How much does $10,000 a year of part-time income change an early-retirement plan?
For a plan that mostly works, $10,000 a year for five years is worth about +2.1 pp of success and $209,935 of wealth at 95; for a tight plan the same work is worth +5.9 pp. Retiring at 55 with $1,200,000 on 70/30, spending $55,000 a year in today’s dollars to 95 with $28,000 of Social Security from 67 (Persona A), no work reached 95 on 89.3% of 10,000 paths; earning $10,000 a year from 55 to 60 raised that to 91.4% and ended $209,935 more at 95 at the median of the per-path difference (10th–90th percentile +$51,090 to +$505,349), higher on 91.4% of paths. Ten years of the same income reached 93.5% and +$384,014. With $950,000 instead (Persona B, 67.4% at baseline), five years of $10,000 reached 73.3% (+5.9 pp) and ten years 78.2% (+10.9 pp). Against the same $50,000 held in savings at 55 instead of earned, the five-year income arm had a higher success rate (91.4% against 91.2%) and $17,910 less at the median for Persona A, and a lower success rate (73.3% against 73.4%) and $16,161 less at the median for Persona B.
Key numbers
| Figure | Persona A: $1,200,000 at 55 | Persona B: $950,000 at 55 |
|---|---|---|
| Success to 95, no work | 89.3% | 67.4% |
| $10,000 a year for 5 years (55–60) | 91.4% (+2.1 pp); +$209,935 paired median at 95; higher on 91.4% of paths; 210 paths saved | 73.3% (+5.9 pp); +$184,332; higher on 73.3%; 591 paths saved |
| $10,000 a year for 10 years (55–65) | 93.5% (+4.2 pp); +$384,014; higher on 93.5%; 416 paths saved | 78.2% (+10.9 pp); +$336,300; higher on 78.2%; 1,088 paths saved |
| $30,000 a year for 10 years (the largest arm) | 98.1% (+8.8 pp); +$1,156,002 | 91.8% (+24.4 pp); +$1,064,749 |
| Success gained per $10,000-year of income | +0.42 pp ($10,000 × 5 years) down to +0.29 pp ($30,000 × 10 years) | +1.18 pp ($10,000 × 5 years) down to +0.81 pp ($30,000 × 10 years) |
| Median wealth at 95: no work / $10,000 × 5 / $10,000 × 10 | $1,648,752 / $1,873,815 / $2,060,262 | $497,710 / $708,209 / $897,173 |
| 10th-percentile wealth at 95: no work / $10,000 × 5 / $10,000 × 10 | $0 / $72,739 / $179,428 | $0 / $0 / $0 |
| $50,000 earned over 5 years vs $50,000 saved at 55 | success 91.4% vs 91.2%; median $1,873,815 vs $1,886,747; income arm −$17,910 at the paired median, higher on 19.7% of paths | success 73.3% vs 73.4%; median $708,209 vs $727,627; income arm −$16,161, higher on 10.6% |
Run this plan in the free planner →
Opens the Monte Carlo planner prefilled with Persona A’s plan — 55 today, retire at 55, plan to 95, $1,200,000, $55,000 a year, $28,000 of Social Security from 67, 70/30. Add the part-time income under Life events as a recurring income of $10,000 a year from 55 to 60; that is exactly the input this study sent.
What is being compared
One retiree stops full-time work at 55 and plans to 95: forty years, the first twelve of them before Social Security. Spending is $55,000 a year in today’s dollars; Social Security of $28,000 a year, also in today’s dollars, starts at 67; the portfolio is 70/30 (US equity 50%, international 20%, bonds 30%) rebalanced annually. Whatever the income does not cover comes out of the portfolio. Two starting balances are run: Persona A with $1,200,000, a plan that reaches 95 on 89.3% of paths without any work, and Persona B with $950,000, a tight plan at 67.4%. The two are reported separately throughout, because the answer differs.
The part-time arms add $10,000, $20,000 or $30,000 a year of income for five years (55–60) or ten years (55–65). The income is sent to the engine exactly as the site’s planner sends a recurring income life event — an annual amount in today’s dollars, indexed to the plan’s inflation rate, which is the planner’s default for income — so $10,000 buys the same in year five as in year one, the same convention as the spending. Nothing else changes: spending stays at $55,000 while working, no tax is applied to the wage, and Social Security is unaffected because it starts after the work ends.
The lump arm asks the question the other way round. $10,000 a year for five years is $50,000; the lump arm starts with $50,000 more in savings at 55 and never works. On a path with zero returns the two end in exactly the same place (asserted before publication). Under real returns they do not, and the difference between them is what earning during drawdown does that saving the same money beforehand does not.
Results: Persona A ($1,200,000 at 55, 89.3% without work)
Each row is one arm against the no-work baseline of the same persona. Dollar columns are wealth at 95 in today’s dollars; the paired columns are taken path by path. “Per $10k-year” divides the success gained by the number of $10,000-years of income ($20,000 for five years is ten of them).
| Arm | Extra money, today’s dollars | Success to 95 | Success gained | Per $10k-year | Median wealth at 95 | p10 wealth at 95 | Paired median Δ vs no work | Paired p10 … p90 | Ends higher than no work | Paths saved |
|---|---|---|---|---|---|---|---|---|---|---|
| No work (baseline) | — | 89.3% | — | — | $1,648,752 | $0 | — | — | — | — |
| $10,000 a year, 5 years (55–60) | $50,000 | 91.4% | +2.1 pp | +0.42 pp | $1,873,815 | $72,739 | +$209,935 | +$51,090 … +$505,349 | 91.4% | 210 |
| $20,000 a year, 5 years (55–60) | $100,000 | 93.5% | +4.1 pp | +0.41 pp | $2,090,186 | $178,337 | +$420,497 | +$122,677 … +$1,010,698 | 93.5% | 415 |
| $30,000 a year, 5 years (55–60) | $150,000 | 95.0% | +5.7 pp | +0.38 pp | $2,300,692 | $287,500 | +$631,511 | +$204,333 … +$1,516,047 | 95.0% | 567 |
| $10,000 a year, 10 years (55–65) | $100,000 | 93.5% | +4.2 pp | +0.42 pp | $2,060,262 | $179,428 | +$384,014 | +$115,167 … +$894,926 | 93.5% | 416 |
| $20,000 a year, 10 years (55–65) | $200,000 | 96.4% | +7.1 pp | +0.36 pp | $2,454,594 | $395,449 | +$769,933 | +$274,279 … +$1,789,851 | 96.4% | 710 |
| $30,000 a year, 10 years (55–65) | $300,000 | 98.1% | +8.8 pp | +0.29 pp | $2,851,852 | $605,298 | +$1,156,002 | +$437,409 … +$2,686,650 | 98.1% | 875 |
| $50,000 more saved at 55, no work | $50,000 | 91.2% | +1.9 pp | — | $1,886,747 | $70,437 | +$232,979 | +$55,653 … +$568,546 | 91.2% | 190 |
Results: Persona B ($950,000 at 55, 67.4% without work)
Same construction with $950,000 at 55. The plan is tight — $55,000 against $950,000 is a 5.8% initial withdrawal rate for twelve years before Social Security — so more of the paths sit near the edge that a modest income moves.
| Arm | Extra money, today’s dollars | Success to 95 | Success gained | Per $10k-year | Median wealth at 95 | p10 wealth at 95 | Paired median Δ vs no work | Paired p10 … p90 | Ends higher than no work | Paths saved |
|---|---|---|---|---|---|---|---|---|---|---|
| No work (baseline) | — | 67.4% | — | — | $497,710 | $0 | — | — | — | — |
| $10,000 a year, 5 years (55–60) | $50,000 | 73.3% | +5.9 pp | +1.18 pp | $708,209 | $0 | +$184,332 | $0 … +$497,226 | 73.3% | 591 |
| $20,000 a year, 5 years (55–60) | $100,000 | 78.6% | +11.2 pp | +1.12 pp | $931,983 | $0 | +$376,900 | $0 … +$996,537 | 78.6% | 1,122 |
| $30,000 a year, 5 years (55–60) | $150,000 | 83.0% | +15.6 pp | +1.04 pp | $1,141,461 | $0 | +$576,266 | $0 … +$1,495,167 | 83.0% | 1,562 |
| $10,000 a year, 10 years (55–65) | $100,000 | 78.2% | +10.9 pp | +1.09 pp | $897,173 | $0 | +$336,300 | $0 … +$879,854 | 78.2% | 1,088 |
| $20,000 a year, 10 years (55–65) | $200,000 | 86.4% | +19.0 pp | +0.95 pp | $1,282,197 | $0 | +$696,541 | $0 … +$1,765,139 | 86.4% | 1,903 |
| $30,000 a year, 10 years (55–65) | $300,000 | 91.8% | +24.4 pp | +0.81 pp | $1,682,608 | $81,676 | +$1,064,749 | +$81,676 … +$2,654,376 | 91.8% | 2,442 |
| $50,000 more saved at 55, no work | $50,000 | 73.4% | +6.0 pp | — | $727,627 | $0 | +$213,123 | $0 … +$565,620 | 73.4% | 605 |
Income during drawdown vs the same money saved beforehand
The five-year $10,000 arm and the lump arm add the same $50,000 of today’s dollars to the plan; the only difference is timing. The lump is invested from day one, so on a rising path it compounds for five more years than the income does. The income arrives in the first five years and replaces withdrawals in exactly the years in which a bad early sequence would otherwise be locked in by selling. The paired columns below are the income arm minus the lump arm on the same path.
| Persona | Success: earned vs saved | Difference | Median at 95: earned vs saved | p10 at 95: earned vs saved | Paired median Δ (earned − saved) | Paired p10 … p90 | Earned ends higher | Only earned survives / only saved survives |
|---|---|---|---|---|---|---|---|---|
| Persona A ($1,200,000) | 91.4% vs 91.2% | +0.2 pp | $1,873,815 vs $1,886,747 | $72,739 vs $70,437 | −$17,910 | −$94,570 … +$13,273 | 19.7% | 24 / 4 |
| Persona B ($950,000) | 73.3% vs 73.4% | −0.1 pp | $708,209 vs $727,627 | $0 vs $0 | −$16,161 | −$94,570 … +$1,112 | 10.6% | 18 / 32 |
The gap over time
The engine reports each path’s wealth year by year, so the paired difference against no work can be followed through retirement. For Persona A the five-year $10,000 arm stands at +$55,092 at 60, when the work ends; at +$80,991 at 70; and at +$209,935 at 95. The gap keeps growing after the last pay cheque because the money not withdrawn stays invested on the same path as everything else. The ten-year arm stands at +$122,118 at 65 and +$384,014 at 95; the lump arm, $50,000 ahead on the first day, stands at +$60,770 at 60 and +$232,979 at 95.
Persona A
| Arm | Age 60 | Age 65 | Age 70 | Age 75 | Age 80 | Age 90 | Age 95 |
|---|---|---|---|---|---|---|---|
| $10,000 a year, 5 years (55–60) | +$55,092 100.0% higher | +$66,794 100.0% higher | +$80,991 100.0% higher | +$97,401 99.6% higher | +$118,953 98.7% higher | +$173,805 94.2% higher | +$209,935 91.4% higher |
| $20,000 a year, 5 years (55–60) | +$110,184 100.0% higher | +$133,588 100.0% higher | +$161,981 100.0% higher | +$194,841 99.9% higher | +$237,909 99.2% higher | +$348,202 95.7% higher | +$420,497 93.5% higher |
| $30,000 a year, 5 years (55–60) | +$165,277 100.0% higher | +$200,382 100.0% higher | +$242,972 100.0% higher | +$292,262 99.9% higher | +$357,044 99.4% higher | +$522,445 96.9% higher | +$631,511 95.0% higher |
| $10,000 a year, 10 years (55–65) | +$55,092 100.0% higher | +$122,118 100.0% higher | +$148,594 100.0% higher | +$178,572 99.9% higher | +$217,790 99.2% higher | +$317,156 95.9% higher | +$384,014 93.5% higher |
| $20,000 a year, 10 years (55–65) | +$110,184 100.0% higher | +$244,235 100.0% higher | +$297,188 100.0% higher | +$357,210 100.0% higher | +$435,688 99.7% higher | +$636,940 98.0% higher | +$769,933 96.4% higher |
| $30,000 a year, 10 years (55–65) | +$165,277 100.0% higher | +$366,353 100.0% higher | +$445,783 100.0% higher | +$535,845 100.0% higher | +$653,573 100.0% higher | +$956,651 99.0% higher | +$1,156,002 98.1% higher |
| $50,000 more saved at 55, no work | +$60,770 100.0% higher | +$73,450 100.0% higher | +$88,905 100.0% higher | +$107,516 99.6% higher | +$130,407 98.6% higher | +$192,362 94.1% higher | +$232,979 91.2% higher |
Persona B
| Arm | Age 60 | Age 65 | Age 70 | Age 75 | Age 80 | Age 90 | Age 95 |
|---|---|---|---|---|---|---|---|
| $10,000 a year, 5 years (55–60) | +$55,092 100.0% higher | +$66,794 100.0% higher | +$80,964 99.2% higher | +$96,990 96.1% higher | +$117,062 91.0% higher | +$160,805 78.6% higher | +$184,332 73.3% higher |
| $20,000 a year, 5 years (55–60) | +$110,184 100.0% higher | +$133,588 100.0% higher | +$161,928 99.7% higher | +$194,155 97.9% higher | +$234,528 93.7% higher | +$326,438 83.5% higher | +$376,900 78.6% higher |
| $30,000 a year, 5 years (55–60) | +$165,277 100.0% higher | +$200,382 100.0% higher | +$242,892 99.9% higher | +$291,379 98.8% higher | +$352,853 95.7% higher | +$494,178 87.3% higher | +$576,266 83.0% higher |
| $10,000 a year, 10 years (55–65) | +$55,092 100.0% higher | +$122,118 100.0% higher | +$148,450 99.7% higher | +$177,400 98.0% higher | +$212,903 93.9% higher | +$291,561 83.4% higher | +$336,300 78.2% higher |
| $20,000 a year, 10 years (55–65) | +$110,184 100.0% higher | +$244,235 100.0% higher | +$296,899 100.0% higher | +$355,053 99.5% higher | +$427,805 97.6% higher | +$595,135 90.3% higher | +$696,541 86.4% higher |
| $30,000 a year, 10 years (55–65) | +$165,277 100.0% higher | +$366,353 100.0% higher | +$445,483 100.0% higher | +$533,126 99.9% higher | +$643,139 99.3% higher | +$904,807 95.0% higher | +$1,064,749 91.8% higher |
| $50,000 more saved at 55, no work | +$60,770 100.0% higher | +$73,450 100.0% higher | +$88,905 99.2% higher | +$107,333 95.9% higher | +$129,449 90.8% higher | +$183,000 78.7% higher | +$213,123 73.4% higher |
Where the cover matters: paths still alive by age
Success at 95 is the end of a curve. The table shows the share of paths still above $0 at each age for every arm; the difference between an income row and the no-work row at a given age is the cover the income is providing at that point of the plan. For Persona A the five-year $10,000 arm’s lead over no work in the share of paths still alive was 0.0 pp at 60, 0.0 pp at 65, +0.2 pp at 75, +1.4 pp at 85, +2.1 pp at 95 — it grows through the whole plan, because the paths it rescues are the ones that would have run out late; for Persona B it was 0.0 pp at 60, 0.0 pp at 65, +2.2 pp at 75, +4.8 pp at 85, +5.9 pp at 95. The first paths to run out in the baseline do so at 69 (Persona A) and 66 (Persona B), long after the work has ended; the income’s effect is to have left more in the portfolio when those years arrive.
Persona A
| Arm | Age 60 | Age 65 | Age 70 | Age 75 | Age 80 | Age 85 | Age 90 | Age 95 |
|---|---|---|---|---|---|---|---|---|
| No work (baseline) | 100.0% | 100.0% | 100.0% | 99.4% | 97.9% | 95.3% | 92.1% | 89.3% |
| $10,000 a year, 5 years (55–60) | 100.0% | 100.0% | 100.0% | 99.6% | 98.7% | 96.7% | 94.2% | 91.4% |
| $20,000 a year, 5 years (55–60) | 100.0% | 100.0% | 100.0% | 99.9% | 99.2% | 97.8% | 95.7% | 93.5% |
| $30,000 a year, 5 years (55–60) | 100.0% | 100.0% | 100.0% | 99.9% | 99.4% | 98.5% | 96.9% | 95.0% |
| $10,000 a year, 10 years (55–65) | 100.0% | 100.0% | 100.0% | 99.9% | 99.2% | 97.9% | 95.9% | 93.5% |
| $20,000 a year, 10 years (55–65) | 100.0% | 100.0% | 100.0% | 100.0% | 99.7% | 99.2% | 98.0% | 96.4% |
| $30,000 a year, 10 years (55–65) | 100.0% | 100.0% | 100.0% | 100.0% | 100.0% | 99.6% | 99.0% | 98.1% |
| $50,000 more saved at 55, no work | 100.0% | 100.0% | 100.0% | 99.6% | 98.6% | 96.6% | 94.1% | 91.2% |
Persona B
| Arm | Age 60 | Age 65 | Age 70 | Age 75 | Age 80 | Age 85 | Age 90 | Age 95 |
|---|---|---|---|---|---|---|---|---|
| No work (baseline) | 100.0% | 100.0% | 98.5% | 93.9% | 87.1% | 79.9% | 73.0% | 67.4% |
| $10,000 a year, 5 years (55–60) | 100.0% | 100.0% | 99.2% | 96.1% | 91.0% | 84.7% | 78.6% | 73.3% |
| $20,000 a year, 5 years (55–60) | 100.0% | 100.0% | 99.7% | 97.9% | 93.7% | 88.7% | 83.5% | 78.6% |
| $30,000 a year, 5 years (55–60) | 100.0% | 100.0% | 99.9% | 98.8% | 95.7% | 91.6% | 87.3% | 83.0% |
| $10,000 a year, 10 years (55–65) | 100.0% | 100.0% | 99.7% | 98.0% | 93.9% | 88.9% | 83.4% | 78.2% |
| $20,000 a year, 10 years (55–65) | 100.0% | 100.0% | 100.0% | 99.5% | 97.6% | 94.2% | 90.3% | 86.4% |
| $30,000 a year, 10 years (55–65) | 100.0% | 100.0% | 100.0% | 99.9% | 99.3% | 97.6% | 95.0% | 91.8% |
| $50,000 more saved at 55, no work | 100.0% | 100.0% | 99.2% | 95.9% | 90.8% | 84.6% | 78.7% | 73.4% |
What the numbers say
What $10,000 a year buys
For Persona A, five years of $10,000 — $50,000 in total, 4.2% of the starting balance — moved the success rate from 89.3% to 91.4% and wealth at 95 by $209,935 at the paired median, 4.20× the dollars earned: money not withdrawn at 55–60 compounds for the rest of the plan. It carried 210 of the 10,000 paths to 95 that would otherwise have run out, and lifted the 10th-percentile outcome from $0 to $72,739. Ten years of it moved success to 93.5% and the paired median to $384,014 (3.84× the $100,000 earned). For Persona B the same five years moved success from 67.4% to 73.3% and saved 591 paths; ten years reached 78.2%, saving 1,088. The paired medians for Persona B are +$184,332 and +$336,300 — smaller than Persona A’s in dollars because more of Persona B’s paths end at $0 in both arms, where the difference is a tie.
Where it stops mattering
Wealth at 95 is linear in the income on every path that survives (asserted before publication), so the paired median rises almost in step with the amount: +$209,935 at $10k, +$420,497 at $20k, +$631,511 at $30k for five years for Persona A. Success does not. Per $10,000-year of income the five-year arms bought +0.42 pp at $10k, +0.41 pp at $20k, +0.38 pp at $30k for Persona A and +1.18 pp at $10k, +1.12 pp at $20k, +1.04 pp at $30k for Persona B; the ten-year arms +0.42 pp at $10k, +0.36 pp at $20k, +0.29 pp at $30k and +1.09 pp at $10k, +0.95 pp at $20k, +0.81 pp at $30k. Every further $10,000-year bought less success than the one before, in both durations and both personas: the first dollars rescue the paths nearest the edge, and each further increment reaches paths that were further from it. For Persona A the largest arm, $30,000 a year for ten years ($300,000 of income), reached 98.1%; for Persona B, 91.8% — a tight plan needs a lot of part-time work to become a comfortable one, and a comfortable plan runs out of failing paths to save.
Earned during drawdown or saved beforehand
For Persona A, earning $50,000 over the first five years gave a higher success rate (91.4% against 91.2%) but $17,910 less at the median than holding the same $50,000 in savings at 55: the income arm finished higher on 19.7% of paths and carried 24 paths to 95 that the lump did not, while the lump carried 4 the income did not. For Persona B, earning $50,000 over the first five years gave a lower success rate (73.3% against 73.4%) and $16,161 less at the median than holding the same $50,000 in savings at 55; the income arm finished higher on 10.6% of paths. The mechanism is timing. The lump is invested for the whole plan, so on the paths where markets rise it ends further ahead; the income arrives in the first five years, so on the paths where markets fall early it replaces withdrawals that would have sold at the bottom. In these runs the lump stayed ahead at the median at every age: the income arm minus the lump arm stood at −$41,786 after the first year, −$5,413 at 60 when the work ended, −$7,541 at 70 and −$17,910 at 95 for Persona A (−$16,161 at 95 for Persona B), ahead on 19.7% and 10.6% of paths. The income’s edge is confined to the paths that fail early: for Persona A it carried 24 paths to 95 that the lump did not, and the lump carried 4 that the income did not (net +20 paths, +0.20 pp of success); for Persona B it carried 18 paths to 95 that the lump did not, and the lump carried 32 that the income did not (net −14 paths, −0.14 pp of success). The sequence cover a wage provides in the first years is real, and it is small next to five extra years of compounding on the same money — the two arms are within a fraction of a point of each other on success in both personas, with the lump ahead at the median in both.
Which persona each headline belongs to
The “+2.1 pp for $10,000 a year for five years” and “+$209,935 at 95” figures belong to Persona A ($1,200,000, 89.3% without work). The “+5.9 pp” and “67.4% to 78.2% with ten years” figures belong to Persona B ($950,000, 67.4% without work). Both the $50,000-earned-vs-saved comparisons are reported per persona above. A plan with a different balance, spending, allocation or benefit will sit somewhere else on the same curve, and the free planner runs the same engine on those numbers.
What it means
- A modest wage in the first years is worth more than its face value at 95. $50,000 earned over five years ended $209,935 ahead at the median for Persona A (4.20× the dollars earned) because every dollar not withdrawn stays invested for the rest of the plan.
- The success rate is where the tight plan sees it. The same five years of $10,000 bought +5.9 pp for Persona B against +2.1 pp for Persona A; ten years bought +10.9 pp against +4.2 pp. A plan already at 89.3% has fewer failing paths for the income to rescue.
- Each further $10,000-year buys less success. Persona A’s five-year arms went +0.42 pp at $10k, +0.41 pp at $20k, +0.38 pp at $30k per $10,000-year; Persona B’s +1.18 pp at $10k, +1.12 pp at $20k, +1.04 pp at $30k. Wealth at 95 keeps scaling; the success rate saturates.
- Earning during drawdown and saving beforehand are not the same money. For Persona A the income arm had a higher success rate (91.4% against 91.2%) and $17,910 less at the median than the lump; for Persona B, a lower success rate (73.3% against 73.4%) and $16,161 less at the median. The lump stayed ahead at the median at every age (−$17,910 for the income arm at 95, Persona A); the income’s edge is confined to paths that fail early, and the two are within a fraction of a point on success.
- The band is wide. Persona A’s five-year $10,000 arm ran from +$51,090 at its 10th percentile to +$505,349 at its 90th against no work: the market path decides the size of the difference far more than the median does.
- Pre-tax, and the wage is the only thing that changes. Payroll and income tax on the wage, health-insurance premiums and subsidies in the years before Medicare, and the cost of working are outside these numbers; they all reduce what the income is worth.
- Not advice. The page reports what the engine did for one plan; whether the work is available, wanted or worth its costs sits outside the model.
CC-BY-4.0 — free for any use including republication and journalism, with attribution to QuantCalc Research.
See what part-time income does to your own plan
The free Monte Carlo planner runs the same engine, the same forecast source and the same income event on your balance, spending and benefit — no signup. Open it with this study’s plan, then add the income under Life events as a recurring income between the ages you have in mind.
Open the free planner →Methodology
Engine and plan. Every number comes from QuantCalc’s C Monte Carlo engine through its public simulate contract, under the JPMorgan LTCMA 2026 capital-market assumptions (as of 2025-11-01; five asset classes, expected nominal returns US Equity 6.7%, International Equity 7.4%, Bonds 4.8%, Real Estate 6.5%, Cash 3.2%) with 2.5% inflation. The retiree is 55, retires at 55 with $1,200,000 (Persona A) or $950,000 (Persona B) on 50% / 20% / 30% US equity / international / bonds rebalanced annually, no further contributions, no pension, spends $55,000 a year in today’s dollars raised with inflation to 95, and receives $28,000 a year of Social Security in today’s dollars from 67 with a full cost-of-living adjustment.
The income. Part-time income is the planner’s recurring income life event, sent with the fields the planner sends: type income, an annual amount, startAge 55, endAge 60 or 65, inflation category CPI (the planner’s default for income). The engine converts it to a monthly amount over the months from 55 up to the end age, raises it with the plan’s inflation rate — so it is a constant amount in today’s dollars, like the spending — and adds it gross to the household cash flow. No tax is applied to the income, to withdrawals or to benefits in this mode. The engine’s echo of the parsed event (monthly amount, months, category) is asserted for every batch of every income arm. The lump arm sends $50,000 more as starting savings and no event.
Paths and pairing. 10,000 quasi-Monte Carlo paths per arm from the engine’s Sobol sequence. The contract returns the yearly values of at most 30 paths per call, so each arm is run as 334 calls that tile the engine’s 10,000-row Sobol cache by seed (seeds 0, 30, …, 9990), which reproduces exactly the path set a single 10,000-path call uses; every arm therefore sees identical market draws and every difference is taken path by path. Reported values are the engine’s real (deflated) year-end balances; a path is a success if it never reaches $0 before 95, and a ruined path’s terminal value is $0. “Success gained per $10,000-year” divides the change in the success rate by (annual income ÷ $10,000) × years worked.
Verification before publication. (1) Each baseline paired against itself is all ties. (2) Every arm of a persona is sent the same starting wealth (the lump arm exactly $50,000 more, by design) and the engine echoes each income event as $833, $1,667 or $2,500 a month over months 0–60 or 0–120, CPI-indexed. (3) The 5-year and 10-year arms of the same amount are bit-identical through age 60 and differ on every live path from age 61. (4) With expected returns set to 0% and no inflation adjustment, the engine’s zero-draw Sobol row ends exactly $50,000 higher in the five-year $10,000 arm, $100,000 higher in the ten-year arm and $50,000 higher in the lump arm, and is exactly $10,000 ahead after the first year (gaps recorded to within one cent; the baseline’s own balance on that row equals the hand arithmetic $1,584,000; the other 29 rows of that batch, which carry the engine’s 0.01% volatility floor, stayed within $46 of $50,000). (5) On every path the baseline survives, the $20,000 and $30,000 arms’ gains over the baseline are 2× and 3× the $10,000 arm’s (largest relative deviation 2.5e-13). (6) No arm ends lower than the baseline on any path, and the baseline never survives where an arm fails. (7) A re-issued batch reproduced its 30 paths bit for bit. (8) In every batch of every arm the count of paths ending above $0 equalled the engine’s own survivor count. (9) For all 16 arms the success rate and the 10th/50th/90th-percentile terminal wealth of the batched paths matched a single 10,000-path call to within one cent. At render time the generator re-asserts these records, that each paired band brackets its median, that the higher / lower / tied shares sum to one, that the survival crossovers reconcile with the two success counts, and that the per-$10,000-year figures reproduce the success gains.
Reproducibility. The generator’s run mode drives a local build of the engine and writes the raw results to a committed snapshot; its render mode writes this page, the CSV and the JSON from that snapshot in one pass, so the text and the data cannot disagree.
Assumptions and limitations
- No tax on the income. This mode of the engine adds the wage gross; payroll tax and income tax on it, and the tax on withdrawals and benefits, are outside these numbers. A taxed wage is worth less than the figures here.
- No healthcare modelling. Premiums before Medicare, marketplace subsidies and the way earned income changes them are not modelled; the site’s ACA cliff study and early-retirement healthcare page cover that side.
- Spending unchanged while working. The retiree spends the same $55,000 in the working years; commuting, equipment or any other cost of the work would reduce the net income.
- Real dollars, CPI-indexed income. The income, spending and Social Security rise with the plan’s 2.5% inflation and every balance is deflated to age 55; a wage that does not keep pace with inflation is worth less than modelled.
- No earnings test, no benefit recomputation. Social Security starts at 67, after the work ends, so the earnings test does not arise; any effect of the extra earning years on the benefit itself is not modelled.
- The income is certain. Every path receives the full wage for the full period; the availability of the work and the retiree’s health are outside the model.
- Constant real spending and parametric returns. Returns are lognormal with the stated means, volatilities and correlations, without regime switching, fat tails or historical resampling; the site’s sequence-of-returns study shows what an early bear market does to the same kind of plan.
- One plan, two balances. $55,000 a year on 70/30 with $28,000 from 67, at $1,200,000 and $950,000; other plans sit elsewhere on the same curve.
- Not advice. Educational research on the mechanics of part-time income in an early retirement; not financial, tax or legal advice.
Frequently asked questions
How much does $10,000 a year of part-time income change an early-retirement plan?
For the plan modelled here — retiring at 55 with $1,200,000 on 70/30, spending $55,000 a year in today's dollars, Social Security of $28,000 from 67, planning to 95 — earning $10,000 a year for five years (55–60) raised the success rate from 89.3% to 91.4% (+2.1 pp) and wealth at 95 by $209,935 at the median of the per-path difference on the same 10,000 market paths. Ten years of the same income (55–65) raised success to 93.5% (+4.2 pp) and the paired median to $384,014. With $950,000 instead of $1,200,000 — a tight plan at 67.4% success — five years of $10,000 raised success by +5.9 pp to 73.3% and ten years by +10.9 pp to 78.2%. These are mechanics for one plan, not a recommendation.
Is part-time income during retirement better than saving the same amount before retiring?
For Persona A, earning $50,000 over the first five years gave a higher success rate (91.4% against 91.2%) but $17,910 less at the median than holding the same $50,000 in savings at 55: the income arm finished higher on 19.7% of paths and carried 24 paths to 95 that the lump did not, while the lump carried 4 the income did not. For Persona B, earning $50,000 over the first five years gave a lower success rate (73.3% against 73.4%) and $16,161 less at the median than holding the same $50,000 in savings at 55; the income arm finished higher on 10.6% of paths. On a path with zero returns the two arms end in exactly the same place (asserted before publication). With positive expected returns the lump compounds from day one, and in these runs it stayed ahead at the median at every age — the income arm minus the lump arm was -$5,413 at 60, when the work ended, and -$17,910 at 95 for Persona A, ahead on only 19.7% of paths. The income's edge is confined to paths that fail early, where it replaces withdrawals that would otherwise sell at the bottom: for Persona A it carried 24 paths to 95 that the lump did not, and the lump carried 4 that the income did not (net +20 paths, +0.20 pp of success); for Persona B it carried 18 paths to 95 that the lump did not, and the lump carried 32 that the income did not (net -14 paths, -0.14 pp of success). The sequence cover is real but small next to five extra years of compounding on the lump.
Does each additional $10,000 a year buy the same improvement?
No. Wealth at 95 scales exactly with the income on every path that never runs out (the $20,000 and $30,000 arms' gains are 2× and 3× the $10,000 arm's, asserted before publication), so the paired median rises almost in proportion: +$209,935 at $10k, +$420,497 at $20k, +$631,511 at $30k for five years for Persona A. The success rate does not: for Persona A the five-year arms gained +0.42 pp at $10k, +0.41 pp at $20k, +0.38 pp at $30k per $10,000-year and the ten-year arms +0.42 pp at $10k, +0.36 pp at $20k, +0.29 pp at $30k; for Persona B the five-year arms gained +1.18 pp at $10k, +1.12 pp at $20k, +1.04 pp at $30k and the ten-year arms +1.09 pp at $10k, +0.95 pp at $20k, +0.81 pp at $30k. Each further $10,000-year bought less success than the one before in every duration and both personas: the first dollars rescue the paths nearest the edge, and the paths further out need more.
Where in retirement does the extra income matter most?
The income is paid in the first five or ten years, so its whole effect on the portfolio is set by then; what changes afterwards is which paths the cushion keeps alive. For Persona A the five-year $10,000 arm's lead over the no-work baseline in the share of paths still above $0 was 0.0 pp at 60, 0.0 pp at 65, +0.2 pp at 75, +1.4 pp at 85, +2.1 pp at 95; for Persona B, 0.0 pp at 60, 0.0 pp at 65, +2.2 pp at 75, +4.8 pp at 85, +5.9 pp at 95. No path in either baseline runs out before age 66, so the cover shows up late: what the income does is leave more in the portfolio when the failing years arrive. The paired median gap in wealth kept growing after the work stopped — +$55,092 at 60, +$80,991 at 70, +$209,935 at 95 for Persona A — because the money not withdrawn stays invested.
Is the income taxed, and is it in today’s dollars?
The income is sent to the engine exactly as the planner sends a recurring income life event: an annual amount in today's dollars, indexed to the plan's 2.5% inflation (the planner's default for income), so $10,000 means $10,000 of today's purchasing power every year it is earned. In this mode of the engine no tax is applied to the income, to withdrawals or to Social Security, so the figures are pre-tax: a wage would in practice carry payroll and income tax, and could change a marketplace health-insurance subsidy in the years before Medicare. Every reported balance is deflated to age 55.
What is not in these numbers?
Taxes on the wage, payroll tax, health-insurance premiums and subsidies, the cost of working (commuting, equipment), any effect of earnings on Social Security (the earnings test does not arise here because benefits start at 67, after the work ends), a change in spending while working, and any change in the retiree's own health or the availability of the work. Returns are lognormal under the JPMorgan LTCMA 2026 capital-market assumptions the site's planner uses, sampled with quasi-Monte Carlo, 10,000 paths per arm, identical draws for every arm so the differences are taken path by path.
Related research
Changelog
- v2026.1 (2026-09-08) — initial release. $10,000 / $20,000 / $30,000 a year for 5 and 10 years from 55, a $50,000 lump arm, two starting balances; 10,000 paired paths per arm; per-path paired statistics at 95 and by year; survival curves; success gained per $10,000-year.
Last updated 2026-09-08. Dataset license: CC-BY-4.0. QuantCalc is an independent retirement-planning research project. The JPMorgan LTCMA 2026 name identifies the published capital-market assumptions the engine uses; QuantCalc is not affiliated with, endorsed by, or sponsored by that firm, and all trademarks belong to their respective owners. Educational research, not financial, tax, or legal advice.
Cite this research study
QuantCalc Research (2026). Part-Time Income in Early Retirement: How Much Does $10,000 a Year Change the Plan? (2026). https://quantcalc.app/research/part-time-income-early-retirement-2026/ (accessed <date>).
BibTeX
@misc{quantcalc2026parttimeincomeinearlyretirementhowmuchdo,
title = {Part-Time Income in Early Retirement: How Much Does $10,000 a Year Change the Plan? (2026)},
author = {{QuantCalc Research}},
year = {2026},
url = {https://quantcalc.app/research/part-time-income-early-retirement-2026/},
note = {Accessed <date>}
}
Machine-readable citation metadata (schema.org identifier and citation fields) is embedded in this page's JSON-LD, at the stable identifier https://quantcalc.app/research/part-time-income-early-retirement-2026/.