goldencuber
Regular
- Joined
- Oct 31, 2008
- Messages
- 27
For those of you who log your times, would you mind sending me a log file of your times for all events to
[email protected]. If you have anything (as long as it's not just 4 solves or something, send it: I need as much data as I can get)
In the email, please use this format
name (optional)
timer name
age (optional)
and other info needed (This would include if your times only represent half of your solves, or if you rarely cubed for a month from solve 456 to solve 460, or anything else that would be helpful)
It will likely be a while until I get complete results.
I'm working of finding the general rate of improvement rate per X solved cubes. Obviously, this is virtually impossible, as many factors affect this. However, it is definitely possible to find a general trend.
Part of my goal is to find out:
-if a person takes X solves to reach say...sub 1 on a 3x3, and XY represents the solves needed from there to reach sub 30, than what is Y?
-A general power regression equation that would apply for most people
For example: I received a 7x7 recently, and I've solved and logged the times 25 times. Using my calculator, I found the power regression of my times to be about
y=1738.656X^-.375587
Where X is the solve number, and Y is the time in seconds.
Currently, with 25 solves, I'm in the 9:00-10:00 zone, verging on sub 9. This equation predicts that my 50th solve would be 6:40.03, a fairly reasonable number. However, it predicts my 500th solve as 2:48???
There is obviously a equation/horizontal asymptote adjustment needed, and i need more times. (and power regression is only accurate up to a point)
[email protected]. If you have anything (as long as it's not just 4 solves or something, send it: I need as much data as I can get)
In the email, please use this format
name (optional)
timer name
age (optional)
and other info needed (This would include if your times only represent half of your solves, or if you rarely cubed for a month from solve 456 to solve 460, or anything else that would be helpful)
It will likely be a while until I get complete results.
I'm working of finding the general rate of improvement rate per X solved cubes. Obviously, this is virtually impossible, as many factors affect this. However, it is definitely possible to find a general trend.
Part of my goal is to find out:
-if a person takes X solves to reach say...sub 1 on a 3x3, and XY represents the solves needed from there to reach sub 30, than what is Y?
-A general power regression equation that would apply for most people
For example: I received a 7x7 recently, and I've solved and logged the times 25 times. Using my calculator, I found the power regression of my times to be about
y=1738.656X^-.375587
Where X is the solve number, and Y is the time in seconds.
Currently, with 25 solves, I'm in the 9:00-10:00 zone, verging on sub 9. This equation predicts that my 50th solve would be 6:40.03, a fairly reasonable number. However, it predicts my 500th solve as 2:48???
There is obviously a equation/horizontal asymptote adjustment needed, and i need more times. (and power regression is only accurate up to a point)
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