Why is the recovery percentage larger?
After falling from 100 to 80, the price must rise 20 on a base of 80, so the required increase is 25%, not 20%.
Calculate the loss percentage, recovery percentage required, and estimated consecutive limit-up moves needed to return to a reference price.
This is a mathematical estimate, not a trading recommendation. It does not include fees, taxes, slippage, tick sizes, changing rules, or future market prices.
A loss is not recovered by the same percentage in reverse. This calculator compares a reference price with the current price, then shows the loss, the larger percentage increase needed to recover, and an estimate of consecutive limit-up moves.
Use the original purchase price, a previous high, or the value you want to recover to.
Use the latest price or current value after the decline.
Enter the percentage to use for the consecutive-move estimate.
Compare the loss percentage, required recovery percentage, and estimated number of moves.
After falling from 100 to 80, the price must rise 20 on a base of 80, so the required increase is 25%, not 20%.
The calculator compounds the selected rate: current price × (1 + rate)ⁿ ≥ reference price, then rounds n up to a whole move.
The result reports zero loss, zero recovery required, and zero required moves when the current price reaches or exceeds the reference.
Real prices do not move at a constant limit rate, and the tool has no market data or information about future trading sessions.
It must rise 25% from the remaining value. If the reference is 100 and the current price is 80, a rise from 80 to 100 is 25%.
The compounded estimate is 3 moves: 80 × 1.1³ = 106.48, while two moves reach only 96.80.
No. A fall from 100 to 50 requires a 100% increase from 50 to return to 100.
No. The result is based on price mathematics and excludes fees, taxes, spreads, slippage, and changing market rules.
No. The calculation runs locally in your browser and the entered values are not sent to the server by this tool.