Best casinowar bonuses

Runlikegod777
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October 15th, 2017 at 5:22:41 AM permalink
need help on house edge on the bonus bet in casino war.

four of a kind 200:1
double tie 40:1
suited tie 20:1
basic tie 5:1
Wizard
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Wizard
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October 15th, 2017 at 7:21:50 AM permalink
Quote: Runlikegod777

need help on house edge on the bonus bet in casino war.

four of a kind 200:1
double tie 40:1
suited tie 20:1
basic tie 5:1



I'll do the math if you tell me which casino has this bet.
"For with much wisdom comes much sorrow." -- Ecclesiastes 1:18 (NIV)
Runlikegod777
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October 16th, 2017 at 4:10:38 PM permalink
casino m8trix in san jose, thanks
Runlikegod777
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October 21st, 2017 at 5:16:16 AM permalink
anyone able to calculate this one?
miplet
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Runlikegod777
October 21st, 2017 at 5:31:25 AM permalink
Quote: Runlikegod777

anyone able to calculate this one?

If Wizard doesn’t get to it by Monday night, I will.
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DogHand
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October 21st, 2017 at 10:27:49 AM permalink
Quote: Runlikegod777

need help on house edge on the bonus bet in casino war.

four of a kind 200:1
double tie 40:1
suited tie 20:1
basic tie 5:1



Runlikegod777,

How many decks?

Dog Hand
Runlikegod777
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October 21st, 2017 at 1:42:24 PM permalink
it is 8 decks, thanks for help in advance guys
DogHand
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October 22nd, 2017 at 7:39:11 AM permalink
Here is the player's IBA as a function of the number of decks used in the game:

Decks IBA
1 -51.669%
2 -26.277%
3 -17.455%
4 -12.972%
5 -10.259%
6 -8.440%
7 -7.137%
8 -6.156%

For an "n" deck game, the probabilities of each outcome are given as follows:
P(4oaK) = [(4n-1)(4n-2)(4n-3)]/[(52n-1)(52n-2)(52n-3)]
P(DT) = [(4n-1)(48n)(4n-1)]/[(52n-1)(52n-2)(52n-3)]
P(ST) = [(n-1)/(52n-1)]{1-[(48n)(4n-1)+(4n-2)(4n-3)]/[(52n-2)(52n-3)]}
P(BT) = [(3n)/(52n-1)]{1-[(48n)(4n-1)+(4n-2)(4n-3)]/[(52n-2)(52n-3)]}
P(Loss) = (48n)/(52n-1)

Applying these formulas to games with various decks gives these values:

Decks IBA 4K (200) DT (40) ST (20) BT (5) Loss (-1)
1 -51.669% 0.000048 0.003457 0.000000 0.055318 0.941176
2 -26.277% 0.000198 0.004433 0.009047 0.054283 0.932039
3 -17.455% 0.000271 0.004771 0.011986 0.053939 0.929032
4 -12.972% 0.000312 0.004942 0.013442 0.053768 0.927536
5 -10.259% 0.000339 0.005045 0.014311 0.053665 0.926641
6 -8.440% 0.000357 0.005114 0.014888 0.053596 0.926045
7 -7.137% 0.000370 0.005164 0.015299 0.053547 0.925620
8 -6.156% 0.000380 0.005201 0.015607 0.053511 0.925301
72 -0.002% 0.000446 0.005433 0.017514 0.053283 0.923324
73 0.009% 0.000447 0.005433 0.017518 0.053282 0.923320

Note that if you can find that rare 73-deck game, you'll have an edge off-the-top ;-)

Also, avoid that single-deck version ;-)

Hope this helps!

Dog Hand

P.S. Sorry about the formatting :-(
Last edited by: DogHand on Oct 22, 2017
Runlikegod777
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October 25th, 2017 at 11:15:47 PM permalink
thanks so much man! perfect
DJTeddyBear
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October 26th, 2017 at 10:15:18 AM permalink 
Here is the player's IBA as a function of the number of decks used in the game:

Decks	IBA
1	-51.669%
2	-26.277%
3	-17.455%
4	-12.972%
5	-10.259%
6	-8.440%
7	-7.137%
8	-6.156%

For an "n" deck game, the probabilities of each outcome are given as follows:
P(4oaK) = [(4n-1)(4n-2)(4n-3)]/[(52n-1)(52n-2)(52n-3)]
P(DT) = [(4n-1)(48n)(4n-1)]/[(52n-1)(52n-2)(52n-3)]
P(ST) = [(n-1)/(52n-1)]{1-[(48n)(4n-1)+(4n-2)(4n-3)]/[(52n-2)(52n-3)]}
P(BT) = [(3n)/(52n-1)]{1-[(48n)(4n-1)+(4n-2)(4n-3)]/[(52n-2)(52n-3)]}
P(Loss) = (48n)/(52n-1)

Applying these formulas to games with various decks gives these values:

Decks	IBA	4K (200)	DT (40)	     ST (20)     	BT (5)     	Loss (-1)
1	-51.669%	0.000048	0.003457	0.000000	0.055318	0.941176
2	-26.277%	0.000198	0.004433	0.009047	0.054283	0.932039
3	-17.455%	0.000271	0.004771	0.011986	0.053939	0.929032
4	-12.972%	0.000312	0.004942	0.013442	0.053768	0.927536
5	-10.259%	0.000339	0.005045	0.014311	0.053665	0.926641
6	-8.440%	0.000357	0.005114	0.014888	0.053596	0.926045
7	-7.137%	0.000370	0.005164	0.015299	0.053547	0.925620
8	-6.156%	0.000380	0.005201	0.015607	0.053511	0.925301
72	-0.002%	0.000446	0.005433	0.017514	0.053283	0.923324
73	0.009%	0.000447	0.005433	0.017518	0.053282	0.923320

Note that if you can find that rare 73-deck game, you'll have an edge off-the-top ;-)

Also, avoid that single-deck version ;-)

Hope this helps!

Dog Hand

P.S. Sorry about the formatting :-(

The formatting is easily fixed using the [code] tags.
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prozema
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October 29th, 2017 at 11:48:22 AM permalink
Quote: DogHand


72 -0.002% 0.000446 0.005433 0.017514 0.053283 0.923324
73 0.009% 0.000447 0.005433 0.017518 0.053282 0.923320

Note that if you can find that rare 73-deck game, you'll have an edge off-the-top ;-)



So, on the off chance someone puts this in a CSM... Hmmm...
DogHand
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prozema
October 30th, 2017 at 9:04:24 AM permalink
Quote: prozema

So, on the off chance someone puts this in a CSM... Hmmm...



prozema,

Sorry, it doesn't work that way.

For the CSM to simulate an infinite-deck game, you'd need to draw a card, record it, then place it back in the CSM before drawing the next card: then you'd have the equivalent of an infinite-deck game.

Otherwise, whether the game is dealt from a CSM or a shoe has no effect on the IBA.

Sorry to burst your bubble... but think of the $ I just saved you ;-)

Dog Hand
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