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COMMENTS
| Terms a(9) to a(29) are 205796147 (conjectured), 4402, 16720, 1089448, 442, 537, unknown, 1050177, 1575, 28822, unknown, 40573, 1066, 1587, unknown, unknown, 1081, 1082, 1085, 1115, 4185.
a(n) >= A092210(n); a(n) = A092210(n) iff the trajectory of A092210(n) is palindrome-free, i.e. A092210(n) is also a term of A075252.
a(n) determines a 1-1-mapping from the terms of A092210 to the terms of A075252, the inverse of the mapping determined by A092211.
The 1-1 property of the mapping depends on the conjecture that the base 2 Reverse and Add! trajectory of each term of A092210 contains only a finite number of palindromes (cf. A092215).
Base 2 analogue of A089494 (base 10) and A091677 (base 4).
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EXAMPLE
| A092210(3) = 64, the trajectory of 64 joins the trajectory of 77 = A075252(2) at 48480, so a(3) = 77. A092210(5) = 98, the trajectory of 98 joins the trajectory of 3599 = A075252(16) at 401104704, so a(5) = 3599.
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