Question: The first algorithm proposed for this problem approximated the Pareto frontier in O((n/)2m), where n is the number of dams, m is the number of

The first algorithm proposed for this problem approximated the Pareto frontier in O((n/)2m), where n is the number of dams, m is the number of objectives, and [0, 1] is a factor controlling how well the solution approximates the Pareto frontier. If we assume and the number of objectives are fixed, does the algorithm grow polynomially or exponentially? What if we don't assume a fixed number of objectives

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