Guest contribution from Teen Patti Master
A wheel with four equally sized sections is labelled Ada, Ben, Cora and Dev. Ada comes up first. What are the chances she comes up again? If the wheel keeps all four names and each spin is independent and fair, the answer is still one in four. The first spin has changed nothing about the second.
Now put the same four names on four slips of paper. Draw Ada and leave her slip on the table. Nobody can draw Ada next. Each remaining name has a one-in-three chance on a fair second draw. Put Ada back in the bowl and mix thoroughly, though, and you are back to one in four. The important detail is not whether you use a wheel, paper or a screen. It is what happens to the first result.
A card table makes the difference easy to see. The rules for Teen Patti Master Online Play, outlined on the brand’s homepage, describe a three-card hand. Try dealing one with an ordinary deck with the jokers removed. Deal the queen of hearts and leave it on the table. The queen of spades can still appear in that hand; the very same queen of hearts cannot. A repeated rank is not a repeated card.
This example explains a physical deal, not how any app generates random numbers. It also settles a practical disagreement at a work event: if everyone should get one turn before anyone gets two, remove each selected name. A fair wheel that keeps the names can repeat perfectly fairly.