Lotto Systems: Reduced Lotto and Keno Systems (Wheels): 7 Numbers

By Peter B. Madsen

For this book I have designed 12 new systems for Lotto and Keno 7. Although the systems were primarily designed for Lotto (with 7 numbers), they can, however, also be used for Keno 7.

I wrote this book after several readers of my first book encouraged me to make new and improved systems. Here they are!

R 12–10
R 12–15
R 12–38
R 13–22
R 13–30
R 14–40
R 15–45
R 16–50
R 17–60
R 18–70
R 18–80
R 18–100

The systems are reduced systems. I have done my utmost to make them as efficient as possible. In several cases I have even been able to design the systems with an improved guarantee at fewer lines than in other available systems.

www.Lotto–Systems.dk

• Language: English
• Publisher: Books on Demand
• Release date: Mar 13, 2013
• ISBN: 9788771149364

Peter B. Madsen

Peter B. Madsen was born in Denmark in 1963. At present he works in the IT industry. Since 1986 Peter B. Madsen has been designing systems for betting. In 2005 he turned his attention to systems for Lotto and Keno. Until today Peter B. Madsen has published 5 books on systems for Lotto and Keno - 2 in English and 3 in Danish - and more books are in the making. The first book was written in Danish as part of Peter B.Madsen’s study at the Department of Mathematics and Computer Science, at the University of Southern Denmark (2005 - 2009).

Book preview

effectively.

Types of System

This chapter addresses the differences between the various types of systems. If you already know the difference between mathematical and reduced systems, you can skip this chapter.

Mathematical Systems

Mathematical systems are best in terms of guaranteed winnings (and their frequency). The systems will play all possible combinations of lotto lines, with the quantity of numbers we wish to play.

If playing 8 numbers, we play all possible combinations, i.e. 8 combinations. Consequently we would pay for 8 lines.

If playing 9 numbers, the number of possible combinations is 36, consequently 36 lines. If playing 10 numbers, the number of lines is 120. This continues to grow very quickly (exponentially) the more numbers we play:

11 numbers: 330 lines.

12 numbers: 792 lines.

13 numbers: 1,716 lines.

14 numbers: 3,432 lines.

15 numbers: 6,435 lines.

16 numbers: 11,440 lines.

17 numbers: 19,448 lines.

18 numbers: 31,824 lines.

Naturally, the prerequisite of a win is that some of the 7 winning numbers match the numbers which we have chosen. If all of the 7 drawn Lotto numbers match 7 numbers of our system there is a guarantee of a first prize.

There will of course also be lines with 6 matches, and in some cases 6 matches + bonus, but this depends on the system played.

If we have 6 numbers matching the numbers in our system, there will be lines with 6 matches, 5 matches and 4 matches. The quantity of different winnings depends on the quantity of numbers in the system we have chosen. Winnings with bonuses are of course also a possibility.

When 5 numbers match the numbers of our system there will also be winnings from matches of 4 and 5, again conditional upon the quantity of numbers in the system we have chosen. In case of 4 numbers the quantity of wins depends once more upon the quantity of numbers in the system we have played.

The most apparent advantage of mathematical systems is the guarantee of numerous win variants when matching 4, 5, 6 or 7 of the Lotto numbers.

The disadvantage is that the systems comprise many Lotto lines and are consequently very expensive to play.

Reduced Systems

Reduced systems guarantee minimum winnings. This might be a guarantee of at least 4, 5 or 6 matches. The guarantee of 7 matches is only obtained using mathematical systems. Reduced systems play on fewer lines. The lines are chosen from all possible combinations of Lotto lines with the quantity of numbers which we wish to play.

If we wish to play 8 numbers, we can do so by playing 1 line. This single line guarantees at least 6 matches if the 7 matching numbers are amongst the 8 numbers we have chosen to play.

Admittedly, it might seem ridiculous to use a reduced system with only 8 numbers, but in this way it is easy to compare