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 A335360 Numbers m such that the number of unordered Goldbach partitions of 2m is greater than the number of unordered Goldbach partitions of 4m. 0
 17, 32, 38, 143, 353 (list; graph; refs; listen; history; text; internal format)
 OFFSET 1,1 COMMENTS Integers m such that A002375(2*m) > A002375(4*m) . It is conjectured that a(5)=353 is the last term in this sequence. LINKS EXAMPLE For a(1)=17, 2*17=34 has 4 Goldbach partitions and 4*17=68 has 2. PROG (PARI) for(n=1, 1000, x=0; y=0; forprime(i=2, 2*n, if(i<=n && isprime(2*n-i), x=x+1; ); if(isprime(4*n-i), y=y+1; ); ); if(x>y, print1(n, ", "))) CROSSREFS Cf. A002375. Sequence in context: A275994 A046990 A059212 * A058899 A038354 A043127 Adjacent sequences:  A335357 A335358 A335359 * A335361 A335362 A335363 KEYWORD nonn,more AUTHOR Craig J. Beisel, Jun 03 2020 STATUS approved

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Last modified June 27 10:04 EDT 2022. Contains 354896 sequences. (Running on oeis4.)