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a(n) is the smallest positive integer such that (sumSum_{t(k)|n, 1 <= k <= a(n)} t(k)) is >= n, where t(k) is the k-th positive divisor of n..
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a(n) = the least number of divisors of n, taken in incrasing increasing order starting from as 1, A020639(n), A292269(n), etc. needed so that their sum is >= n. - Antti Karttunen, Mar 21 2018
f[n_] := Block[{k = 1, d = Divisors[n]}, While[Sum[d[[i]], {i, k}] < n, k++ ]; k]; Table[f[n], {n, 105}] (* _Ray Chandler_, Dec 06 2006 *)
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a(n) = the least number of terms needed for a partial sum of divisors of n, when summed taken in the increasing incrasing order starting from 1 and not skipping any divisor, for which this , A020639(n), A292269(n), etc. needed so that their sum is >= n. - Antti Karttunen, Mar 21 2018
a(n) = the least number of divisors of n, taken in incrasing order starting from 1, A020639(n), etc. needed so that their sum is >= n. - Antti Karttunen, Mar 21 2018
a(n) = the least number of divisors of n, taken in incrasing order starting from 1, A020639(n), etc. needed so that their sum is >= n. - Antti Karttunen, Mar 21 2018
a(n) = the least number of terms in needed for a partial sum of divisors of n (, when summed in the increasing order starting from 1) and not skipping any divisor, for which the this sum is >= n. - Antti Karttunen, Mar 21 2018