![How Many Hands Do You Have to Win in a Row to Come First in a Rock-Paper-Scissors Game In Which Everyone Participates in the World? [Test]](https://www.technopixel.org/wp-content/uploads/2023/12/how-many-hands-do-you-have-to-win-in-a-row-to-come-first-in-a-rock-paper-scissors-game-in-which-everyone-participates-in-the-world-test-uHldEWDW-780x440.jpg)
Rock-paper-scissors, one of the first games that people around the world learn, is a game loved by many people. This game, which is used to resolve minor disputes in our country, also has championships in some countries.
So, if we organize a world-wide tournament, how many hands must the winner play at least?
Since it will not be possible to make calculations if we do not determine the basic rules of the game, let’s write the rules first. The rules are as follows:
Everyone in the world is participating in this game. It is possible to play with Rihanna after eliminating Aunt Huriye in the neighborhood, or to eliminate Rihanna and match with US President Biden, etc. in this game. I don’t think Biden can survive that long, he will fall, but there is a possibility.
The games will be played as “field wins”. In other words, “The one who makes 3 first wins, the one who makes five wins.” There is no such thing. The result will be clear in one go. There is no draw, the game will continue until someone leaves.
So let the fight begin!
Let’s say that after 8 billion 75 million and an ever-increasing number of people gathered together, the matches were made and the games started. After the first round, the number of people will be more than 4 billion. After the second round, we will see a number slightly above 2 billion. When we reach the third round, we will be down to 1 billion.
Of course, we will not divide these numbers one by one like this, technically what we do is multiply 8-odd billion by the Xth power of half. Here we need to find a number such that the result of the operation should be 1 or as close to 1 as possible. So what power of 2 gives us 8 odd billion?
To find this, we perform the Log2(8075000000) operation. The result we get is 32.91. Now, since 0.91 hands cannot be played with anyone, the winner must play at least 33 hands.
So, if you entered this tournament, could you win?
Let’s test it together. The blurred sections below contain randomly placed selections. Moreover, your job is much easier, we will assume that you have passed the draws because you will have already seen the result. Let’s see if a “World Champion” will emerge from here.
Round 1
Round 2
Round 3
Round 4
Round 5
Round 6
Round 7
Round 8
Round 9
Round 10
Round 11
Round 12
Round 13
Round 14
Round 15
Round 16
Round 17
Round 18
Round 19
Round 20
Round 21
Round 22
Round 23
Round 24
Round 25
Round 26
Round 27
Round 28
Round 29
Round 30
Quarter final
Semifinal
Final
Be sure to write in the comments how far you have progressed.
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