Monday, December 20, 2010

Can you Really Win the Lotto?

Winning the lottery would be a life-changing event for almost all of us. Let's face it no having to worry about money ever again would be like a dream come true. However, that is exactly what it seems to be - just a dream. But, what if it isn't? What if you could win the lottery using some simple mathematics?

Since its conception the lottery has produced the desire the win it. Winning the lottery seems like the fastest way to riches, in fact the only way to riches, for a vast majority of people. So it is no wonder that a great many systems have been invented to beat the lottery.

Many different systems have been devised with many different approaches. However, few offer any real leverage and give you as much chance of winning as a random pick. Although there have been a few systems developed that offer some higher chances of winning such as wheeling numbers the majority of systems are useless.

Although almost all lottery systems are useless there have been one or two developed that are capable of producing real, tangible results.

As I previously mentioned wheeling numbers is one of the safest ways to ensure a return on your lottery ticket costs. The only drawback to using a wheeling system for winning the lottery is the price of the tickets. Because you need to buy multiple tickets wheeling is only really affordable in a syndicate.

The great thing about this system however is that it clearly demonstrates the ability of mathematical systems to beat the lottery's high odds.

You will probably not be surprised to learn then that a man who crunches numbers for a living has won the lottery a record five times.

Larry Blair, an Oklahoma Math Professor, fits perfectly into the stereotypical image of a number-crunching lottery winner. Not only is playing with numbers traditionally been Larry's job but he actually enjoys doing it. But is his system really a lottery beater?

Larry's lotto system has allowed him to win the lottery an amazing 5 times and 3 of those times where in succession - one after the other!

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