Pay Yourself First, Modeled: 10% on Payday at 5, 10 and 20 Years

This is a model example, not the story of a real person and not a promise of returns. It answers one question with numbers you can recheck yourself: what happens when you automate 10% of net income to leave your account on payday, before you spend anything. The formula is at the bottom, every figure in the text follows from it.
The rule itself is old. George S. Clason's book The Richest Man in Babylon (1926) told readers to keep "not less than a tenth" of everything they earn, and to pay that share before paying anyone else. The modern version adds one word that changes everything: automate.
The setup of the model
Marta is an invented person used for illustration. Her numbers:
- net income €1,800 a month, paid on the 1st,
- a standing order moves €180, exactly 10%, to a separate account on payday morning,
- essential costs (rent, utilities, insurance, groceries) are about €1,200,
- everything else has to live on what remains.
What remains after the transfer is €1,620. That is the entire trick. Marta does not save what is left after spending, she spends what is left after saving. The month adapts to €1,620 the same way it used to adapt to €1,800, because most variable spending quietly expands or shrinks to the balance it can see.
Why automation and not willpower
Because the evidence favors automation. In the Save More Tomorrow field study by economists Richard Thaler and Shlomo Benartzi (published in the Journal of Political Economy, 2004), employees who pre-committed to automatic saving increases raised their saving rate from 3.5% to 13.6% in about four years. Their willpower did not change. The default changed: saving happened unless they actively stopped it.
A payday standing order copies that logic into a normal bank account. You decide once, on a calm day, and the decision then repeats itself every month without asking how motivated you feel. Twelve monthly decisions become one.
The order of operations: reserve first, then goals
In the model the €180 does not go straight into investments. It follows a strict order:
- Step 1: the reserve. Target: three months of essential costs, 3 × €1,200 = €3,600. At €180 a month this takes 20 months. The reserve sits in an instantly accessible account, and the model conservatively counts 0% interest on it.
- Step 2: the goals. From month 21 the same €180 flows into the long-term goal, in this model regular investing.
Why this order? Because the reserve protects the investments. An emergency without a reserve forces you to sell whatever you have at whatever the price is that week. The reserve is what lets the long-term money actually stay long-term.
What €180 a month becomes
First the clean comparison, deposits at the end of each month, returns compounded monthly. (The return of about 7% a year is only illustrative, roughly a long-run average of stock markets. Past performance does not guarantee future results, the value of an investment can also fall, and this text is not financial advice.)
- 5 years: deposits €10,800; in a savings account at 2% about €11,349; invested at the illustrative 7% about €12,887.
- 10 years: deposits €21,600; at 2% about €23,890; at 7% about €31,155.
- 20 years: deposits €43,200; at 2% about €53,063; at 7% about €93,767.
Now the honest full path, with the reserve built first. Months 1 to 20 build the €3,600 reserve at 0%. From month 21, €180 a month is invested at the illustrative 7%. After 20 years Marta holds the €3,600 reserve plus about €80,081 invested, roughly €83,681 in total.
Compare the two 20-year numbers: €93,767 against €83,681. Building the reserve first "costs" about €10,086 of end value. That is the price of never being forced to sell in a bad month. In this model it is a price worth paying, and it is a price you should see stated, not hidden.
Check the math yourself
The future value of regular monthly deposits is FV = P × ((1 + r)^n - 1) / r, where:
- P = the monthly deposit, here €180,
- r = the annual return divided by 12. For 7%: 0.07 / 12 = 0.0058333,
- n = the number of months.
Check for 20 years at 7%: (1.0058333)^240 = 4.0387. Then (4.0387 - 1) / 0.0058333 = 520.9, and multiplied by the €180 deposit it gives about €93,767. Small rounding differences can shift the result by a few euros, but the logic holds in any spreadsheet.
Common failure modes and honest fixes
- The transfer is set for mid-month. By day 15 part of the money is already gone and the transfer fails or gets cancelled. Fix: move it to payday morning, before the balance looks spendable.
- The savings sit one tap away. A pot inside the same banking app with a card attached gets raided on the first tempting weekend. Fix: a separate account without a card, ideally at a different bank.
- Investing starts before the reserve exists. The first broken car or lost job forces a sale, often at a loss, and the whole plan feels discredited. Fix: reserve first. The order is the strategy.
- 10% feels too big one month, so the whole plan gets skipped. Fix: shrink the percentage, never the habit. A 4% that survives beats a 10% that gets cancelled, and you can raise it with every pay rise, which is exactly what the Save More Tomorrow participants did.
- Irregular income breaks the fixed sum. Freelancers with a fixed €180 on the 1st hit empty months. Fix: make it a percentage of each incoming payment instead of a fixed amount on a fixed day.
Where the €180 comes from without pain
The 10% does not have to come out of your standard of living. In many accounts it already exists as leakage: forgotten subscriptions, overlapping services, fees nobody reads. Redirecting money that currently buys nothing is the least painful way to fund the transfer.
If you want the principle behind this model in plain words first, read pay yourself first: the simplest way to actually save. And if you want to know what your own 10% is and where it could come from: upload one bank statement at app.vestelonflow.com. The VESTELON FLOW analysis runs in your browser and you see your number and your recurring payments in about a minute. No account and no bank login needed, and nothing leaves your device without your consent.
The headline of this model is not €93,767. It is that the entire path consists of one standing order and one rule about order. In the formula the deposit P matters, but the number of months n matters more, and n only grows from the day the first transfer actually happens.
Upload one bank statement. FLOW shows exactly where your money leaks today, what it is worth once you redirect it, and the year it could set you free. Not another tracker: a plan you can act on.
Get my free reportFree first report · No card needed · No bank login · Delete anytime · GDPR-first




