"Let VD be the variety [of plays] of [player] D, VR that of [player] R, and V0 that of the outcome (all measured logarithmically). Then the previous section has proved that V0 cannot be less, numerically, than the value of VD - VR. Thus, V0's minimum is VD - VR.
If VD is given and fixed, VD - VR can be lessened only by a corresponding increase in VR. Thus the variety in the outcome, if minimal, can be decreased further only by a corresponding increase in that of R.
This is the Law of Requisite Variety....: only variety can destroy variety." 15