VAR.S in Collabora Office: Sample Variance, Squared Units and Duplicate Records
Audit Collabora VAR.S with explicit squared deviations, scale changes and a sample-duplication counterexample.
Verification status: See the evidence and test scope described in this guide. How formula examples are checked
Quick answer: VAR.S estimates sample variance. Its result is expressed in squared measurement units and uses the n minus one denominator in the independent sample-variance model.
Availability and version history
- Introduced: original Collabora release and launch date are not established by the reviewed sources.
- Availability: currently documented in Collabora Office 26.04 desktop help.
- Platform scope: online and mobile deployments are not inferred from this desktop-help release.
- Checked: October 14, 2026. Function-specific documentation and independent calculations; no native Collabora execution.
Syntax and numeric scope
=VAR.S(argument1;[argument2];...)
Collabora lists up to 255 arguments and requires at least two values. A range may supply many observations within one argument. These examples use numeric inputs only; the short dedicated section does not settle all logical, text, empty or error-valued combinations.
Sample variance describes squared deviations around the arithmetic mean. It does not itself take a square root. STDEV.S describes the related original-unit measure.
Example 1: three known measurements
Enter 2, 6 and 10 in A2:A4:
=VAR.S(A2:A4)
Expected result: 16. The mean is 6, deviations are -4,0,4 and squared deviations total 32. Dividing by 3-1 gives 16.
If the original readings are in minutes, report 16 squared minutes. The square root is 4 minutes, which is a standard deviation rather than the requested variance.
Example 2: a constant does not change centered variation
For values 102,106,110, the mean is 106 but the same deviations -4,0,4 remain. =VAR.S(102;106;110) therefore has independent expected result 16.
A calibration offset can move every reported measurement while leaving this spread statistic unchanged. A correct variance does not prove that the measurement origin or mean is correct.
Advanced example: a scale factor is squared
Multiply the original readings by -3 to obtain -6,-18,-30. Their mean is -18, and squared deviations total 288.
=VAR.S(-6;-18;-30)
Expected result: 144, nine times 16. The negative factor reverses ordering, but variance remains nonnegative. Treating it as -48 would confuse signed scaling with squared deviations.
Advanced example: duplication changes a sample denominator
Enter 2,6,10,2,6,10 in C2:C7:
=VAR.S(C2:C7)
Expected result: 12.8. The mean is still 6; squared deviations double to 64, while the sample denominator is five. It does not double from two to four.
This can expose a duplicated join or copied rows. Repeated records do not automatically add independent statistical information, even though the formula sees a longer range.
Advanced example: reconstruct variance from helper cells
For the original A2:A4, put its mean in E2. Enter =(A2-$E$2)^2 in B2 and fill down. B2:B4 should contain 16,0,16. Then =SUM(B2:B4)/2 gives expected 16.
The explicit denominator is justified only for these three included numbers. If the range changes, recalculate the participating count under the chosen data policy rather than keeping a convenient fixed denominator.
Format and boundary notes
The source names COM.MICROSOFT.VAR.S and states that it is outside the cited OpenFormula 1.3 standard. This format note does not establish a first Collabora release or a successful round-trip in every other application.
Exact error codes, direct text coercion and mixed-data placement rules remain unverified. A sample with fewer than two usable observations lacks a positive n minus one denominator; do not silently turn an unavailable estimate into a reported zero.
References and verification
Complete function-specific documentation reviewed. Worked outputs are independent mathematical or explicitly documented type-rule controls, not application screenshots or native test results. The stated unresolved boundaries retain their scope.