Say, it takes 10 minutes to make the bet. That would compute to the average gain of 6*$0,23 = $1,38/hour.
This disregarded the $100,000 paid to the top 20 as well as the possible psychological effects from making such bet, such as a positive outlook on life for the duration of the bet, etc.
There have been four $580m+ lottery wins in the US in the last 18 months (powerball & mega millions). $2.4 billion split among eight people. The odds were beyond absurd, and yet these people still won. Granted, I like my odds better in the lottery than Buffett's wager.
You're right, it probably over values it due to the marginal utility[1] of money and the non-zero value of the risk premium[2]
You have as many chances at winning a billion dollars as you want. All you have to do is make lots of smaller bets strung together. It may seem impossible to string 30 winning red/black roulette bets (starting with a dollar), but actually the odds of winning a billion dollars that way are roughly the same. Technically speaking Casinos don't have the capital to support the super large bets, but you could easily transition into 50/50 bets in the equities markets. There is enough capital there to give you a shot at a trillion dollars. All you have to do is take it.
[1] http://en.wikipedia.org/wiki/Marginal_utility [2] http://en.wikipedia.org/wiki/Risk_premium
No it doesn't. It's identical, except that rolling your bets gives you the additional option which can only be considered more valuable.
And interestingly in this case, Buffet will actually provide the same opportunity if it comes to it. If you get the first couple rounds of the bracket correct, Buffet will be right there with a check offering to buy you out of your position.
If I had (only) 500m USD the chance of me letting it ride with 2x return and 50% chance of winning is precisely zero.
So, with the roulette example, I would never win 1bn USD. From what you say about Buffet's early buy-out, the same may apply in this case.
They made the naive assumption that all games are independent events and that all games have exactly a 50% chance to go to either team. Then they computed 2^32, which is STILL massively incorrect even with those assumptions because there are 63 games, not 32.