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Losing 150 Spins in a Row at 75x

The chance of 150 losing spins in a row at 75x on the Wheel is 16.35%, or 1 in 6.12. At 75x a single spin loses 98.8% of the time.

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The odds of 150 losses in a row

MeasureValue
Chance of one loss at 75x98.8%
Chance of 150 losses in a row, starting from a given spin16.35%
Odds1 in 6.12
Spins to wait for it, on average426
Chance it happens at least once in 500 spins71.04%
Chance it happens at least once in 1,000 spins94.02%
Chance it happens at least once in 10,000 spins99.9%+
Stake lost across the streak (1 per spin)150
Stake a double-after-every-loss plan would need to survive it1.43 × 1045

The average wait counts spins until the first run of 150 losses is completed. It is an average over many players, and any individual can see it on their first 150 spins or never. The "at least once" figures are exact: they account for a run starting on any spin, not just the first.

What it means

A streak of 150 losses has a probability of 98.8% to the power of 150, which is 16.35%. It is rare for any one run of 150 spins, but it does not stay rare if you keep going: across 1,000 spins the chance that it appears at least once is 94.02%.

The next spin is not owed a win. After 149 losses the chance of a win on the next spin is still exactly 1.2%. The wheel has no memory, and a fresh provably fair roll is generated for each spin. Believing a win is overdue is the gambler's fallacy, and it is the most common reason stakes grow during a bad run.

Doubling after a loss does not fix it. Doubling the stake until a win needs 2150 − 1 times your first stake to survive 150 losses in a row, and a table limit or an empty balance ends the plan well before the maths evens out. The 10% house edge applies to every stake in the plan, so betting more does not change the expected loss per unit staked.

Related

Every spin can be checked. The roll for each Wheel spin comes from an HMAC of a server seed committed in advance, your client seed and a nonce, so the result cannot be chosen after you bet. How to check one is on the provably fair page.