Really only two solutions if using equal starting stacks:
The first option gets more T1000 chips into play earlier, but at the expense of too few T500s in play. Given the better multi-stack option below, I'd choose neither of these.
- 8/8/2/3/1 stacks -- requires a 160/160/40/80/25 set, using T1000 chips for T25/T100 color-ups and T5000 chips for T500 color-ups.
- 8/8/4/2/1 stacks:-- requires a 160/160/80/80/24 set, again using T1000 chips for T25/T100 color-ups and a combo of T1000 and T5000 chips for T500 color-ups.
The following uses two different starting stacks, and is the most efficient use of the set by far:
Using T5000 chips for all color-ups, this option requires a 200/200/90/80/26 set, and gets all of the available T25-T1000 denomination chips into play immediately except for 10x T500.
- 10x stacks of 12/12/5/1/1 -- put five stacks on each table
- 10x stacks of 8/8/4/7/1 -- put five stacks on each table
Wouldn't it be 12/12/5/1/1 & 8/8/4/7 ? But I get you drift.
Either yours or Frogzilla breakdown gets the same distribution out on the table
I see the split stack method is really the only way this will work, it gets all the 25's & 100's & 1K's in play and make the color ups with the 5K's easy. Just need to forget the equal stack OCD and its possible.