Keep four transition layers separate
| Layer | Formula or input | Boundary |
|---|---|---|
| Weekly gain delayed | max(0, new net โ current net) | Only positive entered gain |
| Delay opportunity cost | Weekly gain ร delayed weeks | Not a legal remedy |
| Unpaid-period cost | Current weekly net ร unpaid weeks | Separate from delay |
| Other transition costs | User-entered cash amount | No inferred legal cost |
| Employer contribution | Entered offset | Subtract only confirmed support |
Worked example: eight delayed weeks
| Step | Calculation | Result |
|---|---|---|
| Weekly gain delayed | 1,500 โ 1,000 | 500/week |
| Delay opportunity cost | 500 ร 8 | 4,000 |
| Unpaid and other costs | 0 + 0 | 0 |
| Employer contribution | Entered amount | 0 |
| Total notice-period cost | 4,000 + 0 โ 0 | 4,000 |
A lower new rate does not create a negative delay cost
When entered new weekly net pay does not exceed current weekly net pay, the delay opportunity-cost layer is zero. Unpaid weeks and transition costs can still produce a positive total.
Verify the real transition before relying on the estimate
- Use current and new weekly amounts on the same net basis.
- Confirm delayed and unpaid weeks from the actual timeline.
- Enter employer contributions only when supported by the terms.
- Check notice, buyout, garden leave, final pay and tax locally.
How the Notice Period Cost calculation works
totalNoticePeriodCost = delayOpportunityCost + unpaidPeriodCost + transitionCosts โ employerContribution
- totalNoticePeriodCost
- Total notice-period cost
- delayedWeeks
- Delayed weeks
- currentWeeklyNet
- Current weekly net pay
- newWeeklyNet
- New weekly net pay
- unpaidWeeks
- Unpaid weeks
- transitionCosts
- Transition costs
- employerContribution
- Employer contribution
The calculator and article use this relationship consistently; the article does not reimplement the calculation.
delayOpportunityCost = max(0, newWeeklyNet โ currentWeeklyNet) ร delayedWeeks
- delayOpportunityCost
- Delay opportunity cost
- delayedWeeks
- Delayed weeks
- currentWeeklyNet
- Current weekly net pay
- newWeeklyNet
- New weekly net pay
- unpaidWeeks
- Unpaid weeks
- transitionCosts
- Transition costs
- employerContribution
- Employer contribution
The calculator and article use this relationship consistently; the article does not reimplement the calculation.
unpaidPeriodCost = currentWeeklyNet ร unpaidWeeks
- unpaidPeriodCost
- Unpaid-period cost
- delayedWeeks
- Delayed weeks
- currentWeeklyNet
- Current weekly net pay
- newWeeklyNet
- New weekly net pay
- unpaidWeeks
- Unpaid weeks
- transitionCosts
- Transition costs
- employerContribution
- Employer contribution
The calculator and article use this relationship consistently; the article does not reimplement the calculation.
Eight delayed weeks at 1,000 current and 1,500 new weekly net pay.
Inputs used in the Notice Period Cost worked example
| Input | Entered value | What it represents | Source class |
|---|---|---|---|
| Delayed weeks | 8 weeks | Weeks before the new pay begins. | user assumption |
| Current weekly net pay | 1,000 currency units/week | Current weekly net pay entered by you. | user assumption |
| New weekly net pay | 1,500 currency units/week | New weekly net pay entered by you. | user assumption |
| Unpaid weeks | 0 weeks | Any unpaid transition weeks. | user assumption |
| Transition costs | 0 currency units | Other one-time transition costs. | user assumption |
| Employer contribution | 0 currency units | Employer support that offsets transition cost. | user assumption |
Worked example: Notice Period Cost
The calculator normalizes the inputs above, applies Total notice-period cost, and returns the outputs below. The displayed result is therefore reproducible in the linked calculator.
| Measure | Result | Interpretation |
|---|---|---|
| Total notice-period cost | 4,000 currency units | Delay opportunity cost plus unpaid-period cost and transition costs, less employer contribution. |
| Delay opportunity cost | 4,000 currency units | Positive weekly net gain delayed multiplied by delayed weeks. |
| Unpaid-period cost | 0 currency units | Current weekly net pay multiplied by unpaid weeks. |
Interpret the result and test Delayed weeks
- Total notice-period cost: 4,000 currency units. Delay opportunity cost plus unpaid-period cost and transition costs, less employer contribution.
- Delay opportunity cost: 4,000 currency units. Positive weekly net gain delayed multiplied by delayed weeks.
- Unpaid-period cost: 0 currency units. Current weekly net pay multiplied by unpaid weeks.
| Result | Baseline | Changed-input scenario | How to read it |
|---|---|---|---|
| Total notice-period cost | 4,000 currency units | 4,500 currency units | Delay opportunity cost plus unpaid-period cost and transition costs, less employer contribution. |
| Delay opportunity cost | 4,000 currency units | 4,500 currency units | Positive weekly net gain delayed multiplied by delayed weeks. |
| Unpaid-period cost | 0 currency units | 0 currency units | Current weekly net pay multiplied by unpaid weeks. |
Checks that are specific to Notice Period Cost
- The worked example is calculated through the same shared-work-logic engine as the planner.
- Non-finite and out-of-range assumptions return an input error.
- Result cards, trace, CSV, PDF and methodology bind to named engine result fields.
What this Notice Period Cost guide includes and excludes
- Weekly net amounts are supplied by the user.
- Employer contributions directly offset entered costs.
Sources and method boundary
- ilostat.ilo.org context for the market-neutral method boundary โ ilostat.ilo.org (accessed 2026-07-28): Context for the market-neutral time and earnings boundary; the calculator and methodology define the canonical calculation method.
- www.ilo.org context for the market-neutral method boundary โ www.ilo.org (accessed 2026-07-28): Context for the market-neutral time and earnings boundary; the calculator and methodology define the canonical calculation method.
- Notice Period Cost methodology โ Wage101 (accessed 2026-07-28): Canonical formulas, units, validation, calculator behavior and limitations.