 If we assume that the payoffs are ordered as before for each player, i.e., that \(T_i \gt R_i \gt P_i \gt S_i\) when \(i=r,c\), then, as before, \(\bD\) is the strictly dominant move for both players, but the outcome \((\bD, \bD)\) of both players making this move is worse for each than \((\bC, \bC)\). The force of the dilemma can now also be felt under weaker conditions, however. Consider the following three pairs of inequalities: