The Advantages: Recognize, lotteries are mathematical systems, requiring mathematical resolve to access advantage. Operators of lottery systems present the systems with advantage in their favor. If player participates with system as presented, operator has the advantage.
Player has to end up with same results as operator's system, but do not have to approach the results from operator's presentation.
There are (3) columns with the same (10) digits in each column (0-1-2-3-4-5-6-7-8-9) multiply the number of digits in the 1st column by the number of digits in the 2nd column 10 X 10 = 100 then multiply the sum of the (2) columns by the number of digits in the 3rd column 100 X 10 = 1,000 combinations, which means 1,000 selections.
The SLOTOLOT system shifts advantages to players. There are (3) columns with the same (5) digits in each column (1-2-3-4-5) multiply the number of digits in the 1st column by the number of digits in the 2nd column 5 X 5 = 25 then multiply the sum of the (2) columns by the number of digits in the 3rd column 25 X 5 = 125 combinations, which means 125 selections. Each of the 125 selections present (8) combinations that are straight, never having to box any of the combinations, (Optional).
The odds of (999-1) favors operator, changing odd structure is an advantage; consider the single digit play. Select (1) digit out of (10) in any column and buy it out. There are (100) combinations to each digit, betting (1) dollar on each combination = ($100.00) a winning ticket returns ($500.00) in states with return odds of (499-1). Player has reduced return odds to (4-1), but most important, player has reduced winning odds to (9-1), by reducing selections to (1) out of (10) eliminating (990) selections and eliminating (990) odds. Mathematically both eliminations are a distinct advantage.
There are (4) columns with the same (10) digits in each column (0-1-2-3-4-5-6-7-8-9) multiply the number of digits in the 1st column by the number of digits in the 2nd column 10 X 10 = 100, then multiply the sum of the (2) columns by the number of digits in the 3rd column 100 X 10 = 1,000. Multiply the sum of the (3) columns by the number of digits in the 4th column 1,000 X 10 = 10,000 combinations, which means 10,000 selections.
The SLOTOLOT system shifts advantages to players. There are only (3) columns with (8) digits in 1st & 2nd columns (0-1-2-3-4-5-6-7) and (10) digits in the 3rd column (0-1-2-3-4-5-6-7-8-9), multiply the number of digits in the 1st column by the number of digits in the 2nd column 8 X 8 = 64, then multiply the sum of the (2) columns by the number of digits in the 3rd column 64 X 10 = 640, subtract (15) = (625) combinations, which means 625 selections. Most of the 625 selections presents (16) or less combinations that are straight, never having to box any of the combinations, (Optional).
The odds of (9,999-1) favors operator, changing odd structure is an advantage; consider the pair play. Select (1) pair in any (2) columns and buy them out. There are (100) combinations to each pair, betting (1) dollar on each combination = ($100.00) a winning ticket returns ($5,000.00) in states with return odds of (4,999-1). Player has reduced return odds to (49-1), but most important, player has reduced winning odds to (624-1), by reducing selections to (1) out of (625) eliminating (9,375) selections and eliminating (9,900) odds. Mathematically both eliminations are a distinct advantage.
The other advantages for (3 & 4) digit systems are History Page, A-R-T, Charts and SLOT LOT.
The automated systems updating process service is an advantage.
Important to remember; winning is the most important factor, develop a winning formula, the return odds is determined by player, adjusted to wagering concerns. It does not matter if the return odds are a million to one, player has to win first. The key to success is winning.