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Man explains easy maths behind winning jackpot 14 times

Monday, 29/04/2024, 13:55 (GMT+7)

Australian citizens originally from Romania used their wits and affinity for numbers to create a highly effective formula to triumph over the system.

An economist from Romania established a“number-picking algorithm”

He employed a methodology he called "combinatorial condensation"

"Theoretically, anybody can buy all the possible combinations," he said. "Any high school boy or girl can calculate those combinations.

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Romanian citizens devised a winning formula for lotteries. Image Credits: Youtube

"Nobody has ever developed a logistical system to lodge such a large amount of play slips. We were the only winners and that was it."

Stefan realized that in certain lottery draws, the cost of purchasing enough tickets to cover every possible combination was lower than the jackpot prize.

As an example, if a game required the selection of six numbers from a range of 1 to 40, there would be 3,838,380 possible number combinations.

If tickets cost $1.2 each and the jackpot was $12 million, he stood to win a massive profit.

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They created a number-picking algorithm for strategic ticket purchases. Image Credits: Youtube

He gathered a group of friends, formed a syndicate, and purchased a large number of tickets, covering all possible combinations.

Their strategy paid off, as they won the top prize with an impressive sum of over $19,000 

He then paid his fellow teammates, he found himself possessing a modest $4,000. 

Subsequently, he moved on to a new chapter of life in Australia during the 1960s, where he lived with his wife and two children.

Using this method, he managed to secure the lottery jackpot an astonishing 14 times, all while strictly adhering to the law.

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The cost of buying all combinations sometimes outweighed the jackpot. Image Credits: Youtube

Stefan skillfully persuaded a group of investors to pool their funds to create a larger lotto syndicate.

In a lottery syndicate, individuals contribute money into a shared pool designated for the purchase of lottery tickets.

A designated syndicate manager is then responsible for acquiring the tickets, and any winnings obtained are shared among the members.

As his operations continued to thrive, Stefan invented an automated system with printers and computers to automatically generate tickets containing every possible combination of numbers.

The group won 12 lotteries, amassing hundreds of thousands of smaller prizes spanning both Australia and the UK.

However, the authorities eventually caught wind of Stefan and his syndicate, prompting an investigation into their activities.

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Stefan and his syndicate won multiple lotteries using this method. Image Credits: Youtube

Then the lottery authorities took action by implementing a new rule change: they banned the purchase of tickets and the use of computer-generated entries.

Despite these obstacles, Stefan remained undeterred and demonstrated his unwavering determination.

He then deployed scouts across the US to identify opportunities with substantial profits, often at least three times higher than the total of all possible combinations.

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Lottery authorities eventually banned their tactics. Image Credits: Youtube

He then relocated to the United States and decided on the Virginia Lottery which was his next target. 

During that period, there were 7.1 million potential number combinations available in the lottery pool, and the ticket cost was a mere $1 (AUD $1.50).

Mandel successfully persuaded 2,500 Australian investors to contribute $2,500 (AUD $3,743) each to the endeavor.

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Despite challenges, Stefan persisted in finding new opportunities. Image Credits: Youtube

Two years later, in 1992, the jackpot swelled to $27 million (AUD $40.4 million), prompting Mandel and his team to acquire every single ticket.

This massive win led to a protracted four-year legal dispute, during which both the CIA and FBI conducted investigations into his activities.

However, Mandel ultimately evaded legal repercussions. In 1995, he filed for bankruptcy.