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%I #13 Mar 28 2022 08:20:37
%S 1,2,4,5,9,15,16,24,59,61,81,100,124,129,152,169,196,249,305,400,425,
%T 475,520,556,565,676,771,795,904,939
%N "Late birds" (values a(n) < a(k) for all k > n) in A075771 = quotient + remainder of Euclidean division of n^2 by prime(n).
%C The lower bound A075771(n) >= n^2/prime(n) ensures that a given number can't occur beyond a certain index in that sequence.
%C See A277853 for the corresponding indices m.
%F a(n) = A075771(A277853(n)), i.e., equals A075771 o A277853.
%o (PARI) A277852(N,L=N^2/prime(N),A=A075771,S=List())={forstep(n=N,1,-1,A(n)<L&&listput(S,L=A(n)));Set(S)}
%Y Cf. A075771, A277851, A277853, A277854.
%K nonn,more
%O 1,2
%A _M. F. Hasler_, Nov 25 2016