Also, this video by Exploratorium has great examples of paradoxes in Ranked Choice / Instant Runoff voting:
https://www.youtube.com/watch?v=tJag3vuG834
It really seems like this should get more attention: Every voting system is flawed. You cannot design a voting system that will, in every possible case, be "fair."
[1] https://en.wikipedia.org/wiki/Arrow%27s_impossibility_theore...
And like the other response said, the fact that no scheme is "perfect" doesn't mean all schemes are equally flawed.
> There is no individual, i whose strict preferences always prevail. That is, there is no i ∈ {1, …, N} such that ∀ (R1, …, RN) ∈ L(A)N, a ranked strictly higher than b by Ri implies a ranked strictly higher than b by F(R1, R2, …, RN), for all a and b.