A promise to recover every loss by doubling the next stake overlooks the size of the winning payout. The SEC’s binary-options investor alert explains how asymmetric payouts can produce a negative expected return. The example below uses an explicitly hypothetical 80% profit payout to show that a winning trade does not necessarily repair a sequence of doubled losses. SEC and CFTC: Binary Options and Fraud investor alert
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WFN analysis: if all six trades lose, the cumulative loss is 630 units. The next doubled stake would be 640, requiring 1,270 units to fund that seven-trade sequence in full. These figures come directly from the hypothetical stake schedule. They show how a small initial amount can create a much larger funding requirement without any change in the original payout assumption. The familiar doubling intuition works differently when profit on a win is smaller than the stake lost on a failure. At an 80% profit rate, recovering 310 units of earlier losses would require a stake of 387.50 just to reach break-even after a win. A 320-unit stake cannot do that. Seeking an additional profit would require a still larger amount. A probability assumption must be explicit as well. If each trade in this hypothetical example independently has a 50% chance of winning, its expected net result is negative 10% of the stake: half of an 80% gain minus half of a 100% loss. Those are invented probabilities for the illustration, not measured odds for any market, platform or trading signal.
WFN analysis: if all six trades lose, the cumulative loss is 630 units. The next doubled stake would be 640, requiring 1,270 units to fund that seven-trade sequence in full. These figures come directly from the hypothetical stake schedule. They show how a small initial amount can create a much larger funding requirement without any change in the original payout assumption. The familiar doubling intuition works differently when profit on a win is smaller than the stake lost on a failure. At an 80% profit rate, recovering 310 units of earlier losses would require a stake of 387.50 just to reach break-even after a win. A 320-unit stake cannot do that. Seeking an additional profit would require a still larger amount. A probability assumption must be explicit as well. If each trade in this hypothetical example independently has a 50% chance of winning, its expected net result is negative 10% of the stake: half of an 80% gain minus half of a 100% loss. Those are invented probabilities for the illustration, not measured odds for any market, platform or trading signal.
Increasing the stake changes the amount exposed to the next outcome. It does not, by itself, establish a better forecasting ability or a more favourable contract. Any claim that a system guarantees recovery must account for the payout, losing sequences, available capital and the possibility that the sequence cannot continue. A demonstration showing only a later winning trade omits those conditions. The SEC alert also warns about fraud and misleading return claims on some internet-based binary-options platforms. This mathematical illustration is not a strategy recommendation or evidence that a provider is trustworthy. Its purpose is to make a specific promise testable: under the stated 80% payout and doubled stakes, five losses followed by a win still produce a net loss. SEC and CFTC: Binary Options and Fraud investor alert
State the payout convention before doing the arithmetic
Assume a losing trade forfeits its entire stake. A winning trade returns the stake plus profit equal to 80% of that stake. There are no fees, refunds, limits or changes to the payout in this invented example. The 80% is a profit rate, not an 80% total return including the original stake.
Take stakes of 10, 20, 40, 80 and 160 units, all losing. The accumulated loss is 310 units. If the next 320-unit trade wins, its profit is 256 units. Returning the 320-unit stake does not create additional profit. The sequence therefore finishes 54 units below its starting capital: 256 minus 310.
The capital requirement grows faster than the reassurance
WFN analysis: if all six trades lose, the cumulative loss is 630 units. The next doubled stake would be 640, requiring 1,270 units to fund that seven-trade sequence in full. These figures come directly from the hypothetical stake schedule. They show how a small initial amount can create a much larger funding requirement without any change in the original payout assumption.
The familiar doubling intuition works differently when profit on a win is smaller than the stake lost on a failure. At an 80% profit rate, recovering 310 units of earlier losses would require a stake of 387.50 just to reach break-even after a win. A 320-unit stake cannot do that. Seeking an additional profit would require a still larger amount.
A probability assumption must be explicit as well. If each trade in this hypothetical example independently has a 50% chance of winning, its expected net result is negative 10% of the stake: half of an 80% gain minus half of a 100% loss. Those are invented probabilities for the illustration, not measured odds for any market, platform or trading signal.
A staking sequence does not supply an investment edge
Increasing the stake changes the amount exposed to the next outcome. It does not, by itself, establish a better forecasting ability or a more favourable contract. Any claim that a system guarantees recovery must account for the payout, losing sequences, available capital and the possibility that the sequence cannot continue. A demonstration showing only a later winning trade omits those conditions.
The SEC alert also warns about fraud and misleading return claims on some internet-based binary-options platforms. This mathematical illustration is not a strategy recommendation or evidence that a provider is trustworthy. Its purpose is to make a specific promise testable: under the stated 80% payout and doubled stakes, five losses followed by a win still produce a net loss. SEC and CFTC: Binary Options and Fraud investor alert