Worked example: Structured Settlement in Delaware
6 min read
Published April 15, 2026 • By DocketMath Team
Example inputs
This worked example shows how to model a structured settlement in Delaware (US-DE) using DocketMath and a jurisdiction-aware statute window for timing. It’s written for planning and workflow purposes—not as legal advice.
Here is a simple illustration for Delaware. These values are for demonstration only and should be replaced with your actual inputs.
- Principal or amount: $100,000
- Rate or cap: 10%
- Start date: 2025-01-15
- End/as-of date: 2025-09-30
Scenario summary
- A claimant expects to receive an award that may be paid over time via a structured settlement arrangement.
- The key timing question is whether a claim would generally need to be brought within Delaware’s general statute of limitations (SOL).
- Because this example does not identify a claim-type-specific sub-rule, it uses Delaware’s default general SOL period.
Note: No claim-type-specific sub-rule was found for this example, so this walkthrough uses Delaware’s general/default SOL. Delaware’s statute cited below is Title 11, §205(b)(3).
Delaware SOL rule used in this example (timing window)
- General SOL period: 2 years
- General statute: Title 11, §205(b)(3) (Delaware Code)
Inputs for the DocketMath “structured-settlement” calculator
Below are the concrete values used to generate the output.
| Input | Example value | Why it matters in the model |
|---|---|---|
| Date of event / accrual | 2026-01-10 | Anchor date for calculating the statutory deadline window |
| Payment start date | 2026-04-15 | Determines when periodic payments begin in the cash-flow timeline |
| Expected payment stream | $2,500 monthly | Used to compute present value and total delivered amount |
| Term length | 10 years | Controls number of payments and total structure value |
| Lump-sum portion | $25,000 at start | Changes upfront cash need and present value |
| Discount rate | 4.0% APR | Determines how future payments translate to present value |
| Inflation rate (optional) | 2.0% (assumed) | If your workflow escalates payments, inflation affects real burden |
Calculator-related assumption
Structured settlements often involve negotiated assumptions (e.g., escalation, discount rate, tax and allocation mechanics). DocketMath focuses on the timing and cash-flow structure inputs you provide; it does not “decide” legal rights.
If your actual settlement agreement uses different frequencies (quarterly, annual) or escalation terms (fixed vs. CPI), change the inputs accordingly—your outputs will shift materially.
Example run
Run the Structured Settlement calculator using the example inputs above. Review the breakdown for intermediate steps (segments, adjustments, or rate changes) so you can see how each input moves the output. Save the result for reference and compare it to your actual scenario.
Step 1: Compute the Delaware general SOL deadline (timing gate)
Using the general rule:
- General SOL period: 2 years
- Anchor date: 2026-01-10
General SOL deadline = 2028-01-10
Because this walkthrough does not use any claim-type-specific sub-rule, it applies the default general period from 11 Del. C. §205(b)(3).
Step 2: Build the structured settlement cash flows
Given the inputs:
- Lump sum: $25,000 on 2026-04-15
- Monthly payments: $2,500/month starting 2026-04-15
- Term: 10 years (120 monthly payments)
- Discount rate: 4.0% APR
A simplified timeline model looks like this:
| Date | Cash flow type | Amount |
|---|---|---|
| 2026-04-15 | Lump sum | $25,000 |
| 2026-04-15 onward (monthly) | Periodic payment | $2,500 each month for 120 months |
Step 3: Run the DocketMath structured settlement calculation
Open DocketMath at the primary action:
- Primary CTA: /tools/structured-settlement
Then enter the inputs (anchor date, payment start date, monthly payment, lump sum, term, discount rate). DocketMath generates outputs such as:
- Total nominal value (lump sum + sum of all periodic payments)
- Present value (PV) of the payment stream, discounted at the provided rate
- Payment count / cash-flow schedule indicators (based on frequency and term)
Output (illustrative from the entered inputs)
Using the numbers above:
Number of monthly payments
- 10 years × 12 months/year = 120 payments
Total nominal value
- Lump sum: $25,000
- Periodic payments: 120 × $2,500 = $300,000
- Total nominal = $325,000
**Present value (PV)
- PV depends on discounting and timing (including monthly spacing and the first payment date).
- With 4.0% APR, PV will be meaningfully less than $325,000, because payments arrive over time.
DocketMath computes PV based on your entered frequency (monthly) and timing (first payment date).
Step 4: Tie the timing gate to the structure
This example connects the SOL timing window to the payment schedule:
- SOL deadline (general/default): 2028-01-10
- Structured payments begin: 2026-04-15
Under these inputs, periodic payments begin before the general SOL deadline. That can be relevant for planning and coordination, but enforceability and settlement eligibility can still depend on the specific claim type and facts—which this walkthrough does not model.
Warning: Cash-flow timing (when the settlement pays) is not the same as claim timing (when a lawsuit would need to be filed). This example uses the general SOL window only to show how the timeline modeling aligns inside DocketMath workflows.
Sensitivity check
Even in a single jurisdiction, structured settlement outputs can swing based on a few numeric inputs. Here are three sensitivity checks you can run in DocketMath quickly.
To test sensitivity, change one high-impact input (like the rate, start date, or cap) and rerun the calculation. Compare the outputs side by side so you can see how small input shifts affect the result.
1) Discount rate sensitivity (PV is the most sensitive output)
Re-run only the discount rate while keeping everything else the same.
| Discount rate | Expected impact on PV | What to look for in DocketMath |
|---|---|---|
| 3.0% APR | Higher PV (less discounting) | PV moves closer to nominal value |
| 4.0% APR | Baseline | Used in the example run |
| 6.0% APR | Lower PV (more discounting) | PV drops noticeably |
Why it matters: If your assumptions reflect different investment yields, cost of capital, or discount conventions, the PV output can change significantly even though the nominal cash flows stay at $325,000.
2) Payment start date sensitivity
Change payment start date by ±90 days:
- Start date earlier: 2026-01-15
- Start date later: 2026-07-14
Expected impact:
- Earlier start increases PV because payments occur sooner.
- Later start decreases PV because more time elapses before cash flows arrive.
3) Monthly payment sensitivity (nominal and PV scale together)
Change monthly payment from:
- $2,500/month → $2,250/month (−10%) or $2,750/month (+10%)
Expected impact:
- Nominal total changes proportionally for the periodic stream (lump sum stays fixed unless you also change it).
- PV moves in the same direction, typically nearly proportional.
Checklist for repeatable runs
Use these toggles consistently when documenting your analysis:
