Search: id:A093112 Results 1-1 of 1 results found. %I A093112 %S A093112 1,7,47,223,959,3967,16127,65023,261119,1046527,4190207,16769023, %T A093112 67092479,268402687,1073676287,4294836223,17179607039,68718952447, %U A093112 274876858367,1099509530623,4398042316799,17592177655807 %V A093112 -1,7,47,223,959,3967,16127,65023,261119,1046527,4190207,16769023,67092479, 268402687, %W A093112 1073676287,4294836223,17179607039,68718952447,274876858367,1099509530623, %X A093112 4398042316799,17592177655807 %N A093112 Carol numbers. %H A093112 Eric Weisstein's World of Mathematics, Carol Number %F A093112 a(n)=(2^n-1)^2-2. %p A093112 [seq (((stirling2(n,2))^2-2),n=2..23)]; - Zerinvary Lajos (zerinvarylajos(AT)yahoo.com), Dec 20 2006 %t A093112 lst={};Do[p=(2^n-1)^2-2;AppendTo[lst, p], {n, 66}];lst [From Vladimir Orlovsky (4vladimir(AT)gmail.com), Sep 27 2008] %Y A093112 Cf. A000225. %Y A093112 Sequence in context: A046872 A152988 A009202 this_sequence A091516 A064385 A009260 %Y A093112 Adjacent sequences: A093109 A093110 A093111 this_sequence A093113 A093114 A093115 %K A093112 sign %O A093112 1,2 %A A093112 Eric Weisstein (eric(AT)weisstein.com), Mar 20, 2004 Search completed in 0.001 seconds