Coast FIRE Calculator

Your timeline
Savings & spending
Market assumptions
Coast FIRE Results
The form is pre-filled with example values - modify them and click Calculate to see your results.
Your Coast FIRE number
Savings needed today to reach retirement with no more contributions
Where you stand
Calculation details
- Required real growth rate
- 6.14%
- Coast number ÷ current savings
- 2.12×
- Formula used
- Coast FIRE number = (annual spending ÷ SWR) ÷ (1 + real return)^years to retirement
- Explanation
- You need $106,000 saved today to coast to retirement at 65. With $50,000 saved, your savings must compound about 6.1%/year (real) to get there without further contributions.
- Calculation steps
- Target nest egg: $48,000 spending ÷ 4% SWR = $1,200,000,Real return: (1.07 ÷ 1.03) − 1 ≈ 3.88%,Years compounding: age 65 − 30 = 35,Coast FIRE number: $1,200,000 ÷ (1 + 3.88%)^35 = $106,000,Your $50,000 today is below that number
Understanding Coast FIRE
The milestone where compounding takes over and mandatory saving can stop
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Quick Start Guide
Enter your current age and target retirement age.
Enter current retirement savings and expected annual spending.
Set expected return (7% default), inflation (3% default), and SWR (4% default).
Click Calculate and compare your savings with the coast number.
Check 'years to coast' to see how long savings must grow.
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Data Sources & References
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Coast number = (spending ÷ SWR) ÷ (1+r)^n
Mathematical DefinitionPresent value of the retirement target at real return r over n years.
r_real = (1+r_nominal)/(1+inflation) − 1
Mathematical DefinitionFisher-style real return conversion.
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SEC compound interest guidance
GuidanceInvestor education on compounding and return assumptions.
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Retirement withdrawal rate studies ('Trinity Study')
ResearchHistorical basis for the 4% safe withdrawal guideline.
Safe withdrawal rate series
ResearchModern sequence-of-returns analysis for early retirees.
The referenced data sources are used for calculation accuracy. Please verify with latest official sources for critical decisions.