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11-29-2012 , 09:15 AM
What proportion of the calculated EV of a lottery comes from winning the jackpot?

How relevant is EV if you can only profit by winning the jackpot, and winning it means you profit whether the EV is negative or positive?

Seems to me the lottery is a sucker's game whether you calculate EV or not.
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11-29-2012 , 10:46 AM
The Powerall jackpot reached a record $579.9 million and was won - 2 winning tickets.

Good luck.
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11-29-2012 , 02:55 PM
Quote:
Originally Posted by MidniteToker
What proportion of the calculated EV of a lottery comes from winning the jackpot?

How relevant is EV if you can only profit by winning the jackpot, and winning it means you profit whether the EV is negative or positive?

Seems to me the lottery is a sucker's game whether you calculate EV or not.
With jackpots like this, the jackpot is the vast majority of the EV value. So yeah, the lottery is something where EV values don't mean a lot, and even if the lottery would technically be +EV, it will never be an advantage play. The lottery is basically just a gamble to change your life. Unfortunately, I was not the jackpot winner from Missouri, even though I bought my tickets there.
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11-29-2012 , 03:51 PM
Pretty much what I figured. It's not like I don't occasionally buy a ticket, but then again I'm not going around spouting off about pools and "+EV" games.
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11-29-2012 , 06:52 PM
Given the expected value of lottery draws can vary from 20% to 200%, it is a valuable criteria for deciding which draws to play.

Good luck.
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11-29-2012 , 07:45 PM
If you're playing based on utility, noting the negligible utility of a buck versus the overwhelming utility of a 7 or 8 figure cash payout, then the cash EV is irrelevant.
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11-29-2012 , 08:31 PM
Quote:
Originally Posted by mario38
Good luck.
You're right, luck is what this is all about, and EV is irrelevant in this scenario.
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11-29-2012 , 08:37 PM
Quote:
Originally Posted by MidniteToker
You're right, luck is what this is all about, and EV is irrelevant in this scenario.
And so if you had a choice of buying a lottery ticket for a game with a 20% expected value or a game with a 200% expected value, you would not care which game? Just randomly pick a game to play.

Interesting!

Then I guess you only depend upon luck and nothing else.

Well, good luck with that!
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11-30-2012 , 11:28 AM
INB4 mario38 binks the lotto.

Then you haters gonna hate
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11-30-2012 , 12:31 PM
Quote:
Originally Posted by tiger415
INB4 mario38 binks the lotto.

Then you haters gonna hate
If he does bink it, he'll just HAPPEN to bink it on the one ticket he bought that wasn't in the pool, of course. So we'll never hear about it.
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11-30-2012 , 12:48 PM
Quote:
Originally Posted by mario38
And so if you had a choice of buying a lottery ticket for a game with a 20% expected value or a game with a 200% expected value, you would not care which game? Just randomly pick a game to play.

Interesting!

Then I guess you only depend upon luck and nothing else.

Well, good luck with that!
Let's say you have 2 lotteries to choose from.

1. The recent Powerball where you pay $2 for a chance at a $550 mil jackpot. After taxes, split pot possibilities, minor prizes, etc, I have no idea what the EV would be. Maybe it's positive, maybe not. I don't feel like figuring it out.
2. A lottery where you pay $2 for a chance to win $100k but you pick fewer balls so the EV works out to be slightly higher than option 1.

I'm picking lottery 1 all day.
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11-30-2012 , 12:49 PM
Exactly. Cash EV is irrelevant to the decision to play a lottery. It's purely about utility EV.
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11-30-2012 , 01:08 PM
Quote:
Originally Posted by Neil S
If he does bink it, he'll just HAPPEN to bink it on the one ticket he bought that wasn't in the pool, of course. So we'll never hear about it.
That will never happen. And not for the obvious reason of inviting a dispute from a group member when they find out I won.

The reason it will never happen is because I never buy a ticket on my own. The only time a lottery draw has a higher than average expected value is when the jackpot has rolled for several draws. In those cases the jackpot is so large as to diminish the value of the jackpot to an individual winner. That is, the law of diminishing returns applies.

Therefore, the only tickets I buy are part of a group and when the expected value is higher than average. For example, tonight's Lotto Max draw with a $65 million tax free cash jackpot.

Good luck.
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11-30-2012 , 01:28 PM
Quote:
Originally Posted by splashpot
Let's say you have 2 lotteries to choose from.

1. The recent Powerball where you pay $2 for a chance at a $550 mil jackpot. After taxes, split pot possibilities, minor prizes, etc, I have no idea what the EV would be. Maybe it's positive, maybe not. I don't feel like figuring it out.
2. A lottery where you pay $2 for a chance to win $100k but you pick fewer balls so the EV works out to be slightly higher than option 1.

I'm picking lottery 1 all day.
So you are agreeing with me. You will pick the game with the higher expected value.

But, if the Powerball draw has the higher expected value, then the best way to take advantage of that game and get good utility for your win is to play the large Powerball jackpot as part of a group.

That is my strategy in a nutshell.
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11-30-2012 , 01:36 PM
Quote:
Originally Posted by mario38
So you are agreeing with me. You will pick the game with the higher expected value.
I do not know how to be more clear that I do not agree with you.
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11-30-2012 , 01:57 PM
Quote:
Originally Posted by splashpot
I do not know how to be more clear that I do not agree with you.
Reread your post where you described two options. You picked option 2. So would I. Sounds like agreement to me.

Good luck.
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11-30-2012 , 02:11 PM
Ok, you must be trolling now.
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11-30-2012 , 02:20 PM
Quote:
Originally Posted by splashpot
Ok, you must be trolling now.
The last line of defense. Shoot the messenger.
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11-30-2012 , 02:37 PM
Quote:
Originally Posted by splashpot
I'm picking lottery 1 all day.
Does not equal

Quote:
Originally Posted by mario38
. You picked option 2.
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11-30-2012 , 02:42 PM
Quote:
Originally Posted by splashpot
I do not know how to be more clear that I do not agree with you.
Sorry. My mistake. I apologize.

I reread your post, more slowly this time. Trouble with multi tasking, I read too quickly.

OK, yes, we disagree. Time to move on.
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12-01-2012 , 02:15 AM
If I'm not going to win a prize, I'd rather not win $500 million than $100k
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12-01-2012 , 03:51 AM
Game 1: 1,000,000,000 to 1 odds. $1.2B (tax free) payout on $1 ticket

Game 2: 1000 to 1 odds. $1100 (tax free) payout on $1 ticket

Which one do buy one ticket for?
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12-01-2012 , 04:35 AM
Well since we only have $1, I'd go with game 2.
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12-01-2012 , 10:13 AM
Quote:
Originally Posted by AngusThermopyle
Game 1: 1,000,000,000 to 1 odds. $1.2B (tax free) payout on $1 ticket

Game 2: 1000 to 1 odds. $1100 (tax free) payout on $1 ticket

Which one do buy one ticket for?
Is this a one-time shot? Or does the game run continuously?

If it is continuous, I play game 2. EZ money.

If it is one-time, I play game 1 for entertainment value.
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12-01-2012 , 06:26 PM
It's only a dollar.
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