Bottling, Canning & Filling Lines worked example
CIP Downtime at 17% cip downtime allowance: a worked example
What does the result look like when cip downtime allowance reaches 17%? The full calculation is worked below with real intermediate numbers. a filler, tank, rinser, manifold, or filling circuit needs cleaning time included before the next production run is promised
The inputs for this scenario
- CIP Downtime required work: 5 units (unchanged)
- CIP Downtime processing rate: 1.25 units / hr (unchanged)
- CIP Downtime allowance: 17 % (raised for this scenario; the documented default is 15)
Working through the calculation
- Applying the documented formula (Base required cip downtime = cip cycles or cleaning steps required รท completed cip cycles per hour) to the inputs above produces each figure below.
- At this operating point the engine returns 4.68 hr for required cip downtime, the number this scenario is built around.
- At this operating point the engine returns 4 hr for base required cip downtime.
- At this operating point the engine returns 17 % for hookup, drain, verification, and release allowance.
- At this operating point the engine returns 1.25 cycles / hr for completed cip cycles per hour.
How this compares with the baseline
- Against the tool's baseline example, where cip downtime allowance sits at 15% and the headline result is 4.6 hr, this scenario comes in 1.74% above the baseline at 4.68 hr.
- A figure at this level is achievable when cip downtime allowance is genuinely sustained, not just peaked for a shift. It treats every cycle as the same duration; a heavy allergen or burnt-on soil cleanout takes longer than a like-product rinse, so a single rate can understate worst-case CIP.
Results at a glance
- Required CIP downtime: 4.68 hr (headline result)
- Base required cip downtime: 4 hr
- Hookup, drain, verification, and release allowance: 17 %
- Completed CIP cycles per hour: 1.25 cycles / hr
Run it with your numbers
- Every input above is editable in the live CIP Downtime calculator, which recalculates instantly and can be shared with the inputs intact.
Last reviewed 2026-05-12.