Abigail and Benson are playing Rock, Paper, Scissors. Each game is represented by an array of length 2, where the first element represents what Abigail played and the second element represents what Benson played. Given a sequence of games, determine who wins the most number of matches. If they tie, output "Tie". • R stands for Rock • P stands for Paper • S stands for Scissors

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
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Abigail and Benson are playing Rock, Paper, Scissors.
Each game is represented by an array of length 2, where the first element represents what
Abigail played and the second element represents what Benson played.
Given a sequence of games, determine who wins the most number of matches. If they tie,
output "Tie".
• R stands for Rock
• P stands for Paper
• S stands for Scissors
Examples
calculateScore([["R", "P"], ["R", "S"], ["S", "P"]])
// Benson wins the first game (Paper beats Rock).
// Abigail wins the second game (Rock beats Scissors).
// Abigail wins the third game (Scissors beats Paper).
// Abigail wins 2/3.
-> "Abigail"
calculateScore([["R", "R"], ["S", "5"]]) → "Tie"
calculateScore ([["S", "R"], ["R", "S"], ["R", "R"]])
-> "Tie"
Transcribed Image Text:Abigail and Benson are playing Rock, Paper, Scissors. Each game is represented by an array of length 2, where the first element represents what Abigail played and the second element represents what Benson played. Given a sequence of games, determine who wins the most number of matches. If they tie, output "Tie". • R stands for Rock • P stands for Paper • S stands for Scissors Examples calculateScore([["R", "P"], ["R", "S"], ["S", "P"]]) // Benson wins the first game (Paper beats Rock). // Abigail wins the second game (Rock beats Scissors). // Abigail wins the third game (Scissors beats Paper). // Abigail wins 2/3. -> "Abigail" calculateScore([["R", "R"], ["S", "5"]]) → "Tie" calculateScore ([["S", "R"], ["R", "S"], ["R", "R"]]) -> "Tie"
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