Indiana 2013

I don't see why people care so much about this...it's not like the prize was $1,000. Mike tried to do something to give people a little extra prize. I really don't think people would start dropping 4+ events just to get a 3x3...

Right, as I said in my post, it is just a few puzzles. That's just the statistician in me wanting to create an improved metric!
 
I'm happy that you won. I was actually figuring that the cubes would probably last until 30th place due to no-shows, but almost everyone in the top 30 stayed through awards, which was really nice. Sorry for the people just below you, though.

Oh, don't get me wrong, I am thrilled that I won! I just thought I had done better, that's all. Also I truly do think this new ranking system is a great idea since there are many people consist in getting top ten in a lot of events but not quite getting 3rd or higher. It really gives them a chance to earn something.
 
I don't have any specific suggestions, but it seems to me that people are penalized for trying to compete in more events (unless they're good at every event), which to me goes against the spirit of WCA competitions. For example, had I only competed in Clock, I would have had first choice at the puzzles. I don't personally care myself, but I don't like the idea that people are persuaded to compete in fewer events under this percentile system. But maybe you like this as an organizer. :p

Not knowing the system beforehand, I think it did a good job of recognizing cubers for a good overall performance, but if this stays the same for 2014, I feel like some people may only sign up for a handful of events with the intent of winning that award. I'm probably making a bigger deal out of this than necessary though, it is just a few puzzles, after all.

I totally understand your perspective here, and I really sympathize with it, since I like competing in lots of events I'm terrible at. But the problem I had in coming up with a decent alternative is that I couldn't find an alternative metric that didn't either penalize people trying to compete in more events (like this), or else actually REWARD them for competing in more events (like, say, the scheme used for the weekly competition points on Speedsolving.com). And to me it felt equally unfair to reward people for competing in more events. Should Austin Moore have finished way down the list simply because he didn't compete in other events, because he doesn't like to compete in them? I find that at least as hard to justify as what I did.

So if you have an alternative system that would walk the line between these two extremes, I'd love to hear it. You're the statistician, after all - I'd love to see what you can come up with! :)
 
I totally understand your perspective here, and I really sympathize with it, since I like competing in lots of events I'm terrible at. But the problem I had in coming up with a decent alternative is that I couldn't find an alternative metric that didn't either penalize people trying to compete in more events (like this), or else actually REWARD them for competing in more events (like, say, the scheme used for the weekly competition points on Speedsolving.com). And to me it felt equally unfair to reward people for competing in more events. Should Austin Moore have finished way down the list simply because he didn't compete in other events, because he doesn't like to compete in them? I find that at least as hard to justify as what I did.

So if you have an alternative system that would walk the line between these two extremes, I'd love to hear it. You're the statistician, after all - I'd love to see what you can come up with! :)

Since this is "overall ranking", I think competing in an event should only benefit you.
For a given person, take the average of the ranks in each event; if you did not compete in an event, then you should be ranked last in that event.
This encourages people to compete in more events even if they are not so great in them.

This of course would be a bad idea in Indiana competitions since there would be so many more people doing so many more events, and from an organizational viewpoint this would be hard to manage.
 
I totally understand your perspective here, and I really sympathize with it, since I like competing in lots of events I'm terrible at. But the problem I had in coming up with a decent alternative is that I couldn't find an alternative metric that didn't either penalize people trying to compete in more events (like this), or else actually REWARD them for competing in more events (like, say, the scheme used for the weekly competition points on Speedsolving.com). And to me it felt equally unfair to reward people for competing in more events. Should Austin Moore have finished way down the list simply because he didn't compete in other events, because he doesn't like to compete in them? I find that at least as hard to justify as what I did.

So if you have an alternative system that would walk the line between these two extremes, I'd love to hear it. You're the statistician, after all - I'd love to see what you can come up with! :)

What I would do is determine a sort of "base level" for each event. As an example, let's make the base level for Megaminx the cutoff of 2:30.00. Then, if someone doesn't compete in this event, calculate whatever their percentile ranking would have been had their result been the base level, and give them that.

For determining the base level, I'd make it a time that is achievable with a little practice. This is rather subjective, but I think it tries to not penalize competitors for trying an event, while also not being too harsh on those who don't care to compete in an event. These baselines become tricky with BLD events, I'd probably just make the ranking one higher than DNFs (say 10:00 for 3BLD) so that there is some penalty for not completing an attempt.
 
A number of people have asked about the ranking system I used for the prizes for overall results. I believe Chris Krueger was the one who quickly observed it is essentially an average percentile - an average over your percentile ranks in the events that you competed in. The formula we used was actually this:
(sum over events competed in of ((rank of the person for a given event) / (number of competitors for that event))) / (number of events competed in)

If there were multiple rounds, the final round was used for the ranking of those people who made the final, the first round placement used for the rest, but for all of those, the number of competitors for that event was the number of competitors in the first round.

The actual ranks and scores for everyone are given below, so you can see how you did:
  1. Austin Moore 0.064887
  2. Lucas Etter 0.149258
  3. Andrew Kang 0.169761
  4. John Brechon 0.174564
  5. David Ludwig 0.214158
  6. Chris Tran 0.218794
  7. Brennan Arnold 0.233656
  8. Rami Sbahi 0.235560
  9. Nathan Dwyer 0.254216
  10. Christopher Olson 0.258504
  11. James Hildreth 0.259857
  12. Corey Sakowski 0.284200
  13. James LaChance 0.290712
  14. Sam Nave 0.291917
  15. Jared Benson 0.302356
  16. Walker Welch 0.315360
  17. Anthony Brooks 0.327824
  18. Chris Krueger 0.349615
  19. Trevor Mahoney 0.356695
  20. Michael DeLaRosa 0.359300
  21. Tolik Borisov 0.370937
  22. Mike Hughey 0.396025
  23. CJ Sheng 0.411299
  24. Daniel Garcia 0.413761
  25. Jim Mertens 0.415640
  26. Hongfei Tian 0.420499
  27. Elliott Ross 0.423901
  28. Sydney Weaver 0.430269
  29. Dylan Laudenschlager 0.436170
  30. Ryan DeLine 0.442085
  31. Chris Braiedy 0.460364
  32. Daniel King 0.471337
  33. Ilkyoo Choi 0.473331
  34. Nakai Velasquez 0.483892
  35. Brandon Mikel 0.501651
  36. Ayman Hussein 0.512122
  37. Trevor Spitzley 0.531926
  38. Carson Penticuff 0.558439
  39. Evan Brown 0.562590
  40. Kit Clement 0.573339
  41. Michael Czerpak 0.578554
  42. Kalib Walling 0.589961
  43. Cooper Bossert 0.592047
  44. Jack Engledow 0.593539
  45. Kevin Voor 0.598583
  46. Cameron Dowless 0.618578
  47. Andy Evans 0.619616
  48. Joshua Sampson 0.630320
  49. Benjamin Skoning 0.630721
  50. Praval Telagi 0.638428
  51. Jackson Carroll 0.639206
  52. Richard Tran 0.649325
  53. Jack Haviland 0.649984
  54. Christopher Resendiz 0.664375
  55. Brandon Haynes 0.670735
  56. Yasser Alsilwadi 0.688226
  57. Jacob Naranjo 0.688466
  58. Nathan Garner 0.688895
  59. Kevin Tatooles 0.709950
  60. Daniel Kottenstette 0.710177
  61. Justin Rausch 0.733766
  62. Abraham Levine 0.751501
  63. Michael Conard 0.753133
  64. Scott Guenard 0.755572
  65. Jacob Galloway 0.760040
  66. Eli DeLaRosa 0.770887
  67. Bobby Krupa 0.776655
  68. Megan Le 0.777288
  69. Marie Hughey 0.780099
  70. Sam Wyckoff 0.790088
  71. Young Kim 0.797052
  72. Michael Womack 0.800516
  73. Quentin Mounts 0.808511
  74. Collin Guenard 0.815906
  75. Carson Brown 0.829657
  76. Brandon Kesner 0.829787
  77. Ryan Crum 0.834036
  78. Hannah Phipps 0.836203
  79. Dae San Kim 0.850372
  80. Ben Crum 0.861702
  81. Ian Phipps 0.864624
  82. Kaleb Vicary-Rzab 0.878179
  83. Caden Hines 0.886611
  84. Tyler Gross 0.893617
  85. Rebecca Hughey 0.895823
  86. Kelsey Vicary 0.928516
  87. Ross Vardaman 0.929943
  88. Keegan Fischer 0.935713
  89. Adam Earnst 0.936170
  90. Dana Conard 0.946809
  91. Danielle Harrison 0.956668
  92. Gloria Hughey 0.968085
  93. Humberto Velasquez 0.978723
  94. Rachel Hughey 0.989362
  95. Dave Haviland 1.000000

I'm very happy with how this came out - it gave some pretty good solvers who are never quite able to make a podium to be recognized for their achievements. It seems like this formula isn't a bad way to do an overall ranking, but if you have suggestions for an alternative, it might be interesting to hear them.

This is the formula we use at Vancouver competitions. It sums percentile ranks as well as a ratio between their average and the average of all averages in the round, that way there's a benefit for competing and doing okay across many events as well as completely dominating one or two of them. We've used it at our last 3 competitions and has been working pretty well. I think Pedro is planning to use it at his competitions too, now.
 
This is the formula we use at Vancouver competitions. It sums percentile ranks as well as a ratio between their average and the average of all averages in the round, that way there's a benefit for competing and doing okay across many events as well as completely dominating one or two of them. We've used it at our last 3 competitions and has been working pretty well. I think Pedro is planning to use it at his competitions too, now.

This is nice - thanks, I appreciate the input. But it seems to me like it might still give quite an advantage to someone doing lots of events okay over someone who just does one or two of them well. One interesting thing about it, though, is that adding scores for multiple rounds would help the one-or-two-event person a bit, if you did lots of rounds of each event. Unfortunately, I usually don't have lots of rounds.

All things told, though, I'm really liking this formula as a starting point.
 
Thank you for hosting a great competition Mike!
Thank you Mike Hughey's family for showing us that a family can accomplish amazing things by working together.
Thank you to everyone who said hi to me, it was great to meet you.
Thank you to Chris Krueger and Chris Tran for tagging along and making this trip possible.
And finally thanks to everyone for showing me again how amazing cubing is.
Cheers, hope to see everyone again soon.
 
If anyone has some "generic" pics from Indiana, it would be very awesome if you could link them for me. I need some for a project I'm working on. The pics don't need to be super high resolution... as long as they are at least "web quality" and are in focus, they will be fine.
 
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Then shouldn't baseline for all other events be the worst you can do in the allotted time? Such as 10:16.00 (assuming gaining all +2's and that you can still get +2's on a 10:00.00 solve) for any event without hard limits?

Yeah, I never said this was a good idea for BLD events. :P

What I think would make a good baseline time would be to design a query that pulls all of the first average each competitor gets in each event, and take the average of these averages. Again, this is a poor way of determining this for "Best of X" events, and I'm not sure what the best method for determining a baseline is in this case. For average events though, it would give an idea as to what the average competitor does on their first time with an event, which I feel is the best way to accomplish what we want - a system that won't too harshly penalize those who want to compete in all events, but still make it possible for those who don't compete in said events to win. If this is still seemingly harsh on those who compete in a handful of events, then it may be a good idea to give stronger weights to those events which the competitor actually competed in.
 
If anyone has some "generic" pics from Indiana, it would be very awesome if you could link them for me. I need some for a project I'm working on. The pics don't need to be super high resolution... as long as they are at least "web quality" and are in focus, they will be fine.

Frick. I knew I should have taken more.
I've for some of the whole room with everyone in it. Want them?
 
If anyone has some "generic" pics from Indiana, it would be very awesome if you could link them for me. I need some for a project I'm working on. The pics don't need to be super high resolution... as long as they are at least "web quality" and are in focus, they will be fine.

I have pictures of all the podiums from Indiana, if you'd like those.
 
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