AlgoGenesis is a centralized open-source platform dedicated to providing optimized and well-documented algorithm implementations in C. Perfect for both beginners and advanced users, this repository serves as a comprehensive learning resource for solving algorithmic challenges.
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[NEW ALGORITHM] Painter's Problem (Binary Seearch) #1522
1) You mention more than one algorithm. You can create a separate issue for each algorithm once the current one is completed.
2) You propose an algorithm that is already present or has been mentioned in a previous issue.
3) You create a new issue without completing your previous issue.
Note: These actions will be taken seriously. Failure to follow the guidelines may result in the immediate closure of your issue.
Name:
[NEW ALGORITHM] Painter's Problem
About:
Painter's Partition Problem:
Imagine you have n boards and k painters. Each painter can paint one contiguous block of boards in one unit of time. The task is to minimize the maximum time taken by any painter.
Objective:
Minimize the maximum time taken by any painter to paint all the boards.
Binary Search Approach:
To solve this using binary search, you follow these steps:
Search Space:
The minimum possible time is the maximum length of a single board (i.e., max(boards)).
The maximum possible time is the sum of all board lengths (i.e., sum(boards)).
Binary Search:
Perform binary search within the defined search space.
The middle value (mid) represents a candidate for the minimum possible maximum time.
Feasibility Check:
Check if it's possible to paint all boards within mid time using k painters.
If possible, adjust the search space to find a smaller possible maximum time.
If not possible, adjust to find a larger possible maximum time.
Issue will be closed if:
Note: These actions will be taken seriously. Failure to follow the guidelines may result in the immediate closure of your issue.
Name:
[NEW ALGORITHM]
Painter's ProblemAbout:
Painter's Partition Problem: Imagine you have n boards and k painters. Each painter can paint one contiguous block of boards in one unit of time. The task is to minimize the maximum time taken by any painter.
Objective: Minimize the maximum time taken by any painter to paint all the boards.
Binary Search Approach: To solve this using binary search, you follow these steps:
Search Space:
The minimum possible time is the maximum length of a single board (i.e., max(boards)).
The maximum possible time is the sum of all board lengths (i.e., sum(boards)).
Binary Search:
Perform binary search within the defined search space.
The middle value (mid) represents a candidate for the minimum possible maximum time.
Feasibility Check:
Check if it's possible to paint all boards within mid time using k painters.
If possible, adjust the search space to find a smaller possible maximum time.
If not possible, adjust to find a larger possible maximum time.
Labels:
new algorithm, gssoc-ext, hacktoberfest, level2
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