There are two sets A and B with equal geometric mean and arithmetic mean. Each element of both sets is odd integer greater than 1. A = B ? Order of elements isn't important.
2026-03-27 23:57:27.1774655847
Two sets with the same geometric and arithmetic means
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Is there another constraint about cardinality? As it stands an obvious counterexample is $A = \{3\}, B = \{3,3\}$.