
For me its up no alarm around 5 and either walking on beach or swimming by 510Is that just the first time you wake up in the morning, or does it include subsequent times you wake up after falling back asleep ignoring your alarm?
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Due to a number of factors, support for the current BigFooty mobile app has been discontinued. Your BigFooty login will no longer work on the Tapatalk or the BigFooty App - which is based on Tapatalk.
Apologies for any inconvenience. We will try to find a replacement.
For me its up no alarm around 5 and either walking on beach or swimming by 510Is that just the first time you wake up in the morning, or does it include subsequent times you wake up after falling back asleep ignoring your alarm?
I don't understand how this has anything to do with probability.
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The Monty Hall Problem is a famous probability puzzle named after Monty Hall, the host of the television game show "Let's Make a Deal."
The Probability Calculation:
Thus, the probability of winning if you switch is 2/3, and the probability of winning if you stay is 1/3.
- Initial choice: You pick a door. There’s a 1/3 chance that you’ve picked the car and a 2/3 chance that you’ve picked a goat.
- Monty’s action: Monty opens a door that’s not the car. If you’ve picked a goat (which happens with probability 2/3), Monty is forced to reveal the other goat, leaving the car behind the last unopened door.
- Switching: If you switch, you win if you originally picked a goat (which happens with probability 2/3).
- Staying: If you stay, you win if you originally picked the car (which happens with probability 1/3).
Another way of looking at it - your first selection was a 33.3% chance of winning a car.
If you switch, you are now selecting from 2 options, so your odds increase to a 50% chance.
How good is it !!!HOLIDAYS.
Unless you really really always wanted a goatThe Monty Hall Problem is a famous probability puzzle named after Monty Hall, the host of the television game show "Let's Make a Deal."
The Probability Calculation:
Thus, the probability of winning if you switch is 2/3, and the probability of winning if you stay is 1/3.
- Initial choice: You pick a door. There’s a 1/3 chance that you’ve picked the car and a 2/3 chance that you’ve picked a goat.
- Monty’s action: Monty opens a door that’s not the car. If you’ve picked a goat (which happens with probability 2/3), Monty is forced to reveal the other goat, leaving the car behind the last unopened door.
- Switching: If you switch, you win if you originally picked a goat (which happens with probability 2/3).
- Staying: If you stay, you win if you originally picked the car (which happens with probability 1/3).
Then there would be no point in swapping. After the goat is revealed, if you swap your chance of success goes to 66.6%. If you stay, chances stay at the original 33.3%.
TheGoatBaron likes thisUnless you really really always wanted a goat
My new next door neighbour. Loves dogs and said that she would look after my two anytime I want to go away. Also yelled out to me this morning saying that she was going down the street for coffee and did I want her to get me one.
It is looking bloody elite. Up there with the best it's ever looked, considering I thought I'd lost it in about October. A great turnaround.That's a good looking lawn Cruffy.
Just going out there to stand and look at it is one of my favourite things to do.I love how much men love their lawns, it’s so wholesome![]()
They are quite honestly eliteHOLIDAYS.
I'm guessing HBF keeps the lawn tidy like the photo.I love how much men love their lawns, it’s so wholesome![]()
They let us on the ground after the Test and the turf on the Adelaide Oval is to die for.It is looking bloody elite. Up there with the best it's ever looked, considering I thought I'd lost it in about October. A great turnaround.
Just going out there to stand and look at it is one of my favourite things to do.
It is looking bloody elite. Up there with the best it's ever looked, considering I thought I'd lost it in about October. A great turnaround.
Just going out there to stand and look at it is one of my favourite things to do.
That's- the same thing. My post also indicates swapping is the correct choice
You said to swap but your reason is invalid. You said swapping increases to a 50% chance. Not true. They increase to a 66.6% chance.
It's both, depending on which where you consider the decision making process begins.
If you consider it a continuation of the first decision, yes.
If you consider it a new decision, no.
This isn't a new thought-exercise.