^ Where I am drawing my logic is from Inferential Statistics and Probability Theory.
It is a fundamental principle in statistics that the larger a sample, the less statistical error there is in determining a trend. That is, the more sure you can be that your results are indeed correct.
So our findings could be very correct. Or they could be very wrong. There is simply too much error involved with having such a small sample size. The only way to improve the accuracy of this determination this is to broaden the sample size and see if a trend exists.
Thus far, we have had a hand full of oil filters posted. Compared to the 425 million oil filters used each year in the U.S., it is very difficult to prove or disprove overall oil filter brand quality.
It is a fundamental principle in statistics that the larger a sample, the less statistical error there is in determining a trend. That is, the more sure you can be that your results are indeed correct.
So our findings could be very correct. Or they could be very wrong. There is simply too much error involved with having such a small sample size. The only way to improve the accuracy of this determination this is to broaden the sample size and see if a trend exists.
Thus far, we have had a hand full of oil filters posted. Compared to the 425 million oil filters used each year in the U.S., it is very difficult to prove or disprove overall oil filter brand quality.
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