QLottoCheckit!® is a lottery service that permits customers to check their lottery numbers for win-ability based on newly discovered observations in number theory...

PDA/Mobile version of QLottoCheckit!® is the new feature that becomes available for all members, who has activated at least one lottery.

It allows you to use main benefits of QLottoCheckit!® right from your mobile device using its browser.

W

hat is QLottoCheckit!®

QLottoCheckit!® is a lottery service that permits customers to check their lottery numbers for 'win-ability' based on newly discovered observations in number theory.

The primary intent of the use of QLottoCheckit!® is to protect against loss (the playing of a set of numbers that statistically has little or no opportunity of winning in the players lifetime) in addition to the opportunity to collect winnings.

The Q in QLottoCheckit!® stands for Quantum.

The common belief that all sets of lottery numbers have exactly the same opportunity of winning is fundamentally untrue based on new math influencing quantum observations by this investigator.

Let's look at an observation about Heisenberg Uncertainty principle from The Dictionary of Physics (Edited by Valerie Illingworth Second Edition)

'*quantum mechanics but is most easily understood as a consequence of the fact that any measurement of a system must disturb the system under investigation, with a resulting lack of precision in measure'

Keep this word 'disturb' in mind as you continue reading.

What the reader will find now from the three observations presented below is that 'When a system of numbers is defined (disturbed) three-dimensionally, randomness, probability, chaos, uncertainty cease to exist and group order is revealed'. From The Advanced Prime Number Primer*Introducing a New Math* soon to be released.

Taking actual observations from the insurance industry about the behavior of Groups and combining these observations with new discoveries in number theory QLottoCheckit!® tells the customers what 'Winnable Group' their selected set of numbers are in based on historical validation referencing.

QLottoCheckit!® uses three different mathematical tools to divide a system of numbers into clearly measurable groups.

As an example for all lottery games, let's take the popular 6 of 49 lottery game. In this game the user selects 6 numbers from 1-49.

In order to demonstrate the power of QLottoCheckit!® we will start with a simple method (which some readers may have seen before) called the 'Sum of the Numbers' and then we will demonstrate two more quantum mathematical methods that are totally unique to the QLottoCheckit!® patent pending product.

S

um of the Numbers

Before we can determine the 'sum of the numbers method' we need to know how many non-duplicating sets of numbers are produced when we select 6 of 49 numbers.

This is a division factorial problem that looks like this 49!/6!.

What this 49!/6! means is that we must divide the product of (49*48*47*46*45*44 by the product of 6*5*4*3*2*1). When we perform this calculation we obtain a system of 13,983,816 non duplicating sets of 6 numbers for this 6 of 49 lottery game.

These 13,983,816 unique sets consisting of 6 numbers is the current probability belief that all players have the exact same opportunity as any other player.

However we need to go further... we need new mathematical information.

What we want to know is, when we sum (disturb) the 13,983,816 individual sets, what information will we obtain? What will the 'disturbed picture' look like?

Here I want to explain why people, including mathematicians believe in probability.

If this number 13,983,816 representing sets of 6 numbers is left alone then it is reasonable to conclude that each set is exactly the same. This is a one-dimensional way of viewing these 13,983,916 sets of numbers.

Here we will use another quantum physic term called 'interference', which is basically the same meaning as 'disturb'. Simply what these words mean is that we are going to interfere with these 13,983,816 sets of 6 numbers. We are going to 'disturb' them from their one-dimensional rest state.

This 'interference-disturbing' in this first method example is to sum each and every one of these 13,813,816 sets of 6 numbers.

Clearly the summing of 1+2+3+4+5+6 adds to 21. This is the beginning of a new picture about these numbers. Clearly the summing of 44+45+46+47+48+49 is 279. This number 279 is the final or the maximum possible sums of an individual set of 6 of 49 numbers... so far so good.

When we actually sum 13,983,816 sets of non-duplicating numbers we find that only one set of numbers 1+2+3+4+5+6 add to 21; and only one set of numbers 44+45+46+47+48+49 add to 279:

When we list all sum method sets of 6 numbers between 21 and 279 we find that we have a new picture of the behavior of 259 GROUPS of numbers that still add to 13,983,816!

F

igure 1

Now keep in mind that when you have been playing or observing lottery games, you have the belief in mind because of incorrect math teachings called probability that all 13,983,816 INDIVIDUAL sets of non-duplicating numbers each has the exact same one-dimensional opportunity of being drawn as any other.

Clearly by the sum of the individual sets of lottery numbers in the 6 of 49 games the 13,983,816 sets of numbers have now been reduce to 259 Groups! The beginning-middle-end of the 'bell curve' above represents three-dimensions!

Now we have to ask a historical question. That is, where are the 10,000 Individual historical draws of 6 of 49 lottery numbers in the 259 Groups?

The picture or graph answers this question. At the extreme ends of the 'bell curve' are where the two single groups exist consisting of exactly '1' set of 6 number each. In this case, 21 is the single sum to the left, and 279 is the single sum to the right.

In the dead center are where 165,772 sets sum to 150.

To date, after more than 10,000 draws all winnings 6 of 49 numbers have come from the center 'clustered around the sums 146-154.

The point that we want to make here with the Sum of the numbers method is the distinction between the individual behavior of a set of numbers and the behavior of clearly defined groups of numbers from the same system of numbers.

No we cannot predict the behavior of a single set of numbers... but we can definitely state that all 13,983,816 sets of 6 numbers by this sum method belong to 1 of 159 groups.

We can predict with 90% accuracy when a winning set will come from the sum sets from 146-154!

We will not draw any conclusions yet until we have had the opportunity to view the 9-Digit method.

9

-Digit Method

The 9-digit method is simply the observation and distinction of a system of numbers by SINGLE digits and DOUBLE digits.

That is any system of numbers greater than 9 consist of 9 fixed single digits and n number of double numbers up to 99. In the 6 of 49 lottery game there are 9 single digit numbers and 40 double digit numbers.

We are going to interfere with the 13,983,816 sets of 6 numbers again by using a different mathematical method.

The number question is, how many combinations of 6 of 49 numbers are single and double numbers?

In this method example we will have seven groups of numbers demonstrated in table 1 below, starting with row 1 where D, for Double digits is 5 and S, for Single digits is 1:

T

able 1.

That is 42% (column 8) of 13,983,816 consist of 5 double digit numbers and 1 single digit. Again we go to the historical records of 10,000 draws.

Yes, you have observed the graph in table 1 correctly!

Every 2.38 (column 9 draws a winner of the 6 of 49 lottery game will come from Group 1 where there are 5,922,072 sets of 6 numbers consisting of 5 double digit numbers and 1 single digit!

41 times per year the odds for the 6 of 49 lottery game is 5,922,072 to 1 and not the common belief that the odds for the 6 of 49 lottery game is 13,983,816 to 1.

13,983,816 is the number of sets in this 6 of 49 game, and not the odds.

Look at column 7 of table 2. The 6 of 49 lottery game in most global jurisdiction are played twice a week or 104 times per year.

Again you observed correctly, 41 winners came from group 1 in one year! We can say with 99% accuracy that out of 104 draws 41 winners will come from group 1.

We have not drawn any conclusion yet. We have just observed a statistical fact. Let's view the third and the most powerful of the 3 methods in interfering with systems of numbers called the 3-number proof method.

T

he 3 D Number Method.