FreeByte

Present value calculator

Discount a future sum back to today's money at a chosen discount rate.

Built and reviewed by Dovanic, Founder and editor, FreeByteLast reviewed: 2026-08-18
$
5.0%
10 yr

Present value

$61,391

Discount applied

$38,609

Value per $1 promised
$0.61
Discount as a share
38.6%

Discounting answers: what is a promised future payment worth to me now?

Present value answers a single question: what is a sum you will receive later worth if you had it in hand today? The calculator above discounts a future amount back at a chosen annual rate, compounded yearly, which is the same logic an actuary uses to price a pension buyout or a court uses to size a lump-sum settlement in place of future payments.

Why the discount rate does most of the work

A promise of 50,000 in ten years is worth about 33,778 today at a 4% discount rate, but only about 25,417 at 7%. Three points of rate erased roughly 8,400 of value on the same promise, which is a bigger swing than most people expect from what looks like a small change in a percentage.

That sensitivity is the whole point of the tool: the discount rate you pick should reflect what you could actually earn elsewhere on money of similar risk, not a rate you like the look of. Pick too low a rate and a future payment looks more attractive than it is; pick too high a rate and you undervalue a genuinely safe promise.

As a benchmark, discounting at a rate close to a current risk-free yield — a short-dated Treasury bill or gilt — is standard practice for cash flows that are contractually certain, while riskier or less certain payments call for a higher rate to reflect the chance they never arrive.

Two settlements worth comparing side by side

Say an insurer offers either 250,000 in 20 years or a lump sum today. Discounted at 3%, that future 250,000 is worth about 138,419 now; discounted at 5%, the same payment is worth only about 94,222. A lump-sum offer of 120,000 today looks generous against the 5% figure and stingy against the 3% figure, so the rate you assume decides whether to accept it.

Now compare timing rather than rate: 10,000 arriving in five years is worth about 9,057 today at a 2% discount rate, close to its face value because the rate is low and the wait is short. The same 10,000 discounted at 6% is worth about 7,473, a gap of nearly 1,600 purely from assuming a higher opportunity cost for your money over the same five years.

Stretch the horizon and the effect compounds hard: that 250,000 promise, if it instead arrives in 30 years rather than 20 at the same 3% rate, is worth about 102,997 today rather than 138,419 — a further ten years erased more than a quarter of its present value.

Where a single discount rate stops describing reality

The formula assumes one constant rate applies for the entire waiting period and that the payment itself is certain. Neither holds for most real promises: interest rates move year to year, and any payment from a private counterparty, an employer, or an uncertain legal outcome carries a chance of shrinking or not arriving at all.

It also assumes annual compounding on a single lump sum. A stream of payments — a pension, an annuity, a structured settlement paid in instalments — needs each instalment discounted separately and the results summed, which is a different calculation from discounting one final total.

Inflation is a separate question from the discount rate. If you want today's purchasing power rather than today's dollar count, you either discount at a rate that already nets out expected inflation or discount twice: once for the time value of money and once for expected price rises, being careful never to apply both adjustments through the same rate.

Jurisdiction and timing notes

US structured settlements and lottery lump-sum buyouts are typically priced by discounting the remaining payments at a rate the buyer sets, often several points above prevailing Treasury yields to cover their own margin and risk — expect the buyer's offer to sit well below a present value computed at the risk-free rate.

UK defined-benefit pension transfer values use actuarial discount rates set by scheme trustees and are sensitive to gilt yields at the exact valuation date, so a transfer value quoted in a period of rising gilt yields can differ materially from one quoted a year earlier or later for the identical pension.

For US federal tax purposes, the IRS publishes monthly Applicable Federal Rates that are used as the reference discount rate for valuing certain deferred payments, private loans, and some estate and gift transactions, so the correct legal rate for a filing is not always the market rate you would choose for a personal decision.

Frequently asked questions

What is the formula this calculator uses?
Present value equals the future amount divided by one plus the discount rate, raised to the power of the number of years, using annual compounding: PV = FV / (1 + r)^n. Entering 50,000 in 10 years at 4% returns about 33,778.
How do I choose a discount rate?
Use a rate close to what you could safely earn elsewhere over the same period for a certain payment, and add a premium for any chance the payment shrinks or fails to arrive. A near risk-free reference such as a Treasury yield of comparable maturity is a reasonable starting point for contractually guaranteed cash flows.
Why does a small change in the rate move the answer so much?
Compounding magnifies the effect over long horizons. Moving the rate from 3% to 5% on a 250,000 payment due in 20 years cuts its present value from about 138,419 to about 94,222, a swing of more than 44,000 from two percentage points.
Is present value the same as net present value?
No. Present value discounts a single future amount back to today. Net present value discounts every cash flow in a project, including an upfront cost, and sums the results, so it can be positive or negative depending on whether the discounted inflows exceed the initial outlay.
Should I discount for inflation separately from the discount rate?
Yes, and only once. If your chosen rate already reflects expected inflation, the result is in future, inflated dollars restated to today's date. If you want today's purchasing power, either use a rate with inflation stripped out or discount the inflation-adjusted amount, not both together.
How is present value used to value a pension or settlement?
Each future payment is discounted individually at the applicable rate and the discounted amounts are added together, which is why a stream of payments needs more than one pass of this single-sum calculator. Pension schemes and settlement buyers publish or select their own discount rate, so two quotes for the same payment stream can differ significantly.

Sources

Methodology

The future amount is divided by one plus the discount rate, compounded yearly.

Rules and rates on this page come from IRS Applicable Federal Rates (Section 1274) and U.S. Department of the Treasury — Daily Treasury Par Yield Curve Rates.

  • · A single discount rate
  • · The payment is certain

Estimates only. Nothing here is financial advice. Spotted something wrong? Tell us and it gets fixed.

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