Loss Recovery Calculator: Can You Get It Back?
Lost part of your money? Enter what you had and what you lost. The calculator shows the gain you need on what is left, how many winning rounds in a row that takes, and the exact chance of getting back, or of running out of money first, at the stake you choose.
The gain you need is bigger than the loss
Lose 40% of your money and you need a gain of 66.7% on what is left to get back, not 40%. The gain is counted on a smaller amount. Lose ₹4,000 of ₹10,000 and ₹6,000 is left. To reach ₹10,000 again you must add ₹4,000, which is two thirds of ₹6,000.
The gap widens fast.
| You lose | You need to gain on what is left |
|---|---|
| 10% | 11.1% |
| 25% | 33.3% |
| 50% | 100.0% |
| 75% | 300.0% |
| 90% | 900.0% |
Half gone means doubling what is left. Nine tenths gone means multiplying it by ten.
How to use the calculator
- Enter the money you had before the loss and the amount you lost.
- Choose the game odds. The choices are illustrations. To use your own app’s figures, pick “My own numbers”.
- Set the stake you would play each round and how many rounds you want to look at.
- Read the tiles, then the table, which shows how the chances change as the rounds go on.
The tool plays out one plan: stake the same amount each round until you are back to what you had, until you cannot cover a stake, or until the rounds run out. It counts every possible path exactly.
A worked example, line by line
The calculator opens on ₹4,000 lost of ₹10,000, the two-way illustration (50% of rounds pay 2× and a 2% fee comes off every stake, so the game keeps 2.00% on average), ₹200 a round and 100 rounds.
- +66.7% is the gain needed on the ₹6,000 left.
- 21 winning rounds in a row is the shortest road back at ₹200 a round. The loss is 20 stakes, and a win after the fee gains 0.96 of a stake. The chance of 21 wins in a row is 1 in 2.1 million.
- 2.3% is the chance you are back at ₹10,000 at some point in 100 rounds. 0.5% is the chance you run out first. 97.2% is the chance you are still short when the rounds end.
- ₹4 is what each round costs on average: ₹200 times 2%.
Play on and both chances grow. At 500 rounds, the chance of being back at some point is 21.7%, but the chance of running out first is 30.8%.
A bigger stake changes the road, not the cost
Change the stake to ₹1,000. The loss is now four stakes, so five wins in a row would do it, which is 1 in 32. Over 100 rounds the chance you are back at some point rises to 48.6%, and the chance you run out first rises to 50.5%.
That is close to a coin toss between getting back ₹4,000 and losing the ₹6,000 left. On average the plan still loses ₹503. A bigger stake does not improve the average. It makes the ending lumpier.
Why the game owes you nothing
Each round is a new draw with the same chances. A losing run does not save wins for later. With the odds above the game keeps ₹4 of every ₹200 on average, so over time the rounds move you away from your target, not towards it.
Playing longer gives luck more room, which is why the second and third columns of the table grow. It also gives the average more time to take its share. The doubling-after-a-loss simulator shows what the best-known recovery plan does over thousands of rounds.
If someone offers to get it back for you
Anyone who says they can win your money back, or “recover” it, for a fee is almost certainly running a recovery trick. They ask for a payment, a code or a deposit first, and then ask for more. Do not pay. If you already have, call your bank straight away, then call 1930, the national cyber-fraud helpline, and report it on cybercrime.gov.in. The steps in order are in after a scam.
If chasing a loss is hard to stop, talk to someone you trust. Tele-MANAS 14416: free, confidential mental-health support, open every hour.
What it cannot tell you
It cannot see inside any platform. The odds are illustrations or the figures you type, and the answer is only as true as they are. It assumes the same stake every round and rounds that do not affect each other. It ignores bonuses and any limit or stop the app applies. It does not say whether to keep playing. To fix a limit before a session, use the session budget calculator, and see the expected-loss calculator for what a plan costs on average. The other free tools cover links, files and bonuses.
Common questions
Why do I need a bigger gain than the loss to get back?
Because the gain is counted on a smaller amount. Lose ₹4,000 of ₹10,000 and ₹6,000 is left. To reach ₹10,000 again you must add ₹4,000, which is two thirds of ₹6,000, so a 40% loss needs a 66.7% gain. The deeper the loss, the steeper the climb.
What do “back at some point” and “run out first” mean?
They follow one plan: stake the same amount each round until you are back to what you had, until you cannot cover a stake, or until the rounds end. “Back” is the share of plans that reach your starting amount, and “run out” is the share that hit zero first.
Does a bigger stake help me get back sooner?
It shortens the road back, and it shortens the road to running out just as much. At ₹1,000 a round in the example, getting back is close to a coin toss, and so is losing the rest. The average result does not improve, because the game keeps its share of every stake.
After a long losing run, is a win more likely next?
No. Each round is a fresh draw with the same chances, and the game has no record of what you lost. A run of losses stores up nothing. Believing a win is due is called the gambler’s fallacy, and it is the thought that keeps many people playing past their limit.
A person online offers to win my losses back for me. What should I do?
Do not pay, and do not share a code, a password or an app file. Asking for money first is how these offers work. Call your bank if you have already paid, then 1930, and report it on cybercrime.gov.in. Nobody can reverse a game result for a fee.
Is the money I type kept or shared?
No. The sums are done in your browser and nothing you enter is sent anywhere or stored. If you use the copy-link button, the numbers travel in the part of the link after the # sign, which a website never receives.