January 4th, 2021 at 8:16:45 AM
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Hi, I'm new to this subject and was curios about doing some math.
The wizard compute the target point as
t = m × (h + r) / (h + 2r)
but it takes into account only one possible jackpot.
Can someone please help to solve my case?
I have the following data
RTP = 95,02 % (it includes jackpot contribution of 0,99% of the bet and it confuse my calculation a bit)
4 Jackpot with a max hit value and let's call them
Value Name Contribution (as %of total bet)
200.000 Highest 0.33%
20.000 Big 0.33%
2.000 Small 0.27%
200 Lowest 0.06%
I tracked the contribution for each of the jackpot (it's specified the total amount of 0.99% not each one)
When should I play this slot based on the 4 variables (4 jackpot)?
I would start by deconstructing the rtp base from the rtp of the jackpots.
I know that
1 $ * base rtp + 0,0099 $ * avg jackpot rtp = 0,9502 $
And here I have my first issue: 2 unkonwn and it's not possible to continue.
Am I missing something? Did I choose the wrong way to do computation?
EDIT:
Supposing the uniform distribution of jackpot payout (which seems to be true by jacpot wins history), can I compute the avg jackpot rtp?
Using:
(Max Jackpot - Seed Jackpot) = $ to play
Avg Payout taken from history data
$ to play * 100 / Avg payout = RTP of single jackpot
Is that correct?
The wizard compute the target point as
t = m × (h + r) / (h + 2r)
but it takes into account only one possible jackpot.
Can someone please help to solve my case?
I have the following data
RTP = 95,02 % (it includes jackpot contribution of 0,99% of the bet and it confuse my calculation a bit)
4 Jackpot with a max hit value and let's call them
Value Name Contribution (as %of total bet)
200.000 Highest 0.33%
20.000 Big 0.33%
2.000 Small 0.27%
200 Lowest 0.06%
I tracked the contribution for each of the jackpot (it's specified the total amount of 0.99% not each one)
When should I play this slot based on the 4 variables (4 jackpot)?
I would start by deconstructing the rtp base from the rtp of the jackpots.
I know that
1 $ * base rtp + 0,0099 $ * avg jackpot rtp = 0,9502 $
And here I have my first issue: 2 unkonwn and it's not possible to continue.
Am I missing something? Did I choose the wrong way to do computation?
EDIT:
Supposing the uniform distribution of jackpot payout (which seems to be true by jacpot wins history), can I compute the avg jackpot rtp?
Using:
(Max Jackpot - Seed Jackpot) = $ to play
Avg Payout taken from history data
$ to play * 100 / Avg payout = RTP of single jackpot
Is that correct?
Last edited by: Giorgior27 on Jan 4, 2021