It's an interesting concept, but a horribly designed statistic.
Problems with the stat:
1) It weights failure differently based on the situation (outs/runners/base) but doesn't weight success differently based on the situation.
2) It takes a straight average of the per game calculation to determine the season statistic.
An example of the absurdity of this methodology would be player B being ranked higher than player A in this situation:
Player A
Game 1: Bases Loaded 2 outs - grand slam - 46.6 RRA
Game 2: Bases Loaded 0 outs - no runs - 0.00 RRA
Game 3: Bases Loaded 0 outs - no runs - 0.00 RRA
Game 4: Bases Loaded 0 outs - no runs - 0.00 RRA
Game 5: Bases Loaded 0 outs - no runs - 0.00 RRA
5 Games - RRA = 9.32
Player B:
Game 1: Runner on 1st 0 outs - runner scores - 7.87 RRA
Game 2: Runner on 1st 0 outs - runner scores - 7.87 RRA
Game 3: Runner on 1st 0 outs - runner scores - 7.87 RRA
Game 4: Runner on 1st 0 outs - runner scores - 7.87 RRA
Game 5: Runner on 1st 0 outs - runner scores - 7.87 RRA
5 games - RRA = 7.87
If they want the stat to have any meaning at all, they have account for the varying degree of difficulty in successful situations, and account for the relatively low number of chances when computing the season/lifetime average.