C\) is reversed: Candidate \(C\) is first with 13 voters; candidate \(B\) is second with 12 points; candidate \(A\) is third with 11 points; and candidate \(X\) is last with 6 points. So, even though the relative rankings of candidates \(A\), \(B\) and \(C\) do not differ in the two election scenarios, the position of candidate \(X\) in the voters’ rankings reverses the Borda rankings of these candidates. 