Question: my thinking is that any small non linear perturbation will result in the original map {{1,2},{2,1}} moving to a max of {{1+d,2+d},{2+d,1+d}} for some d>0

my thinking is that any small non linear perturbation will result in the original map {{1,2},{2,1}} moving to a max of {{1+d,2+d},{2+d,1+d}} for some d>0

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