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After a chat with @Christoph I wanted to talk about a point of seeming disagreement that really isn't, and clarify potential misunderstanding.
So let's say Christoph reports that Oceamo's error in major elements is less than 3% or something of the sort. Meanwhile, we report that they only detected 66% of the spiked Magnesium, those seem in conflict - but aren't actually...
A quick look at the numbers shows why: We're reporting error as a percent of the known spike, and the ICP company is talking about error as a % of the entire value.
The consensus Mg value between ICP and Chem testers was around 1350 ppm, we spiked this value with +100ppm or +7.41% of the total.
Oceamo detected 66% of the 7.41% so they missed 34% of a 7.41% spike = 2.52% miss between two measurements of Magnesium.
Statistically we can do the error propagation for subtraction, because measuring a spike requires subtracting two measurements that each have errors.
2.52% = sqrt( error1^2 + error2^2 )
Solving the above gives that error1 and error2 are an average of 1.78%
So a 1.78% error in Mg is expected to explain recovering 66% of our spike in Mg.
So if you want to raise your Mg by 100ppm, ICP must be very good to allow you to trend that difference and see most of it. As you can see from our results in the chart, titrations are quite good for this - as taking care with them makes them very repeatable.
So let's say Christoph reports that Oceamo's error in major elements is less than 3% or something of the sort. Meanwhile, we report that they only detected 66% of the spiked Magnesium, those seem in conflict - but aren't actually...
A quick look at the numbers shows why: We're reporting error as a percent of the known spike, and the ICP company is talking about error as a % of the entire value.
The consensus Mg value between ICP and Chem testers was around 1350 ppm, we spiked this value with +100ppm or +7.41% of the total.
Oceamo detected 66% of the 7.41% so they missed 34% of a 7.41% spike = 2.52% miss between two measurements of Magnesium.
Statistically we can do the error propagation for subtraction, because measuring a spike requires subtracting two measurements that each have errors.
2.52% = sqrt( error1^2 + error2^2 )
Solving the above gives that error1 and error2 are an average of 1.78%
So a 1.78% error in Mg is expected to explain recovering 66% of our spike in Mg.
So if you want to raise your Mg by 100ppm, ICP must be very good to allow you to trend that difference and see most of it. As you can see from our results in the chart, titrations are quite good for this - as taking care with them makes them very repeatable.