geometric mean
- noun
- /dʒiˈɑːmɛtrɪk miːn/
- Specialized
- To find the average growth rate over the years, we calculated the geometric mean of the yearly percentage increases.
- geometric mean concentrations
- geometric mean titers
- geometric mean titres
Examples
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The overall measure in each suite is the geometric mean for the benchmarks within the suite.
Academic text (1994) -
The geometric mean of the ACGIH target flow for hoods rated as clean was 82 percent.
Academic text (2004) -
This geometric mean makes sense only when all the XS are non negative.
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The aggregate response for each possible item was calculated using the geometric mean.
Academic text (2001) -
This time is based on the geometric mean of the disk thickness and its average radius.
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This is the geometric mean of the proviral load in the gut of the control versus the treated animals.
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We report the arithmetic and/or geometric mean, and we include SD, median, and range where provided.
Academic text (2012) -
For hoods rated dirty, the geometric mean of the ACGIH target was 84.2 percent.
Academic text (2004) -
We calculated the geometric mean value of a metabolite across all samples collected from each participant, resulting in 23 participant mean values.
Academic text (2014) -
All statistical calculations involving the geometric mean titers (GMTs) of antibodies were performed with log-transformed titers.
Academic text (2014)
Surface Forms
Morphology
The constituent 'mean' clearly signals that this is a type of average, so a learner will grasp it is an averaging measure. However 'geometric' carries a technical mathematical sense (multiplicative / n-th root of the product) that does not follow from the everyday sense of 'geometry', so the specific computation is not predictable to a B1 learner without math background. The term is similar across many languages but the procedural detail requires subject knowledge, making it only partially transparent.
Etymology
Geometric mean comes from a picture in geometry: if you make a rectangle with sides equal to two numbers, the side of a square with the same area is the geometric mean, found by multiplying the numbers and then 'taking a root'. That's why the geometric mean is useful for 'average growth rates' and for numbers that multiply over time.