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The following resources represent the lottery at its best. The best mathematical analysis — founded on the Fundamental Formula of Gambling — embodied in the best lottery software of all time. Incredibly, the best ever and most powerful lottery software is free software - with membership to download programs and results! Sure, you have checked many other lottery links and resources. Feel free to do that. Chances are, it will cost you an arm and a leg — all for naught!

You may find out that you could pay thousands of dollars buying all kinds of lottery software. In the end, all those lottery software titles combined do not offer more than 10% of the features of Ion Saliu's lottery software! Lately, however, other software developers had no choice but offer some free versions of their lottery software. Insist on getting some shareware version, or demo, if software is not available. Trust but verify, and thus save your money!

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Resources in Lottery Software, Systems, Strategies, Lotto Wheels

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Lottery mathematics and Ion Saliu's Paradox.

• Ion Saliu's Paradox Applied to: Lottery, Lotto, Gambling

Ion Saliu's Paradox of N Trials is presented in detail at this Web site, especially the probability page and the mathematics of gambling formula. If p = 1 / N, we can discover an interesting relation between the degree of certainty DC and the number of trials N. The degree of certainty has a limit, when N tends to infinity. That limit is 1 - 1/e , or approximately 0.632…

If I play 1 pick-3 straight combination for 1000 lottery drawings, my chance (degree of certainty) to hit the winning combination is approximately 0.632 (63.2%). On the other hand, if I play all 1000 pick-3 straight sets in one draw, the chance is 100% that I'll hit the winning lottery number. Of course, I still lose money because of the (monstrous) house edge. Things look very different now. The gain is 100 – 63 = 37% when playing all 1000 pick-3 lottery combinations in one drawing as opposed to playing one combination in 1000 lottery drawings.

Let's say one persistent pick-3 lottery player plays 10 tickets (straight combinations) each and every day of the year. The individual probability is now p = 10/1000 = 1/100. The total cost amounts to 3650. What is the probability to hit at least one winning combination in one year (365 trials)? You can run my probability software SuperFormula, option L = At Least M Successes in N Trials. The degree of certainty is 97.4%. It's not 100% yet! It's for real that none of 10 lottery numbers you select hits on a particular day. But let's consider the degree of certainty 100% — therefore one success. Meanwhile, if I play 1000 tickets a draw in 3 pick-3 lottery drawings, I'll be assured of 3 successes.

Mathematics of lottery and Ion Saliu's Paradox of N Trials: 1-1/e.

For your convenience, a collection of so-called top lottery pages follows. There is a lot of garbage out there. Go ahead, check it out anyway!

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Lottery Mathematics: Ion Saliu's Paradox of N Draws; DC = 1-1/e.

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