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Numbers m such that a term with the largest coefficient in Product_{k=1..m} (1 + x^k) is unique.
3

%I #10 Dec 30 2021 14:12:19

%S 0,3,8,11,12,15,16,19,20,23,24,27,28,31,32,35,36,39,40,43,44,47,48,51,

%T 52,55,56,59,60,63,64,67,68,71,72,75,76,79,80,83,84,87,88,91,92,95,96,

%U 99,100,103,104,107,108,111,112,115,116,119,120,123,124,127,128,131,132,135,136,139,140,143,144,147,148,151,152,155,156,159,160,163,164,167,168,171,172,175,176,179,180,183,184,187,188,191,192,195,196

%N Numbers m such that a term with the largest coefficient in Product_{k=1..m} (1 + x^k) is unique.

%C Numbers m such that A350393(m) = A350394(m).

%C Apparently, a(n) = A014601(n+1) for n >= 3. - _Hugo Pfoertner_, Dec 30 2021

%Y Complement of A350396.

%Y Cf. A025591 (largest coefficient), A350393, A350394.

%Y Cf. A014601.

%K nonn

%O 1,2

%A _Max Alekseyev_, Dec 28 2021