Why people cannot win the lottery
Have you ever wondered why it was that you could not win the lottery?
The example below for Mega Millions for February 26, 2008 work as follows: Look at the following numbers.
01 02 07 10 13 14 17 25 30 38 40 43 44 49 50 54
If you pick more then two numbers from here you will not win the lottery. In fact it is not possible for you to win picking two or more numbers from the top list of numbers and win the lottery.
In fact it is best to pick just one number.
Look at the next set of numbers below.
02 04 8 9 10 12 13 14 15 16 17 18 19 20 21 22 30 37 38 39 40 41 45 47 50 54
If you take out all of the numbers from the first list from the second you get the following list of numbers.
04 08 09 16 18 19 20 21 22 37 39 45 47
Two or more numbers comes from this set for Mega Millions on Tuesday February 26 game.
The third row of numbers is made up of numbers that don't appear in the second list of numbers and they are as follows.
03 05 06 11 23 24 26 27 28 29 31 32 33 34 35 36 41 42 46 48 51 52 53 55 56
Remove from the third row all the numbers that appear in third row that also appear in the first row and you have the following numbers.
03 05 06 11 23 24 26 27 28 29 31 32 33 34 35 36 41 42
46 48 51 52 53 55 56
Is there any time that three numbers come from the second and third row of numbers and no numbers in the top row? Yes. You will always have at least one
number from the second row of numbers.
This is where I am right now determining which numbers will appear in which rows. Where did the
numbers come from? I cannot tell you.
I am in the process of writing a book about this magic formula which will be out soon. You will learn step by step how this works.
This has nothing to do with guessing but rather the adding and subtracting of specfic numbers.
I hope this helps you win the Mega Millions on
February 26,2008. You have increased your chances
of winning the Mega Millions greatly with this knowledge you just don’t know it yet. Check back
on Wednesday to see that what I told you was correct.
Charles (Last name not given on purpose for security reasons.)
