Is there an optimal selection strategy for a white elephant gift exchange?
December 17, 2006 12:29 PM
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Mathematically speaking, is there an optimal strategy towards gift selection while opening gifts during a white elephant gift exchange?
Could I have done better than a creme brulee set?
Here's what happened at the office white elephant.
Instructions were that the gifts were to be "new or gently used", which at least had me thinking that some people would buy new gifts. I knew that I bought a new gift. I watched two people wrap theirs, so I knew that at least two people were bringing complete crap.
The "can only be stolen twice" rule was in effect. When it was my turn to pick (13 out of 23), there was nothing I wanted that had only been stolen once (that is, if I stole it, it was still possible that someone might steal it from me, and end up taking it home). The only thing available that I wanted was a bottle of whiskey. I didn't take it because I thought it was valuable, and that if I stole it, it would immediately be stolen from me. I took a creme brulee set instead, hypothesizing that by taking what I percieved to be a desirable gift, someone else would soon pounce on it, knowing that they could steal it and they would go home with it. I was just buying time, hoping that by the time my creme brulee set got stolen, that I would be the third person to have the whiskey.
Well, I walked home with the creme brulee set. Was there a better move I could have made in that situation? Has anyone ever done a mathematical paper outlining what the optimal strategy is for minimizing white elephant gift unhappiness?
posted by 23skidoo to human relations (14 comments total)
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posted by Robot Johnny at 12:32 PM on December 17, 2006