Search: id:A033290 Results 1-1 of 1 results found. %I A033290 %S A033290 100996972469714247637786655587969840329509324689190041803603417758904341703348882159067229719, %T A033290 100996972469714247637786655587969840329509324689190041803603417758904341703348882159067229929, %U A033290 100996972469714247637786655587969840329509324689190041803603417758904341703348882159067230139 %N A033290 Ten consecutive primes in arithmetic progression. %H A033290 Tanya Khovanova, Non Recursions %H A033290 H. Dubner et al., Ten consecutive primes in arithmetic progression %H A033290 T. Forbes, Ten consecutive primes in arithmetic progression %H A033290 Manfred Toplic, Nine and ten primes project %H A033290 Eric Weisstein's World of Mathematics, Primes in Arithmetic Progression %H A033290 Eric Weisstein's World of Mathematics, Truncatable Primes %H A033290 Index entries for sequences related to primes in arithmetic progressions %F A033290 N*m + x + 210*b, b = 0, 1, ..., 9, %Y A033290 Sequence in context: A095572 A095574 A095576 this_sequence A095578 A095580 A095582 %Y A033290 Adjacent sequences: A033287 A033288 A033289 this_sequence A033291 A033292 A033293 %K A033290 fini,nonn,bref %O A033290 0,1 %A A033290 Manfred Toplic (manfred.toplic(AT)aon.at) Search completed in 0.001 seconds