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Chaos-Order DualityReply
Coherent Event Symmetry, Instantaneous Property of Order and the Continuous Property of Chaos This is a related redirect of the 1st post, 2nd paragraph. The Coherent Event Symmetry is the Natural Reasonable Expectation that properties and/or characteristics in one event point to the same properties and/or characteristics in it's symmetrical event. It looks something like this, below are two images with a mirror to illustrate symmetry. One of these looks natural the other does not. The Blac
May 3, 2007, 2:35 pm - JADELottery - Mathematics Forum

Odds of winning.Reply
This is a pretty good explanation of odds and probabilities, from Wikipedia: The odds in favor of an event or a proposition is the ratio of the probability that the event will happen to the probability that the event will not happen. For example, the odds that a randomly chosen day of the week is a Sunday are one to six, which is sometimes written 1 : 6. 'Odds' are an expression of relative probabilities. Often 'odds' are quoted as odds against, rather than as odds in favor. For example, t
Aug 18, 2013, 11:47 pm - Coin Toss - Mathematics Forum

Odds of winning.Reply
These guys that float by the forums every now and then are simple minded......as far as the games go . They don't have a clue about the difference in ODDS and Probability. They also spit out the word EVENT and say odds don't change .......and like that's the END. LOL Hey... an event can be a one toss event.....or...a 10 toss game event......or 20 tosses of a coin ...or even 100 tosses in a row etc. etc. An event is what the game says it is..... Here's a game for ya. I
Aug 17, 2013, 10:12 pm - WIN D - Mathematics Forum

Wheeling is so 1920!!Reply
Did an unexpected event befall Jammy, making him unavailable to post relevant information on LP?
May 22, 2013, 8:42 pm - Ronnie316 - Mathematics Forum

Maybe Why You Cant Crack Pick3/Pick4 with 1 ticket...Reply
Hello, pump, the repetition of an event is the secret of the probability
Oct 12, 2011, 8:29 pm - dr san - Mathematics Forum

Statistics around the balance of even/odd and small/big numbersReply
Let's define various events: Event H: The combination (1,2,3,4,5,6) will come. Event B: The combination (1,9,20,29,42,49) will come. Event C: The combination (1,2,3,47,48,49) will come. Event D: Either B or C will happen. Event E: The sum will be 10. Event F: The sum will be 21. Event G: The sum will be 150. (I use H instead of A because the translation software understands letter A wrongly) What I say is: Events H, B and C are equally probable. I don't say: Ev
Jan 25, 2011, 5:35 pm - dr san - Mathematics Forum

probability typesReply
Thoth writes: What I'm imaging is an event that has a specific and constant probability, but at the same time performs at a much higher percentage than what it has mathemtically been alotted according to its probability. As an inflated example: say an event has a probability of .05 or 5%. This event should only occur 5% of the time over the long term. Now imagine that the event actually occurs 10% to 15% of the time not just in one state, but in every state that has the same game. Of cours
Sep 23, 2006, 1:36 pm - RJOh - Mathematics Forum

probability typesReply
Honestly I don't play PB (not available in Ohio) and I rarely play the Mega Millions, so I dont know the particulars of the strategy you mentioned. But, if I was playing PB with the choices you laid out, I would probably try to anticipate the 26% and choose my numbers from that group. On the other hand, playing or expecting digits to repeat from X amount of games back is also a good stategy. What I meant in my post was that if any real mathematical advantage is ever found for winning the ga
Sep 21, 2006, 9:46 pm - Thoth - Mathematics Forum

What is the probability of this happening again?Reply
What is the probability of tossing a coin 38 times without getting 2 Tails in a row? I guess a good way to frame this is to take it as ......( 2 tosses equal = 1 event) So far we have had 18 2 toss events Nope. Tossing a coin 38 times gives you 37 2 toss events. Each event starts with the first of 2 consecutive tosses, and ends with the following toss. Toss 1 starts the first event and toss 2 finishes it, but #2 is also the start of the 2nd event: 1 2 2 3 3 4 . . . 37
Oct 2, 2009, 1:16 am - KY Floyd - Mathematics Forum

probability typesReply
Thoth, Are you suggesting that the significant of a particular event repeating is more important than the repeatable of particular numbers? For example (the event)- 26% of PowerBall drawings have no numbers from the previous three drawings which means by eliminating the 12-15 numbers in the previous three drawings a player could increase his odds of winning the jackpot or second prize 400-500% every time that event happened, but would having the better odds 26% of the time and no chance 74%
Sep 21, 2006, 1:18 pm - RJOh - Mathematics Forum