We define a subset A of positive integers as "Good" if it's possible to write it's members as a1, a2, a3, ⋯ so that GCD of any two consecutive numbers ai and ai+1 is greater than 1. Verify and prove "Goodness" of the following two sets:
- Set of positive integers greater than 1
- Set of squares greater than 1
How to solve this problem?
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