Continuous compounding is an extreme case where the compounding period approaches infinitely small time intervals. This results in the highest possible interest accrual compared to annual, semi-annual or other periodic compounding frequencies. The formula for continuous compounding is: FV = PV * e^(rt), where e is the mathematical constant (approx 2.71828), r is the annual interest rate, and t is the time period in years. Due to the exponential nature, continuous compounding produces higher returns than periodic compounding over longer time periods.
