FIRE & Retirement Savings Calculator
Find the age your invested savings can cover a year of your spending — measured in today's dollars, so the target and the portfolio are the same money.
Your age today 32 years old · Invested balance today $85,000 · Monthly contribution $2,500 · +4 moreYour figuresEdit figures
Where the projection starts
Retirement and brokerage accounts, not your home
What you invest each month, raised with inflation
Nominal, before inflation is taken out
Subtracted from the return, so all figures stay in today's dollars
In today's dollars — what a year of your life costs
The age you want to check for a surplus or shortfall
Your FIRE number
You need $1,125,000 in today's dollars, and on these contributions you get there — the age is below.
Example figures — replace them with your own.
- Age you reach it
- 53
- Years from now
- 21 years from now
- Projected balance at 55
- $1,306,349
- Surplus at 55
- $181,349
- Spending that balance supports at 4%
- $52,254
- Real return used
- 3.88% (7% return less 3% inflation)
- Contributions vs growth by 55
- 690,000 vs 531,349
| Age | Projected balance | FIRE number | |
|---|---|---|---|
| 32 | $32 | $85,000 | $1,125,000 |
| 33 | $33 | $118,831 | $1,125,000 |
| 34 | $34 | $153,976 | $1,125,000 |
| 35 | $35 | $190,486 | $1,125,000 |
| 36 | $36 | $228,414 | $1,125,000 |
| 37 | $37 | $267,815 | $1,125,000 |
| 38 | $38 | $308,746 | $1,125,000 |
| 39 | $39 | $351,266 | $1,125,000 |
| 40 | $40 | $395,438 | $1,125,000 |
| 41 | $41 | $441,325 | $1,125,000 |
| 42 | $42 | $488,994 | $1,125,000 |
| 43 | $43 | $538,515 | $1,125,000 |
| 44 | $44 | $589,958 | $1,125,000 |
| 45 | $45 | $643,399 | $1,125,000 |
| 46 | $46 | $698,916 | $1,125,000 |
| 47 | $47 | $756,589 | $1,125,000 |
| 48 | $48 | $816,501 | $1,125,000 |
| 49 | $49 | $878,740 | $1,125,000 |
| 50 | $50 | $943,396 | $1,125,000 |
| 51 | $51 | $1,010,564 | $1,125,000 |
| 52 | $52 | $1,080,339 | $1,125,000 |
| 53 | $53 | $1,152,824 | $1,125,000 |
| 54 | $54 | $1,228,124 | $1,125,000 |
| 55 | $55 | $1,306,349 | $1,125,000 |
| 56 | $56 | $1,387,611 | $1,125,000 |
| 57 | $57 | $1,472,029 | $1,125,000 |
| 58 | $58 | $1,559,726 | $1,125,000 |
| 59 | $59 | $1,650,828 | $1,125,000 |
| 60 | $60 | $1,745,468 | $1,125,000 |
| 61 | $61 | $1,843,784 | $1,125,000 |
| 62 | $62 | $1,945,917 | $1,125,000 |
| 63 | $63 | $2,052,017 | $1,125,000 |
| 64 | $64 | $2,162,237 | $1,125,000 |
| 65 | $65 | $2,276,738 | $1,125,000 |
| 66 | $66 | $2,395,685 | $1,125,000 |
| 67 | $67 | $2,519,252 | $1,125,000 |
| 68 | $68 | $2,647,617 | $1,125,000 |
| 69 | $69 | $2,780,968 | $1,125,000 |
| 70 | $70 | $2,919,497 | $1,125,000 |
| 71 | $71 | $3,063,406 | $1,125,000 |
| 72 | $72 | $3,212,903 | $1,125,000 |
| 73 | $73 | $3,368,206 | $1,125,000 |
| 74 | $74 | $3,529,541 | $1,125,000 |
| 75 | $75 | $3,697,141 | $1,125,000 |
| 76 | $76 | $3,871,249 | $1,125,000 |
| 77 | $77 | $4,052,119 | $1,125,000 |
| 78 | $78 | $4,240,013 | $1,125,000 |
| 79 | $79 | $4,435,204 | $1,125,000 |
| 80 | $80 | $4,637,976 | $1,125,000 |
| 81 | $81 | $4,848,622 | $1,125,000 |
| 82 | $82 | $5,067,448 | $1,125,000 |
| 83 | $83 | $5,294,772 | $1,125,000 |
| 84 | $84 | $5,530,925 | $1,125,000 |
| 85 | $85 | $5,776,248 | $1,125,000 |
| 86 | $86 | $6,031,099 | $1,125,000 |
| 87 | $87 | $6,295,847 | $1,125,000 |
| 88 | $88 | $6,570,876 | $1,125,000 |
| 89 | $89 | $6,856,586 | $1,125,000 |
| 90 | $90 | $7,153,391 | $1,125,000 |
| 91 | $91 | $7,461,723 | $1,125,000 |
| 92 | $92 | $7,782,029 | $1,125,000 |
| 93 | $93 | $8,114,774 | $1,125,000 |
| 94 | $94 | $8,460,441 | $1,125,000 |
| 95 | $95 | $8,819,533 | $1,125,000 |
| 96 | $96 | $9,192,569 | $1,125,000 |
| 97 | $97 | $9,580,092 | $1,125,000 |
| 98 | $98 | $9,982,665 | $1,125,000 |
| 99 | $99 | $10,400,872 | $1,125,000 |
| 100 | $100 | $10,835,319 | $1,125,000 |
Method: Monthly compounding of a lump sum and a contribution stream at an inflation-adjusted real return, against a 25x safe-withdrawal target
- All figures are in TODAY'S dollars. The real return is computed as (1 + nominal) / (1 + inflation) - 1, and your spending target is used exactly as entered rather than being inflated.
- The real return is assumed constant every single month. No market volatility is modelled, and sequence-of-returns risk — the order in which good and bad years arrive — is not represented at all.
- Contributions are constant in real terms and paid at the end of each month, which assumes you raise the amount you invest in line with inflation each year.
- No taxes, investment fees, fund expenses or platform charges are modelled. Every figure is pre-tax and pre-fee, and both reduce a real portfolio.
- The 25x target comes from the '4% rule', a rule of thumb drawn from historical market data over a thirty-year retirement. It is not a guarantee, and it was not tested against the longer horizons an early retirement requires.
- No pension, state benefit or other later income is included, and no healthcare cost specific to early retirement. This is an estimate for comparison, not financial, tax or retirement advice.
No tax rates are used in this calculation.
This is an estimate, not financial or tax advice. Confirm figures with the linked source or a licensed professional before acting on them.
Where the 4% rule comes from, and what it does not promise
The number this calculator puts at the top of the page is your annual spending multiplied by twenty-five. That multiple is the reciprocal of four percent, and it comes from a body of research into how long a retirement portfolio survived if you withdrew a fixed, inflation-adjusted amount from it every year. The finding, roughly stated, was that a portfolio of stocks and bonds withdrawing four percent of its starting value in the first year, and that same amount adjusted for inflation in every year after, survived a thirty-year retirement across almost every historical starting point that was studied.
Read that sentence again, because every clause in it is a limit. The study looked at a particular market's history over a particular window. It tested a thirty-year retirement, which is the right length for someone leaving work in their sixties and precisely the wrong length for someone leaving in their forties, who may need the money to last fifty years or more. It assumed a specific mix of stocks and bonds, rebalanced. It measured survival, meaning the portfolio was not empty at the end — not that it was comfortable, not that the retiree never worried, and not that they were spared a decade of watching the balance fall. And it was silent on fees and taxes, both of which are subtracted from your withdrawals in real life.
None of that makes the rule useless. It is a genuinely good first approximation, and it is far better than the alternative most people use, which is no number at all. What it is not is a guarantee, and the difference matters enormously when the number in question is the one you are betting the rest of your working life on. Twenty-five times your spending is a target worth aiming at. It is not a threshold you cross and become safe.
The practical consequence is that you should treat the age this page reports as the beginning of a decision, not the end of one. It tells you where the arithmetic lands under a stated set of assumptions. Whether you would actually stop working at that age depends on how much of your spending is discretionary and could be cut in a bad year, whether you have any earning capacity you could return to, how long you expect the money to last, and how you personally respond to watching a portfolio fall by a third. Those are not things a calculator knows about you, and a calculator that presented twenty-five times spending as certainty would be misleading you about your own retirement.
Why every figure here is in today's dollars
This is the mistake that separates a useful retirement projection from a flattering one, and it is extremely common. Suppose you enter a seven percent expected return and forty-five thousand dollars of annual spending. The forty-five thousand is a number you know from your own life today. The seven percent is a nominal return, and nominal returns contain inflation. If a calculator grows your portfolio at seven percent and then compares the result against twenty-five times today's forty-five thousand, it is racing an inflated portfolio against a finish line that never moved. Over twenty-five years at three percent inflation, that finish line is understated by roughly half, and the retirement age it reports is years too early.
There are two consistent ways to fix it. You can inflate the spending target every year and keep the nominal return, or you can strip inflation out of the return and leave the spending in today's dollars. This calculator does the second, and says so in the result. The real return is computed exactly, as one plus the nominal return divided by one plus inflation, minus one — not as the subtraction shortcut, which drifts once either number is large. Every dollar figure you see is therefore in today's purchasing power, which is the only unit you can actually reason about. A million dollars in 2050 is an abstraction; a million dollars of today's spending power is a life you can picture.
One consequence follows directly and you should know it. Because the model works in real terms, holding your monthly contribution constant means holding it constant in real terms — the projection assumes you raise what you invest each year roughly in line with inflation, as you would if you saved a steady percentage of a salary that keeps pace. If you set up a fixed transfer today and never touch it again, you are contributing a shrinking real amount every year, and you will land short of what this page projects.
Your savings rate moves the answer more than your return assumption
People spend a great deal of energy arguing about whether to assume seven percent or eight, and almost none deciding what fraction of their income they will actually save. The second question dominates, and it is worth understanding why rather than taking it on faith.
Your savings rate does two things at once, in opposite directions, and they compound. Saving a larger share of your income puts more money into the portfolio, which is obvious. But it also means you live on less, and since your target is twenty-five times what you live on, saving more lowers the finish line at the same time as it speeds you toward it. A return assumption only affects the first of those. Move your assumed return by a percentage point and the timeline shifts by a couple of years. Move your savings rate from ten percent to thirty and you change the answer by decades, because you are both accelerating and moving the target closer.
This is also the more honest place to focus, because it is the part you control. You cannot choose what the market returns over the next twenty years. You can choose what your fixed costs are — housing above all, then transport, then the recurring commitments that quietly ratchet up as income does. A person who holds their spending steady while their income grows converts every raise directly into savings rate, and that single habit does more for their retirement date than any plausible improvement in their investment selection. Try it in the inputs above: change the return by one point, then change the monthly contribution by a third, and watch which one moves the age.
Lean, regular and fat FIRE are the same arithmetic with different spending
The labels you see in these discussions describe where someone set the spending input, nothing more. Lean FIRE means a deliberately small annual budget, which produces a small target and an early date, and which leaves very little room between the plan and a bad year. Fat FIRE means a budget with comfort and slack in it, a much larger target, and a later date bought with that margin. Regular or standard FIRE sits between them, usually near what the household already spends.
The reason the distinction matters is not the vocabulary, it is what each choice does to your flexibility. A lean plan is not simply a smaller version of a fat one. If your entire budget is essentials, then a market decline or an unexpected expense cannot be absorbed by spending less, because there is nothing discretionary left to cut. The same portfolio decline that a fat plan absorbs by skipping a holiday can force a lean plan back into the labour market at exactly the moment when doing so is hardest. That asymmetry does not appear anywhere in the twenty-five times multiple, and it is the reason two people with identical numbers can face very different risk.
A useful way to use this page is to run it twice: once at the spending level you would be content with, and once at the spending level you could tolerate for a couple of years if you had to. The gap between those two ages is your real margin of safety, and it is more informative than either number alone.
Sequence-of-returns risk: the average is not the outcome
This calculator applies one steady real return every month. Real markets do not do that, and the difference is not merely cosmetic — it is the single largest gap between this projection and a retirement.
Two portfolios can earn exactly the same average return over thirty years and end in completely different places, depending on when the bad years arrive. While you are still contributing, a crash early on is close to a gift: you are buying at lower prices for years afterwards, and the recovery lifts everything you bought. Once you are withdrawing, the same crash is a serious injury. Selling assets to fund your spending in a year the market fell locks in the loss and permanently removes the shares that would have participated in the recovery. Do that in the first few years of retirement and the portfolio may never catch up, even if the average return over the full period turns out exactly as you assumed.
This is why the years immediately either side of your retirement date carry risk out of all proportion to their length, and why the honest response is not a better return estimate but a plan that does not force selling into a decline. Holding some cash or short bonds to fund the first year or two, keeping some flexibility in the spending, and being willing to delay by a year if the timing is bad are the usual answers. None of them are modelled here. A steady-return projection is a clear way to see how the pieces relate to one another; it is not a forecast, and no calculator that produces a single line can represent this risk.
Why leaving early is harder than the arithmetic suggests
Two large costs sit outside this model, and both fall hardest on people who stop working before the conventional retirement age.
The first is healthcare. For most working people some part of medical cost is bound up with employment, and leaving work can mean arranging and paying for that coverage yourself across the years before any age-based public provision begins. What that costs depends entirely on where you live, what your household looks like and what year it is, and this page has no verified source for any of it, so it will not quote you a figure. What it can tell you is that the gap is real, that it is often large, and that it belongs in the annual spending you enter above rather than being discovered afterwards.
The second is tax. Money in a retirement account is not the same as money you can spend, because withdrawing it may be taxable, and different account types are taxed differently and at different times. Two people with identical balances can have materially different spendable incomes depending on how their savings are distributed across account types and on the rules that apply to them. This calculator models no tax of any kind — not on the growth, not on the withdrawals — so its figures are pre-tax. That is a deliberate limitation rather than an oversight: tax rules vary by jurisdiction and change from year to year, and a page that hard-coded them would go quietly wrong without telling anyone.
The practical way to handle both is to fold your own estimates into the spending input. If you expect to pay for coverage and to owe tax on withdrawals, enter a spending figure that includes them. The target and the age this page reports will move, and they will be closer to the truth for it.
Frequently asked questions
Should I enter a nominal or a real return?
Enter the nominal return, the headline figure you would normally quote for a portfolio, and enter your expected inflation separately. The calculator combines them into a real return itself, dividing one plus the return by one plus inflation. If you entered a return you had already adjusted for inflation and then also entered an inflation rate, you would be removing inflation twice and your projected retirement age would come out far later than it should. When in doubt, put your inflation expectation in the inflation field and leave the return gross.
Why is my FIRE number so much larger than I expected?
Because it is twenty-five times a full year of spending, and most people underestimate what a year actually costs them. Annual spending includes the irregular items that never appear in a monthly budget: insurance renewals, car repairs, dental work, travel, gifts, replacing a laptop. If you built the figure by multiplying a typical month by twelve, it is probably low by a meaningful margin. The most useful thing you can do with this page is to go and total up twelve real months of outgoings first, then come back.
What does it mean when the calculator says the target is never reached?
It means that at the real return and contribution you entered, the projected balance does not reach twenty-five times your spending at any point before age one hundred. That is a genuine outcome, not an error or a limit on the calculation. It usually appears when the real return is at or below zero, which happens whenever your expected return does not exceed your expected inflation, or when the monthly contribution is small relative to the target. Raising the contribution or lowering the spending target both fix it.
Does this account for Social Security, a pension or any other later income?
No. The projection covers your own invested savings only, so it answers the narrow question of when those savings alone could support your spending. Any income that begins later, whether a state pension, a workplace pension or an annuity, reduces how much your portfolio has to carry from that point onward, and this model does not represent it. If you expect meaningful income of that kind, treat the age shown here as conservative, and remember that the bridge years before it starts are the ones your portfolio must fund in full.
Why does the calculator use twelfth-root monthly compounding instead of dividing by twelve?
Because dividing an annual rate by twelve is a lending convention, not an investment one, and it quietly overstates growth. Seven percent divided by twelve, compounded for twelve months, produces about seven and a quarter percent a year rather than seven. Over a thirty-year projection that difference accumulates into a materially larger balance and an earlier retirement age. Taking the true twelfth root means the monthly rate compounds to exactly the annual figure you entered, which is what you meant when you typed it.
How should I choose a return assumption I can defend?
Be conservative, and then check how much your conclusion depends on the choice. Nobody knows what the next few decades will return, so the useful exercise is not finding the right number but seeing how fragile your plan is to being wrong about it. Run the calculation at an optimistic figure and again two or three points lower. If the retirement age barely moves, your plan is robust. If it swings by a decade, your plan is really a bet on the return assumption, and you should either save more or plan for a later date.
Is a 4% withdrawal rate right for someone retiring in their forties?
Probably not without adjustment, and this is the most common misapplication of the rule. The research behind four percent tested thirty-year retirements. Somebody leaving work at forty-five may need the portfolio to last fifty or sixty years, and survival probability falls as the horizon lengthens. People planning very early retirements often use a lower withdrawal rate, which raises the multiple above twenty-five and pushes the target up accordingly. You can approximate that here by entering a higher annual spending figure than you actually intend to spend.
What is not included in these numbers?
No tax of any kind, on growth or on withdrawals. No investment fees, fund expenses or platform charges, all of which come directly out of your real return. No healthcare cost specific to leaving work early. No market volatility, since the projection applies one steady real return every month. No change in your contribution over time beyond keeping pace with inflation. Every one of those makes the real world harder than the arithmetic, so treat the age shown here as a best case rather than an expectation.