The Casino TrickWe were not sure whether to include this on the website, because when testing it we experienced very mixed results. On the first night we were up five hundred pounds from an initial fifty pound deposit. But the next day carrying on with the exact same method we managed to lose most of that profit.The internet is covered with this trick with many websites claiming that it is full proof, and that making a hundred pounds a night for one hours play is easy. It isn't. But I want to explain it anyway and you can make your mind up. It is based on the popular game of roulette. Step 1 Sign up to the casino below, it gives you a great deposit bonus and seemed to worked better than many other casinos with this trick. 
Step 2: You simply bet a small amount of 1 pound on red or black. Let's assume that you have choosen to bet on red. The wheel spins and red wins. Congratulations! You have won and doubled your initial bet of 1 pound. But what if you lost and black has won? When you have lost your money, simply try the following strategy and double your next bet on red. So you place a 2 pound bet on red. Right now, only 2 possible outcomes can occure: 1. Red wins: Congrats, Your winnings now amount to 4 pounds. 4 pounds is double your stake of 2 pounds. In the 1st spin you have bet 1 pound, in the 2nd spin 2 pounds. When you add these amounts, you come to a total cost of 1+2=3 pounds on red. But as you win on the 2nd spin, you have made a net profit of 4-3=1 pound (win-cost=revenue). What can we learn from the example above? The lost bet from the 1st spin did not harm you at all. You reacted in the right way and doubled your bet amount in the 2nd spin. You see: My roulette system protects you from facing any negative results. Consequently you always win your bet amount of 1 pound, even if you have lost your last spin. 2. Black wins: You have lost two times in a row. If you follow my roulette strategy, which I described above, you double your bet amount again and bet 4 pounds on red. If it is now red that wins the spin, you'll win 8 pounds, twice the amount of your bet of 4pounds. In order to win this 8 pounds you invested: 1 pound(1. Spin) + 2 pounds(2. Spin) + 4 pounds(3. Spin), which adds up to the total cost of 1+2+4=7 pounds. Your profit is again 8-7=1 pound, which is the same profit as above. You see, when you apply this awesome roulette winning strategy, you always win an amount equals to your first bet (here 1 pound) no matter how many spins you have lost before. So if you have lost in the 3rd spin again, you double your stake again to 8 pounds, etc... No matter what happens, you always get the same result: You win an amount equals to the size of your first bet (here: 1 pound). Rule: Your Profit Is Always Your First Bet Amount No Matter How Often You Have Lost Before But What If Only Red Or Only Black Shows Up Every Spin In A Row? And what if you lose each spin? This question has come to the minds of thousands of people before you. See, the answer is more obvious than you might have thought (CAUTION: This will look a little math-heavy for everyone not used to statistics, but don't worry, it's easy to understand, once you've read through the full explanation)... Lets assume that the probability of the dice hitting the red field is P(red)=0.5 (=50%). The probability of the opposite outcome, that is, the probability that the dice hits the black field is P(black)=1-P(red)= 1-0.5=0.5. It follows from the above that P(red)=P(black)=0.5. Mathematically speaking, probabilities are correlated multiplicatively: The probability of the dice hitting the same color TWICE in a row is P(red) x P(red) = P(black) x P(black)= 0.5 x 0.5 = 0.25. We get a simple formula: P(n times the same color one after another)= 0.5 raised to the power of n Now the important part: The probability P(n times the same colour one after another) tends to ZERO for increasing values of n. We find proof in the example above: P(1) is always greater than P(2), P(2) is always greater than P(3), etc..., or in numbers: "P(1)>P(2)>P(3) <=> 0.5>0.25>0.125" and so on. The correlated probabilities decline with a growing n or with a higher number of spins. Mathematically speaking, this means that: lim[P(n times the same color one after another)] with n tending to infinity = 0 In plain English: The more spins in a row end with the ball hitting the same colour, the closer the probability of the next spin also resulting in the ball hitting the same color gets to zero. Or in other words: The probability of a complete failure of my roulette strategy tends to zero with an increasing number of spins n. Sign up to the casino below to get started. I have chosen this casino because it has a great welcome bonus and seems to work well with the casino trick.
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