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A neuromorphic computing system uses 3 distinct activation functions from a library of 8 and applies 2 different optimization algorithms from a set of 5. How many unique configurations can be created if the order of selection does not matter?
To determine the number of unique configurations, we calculate the number of ways to choose 3 activation functions from 8 and 2 optimization algorithms from 5. Since the order of selection does not matter, we use combinations.