Question: The traveling salesperson problem involves finding an optimal route (called a tour) that visits each of n cities exactly once and returns to the start.
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Note that the distance from one location to itself is an arbitrarily high number, 999. An example of a tour is 1-4-2-7-8-3-6-5-1. The total distance traveled would be 51 + 10 + 80 + 9 + 47 + 30 + 68 + 49 = 344. The objective is to find the minimum distance tour. Set up and solve this problem using Evolutionary Solver.
8237-8 9543 9-24 3 289 9 7 2069-6 018 3 9380 4515 9-8-2-9 9 T4-1 99 514 0118 5193 1 355 3 413 8-0-6-4' 367 51 3 971-9 1-5-5-4 5-45-4 22 | 12-91 ro 1 2 3 4 5678
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