FLOOR.MATH in Collabora Office: Round Down with an Optional Negative Mode
Use Collabora FLOOR.MATH for lower multiples, signed-step independence, interval buckets and complete-unit calculations.
Verification status: See the evidence and test scope described in this guide. How formula examples are checked
Quick answer: FLOOR.MATH rounds positive values down to a multiple and uses an optional mode for negatives. =FLOOR.MATH(26;7) is expected to return 21.
Availability and version history
- Introduced: original Collabora release and launch date are not established by the sources reviewed.
- Availability: documented in Collabora Office 26.04 help, scoped to the desktop-help release.
- Platform scope: support in every online or mobile deployment is not inferred from desktop documentation.
- Checked: October 14, 2026. Complete function-specific documentation and independent arithmetic controls; no native Collabora test was performed.
Syntax and sign-independent spacing
=FLOOR.MATH(number[;significance[;mode]])
significance defaults to 1, and its sign is ignored. Positive numbers round toward zero. For negative numbers, omitted or zero mode rounds away from zero; any nonzero mode rounds toward zero.
This differs from the signed-step restrictions of FLOOR. Examples use English function names and semicolon separators.
Example 1: preserve only complete groups of seven
Enter 20, 21, 26 and 28 in A2:A5:
=FLOOR.MATH(A2;7)
Expected rounded quantities are 14, 21, 21 and 28. The corresponding complete-group counts are 2, 3, 3 and 4. Remainders are 6, 0, 5 and 0.
Replacing the step 7 with -7 leaves the rounded results unchanged. Significance describes the spacing, not a choice between upward and downward rounding.
Example 2: negative mode and nonzero controls
=FLOOR.MATH(-26;7)
=FLOOR.MATH(-26;-7;0)
=FLOOR.MATH(-26;7;1)
=FLOOR.MATH(-26;7;-3)
Expected results are -28, -28, -21 and -21. The two nonzero modes have the same toward-zero meaning. Neither magnitude nor sign of a nonzero mode counts rounding steps.
An exact multiple such as -28 remains -28 under either mode.
Advanced example: assign fixed-width interval starts
Suppose numeric measurements are -1, 0, 6, 7 and 8, with bucket width seven. Fill down:
=FLOOR.MATH(D2;7)
Expected lower bounds are -7, 0, 0, 7 and 7. With the default mode, these correspond to intervals [-7,0), [0,7) and [7,14). A left bracket includes the lower boundary; the right parenthesis excludes the upper boundary.
For -1, the bucket must begin at -7 to contain the value under this convention. Mode one would produce zero, so it would not implement these lower-bound intervals for negative inputs.
Advanced example: account for separate batch restrictions
Two teams each have 13 units that can be processed only in groups of seven:
=FLOOR.MATH(13;7)+FLOOR.MATH(13;7)
=FLOOR.MATH(13+13;7)
Expected usable totals are 14 and 21. The second formula assumes pooling is permitted. If the teams must keep separate inventories, that higher combined utilization is not available.
Integer default and related operations
=FLOOR.MATH(4.8) is expected to return 4, while =FLOOR.MATH(-4.8) gives -5. For the latter input, mode one with an explicit step of one gives -4.
TRUNC also moves a negative number toward zero, but its optional argument is decimal precision rather than an arbitrary multiple. Do not substitute one parameter meaning for the other.
Interchange and unchecked boundaries
Collabora documents FLOOR.MATH for interoperability with Excel 2013 or newer. The guide does not infer a Collabora introduction date from that Excel date, nor claim a native export/import test.
Zero significance, text/Boolean conversion, extreme values and exact error labels remain unverified. Use distinct negative controls when validating an imported workbook; positive-only checks cannot expose a reversed negative-mode policy.
References and verification
The complete function section was reviewed. Worked results are independently checked expectations; native execution and unlisted edge cases remain unverified.