data collection control
- From: "John Lai" <john.lai@xxxxxxxxxxxxxxxx>
- Date: Tue, 27 Dec 2005 15:40:17 GMT
Hello All,
I am trying to design a reasonable approach to collect and control
experimental data.
The dataset I am collecting are Peak Signal to Noise ratio (PSNR)
measurements. The higher the PSNR value, the better is the result.
The dataset is independent of each other as most data comes from different
measuring sources or same source at a different time. I would like to
compare each incoming data against a minimum threshold value. If dataset
measured falls below this threshold value, I reject the current value of
this data set and request the owner of this dataset to repeat the experiment
with different settings so that the PSNR is at least equal to or higher than
the threshold. Once data is accepted, I add the dataset to the current
sampling population. At the end of each sampling period, I update the mean
value of all the data collected.
My problem is how to design this threshold value. My current thinking is
let this threshold value be the arithmetic mean of the previous sampling
dataset population mentioned above.
Q1/ Since I cannot allow any dataset to fall below the existing updated
threshold, the accumulated mean value calculated will be biased -- is this a
bad thing? (or I can look at it as I am just conforming to the experimental
design, and that is all dataset must at least be equal to or greater than a
given threshold).
Q2/ If the above threshold value (arithmetic mean) is determined as above,
the variance calculated from the population is meaningless (because datasets
collected are skewed). Hence I can't really do a confidence test on two
similar experimental data populations taken on different date, or can I?
Q3/ If the above approach of determining threshold is flawed, is there
another more meaningful (or better) statistical measurement I can use for
this threshold value (instead of arithmetic mean)? I expect the dataset to
be in excess of 2000 in size of population each time I sample it (So moving
average is not possible due to the amount of data).
Can anyone able to offer some advise please?
Thanks in advance,
John
.
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