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Do[ If[ PrimeQ[(7^n + 3)/2], Print@n], {n, 1, 11501, 2}] (* Robert G. Wilson v , Jun 14 2006 *)
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1, 3, 31, 47, 83, 1255, 39015
a(8) > 120000. - Tyler Busby, Feb 12 2023
a(7) from Tyler Busby, Feb 12 2023
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Numbers n k such that 7^nk + 3 is semiprime.
Or (7^nk + 3)/2 is prime.
a(7) > 18000. - Jinyuan Wang, Mar 04 2020
7^1 + 3 = 19 = 2*5,
7^3 + 3 = 346 = 2*173,
7^31 + 3 = 2*78887691017422903307521373,
7^47 + 3 = 2*2621669158378151817230729359430975727773,
7^83 + 3 = 2*6951960974910262341699296037696359556850100616048572362472005937832173.
(PARI) is(k) = ispseudoprime((7^k+3)/2); \\ Jinyuan Wang, Mar 04 2020
more,nonn,more,less
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Do[ If[ PrimeQ[(7^n + 3)/2], Print@n], {n, 1, 11501, 2}] (* _Robert G. Wilson v _ *)