- Indeterminate (random) error: evaluate with statistics.
- Determinate (systematic) error: evaluate with reference standards.
- Gross error: big mistake, like spilling everything on the floor.
- One sided probability: Use one sided probability if comparing the size or magnitude from two different data sets (ie. a is larger than b).
- Two sided probability: Use two sided probability if comparing two different data sets for a difference (ie. a is different than b).
- Population: This refers to a set of all possible measurements. This is an ideal that can only be approached. Greek letters are used to symbolize population statistics.
- Sample: This refers to a set of actual measurements. The distinction between sample and population statistics is most important for a small number of measurements (less than 20).
- t-Test: This is one of the most powerful and widely used statistical tests. The t- test (Student's t) is used to calculate the confidence intervals of a measurement when the population standard deviation ( ) is not know. Which is usually the case. The t-test is also used to compare two averages. The t-test corrects for the uncertainty of the sample standard deviation (s) caused by taking a small number of samples.
- Q-Test: This test is used to determine if there is a statistical basis for removing a data point from a data set.
- Detection Limit: The noise is equivilant to the standard deviation of the blank. The signal to noise ration (S/N) is just the signal divided by the noise.
- Action Limit; Lc 2 or S/N = 2. At the action limit you are 97.7% certain that signal observed is not random noise.
- Detection Limit; LD 3 or S/N = 3. At the detection limit you are 84% certain to detect signal (it is above the action limit) if the analyte is at this concentration.
- Quantitation Limit; LQ 10 or S/N = 10. Sample concentration required to give a signal with 10% RSD.
- Type I Error; Identification of random noise as signal.
- Type II Error; Not identifying signal that is present.