FA Cup Quarter-Final Draw | Burnley (H)

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Based on probabilities it clearly is.
If you truly believe that get yourself on a roulette table, wait for a sequence of consecutive identical rolls and then bet-over time you will take the house to the cleaners because you have a huge edge over the true odds!
 
Th
It's not, as each draw is a separate event they have exactly an even chance of being drawn at home each time. If a roulette ball had landed on red 9 consecutive times do you think the odds of it happening on the next roll would be higher than normal?
The odds of a home game for any single draw doesn’t change, but the odds of it happening ten times in a row is very low. Think of flipping a coin where the odds of a head would always be 0.5 on each individual flip. But chances of getting ten heads in a row is 0.5 to the power of 10, or around 0.0009, so basically one in a thousand!!
 
Not interested in United, couldn't give a toss. Incidentally, Fulham are good enough to do them. But I don't care even if they get through.
We can beat every one there. We are absolutely coming into form. Kev starting to look like himself, at last. Same for Phil after that blip. Rúben back and looking imperious. Rico still a revelation. Bernardo as classy as ever. Håland still being Erling. Nothing not to like.
And a wonderful reception, I hope, for our legendary captain.
 
If you truly believe that get yourself on a roulette table, wait for a sequence of consecutive identical rolls and then bet-over time you will take the house to the cleaners because you have a huge edge over the true odds!
Tell you what. Quite happy to do a charity bet with you witnessed by an independent bluemooner.
You hit red or black 10 times on the bounce, I'll pay £500 to your chosen charity, you don't you pay £500 to mine.
Deal?
 
It's not, as each draw is a separate event they have exactly an even chance of being drawn at home each time. If a roulette ball had landed on red 9 consecutive times do you think the odds of it happening on the next roll would be higher than normal?
It depends if we are discussing discrete event probability or aggregate expected value probability.

You explained the former well, but the latter is a method of determining how aberrant aggregate outcomes are, which can help to determine if processes are actually random or not. Probabilistic analysis uses expected value versus actual value to give a confidence level of bias results.

The longer they go receiving home draws the more aberrational it becomes and the further from expected values.
 
It depends if we are discussing discrete event probability or aggregate expected value probability.

You explained the former well, but the latter is a method of determining how aberrant aggregate outcomes are, which can help to determine if processes are actually random or not. Probabilistic analysis uses expected value versus actual value to give a confidence level of bias results.

The longer they go receiving home draws the more aberrational it becomes and the further from expect values.
In essence, he was talking shit
 
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