You guys need to have my problems trying to get a game.
Unable to get access to my local casino (no viable reason given, other than they don't like how I played perhaps), another local casino have removed the game al together. So have to travel to the formers sister casino (Gentings) 30 miles away. I take the train which don't run 24 hours, so either have to rush to catch the last train before midnight or stay until 5:30am, no matter if I've hit my goal target. I dislike like playing after getting what I went for, because the longer you play the more difficult self control becomes, besides who wants to risk turning a profit into a loss
I have not had to re-buy at all this year and am making 100%minimum of my buyin, usually 8 ~ 12 shoes per session, it is a slog, but safe, the ultimate grind.
Decided to re-activate my Grosvenor online account today, live table from Victoria London, why not play at home when I'm too buggered to travel, for some extra extra tax free cash.
Played first shoe no drama's, won 13 bets lost 5.
Second shoe, I placed a bet 4 bloody times and was logged out of the site, EACH TIME THEY WOULD HAVE BEEN WINNING BETS. B@stards, I finished the second shoe winning 7 and losing 1 bet, should ve been W11 L1. Complained like hell to their support people, they will investigate, meanwhile, in total disgust I withdrew my deposit and winning.
Wasn't playing big, very small in fact, maybe it was nothing, maybe they didn't like the win ratio and the fact I sit out a lot of hands.
All based on Mathematics, couldn't care less what pattern(s) "random binary decisions" are producing, as they are IMO meaningless.
Anyway, if sputnik reads this post, I have a question for you (or anybody who fancies it).
What is the ecart (SD) of a 128/1 outcome occurring 2 times and 3 times within 8 trials? I'm curious!!!
In a perfect scenario a 128/1 trial would occur twice per 129 trials, however with random outcomes, nothing is perfect, anything can occur, as in multiple occurrences of 128/1 trials within a small sample of 7/8 attempts. I was interested in the actual SD.
Trust that makes sense and wasn't too confusing, back to the train station tomorrow.