In your scenario all priority 1's are paid first, then 2's and finally 3's;
in a case with 2-1's the most senior gets 100% with the remaining funds going
to the other #1; or if more than one #1 the allocation is divided equally if
there are not enough funds to pay off completely?

Are/could priorities be set-up by date(s)?

"Chunkey Pandey" wrote:

I have a very pressing need to find a solution to this problem below. Any
help towards this is very much appreciated.

I am having trouble finding a formula that will allocate a number to
various €œbuckets€� based on the seniority of these buckets. Let me exemplify:

I have operating cash flows of $200

Most senior bucket - 1 - Obligation A: $70
Second senior bucket - 2 - Obligation B: $180
Second senior bucket - 2 - Obiigation C: $60

So, the formula should allocate $200 by order of seniority -- allocating $70
to Obligation A since it is most senior. Then the remainder $130 (i.e $200 -
$70) should get allocated to second most senior. Since both Oblig B and C
are equally senior, remainder gets allocated to both equally or to the max of
the obligation. Which means that B will get $70 and C will get $60.

I should also mention that the seniority of obligation is not cell dependent
- i.e. the most senior obligation will not always occur in the first cell or
any one particular cell. All obligations will be in entered and then user
can assign 1 through "n" against the obligation to define which is senior - 1
being the most senior. The following may clarify as well (note B, C, and D
are all equally senior). Any help will be much appreciated! Thanks

Amount Available for distribution $200

Rank* Name Obligation Amt Paid Formula
1 A $70 $70 ?
2 B $40 $40 ?
2 C $55 $55 ?
3 D $30 $5 ?
2 E $30 $30 ?

* User input, random sequence, not dependent on cell €“ i.e. most senior
obligation can occur at the very end of table, for example.