THE IDEA IN ONE LINE

A wage is income earned over time; capital is an amount owned at a date. Compare matching periods and bases, and separate new savings from investment gains.

A ten percent increase gives three thousand euros of extra annual pay, or different gains depending on starting capital
WHAT GREW, AND ON WHAT BASE?

The same percentage is not the same amount.

10%one percentage, three bases

€3,000/yearextra annual pay in example

30% ≠ 10%balance growth versus return

2.86%separate real-return example

Original conceptual illustration by Plain Economy; not a current market quotation.

10%one percentage, three bases

€3,000/yearextra annual pay in example

30% ≠ 10%balance growth versus return

2.86%separate real-return example

Your annual pay rises 10%, and your investment earns 10%. Have they made you equally better off? The answer depends on the amounts behind those percentages, the period and what money you added yourself. A wage-growth rate describes a changing income stream. An investment return describes a gain or loss relative to capital already committed. Both can be measured usefully, but putting them on one chart does not make them interchangeable.

Income arrives over time; capital is owned at a date

The Congressional Research Service distinguishes income measured over a period from wealth measured at a point in time. EUR 30,000 a year in pay is a flow. EUR 10,000 held in a portfolio on 1 January is a stock. A 10% rise in the annual pay rate is not a 10% return on a freely tradable salary asset.

Imagine take-home annual pay increasing from EUR 30,000 to EUR 33,000, with unchanged hours and the new rate applying for the whole comparison year. The increase is EUR 3,000 per year. A EUR 10,000 portfolio earning 10% over that year gains EUR 1,000. A EUR 100,000 portfolio at the same return gains EUR 10,000.

The same 10% applies to very different starting amounts

Additional euros over the same hypothetical year: pay increase per year versus one-year investment gains. Zero baseline.

The same 10% applies to very different starting amountsAnnual take-home pay rises from 30,000 to 33,000 euros, adding 3,000 euros per year. A 10,000 euro portfolio earns 1,000, while a 100,000 euro portfolio earns 10,000 over one year. All amounts are assumed already net of relevant tax and costs, not market forecasts.Extra pay/yearExtra pay/year: 3,0003,000Small gainSmall gain: 1,0001,000Large gainLarge gain: 10,00010,000The same 10% applies to very different starting amountsAnnual take-home pay rises from 30,000 to 33,000 euros, adding 3,000 euros per year. A 10,000 euro portfolio earns 1,000, while a 100,000 euro portfolio earns 10,000 over one year. All amounts are assumed already net of relevant tax and costs, not market forecasts.Extra pay/yearExtra pay/year: 3,0003,000Small gainSmall gain: 1,0001,000Large gainLarge gain: 10,00010,000
Original hypothetical arithmetic. Pay rates apply for the full year with unchanged hours. Investment holdings have no contributions or withdrawals. All amounts here are assumed net of relevant tax and costs without specifying any rate; the differing stock/flow bases remain explicit.
See the data
A pay-flow increase and capital gains share a percentage, not a denominator
MeasureStarting amount and unitEnding amount and unitChangeWhat changed
Annual take-home payEUR 30,000/yearEUR 33,000/year10%; EUR 3,000/yearAnnual labour-income flow
Small portfolioEUR 10,000 at startEUR 11,000 at end10%; EUR 1,000 gainCapital over one year, no external flows
Larger portfolioEUR 100,000 at startEUR 110,000 at end10%; EUR 10,000 gainCapital over one year, no external flows

For this first example, all amounts are assumed already net of relevant taxes and costs. No tax rate is being proposed. The portfolios have no deposits or withdrawals. The comparison isolates the starting-base problem: a single percentage gives different money changes, and extra annual pay remains a different measure from a gain on a stock of assets.

Labour income requires work and carries employment risk. Investment gains require ownership of capital and carry loss risk. A 10% return in this example is neither a forecast nor a sustainable spending rule. To ask whether capital can replace pay, examine actual distributions and planned asset sales after costs, alongside the risk of needing cash when prices are depressed.

Depositing wages is not the same as earning a market return

Suppose an account begins the year with EUR 10,000 and earns EUR 1,000 before any external cash flow. At the exact year-end, after that performance, you deposit EUR 2,000 of savings. The statement now shows EUR 13,000. The balance has grown 30%, but the invested money earned 10%.

A 30% larger balance does not establish a 30% return

Hypothetical one-year account amounts, EUR. Zero baseline; the EUR 2,000 deposit arrives at the exact end, after performance.

A 30% larger balance does not establish a 30% returnOpening capital of 10,000 earns 1,000 during the year. A 2,000 euro savings deposit at the exact year-end makes the closing balance 13,000. Balance growth is 30 percent, investment performance 10 percent in this timing-specific example.OpeningOpening: 10,00010,000GainGain: 1,0001,000New savingsNew savings: 2,0002,000ClosingClosing: 13,00013,000A 30% larger balance does not establish a 30% returnOpening capital of 10,000 earns 1,000 during the year. A 2,000 euro savings deposit at the exact year-end makes the closing balance 13,000. Balance growth is 30 percent, investment performance 10 percent in this timing-specific example.OpeningOpening: 10,00010,000GainGain: 1,0001,000New savingsNew savings: 2,0002,000ClosingClosing: 13,00013,000
Original example, no withdrawals. Opening and closing are stocks; gain and deposit are components of the change, not additional balances to sum with both stocks. End-period timing makes the simple 10% performance calculation exact; contributions during the year require their dates.
See the data
Savings supplied by the investor are not market profit
StepEURTiming or interpretation
Opening portfolio10,000Start of year
Investment gain1,000Earned before deposit
Savings deposited2,000Exact end of year, after performance
Closing portfolio13,000Immediately after deposit
Account growth30%13,000 / 10,000 − 1
Investment return10%(13,000 − 2,000 − 10,000) / 10,000

Timing makes this calculation simple. Because the new savings arrive at the end, they had no opportunity to earn the year's return. If they instead arrived at the very start and the full EUR 12,000 earned 10%, the gain would be EUR 1,200 and the closing balance EUR 13,200. Strategy performance is still 10%; the resources exposed to it differ.

FINRA distinguishes time-weighted performance from money-weighted returns that reflect investor cash flows. The GIPS handbook describes linking subperiod returns around external flows to measure time-weighted performance. You do not need those methods for the deliberately simple end-year deposit. With contributions throughout a real year, however, their dates matter: merely subtracting total deposits from the final balance and dividing by opening money is not a generally valid return formula.

The deposit can come from wages. Labour income and capital accumulation therefore work together in this example. Crediting the whole EUR 3,000 account increase to investing erases the worker's EUR 2,000 contribution. Crediting it all to saving erases the market gain. A useful account statement separates the two.

A price chart leaves out part of the investment outcome

FINRA explains that total return combines changes in market value with investment earnings, and that comparable returns need consistent periods. Consider a separate, explicitly before-tax-and-fees example. You invest EUR 100; the holding's year-end market value is EUR 105, after all price movements, and you receive EUR 3 in cash dividends at the end. That cash is not reinvested and remains part of your wealth.

Price, total and real return describe the same investment

Separate hypothetical gross one-year EUR investment, before tax and fees. Percent, zero baseline.

Price, total and real return describe the same investmentA holding bought for 100 ends at 105 and pays a 3 euro cash dividend at year-end, not reinvested. Price return is 5 percent, total return 8 percent and inflation-adjusted total return 2.857 percent when same-year inflation is 5 percent.PricePrice: 5.0%5.0%TotalTotal: 8.0%8.0%Real totalReal total: 2.9%2.9%Price, total and real return describe the same investmentA holding bought for 100 ends at 105 and pays a 3 euro cash dividend at year-end, not reinvested. Price return is 5 percent, total return 8 percent and inflation-adjusted total return 2.857 percent when same-year inflation is 5 percent.PricePrice: 5.0%5.0%TotalTotal: 8.0%8.0%Real totalReal total: 2.9%2.9%
Original separate before-tax/fee example: start EUR 100, ending market value 105 after all price changes, cash dividend 3 at end, not reinvested, and inflation 5% over the same year. No external investor flows. Display rounds real return to 2.9%; the table gives 2.86%.
See the data
One set of cash and price outcomes, three correctly labelled measures
MeasureCalculationResult
Nominal price return(105 − 100) / 1005.00%
Nominal total return(105 + 3 − 100) / 1008.00%
Real total return1.08 / 1.05 − 12.86%

The price return is 5%, but total return is 8%. If inflation over precisely the same year is 5%, real total return is 1.08 divided by 1.05, minus one: approximately 2.86%. Simply subtracting gives three percentage points, a useful approximation rather than the exact result. This gross example is separate from the assumed net amounts in the first chart.

A dividend is not an extra gift independent of all market adjustments. Here the ending price and separate received cash are stipulated together. Real index total-return series commonly use a stated reinvestment method, which must be checked before comparing them with a price-only series. Likewise, an unrealized price gain is not automatically recurring spendable cash. BEA excludes capital gains from its national-accounting definition of income and saving; that is a statistical convention, not a universal tax rule.

A fair chart needs more than a shared starting line

Setting wage and stock series to 100 on the same date is legitimate for comparing their measured growth. It does not show equal initial resources or turn wages into investable principal. Specify the question first: growth in a typical pay measure, wealth accumulated by a particular person, or returns on an existing portfolio. Those are different experiments.

BLS defines usual weekly earnings and distinguishes median earnings from an arithmetic mean. Its usual earnings measure is before tax and deductions, includes usual overtime and certain variable payments, and excludes the cash value of benefits such as employer health insurance. A label such as average salary is therefore insufficient: the population, pay frequency, hours, mean or median and benefit treatment need identifying.

BLS also explains that average earnings can move when the employment mix changes. A series covering successive groups of workers is not the career history of one individual. Job loss, reduced hours and movement between industries can change what the average represents. Similarly, an index is not a personal account with the investor's particular deposits, fees and purchase dates.

Use identical start and end dates, distinguish cumulative growth from annualized returns, and state currency and exchange-rate treatment. Put both sides on a matching nominal or real basis with a named price index, then align tax, fee and benefit treatment. Our pay and purchasing-power explainer covers the household inflation calculation separately.

A disciplined comparison does not establish that work is pointless or that stocks always outperform wages. It establishes what was actually measured. Before accepting a dramatic chart, ask what grew, on what base, over which dates, and how much of the increase the person supplied. Those questions turn an attractive percentage into an interpretable economic claim.

Optional: reproduce the timing and return calculations

End-year deposit example: balance growth = 13,000/10,000 − 1 = 30%; investment return = (13,000 − 2,000 − 10,000)/10,000 = 10%, exact only for the specified end-period contribution. In the separate gross example, total return = (105 + 3 − 100)/100 = 8%; real total return = 1.08/1.05 − 1 ≈ 2.8571%. All periods are one year. No historical wage, equity, inflation or tax series is asserted.

Sources and method

Sources checked 17 October 2026. Three original hypothetical one-year euro examples, not historical wage or index data. The first assumes net amounts; the final return breakdown is separately before tax and fees.

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