MattMcConaha
Member
Obviously one can expect some sort of deviation in solve times from a number of different variables, but how large should be expected for a "consistent" solver? I searched and saw something about <10% being ok and <5% being really good, but this was a pretty old post and I'm wondering how consistent a lot of people are now that times are getting faster and faster, down to 10 second averages.
I, for one, currently have a terrible SD with my times bouncing off the walls and all over the place. From a collection of 150 solves I have a best of 16.49, mean of 23.06, and worst of 30.71 with an SD of 2.84 (12.3%)
Another question is how likely it is for one's standard deviation to naturally fall through practice without attempting to be more consistent. Basically, for example, if I were to ignore my consistency and just keep doing what I am doing until I average 15 seconds, is it expected for my SD to stay around 12% or drop down to say 9%?
I, for one, currently have a terrible SD with my times bouncing off the walls and all over the place. From a collection of 150 solves I have a best of 16.49, mean of 23.06, and worst of 30.71 with an SD of 2.84 (12.3%)
Another question is how likely it is for one's standard deviation to naturally fall through practice without attempting to be more consistent. Basically, for example, if I were to ignore my consistency and just keep doing what I am doing until I average 15 seconds, is it expected for my SD to stay around 12% or drop down to say 9%?