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phogendpf

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137, which is also

  • Chen Prime
  • Eisenstein Prime (3n-1)
  • Trunkable / Primival Prime (137, 1, 3, 7, 13, 37)
  • Modifiable Trunkable Prime (all variations of digits are prime)
    • 137, 1, 3, 7, 13, 31, 17, 71, 37, 73,
    • Odd Prime (2n-1)
    • Pillari Prime
    • Pythagoran Prime (4n+1)
    • Sexy Prime (p,p+6)
    • Twin Prime (p, p+2)
    • Primes in Residue Classes (4n+1) (8n+1)...
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149 which is also a

  • Chen Prime
  • Eisenstien Prime
  • Emirp (where its inversion is prime)
  • Good Prime Primes (pn for which pn2 > pi−1 × pi+1 for all 1 ≤ i ≤ n−1, where pn is the nth prime)
  • Higgs Prime (Primes p for which p − 1 divides the square of the product of all earlier terms.)
  • Irregular Prime (Odd primes p which divide the class number of the p-th cyclotomic field)
  • Long Prime
  • Odd Prime (2n-1)
  • Pilliari Prime
  • Ramanujan Prime (Integers Rn that are the smallest to give at least n primes from x/2 to x for all xRn (all such integers are primes).)
  • Twin Prime (p, p+2)

Yes, it is a shame that no one else wants to play this game. It is almost as if it is too complicated to find the next prime number in a sequence. Do you think that it is too complicated? Statistics state that the highly intelligent are ab/dls!

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211 - which is also the ...

  • 5th balanced prime, and 3rd pure balanced prime.
  • 6th centered decagonal prime.
  • 37th Chen prime, which is also the 12th pure Chen prime.
  • 4th Euclid prime
  • 25th Gaussian prime
  • 33rd Higgs prime
  • supposedly a Lucky prime
  • 6th out of 12 known primorial primes
  • 38th regular prime
  • 7th self prime, and 4th pure self prime
  • 15th super-prime

Welcome Freswith, to this planet and to this game

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