> Here's a natural scenario that yields an exact Condorcet Tie:
>
> A together with 39 supporters at the point (0,2)
> B together with 19 supporters at (0,0)
> C together with 19 supporters at (1,0)
> D together with 19 supporters at (4,2)
>
> D is a Condorcet loser.
Think of four cities represented by A, B, C, and D respectively, with the
pairwise distances in miles
calculated from the above planar coordinates:
A B C D
D 4 20^(1/2) 14^(1/2)
C 5^(1/2) 1
B 2
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