Generate full and abbreviated lottery wheels
Full Wheel = C(n,k) combinationsSet up your wheeling system
How many numbers you want to wheel
Numbers per ticket (e.g., 6 for Pick 6)
Cost per ticket
Full wheel analysis
Tickets Required
28
Total Cost
$56.00
Full Wheel Size
28
Coverage Type
100%
Load typical wheeling setups
TL;DR summary
Lottery wheeling covers more numbers by creating multiple tickets from a larger pool. A "full wheel" of 8 numbers in a Pick 6 game creates 28 combinations (C(8,6)=28), guaranteeing a jackpot if all 6 winning numbers are in your 8. "Abbreviated wheels" use fewer combinations with reduced guarantees. Wheels don't improve overall odds but distribute your budget across more numbers.
Important things to know
Common wheeling questions
Wheeling is a strategy that generates all (or many) combinations from a pool of numbers larger than the pick size. If you have 8 "favorite" numbers for a Pick 6 game, a full wheel creates all 28 possible 6-number combinations, guaranteeing a jackpot win if all 6 winners are in your 8.
A full wheel includes every possible combination (guaranteed jackpot if your numbers hit). An abbreviated wheel uses fewer tickets with reduced guarantees - you might only guarantee matching 4 or 5 numbers if all your picks are drawn. Abbreviated saves money but reduces coverage.
No. Wheeling spreads your budget across more numbers but doesn't change expected value. Buying 28 tickets with a wheel has the same odds as buying 28 random quick picks. The advantage is systematic coverage of your selected numbers.
Full wheel tickets = C(n,k) where n is your number pool and k is the pick size. For Pick 6: 7 numbers = 7 tickets, 8 numbers = 28, 9 numbers = 84, 10 numbers = 210. Costs escalate quickly, making abbreviated wheels more practical.
It depends on your goals. Wheels are useful for lottery pools wanting systematic coverage. For individual players, the cost often exceeds practical budgets. Mathematically, expected value is the same whether you wheel or buy random tickets.