Everyday money · General financial education
Compounding frequency
Compound growth also depends on how often interest is credited. The same nominal rate is not the same effective rate monthly and yearly.
In more detail
A nominal 4% once a year on €1,000 is €40. The same 4% in twelve monthly slices is (1 + 0.04/12)^12 − 1 ≈ 4.07% effective, so a little more. More frequent periods raise the effective rate in the model at the same nominal. That is arithmetic, not a product choice.
Background
An effective annual rate, or an APR-style comparison figure, translates different periods and often certain fees into a yearly number. Nominal alone is not enough to compare. What the legal figure must include depends on jurisdiction (for example price-indication rules). The number is a comparison aid, not a grade and not a return guarantee. Finmon does not pick an account.
An example
€1,000, 4% nominal, one year, no additions: yearly €1,040; compounded monthly about €1,040.74. A model without tax or fees.
A common misconception
The same percentage means the same result.
Without the compounding period (and often without costs) the percentage is not comparable.
Source: Investor.gov · Compound interest. Last reviewed: 2026-11-01. Editorially reviewed on 2026-11-01. Next review 2027-11-01. Version 0.2.0. Finmon explains. It does not advise. Not investment, tax or legal advice.