The filling line operates with a bottleneck OEE of 60.6%. Shift reports show fragmented causes: mechanical failures, material waits, recalibrations. Shift-to-shift variability is high and cannot be traced to a single root cause.
Management must make two decisions in parallel: reorganise the production layout and launch an OEE improvement plan. The complexity is not mathematical but methodological: the two levers influence each other and, without a separation method, results cannot be attributed reliably.
Without a method to isolate effects, any output improvement can be attributed to layout, OEE, or both. The resulting ROI is not attributable to a single lever and the recommendation is not defensible.
An unstructured approach exposes the organisation to four concrete risks:
The cost of a layout error is not purely financial: it includes ramp-up time, operational rigidity and loss of internal credibility around the decision.
The model is structured in two separate, sequential steps.
OEE held constant. Throughput unchanged across scenarios. Objective function: structural cost (fixed + unit variable × volume). The saving that emerges is exclusively from layout.
Layout U selected as structure. OEE improved on the bottleneck. Combined effect: more volume at lower unit cost. The two contributions remain separate and measurable.
The structural comparison of layouts is performed at the reference volume of 1,900,000 units/year. The result changes the decision perspective: this is information that does not emerge from an empirical comparison or an unstructured spreadsheet.
| Layout | Fixed/year | Unit variable | Total @ 1,900,000 units |
|---|---|---|---|
| AS-IS (baseline) | EUR 246,400 | EUR 0.1507/unit | EUR 532,730 |
| Cell Layout | EUR 211,200 | EUR 0.1291/unit | EUR 456,490 |
| U-Layout (optimal) | EUR 176,000 | EUR 0.1076/unit | EUR 380,440 |
Starting from the selected layout, the model quantifies the OEE effect as a separate lever and isolates a third operational benefit that is often not accounted for: reduction in throughput time.
The model operates in Profit mode (variable capacity): the objective function is the maximisation of incremental profit generated by increased sellable capacity, net of variable costs. Fixed costs are excluded from the profit calculation because they are not cashable in the scenario analysed.
| Parameter | AS-IS | TO-BE Est. | Delta |
|---|---|---|---|
| Bottleneck OEE | 60.6% | 74.3% | +13.7pp |
| Throughput/shift (8h) | 7,750 units | 9,190 units | +18.5% |
| Throughput Time (per batch) | 6.0 days | 2.93 days | −51% |
| Capacity/year | 1,705,000 units | 2,021,800 units | +18.5% |
| Sellable units/year | 1,705,000 units | 1,900,000 units | +195,000 units |
| CV saving baseline (layout + handling) | — | +EUR 86,816 | layout + handling lever |
| Incremental contribution (195,000 units × EUR 0.0824) | — | +EUR 16,068 | OEE / capacity lever |
| TOTAL MARGIN DELTA/YEAR (accounting) | — | +EUR 102,884 |
| Economic driver | Annual impact |
|---|---|
| Variable cost reduction (cashable) | €62,461 |
| Layout saving | €13,333 |
| Incremental volume margin | €14,811 |
| Δ total profit | €90,605/year |
The total accounting value is €102,884/year. Applying cashability and risk factor, the defensible value becomes €90,605/year.
Following implementation, operational data recorded over 60 shifts allows a direct comparison between model estimates and actual values.
| Metric | Model (estimate) | Observed (actual) | Deviation |
|---|---|---|---|
| Bottleneck OEE | 74.3% | 80.5% | +6.2pp |
| Throughput/shift | 9,190 units | 9,859 units | +669 units (+7.3%) |
| Margin delta/year | EUR 102,884 | EUR 102,884 | 0 (unchanged) |
| NPV 3 years (defensible) | EUR 125,810 | EUR 125,810 | 0 (unchanged) |
| Headcount per shift | 5.35 people | 5.10 people | −5% |
The quality of a decision model is measured by the minimal deviation between estimate and reality, and by its ability to withstand empirical verification without the original decision needing to be revisited.
The case illustrates three methodological contributions that cannot be obtained through unstructured analysis.
| Common problem | What the model enabled |
|---|---|
| Continuing with an inefficient layout without knowing it | Demonstrating that U-Layout dominates at any volume: it is not a better choice under the right conditions, it is the correct choice regardless of volume. The cost of inertia is quantified at EUR 152,290/year. |
| Mixing different levers and presenting an indefensible ROI | Isolating layout and OEE as distinct levers. The structural layout/handling saving (EUR 86,816) and the incremental OEE capacity contribution (EUR 16,068) appear separately, each attributable to its lever. |
| Ignoring non-monetisable operational benefits | Quantifying the throughput time reduction (−51%) as a flexibility benefit: faster deliveries, less WIP, greater ability to respond to demand variation. |
The primary contribution is not the identification of the lowest-cost layout. It is the quantification of the cost of inertia: maintaining the AS-IS layout has a precise, measurable cost of EUR 152,290/year.
| Target | Typical question | What ORVEN delivers |
|---|---|---|
| Manufacturing companies | How do I know if my current layout is right or if I am leaving money on the table every year? | Structural comparison of alternatives with fixed costs, variable costs and handling separated. The answer is a number, not an opinion. |
| Operations Managers | Management asks “what if volumes drop” or “how do you separate layout from OEE”? | Recommendation backed by a model validated on real data. Separate levers, explicit trade-offs, defensible estimate. |
| Lean / CI Consultants | How do I show the client the value of layout separately from automation or OEE improvement? | Decision layer above operational data: each lever isolated and quantified, throughput time included. |
The objective is not process optimisation. It is the reduction of risk associated with an initially incorrect structural decision.
ORVEN does not handle implementation or training. It produces explicit alternatives, quantified trade-offs and a structured recommendation, validated against the client’s real operational data.
The machines handling this production have a departmental layout and operate 40 days a year, with two months of seasonal production on a product with a defined market window. Lost shifts are not recoverable and the time margin is tight.
Management has indications of layout inefficiency but has never quantified the annual cost of that configuration. With such a short season, the prevailing perception is that a re-layout requires time and resources incompatible with the production calendar.
Without a precise quantification, the decision tends to be deferred season after season. The model produces the missing number: the annual structural cost of the current layout.
The model analyses both levers: layout and OEE. For the bottleneck machine, the current OEE is 77.4% with an achievable target of 86.6% (+9.3pp). Three root causes were identified:
| # | Cause | Estimated weight | Recommended tool |
|---|---|---|---|
| 1 | Frequent setups and adjustments | primary (performance) | SMED + tooling kit |
| 2 | Sensors / part feeding | 80% of micro-losses | TPM / Autonomous maintenance |
| 3 | Starvation / upstream-downstream blocking | 10% of micro-losses | Flow balancing |
The interventions are technically feasible. However, the model returns a clear conclusion: on a 40-day-per-year production run, the additional OEE saving does not justify the cost and implementation time of SMED, TPM, feeder reconfiguration and tools that require months of ramp-up to produce stable effects.
The next bottleneck after filling is the packaging machine. If the season lengthens or volumes grow, OEE on filling and balancing with packaging would be the next lever to analyse.
The model is configured in LAYOUT_ONLY mode with a cost-minimisation objective function. OEE is held constant across all scenarios: the comparison is structurally clean by construction.
The analysis produces a result in which U-Layout becomes optimal from 34,000 units. Below this threshold the AS-IS layout is better.
| Layout | Fixed/season | Unit variable | Handling | Total @ 600,000 units |
|---|---|---|---|---|
| AS-IS (departmental) | EUR 33,582 | EUR 0.1260/unit | EUR 1,273 | EUR 110,455 |
| U-Layout (optimal) | EUR 36,063 | EUR 0.0814/unit | EUR 106 | EUR 85,009 |
| Item | Value | Note |
|---|---|---|
| Variable cost saving | EUR 26,760/season | (0.126 − 0.0814) × 600,000 units |
| Intra-department handling saving | EUR 1,167/season | movement reduction, df=0.083 |
| Gross operating saving (variable + handling) | EUR 27,927/season | |
| NET STRUCTURAL SAVING/SEASON | EUR 25,446/season | |
| Investment (internal maintenance) | EUR 400 | physical flow reconfiguration |
| NPV (1 season, disc. 6%) | EUR 21,994 | |
| Payback | 1.1 shifts (< 1 day) | out of 80 total seasonal shifts |
Methodological note. The model distinguishes between gross operating saving (variable cost and handling reduction) and net structural saving (including fixed cost delta). NPV is calculated on the risk-adjusted economic flow applying an 85% risk factor on cost savings and a 6% discount rate. This makes the business case conservative and defensible.
Following the re-layout (November 2025), production data recorded over 16 complete shifts allows a direct comparison between model estimates and actual values.
| Metric | Model (estimate) | Observed (actual) | Deviation |
|---|---|---|---|
| Throughput/shift | 9,211 units | 9,400 units | +189 units (+2%) |
| Implicit OEE | 77.4% | 77.7% | +0.3pp |
| Shifts above model forecast | — | 9/16 shifts | 56% of shifts |
| OEE (unchanged by design) | 77.4% | 77.7% | stable — confirmed |
OEE holds at 77.7%, consistent with expectations, in the absence of any machine intervention. This confirms that the saving is entirely structural: it does not depend on the operator or machine performance, it depends only on the layout.
The case addresses three common beliefs in seasonal production and provides, for each, a quantitative data-based answer.
| Common belief | What the model demonstrated |
|---|---|
| With 40 days of production it is not worth intervening on the layout | The net structural saving of EUR 25,446 per season is permanent and accumulates every year. Over 5 seasons it amounts to EUR 127,230. The cost of inertia does not disappear because the season is short: it repeats every year. |
| I cannot improve without touching OEE | In this case layout was evaluated independently of OEE, keeping it constant across scenarios. The net structural saving of EUR 25,446/season was achieved with throughput and OEE unchanged, without touching the machine, without operator training, without any performance intervention on the line. |
| A re-layout requires investment I do not have | In this case the intervention required EUR 400 of internal labour. Payback was less than one working day. |
The primary contribution is not the identification of the lowest-cost layout. It is the quantification of the structural cost of each season in which the layout is not optimised.
| Target | Typical question | What ORVEN delivers |
|---|---|---|
| Seasonal sites | Is it really worth intervening on a line that runs for 2 months a year? | Seasonal saving quantified, cost of inertia explicit, payback in days not years. |
| Operations Managers | How do I justify a layout intervention without solid OEE data or automation budget? | Recommendation based solely on structural costs and layout isolated from OEE. Defensible even without machine performance data. |
| Plant Managers | I have several seasonal lines. How do I decide which one to prioritise? | Structural comparison across lines: saving per season, payback, intervention priority based on data not intuition. |
The objective is not process optimisation. It is the reduction of risk associated with an initially incorrect structural decision.
ORVEN does not handle implementation or training. It produces explicit alternatives, quantified trade-offs and a structured recommendation, validated against the client’s real operational data.