
In this scenario, the task revolves around computing the total of scores based on a sequence of operations recorded during a baseball game that follows non-traditional scoring rules. Here is the breakdown of these operations:
x, it indicates recording a new score x.'+' entails adding a new score to the record which is equal to the sum of the last two scores.'D' implies that the new score to be recorded is double the last recorded score.'C' operation suggests removing the most recent score from the record, essentially an "undo" of the last score.The series of operations is provided as an input list of strings, representing these respective actions. The goal is to determine the total score after all operations have been applied to the record. The operations guarantee is that all scenarios needing previous score values for computations will have those requisite scores available in the state of the score record at that time.
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1 <= operations.length <= 1000operations[i] is "C", "D", "+", or a string representing an integer in the range [-3 * 104, 3 * 104]."+", there will always be at least two previous scores on the record."C" and "D", there will always be at least one previous score on the record.Given the dynamic nature of the score operations, an array-based stack is suited to manage the score records due to its efficient support for operations that modify the end of the data structure like push and pop:
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Iterate through Operations:
"-3 * 10^4" <= x <= "3 * 10^4"), convert it to an integer and append to the record.'C', pop the last value from the stack, essentially removing the last recorded score.'D', inspect the last value, double it, and append the result to the stack.'+', sum up the last two scores from the stack and append this sum.Calculate Final Score:
Applying this approach ensures a direct and efficient handling of operations translating into a dynamic, maintainable running total of scores reflective of the unconventional game rules. Each step either alters the current score list or directly impacts the upcoming total calculations, and ensures the returned value adheres to the constraints and expected final state of the score record.
The given Java solution solves the problem of keeping track of scores in a game, where each string in the array represents an action affecting the score history, managed with a Stack data structure.
Stack<Integer> to keep the scores history throughout the game. total to accumulate the scores. Iterate over the stack, adding each score to total.total, which represents the cumulative score based on the operations provided.The solution effectively handles different operations affecting the sequence of scores using straightforward stack operations, providing an efficient way to calculate the total score. Ensure correct usage of operations to prevent errors such as empty stack operations.
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