a(15) <= 598420745002080,
a(16) <= 36503665445126880,
a(17) <= 1131613628798933280,
a(18) <= 100713612963105061920. (End)
a(15) <= 523410559111440,
a(16) <= 24076885719126240. (End)
a(19) <= 20042008979657907322080,
a(20) <= 4669788092260292406044640,
a(21) <= 1312210453925142166098543840,
a(22) <= 414821946023574034721351415840,
a(23) <= 116564966832624303756699747851040,
a(24) <= 37417354353272401505900619060183840,
a(25) <= 19494441618054921184574222530355780640,
a(26) <= 31132623264033709131765033380978181682080,
a(27) <= 67277598873576845433744237136293850614974880. (End)
From a(1) up to a(14), last known term, this sequence is equivalent to: a(n) is the smallest number that has exactly n Fibonacci divisors (A000045). The products of the new Fibonacci divisors that appear successively are in A349100. - Bernard Schott, Jul 15 2022
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