Cardcounter
Well-Known Member
What is closer to the true odds of flipping a coin heads a 100 times in a row?
1,267,650,600,228,229,401,496,703,205,376:1
I get 1 out of 1,267,650,600,228,229,401,496,703,205,376
or
1,267,650,600,228,229,401,496,703,205,375 to 1![]()
If you flip a coin endlessly it is a tautology that indeed you WILL ultimately flip 100 heads in succession, presuming that you live long enough.
I would like to know what is the probability of this occurrence within any 100 consecutive flips out of a series of 100,000,000 coin flips.
Seriously, I would.
I'd much rather look at your avatar than that formula.See this:
I'd much rather look at your avatar than that formula.![]()
If you flipped the coin for eternity, it would happen an infinite number of times.
Only if I flipped the coin an infinite number of times. If I flipped the coin 99 times and then waited an eternity, it wouldn't even happen once.
If you flip a coin endlessly it is a tautology that indeed you WILL ultimately flip 100 heads in succession, presuming that you live long enough.
And you're worried about 100,000,000 coin flips? I don't know. I guess you'd have 99,999,900 separate sequences of 100-in-a-row coin flips. On the 99,999,901st flip there won't be enuf room for another 100-flip sequence.
Splitting hairs here, but there would be 99,999,901 separate 100-in-a-row sequences of coin flips. On the 99,999,901st flip, you only need 99 more to complete the 100-flip sequence. How many 100-in-a-row sequences are there if you flip 100 times? Obviously 1. You get (#_flips - 99) 100-in-a-row sequences. Still, that wasn't your point, and your point still stands. :joker: