Infinitely many three-term arithmetic progressions of powerful numbers exist with d = 2√N + 1, with a conjecture that infinitely many are consecutive in the sequence of all powerful numbers.
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Three-term arithmetic progressions of consecutive powerful numbers
Infinitely many three-term arithmetic progressions of powerful numbers exist with d = 2√N + 1, with a conjecture that infinitely many are consecutive in the sequence of all powerful numbers.