Standard deviation (s.d.) | The typical difference between each value and the mean value. | Describing how broadly the sample values are distributed. s.d. = √−(∑ (x − mean)2/(N − 1)) |
Standard error of the mean (s.e.m.) | An estimate of how variable the means will be if the experiment is repeated multiple times. | Inferring where the population mean is likely to lie, or whether sets of samples are likely to come from the same population. s.e.m. = s.d./√−N |
Confidence interval (CI; 95%) | With 95% confidence, the population mean will lie in this interval. | To infer where the population mean lies, and to compare two populations. CI = mean ± s.e.m. × t(N−1) |
Independent data | Values from separate experiments of the same type that are not linked. | Testing hypotheses about the population. |
Replicate data | Values from experiments where everything is linked as much as possible. | Serves as an internal check on performance of an experiment. |
Sampling error | Variation caused by sampling part of a population rather than measuring the whole population. | Can reveal bias in the data (if it is too small) or problems with conduct of the experiment (if it is too big). In binomial distributions (such as live and dead cell counts) the expected s.d. is √−(N × p × (1 − p)); in Poisson dist |
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