Salary by Country Calculator
Salary purchasing power across countries.
Compare salaries across countries by adjusting for cost of living index — same dollar amount can mean wildly different lifestyles.
What this tool does
This tool compares real income between locations using cost of living indices. It takes a salary and an index for each location, divides each salary by its index expressed as a fraction of 100, and reports the percentage change in real purchasing power along with each real value and both the nominal and real differences. At the loaded values, 50,000 at an index of 100 and 75,000 at an index of 130 give real values of 50,000 and 57,692, a real gain of 7,692 or 15.38%, against a nominal difference of 25,000. The result depends only on the salary ratio measured against the index ratio, so doubling both salaries or both indices leaves it unchanged and any consistent baseline works. Both figures need to come from the same index source to be comparable. The calculation assumes stable indices and accounts for no tax, social contribution, currency movement, or variation in prices within a region.
Quick answer: with the default values, the result is 15.38% (Real Income Change). Adjust the values below for your own figures.
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Formula Used
Disclaimer
Results are estimates for educational purposes only. They do not constitute financial advice. Consult a qualified professional before making financial decisions.
Comparing salaries across countries means adjusting for what money buys in each place, because the same nominal figure supports very different standards of living depending on local prices. This tool takes a cost of living index for each location, on a scale where a chosen baseline is 100, and converts both salaries into real purchasing power on that common basis. What comes out is the percentage change in real income, which is the figure a relocation decision turns on rather than the difference between the two headline salaries.
The loaded figures show the gap. A 50,000 salary at an index of 100 has a real value of 50,000. A 75,000 offer at an index of 130 has a real value of 75,000 divided by 1.30, or 57,692. The real difference is 7,692, which is a 15.38% improvement, against a nominal difference of 25,000. Half the apparent raise disappears into the higher cost base, and the tool reports both figures side by side so the gap between them is visible.
Cost of living indices are published by several statistical bodies and commercial providers, and they differ in method, coverage and baseline. What matters for this calculation is that both figures come from the same source and the same scale, since the result depends on the ratio between them rather than on either number alone. Indices typically cover housing, food, transport, utilities and everyday goods, and they generally exclude tax, education and healthcare, which have to be considered separately where they differ materially between the two locations.
Quick example
Home country salary of 50,000 at an index of 100, against a target salary of 75,000 at an index of 130, gives a real income change of 15.38%. The home real value is 50,000, the target real value is 57,692, and the real difference is 7,692 against a nominal difference of 25,000.
The break-even point is worth knowing alongside it. At these salaries the target location breaks even at an index of 150, since 75,000 divided by 1.50 is exactly 50,000; above that the move reduces real income despite the higher salary. Read the other way, at a target index of 130 the offer needs to reach 65,000 to break even. Moving to a cheaper location reverses the effect entirely: the same 75,000 at an index of 70 is a real value of 107,143, or a 114.29% improvement.
Which inputs matter most
The result depends only on two ratios, not on the four figures individually. Doubling both salaries leaves the answer at 15.38%, and so does doubling both indices, because the calculation compares the salary ratio against the index ratio. That has a practical consequence: the indices only need to be on a consistent scale relative to each other, so any baseline works provided both figures come from the same table.
Within that, the target index carries the most weight at these values, since it is the only input dividing the larger salary. Moving it from 130 to 100 takes the result from 15.38% to 50.00%, and moving it to 150 takes it to zero. The two salaries scale the real values but only their ratio reaches the percentage, which is why a nominal comparison and a real one can point in opposite directions.
What's happening under the hood
Real value is the salary divided by its index expressed as a fraction of 100. The percentage change is the target real value less the home real value, divided by the home real value, times 100.
Written as ratios, the result is the salary ratio divided by the index ratio, minus one. At the loaded values that is 1.5 divided by 1.3, which is 1.1538, or a 15.38% gain. The move breaks even wherever the two ratios are equal, so a salary 50% higher needs a cost base no more than 50% higher to leave real income unchanged. Purchasing power parity data published on a consistent methodology across countries is built on the same principle.
Comparing $50,000 at a cost of living index of 100 against $75,000 at an index of 130 gives a real income change of 15.38%, shown alongside each salary's real purchasing power and both the nominal and real differences between them.
Inputs
| Home Real Value | $50,000.00 |
|---|---|
| Target Real Value | $57,692.31 |
| Nominal Difference | $25,000.00 |
| Real Difference | $7,692.31 |
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 calculator normalises each salary against its cost of living index, dividing by the index expressed as a fraction of 100 to give real purchasing power in each location. The percentage change subtracts the home real value from the target real value, divides by the home real value, and multiplies by 100. Because both sides are divided by their own index, the result reduces to the ratio of the two salaries divided by the ratio of the two indices, minus one, which means it is unaffected by scaling both salaries or both indices by the same factor; any consistent baseline therefore works, provided both index figures come from the same source and methodology. The model assumes the indices remain constant and treats salary as the only income variable. It accounts for no income tax or social contribution, which frequently differ between countries by more than the cost of living does, and no currency volatility, employer benefit, housing subsidy, relocation cost, or variation in prices between regions of the same country. Results are estimates for illustration only.
Frequently Asked Questions
Where do cost of living indices come from?
What does the index include?
How much do tax differences matter?
What about quality of life?
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