normal · standard uncertainty: 1 1
How certain is your answer?
Follow uncertain inputs through a formula. Compare first-order propagation with seeded Monte Carlo, see which inputs contribute most, and catch incompatible units before calculating.
propagate_uncertaintyTry the real call 01 / UNDERSTAND THE METHOD
INPUT PREVIEW · RUN TO CALCULATEGive uncertainty a dimension.
PROPAGATE · COMPARE · QUESTION
How much trust fits inside a number?
x1 + x2 + x3 + x4Preparing the measurement bench…
A physical view of inputs, sensitivities and coverage intervals.
Input preview · equal-height holders are not uncertainties
Drag to inspect the instrument
01 Describe the inputs.02 Run the Rust engine.03 Compare the intervals.
Loading a preset changes the request. Use the calculation button to obtain a result. This visual does not run or simulate the model.
The model’s inputs
4 declared variablesnormal · standard uncertainty: 1 1
normal · standard uncertainty: 1 1
normal · standard uncertainty: 1 1
The bench illustrates a supplied measurement model. Rust calculates the result; the scene displays it. No sample cloud or probability density is invented from the returned intervals.
KNOW WHAT THE RESULT MEANS
Useful evidence needs boundaries.
- Reported uncertainty is conditional on the supplied formula, distributions and correlations. Unmodelled biases are not covered.
- A first-order interval may be inadequate for a nonlinear model. More Monte Carlo draws do not repair an invalid physical model.
- A convergence diagnostic concerns the sampling calculation; it is not a guarantee about a real measurement.
- Signed correlation contributions are shown separately. Independent variance shares must not be read as the complete correlated budget.
- The illustration is conceptual. Only a completed call supplies numerical intervals and contribution heights.