If I have a concatenated string of "|#|#|#|...|#|", how can I apply a multiplier to each of the numbers and update the concatenated text? For example, for |4|12|8|, multiply by a factor of 2 and update the concatenated text to |8|24|16|.
I have three columns of interest. The first column contains a date, the second an amount or factor, and the third column concatenates data into the format "|#|#|...|#|" (e.g., |2|5|, |2|5|12|, |4|12|, etc.). At times, a multiplying factor needs to be applied to the concatenated data, and the individual numbers would need to be updated accordingly.
An example would be—
Date Amt Concatenated Data
01/01/18 2 |2|
01/05/18 5 |2|5|
02/06/18 12 |2|5|12|
03/25/18 -3 |4|12|
03/31/18 8 |4|12|8|
04/01/18 F2 |8|24|16| (factor of 2 applied)
04/15/18 12 |8|24|16|12|
04/01/18 F1/4 |2|6|4|3| (factor of 1/4 applied)
With a formula, how can I apply the factor to the concatenated data, and update the individual numbers?
I'm bound by the following conditions:
I can pull out the individual numbers using an array formula. I can even then multiply those numbers by the factor to produce an array result. However, I can't rebuild the concatenated data, because CONCATENATE doesn't work on an array. I've also tried SUBSTITUTE, but I can't iterate through the "|" separators. I can only substitute a given segment (e.g., change all entries of "|2|" to "|4|"). Nesting SUBSTITUTE or using individual columns won't work, since it could potentially involve dozens of instances.
Just to add some info on the concatenated data:
HIGH LEVEL
PARTS 1-4
Accompanying parts 1-4 below are functions which relate to the following screenshot:
I have also uploaded / amended to meet requirements of Google Sheets (see here) Parts 1 & 2:
Similar in that they rely upon FilterXML technique to count component / terms, and split cells respectively:
Part 1:
=COUNT(2*TRANSPOSE(FILTERXML("<AllText><Num>"&SUBSTITUTE(LEFT(MID(D12,2,LEN(D12)-1),LEN(MID(D12,2,LEN(D12)-1))-1),"|","</Num><Num>")&"</Num></AllText>","//Num")))
Note: google sheets doesn't recognise FilterXML, so have amended technique/functions accordingly. For instance, above can be determined using counta on the split cells in Part 2 (easier / much more simpler than proposed approach above, albeit less robust given any cells lying to the right of the split cells will interfere with ordinary functionality of this approach).
Part 2:
It's either a manual approach, a fancy series of 'mid' &/or substitute / left/right functions, or the following FilterXML code which, per various sources (e.g. here) should be compatible with Excel 2007:
=IF(LEFT(C12,1)="F",1*SUBSTITUTE(C12,"F",""),1)*TRANSPOSE(FILTERXML("<AllText><Num>"&SUBSTITUTE(LEFT(MID(D12,2,LEN(D12)-1),LEN(MID(D12,2,LEN(D12)-1))-1),"|","</Num><Num>")&"</Num></AllText>","//Num"))
Commonality with Part 1 (re: FilterXML) can be seen - the only difference is that the count(Part 1) has been replaced with the transformation (multiplicative factor, as given in O.P's Q).
Part 3
Nothing fancy here - a simple concatenation (which is a far cry from a 'recursive' substitution function, I know, but hey - it does the trick and can always be placed in a mirror copy of the original sheet to avoid space issues/cell interaction issues)
=IF(H12="","",IF(G24="","|","")&G24&H12&"|")
Part 4
Thanks to the number of terms derived in Part 1, an offset function can easily determine the final cell pertaining to the concatenated 'build up' of 'transformed' values (per Part 3):
=OFFSET(H31,0,E31-1,1,1)
OTHER / VARIOUS
Various other proposals and 'workarounds' exist; unfortunately, these appear to fall short in one way or another of the pre-requisites set forth, videlicit:
a) Function/formula based b) No VB c) Excel 2007 d) Dynamic (variable/unknown number of terms)
Zero points for this but thought it was an interesting discovery on my part! (and if still in doubt, here's what the 'graph' would look like if I didn't kill everything except for the axis labels...):
Numerous references for relevant other items above, including research areas, as follows:
JUST ONE MORE THING...
In true Columbo style modus operandi, other ideas/approaches considered:
6 | 10 | 22 | |||
---|---|---|---|---|---|
6 | 10 | 22 | |||
6 | 10 | 22 |
after the copy has 'passed' over the original (first row), we have the desired combination (22,10,6) (on the 'diagonal' such a matrix). This is akin to how Fourier Transforms work (kind of); but that aside, it was tempting to construct a matrix like this, but couldn't be bothered at this stage.
Will probably turn out to be a far simpler way that someone comes up with (I won't be the only person surprised based upon the various sources I've considered...)
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