Do My NumbersRetirement income

How long will my money last?

Until about age9126 years from now

49% chance at least one of you is still alive then.

Savings and survival by ageExample numbers

Two panels sharing an age axis: savings balance above, chance someone is alive below. The money runs out at about age 91. Use the arrow keys to read values by age.

Tap the chart to read any agePoint at the chart to read any age

Source: US SSA 2023 period life table; Do My Numbers calculations. Figures in nominal USD.
Your life expectancy
Age 8318.1 more years
Spouse life expectancy
Age 8522.3 more years
First-year withdrawal rate
5.3%$40,000 of $750,000
Household survival falls to 50%
Age 91
Falls to 25%
Age 96
Falls to 10%
Age 99

In about 5 in 10 households like yours, someone is still alive when the money runs out. Lower spending or a later claim on Social Security moves this.

Year by year
AgeStartWithdrawIncomeGrowthEndAlive
65 / 63$750,000$40,000$28,000$39,050$749,050100%
66 / 64$749,050$41,000$28,700$38,943$746,993100%
67 / 65$746,993$42,025$29,417$38,773$743,741100%
68 / 66$743,741$43,076$30,153$38,537$739,202100%
69 / 67$739,202$44,153$30,907$38,228$733,277100%
70 / 68$733,277$45,256$31,679$37,841$725,862100%
71 / 69$725,862$46,388$32,471$37,371$716,84599%
72 / 70$716,845$47,547$33,283$36,811$706,10999%
73 / 71$706,109$48,736$34,115$36,156$693,52999%
74 / 72$693,529$49,955$34,968$35,397$678,97198%
75 / 73$678,971$51,203$35,842$34,527$662,29598%
76 / 74$662,295$52,483$36,738$33,540$643,35197%
77 / 75$643,351$53,796$37,657$32,426$621,98196%
78 / 76$621,981$55,140$38,598$31,176$598,01695%
79 / 77$598,016$56,519$39,563$29,782$571,28094%
80 / 78$571,280$57,932$40,552$28,234$541,58292%
81 / 79$541,582$59,380$41,566$26,521$508,72390%
82 / 80$508,723$60,865$42,605$24,632$472,49088%
83 / 81$472,490$62,386$43,670$22,556$432,66086%
84 / 82$432,660$63,946$44,762$20,279$388,99383%
85 / 83$388,993$65,545$45,881$17,790$341,23880%
86 / 84$341,238$67,183$47,028$15,073$289,12876%
87 / 85$289,128$68,863$48,204$12,115$232,37972%
88 / 86$232,379$70,584$49,409$8,899$170,69467%
89 / 87$170,694$72,349$50,644$5,409$103,75462%
90 / 88$103,754$74,158$51,910$1,628$31,22457%
91 / 89$31,224$31,224$53,208$0$051%
92 / 90$0$0$54,538$0$045%
93 / 91$0$0$55,902$0$039%
94 / 92$0$0$57,299$0$033%

Ages shown as you / spouse. Highlighted row: the year the money runs out. Alive: chance someone in the household is alive at the start of the year.

Show the working for your numbers
  1. Your complete life expectancy

    e˚x=∑k≥0kpx(1−12 qx+k)\mathring{e}_{x} = \sum_{k \ge 0} {}_{k}p_{x} \left(1 - \tfrac{1}{2}\,q_{x+k}\right)

    Complete life expectancy e̊ₓThe average number of years still to live for someone aged x, counting part years. The ring marks the complete version. equals 18.12

  2. Your spouse's complete life expectancy

    e˚y=∑k≥0kpy(1−12 qy+k)\mathring{e}_{y} = \sum_{k \ge 0} {}_{k}p_{y} \left(1 - \tfrac{1}{2}\,q_{y+k}\right)
    • Age yThe second person's age today (your spouse or partner), in whole years. Age 63

    Complete life expectancy (spouse)The average remaining lifetime of the second person, aged y. equals 22.27

  3. First-year withdrawal

    W1=max⁡(0,  S−B)W_{1} = \max\left(0,\; S - B\right)
    • Spending SWhat you spend in a year, in today’s dollars.How it works: Glossary Spending $68,000
    • Income BSocial Security, pensions and other regular income in a year, in today’s dollars.How it works: Glossary Social Security / pension $28,000

    First-year withdrawal W₁The amount taken from savings in the first year.How it works: Glossary equals $40,000

    How it works: Glossary
  4. First-year withdrawal rate

    w=W1/F0w = W_{1} / F_{0}
    • First-year withdrawal W₁The amount taken from savings in the first year.How it works: Glossary First-year withdrawal $40,000
    • Savings today F₀The balance of your savings now.How it works: Glossary Savings today $750,000

    Withdrawal rate wThe first-year withdrawal as a share of savings.How it works: Glossary equals 5.33%

    How it works: Glossary
  5. Growth in year one

    G1=(F0−W1)rG_{1} = \left(F_{0} - W_{1}\right) r
    • Savings today F₀The balance of your savings now.How it works: Glossary Start balance $750,000
    • First-year withdrawal W₁The amount taken from savings in the first year.How it works: Glossary Withdrawn $40,000
    • Return rThe yearly investment return, before inflation (nominal).How it works: Present value Return 5.50%

    Growth G₁Investment growth in the first year, on the balance left after the withdrawal.How it works: Glossary equals $39,050

    How it works: Present value
  6. Balance at the end of year one

    F1=F0−W1+G1F_{1} = F_{0} - W_{1} + G_{1}
    • Savings today F₀The balance of your savings now.How it works: Glossary Start balance $750,000
    • First-year withdrawal W₁The amount taken from savings in the first year.How it works: Glossary Withdrawn $40,000
    • Growth G₁Investment growth in the first year, on the balance left after the withdrawal.How it works: Glossary Growth $39,050

    Balance after one year F₁The balance at the end of the first year, after the withdrawal and growth.How it works: Glossary equals $749,050

    How it works: Present value
  7. Withdrawal needed in the year from age 91

    Wt=max⁡(0,  (S−B)(1+π)t)W_{t} = \max\left(0,\; (S - B)(1 + \pi)^{t}\right)
    • Spending gapSpending minus income: the amount savings must cover each year, in today’s dollars.How it works: Glossary Spending gap today $40,000
    • Inflation πThe yearly rise in prices. Spending and income are assumed to rise at this rate.How it works: Present value Inflation 2.50%
    • Time tA length of time from now, in years. It can include a fraction of a year.How it works: Survival probability Years from now 26

    Withdrawal neededThe spending gap t years from now, grown with inflation.How it works: Glossary equals $76,012

    How it works: Glossary
  8. Years the savings last

    T=k+Fk/WkT = k + F_{k} / W_{k}
    • Whole years kA whole number of years from now.How it works: Survival probability Whole years covered 26
    • Balance FₖThe balance at the start of year k.How it works: Glossary Balance at the start of that year $31,224
    • Withdrawal needed in year kThe spending gap in year k, grown with inflation.How it works: Glossary Withdrawal needed that year $76,012

    Years the money lasts THow long savings cover the spending gap, including the part of the final year they cover.How it works: Glossary equals 26.41

    How it works: Glossary
  9. You: chance of dying within the year at age 65

    qx=table value at age xq_{x} = \text{table value at age } x

    Death probability qₓThe chance that someone aged exactly x dies before reaching x + 1, read from the life table.How it works: Life tables equals 0.01646

    How it works: Life tables
  10. You: chance of surviving 26 whole years

    kpx=∏j=0k−1(1−qx+j){}_{k}p_{x} = \prod_{j=0}^{k-1} \left(1 - q_{x+j}\right)

    Survival probability ₖpₓThe chance that someone aged x is still alive k whole years from now. It multiplies (1 − q) for each year in turn.How it works: Survival probability equals 0.2026

    How it works: Survival probability
  11. You: chance of being alive after 26.41 years

    tpx=kpx (1−s qx+k),t=k+s{}_{t}p_{x} = {}_{k}p_{x}\,\left(1 - s\,q_{x+k}\right),\quad t = k + s
    • Survival probability ₖpₓThe chance that someone aged x is still alive k whole years from now. It multiplies (1 − q) for each year in turn.How it works: Survival probability Survive whole years 0.2026
    • Fraction of a year sThe part of the next year, between 0 and 1, after the last whole year: t = k + s.How it works: Survival probability Fraction of the next year 0.41
    • Death probability in year kThe one-year death probability at age x + k, the year being part-lived.How it works: Survival probability Death rate in that year 0.1766

    Survival probability ₜpₓThe chance that someone aged x is still alive t years from now.How it works: Survival probability equals 0.1879

    How it works: Survival probability
  12. Spouse: chance of dying within the year at age 63

    qy=table value at age yq_{y} = \text{table value at age } y
    • Age yThe second person's age today (your spouse or partner), in whole years. Age 63

    Death probability q_yThe same one-year death probability for the second person, at age y.How it works: Life tables equals 0.008881

    How it works: Life tables
  13. Spouse: chance of surviving 26 whole years

    kpy=∏j=0k−1(1−qy+j){}_{k}p_{y} = \prod_{j=0}^{k-1} \left(1 - q_{y+j}\right)
    • Whole years kA whole number of years from now.How it works: Survival probability Whole years 26
    • Age yThe second person's age today (your spouse or partner), in whole years. Age 63

    Survival probability ₖp_yThe same k-year survival chance for the second person, aged y.How it works: Survival probability equals 0.3872

    How it works: Survival probability
  14. Spouse: chance of being alive after 26.41 years

    tpy=kpy (1−s qy+k),t=k+s{}_{t}p_{y} = {}_{k}p_{y}\,\left(1 - s\,q_{y+k}\right),\quad t = k + s
    • Survival probability ₖp_yThe same k-year survival chance for the second person, aged y.How it works: Survival probability Survive whole years 0.3872
    • Fraction of a year sThe part of the next year, between 0 and 1, after the last whole year: t = k + s.How it works: Survival probability Fraction of the next year 0.41
    • Death probability in year k (spouse)The spouse's one-year death probability at age y + k.How it works: Survival probability Death rate in that year 0.1152

    Survival probability ₜp_yThe chance that the second person, aged y, is still alive t years from now.How it works: Survival probability equals 0.3689

    How it works: Survival probability
  15. Chance at least one of you is alive when the money runs out

    tpxy‾=1−(1−tpx)(1−tpy){}_{t}p_{\overline{xy}} = 1 - \left(1 - {}_{t}p_{x}\right)\left(1 - {}_{t}p_{y}\right)
    • Survival probability ₜpₓThe chance that someone aged x is still alive t years from now.How it works: Survival probability You 0.1879
    • Survival probability ₜp_yThe chance that the second person, aged y, is still alive t years from now.How it works: Survival probability Spouse 0.3689

    Last-survivor probabilityThe chance that at least one of two people is still alive t years from now. The bar over xy means "last survivor". equals 0.4875

Updated October 30, 2026 · Free, no sign-up, nothing stored

Educational illustration, not financial advice.

Built and maintained by a former actuary with qualifications in finance and economics.

Methodology: formulas, data and limits

How this calculator works

This is one of our retirement income calculators. It projects your savings one year at a time. Each year it takes out the gap between your spending and your Social Security or pension, both rising with inflation, then grows what is left at your expected return. If the balance cannot cover a full year, it counts the part of the year it does cover, so the answer can fall between birthdays.

Survival comes from the US Social Security Administration’s 2023 period life table (Period Life Table, 2023, as used in the 2026 Trustees Report), which gives the chance of dying within a year at each age for men and women (see how life tables work). Between birthdays the calculator assumes deaths are spread evenly through the year. This reproduces the table’s published life expectancy at 65 (18.12 years for men, 20.66 for women). Past age 119 it holds the last published rate constant.

For smokers it multiplies each year’s death rate by 2.0 (you can change this under Advanced). That is an approximation: population tables mix smokers and non-smokers, so it is a rough adjustment, not a smoker table. For a couple it uses joint survival: the household counts as alive while at least one of you is.

Worked example

Take a 65-year-old man and a 63-year-old woman, neither of whom smokes, with $750,000 saved. They spend $68,000 a year and receive $28,000 from Social Security, so the first year’s withdrawal is $40,000. At a 5.5% return the remaining balance earns $39,050, leaving $749,050 at the end of year one.

With 2.5% inflation the gap grows every year, and withdrawals slowly overtake growth. At age 91 the account starts the year with $31,224 against a need of $76,012, so the savings last until he is about 91, which is 26 years.

His life expectancy is 18.1 more years (to about 83) and hers 22.3 (to about 85). Both are earlier than 91, which can make the plan look safe. But the chance that at least one of them is still alive when the money runs out is 49%: about 5 in 10 couples like them. Household survival falls to 50% at about 91 and to 10% at about 99.

The household formula

tpxy‾=1−(1−tpx)(1−tpy){}_{t}p_{\overline{xy}} = 1 - \left(1 - {}_{t}p_{x}\right)\left(1 - {}_{t}p_{y}\right)

The chance at least one of you is alive after tt years, assuming the two lifetimes are independent. tpx{}_{t}p_{x} is the chance you, aged xx, are alive then; tpy{}_{t}p_{y} is the same for your spouse. More on joint and last-survivor probabilities.

With market ups and downs

The answer above assumes the same return every year. Real returns swing, and a run of bad years early in retirement does more damage than the same years later on (sequence of returns risk). Switch on “Show market ups and downs” and the calculator runs your plan through 10,000 simulated market histories. The chart becomes a fan: the darker band holds the middle half of the histories, the lighter band 8 in 10, and the dashed line is the steady-return answer.

By default each year’s return is drawn from a bell curve around your own return, with the volatility of a 60/40 stock and bond mix over 1928–2025 (12.1% a year). Under the settings you can change the volatility, add inflation swings, or switch to the historical model, which replays whole calendar years of US stock returns, bond returns and inflation from 1928–2025. Every run uses a fixed random seed, so the same numbers always give the same answer.

For the example couple: In 40% of simulated market histories, savings last past 91, the age they run out with a steady 5.5% return. Allowing for lifespan too, someone is still alive when the money runs out in about 5 in 10 simulated retirements. The middle history runs out at 88. These shares describe the simulation, not a forecast; a different model or period gives a different share.

What this leaves out

  • Taxes on withdrawals, which can raise the amount you need to take out.
  • Investment fees, unless you net them off your return.
  • Market ups and downs, unless you switch them on. Even then, the simulation uses one model of returns: US history since 1928, or a bell curve that has fewer extreme years than real markets.
  • Long-term care costs, which can be large and uneven.
  • Changes in spending with age, and Social Security rules such as survivor benefits.
  • Improvements in mortality after 2023. A period table uses one year’s death rates for every future age, so people alive today are likely to live a little longer than it shows.

Educational illustration, not financial advice.

Questions

What is a safe withdrawal rate?

A common rule of thumb is to take about 4% of your savings in the first year, then the same amount each year rising with inflation. It comes from studies of past US market returns over 30-year retirements. It is not a guarantee. A longer retirement, higher fees or a poor run of early returns all call for less.

Why use mortality tables instead of life expectancy?

Life expectancy is an average, so about half of people live longer than it. A mortality table gives the chance of being alive at every age, which shows the risk of outliving your money instead of hiding it behind one number.

How does the market ups and downs view work?

It runs your plan through thousands of simulated market histories instead of one steady return, then reports the share of histories in which savings last past each age. The default model keeps your average return and adds yearly swings the size of a 60/40 stock and bond mix in US history. A historical model that replays real US years is under the settings.

Does this include taxes?

No. Enter spending as the amount you need before tax on withdrawals, or add an allowance for tax to your spending. Taxes depend on the account type and your other income, which this illustration leaves out.

Sources