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Retirement Savings Calculator

Savings & Banking

Project your nest egg at retirement.

Projected nest egg$1,260,443

Your retirement plan

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Raise your contribution this much each year (e.g. with pay rises).
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In today's money — we grow it for inflation to your retirement date.
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%
Investment or account fees, as a yearly percentage of the balance.
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Projected nest egg$1,260,443At age 65, 35 years from now
Needs attention · 77%
Total contributions$299,967
Investment growth$910,476
Nest egg in today's money$531,114Discounted for 2.5% inflation
Target nest egg$1,633,079≈ $688,132 in today's money
Savings gap$372,636
Required monthly saving$713To reach your target by retirement
First-year income$94,928$40,000/yr today, grown to retirement
Income supported$30,873For 25 years, in today's money

Contributions vs growth

Investment growth72%
  • Starting savings$50,000
  • Contributions$299,967
  • Investment growth$910,476

This calculator is an educational planning aid, not financial, investment, tax, or retirement advice. It assumes steady returns, inflation, fees and contributions, and does not model market swings, changing tax rules, Social Security, pensions, employer matches, or account contribution limits. Confirm any real decision with a qualified financial professional.

Retirement readiness

ready77%

Your projected nest egg of $1,260,443 is about $372,636 short of the $1,633,079 needed to fund $40,000 a year for 25 years in retirement.

At this pace, an inflation-adjusted income would exhaust your savings at age 83 — about 8 of your 25 retirement years short.

Saving $713 a month — about $213 more than you do now — would put this plan on track.

Retirement projection

Your balance as you save, then draw an income in retirement

Compare scenarios

How a few changes reshape your nest egg

  • Your plan$1,260,443
  • Save $200 more/mo$1,610,898
  • Retire at 68$1,541,207
  • Return +2%$2,064,041
  • Return −2%$791,793

Year-by-year breakdown

AgePhaseContributionsIncome drawnGrowthBalanceToday's money
31Saving$6,000$3,163$59,163$57,720
32Saving$6,120$3,716$69,000$65,675
33Saving$6,242$4,310$79,552$73,872
34Saving$6,367$4,946$90,865$82,320
35Saving$6,495$5,629$102,989$91,027
36Saving$6,624$6,360$115,973$100,003
37Saving$6,757$7,142$129,872$109,257
38Saving$6,892$7,980$144,744$118,798
39Saving$7,030$8,876$160,650$128,637
40Saving$7,171$9,834$177,654$138,783
41Saving$7,314$10,858$195,827$149,248
42Saving$7,460$11,953$215,240$160,043
43Saving$7,609$13,121$235,970$171,178
44Saving$7,762$14,369$258,102$182,665
45Saving$7,917$15,702$281,720$194,518
46Saving$8,075$17,123$306,918$206,748
47Saving$8,237$18,639$333,794$219,368
48Saving$8,401$20,256$362,452$232,392
49Saving$8,569$21,980$393,001$245,833
50Saving$8,741$23,818$425,560$259,707
51Saving$8,916$25,776$460,252$274,028
52Saving$9,094$27,863$497,209$288,811
53Saving$9,276$30,085$536,569$304,072
54Saving$9,461$32,452$578,482$319,829
55Saving$9,651$34,972$623,105$336,097
56Saving$9,844$37,654$670,602$352,894
57Saving$10,041$40,509$721,152$370,239
58Saving$10,241$43,548$774,941$388,151
59Saving$10,446$46,781$832,168$406,648
60Saving$10,655$50,220$893,043$425,752
61Saving$10,868$53,878$957,790$445,482
62Saving$11,086$57,769$1,026,644$465,861
63Saving$11,307$61,906$1,099,858$486,910
64Saving$11,533$66,305$1,177,697$508,654
65Saving$11,764$70,982$1,260,443$531,114
66Retired($94,928)$69,931$1,235,445$507,884
67Retired($97,301)$68,289$1,206,433$483,860
68Retired($99,734)$66,402$1,173,101$459,017
69Retired($102,227)$64,252$1,135,126$433,324
70Retired($104,783)$61,821$1,092,163$406,755
71Retired($107,403)$59,086$1,043,846$379,278
72Retired($110,088)$56,026$989,784$350,864
73Retired($112,840)$52,617$929,561$321,478
74Retired($115,661)$48,834$862,734$291,090
75Retired($118,552)$44,651$788,833$259,664
76Retired($121,516)$40,039$707,356$227,164
77Retired($124,554)$34,968$617,770$193,555
78Retired($127,668)$29,406$519,508$158,799
79Retired($130,860)$23,319$411,967$122,855
80Retired($134,131)$16,670$294,507$85,684
81Retired($137,484)$9,421$166,444$47,244
82Retired($140,921)$1,531$27,053$7,492
83Retired($27,053)$0$0$0
84Retired$0$0$0
85Retired$0$0$0
86Retired$0$0$0
87Retired$0$0$0
88Retired$0$0$0
89Retired$0$0$0
90Retired$0$0$0

Save & compare scenarios

Save this plan, tweak the inputs, then compare the results side by side.

How this projection works

  1. From age 30 to 65 — 420 months — your $50,000 in savings plus $500 a month grow at a 6% annual return, with contributions rising 2% a year.
  2. Each month interest is credited on the balance, then your contribution is added.
  3. By retirement the nest egg reaches $1,260,443 — $299,967 of contributions on top of your starting balance, plus $910,476 of growth.
  4. To fund $40,000 a year in today's money for 25 years, you'd need about $1,633,079 at retirement; inflation lifts the first year's withdrawal to $94,928.
  5. Every figure is an estimate that assumes your return, inflation, fees and contributions hold steady for the whole horizon.
Calculation transparency

Know what this estimate is based on

Jurisdiction
General mathematical model
Scope and limitations
Projection only. Actual APY, posting dates, compounding, taxes, withdrawal rules, deposit protection, and fees depend on the financial institution and country.
Source links checked
Jul 30, 2026

Built and regression-tested by Smart Tools Lab. It has not been individually reviewed by a licensed financial, tax, or legal professional.

How to use

  1. 01

    Enter your current age and the age you plan to retire — for example 30 now and 65 later — which sets the accumulation window the calculator steps through, here 35 years or 420 months.

  2. 02

    Type in what you have already put aside for retirement, such as 50,000, which becomes the opening balance that starts compounding from month one.

  3. 03

    Set your regular monthly contribution, for instance 500, and an optional yearly step-up percentage like 2% so the amount you pay in climbs as your earnings grow.

  4. 04

    Give the expected annual return, 6% in the default, and under advanced options add any expense ratio or fee, a tax rate on yearly gains, an inflation rate, and the contribution timing.

  5. 05

    Choose how the target is defined — an income basis, where you enter a desired yearly income in today's money such as 40,000 and how many years it must last, say 25, or a fixed basis where you type a nest-egg goal outright.

  6. 06

    Read the projected nest egg, the readiness score out of 100, the savings gap or surplus against the target, and the monthly contribution you would need to close it.

Formula

The calculator advances your balance one month at a time. It first converts the expected yearly return into a monthly-equivalent rate — one plus the annual return raised to the power of one-twelfth, minus one — so twelve of those monthly steps compound back to the full year. Each month it credits interest on the running balance at that rate, then subtracts a slice of any annual fee or expense ratio, then adds your monthly contribution — interest, fee, contribution, in that order. Once a year it deducts the tax owed on that year's investment gains and lifts the contribution by your step-up percentage, so both grow over time. The balance after the final month is the nominal nest egg; dividing it by inflation compounded over the whole span gives its worth in today's money. For an income target the tool computes the lump sum a graduated annuity-due requires: the present value, at the net-of-fee return, of a yearly income that starts at your desired figure grown to the retirement date by inflation and rises with inflation each year thereafter, drawn across the chosen number of years until the fund empties to exactly zero.

Example

Start from the calculator's defaults. You are 30, aiming to retire at 65 — 35 years, or 420 months, of saving ahead. You already hold 50,000, add 500 a month and let that contribution rise 2% a year, in an account you expect to earn 6% annually. Stepping the balance forward month by month — interest credited, then the contribution added — it reaches about 1,260,443 by age 65. Of that, the money you put in is the 50,000 you started with plus about 299,967 of contributions; the remaining 910,476 or so is investment growth. Now the readiness check: you want 40,000 a year in today's money for a 25-year retirement. Inflation of 2.5% lifts that first year's withdrawal to about 94,928 by the time you retire, and funding the rising income for 25 years takes a target nest egg of about 1,633,079 (around 688,132 in today's money). Your projected 1,260,443 covers about 77% of that target — a shortfall of roughly 372,636 — so the readiness score reads 77 out of 100, in the needs-attention band. Saving about 713 a month, roughly 213 more than you save now, would close the gap. Drawn anyway, the 40,000 income would last about 17 of the 25 years and run the pot dry near age 83; as it stands the balance could instead sustain about 30,873 a year for the full stretch. Switch the inflation assumption off and the nest egg is unchanged at 1,260,443 in nominal terms — only its today's-money value, about 531,114, and the target move with it. Treat every figure as an estimate resting on the 6% return, 2.5% inflation and contributions all holding steady for the whole 35 years.

Definitions

Nest egg
The projected balance at your retirement age after the whole accumulation phase — starting savings plus every contribution plus compounded growth, less any fees and tax. In the default scenario it reaches about 1,260,443.
Accumulation phase
The stretch from your current age to your retirement age when the balance is built up month by month through contributions and compounding growth. In the example it spans 35 years, or 420 months.
Decumulation (drawdown)
The retirement stage when contributions stop and you withdraw income instead, drawing the inflation-growing yearly amount from the nest egg until it either lasts the full term or empties early.
Expected annual return
The yearly growth rate you assume your investments earn before fees, entered as a percentage. The tool converts it to a monthly-equivalent rate so returns compound each month rather than only once a year.
Contribution escalation
An optional yearly percentage that raises your monthly contribution at the start of each year, mirroring pay rises. At 2% a 500 payment grows steadily, lifting total contributions to about 299,967.
Expense ratio / fee drag
An annual charge, given as a percentage of the balance, for running the investment. It is deducted month by month and quietly lowers growth; the default scenario sets it to zero.
Nominal value
A figure stated in future money, ignoring how much prices will have risen by then. The projected 1,260,443 nest egg is nominal — inflation never shrinks this number, it only reduces what the sum can buy.
Real (inflation-adjusted) value
The nest egg restated in today's money by discounting for inflation over the whole span, revealing its true spending power. The default 1,260,443 nominal balance is worth about 531,114 today.
Target nest egg
The sum you are aiming for. On an income basis it is the lump needed to fund your desired inflation-linked income for the chosen years; on a fixed basis it is a figure you type in.
Funding ratio
Your projected nest egg expressed as a percentage of the target. Above 100 signals a surplus and below it a shortfall; the default lands near 77%, about 372,636 short.
Readiness score
The funding ratio capped at 100 and read as a score out of 100, sorted into bands. The default 77 falls in the 'needs attention' band, flagging a meaningful gap to close.
Depletion age
The age at which the nest egg would run dry if you drew the target income anyway. Withdrawing 94,928 in the first year empties the default fund after about 17 years, near age 83.

Good to know

How a retirement nest egg is built: contributions plus compound growth over decades

A retirement projection does not leap from today to age 65 in a single stride. Instead the calculator walks the balance forward one month at a time — 420 months in the default case, spanning the 35 years between a current age of 30 and a retirement age of 65. Each month follows the same short routine: the expected return is credited on whatever balance already exists, and your monthly contribution then goes in on top of it. Starting with 50,000 saved and paying in 500 a month (rising slightly each year), that patient monthly loop compounds into a projected nest egg of about 1,260,443 by 65. What makes that figure worth understanding is how it splits. The money you put in comes to two parts: the 50,000 you began with and about 299,967 of contributions paid across the 35 years. Everything above that — roughly 910,476 — is investment growth, return earning further return month after month. For every unit you contributed, in other words, compounding did far more of the heavy lifting than the paying-in did. That imbalance is the whole argument for starting early. Time, not the size of any single payment, is the biggest lever you have. Money added in your thirties has three decades to multiply; money added in your late fifties barely has time to double. Delaying even a few years shaves away the richest compounding years at the far end, where the balance is largest and growth is fastest. The month-by-month engine makes this visible: the curve is nearly flat in the early years and steepens sharply toward retirement. Treat the result as an estimate built on steady assumptions rather than a guarantee — but the lesson it teaches about time holds up whatever the exact numbers turn out to be.

Turning an expected return into monthly growth

The calculator asks for a single annual return figure — 6% in the default scenario — but it grows the balance month by month, so it needs a monthly-equivalent rate. It does not simply divide 6% by twelve. Instead it applies the effective conversion i_m = (1 + R)^(1/12) − 1, which for 6% works out to roughly 0.487% a month. Compounded across twelve months, that monthly rate reproduces the 6% annual figure exactly, avoiding the small overstatement that dividing by twelve would sneak in. Over a 35-year horizon, no single input matters more than this return assumption. Because growth builds on prior growth, a difference in the rate does not merely add up — it multiplies, and the gap widens every year the balance stays invested. The bulk of the default projection's 1,260,443 comes from compounding, so the return assumption effectively sets the scale of the entire result. That leverage cuts both ways, which is why sensitivity testing is worthwhile. Nudging the expected return up by two points lifts the projected nest egg substantially; trimming it by two points pulls the projection down just as sharply — the same contributions, the same 420 months, a very different ending balance. Running the +2% and −2% versions side by side reveals how wide the plausible range really is. The crucial caveat is that the return is an assumption, not a promise. Real markets do not hand you a smooth 6% every year; they lurch up and down, and the sequence in which strong and weak years land matters in ways a constant-rate model cannot capture. The calculator deliberately holds the rate steady to keep the arithmetic clear, so read its output as one careful estimate rather than a forecast. Testing a range of returns is a more honest way to interpret it than trusting any single number.

Stepping up contributions every year

Few people contribute the same amount at 55 that they did at 30, so the calculator lets the monthly contribution grow. In the default scenario the 500 monthly payment steps up by 2% at the start of each year — 500 becomes 510, then about 520, and so on — loosely mirroring how earnings tend to climb over a working life. The intention is that a raise absorbs the increase, so the extra saving is barely felt in the monthly budget. The mechanism looks minor year to year but accumulates. A flat 500 a month for 420 months would total 210,000 in contributions. With the 2% annual step-up, total contributions instead reach about 299,967 — roughly 89,967 more paid in over the 35 years, purely from letting the amount drift upward. And because the earliest of those escalated payments still enjoy decades of compounding, the effect on the final nest egg is larger than the extra 89,967 alone would suggest. This is why escalation is such a painless way to close a savings gap. Fixing a shortfall by jumping your contribution overnight is hard; nudging it up a little each year, in step with income, is far easier to sustain. A flat contribution quietly loses ground to inflation and lifestyle creep, whereas a rising one keeps pace and steadily strengthens the projection without ever demanding an uncomfortable cut elsewhere. The step-up is only as reliable as the assumption behind it, of course. The model applies the 2% increase mechanically every year whether or not your pay actually rises, and it ignores the contribution limits that real retirement accounts impose. Treat it as a way to explore how a saving habit that grows over time behaves, not as a commitment. Even a modest escalation, though, is one of the more effective levers this calculator puts within reach.

Inflation and the real value of your nest egg

Inflation is the input people most often misread, because it does two different things at once. First, it never touches the nominal nest egg. The projected 1,260,443 is a future count of currency units, and no assumed inflation rate changes it — the balance is simply whatever the contributions and return produce. What inflation changes is the purchasing power of that sum. Deflating 1,260,443 back to today's prices at 2.5% a year leaves about 531,114 in today's money. The nest egg has not shrunk; the yardstick has stretched, so the same pile buys less. Second, inflation quietly raises the target. A desired income of 40,000 a year is stated in today's money, but it will actually be spent decades from now. Grown at 2.5% across the 35 years to retirement, that first-year withdrawal swells to about 94,928 in the currency of the day — the same standard of living, priced at future levels. Because the income goal is larger in nominal terms, the lump sum needed to fund it is larger too: the target nest egg works out to about 1,633,079, or roughly 688,132 in today's money. Put those two movements together and inflation squeezes from both sides. It erodes what the projected balance is worth while inflating what the goal costs, which is why the readiness check compares a nominal projection against a nominal target rather than mixing the two. The today's-money figures — 531,114 built against 688,132 needed — are there to make the comparison intuitive in units you can actually feel. None of this assumes runaway prices; 2.5% is a mild, steady rate, and the real figure will wander. But the direction is dependable: over multi-decade horizons, ignoring inflation flatters a projection badly. Reading the nest egg in real terms, not just nominal, is the honest way to judge whether it is genuinely enough.

Fees and taxes: the quiet drag on a retirement balance

Two small percentages can bend a long projection more than their size suggests: the fees charged on your balance and the tax taken from your gains. The default scenario deliberately sets both to zero, so the 1,260,443 result shows compounding with no drag at all — a clean baseline you can then stress with real costs. Fees bite because they are charged on the whole balance, not just on new money. An expense ratio or platform fee skims a fraction of the entire pot every year, and it does so precisely on the compounding that was meant to be working for you. The calculator deducts an optional annual fee before growth accrues, so the loss is not merely the fee itself but all the future growth that fee would otherwise have earned. On a balance whose investment growth reaches about 910,476, even a fraction of a percent a year, repeated across 420 months, quietly redirects a meaningful slice of that growth away from you. Tax on gains works along the same lines. The model can deduct an annual tax on each year's investment growth, slowing compounding just as a fee does. This is where account type matters: inside a tax-deferred wrapper such as a 401(k) or IRA, yearly gains are not taxed as they accrue, which is why the default leaves the tax input at zero. A taxable account, by contrast, hands over a cut each year, and that repeated skim widens into a surprisingly large gap across the decades. The takeaway is that small, recurring costs are not small over 35 years — they are magnified by exactly the same compounding that builds the nest egg. This is general education, not tax advice, and the model omits many real-world details, but the principle is sturdy: shaving a percentage point of drag can be worth as much as a meaningful bump in contributions.

Your retirement readiness score, and what it measures

Your readiness score starts from a single division: the nest egg the tool projects for you divided by the target it has worked out. In the default scenario that is 1,260,443 built up by age 65, measured against a target of 1,633,079, which lands at roughly 77 percent. That percentage is the funding ratio, and the score is simply the funding ratio capped at 100 — reaching your goal early does not push you past a perfect hundred, because a score of 130 would confuse more than it clarifies. Where the ratio falls decides which of four bands you sit in. Broadly, a fully funded plan reads as 'on track', a plan within touching distance shows 'nearly there', a meaningful shortfall like this one is flagged 'needs attention', and a plan far below its goal is marked 'at risk'. The default 77 percent lands in 'needs attention': not a crisis, but a clear signal that today's path leaves a gap. That gap is spelled out in money as well as in a band. Here the savings gap is about 372,636 — the difference between the 1,633,079 you are aiming for and the 1,260,443 the projection reaches. Had the projection exceeded the target, the same figure would appear instead as a surplus, the cushion above what you strictly need. The score is deliberately blunt, because its job is to compress many moving parts into one honest headline. It rises when you save more, start earlier, or trim the goal, and it falls when returns look thin or inflation swells the target. Treat it as a temperature check rather than a verdict: it is an estimate built on steady assumptions, and a real retirement will wobble around it. Even so, a number and a band together tell you quickly whether the current plan is roughly enough or clearly not.

Two ways to set your target: a desired income or a fixed number

The target nest egg — the figure your readiness score measures you against — can be set two ways, and the choice changes what the goal means. The first is the income basis, which is the default. You name an income you would like in retirement, stated in today's money, along with how many years it must last. The tool then computes the lump sum that funds that income stream and depletes to exactly zero at the end, letting the net-of-fee return keep growing the pot while you draw it down. Because the income rises each year to keep pace with inflation, the maths is a graduated annuity-due present value rather than a flat one: every year's withdrawal is a little larger than the last. Just as importantly, the goal is grown for inflation up to your retirement date, since 40,000 of spending today will cost far more decades from now. That is why the default target reaches 1,633,079 to support what feels like a 40,000 lifestyle. The second way is a fixed basis: you type a nest-egg figure you want to hit, and the tool measures your projection against that number with no income modelling behind it — handy if you already have a round target in mind. In the income approach, the number of retirement years is the quiet lever; asking the pot to last 25 years rather than 20 lifts the target sharply. Anyone who has met the popular four-percent rule of thumb will recognise the intuition, which says you hold roughly twenty-five times the income you want. This calculator does the same job more precisely, accounting for a specific horizon, ongoing returns during drawdown, and inflation rather than leaning on one flat percentage. Whichever basis you pick, the target is an estimate that shifts as your assumptions do, not a fixed promise.

Will the money last? Drawdown, depletion and legacy

Building the pot is only half the story; the calculator also runs the spending phase, year by year, to see whether the money survives it. This is decumulation. Starting at retirement, it draws the income you asked for, and because that income keeps rising with inflation, the withdrawals grow every year. In the default scenario, the 40,000 you set in today's money has inflated across 35 years into a first-year withdrawal of about 94,928 — the same lifestyle, but at future prices. Each year the remaining balance earns the net return, then the year's withdrawal comes out, and the tool tracks the balance across your chosen 25-year horizon. Two outcomes are possible. If the pot outlives the plan, whatever is left at the end is a legacy: money you could pass on or spend more freely. If the withdrawals outrun the returns, the balance hits zero early and the tool reports a depletion age. Here the projected 1,260,443 is not quite enough to sustain that inflating income, so it lasts roughly 17 of the 25 years and runs dry around age 83, leaving about eight years unfunded. To make the shortfall concrete, the calculator also reports the income the projection could actually support for the full 25 years without running out: about 30,873 a year in today's money, comfortably below the 40,000 target. That figure is a useful reality check, because it reframes the gap as a lifestyle question rather than an abstract number. All of this rests on steady returns and steady inflation, so a real drawdown would zig-zag around these dates. Even so, seeing an approximate depletion age turns a vague worry — will I outlive my savings? — into something specific you can plan against while there is still time to adjust the plan.

Common retirement-savings mistakes

A handful of recurring habits quietly undo otherwise sensible plans, and this calculator makes most of them visible. The first is assuming a generous return. Nudging an expected 6 percent up to 8 flatters the projection dramatically over 35 years, yet those extra points are exactly the ones markets are least likely to hand you reliably. The second is forgetting that inflation attacks the goal, not just the balance. Aiming for a round million feels safe, but 40,000 of spending today becomes about 94,928 a year by the time you retire here, which is why the honest target sits above 1.6 million. Starting late is the mistake compounding punishes hardest: the same 500 a month begun at 40 rather than 30 forfeits a decade of growth that later effort rarely replaces. Closely related is leaving contributions flat. The tool lets them step up — 2 percent a year in the default — and skipping that escalation lets a fixed payment slowly shrink in real terms as prices and salaries climb around it. Fees are the silent leak; a small annual expense ratio looks trivial on a statement but shaves a surprising slice off a multi-decade balance, so leaving the fee field at zero can overstate the result. Then comes the nominal-versus-real trap. A projected 1,260,443 is a genuine future number, yet its buying power is only about 531,114 in today's money, and blurring the two makes any plan feel richer than it is. Finally, do not read the readiness score as a guarantee. A 77 out of 100 is a snapshot under steady assumptions; it is an estimate, not a contract, and it says nothing about a poor decade arriving just as you stop working. None of this is advice — it is simply where projections most often flatter the person running them, and where a careful second look tends to pay off.

Practical ways to improve your readiness, and the limits of this estimate

If the score comes back short, the levers are refreshingly ordinary — the hard part is applying them consistently. Saving more is the most direct: in the default scenario, lifting the monthly contribution from 500 to about 713 closes the entire 372,636 gap, roughly 213 extra a month to move from 'needs attention' toward fully funded. Saving earlier is quieter but stronger, because every year you bring a contribution forward is another year it compounds. Switching on contribution escalation, so payments rise a little each year with your income, keeps the plan growing without a single painful jump. Delaying retirement even two or three years does double duty: the pot gains more time to grow while having fewer years to fund, which pulls the target down as it lifts the projection. Trimming costs helps too, since a lower fee leaves more of each year's return in your account. And it is always worth revisiting the assumptions — a soberer return or a longer life expectancy shifts the picture more than most single contributions do. What the estimate cannot do matters as much as what it can. The engine assumes steady returns, steady inflation and uninterrupted contributions, so it deliberately smooths over the market swings, sequencing risk and career breaks that a real life delivers. It does not model Social Security, workplace or state pensions, an employer match, or the annual limits that cap how much you can shelter in a retirement account, so a fuller plan may look either healthier or more constrained than this one suggests. The figures are projections built to be directional, not predictions of a specific balance on a specific day, and nothing here is financial, tax or retirement advice. Use the score to compare scenarios and see which lever moves it most, then take a concrete plan to a qualified professional before you commit to it.

Frequently asked questions

Is the projected nest egg a guarantee?

No. It is an estimate that assumes a steady return, unchanging inflation, and contributions that arrive exactly as planned. Real markets rise and fall, so your actual balance will differ, sometimes a lot. The default plan projects about 1,260,443 at age 65, but that rests on earning a flat 6% every year for 35 years straight. Read it as a planning sketch that shows how your inputs interact, not a promise, and note it is not financial, investment, or tax advice.

How is the nest egg actually calculated?

From your current age to your retirement age the balance moves forward month by month. Within each month, three things happen in turn: interest is credited using a monthly-equivalent rate, i_m = (1+R)^(1/12) - 1, taken from your annual return; any annual fee is charged; and your monthly contribution is added. That contribution can rise each year. Across 420 months the default 50,000 start plus 500-a-month saving grows to roughly 1,260,443 - about 299,967 of that your own contributions and 910,476 investment growth.

What is the difference between an income target and a fixed target?

You choose how the target nest egg is defined. On the income basis, you name the yearly income you want in today's money; the tool grows it for inflation to your retirement date, then computes the lump sum needed to pay that rising income for your chosen number of retirement years while the balance earns the net return and empties to zero. On the fixed basis, you simply type a nest-egg figure. The default income basis needs about 1,633,079, roughly 688,132 in today's money.

What does the readiness score mean?

The funding ratio divides your projected nest egg by the target nest egg. The readiness score is that same ratio put on a 0-to-100 scale and capped at 100, so meeting or beating the target reads as a full 100. In the default plan the projection covers about 77% of the target, giving a score of 77 and the "needs attention" band. Anything under 100 flags a shortfall - here about 372,636 - while 100 means the projection reaches or clears the goal.

How is the required monthly saving worked out?

Alongside the projection, the tool solves backward for the monthly contribution that would land your balance exactly on the target by retirement age, holding your other inputs fixed. It searches for the figure that closes the gap. In the default plan the answer lands near 713 a month, roughly 213 more than the 500 being saved now. If your current saving already reaches the target, no increase is needed; if even very large contributions can't get there in the years left, the tool says so.

Why doesn't inflation change the nest egg but still raise the target?

Inflation never touches the nominal nest egg. The future statement balance is the same whether you assume 0% or 5% inflation, because your return and contributions build it regardless. What inflation does is two-sided: it shrinks the real, today's-money worth of that balance, so 1,260,443 is worth about 531,114 now, and it lifts the income target, since 40,000 of spending decades from now costs far more in future money. Higher inflation therefore widens the gap without moving the headline figure.

How are fees and taxes treated, and what about a 401(k) or IRA?

Two optional deductions apply while the nest egg builds. An annual fee or expense ratio is charged on the balance each year, trimming what compounds. An annual tax is taken on that year's investment gains, so only after-tax growth carries forward. Both default to zero. For tax-deferred accounts such as a 401(k) or traditional IRA, leaving the tax at zero is usually right, since gains aren't taxed until you withdraw. Set a rate only for an account taxed yearly. These are rough flat-rate estimates, not tax advice.

What do "years in retirement" and the drawdown do?

Years in retirement is how long your savings must last after you stop working - 25 in the default plan - and it does two jobs. First, it sizes the income-basis target: more years means a larger lump sum to fund. Second, it drives the drawdown, where the tool pulls your inflation-growing income out of the projected nest egg year by year and checks whether the money survives the full stretch or runs dry sooner, and what steady income the balance could genuinely support.

What happens if the money runs out early?

When the income you want outpaces what the nest egg can carry, the drawdown empties it before the retirement span ends. The tool reports the age the money runs dry and how many years short that leaves you. In the default plan the first-year withdrawal is about 94,928 - that's 40,000 grown by inflation over 35 years - and drawing it anyway drains the pot in roughly 17 of the 25 years, empty around age 83. The same balance could instead sustain about 30,873 a year in today's money.

What is contribution escalation?

Contribution escalation raises your monthly saving by a fixed percentage once a year, mirroring how people tend to save more as their pay grows. The default steps the 500 up by 2% each year, so it becomes 510 in year two, about 520 in year three, and keeps climbing from there. Because later contributions are bigger and still have years to compound, escalation lifts the final nest egg noticeably versus a flat amount. Set it to zero to keep every contribution identical for the whole horizon.

Does it matter whether contributions land at the start or end of the month?

Yes, a little. The timing setting fixes when each contribution arrives relative to that month's interest. A start-of-month contribution is present when interest is credited, so it earns that same month; an end-of-month one arrives after interest is figured and waits a month to begin growing. Over 420 months the start option leaves a slightly larger nest egg, because every contribution picks up one extra month of compounding. The effect is small next to your return and saving rate, yet real, and it grows with the horizon.

What expected return should I enter?

Use a realistic long-run figure for how your money is genuinely invested, not a hoped-for peak year. The 6% default is meant as a middle-of-the-road placeholder; the right number for you depends on your asset mix and risk tolerance, and a cautious, bond-heavy plan warrants a lower one. Because the tool applies a single steady rate for decades, it is wise to re-run the plan with a gentler return to see a more conservative nest egg before leaning on any one projection.

How is this different from a full retirement or Monte Carlo tool?

This calculator follows one steady path: a fixed return, fixed inflation, and a single projected nest egg. A fuller retirement tool might replay hundreds of random market scenarios - a Monte Carlo simulation - to report a probability of success, model the risk of poor early returns, or fold in Social Security, pensions, and employer matches. None of that lives here. The trade-off is clarity: you see exactly how each input moves the result, at the cost of not capturing how much market luck and timing can sway a real outcome.

Does this replace advice from a professional?

No. It is an educational planning aid for testing scenarios and getting a feel for scale, offered as general guidance rather than tax, investment, or retirement advice. It leaves out market volatility, Social Security, pensions, employer contributions, account contribution limits, and real tax rules, and it assumes your inputs hold steady for decades. Before making decisions that carry real consequences, confirm the specifics with a qualified financial or tax professional who can weigh your whole situation, including the moving parts this model deliberately keeps simple.