Hi,
As I understand it, FMC can be well quantified and measured. We have already a relation between solved and unsolved cubes in MBLD. Why don´t we have a relation between optimal and used number of moves in FMC?
I mean, if an optimal solution requires 18 moves, how is fairness and equal conditions guaranteed for all competitors (when it is mathematically impossible to tie/break the world record of 16 moves in such a case)?
Assuming all FMC scrambles are backward available (so the optimal number of moves is known for a given scramble), what are the arguments against the following ranking system: (optimal number of moves) / (used number of moves)? If you want points, multiply by 100.
Edit: I am more and more sure that option number 3 in this post is the way to go as it is solving all my objections and fairness concerns. For the mean of 3 format, all 3 solutions should have the same optimal move count.
Our mission is to have more competitions in more countries with more people and more fun, under fair and equal conditions.
- WCA Mission Statement
As I understand it, FMC can be well quantified and measured. We have already a relation between solved and unsolved cubes in MBLD. Why don´t we have a relation between optimal and used number of moves in FMC?
I mean, if an optimal solution requires 18 moves, how is fairness and equal conditions guaranteed for all competitors (when it is mathematically impossible to tie/break the world record of 16 moves in such a case)?
Assuming all FMC scrambles are backward available (so the optimal number of moves is known for a given scramble), what are the arguments against the following ranking system: (optimal number of moves) / (used number of moves)? If you want points, multiply by 100.
Edit: I am more and more sure that option number 3 in this post is the way to go as it is solving all my objections and fairness concerns. For the mean of 3 format, all 3 solutions should have the same optimal move count.
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