I’ll start by saying: This isn’t a moan, by any means.
I regularly enter the £3 all-in sats for the sheriff and the Sunday main.
Has anyone else got a worse record than this, for a zero skill game; 148 entries, 3 wins?
Currently on a 75 game losing streak 🫨🫨
Would love to hear if anyone can beat this 😎😎
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'Moaned it in'
UKOPS 03 £15k B/Hunter Semi All-in (9.35pm)
gogogadget 21000 1 UKOPS 03 £15k Bounty Hunter Semi
__IRE__ 0 2 £1.20
Anyway, my post is specifically about the £3 entry games, I do fair far better in the lower entry all-ins funnily enough.
Anyway, out of that sat I qualified for in about 3 hands ^^^^
Not fair to post his name and stats without permission though.
@gogogadget
So could be a fish?
I like this guessing game.
Another clue please.
.... and he defo WINS more than the % to justify it
WELL DONE Leo
I play too many of these TBH. However, I always play them with the intention of playing the target MTT.
What you could do is what two or three of the REGS are doing every night. Reg for the target MTT......play all the all in sats.......the software then uses new AI technology to allow you win at least 1/2 all ins. You then dereg the target MTT, whinge about them not running, but take the cash regardless. Winner winner
Joking apart.....while you are going through a 'bad run', limit yourself to only 1 or 2 of these until the tide turns.
I’ve said too much already, not like me
Anyway, can anyone beat this run?
Now I use those terms because that is the min number the site needs to fully collect the rake and meet the gaurantea sometimes the games have more then 20 at the lower stakes and more then 40 at the £3 ones to the major.
Sometimes this goes the other way and games have less occasionly to the extent that its actually profitible in terms of expected value for each player in these.
now then if your playing the sats to the sheriff its 1 in 20 if the major 1 in 40 assuming it meets exactly the target.
So I will go with these numbers for 1 in 20 we have
(19/20)^75= approx 2.13%
however if 40 we have (39/40)^75=approx 14.97%
so yes it appears you have been unlucky, but nothing that stands out as anything incredible. Note if you mix a combination of sherif sats and major sats you will be somewhere between these two figures depending on in which proportions.
Further note the numbers of entrants will vary and this will affect the odds.
Are the maths for that as simple as I would expect to win between 1 in 15 - 18 times?
Genuinely interested in the maths behind this, 1996 since I did my statistics GCSE…
this guy was brilliant for teaching and explaining the A level maths stuff and many students still refer back to him today. This stuff was on As level statistics but was the more basic stuff there so probably would have been closer to GCSE higher level statistics, I never saw statistics on my Math GCSE.
if you look at roughly 4 minutes in the maths of this stuff is shown. you will notice that xCx will always equal one. by x I mean any integer number if the number before the C is the same as the number after the C since multiplying any number by 1 just returns your original number we can eliminate the C stuff from the equation. Also note any number to the power zero also equals one. so again the last bit of the equation can be eliminated.
hence in the example I gave you would have 0.95 or (19/20) in the brackets in the example they give in this video your just left with (0.9)^20.
if your saying between 15 and 18 then I will just say 17 to keep it simple your math would then be the odds of not winning which would be 16 out of 17 so would then be (16/17)^75= approx 1.06%
if you watch all this guys videos on binomial distribution it should be easy enough to follow through and understand the maths yourself.