Savings & goals

Savings goal & compound interest

Forecast how your capital grows when combining a lump sum with monthly savings.

Your savings

Provide starting capital, monthly savings, expected annual return and time horizon.

Money already saved.

Amount you plan to add every month.

Average yearly growth in percent.

Number of years you plan to save.

Advanced settings

Fund or management fee deducted from the return each year.

Used to show the final amount in today's purchasing power.

Results

A projection of your capital at the end of the period.

Projected value
SEK 1,488,792

Estimated savings value after the selected time span.

Growth over time

Year-by-year projection based on monthly compounding.

Projected totalContributions
SEK 0SEK 1,488,792
0 years20 years
Value in today's money
SEK 1,001,915

Projected value adjusted for your inflation assumption.

Your contributions
SEK 770,000

Total amount you have deposited yourself.

Investment return
SEK 718,792

Difference between final value and your own deposits.

Estimated fee impact
SEK 38,502

Difference compared with the same savings plan without an annual fee.

Analysis & guidance

  • Account taxation

    ISAs and capital insurance accounts are taxed yearly—adjust the return if you want to include this.

  • Inflation checks

    Also run a lower return scenario to understand potential downturns.

FAQ

What does expected return mean?

It’s an assumed average yearly return. It’s not guaranteed and real markets can fluctuate a lot. Try a few scenarios (low/medium/high) to understand the range.

Does this include inflation, fees, or taxes?

You can enter an annual fee and inflation under advanced settings. The fee reduces the projection and inflation shows the value in today's money. Tax is not included.

How is compound interest calculated here?

The model compounds monthly and assumes monthly deposits. That’s a common approximation for long-term forecasting.

How do I reach my savings goal faster?

Increase monthly savings, extend the time horizon, or reassess the return assumption. Often, small monthly increases make a big difference over many years.

What happens if the return is 0%?

Then growth is linear: final value equals starting capital plus your monthly deposits over time.

Plan your long-term savings

Our savings calculator helps you visualize how your savings grow over time with the compound interest effect. By entering starting capital, monthly savings and expected return, you get a clear forecast of your future capital. This is a powerful tool for planning retirement savings, emergency funds or saving for major purchases like a home or car.

Understand compound interest

Compound interest is one of the most important principles for long-term savings. When you earn returns on your savings capital, the returns also start generating more returns. Over time, this effect can make a significant difference. Our calculator clearly shows how much of your future capital comes from your own savings versus returns.

Compare different savings scenarios

With our savings calculator, you can easily test different scenarios to find a savings solution that fits your finances. Try adjusting monthly savings, test different return levels or change the time horizon to see how it affects your future capital. This helps you set realistic savings goals and understand what's required to achieve your financial dreams.

Example: calculate fund savings over 20 years

With SEK 50,000 initially, SEK 3,000 saved monthly, an assumed 6% annual return and a 0.2% fund fee, the projected value after 20 years is about SEK 1,488,792. Your own contributions total SEK 770,000 and estimated returns are SEK 718,792. The fee reduces the projection by about SEK 38,502. With assumed inflation of 2%, the final value equals roughly SEK 1,001,915 in today's money. The return is an assumption, not a guarantee.

Saving toward a goal, or where optimism finally has to meet arithmetic

Most savings goals do not begin in a spreadsheet. They begin with a vague but useful thought: we should build a buffer, we need a down payment, I want more freedom to change jobs, or I need to stop pretending retirement will somehow solve itself. Only after that does the math arrive. And that is usually the point where the goal becomes either more realistic or more uncomfortable.

That is why a savings goal calculator is useful. Not because it can promise the future, but because it forces a clearer answer to a simple question: does this plan actually add up?

What you are really trying to figure out

Most people are not using a savings calculator because they are curious about compound growth in the abstract. They are usually trying to answer something much more practical:

  • How long will it take to reach my target?
  • Do I need to save more each month, or do I mostly need more time?
  • How much does my starting capital change the outcome?
  • What happens if returns are lower than I hope?
  • Is the goal realistic, or is my current plan just too weak?

Those are the questions that make the calculator worth using.

Compound growth is real, but it gets oversold

Compound growth is powerful. That part is true. But it also gets described in a way that makes it sound like time alone will save you, no matter how weak the actual saving plan is.

In real life, the early phase of a savings plan is driven mostly by your own contributions. Only later does growth start carrying a much larger share of the result. That is why time matters so much.

It also means that starting late is expensive. Not because the math becomes impossible, but because waiting usually forces you to compensate with a much higher monthly contribution if you want the same result.

The three things that drive the result most

Starting capital

If you already have money invested, that matters immediately. It does not just put you “a little ahead.” It changes the entire growth path from day one.

Monthly saving

This is often the most practical lever. It is not always the most fun one, but it is the one many people can actually influence directly.

Time

Time is what makes ordinary monthly amounts become meaningful. It is also the one thing you cannot add later without a price.

When the calculator is most useful

When the goal is specific

A buffer, a down payment, a car, early retirement, a child’s future, a renovation. The more concrete the target, the more useful the calculation becomes.

When you are comparing plans

Should you raise the monthly amount? Use a chunk of existing savings now? Stretch the time horizon instead? A calculator makes those trade-offs much easier to see.

When you want to stress-test the goal

This is probably the most important use. If the plan only works when returns are kind and life behaves perfectly, it is not really a plan yet.

The most common problem is overly generous assumptions

This happens all the time.

People choose an expected return that feels possible rather than one that feels cautious. The trouble is that small percentage differences create very large differences over long periods. A plan that looks strong at one return assumption can become much less convincing with a more conservative one.

That does not mean you should always assume disaster. It just means that a plan is much more valuable when it still looks reasonable under less flattering assumptions.

Do not forget what the calculator does not know

A savings calculator is still a model. You can enter an annual fee and inflation here; the calculator deducts the fee from returns and shows purchasing power in today's money. It still does not automatically know about:

  • taxes depending on account type
  • uneven saving over time
  • periods where life simply interrupts the plan

That does not make the model bad. It just means it should be used as decision support rather than as a guarantee.

A better way to use the calculator

Try at least three scenarios:

  • a realistic base case
  • a more cautious case with lower returns
  • a case where you raise the monthly contribution a bit but keep the assumptions sensible

This usually reveals what actually matters most. Sometimes it is time. Sometimes it is contribution size. Sometimes it turns out the goal is fine, but your timeline is not.

Common mistakes

“I’ll start properly later when I earn more”

Maybe. But later usually means a higher monthly saving burden for the same result.

“Higher returns will solve it”

They might help, but they are not a substitute for consistency and realism.

“Small amounts do not matter”

Not much over one month. Over many years, they often matter much more than people expect.

“The chart goes up, so the plan is good”

A chart can look impressive even when the assumptions are doing most of the work.

The short advice

A savings calculator is most useful when it tests your real behavior against your real goal, not your most flattering assumptions about the future.

That is where it becomes honest. And honest is usually more useful than inspiring when money is involved.

How to read this calculator

These results are meant as guidance. They are based on rules, assumptions, and simplified models that can differ from your exact real-world situation.

Estimate, not a legal decision

Use the result as decision support and planning help. For high-stakes choices, confirm the details with the relevant authority, lender, employer, or adviser.

Methodology

Each calculator uses defined inputs, assumptions, and logic. We explain the broader approach on the methodology page.

Read methodology

Sources and updates

Important calculators should be traceable back to official rules, public guidance, or other clearly stated references.

Read about sources

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