Cutting the budget by 10%: removing the least useful last euros.

SUPPORTED DECISIONRemove the tranches with the lowest marginal cost of contribution under constraints, while preserving the capacities, tests and commitments whose rupture would create a disproportionate loss.

Evidence status

What was reproduced, and what it does not prove.

The CSV and the Python run verify the marginal losses and the total cut of €100k in the illustrative scenario. They prove no market return.

  1. Technical specification of the 10% budget cut, specification in French (opens in a new tab)

    v1, 31 August 2026 · CC BY 4.0 · specification in French · Method document written by marketing-mix.net. The figures are illustrative: they are not market measurements.

Key distinctions

Three conditions before calculating.

01

Avoidable tranches

A removed spend becomes a saving only if the cost can genuinely be avoided within the horizon. Contracts, teams, production fees and commitments must be separated from media or variable activity.

02

Marginal loss

The channel with the best average return can contain a saturated tranche of little use; the average channel can lose an essential capacity below a floor. The decision ranks the last tranches, not the averages.

03

Reversibility and learning

An immediately reversible cut does not carry the same risk as a market exit or the removal of a testing programme. The cost of lost information and the time to rebuild must be visible.

Method

Building a budget reduction without destroying the good mechanisms

  1. 01Break down the spend

    Divide each lever into avoidable tranches with date, commitment, exit cost and operational floor; exclude the savings that do not materialise within the period.

  2. 02Estimate the loss

    Apply the response curve, the margin and the interactions to estimate the contribution lost per tranche; present a range when the tranche lies outside the historical variation.

  3. 03Optimise under constraints

    Rank the tranches by marginal loss, then apply floors, synergies, minimum coverage and the ability to reactivate; compare with an explicit pro rata scenario.

  4. 04Prepare the control

    Define the leading signals, the stopping thresholds and the review cadence; keep a small reserve to correct quickly a loss above the expected interval.

ORIGINAL ASSET

The ladder of tranches to remove

Each budget tranche is ranked by expected loss of contribution, with its contractual limits and its level of uncertainty.

TrancheCutLoss per €Total lossDecision
Channel C€40,000
€12,000WITHDRAW
Channel A€50,000
€22,500WITHDRAW
Channel D€10,000
€6,000WITHDRAW
Channel B€0
€0PROTECT
PRO RATA−€57,000
→
MARGINAL CUT−€40,500
CSVDownload the reduction scenario↓
ILLUSTRATIVE EXAMPLE · SIMULATED DATA

The marginal cut preserves €16,500 compared with pro rata

01 · SITUATION

A portfolio of €1M must save €100,000. The last tranches available lose €0.45 of contribution per euro on A, €0.90 on B, €0.30 on C and €0.60 on D. D can only be reduced by €30,000.

02 · CALCULATION

Marginal plan: remove €50,000 from A, €40,000 from C and €10,000 from D; loss 22,500 + 12,000 + 6,000 = €40,500. Pro rata: €30,000 from A, €25,000 from B, €20,000 from C and €25,000 from D; loss €57,000.

03 · DECISION

The marginal cut is retained with a sensitivity range. It avoids €16,500 of expected loss and protects B, whose last tranche remains the most productive.

Acceptance conditions

What must be true to act.

  1. 01

    Every tranche is genuinely avoidable within the reduction horizon.

  2. 02

    The loss is computed on the marginal return and not on the average return.

  3. 03

    Floors, synergies and rebuilding costs are explicit.

  4. 04

    The plan carries monitoring signals and a reactivation rule.

Limits

What this analysis does not prove.

  • Historical curves extrapolate large simultaneous cuts poorly.
  • Competitors can react to a fall in presence.
  • Brand and learning effects are more uncertain in the short term.

References

Works cited.

  1. Little, J. D. C. (1970), “Models and Managers: The Concept of a Decision Calculus”, Management Science, 16(8), B466–B485.
  2. Doyle, P. & Saunders, J. (1990), “Multiproduct Advertising Budgeting”, Marketing Science, 9(2), 97–113.
  3. Keeney, R. L. & Raiffa, H. (1976), Decisions with Multiple Objectives.