Skip to content
FinToolSuite
Updated 2026-09-09 · Planning · Educational use only ·
Privacy

Generational Wealth Calculator

A balance compounded across several generations of saving.

Compound a family balance across several generations of saving and returns, and see how much of the result is contribution and how much is growth.

What this tool does

This calculator compounds a balance across several generations, with contributions continuing throughout. Enter the starting amount, the annual contribution, an annual return, the years in a generation and how many generations to run. Each year the balance grows by the return and the contribution is added, and the ending balance of one generation becomes the opening balance of the next. Alongside the final figure the result panel shows total years, total contributed and the growth that compounding produced. Every figure is nominal, which over a horizon this long is the model’s largest simplification: no inflation adjustment is applied at any point. It also assumes one balance passes intact between generations without being divided between heirs, that no transfer is taxed, that contributions never pause, and that a single return holds for the whole period. Results illustrate how compounding behaves over very long horizons rather than project what any family will hold.

Quick answer: with the default values, the result is $106,982,152.26 (Balance After 3 Generations). Adjust the values below for your own figures.


Enter Values

People also use

Formula Used
Balance after year k, carried across every generation
Starting amount at the beginning of the first generation
Contribution added at the end of each year
Annual return, as a decimal, held constant throughout
Years in one generation
Number of generations the cycle runs for

Disclaimer

Results are estimates for educational purposes only. They do not constitute financial advice. Consult a qualified professional before making financial decisions.

On the defaults, 100,000 with 10,000 added every year at a 7% return, across three generations of thirty years, reaches 106,982,152.26 after ninety years. A million of that was put in: the opening 100,000 plus ninety contributions of 10,000. The other 105,982,152 is compounding.

Where the number comes from

The two halves split more evenly than the headline suggests. The opening 100,000 compounds for the full ninety years and reaches 44,110,298, which is 41.2% of the total. The ninety contributions, each compounding only for the years remaining after it arrives, reach 62,871,854, or 58.8%. The steady saving does more of the work than the sum that started it, despite the starting sum having the longest run of any amount in the calculation.

Time dominates, and by how much

Dropping a single generation, from ninety years to sixty, takes the balance from 106,982,152 to 13,929,847. That is a fall of 87% from removing a third of the time. Halving the annual contribution costs 29%, taking it to 75,546,225; doubling it adds 59%, reaching 169,854,007. One percentage point off the return, 6% rather than 7%, roughly halves the answer to 50,357,203. So the horizon is the strongest lever by a wide margin, the return is second, and the contribution is third.

Ninety years of inflation is the missing number

Every figure here is nominal, which matters more over ninety years than over any horizon a person plans across alone. At 3% inflation across the same period, the 106,982,152 buys what 7,481,025 buys today. That is the number a plan measured in generations actually turns on, and the calculator does not produce it: it applies one nominal return and carries no inflation path. Consumer price inflation by country is published in the World Bank's open data.

Wealth does not transmit as cleanly as the arithmetic

The model assumes one balance passes intact from each generation to the next and is contributed to without interruption throughout. Measured reality is looser than that. Charles and Hurst estimated the age-adjusted elasticity of child wealth with respect to parental wealth at 0.37 before any bequest, with lifetime income and the ownership of particular assets together explaining nearly two-thirds of it. That describes how much similarity there is between generations rather than how much of one pot survives, but it points the same way: what passes down is far less than the whole.

What sits outside

Estate and inheritance taxes at each transition, which apply in many jurisdictions and at rates the model has no field for. The division of an estate between several heirs, which the calculation never does, since it keeps one balance compounding. Fees. The order in which returns arrive across ninety years. And the assumption that one family holds a single investment policy for the better part of a century without interruption.

Example Scenario

Starting at $100,000 and adding $10,000 a year at 7%, the balance reaches $106,982,152.26 after 3 generations.

Inputs

Starting Amount:$100,000
Annual Contribution:$10,000
Annual Return:7%
Years Per Generation:30 yrs
Generations:3 count
Expected Result$106,982,152.26
Expected Result breakdown
Total Years90
Total Contributed$1,000,000.00
Compound Growth$105,982,152.26
Starting Amount$100,000.00

This example uses sample figures for illustration. Adjust the inputs above to match a specific situation and see how the result changes.

Sources & Methodology

Methodology

The balance is compounded year by year: the current balance grows by the annual return, then the annual contribution is added, and that repeats for the number of years in a generation. The ending balance carries forward as the opening balance of the next generation and the cycle repeats for the number of generations set. Total years is years per generation multiplied by generations; total contributed is the starting amount plus the annual contribution across every year; compound growth is the ending balance less total contributed. The model holds the return and the contribution constant for the whole period and applies contributions once a year at year end. It carries no inflation adjustment, so the result is nominal throughout. It does not divide the balance between heirs at any transition, apply tax to a transfer, deduct fees, or vary the return by year, and it takes no account of the order in which returns arrive.

Frequently Asked Questions

How realistic is this wealth building?
It is a projection of one arithmetic path, not a description of what families end up with. Three things sit between the two. The figure is nominal, and at 3% inflation over ninety years the 106,982,152 has the purchasing power of 7,481,025 today. Estates divide between heirs, while the model keeps a single balance compounding. And many jurisdictions tax a transfer at each generational handover, which the calculation has no field for. None of those is a small adjustment, and together they explain why a projection over three generations describes a ceiling rather than an expectation.
What's the 'three generation rule'?
The phrase refers to a claim that most family wealth is gone by the second generation and almost all of it by the third. It circulates widely without a traceable source, so it is repeated here as a saying rather than a finding. What has been measured is the similarity between generations: Charles and Hurst estimated the age-adjusted elasticity of child wealth with respect to parental wealth at 0.37 before bequests, with lifetime income and asset ownership explaining nearly two-thirds of that. An elasticity well below one means wealth regresses toward the average across generations, which is the substance behind the saying even if the specific percentages are not.
What return rate is realistic over 90 years?
The field takes whichever figure is being modelled, and the distinction that matters over ninety years is whether it is nominal or real. This calculator applies the rate as entered and adds no inflation adjustment, so a nominal rate produces a nominal balance and a real rate produces one already expressed in today's purchasing power. Mixing the two is the usual error: a nominal return set against a target stated in today's money overstates the result by the whole of ninety years of inflation. Long-run returns also differ by market, asset mix and period, which is why the field asks rather than assuming.
How do I prevent wealth dissipation?
The arithmetic has nothing to say about it, and that is the honest answer. What the model does show is which assumptions it is resting on: one balance that is never divided, contributions that never stop, a single return held for ninety years, and no tax at any transfer. Each of those is a place where a real family's outcome departs from the projection, and the size of the departure is larger than any of the input choices. Estate structures, tax treatment and how transfers are arranged differ by jurisdiction and are settled with professionals in the relevant country rather than by a calculator.

Related Calculators

More Planning Calculators

Explore Other Financial Tools

Spotted something off?

Calculations or display — let us know.