Hello all. I would like a coder to program a roulette simulator with a modular graphic user interface based on Parrando's Paradox. Professor Juan Parrando was able to figure out a way to have a positive expectation by switching back and forth between two negative expectation games. Game A is a 1:1 bet with a 49.5% chance of winning, and Game B is split between B1 and B2 depending on your bankroll. B1 is a 9:1 bet with a 9.5% chance of winning, and B2 is a 4:3 bet with a 74.5% chance of winning. B1 is only played when your bankroll is a number divisible by 3, and B2 is played when your bankroll is not divisible by 3. Game B is a Markov Chain, which is important to the paradox. If you only play Game A, you will eventually lose everything, if you only play Game B, you will eventually lose everything, but Professor Parrando mathematically proved that by switching back and forth between A and B in either an AABB,AABB pattern or a BBABA,BBABA pattern, you will actually win. Parrando's example used a 0.5% bias against the player, so it's not practical for normal games of roulette because even single zero roulette has a 2.7% bias, but I would like someone to code this for me. In the graphic user interface, I would like a modular amount of numbers (example: I would like an option to simulate trials with a triple zero wheel, double zero wheel, single zero wheel, and a wheel with no zero at all), and I would like the game bias to be represented by the amount of numbers I choose instead of the static 0.5% bias from the original paradox, so it will be a 2.7% bias if I choose single zero, a 5.26% bias if I choose double zero, and a 0% bias if I choose no zero. I would also like my betting options to be modular as well. Roulette naturally has a 1:1 bet, I can make a makeshift 4:3 bet by betting on 27 numbers, but roulette doesn't have a 9:1 bet. The closest I can get is either 8:1 on a corner or 11:1 on a street, so I would like my betting options to be modular as well to see how each different type of bet affects the original strategy. Thank you to those of you who are interested in taking the commission.