If you lay None of the above....then as long as any of the players listed scores then you win. It doesn't matter if they don't score first in their respective, the market states that it is the first amongst them to score will be settled as a winner. The price of ALL of the players listed NOT to score anytime is HUGE. So laying at 9.4 which is available now is unbelievable value.
If you lay None of the above....then as long as any of the players listed scores then you win. It doesn't matter if they don't score first in their respective, the market states that it is the first amongst them to score will be settled as a winner.
Get all the players listed prices to score anytime. Divide 1 by each of these decimal prices. This is the % chance of them scoring. Now, subtract 1 - this %. This is the % chance of them not scoring. Get the product of all these and once you get this the price is therefore 1 divided by this product. Works out to about 33,000/1.
Get all the players listed prices to score anytime. Divide 1 by each of these decimal prices. This is the % chance of them scoring. Now, subtract 1 - this %. This is the % chance of them not scoring. Get the product of all these and once you get this
It's laughable you think 10/1 is fair. You have no knowledge of what the market is. If you lay the 'none of above to score' selection, provided any of the players score at anytime you win.
It's laughable you think 10/1 is fair. You have no knowledge of what the market is. If you lay the 'none of above to score' selection, provided any of the players score at anytime you win.
The market IMO is under the impression that if for example a goalkeeper scores a goal in the first second of a 3pm game then the None of the above selection will be settled as a winner. This is not the case.
The market IMO is under the impression that if for example a goalkeeper scores a goal in the first second of a 3pm game then the None of the above selection will be settled as a winner. This is not the case.
For example, Soldado is evens to score, therefore evens not to score. Van Wolf is 4-1 to score therefore 1/4 not to score. So odds of Soldado and Van Wolf not scoring = 6/4 - agreed?
For example, Soldado is evens to score, therefore evens not to score. Van Wolf is 4-1 to score therefore 1/4 not to score. So odds of Soldado and Van Wolf not scoring = 6/4 - agreed?
Haha hilarious! I see the market is moving out correctly now although people are still trying to back it at 1000. If I had the Bank I'd be laying everything at 1,000. #ValueTown
Haha hilarious! I see the market is moving out correctly now although people are still trying to back it at 1000. If I had the Bank I'd be laying everything at 1,000. #ValueTown