No same factor theory inference by hey.like

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The discussion centers on the "No Same Factor Theory" as proposed by the user hey.like, which posits that for a natural number N, specific conditions apply to the prime factors of odd numbers within certain ranges. Specifically, from N/3 to N, N must not be divisible by 3; from N/5 to N, it must not be divisible by 5 (except for the factor 3); and from N/7 to N, it must not be divisible by 7 (except for factors 3 and 5). This theory is presented as a supporting argument for Goldbach's conjecture.

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As natural number N,
from N/3 to N, if N is not divide exactly by 3, there are at least one different prime number factor between every both odd number;
from N/5 to N, if N is not divide exactly by 5,except for factor 3, there are at least one different prime number factor between every both odd number;
from N/7 to N, if N is not divide exactly by 7, except for factor 3,5, there are at least one different prime number factor between every both odd number;
... .

 
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This rusult follow as the Goldbach's conjecture prove by hey.like

To follow Goldbach's conjecture. this result is good with no same factor theory.

:wink: :smile: :wink:
 
That makes abslotuely no sense what so ever, but I suspect you know that.
 

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