Most numbers cannot be expressed as a^b + c^d, where a and c are prime numbers and b and d are integers greater than 1. However there is one set of 6 consecutive numbers that all can, what are they?
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Most numbers cannot be expressed as a^b + c^d, where a and c are prime numbers and b and d are integers greater than 1. However there is one set of 6 consecutive numbers that all can, what are they?