Queer math
Sep. 11th, 2007 11:15 pmI just sent this email off to a queer speed-friending/dating site.
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I would love to know how you solved the combinatoric/organizing problem inherent in queer speed friending/dating. I've filled many a piece of paper trying (and failing) to figure it out and present it in a simple form so that participants could follow instructions.
Hetero speed dating is fairly simple - everyone in group A (i.e. women who like guys) has to meet everyone in B (i.e. guys who like women), but neither A nor B is to meet anyone in their own group - you just form an inner and outer circle and one rotates. There are n people; n/2 in A and n/2 in B and you have n^2/4 meetings with n/2 happening at per turn with n/2 turns.
Same-sex speed dating is a more complicated as it requires n*(n-1)/2 meetings and the double-circle method fails to introduce everyone to everyone else. How did you do it so that everyone meets each-other without making the instructions too complicated for participants to follow? Did you group everyone into groups A and B, do the double-circle for one complete rotation then subdivide A and B and repeat with two double circles, repeating until done?
I could see it work if you had 4, 8, 16, 32 and so on people and could give everyone a slip of paper with who they need to talk to next, or a number slightly below an exponent of two, with a few people sitting out each round
I'd love to know how you did it - and I'd like to attend the next 19+ Rhizome event too,
- Amy
.......................................
I would love to know how you solved the combinatoric/organizing problem inherent in queer speed friending/dating. I've filled many a piece of paper trying (and failing) to figure it out and present it in a simple form so that participants could follow instructions.
Hetero speed dating is fairly simple - everyone in group A (i.e. women who like guys) has to meet everyone in B (i.e. guys who like women), but neither A nor B is to meet anyone in their own group - you just form an inner and outer circle and one rotates. There are n people; n/2 in A and n/2 in B and you have n^2/4 meetings with n/2 happening at per turn with n/2 turns.
Same-sex speed dating is a more complicated as it requires n*(n-1)/2 meetings and the double-circle method fails to introduce everyone to everyone else. How did you do it so that everyone meets each-other without making the instructions too complicated for participants to follow? Did you group everyone into groups A and B, do the double-circle for one complete rotation then subdivide A and B and repeat with two double circles, repeating until done?
I could see it work if you had 4, 8, 16, 32 and so on people and could give everyone a slip of paper with who they need to talk to next, or a number slightly below an exponent of two, with a few people sitting out each round
I'd love to know how you did it - and I'd like to attend the next 19+ Rhizome event too,
- Amy