Question: Exercise 2.7 We say that two linear programming problems are equivalent if one can be obtained from the other by (i) multiplying the objective function

Exercise 2.7 We say that two linear programming problems are equivalent

if one can be obtained from the other by (i) multiplying the objective

function by -1 and changing it from min to max, or max to min, and/or (ii)

multiplying some or all constraints by -1. For example, min{cT x : Ax >= b}

and max {-cT x : -Ax <= -b} are equivalent problems. Find a linear program

which is equivalent to its own dual.

From the book Optimization Methods in Finance.

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