The terms uncertainty and accuracy are often used interchangeably in everyday language, but in the context of measurements and calibration, they have distinct meanings. Here's a breakdown of the difference between the two:
Definition: Accuracy refers to how close a measured value is to the true or accepted value of the quantity being measured.
Context: It's a measure of the correctness of a measurement. For example, if you're measuring the temperature of water, and the true value is 100°C, and your measurement is 100°C, your measurement is accurate.
Key Idea: A measurement is accurate if it is close to the true value or the accepted standard value.
Example:
True Value: 50°C
Measured Value: 50.1°C
In this case, the measurement is accurate because it is very close to the true value.
Definition: Uncertainty refers to the range or margin within which the true value of a measurement is expected to lie. It quantifies the doubt or variability associated with a measurement result.
Context: Uncertainty considers all the potential errors or sources of variation in the measurement process, including instrument precision, environmental conditions, or human factors. It provides a range (or interval) to show how confident we are in the measurement.
Key Idea: Uncertainty describes the degree of confidence or reliability of a measurement, and it is typically expressed as a ± value (e.g., ±0.5°C, ±0.1%).
Example:
Measured Value: 50°C
Uncertainty: ±0.2°C
The measurement is reported as 50°C ± 0.2°C, meaning the true value is expected to be between 49.8°C and 50.2°C with a high level of confidence.
Accuracy focuses on how close the measurement is to the true value.
Uncertainty focuses on the degree of doubt or range within which the true value is likely to lie based on the measurement method.
Imagine you're trying to throw darts at a target.
If your darts land very close to the bullseye, you're accurate.
If the darts land all over the target, but you know the range of where they might land (say ±2 inches), you are describing the uncertainty of your aim.
A measurement can be accurate but imprecise (if it is consistently close to the true value but has large uncertainty in each measurement).
A measurement can also be precise but inaccurate (if it's consistently the same, but far from the true value).
The goal is often to reduce both uncertainty and inaccuracy to improve measurement quality.