How can I summarize people working by hour on a simpe excel sheet?
This might be simple for one of you but it's driving me crazy. Please help.
The enclosed pic is part of a simple employee schedule where employee daily hours are entered on a "time in" and "time out" basis. Below the schedule you'll see a breakdown by hours of how many employees are needed for that day (which is entered manually). Where I need help is I'd like the "scheduled" columns highlighted in yellow to automatically add up the number of all employees scheduled at that particular time based on their scheduled work times entered in the schedule.
For example, the first highlighted column for Sunday displays the results I am looking for (done manually of course). It summarizes how many people are on the clock throughout the day based on employees schedule for Sunday above it.
The idea here is for the "scheduled" columns highlighted in yellow to auto-populate as I enter people in the work schedule above so I can easily manipulate employee in/out times to cover the needs of the business.
I think it's easier to do than explain but I certainly appreciate any help. Thanks!
<img alt="" data-entity-type="" data-entity-uuid="" 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
Comments
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Hi Jason,
Just to be clear, are you looking to develop this in Excel, or Smartsheet?
Excel is a piece of cake, but as Smartsheet does not seem to recognise the existence of time, it will be more of a challenge.
Kind regards,
Chris McKay
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Hi Chris,
Excel is fine, especially if it makes it easier. Thanks so much for any help
Jason
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Hi Jason,
Assuming that you've set the cells under IN and OUT and Staffing Audit to a Time format, this should work in the yellow highlighted cells:
=SUMPRODUCT(($B$3:$B$14<=$A18)*($B$3:$B$14>=$A18))
Copy this as far as you need down the columns and it will look for times in the bottom rows that fit between (or equal) your IN and OUT times.
Hi Smartsheet,
If the functionality existed, I'd love to be able to use Smartsheet to handle the above request. But it would be almost impossible as is. Trying to do this in Smartsheet with the absence of SUMPRODUCT (excusable) and the inability to access times in time/date (totally jaw-droppingly inexcusable) would mean it would be a proper nightmare.
This is also exactly the reason why you guys need to sort out the issues you have with system times ASAP. Stop messing around, as it's been 2 years since it was raised and we're no closer to seeing a resolution. I would expect a product of Smartsheet's caliber to be able to deal with something as simple as the above request as it is so fundamental to what Smartsheet is being promoted as. Frankly, it is embarrassing having to explain that Smartsheet cannot reference or use time in any way.
I have submitted product enhancements and corresponded directly with your Product Team advising a number of ways you could approach it, but you've summarily ignored all requests on the Community site and my communications.
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Thank you Chris, I will be able to work on this tonight and let you know. I really appreciate the help!
Jason
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Thanks for the update Jason. Looking forward to the feedback.
Kind regards,
Chris McKay
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Hello Chris,
I entered the formula you built, here is a pic of the results. It did in fact summarize how many people were on the schedule but only for their start time. For example, Test1 and Test2 both arrive at 8:30am and the Staffing Audit accounted for that at 8:30am but it did not continue to account for both of them each subsequent half hour until they left at 3:30pm.
I might not have explained this well enough, sorry. What I'm trying to do is summarize the number of people are scheduled at each 1/2 hour interval in the "scheduled" column.
For example, the scheduled column would read "2" for each half hour from 830 to 11am representing both Test1 and Test2 but then increase to "3" when Test6 arrived at 11am and stay "3" each half hour until 2pm when it would increase to "5" when Test3 and Test4 arrived. It would stay "5" until 330pm when it would decrease to "3" accounting for Test1 and Test to leaving, etc, etc.
The first picture I posted shows an example of the end result I'm trying to achieve.
I hope this helps and again, thank you for you time and efforts here, I really appreciate it
Jason
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HI Chris,
It seems like we're really close here but I can't get your formula to work for the times in between the employee in and out time. Can you please take another look, perhaps it's something simple that I just can't see
Thank you again
Jason
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