How to Run a FIRE Retirement Simulation: Stress-Test Your Plan

To run a FIRE (Financial Independence, Retire Early) retirement simulation, you must input your estimated annual expenses, current portfolio size, asset allocation, and retirement horizon into a modeling tool that uses either historical backtesting or randomized Monte Carlo trials. This process stress-tests your financial plan against market volatility, inflation, and sequence of returns risk to determine your statistical probability of not running out of money over a multi-decade retirement.

While simple calculators are excellent for charting your path during the accumulation phase, a true retirement simulation prepares you for the unpredictable nature of the decumulation phase. By simulating thousands of potential market paths, you can transition from a rigid “4% rule” assumption to a dynamic strategy that survives real-world economic storms.

Why a Static 4% Rule Isn’t Enough #

The famous 4% rule, derived from the 1998 Trinity Study, is a useful rule of thumb, but it is not a complete retirement plan. The study looked at historical U.S. stock and bond returns over 30-year periods and found that a 4% initial withdrawal rate, adjusted annually for inflation, had a high probability of success. However, early retirement poses unique challenges that a static rule cannot solve.

First, early retirees often face a retirement horizon of 40, 50, or even 60 years, far longer than the 30-year period modeled in the Trinity Study. Over these extended periods, even minor market downturns or prolonged inflationary environments can severely degrade a portfolio.

Second, static rules do not account for sequence of returns risk (SRR). Sequence of returns risk is the hazard that the market will experience a severe downturn immediately after you retire. If you are forced to sell depreciated assets to fund your living expenses in years one through five of retirement, your portfolio may shrink to a point where it can never fully recover, even if the market performs exceptionally well in years ten through thirty.

To mitigate these risks, you need to run dynamic simulations. These simulations stress-test your portfolio against the worst historical cycles and randomized future pathways to show you exactly where your plan is vulnerable. Before running a complex simulation, you first need a baseline target, which you can establish by calculating your baseline FIRE number using standard multiplier models.

Step-by-Step Guide: Running a FIRE Simulation #

Running a retirement simulation requires gathering accurate personal data, choosing the right simulation methodology, and interpreting the output. Follow this step-by-step process to build a robust model.

Step 1: Gather Your Inputs #

A simulation is only as good as the data you feed it. To get started, compile the following figures:

  • Current Portfolio Value: The total balance of your investable assets (excluding home equity, unless you plan to downsize and invest the proceeds).
  • Expected Annual Expenses: Your projected living expenses in retirement. Be sure to account for healthcare costs, which often rise as you age, and potential one-off capital expenditures (like buying a car or repairing a roof).
  • Asset Allocation: Your ratio of equities (domestic and international), fixed income (bonds, cash, CDs), and alternative assets (real estate, gold).
  • Retirement Timeline: The number of years you expect your retirement to last (typically your current age subtracted from age 95 or 100 for safety).
  • Other Income Sources: Any guaranteed non-portfolio income, such as Social Security, pensions, real estate rental income, or expected part-time work.

Step 2: Choose Your Simulation Method #

There are two primary mathematical engines used to simulate retirement portfolios: Historical Backtesting and Monte Carlo Simulations.

  • Historical Backtesting: This method takes your exact portfolio allocation and runs it through actual historical market data, starting in various years (e.g., retiring in 1871, 1929, 1966, or 2000). It answers the question: “How would my portfolio have performed if I had retired on the eve of the Great Depression or the Dot-Com Crash?”
  • Monte Carlo Simulations: This method uses statistical modeling to simulate thousands of potential future market pathways. It takes the average historical return and volatility (standard deviation) of your asset classes and randomizes them for every year of your retirement. It answers the question: “What is the probability of my portfolio surviving if future market behavior is completely random but conforms to historical volatility?”

Using both methods in tandem provides the most comprehensive view of your plan’s viability.

Step 3: Define Your Variables and Constraints #

To make your simulation highly accurate, you must customize the underlying assumptions:

  • Inflation Rate: Most simulators default to the historical average of roughly 3%, but you should run scenarios with higher sustained inflation (e.g., 4% to 5%) to see how your purchasing power holds up.
  • Investment Fees: Even a modest 0.5% expense ratio or advisory fee can quietly drain hundreds of thousands of dollars over a 50-year retirement. Make sure your simulator deducts fees from your annual returns.
  • Taxes: If your portfolio is heavily weighted in pre-tax accounts (like a Traditional 401k), your actual spending power will be reduced by income taxes. Model your withdrawals by adjusting your annual expense target upward to reflect your expected effective tax rate.

Step 4: Run and Analyze the Simulation #

Once you input your parameters, the simulation engine will output a “success rate” expressed as a percentage. A 90% success rate means that in 90% of the simulated pathways (historical or randomized), your portfolio ended with a balance greater than zero at the final year of your retirement horizon.

Interpreting the Output: Success Rates vs. Reality #

When you run a Monte Carlo simulation, a 100% success rate is rarely necessary or even optimal. In fact, planning for a 100% success rate often means you are over-saving, which requires you to work years longer than you actually need to.

Understanding the Failures #

If your simulation yields an 85% or 90% success rate, do not panic. In a simulation, “failure” means that your portfolio hits $0 in year 49 of a 50-year timeline. In the real world, you would not watch your portfolio dwindle to zero over decades without making adjustments.

If you notice your portfolio dropping precipitously during the first few years of retirement, you can implement guardrails:

  • The Flexibility Rule: Agree to cut discretionary spending by 10% to 20% if your portfolio drops below a certain threshold.
  • The Cash Buffer: Maintain 1 to 2 years of living expenses in cash or short-term Treasury bills so you never have to sell equities during a bear market.
  • Dynamic Withdrawals: Instead of adjusting your withdrawals strictly for inflation, use a variable percentage withdrawal (VPW) method, which aligns your spending with the fluctuating value of your portfolio.

The Median Outcome Trap #

While stress-testing focuses on the worst-case scenarios (the bottom 5% or 10% of outcomes), it is highly likely that your actual retirement will trend toward the median outcome. In the vast majority of historical cycles, a retiree using a 4% withdrawal rate ends their retirement with significantly more wealth than they started with due to the power of compounding. When analyzing your simulation, look at the median ending balance. If your median outcome leaves you with five times your starting portfolio, you may have room to increase your spending or retire even earlier.

To make sure you stay on track during the accumulation phase, using a free tool like the Retire Goals platform can help you monitor compound growth and visualize milestones without sharing your private data.

Advanced Strategies to Model in Your Simulation #

For a truly customized FIRE plan, you should move beyond basic calculations and model complex financial scenarios.

Modeling a Cash Cushion or Yield Shield #

A “yield shield” is a strategy where you shift your portfolio toward dividend-paying equities, REITs, or bonds immediately before retirement to cover your expenses using natural yield rather than selling principal. In your simulator, model how a 3% to 4% dividend yield alters your sequence of returns risk during a simulated market crash.

Factoring in Coast FIRE or Barista FIRE #

Not everyone wants to go from working full-time to doing absolutely nothing. If you plan to pursue Barista FIRE (working a low-stress part-time job for supplemental income or health insurance) or Coast FIRE (letting your current investments compound while only earning enough to cover your current living expenses), you can model these phases.

Input a temporary income stream of $15,000 to $25,000 for the first 5 to 10 years of your simulation. You will likely find that even a modest part-time income drastically reduces your probability of portfolio depletion, allowing you to retire from your primary career much sooner. For those looking to transition slowly, modeling a temporary part-time income strategy can be simplified by monitoring your progress using a dedicated Coast FIRE tracking calculator.

+-------------------------------------------------------------+
|               ANATOMY OF A RETIREMENT SIMULATION             |
+-------------------------------------------------------------+
|                                                             |
|  INPUTS:                                                    |
|  [Portfolio Value] -> [Expenses] -> [Allocation] -> [Age]   |
|                                                             |
|  SIMULATION ENGINE:                                         |
|  ├── Historical Backtesting (How did 1929/1966 perform?)    |
|  └── Monte Carlo Trials (10,000 randomized market paths)     |
|                                                             |
|  OUTPUTS:                                                   |
|  ├── Success Rate (Goal: 85% - 95%)                         |
|  ├── Median Ending Balance (Likely legacy wealth)           |
|  └── Worst-Case Scenarios (Sequence of returns failure)     |
|                                                             |
+-------------------------------------------------------------+

Frequently Asked Questions #

What is a safe success rate for a FIRE Monte Carlo simulation? #

For early retirees with a 40- to 60-year horizon, a success rate between 90% and 95% is generally considered safe. Aiming for a 100% success rate is often inefficient, as it requires over-saving for worst-case historical anomalies that can easily be managed with flexible spending or temporary side income in retirement.

How do I account for healthcare and health insurance in a simulation? #

Healthcare is one of the largest variables for early retirees before Medicare kicks in at age 65. To model this, estimate your unsubsidized health insurance premium plus out-of-pocket costs based on the Affordable Care Act (ACA) exchange rates in your state. Add this amount to your annual retirement expenses for the years between your early retirement date and age 65.

What is the difference between backtesting and a Monte Carlo simulation? #

Historical backtesting runs your portfolio against actual past sequences of market returns (using real data from the past 100+ years). Monte Carlo simulations use the statistical averages of those historical returns (mean and standard deviation) to generate thousands of completely randomized future market sequences. Backtesting tells you how you would have survived past crises, while Monte Carlo tests your portfolio against theoretical future environments.

Should I include my primary residence in my simulation assets? #

No, you should not include your primary residence in your investable portfolio total unless you plan to downsize, rent, or use a reverse mortgage in retirement. Your home equity cannot be easily liquidated to pay for groceries or healthcare, and your simulation should rely strictly on assets that produce income or can be sold to fund your living expenses.