Let a(n) and the ratio r(n) = greatest prime divisor of a(n) / sum of the distinct prime divisors of a(n). The sequence a(n) is defined by the recurrence a(1) = 2, a(n+1) such that r(n+1) < r(n).

A203461

Let a(n) and the ratio r(n) = greatest prime divisor of a(n) / sum of the distinct prime divisors of a(n). The sequence a(n) is defined by the recurrence a(1) = 2, a(n+1) such that r(n+1) < r(n).

Terms

    a(0) =2a(1) =6a(2) =30a(3) =105a(4) =210a(5) =2002a(6) =2310a(7) =3003a(8) =5005a(9) =10010a(10) =15015a(11) =30030a(12) =46189a(13) =92378a(14) =138567a(15) =230945a(16) =323323a(17) =646646a(18) =969969a(19) =1616615a(20) =3233230a(21) =4849845a(22) =9699690a(23) =37182145a(24) =74364290a(25) =111546435a(26) =223092870a(27) =3234846615a(28) =6469693230

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