Free · Two-phase: accumulation + decumulation · 4% rule built-in
Compound interest calculator with deposits and withdrawals
Model both phases of retirement: accumulation (deposits + growth) and decumulation (withdrawals + growth). Set a positive monthly contribution for saving and a negative amount for withdrawal. Historical 4% research is shown as context, with assumptions kept visible.
6 worked withdrawal scenarios
How long your portfolio lasts depends on three things: starting balance, withdrawal amount (as % of balance), and real return. These six scenarios cover the most common cases:
| Scenario | Portfolio | Withdrawal | Rate | Lasts |
|---|---|---|---|---|
Trinity 4% rule: $1M / $40K Historical-study context; portfolio mix and withdrawal rules differ | $1,000,000 | $40,000/yr (4%) | 7% real illustration | Run a stated horizon |
Lean FIRE: $625K / $25K Arithmetic 4% starting-withdrawal case | $625,000 | $25,000/yr (4%) | 7% real | Run a stated horizon |
Conservative: $1.25M / $40K (3.2%) Lower-rate scenario; not a universal safe rate | $1,250,000 | $40,000/yr (3.2%) | 5% real illustration | Compare 40/50-year cases |
Aggressive: $500K / $30K (6%) Higher starting withdrawal; sequence risk matters | $500,000 | $30,000/yr (6%) | 7% real illustration | Test depletion under assumptions |
Fat FIRE: $2.5M / $100K Same arithmetic withdrawal percentage; taxes and fees excluded | $2,500,000 | $100,000/yr (4%) | 7% real illustration | Run a stated horizon |
Late starter: $400K / $30K (7.5%) Higher withdrawal percentage; add verified income separately | $400,000 | $30,000/yr (7.5%) | 6% real illustration | Test the bridge horizon |
The math: two-phase compound interest
Phase 1 — Accumulation (you're contributing):
A = P × (1 + r/n)^(nt) + PMT × [((1+r/n)^(nt) − 1) / (r/n)]
Where P = starting balance, PMT = monthly contribution, r = annual rate, n = compounding periods/year, t = years. PMT is positive during accumulation.
Phase 2 — Decumulation (you're withdrawing):
balance_n+1 = balance_n × (1 + r) − withdrawal_n
Each year, the balance compounds first, then withdrawal is subtracted. For inflation-adjusted withdrawals: withdrawal_n+1 = withdrawal_n × (1 + inflation). A rate comparison alone cannot establish survivability; sequence, timing, fees, taxes and the horizon also matter.
How to interpret a withdrawal projection
- They use average returns. Real markets are volatile. A "7% average" can mean +30%, -20%, +10% — sequence matters more than average for retirees.
- They ignore inflation on withdrawals. A $40K withdrawal today is $72K equivalent in 20 years at 3% inflation. Most calculators assume fixed-dollar withdrawals.
- They ignore taxes. A 401(k) withdrawal at 22% bracket means $40K withdrawn = $31K spendable.
- They ignore other income unless you enter it. Use a personalized Social Security estimate or pension statement and model its timing separately; do not substitute a generic benefit amount.
Sources: Cooley/Hubbard/Walz 1998 (Trinity Study), Bengen 1994 (historical withdrawal-rate research), Robert Shiller historical data, Karsten Jeske Safe Withdrawal Rate Series and the official Social Security estimator. Historical results are context, not a guarantee. Last updated: 2026-10-03.
Coverage: Compound interest · Retirement · FIRE · Debt payoff · Mortgages · Fraud prevention
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