Will we make finals?

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So only four games matter now.

I had a look at the odds quoted by a couple of online bookies. The following calculation is based on the odds from one of them (they are pretty similar).
EDIT after our win over GWS: see the updated table below.

What it is saying is that the bookies are quoting us at $3.00 to make the eight after St Kilda's loss tonight BUT they really rate us about $4.40 $5.40

If you want me to do the calculations with different bookies' odds that's easy. Just tell me what odds you want and it'll flow through.

NB: "Normalised" means after taking out the margin the bookies add to make their profit.
 
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So only four games matter now.

I had a look at the odds quoted by a couple of online bookies. The following calculation is based on the odds from one of them (they are pretty similar).



What it is saying is that the bookies are quoting us at $3.00 to make the eight after St Kilda's loss tonight BUT they really rate us about $4.40

If you want me to do the calculations with different bookies' odds that's easy. Just tell me what odds you want and it'll flow through.

NB: "Normalised" means after taking out the margin the bookies add to make their profit.


What about Richmond losing there last 2.
 
What about Richmond losing there last 2.
OK, OK. I can't resist a challenge ...

This is only rough but:

A. Chances of Dogs winning both = 47.37% (based on the earlier calculations)​
We then need either Richmond or Carlton to lose both. So:
B. Chances of Carlton losing both = 39.12%​
C. Chances of Richmond losing both = 11.5% (approx)​
The chances of Dogs making the finals = A * (B+C)​
= 24%​

That brings our odds down to about $3.17 ... I think. :)
 
OK, OK. I can't resist a challenge ...

This is only rough but:

A. Chances of Dogs winning both = 47.37% (based on the earlier calculations)​
We then need either Richmond or Carlton to lose both. So:
B. Chances of Carlton losing both = 39.12%​
C. Chances of Richmond losing both = 11.5% (approx)​
The chances of Dogs making the finals = A * (B+C)​
= 24%​

That brings our odds down to about $3.17 ... I think. :)
*always calculate responsibly
 
OK, OK. I can't resist a challenge ...

This is only rough but:

A. Chances of Dogs winning both = 47.37% (based on the earlier calculations)​
We then need either Richmond or Carlton to lose both. So:
B. Chances of Carlton losing both = 39.12%​
C. Chances of Richmond losing both = 11.5% (approx)​
The chances of Dogs making the finals = A * (B+C)​
= 24%​

That brings our odds down to about $3.17 ... I think. :)

I love watching you calculate probability DW
 
OK, OK. I can't resist a challenge ...

This is only rough but:

A. Chances of Dogs winning both = 47.37% (based on the earlier calculations)​
We then need either Richmond or Carlton to lose both. So:
B. Chances of Carlton losing both = 39.12%​
C. Chances of Richmond losing both = 11.5% (approx)​
The chances of Dogs making the finals = A * (B+C)​
= 24%​

That brings our odds down to about $3.17 ... I think. :)
So this is what you get up to at 1am.
 

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So only four games matter now.

I had a look at the odds quoted by a couple of online bookies. The following calculation is based on the odds from one of them (they are pretty similar).



What it is saying is that the bookies are quoting us at $3.00 to make the eight after St Kilda's loss tonight BUT they really rate us about $4.40

If you want me to do the calculations with different bookies' odds that's easy. Just tell me what odds you want and it'll flow through.

NB: "Normalised" means after taking out the margin the bookies add to make their profit.


What's the profit margin for the bookies based on these numbers? I'm getting 4.8%

Also, how did you come up with $4.40 in the normalised odds?
 
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What's the profit margin for the bookies based on these numbers? I'm getting 4.8%

Also, how did you come up with $4.40 in the normalised odds?
Yes the bookies' margin seems to be about 5% which is lower than I'd expected. I suppose if you have high volumes you can do OK with that. The Carl v Coll game was extremely low though. $1.80 & $2.20 - that's about 1%.

Thanks for asking about the $4.40. When I started to write the explanation I realised I had made an error in not adding on the initial stake (the odds parlance they used in my wasted youth didn't include the stake). So it should be $5.40, as you perhaps realised.

It is calculated as ((1-W)/W)+1 where W is our chance of winning according to the bookies (normalised). I calculated that chance to be 18.53%
So (1-0.1853) = 0.8147
0.8147/0.1853 = 4.396654
4.396654 + 1 = 5.396654

Which equals $5.40 when rounded up. That's roughly 9-2 in the old parlance.

I've now changed the spreadsheet to reflect this. :)
 
Dogs to win 2 -
Carlton to lose 2 -
Saints to lose 1 -

In before we win next week, Carlton lose both, but we somehow don't make up that 1% and miss anyway..
I've run the figures.

If the results all go our way by single digits, we may still miss on percentage!
 
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Updated table based on latest bookies' odds (table now includes the possibility of Richmond losing both but still doesn't cater for us missing out on percentage):

EDIT: table updated after Melb-Carlton game. See below.
 
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Updated table based on latest bookies' odds (table now includes the possibility of Richmond losing both but still doesn't cater for us missing out on percentage):



Fails to take into account the likelyhood of a draw for richmond and Dogs pounding on the % in tassie.
 

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Will we make finals?

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