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The only prime p such that 4r 4a < p < 4s 4b where r, s a, b are consecutive primes.
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The only prime p such that k*a 4r < p < k*b 4s where a, b r, s are consecutive primes, case k = 4.
4-isolated primes according to the classification given in the paper on link (see Section 10). - _Vladimir Shevelev, _, Oct 07 2012
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4-isolated primes according to the classification of given in the paper on link (see Section 10).-Vladimir Shevelev, Oct 07 2012
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4-isolated primes according the classification of the paper on link.-Vladimir Shevelev, Oct 07 2012
V. Shevelev, <a href="http://www.cs.uwaterloo.ca/journals/JIS/VOL15/Shevelev/shevelev19.html">Ramanujan and Labos primes, their generalizations, and classifications of primes</a>, J. Integer Seq. 15 (2012) Article 12.5.4
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The only prime p such that k*a < p < k*b where a, b are consecutive primes, case k = 4.
a = 2; b = 3; s = {}; k = 4; Do[If[(p=NextPrime[k*a]) < k*b && NextPrime[p] > k*b, AppendTo[s, p]]; a = b; b = NextPrime[b], {100}]; s
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