Two years ago, at the request of a subscriber, I posted a tutorial on how to perform log2 transformations on a calculator. This request stems from the fact that you typically have your default button for logarithmic transformations, assuming that you want a log10 transformation. Even in Excel, the default log function, assumes that you want a log10. When this is not the case, how do you get a log2 transformation?
For a detailed walkthrough of this process, check out my YouTube video embedded below.
Why might you want a log2 transformation, rather than the default log10?
Advantages of Log2 Transformation
1. Interpretability in Fold-Changes:
- Log2 transformation is particularly useful in biological and genomic studies, where changes in gene expression, protein levels, or other measurements are often discussed in terms of fold-changes. A log2 transformation makes the interpretation straightforward: - A value of 1 corresponds to a 2-fold increase. - A value of -1 corresponds to a 2-fold decrease. - A value of 0 indicates no change. - This symmetry around zero (up-regulation and down-regulation) is intuitive and simplifies analysis.2. Symmetry for Data Centered Around Ratios:
- In datasets where the focus is on ratios (e.g., treatment vs. control), log2 transformation ensures that up-regulations and down-regulations are equally scaled, facilitating statistical analysis and visualization.3. Compatibility with Software and Models:
- Many computational pipelines and bioinformatics tools are designed to handle log2-transformed data, making it the standard for certain fields.4. Reduced Skewness:
- Like other log transformations, log2 can help reduce skewness in data, bringing distributions closer to normality and stabilizing variances across a range of values. Why Not Log10 or Natural Log (ln)? - Log10 (log base 10) is more common in engineering or chemical studies, where orders of magnitude are the focus. However, it is less intuitive for interpreting fold changes. - The natural logarithm (ln, log base e) is useful in mathematical modeling and continuous systems but lacks the fold-change interpretation directly tied to binary doubling/halving. Log2 transformation is often the most practical choice in biological studies where fold changes and symmetry around a reference point (like "no change") are critical for analysis and visualization. It is more intuitive and directly applicable in these contexts compared to log10 or ln.Subscribe by Email
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