Payouts Below 100%
If the displayed net payout is below 100%, doubling alone does not necessarily recover the accumulated loss plus the original profit target.
Martingale increases the next stake after a loss. This guide shows the loss-series and payout math you can reproduce, then explains the limits the formula cannot remove.
A common martingale rule doubles the stake after each loss. Its intended goal is to use a later win to offset earlier losses. That recovery claim must be checked against the actual net payout shown before the trade.
| Trade | Stake | Result | Balance |
|---|---|---|---|
| 1 | $1 | Loss | -$1 |
| 2 | $2 | Loss | -$3 |
| 3 | $4 | Loss | -$7 |
| 4 | $8 | Loss | -$15 |
| 5 | $16 | Loss | -$31 |
| 6 | $32 | Loss | -$63 |
| 7 | $64 | Loss | -$127 |
| 8 | $128 | Win (90%) | -$127 + $115 = -$12 |
Illustrative result: at a stated 90% net payout, a $128 win returns $115.20 profit; after $127 of earlier losses the sequence remains $11.80 down. This example excludes fees and does not predict a real platform outcome.
If the displayed net payout is below 100%, doubling alone does not necessarily recover the accumulated loss plus the original profit target.
$1 → $2 → $4 → $8 → $16 → $32 → $64 → $128 → $256 → $512. After 10 losses, you need $1024 for one stake.
A win-rate estimate does not prevent a loss sequence. Its reliability also depends on sample size, changing conditions and whether the observations are independent.
A platform's current minimum and maximum trade amounts can stop a sequence. Verify those limits in the interface instead of assuming a universal number.
Let the starting stake be one unit and double after every loss. After n losses, cumulative outlay is 2n − 1 units: 1, 3, 7, 15 and 31 units after losses one through five.
For payout-adjusted recovery, let L be accumulated losses, T the desired net profit and p the displayed net payout as a decimal. The next stake required by that arithmetic is Snext = (L + T) / p. After a one-unit loss, targeting one unit with an illustrative 0.90 payout gives (1 + 1) / 0.90 = 2.22 units—not 2.
| Win Rate | 5 Losses in Row | 7 Losses in Row | 10 Losses in Row |
|---|---|---|---|
| 50% | 3.1% | 0.78% | 0.1% |
| 55% | 1.8% | 0.37% | 0.03% |
| 60% | 1.0% | 0.16% | 0.01% |
Each row is the probability of one specified run under an independent, unchanged win-rate assumption: for example, five losses at a 55% win rate is 0.455 ≈ 1.85%. It is not the probability of seeing at least one such run anywhere in a session; that requires the number and overlap of opportunities.
Choose a fixed amount from a loss you can afford, then test the effect with the risk calculator. No percentage is universally safe.
A sizing model based on estimated probability and payout; estimation error can make its result unsuitable or too large.
Increase stake after win, decrease after loss. Less risky.
Same stake on every trade. Simple and straightforward.
Mathematically, martingale doesn't work in binary options due to payouts below 100%. Even with 90% payout, after a losing streak you're in the red even when you win.
There is no safe bankroll threshold. With a one-unit start, the outlay after n consecutive losses is 2n − 1 units, so every finite balance eventually reaches a funding or platform limit.
No. Any system based on increasing stake after loss is mathematically doomed. "Soft martingale" just wipes out deposits slower.
Because it works at first. You win small amounts repeatedly, until a losing streak comes and wipes out your entire deposit in one day.
The SEC's Investor.gov binary-options warning explains the all-or-nothing payout and complaints involving online platforms. The CFTC binary-options fraud advisory recommends checking registration and warns about unregistered platforms. These U.S. sources do not determine legality in every country; check the regulator where you live.
Martingale is not a strategy, it's a way to quickly lose money.
If you want to trade consistently — learn proper risk management, work on your win rate, and use fixed stakes.