Search: id:A109513 Results 1-1 of 1 results found. %I A109513 %S A109513 1,19,94,3542,7295,318320,927130,939240 %N A109513 Let n be an integer consisting of m digits. Then n is a Pithy number if the n-th m-tuple in the decimal digits of Pi is string n (after the decimal point in Pi). %C A109513 The next Pithy number is greater than 10^7 %H A109513 David G. Andersen, The Pi-Search Page. %e A109513 1 is a term because the first digit in Pi (after the decimal point) is 1. Number 19 is a term because the 19th pair (after the decimal point) in Pi is 19. (cf. 3.14159265358979323846264338327950288419...) %t A109513 PithyNumbers[m_] := Module[{cc = m(10^m)+m, sol, aa}, sol = Partition[RealDigits[Pi, 10, cc] // First // Rest, m]; Do[aa = FromDigits[sol[[i]]]; If[aa==i, Print[{i, aa}]], {i, Length[sol]}];] Example: PithyNumbers[4] produces all 4-digit Pithy numbers %Y A109513 Cf. A109514, A057679, A057680. %Y A109513 Sequence in context: A118294 A157098 A037238 this_sequence A041696 A080187 A142170 %Y A109513 Adjacent sequences: A109510 A109511 A109512 this_sequence A109514 A109515 A109516 %K A109513 base,more,nonn %O A109513 0,2 %A A109513 Colin Rose (colin(AT)tri.org.au), Jul 01 2005 Search completed in 0.003 seconds