10/14/2026
Mineral Resources: The Geology of Percentages
When Percent Is Too Big
What do geologists do when a percentage becomes buried beneath too many decimal places?
They use parts per million, or ppm, to describe small concentrations without long strings of zeros:
- 1% equals 10,000 ppm
- 0.1% equals 1,000 ppm
- 0.01% equals 100 ppm
- 1 ppm equals 1 gram in a metric ton
If rock contains 1 ppm of an element, a metric ton of that rock contains 1 gram of the element, assuming the concentration is consistent throughout.
Consider Wyoming’s northern Bighorn Mountains.
The Wyoming State Geological Survey sampled the Flathead Sandstone near Bald Mountain. Some rocks here are paleoplacers: ancient deposits where moving water concentrated dense minerals, including those containing rare earth elements.
One sample contained approximately 6,816 ppm total rare earth elements.
That equals 0.6816%, or about 6.8 kilograms (15 pounds) per metric ton, if that concentration remained consistent.
But that “if” matters.
The result describes a single sample, not the entire Bald Mountain area. It is not an average deposit grade, nor does it establish that the concentration extends across a large volume of rock.
One sample can reveal an interesting geologic signal. Determining whether it represents a larger concentration requires systematic sampling, mapping and analysis.
Parts per million may describe tiny quantities, but those quantities can offer important clues about a rock’s geology.
Want to dig deeper? Explore Wyoming’s rare earth geology in the WSGS report Rare Earth Elements in Wyoming:https://www.wsgs.wyo.gov/products/wsgs-2013-ri-65.pdf
Next in The Geology of Percentages: Why tiny impurities can determine how exceptionally pure minerals are used.
Image description: Graphic titled “When Percent Is Too Big.” Photo A shows Flathead Sandstone conglomerate near Bald Mountain, with a rock hammer for scale. Photo B shows sample 20110824WS-D beside a penny. The graphic identifies 6,816 ppm total rare earth elements in the sample and explains that more sampling would be needed to understand the larger area.