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SKEW

Quirk found

Category: Statistical · Last tested 2026-09-01

Real compatibility results for the SKEW function: executed in Excel for the web, Google Sheets and LibreOffice Calc, with desktop Excel behavior from Microsoft’s official documentation (we do not run desktop Excel — Excel for the web is a different application and is executed separately). Syntax and links to that documentation are below.

Support matrix

EngineDocumentedLive-testedVerdict
Excel (desktop)Yes No — documented only n/a
Excel for the web— Yes (recalc, 2026-09-01) Supported, behaves as documented
Google SheetsYes Yes (Drive import, 2026-08-31) Supported, behaves as documented
LibreOffice CalcYes Yes (25.8.7.3, 2026-08-31) Quirk found

LibreOffice version history

We executed the same test cases under each LibreOffice release to show exactly when SKEW’s support changed — not documentation claims, real results.

LibreOffice versionVerdictTested
24.2.0.3 Quirk found 2026-08-31
24.8.7.2 Quirk found 2026-08-31
25.2.0.3 Quirk found 2026-08-31
25.8.7.3 Quirk found 2026-08-31

Why isn't SKEW working in LibreOffice?

SKEW exists in LibreOffice 25.8.7.3, but it is not a drop-in match for Excel — our executed tests found real behavioral differences (detailed in the test results on this page). If a formula that works in Excel or Google Sheets misbehaves in LibreOffice, compare your usage against the failing cases above before assuming your data is wrong.

Discovered quirks

Executed test cases

Excel for the web (executed 2026-09-01 via OneDrive recalculation)

These values come from Excel for the web, not from desktop Excel. They are two different implementations of the calculation engine, and this run measured only the web one: the corpus was uploaded to OneDrive as .xlsx, recalculated by Excel for the web on open, and downloaded again for readback. Excel for the web is a rolling service with no pinnable version, so the run is identified by its date. Where a value here disagrees with the Expected column — which is Microsoft’s documentation of the desktop product — we cannot tell you whether the web engine diverges from the desktop one or the documentation is wrong about both, because we do not run desktop Excel.

FormulaDescriptionResultExpectedVerdict
=ROUND(SKEW(A1:A10),6) Microsoft's documented example: skewness of the ten-value sample 3,4,5,2,3,4,5,6,4,7 0.359543 0.359543
Provenance

Excel documents this example's result as 0.359543. Independently derived from the documented formula n/((n-1)(n-2)) * SUM(((x-mean)/s)^3) with n = 10, mean 4.3 and sample standard deviation s = 1.4181 -> 0.35954307

Matched
=ROUND(SKEW(A1:A5),7) A perfectly symmetric sample has zero skewness 0 0
Provenance

The cubed standardized deviations of a symmetric set cancel exactly in pairs, so the sum and therefore the skewness is 0

Matched
=ROUND(SKEW(A1:A4),4) A single large outlier pulls the skewness positive 2 2
Provenance

Derived from the documented formula: mean 3, s = 4, standardized deviations -0.5, -0.5, -0.5, 1.5; sum of cubes = 3.0; n/((n-1)(n-2)) = 4/6 = 0.66667; 0.66667*3 = 2 exactly

Matched
=SKEW(A1:A2) The n/((n-1)(n-2)) factor is undefined below three data points #DIV/0! #DIV/0!
Provenance

Excel documents #DIV/0! if there are fewer than three data points, because (n-2) is zero

Matched
=SKEW(A1:A4) Identical values give a zero sample standard deviation, which cannot be divided by #DIV/0! #DIV/0!
Provenance

Excel documents #DIV/0! if the sample standard deviation is zero, since the formula standardizes each deviation by s

Matched

Google Sheets (executed 2026-08-31 via Drive import)

Google Sheets is a rolling service with no pinnable version, so this run is identified by its date. The corpus was imported to Drive as .xlsx, recalculated by Sheets, and exported back for readback.

FormulaDescriptionResultExpectedVerdict
=ROUND(SKEW(A1:A10),6) Microsoft's documented example: skewness of the ten-value sample 3,4,5,2,3,4,5,6,4,7 0.359543 0.359543
Provenance

Excel documents this example's result as 0.359543. Independently derived from the documented formula n/((n-1)(n-2)) * SUM(((x-mean)/s)^3) with n = 10, mean 4.3 and sample standard deviation s = 1.4181 -> 0.35954307

Matched
=ROUND(SKEW(A1:A5),7) A perfectly symmetric sample has zero skewness 0 0
Provenance

The cubed standardized deviations of a symmetric set cancel exactly in pairs, so the sum and therefore the skewness is 0

Matched
=ROUND(SKEW(A1:A4),4) A single large outlier pulls the skewness positive 2 2
Provenance

Derived from the documented formula: mean 3, s = 4, standardized deviations -0.5, -0.5, -0.5, 1.5; sum of cubes = 3.0; n/((n-1)(n-2)) = 4/6 = 0.66667; 0.66667*3 = 2 exactly

Matched
=SKEW(A1:A2) The n/((n-1)(n-2)) factor is undefined below three data points #DIV/0! #DIV/0!
Provenance

Excel documents #DIV/0! if there are fewer than three data points, because (n-2) is zero

Matched
=SKEW(A1:A4) Identical values give a zero sample standard deviation, which cannot be divided by #DIV/0! #DIV/0!
Provenance

Excel documents #DIV/0! if the sample standard deviation is zero, since the formula standardizes each deviation by s

Matched

LibreOffice Calc 25.8.7.3 (tested 2026-08-31)

FormulaDescriptionResultExpectedVerdict
=ROUND(SKEW(A1:A10),6) Microsoft's documented example: skewness of the ten-value sample 3,4,5,2,3,4,5,6,4,7 0.359543 0.359543
Provenance

Excel documents this example's result as 0.359543. Independently derived from the documented formula n/((n-1)(n-2)) * SUM(((x-mean)/s)^3) with n = 10, mean 4.3 and sample standard deviation s = 1.4181 -> 0.35954307

Matched
=ROUND(SKEW(A1:A5),7) A perfectly symmetric sample has zero skewness 0 0
Provenance

The cubed standardized deviations of a symmetric set cancel exactly in pairs, so the sum and therefore the skewness is 0

Matched
=ROUND(SKEW(A1:A4),4) A single large outlier pulls the skewness positive 2 2
Provenance

Derived from the documented formula: mean 3, s = 4, standardized deviations -0.5, -0.5, -0.5, 1.5; sum of cubes = 3.0; n/((n-1)(n-2)) = 4/6 = 0.66667; 0.66667*3 = 2 exactly

Matched
=SKEW(A1:A2) The n/((n-1)(n-2)) factor is undefined below three data points #DIV/0! #DIV/0!
Provenance

Excel documents #DIV/0! if there are fewer than three data points, because (n-2) is zero

Matched
=SKEW(A1:A4) Identical values give a zero sample standard deviation, which cannot be divided by #VALUE! #DIV/0!
Provenance

Excel documents #DIV/0! if the sample standard deviation is zero, since the formula standardizes each deviation by s

Mismatch

Docs & syntax

Where SKEW behaves differently