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#1
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Math Dunce needs help from Math Wizards
Here's the scenario: I have 4 workshop sessions to run at work and 35 folks attending. Each session is to have 4 teams (3 teams of 9, 1 team of 8). I need to mix up the teams as much as possible so that everyone has the opportunity to work with as many different folks as possible. So, that means I'll need a total of 16 eight or nine-person teams and I need to have the same people working together as little as possible. I'm sure this is some type of simple math problem, but as I mentioned, it's way beyond my ability! TIA!
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'08 335i Coupe - Barbera Red / Saddle Leather / Light Poplar Wood / 6spd Manual Options: Sport, Premium, Cold Weather, Comfort Access, Active Steering (awesome!), Power Rear Shade, IPod Adapter, Navigation w/IDrive Mods: M6 Wheels, Split Armrest, M-Steering Wheel, Euro Light Switch w/Rear Fog Lights, Short Shift Knob w/Matching E-Brake Handle, Clear Reflectors, CDV, Clear Bra Retired:'04 X5 4.4i |
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#2
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Not sure what you're asking Jay. There will be four teams per session, 4 sessions so 16 teams. Are you looking to do multiple teams per session or see how to mix up 35 people within the teams?
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![]() Current: 2016 X6 ///M Black Sapphire Metallic Last edited by cmyX6go; 05-01-2006 at 05:12 PM. |
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#3
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Quote:
35 people total to mix & match... Session 1: 35 folks to split into 4 teams Team A = 9 Team B = 9 Team C = 9 Team D = 8 Session 2: Same 35 folks, 4 new teams... Team E = 9 Team F = 9 Team G = 9 Team H = 8 Session 3: Same 35 folks, 4 new teams... Team I Team J Etc...
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'08 335i Coupe - Barbera Red / Saddle Leather / Light Poplar Wood / 6spd Manual Options: Sport, Premium, Cold Weather, Comfort Access, Active Steering (awesome!), Power Rear Shade, IPod Adapter, Navigation w/IDrive Mods: M6 Wheels, Split Armrest, M-Steering Wheel, Euro Light Switch w/Rear Fog Lights, Short Shift Knob w/Matching E-Brake Handle, Clear Reflectors, CDV, Clear Bra Retired:'04 X5 4.4i |
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#4
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Quick and dirty method:
1) Get 35 cards, set aside 3. 2) Divide the 32 cards into 2 stacks of 16. 3) Number each stack with this binary sequence: 0000 0001 0010 0011 0100 ... 1111 4) Number the remaining 3 cards 0000, 0001, 0010 (this is somewhat arbitrary). 5) Hand out the cards. 6) On the first day the teams will be comprised of the people with numbers ending with the same two digits. There will be four teams: 00, 01, 10 and 11. 7) On the second day people with the first digit of 1 will move to the adjacent team. 8) On the third day people with the second digit of 1 will move to the adjacent team. 9) On the fourth day people with the third digit of 1 will move to the adjacent team.
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Wake up every day that would be a start. |
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#5
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There are only 10 types of people in this world:those who understand binary and those who don't.
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You have your way. I have my way. As for the right way, the correct way, and the only way, it does not exist. |
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#6
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Hey C3PO, can you come over and talk to my evaporator?
*that whizzing sound is that joke going over everyone's heads...
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JV What gets us into trouble is not what we don't know...it's what we know for sure that just ain't so |
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#7
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Quote:
I think it took me 1010 minutes to count from 0 - 15 in binary, but I finally got it! I have such a non-math mind... Looks like this method will work! Thanks rayxi - very much appreciated!
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'08 335i Coupe - Barbera Red / Saddle Leather / Light Poplar Wood / 6spd Manual Options: Sport, Premium, Cold Weather, Comfort Access, Active Steering (awesome!), Power Rear Shade, IPod Adapter, Navigation w/IDrive Mods: M6 Wheels, Split Armrest, M-Steering Wheel, Euro Light Switch w/Rear Fog Lights, Short Shift Knob w/Matching E-Brake Handle, Clear Reflectors, CDV, Clear Bra Retired:'04 X5 4.4i |
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#8
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The solution isn't necessarily binary in nature. It was just convenient for explaining the method. My command of words isn't as good as my command of numbers.
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Wake up every day that would be a start. |
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#9
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Quote:
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You have your way. I have my way. As for the right way, the correct way, and the only way, it does not exist. |
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