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%I #21 Apr 13 2020 10:15:16
%S 1,3,9,15,385,105,3003,1155,51051,36465,15015,692835,440895,255255,
%T 10140585,8580495,4849845
%N Smallest x such that A061498(x)=n: least number in dRRS of which n distinct term occur.
%C Is it a rule that in each dRRS[a{(n)], distinct differences are {1,2,...,n}?
%C No more terms up to 2*10^5. - _Michel Marcus_, Mar 26 2020
%C a(17) > 2.4*10^7. a(18) <= 248834355, a(19) <= 190285095, a(20) <= 111546435. - _Giovanni Resta_, Apr 13 2020
%F a(n) = Min{x; A061498(x)=n}.
%e n=5, a(5)=105 because in dRRS[105]={1,2,4,3,2,....,1,5,...,2,1} five distinct terms[=consecutive residue-differences] occur, namely: {1,2,3,4,5}.
%t gw[x_] := Table[GCD[w, x], {w, 1, x}] rrs[x_] := Flatten[Position[gw[x], 1]] dr[x_] := Delete[RotateLeft[rrs[x]]-rrs[x], -1] did[x_] := Length[Union[dr[x]]] t=Table[0, {25}]; Do[s=did[n]; If[s<258&&t[[s]]==0, t[[s]]=n], {n, 1, 100000}]; t
%Y Cf. A061498, A000010.
%K nonn,more
%O 0,2
%A _Labos Elemer_, Oct 09 2002
%E a(8)-a(10) from _Michel Marcus_, Mar 25 2020
%E a(11)-a(16) from _Giovanni Resta_, Apr 13 2020
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