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# Dice vs Lottery Games: Is it Fair to Compare 1-1 vs 1-2-3-4 . . . ?

Topic closed. 16 replies. Last post 6 years ago by KY Floyd.

 Page 2 of 2
Appleton, Wi
United States
Member #118178
October 24, 2011
199 Posts
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 Posted: March 18, 2012, 6:58 pm - IP Logged

As others have said, the answer to the first question is yes.

I'd say the second question is a completely different question because of the way you asked it. 7 and 150 aren't specific results, and can be reached in multiple ways. Even if you view 1+1 and 6+6 as sums, they can only be acheived by rolling one specific combination.  1, 2, 3, 4, 5, 6 is a specific result, and is every bit as likely as any of the specific results that add up to 150.

With the dice you can bet on the sum and it won't matter which of thespecific results add up to that sum. The odds and payout will also be different for different sums. With the lottery you don't win anything just because your set of numbers has the same sum as the winning numbers, and the odds and payout are the same, regardless of the sum of the set you bet on. It's more likely that a set that adds up to 150 will be drawn than a set that adds up to 50, because more sets add up to 150 than add up to 50. That means that the sum is a completely meaningless number for 6/49.

KY Floyd:

One the one hand, all lottery combinations will be picked the same number of times over a long period of time. I am inclined to believe this idea, it sounds logical.

On the other hand, combinations that add up to 150 (in a 6/49 lottery) will hit more often because there are more of them. My response is, So? So what?? (No sarcasm implied.)

How can both statements be true at the same time? Will combinations that add up to 150 get picked much sooner than combinations that add up to ..... 50?

BlueDuck

NY
United States
Member #23835
October 16, 2005
3621 Posts
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 Posted: March 19, 2012, 1:11 am - IP Logged

KY Floyd:

One the one hand, all lottery combinations will be picked the same number of times over a long period of time. I am inclined to believe this idea, it sounds logical.

On the other hand, combinations that add up to 150 (in a 6/49 lottery) will hit more often because there are more of them. My response is, So? So what?? (No sarcasm implied.)

How can both statements be true at the same time? Will combinations that add up to 150 get picked much sooner than combinations that add up to ..... 50?