k such that L(H(k,1)^2) = 2*L(H(k,1)) where L(x) is the number of terms in the continued fraction of x and H(k,r) = Sum_{u=1..k} 1/u^r.
A336089
k such that L(H(k,1)^2) = 2*L(H(k,1)) where L(x) is the number of terms in the continued fraction of x and H(k,r) = Sum_{u=1..k} 1/u^r.
Terms
- a(0) =7a(1) =10a(2) =14a(3) =275a(4) =293a(5) =359a(6) =509a(7) =518a(8) =526a(9) =531a(10) =643a(11) =671a(12) =701a(13) =710a(14) =1081a(15) =1158a(16) =1318a(17) =1798a(18) =1836a(19) =2368a(20) =2441a(21) =2507a(22) =2591a(23) =2990a(24) =3477a(25) =3589a(26) =3818a(27) =4096a(28) =5582a(29) =5851
External references
- oeis: A336089